id
string | steps_number
int64 | system_prompt
string | user_prompt
list | ground_truth
string |
|---|---|---|---|---|
shape(step:10)_249
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
"url": 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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is l2:Rotate the left two layers 180 degrees; The 2th action is r:Rotate the right two layers 90 degrees clockwise; The 3th action is B2:Rotate the back face 180 degrees; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is U2:Rotate the upper face 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is D':Rotate the down face 90 degrees counter-clockwise; The 9th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 10th action is R:Rotate the right face 90 degrees clockwise; ',\n B: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is r:Rotate the right two layers 90 degrees clockwise; The 3th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is U2:Rotate the upper face 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is D':Rotate the down face 90 degrees counter-clockwise; The 9th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 10th action is R:Rotate the right face 90 degrees clockwise; ',\n C: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is r:Rotate the right two layers 90 degrees clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is D':Rotate the down face 90 degrees counter-clockwise; The 9th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 10th action is b:Rotate the back two layers 90 degrees clockwise; ',\n D: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is r:Rotate the right two layers 90 degrees clockwise; The 3th action is l:Rotate the left two layers 90 degrees clockwise; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is D':Rotate the down face 90 degrees counter-clockwise; The 9th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 10th action is l':Rotate the left two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_251
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 4th action is F2:Rotate the front face 180 degrees; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is M:Rotate the middle layer between the left and right faces clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n B: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is U:Rotate the upper face 90 degrees clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is U':Rotate the upper face 90 degrees counter-clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n C: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is D2:Rotate the down face 180 degrees; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is M:Rotate the middle layer between the left and right faces clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n D: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is D2:Rotate the down face 180 degrees; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is M:Rotate the middle layer between the left and right faces clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_202
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is b':Rotate the back two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is b:Rotate the back two layers 90 degrees clockwise; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is b':Rotate the back two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is R2:Rotate the right face 180 degrees; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is D':Rotate the down face 90 degrees counter-clockwise; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is b':Rotate the back two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is E:Rotate the middle layer between the up and down faces clockwise; The 5th action is b:Rotate the back two layers 90 degrees clockwise; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is b':Rotate the back two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_133
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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bUZPeUpT4k5c+as9+d973tfp3cTuq6PbbfddrH//vvHO97xjhgeHu74/t1+++0d24fZYG6nd6AbHXbYYbHXXnu13DYwMBAzzdVXXx1HHnlkHH744dXfkKmPjY6Oxs9+9rO44YYb4vzzz4+PfvSjce2118aee+7Z6d1kmgiuaXD66afHqaee2undgFnVx+69997qzdfQ0FC87W1vi09/+tMd2z+ml6FCoCs86UlPij/5kz+p/r7iiis6vTtMI8HV4XHwSy+9NJ773OdGb29vVbbuUN2KFSviNa95Tey+++6x9dZbV7d53vOeF5/61KdaPu673vWu6jHK79WrV8cZZ5wRu+22W2y11VbV7ze96U1x//33j7vPEUccUQ0TFtdcc824eYOyn5AtvIpHH310XPkdd9wR73nPe6q+9uQnP7nqTzvssEMMDg7Ghz/84Wq4cSr33XdfnHPOOXHwwQfH9ttvH9tuu201DPmyl70svvzlL2/0vp177rlVvyp98ZZbbnkCrcRQYQddeOGF8YEPfKDqEMccc0w1Tr/FFltU2774xS/GiSeeGA8//HA8/elPj5e85CWxatWqKlyuvPLK+MpXvhL//M//3PJxf/rTn8ZBBx0UjzzySDUXUB7j+uuvr+r61re+Vf295ZZbVrct9W6zzTbV4y1ZsqT6/6a+vr42PROwedx4443V73322Wdc+cc+9rH48z//89hjjz3iaU97WtUv7rnnnvjGN75R9YevfvWr1dBiCZZ1fe9734sXvOAFcffdd1ehVYJuwYIFceedd8YXvvCFqk8ee+yx692n0g9f//rXx8UXXxwHHHBA1bd33nnnaWj9LNJgs9l9990b5Sm9+OKLN+p2W2yxRePSSy+dtP3ee+9tbL/99tVtzj333Mbo6OjYtm9/+9uNHXfcsdr2kY98ZNz9zj777Kq8/Jx66qmNhx9+eGzbnXfe2dhll12qbZ/85CfH3e+qq66qyg8//PAn0HroTB977LHHGnfddVfj7/7u7xpbb7111a/+8z//c9z9brzxxsYtt9wy6fHuvvvuxv7771895qc+9alx2x544IHGbrvtVm179atf3VizZs247ffff3/ja1/7Wsv9u+2228Zuc9RRR1Vlxx577KTHYNMIrs2oedBO9dMMhubtXvva17Z8nL/4i7+otv/2b/92y+1//dd/XW3fe++9WwbXrrvu2njwwQcn3e/8889vWa/golv62CGHHNK47rrrHtdjfuUrX6nue9JJJ40rf9/73leVH3DAAY1HH330ce1fCa477rijse+++1b///rXv36jH4MNM1TYxuXwz3jGM8b9fxkKbKU5z3XKKae03H7aaafFW9/61li5cmU1vDhx2KHMg82bN2/S/ZYuXVr9LsMe0E19rF6vx/e///349re/HW9+85vjE5/4ROy9997j7vOrX/2qGhIstylDfOX/y5v3NWvWVNt/9KMfjbv9ZZddNtbfmkP4G+u73/1uvPGNb6xWOpYl+m9/+9ufQGuZSHB1cDn8VIsfmsFSxuNbKZPKZaHGyMhI3HXXXZOCq0w+t7Jw4cLqd5nzgm7rY2VBxv/+3/87zjvvvGpZfAmiMh9VfPOb34yXv/zl1dzUVH75y19OWtDR6g3nxih1lf0pCzKE1uZnVWEHldVJ06Gnx8vK7DN37twqKMqiorLwolyIXKxduzZe/OIXV6FVVumWBRzlTV8JlvKJq/lJq/y9uTRHS9773vfGd77znc32uPyGM9wMtMsuu1S/b7311pbbf/GLX1Qdb93bAr9509YcyVi+fHn1++tf/3r8/Oc/r1baXnTRRXHIIYfEjjvuODb8V4bcW2mOXJTLUh6vd77zndWq4fL1U2UJ/nXXXfcEWsVEgmsGKtdWFf/yL//ScnvpfEUZw98cwVWu82p17QtkU67Han5PYPn+wqL5Jm+qIfSPf/zjLcubl4aU/vbYY4897n15y1veEh/5yEfigQceiKOPPjq+9rWvPe7HoDXBNQP9z//5P6v5qDLB+5d/+ZfjhjBuuummajikaH5LwBO16667jr3zLNecQEbljVf5pFMWahQnnHDCuEVJ5ds0arXauPuUYPn3f//3KefRSt8ofa70yQcffHDSnNjll1++3n0q9yvB+Otf/zqOP/74+NznPveE2shvWJwxA5ULgcuqqJNOOin+7M/+rLp48sADDxy7ALl00DJWXzrF5lDeiZaLoP/f//t/sd9++1V/l4uSy1xBWREFM80//dM/jfuWmTIkVy4WLhffF6XfHHroodXfpe+86EUvqr6lpvxdRjTK4qabb765mt8666yz4v/8n/8zqY7yie3zn/98HHfccdXFw5/97Ger1YylvNRTAu2Zz3xmHHXUUevd11e+8pUxf/786ps2Sp++5JJL4lWvetVmf05mlY1YMs80XYDcvEhxKrVarXHKKadU12VtueWWjR122KFx5JFHNv7t3/6t5e2b13GV362s73qtcs3JySef3Nhpp50ac+fOrW5X9hMyXMe11VZbVdte/vKXV8f5RL/+9a8bf/VXf9XYb7/9GvPmzWv09vY2nv/85ze++tWvVv1wfcf76tWrG+985zur+86fP7+x7bbbNvbcc8+qrssuu2yj+/bll19e3b+np6fx4Q9/eDM+K7PPnPKfTocnAGwsc1wApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVOZ24p/WLv/oW7co7Wn+0+BN5R+p6+nJ+Z6g29ozlUWLFnVdm/Stma8b29SJvtX24Coda/Hixe2uFsYp/5p0f39/dBN9i9nSt7on5gGYFQQXAKkILgBSafscVyu1WkRfX6Q0NBQxODi+rHZBRN+CSGnonojBc7qnPUV9TcTA22JWqtVq0Ze0cw0NDcXghM5Vi4icrfmNoYiYcLpI3aZ6RAzM1uAq/SrrPHm9vHITlJN8/8JIe5LvpvbMdiW0si5CqbfoXOUEn7M1v9HidJG+TZ1gqBCAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlbrsrHB0dnVQ2NBRRr0dKK1dOLltxd0R9TaS08t7uak8x8sDGHYfZte5bQ1FP2rlWtuhcKyIiZ2t+o8XpInWbRqIzfWtOo9FoRBstX748BgYG2lklTFKr1WLp0qXRTfQtZkvfMlQIQCqCC4BUBBcAqbR9cUZvb2/LMdG+vr7IqEx+Dw4OTiitRUTO9kQMRUQ3tSf+a+p7YIPHYXYt+1aXHYlxRkTMi7yGI+Ki8UW1WkTS01+UdT8Tp1Xb0bfaHlw9PZM/5JXQ6u/vj4xar9gqR2HO9rRe35S5PRt/HGbXsm8lfuVarrQroTU/8lo7uaiEVtLTX8f6Vvf1XgC6muACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmdvuCkdHRyeVDQ0NRb1ej4xWrlzZonRFRORsT0S3tacY2ajjMLuWfSvxK9fqSKwaszbyGp5ctGJFRNLTX4xM7lpt6VttD66RFi0dHByM7rIsuku3tec3x+GSJUuim7TsW9FlLo6us6zLutdIG/qWoUIAUhFcAKQiuABIpe1zXL29vZMLz4iIeZF3svWi8UW1CyL6FkRKQ/dEDJ4zvqwWEX2RV5n3HtiY4zC52dC38h+NQ5NmHmu1WvT15WxTvV6PgYGBtvettgdXT0+LD3mlY82PnFqscCqh1b8wUqqvmVxWulR/dJeWx2Fys6Fv5T8aJy8fLKHV35+5Te3vW93XewHoaoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQyN2aCtZHXQ5OL6msirZEHJpfVI7fs+/+EdFnfyv9qjkwqqdfztqneoX2f02g0Gu2scPXq1bF48eJ2VgmTrFq1Kvr7+6Ob6FvMlr5lqBCAVAQXAKkILgBSafsc1+joaAwPD0e3KO0ZGRk/4drb2xs9PTnfE3Rbe6ayaNGirmuTvjXzdWObOtG32h5cAPBEdE/MAzArCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXC1yVOe8pSYM2dOXHLJJdNWx69+9as466yzYu+9946tt966qq/UC93Qd9b9Kcf3rrvuGi960YviC1/4Qsv7vetd76puW35vDldffXX1eEccccRmeTw23dwncF9mmD//8z+Pv/qrv4olS5ZUHXrevHnR19dXbSud7ZprromrrrpKxyOlww47LPbaa6/q71/84hdx0003xec///nq581vfnP8zd/8TcxUJfCKRqPR6V3pCoKri3zqU5+qfl977bXVpy7oJqeffnqceuqpY///6KOPVoH1gQ98IN773vfGK1/5yjjkkEPGtr/xjW+MV7ziFWNv3ugehgq7yJ133ln9FlrMBnPnzq1GGBYuXFj9/3/+53+O214C6xnPeIbg6kKCa4Z66KGH4sILL4xnP/vZscMOO8Q222wTT3/60+Ntb3tbDA8Pt5wDaA5DrDsXUObUyu8yTFgceeSRk7ZDVqVfNN+o/fznP9/oOa7SVy666KI4+OCDqyH1RYsWxbHHHhs33HDDRs1lPfLII/Ge97wn9tlnn9h2222r+7/kJS+J5cuXt9yHpolzdbfffvtmeBZmH0OFM9DPfvazOOaYY+KWW26J3t7eavhjwYIF8d3vfrd6h/kf//EfVefafffdq9ufeOKJUa/X41/+5V+q/z/llFPGHqvMCZT/v+yyy6qOffTRR8eTnvSkcdshs1/+8pfV7zK3u7HOOOOM+Id/+Ifo6emJ3/md34mddtqp6m/Lli2LP/7jP17vfUtoHXfccVXIldsvXbo0brzxxvjsZz9bzSGXubfmoqgDDjig6n+t+max3XbbbUKLKe88aIPdd9+9fBxqXHzxxeu93ejoaOOwww6rbnvaaac1fvnLX45te+SRRxpnnnlmte3II4+cdN9SPtVLevjhh1fbrrrqqs3QGpgZfadWqzW22GKLavu3v/3tcdvOPvvsqrz8Xtell15alW+33XaN66+/fty2Cy+8cKwflT6zrtJ3mtsOPPDAxj333DO27aGHHmocffTR1bbXve51j6tv8vgZKpxhvvKVr8T1119fvVP70Ic+VH3SWndM/4ILLoh99923emf3gx/8oKP7Cp1SVhV+9atfrYbnHnvssXjnO99ZDfttjPe///3V7ze96U1x6KGHjtv2lre8ZdwCj1bKEN/FF188buSiDFm++93vrv6+/PLLN6FFPB6Ca4b54he/WP1+6UtfWgXVRGVoowxPFGWoAmaL17zmNWNzQ2Xetwx7r1y5Mj7+8Y/HX/zFX2zUY5SViM1+86pXvarlbU4++eT1PsaTn/zk2H///SeVlyHD4u67796ofWHTmeOaYW699daxa7LKz/qsXr26TXsFM+s6rnLsl8s+1qxZE//rf/2vaoHGM5/5zA0+RpkLfvjhh6u/p7o4f0MX7ZfgaqW5urF8EQDTS3DNMKOjo9XvwcHBeOpTn7re25YVTTBbr+Mqw4W/+7u/Ww2bv+xlL4tarVatEHyi1l0F2EoZ9aCzBNcMs9tuu1W/yzdfvPWtb+307sCMtf3228e///u/V9dq3XHHHdU3Z5S5rvUpy9bL10WVT0XlPgMDA5NuY4n6zOetwwxTriUpypL3zfn1MFtttdXYGD90i/7+/rGw+uu//uu4//7713v7LbfcMp7znOdUf3/yk59seZt//dd/3ez7Weot9L/NQ3DNMOWTVlnVVK4LKZPRreax7rvvvmrF4ePpBOULSYsf/vCHm3V/odPe8IY3VPNOZeiwXLS/IX/4h39Y/f7bv/3b+OY3vzlpxeG3vvWtzb6P+t/mJbjarKx+Kt+GMdXPzTffHJ/73Oeq5fDlosU99tijmpQu38NWVhoeeOCB1bvMMiH9eIKr3Lco37xx/PHHx2mnnVbNGViZSHZl6K/57RgleEZGRtZ7+zIv9rrXva5a2FHmksu3yZSVhPvtt1+ceeaZ1fcfrjtKsTk0+99RRx0VL3/5y6u+V34mfgsOG8ccVwdWDTZXDk71LQAHHXRQ9U6wfB1TGcP//ve/X30CK9+isfPOO8cf/MEfxAknnFBdO7KxXvCCF8Q//uM/Vt8WcOWVV8batWur8tJxJ17LAtm8+tWvroYKywKN8u0y55133npvX0YsyshG6Q+lr5W+VFYlfvCDHxyb49qc33FY3rCWRR3/9//+3+qN6a9//euqvAxzlnk3Hp855Srkx3kfgK712te+trrAuAw7lguSmXkMFQKzTplrevDBByddilJGJcpIR/kEVobnmZkMFQKzThlOLP9+XZkz3mWXXaoQK8OMZZhwiy22qIYMyxfvMjMJLmDWKQskynzyd77znWpBVFnotHjx4qq8fDt8WSjFzGWOC4BUzHEBkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiCVtn9XYfkG5m76x9NKeyb+w3Xl380q//ZORt3WnqmUfwOp29qkb8183dimTvSttgdX6Vjlyyyhk1atWlX9S9LdRN9itvSt7ol5AGYFwQVAKoILgFRmxD8kWatF9PVFSkNDEYOD3d2eiFpEJG1QpR4RAzErnRER8yKnss7koi5qz1RtSt2/6h3pWzMiuMpJPus8eb28bl3ent90qqQNmu3KSX5+5LS2y9ozVZv0r8fNUCEAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZDK3JgB6vVIa2Sk+9sTkbhBXbH/T8DayOuhLmvPVG1KfXzWZ0dwjY6OTiobGIiu0m3tiei6BrU8DruyTX8f3aXb2tOF/Wu0DX2r7UOFI63f0kNbdeNx2I1tIp+RNhyH5rgASEVwAZBK24Ort7e33VXCrDgOu7FN5NPbhuOw7YszenomZ2Xtgoi+BZHS0D0Rg+eML6vVatHX1xcZDQ0NxeDg4ITSWkTkbM9/r3wa2OBxmF3LvpX4lRuKiElHYi0iadeqDA1FTOxemc8X9Xo9Bgba37dmxHL4Elr9CyOl+prJZeUg7O/vj6wH4mSlU+Vsz2yX+ZVreST2RSTtWpVW3Svz+aJTuu9tJwBdTXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFTmtrvC0dHRSWVD90TU10RKK++dXLZixYqo1+uR0cqVK1uUroiInO35jZGNOg6za9m3Er9yLY/EFRFJu1alVffKfL4YGelM35rTaDQa0UbLly+PgYGBdlYJk9RqtVi6dGl0E32L2dK3DBUCkIrgAiAVwQVAKm1fnNHb2zuprHZBRN+CSKksLBk8Z0LhGRExL3IajoiLuuf1KcrCn4G3bfg4zK5l36pF9PVFSkNDEYODXdS3pupfEZH0JYqypGTirGo7+lbbg6unZ/KHvHJS7F8YKbVcDVk61vzIaW101evzeI7D7Fr2rb6I/v5IqeVCu8x9a6r+FRFJX6KO9a3u670AdDXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmRszQH1NpDXyQIvCtR3Ykc3loe56fbph/5+Iej3SGhnpsr41Vf+KvOodqndOo9FotLPC1atXx+LFi9tZJUyyatWq6O/vj26ibzFb+pahQgBSEVwApCK4AEil7XNco6OjMTw8HN2itGdkwixyb29v9PTkfE/Qbe2ZyqJFi7quTfrWzNeNbepE32p7cAHAE9E9MQ/ArCC4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4usjtt98ec+bMqX7K3+vzlKc8pbrdJZdcstnqv/vuu+P3f//3Y+edd465c+dWj3/qqac+ocdstufxOuKII6r7XX311dEOm7KfzX1c92f+/Pmx0047xWGHHRZvetOb4sorr4z1/SPl5fnd3K8jzHRzO70DdIdycn3JS14SN954YwwMDMSRRx4ZW265ZQwODnZ612a8/fffPw444IDq71//+tcxPDwc3/ve9+KGG26ID3zgA/Fbv/VbVTAdeOCBnd5VmBEEF5vFHXfcUYXWk5/85OqkWz5xsXFe/OIXx7ve9a5J5ddee2289a1vrZ7X8gbgmmuuiYMPPnjcbc4777z40z/90+pTGswWhgrZLO68887q9x577CG0NpPf+Z3fqcKrhNbatWvj5JNPjscee2zcbUpgPeMZz4jtt9++Y/sJ7Sa4mHJu6Oabb66G//r6+mLrrbeuhgAvvPDCcXMuzXm1ww8/vPr/8qlg3Tmbdefaysn3/PPPj4MOOigWLFgQ8+bNi3322Sfe+c53xn333fe49/WnP/1pvPa1r61O3ttss03svffe8Wd/9mfx0EMPbfC+n/70p+OYY46J/v7+2GqrrWKXXXaJ3/u934tarTblfb7xjW/EscceGzvssENst9121aefiy66KKZT2bcPfehD1d8rV66Mz33ucxs1x7VmzZr4x3/8x+r1K89LmTsrP/vtt1/1HN1///3r/fRcHvdJT3rS2PN69tlnx8MPPzzl3OG65SVsjz/++Oq57enpGdu3Td2n5nxsOZa+/OUvV3WVoN5xxx3jhS98Ydxyyy1jt/3kJz8Zz3nOc6rjq7xOpa6f/OQnm/DMM6M16Bq33XZbSZTqp/y9Prvvvnt1u4svvnhc+eGHH16V/+mf/mljq622aixdurTxile8oirfYostqm1/9Ed/NHb71atXN0455ZTG0UcfXW1bsmRJ9f/Nn7K9GB4ebhxwwAHVbRYuXNg44YQTGi996UsbfX19Vdkee+zRcp+b7Zlo+fLljcWLF1fbdtppp8ZJJ53UOO644xrbbrtt4znPeU71U7ZdddVV4+73yCOPNF72spdV27beeuvGoYceWt13//33r8rK/b/85S9Pqu9Tn/rUWPv33Xffxitf+crG4OBgY86cOY23vOUtU+7n+jSf67PPPnuDtz3wwAOr277+9a8fV16e41av47XXXluV9/f3V/v58pe/vPH85z+/sWjRoqp8r732atTr9Un1/PCHPxx7TXbeeefquXrBC17QmD9/fvU45flq9bw22/KGN7yh0dPT0xgYGKiOm1LnJz/5ySe0T81jtRyT5fk+7LDDqv162tOeVpXvsMMOjR//+MeNP/mTP2nMnTu38dznPrdx4oknNnbbbbexdoyMjGz068LMJ7i6yOYMrvLzoQ99aNy2K664ojpxlBP4T3/603Hbyoms3Kfcv5Vykirbn/WsZ407Oa1Zs6Zx7LHHVtvKSXGiqQLhkEMOqcrLCeyhhx4aK7/jjjsaT33qU8fuN/EEe9ZZZ43tx6233jpu23/8x39Ubdtxxx0b991331j5Pffc01iwYEF1v7/5m78Zd5/LL7+8sc0220x7cJ1++unVbcsJf2OCq7w+Zd8ee+yxceUPPvhg49WvfvVYyEx00EEHVdtK6Dz88MNj5XfddVfj6U9/+pTP67rHzd///d+3bMOm7lPzWC1vNMr9mx599NHqTUfzzUQJwJtvvnnc4zaD9txzz225T+QkuLrI5gyul7zkJS3vd8wxx1TbP/rRj250cJUwKe/CS+h973vfm7S9nBSbJ//rr79+3LZWgXDddddVZeVTQKt36J/97GdbnmDLp77yiarUVepspZw4y/3+7u/+bqysnPRK2bOf/eyW9ymfQKc7uMqnjXLb8gl4Y4JrfcoJvXwyKZ981vX1r3+9eqztttuueq4m+sIXvrDB4CqfdjbFVPu07rFaPlFN9N3vfne9gfmZz3ym2nbkkUdu0n4xM5lFp6UyR9HK0qVL47LLLquu2dpYX//612N0dLSa2ypLuycq80tHH310XHrppXHVVVfFoYceut7Ha86vlDmqRYsWTdr+ohe9qJoD+cUvfjGuvDx2mf963vOeV9XZSpk/+eAHP1gtRX/jG984rr5XvepVLe9zyimnxPvf//6YTuX5Kx7vtWKlHWXOqSyeKXOMzfnJMne2evXqam6xzBU15yebz2tvb++kx3rBC15QzRutb37sxBNP3Kz7tK7jjjtuUlmZK9uY7T/72c82uF/kIbi6yLontfVdtLru9qlOhGVZeysLFy6sfpeJ+o3VDLmy4nAqT33qU8fddn3uuuuu9T5eaVOZ0C/L8td16623Vr+vuOKKDQZAOYFubH3ra9fmUq/Xq9+tAqWVVatWxUtf+tK47rrr1nu7X/7yl2Mh0Wxnee6msvvuu683uNZ3303Zpw0dk2WRzPq2l0Uaj/d4ZeYTXF2krNBqevDBB9d72wceeGBSx19XWQ3WbZqfWvbaa6/qmynWpywxn0m++93vVr/LCryNcfrpp1cBUVbYvfvd764uci5hUC4KL8q3m9xzzz0t3+CsL9Q3FPjbbrvttOzTxhyT3XjM0prg6iLl3XgJohJKP/7xj2PfffdtebuRkZHqZ32frDan5rBc8xNPK81tUw3htXq89X2tVVnSPdFuu+1W/X7605/+uL4iqdS3YsWKKevb0NdrPVE//OEPq0sTiuc///kbvH150/KlL32pOpGX32V4b+L2e++9d7M9rxtjU/cJWvEWpYuUk0LzeqrPfOYz672GqSjvdptfNTSdli1bVu1bOflOHL4ryrvsMm9WlK+K2pBmG8t9mgG8rs9//vMth7PK3FaZRylzVmXYamM16/vEJz7RcvtHP/rRmC7lK6D+4A/+YOxT4AknnLDB+5S5vXKhchnWnRgQxcc//vGWn2rK69R8XltdV1euodqU6+2eyD5BK4Kry7ztbW+rhnPKSfaf//mfW15Ee9ZZZ1V/n3nmmWPDNNOpfKo76aSTqhPT61//+uq7+NZ9p/26172umoMoizI2tDCj+Y0SZaFH+WR5xhlnxK9+9atxFyWXr0lqZcmSJdUX15Y6y+KTdS9cbSqPVYKvfMJqOu2006pPsuW5+9u//dtxty8h2LxAeHO7/vrrq7aW4bVSf3lNN2Y4rLSzvCkp4f2xj31s3LZvfvOb8Y53vKPl/UpwleG7cqFweZ5KaDaVxQ3leNlUm7pP0FKnlzWy+b3//e8fu1h2zz33rC7GLNflHHzwwdWS9OZ1OuU6mImay5onLnduKku3Wy3h3tB1XGXZevMi3+23377x4he/uNqvsvx5Uy5ALhfKNu/bvFD2hS98YWPevHnVsvX1XYB88sknV9vKEv1yYW+5ELpcZ1YubC1L7Mu2iRch/+u//uvYc7rffvtVFyAvW7asej7f/OY3P6Hl8OV5aV6wXfatXHLwpCc9aewxy/abbrqp5WNMtRz+ve9979j9yzVrZX9L+8r+/v7v//7YEvOJz/ktt9zS6O3trbbtsssuY89reV7K/ZvP68TLFjZ03DyRfZqqvGl9z33zEpHyGHQPwdWlyonutNNOa+y9997Vybx8C0Y5EZXAuPTSS6e833QFV/NanfPOO6/6Bo2yT+V6qnJdUrkoeKpvNljfSalcH3bqqadW39ZR2ldC+u1vf3tVz4ba8aUvfam6Vq08J1tuuWX17QvNbwkp3/RQHmOi8s0P5RtCyjd/lP0voffhD394g/s5lXUv2m3+lOvMSmiVgHjjG99YXfQ9Ojo65WOs7zquz33uc9UFuKVt5dqs8sblgx/8YPV46wuDUlaCpHwzSXleywXd5TVau3Zt9RyX+/3oRz963MG1qfskuJhoTvlP689iAP/ttttuq1ZkliXmZW7RKj46xZEHjCnzf2UVY6vVhOUC7HJJQbngWmjRST5xAWPKUvhyQXW5IPxpT3tatQqwfMNFuY6sLFwpizfKN6E0L0SHThBcwJiyUrNcHHzllVdWgVVWAZZ/fqZc+1a+9aKsNiz/D50kuABIxUA1AKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKnM7fQOML1GR0djeHi4Y3WPjIyMK+vt7Y2enp6urnuiRYsWdaRe6FaCq8uV0Fq8eHGnd2NWW7VqVfT393d6N6BreBsIQCqCC4BUBBcAqZjjmpVqEdHXhnqGImJwfM21iL42VD00FDE42P5W1yNiYJrrgNlOcM1K5fTdjsUC9ck190W0Y51Cvd65VgPTy1AhAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqczu9A0yv0dHRFqVDEVFvQ+0rJ5WsWBFRb0PVKydXHSva0OqRjX4NgE0luLrcyEirU+lgdMqyZR2rOpZ18DVYsmRJh2qH7mOoEIBUBBcAqQguAFIxx9Xlent7JxeeERHz2lD5cERcNL6odkFE34Lpr3ronojBcybUXatFX1/ftNZbr9djYGBgw68BsMkEV5fr6WnxobqE1vw2VL52clEJrf6F0191fU2Luvv6or+/P2bEawBsMj0KgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKnM7vQNMr9HR0cmFwxGxtg2Vl3omWHF3RH3N9Fe98t4Wda9YEfV6fVrrHRkZ2bjXANhkcxqNRmPT785Mt3z58hgYGOj0bsxqtVotli5d2undgK5hqBCAVAQXAKkILgBSsTijy/X29k4qq10Q0bdg+useuidi8JwJdddq0dfXN/11Dw3F4OBg2+suiz8mzim2eg2ATSe4ulxPz+QP1SW0+hdOf92tVg+W4Ojv75/+ulusHmxX3RvzGgCbTo8CIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQytx2Vzg6OhrDw8Ptrnas7pGRkXFlvb290dPT05X1FqtWrZpUtuLuiPqaaa86Vt47uWzFihVRr9env+6VKztSd6vHb/UadNtxNhvrno1tnsqiRYvaWvecRqPRaFttEbF69epYvHhxO6sEYBqVN2f9/f3RLoYKAUhFcAGQiuACIJW2L85opVaL6Oub/nqGhiIGB9tfd6t6I2oR0YZGx1BEDM6c5/uCiL4Fbaj7nojBc9pfd6t644yImBfTr6x5umgG1d3RY7wWfdN8kA8NDcXghAO8cy2OttVdlh8NRGfNiOAqx1c75vVaLShrR92tF7KVQ6wdk5n1mfV8L4joX9iGutd0pu6WqzVLcMyP6bd2htXd0WO8b9oXC7RaQdq5Fkfb6p4JDBUCkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIZW67KxwdHZ1UNjQUUa9Pf90rV04uW7Fi+utuVW/EiohoQ6Nj5cx6vu+OqK9pQ933dqbuVvXGcESsnd56x+qZqN7Bujt6jA9FfZoP8pUtDvDOtTjaVvfIRp7Xp9OcRqPRaGeFy5cvj4GBgXZWCcA0qtVqsXTp0mgXQ4UApCK4AEhFcAGQStsXZ/T29k4qq10Q0bdg+useuidi8JwJdddq0dfXN731Dg3F4ODghNJaRExvvf89Zbus7W3ufLuHIqITdbd4vjvZ4lpEG17qasHPxJe6XcfZihUrYtmy9j/nrZ7vOCMi5kV7FsNc1JnXuqx5mbhModV5vauCq6dn8oe8Elr9C6e/7lYrykrH6u/vn956W65uKkfY9Nb7X7V3pM0zsd3tqbs+s1rcF9GGl7rlKtVOHmedeaX/K7Tmx/Rb27nXemPP69NaX1trA4AnSHABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnb7gpHR0cnlQ3dE1FfM/11r7x3ctmKFSuiXq9Pb70rV7YoXRER01vvf9U+qWRoaGja2zwT292euls8351s8YqINrzU0eqlbkff+k3dnXnOWz3fVaVrY/oNd+61HhnZuPP6dJrTaDQa7axw+fLlMTAw0M4qAZhGtVotli5dGu1iqBCAVAQXAKkILgBSafvijN7e3klltQsi+hZMf91lEcjgORMKz4iIeW2YSL2oM21ecXfEsnM70OYOt7vVa12LiL5prrcs/1g2oaxWi+ib7oqrRTcRg4Mz6LVuw/M91XPeqX7dvlYPRcTgpHmmvjYcaGXBzcR1Cq3O610VXD09kz/klRNZ/8Lpr7vlysVycM+f5opbrDLq+jbPwHaXLt0/3fW2KCvnkv7prrg6ocyw17oNz3fRciFdh/p1J1vd19cX/e040DbyvD6t9bW1NgB4ggQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqc2MGqK9pTz0jD7QoXNuGih/qXJtb1jPcpnaXeiZYcXd72r7y3hZ1l+djmuv9SYuyVauiLUZGWhS243We6hhvU9Wtmt2pft3JVtfr7am7XfWsz5xGo9FoZ4WrV6+OxYsXt7NKAKbRqlWror+/v23PsaFCAFIRXACkIrgASKXtc1yjo6MxPNxi1r5NdY9MmMHu7e2Nnp6erqy3Ofa87777jiur1SL6+qa96hgaihgcnFhai4g2VB5DETGh8jMiYt40V1sWBfz9+KIf/OAHbZnX7eRxNhvrno1tnsqiRYvaWnfbVxWWxrVzEm+iJUuWzKp6Wymh1Y6XoPXioxJa7Xj9W1ReQmt+tF0JrXYd8508zmZj3bOxzTOBoUIAUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzO30DjC9RkdHJ5UNDUXU69Nf98qVrUpXREQbKo8WlZdq105ztQ9t3GsAbDrB1eVGRkYmlQ0ORgct61zVF3fuNViyZElnKocuZKgQgFQEFwCpCC4AUjHH1eV6e3snldUioq8NdQ+V+bSZVPcFEX0Lprfe+pqIgbdt+DUANp3g6nI9PZM/VJfg6G9D3a3WDna07gUR/QtjRrwGwKbTowBIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQyt9M7wPQaHR2dVDYUEfU21L2yRdmKTtZ9d0R9zfTWO/LAxr0GwKYTXF1uZGRkUtlgdM6yTtZ9budegyVLlnSmcuhChgoBSEVwAZCK4AIgFXNcXa63t7dFaS0i+tpQ+9CkGbVaLaKvDVUPDUUMTpjMq9Vq0TfNldfr9RgYGNiI1wDYVIKry/X0tPpQXU7e/W2offL6wZIb/W2out5i6WIJrf52VL5RrwGwqfQoAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BU5nZ6B+iEepvqGZlcc5uqHplcddTbUHk76oDZTnDNSgOdq7lzVcdAJysHNhtDhQCkIrgASEVwAZDKnEaj0ej0TjB9RkdHY3h4uGN1j0xYJdHb2xs9PT1dXfdEixYt6ki90K0EFwCpeBsIQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgAiEz+PzkSoC8WiDQ7AAAAAElFTkSuQmCC"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is F':Rotate the front face 90 degrees counter-clockwise; The 10th action is b':Rotate the back two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is F2:Rotate the front face 180 degrees; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 7th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n C: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n D: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is r2:Rotate the right two layers 180 degrees; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is U2:Rotate the upper face 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_11
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is D2:Rotate the down face 180 degrees; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n B: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is f:Rotate the front two layers 90 degrees clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n C: 'The 1th action is U2:Rotate the upper face 180 degrees; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n D: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_306
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is R2:Rotate the right face 180 degrees; ',\n B: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is R2:Rotate the right face 180 degrees; ',\n C: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is B:Rotate the back face 90 degrees clockwise; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is R2:Rotate the right face 180 degrees; ',\n D: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is B:Rotate the back face 90 degrees clockwise; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is R2:Rotate the right face 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_227
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is R2:Rotate the right face 180 degrees; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n B: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is R2:Rotate the right face 180 degrees; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; ',\n C: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is S:Rotate the middle layer between the front and back faces clockwise; The 9th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n D: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is R2:Rotate the right face 180 degrees; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_35
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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vvvH+9617ti1apVHV+/O++8s2PrMBvM7fQKdKPDDjss9tprr5bLBgYGYqa59tpr46ijjoojjjii+h0y9bGRkZH45S9/GTfddFNceOGF8YlPfCKuv/762HPPPTu9mkwTwTUNzjjjjDjttNM6vRowq/rY/fffX735GhoairPPPjs+97nPdWz9mF6GCoGusOOOO8af/umfVr9fddVVnV4dppHg6vA4+OWXXx4veMELore3typbe6hu2bJl8frXvz5233332HLLLav7vPCFL4zPfvazLZ/3Pe95T/Uc5XblypVx5plnxm677RZbbLFFdfvWt741HnzwwTGPOfLII6thwuK6664bc96grCdkC6/iiSeeGFN+1113xfve976qrz3taU+r+tN2220Xg4OD8bGPfawabpzMAw88EOedd14cfPDBse2228bWW29dDUO+8pWvjK997WtTXrfzzz+/6lelL952220b0UoMFXbQxRdfHB/60IeqDnHsscdW4/SbbbZZtewrX/lKnHTSSfHYY4/Fs571rHj5y18eK1asqMLl6quvjq9//evxT//0Ty2f9xe/+EUcdNBB8fjjj1fnAspz3HjjjVVd3/3ud6vfN9988+q+pd6tttqqer4ddtih+n9TX19fm7YEbBo333xzdbvPPvuMKf/kJz8Zf/EXfxF77LFHPPOZz6z6xX333Rff/va3q/7wjW98oxpaLMGyth/+8Ifx4he/OO69994qtErQLViwIO6+++748pe/XPXJ4447bp3rVPrhm970prj00kvjgAMOqPr2zjvvPA2tn0UabDK77757o2zSSy+9dEr322yzzRqXX375hOX3339/Y9ttt63uc/755zdGRkZGl33ve99rbL/99tWyj3/842Med+6551bl5ee0005rPPbYY6PL7r777sYuu+xSLfvMZz4z5nHXXHNNVX7EEUdsROuhM33sySefbNxzzz2Nv//7v29sueWWVb/6j//4jzGPu/nmmxu33XbbhOe79957G/vvv3/1nJ/97GfHLHv44Ycbu+22W7Xsda97XWP16tVjlj/44IONb37zmy3X74477hi9z9FHH12VHXfccROegw0juDah5kE72U8zGJr3e8Mb3tDyef7yL/+yWv67v/u7LZf/zd/8TbV87733bhlcu+66a+ORRx6Z8LgLL7ywZb2Ci27pY4ccckjjhhtueErP+fWvf7167Mknnzym/AMf+EBVfsABBzSeeOKJp7R+Jbjuuuuuxr777lv9/01vetOUn4P1M1TYxunwz372s8f8vwwFttI8z3Xqqae2XH766afHO97xjli+fHk1vDh+2KGcB5s3b96Exy1ZsqS6LcMe0E19rF6vx49+9KP43ve+F29729vi05/+dOy9995jHvOb3/ymGhIs9ylDfOX/5c376tWrq+U//elPx9z/iiuuGO1vzSH8qfrBD34Qb3nLW6qZjmWK/jvf+c6NaC3jCa4OToefbPJDM1jKeHwr5aRymagxPDwc99xzz4TgKiefW1m4cGF1W855Qbf1sTIh43/9r/8VF1xwQTUtvgRROR9VfOc734lXvepV1bmpyfz617+eMKGj1RvOqSh1lfUpEzKE1qZnVmEHldlJ06Gnx25l9pk7d24VFGVSUZl4US5ELtasWRMve9nLqtAqs3TLBI7ypq8ES/nE1fykVX7fVJqjJe9///vj+9///iZ7Xv6TV7gZaJdddqlub7/99pbLH3rooarjrX1f4D/ftDVHMpYuXVrdfutb34pf/epX1UzbSy65JA455JDYfvvtR4f/ypB7K82Ri3JZylP17ne/u5o1XL5+qkzBv+GGGzaiVYwnuGagcm1V8c///M8tl5fOV5Qx/E0RXOU6r1bXvkA25Xqs5vcElu8vLJpv8iYbQv/Upz7Vsrx5aUjpb08++eRTXpe3v/3t8fGPfzwefvjhOOaYY+Kb3/zmU34OWhNcM9D/+B//ozofVU7w/tVf/dWYIYxbbrmlGg4pmt8SsLF23XXX0Xee5ZoTyKi88SqfdMpEjeLEE08cMympfJtGrVYb85gSLP/2b/826Xm00jdKnyt98pFHHplwTuzKK69c5zqVx5Vg/O1vfxsnnHBCfPGLX9yoNvKfTM6YgcqFwGVW1Mknnxx//ud/Xl08eeCBB45egFw6aBmrL51iUyjvRMtF0P/v//2/2G+//arfy0XJ5VxBmREFM80//uM/jvmWmTIkVy4WLhffF6XfHHroodXvpe+89KUvrb6lpvxeRjTK5KZbb721Or91zjnnxP/+3/97Qh3lE9uXvvSlOP7446uLh7/whS9UsxlLeamnBNpznvOcOProo9e5rq95zWti/vz51TdtlD592WWXxWtf+9pNvk1mlSlMmWeaLkBuXqQ4mVqt1jj11FOr67I233zzxnbbbdc46qijGv/6r//a8v7N67jKbSvrul6rXHNyyimnNHbaaafG3Llzq/uV9YQM13FtscUW1bJXvepV1XE+3m9/+9vGX//1Xzf222+/xrx58xq9vb2NF73oRY1vfOMbVT9c1/G+cuXKxrvf/e7qsfPnz29svfXWjT333LOq64orrphy377yyiurx/f09DQ+9rGPbcKtMvvMKf90OjwBYKqc4wIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkMrcTf1q7/NG3blHa0/zT4E3lj9T19OR8T9Bt7ZnMokWLuq5N+tbM141t6kTfantwlY61ePHidlcLY5S/Jt3f3x/dRN9itvSt7ol5AGYFwQVAKoILgFTafo6rpTMjYl7kVM6FXzK2qHZRRN+CSGnovojB88aW1SKiL/KqR8RAzE61Wi36+nLuvaGhoRgcHIzuOhqHIqKb2lTvSO+aGcFVQmt+5LRmYlEJrf6FkVJ99cSy0qW6axrD7FFCK+sklHq9vCh229HYjW1qP0OFAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKnPbXeHIyMjEwlURsSZyKus+zrJ7I+qrI6Xl908sWxYR9chreKrHYXKt2jQ0NBT1es69t3z58ui+o7Hb2jTckb41p9FoNKKNli5dGgMDA+2sEiao1WqxZMmS6Cb6FrOlbxkqBCAVwQVAKoILgFTaPjmjt7d3QlmtFtHXFykNDUUMDo4vrUVE0gbFUEQMdk1r4r9Oew9M4TjMrmWbzoyIeZF34tMlXdSeSdqUuX/VO9S32h5cPT0TP+SV0Orvj5RaT9gqh2HSBrWY3ZS5NU/lOOzKNpUX+fmRU6uZxpnbM0mbuq1/9bShb3Vf7wWgqwkuAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIglbntrnBkZGRC2dBQRL0eKS1f3qp0WUQkbVAs76rWFMNTPA6za9mmVRGxJnIq6z5ePXF7JmlT5v413KG+1fbgGh6e2NTBwegyh0c36a7W/P/H4Q477BDdpFXfikuiu1waXafb+tdwG/qWoUIAUhFcAKQiuABIpe3nuHp7eyeU1SKiL3IaKufoxpXVLoroWxApDd0XMXje2LJarRZ9fVn3UJn4U4+BgYH1HofZtW5Tl/WuMyNiXuSenHFJN+2jekS0v2+1Pbh6eiZ+yCu7rD9yajUbqIRW/8JIqb56YlkJrf7+rHto6sdhd7apy3pXCa35kVfLGZGZ91Fn+lb39V4AuprgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzI0ZoB55Dbcoq6+OtIYfnlhWr2feQ/nXf+N0We9aE7k92m37qD57g2sgusvA2dFVBga6bQ/NJl227z4cXajL9lEbGCoEIBXBBUAqgguAVOY0Go1GOyscGRmJVatWRbco7RkeHnsSube3N3p6cr4n6Lb2TGbRokVd1yZ9a+brxjZ1om+1PbgAYGN0T8wDMCsILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcLXJ05/+9JgzZ05cdtll01bHb37zmzjnnHNi7733ji233LKqr9QL3dB31v4px/euu+4aL33pS+PLX/5yy8e95z3vqe5bbjeFa6+9tnq+I488cpM8Hxtu7kY8lhnmL/7iL+Kv//qvY4cddqg69Lx586Kvr69aVjrbddddF9dcc42OR0qHHXZY7LXXXtXvDz30UNxyyy3xpS99qfp529veFn/7t38bM1UJvKLRaHR6VbqC4Ooin/3sZ6vb66+/vvrUBd3kjDPOiNNOO230/0888UQVWB/60Ifi/e9/f7zmNa+JQw45ZHT5W97ylnj1q189+uaN7mGosIvcfffd1a3QYjaYO3duNcKwcOHC6v//8R//MWZ5CaxnP/vZgqsLCa4Z6tFHH42LL744nve858V2220XW221VTzrWc+Ks88+O1atWtXyHEBzGGLtcwHlnFq5LcOExVFHHTVhOWRV+kXzjdqvfvWrKZ/jKn3lkksuiYMPPrgaUl+0aFEcd9xxcdNNN03pXNbjjz8e73vf+2KfffaJrbfeunr8y1/+8li6dGnLdWgaf67uzjvv3ARbYfYxVDgD/fKXv4xjjz02brvttujt7a2GPxYsWBA/+MEPqneY//7v/151rt133726/0knnRT1ej3++Z//ufr/qaeeOvpc5ZxA+f8VV1xRdexjjjkmdtxxxzHLIbNf//rX1W05tztVZ555Zvyf//N/oqenJ37v934vdtppp6q/HX744fEnf/In63xsCa3jjz++Crly/yVLlsTNN98cX/jCF6pzyOXcW3NS1AEHHFD1v1Z9s9hmm202oMWUdx60we67714+DjUuvfTSdd5vZGSkcdhhh1X3Pf300xu//vWvR5c9/vjjjbPOOqtadtRRR014bCmfbJceccQR1bJrrrlmE7QGZkbfqdVqjc0226xa/r3vfW/MsnPPPbcqL7dru/zyy6vybbbZpnHjjTeOWXbxxReP9qPSZ9ZW+k5z2YEHHti47777Rpc9+uijjWOOOaZa9sY3vvEp9U2eOkOFM8zXv/71uPHGG6t3ah/96EerT1prj+lfdNFFse+++1bv7H784x93dF2hU8qswm984xvV8NyTTz4Z7373u6thv6n44Ac/WN2+9a1vjUMPPXTMsre//e1jJni0Uob4Lr300jEjF2XI8r3vfW/1+5VXXrkBLeKpEFwzzFe+8pXq9hWveEUVVOOVoY0yPFGUoQqYLV7/+tePnhsq533LsPfy5cvjU5/6VPzlX/7llJ6jzERs9pvXvva1Le9zyimnrPM5nva0p8X+++8/obwMGRb33nvvlNaFDecc1wxz++23j16TVX7WZeXKlW1aK5hZ13GVY79c9rF69er4n//zf1YTNJ7znOes9znKueDHHnus+n2yi/PXd9F+Ca5WmrMbyxcBML0E1wwzMjJS3Q4ODsYznvGMdd63zGiC2XodVxku/O///b9Xw+avfOUro1arVTMEN9baswBbKaMedJbgmmF222236rZ888U73vGOTq8OzFjbbrtt/Nu//Vt1rdZdd91VfXNGOde1LmXaevm6qPKpqDxmYGBgwn1MUZ/5vHWYYcq1JEWZ8r4pvx5miy22GB3jh27R398/GlZ/8zd/Ew8++OA677/55pvH85///Or3z3zmMy3v8y//8i+bfD1LvYX+t2kIrhmmfNIqs5rKdSHlZHSr81gPPPBANePwqXSC8oWkxU9+8pNNur7QaW9+85ur805l6LBctL8+f/RHf1Td/t3f/V185zvfmTDj8Lvf/e4mX0f9b9MSXG1WZj+Vb8OY7OfWW2+NL37xi9V0+HLR4h577FGdlC7fw1ZmGh544IHVu8xyQvqpBFd5bFG+eeOEE06I008/vTpnYGYi2ZWhv+a3Y5TgGR4eXuf9y3mxN77xjdXEjnIuuXybTJlJuN9++8VZZ51Vff/h2qMUm0Kz/x199NHxqle9qup75Wf8t+AwNc5xdWDWYHPm4GTfAnDQQQdV7wTL1zGVMfwf/ehH1Sew8i0aO++8c/zhH/5hnHjiidW1I1P14he/OP7hH/6h+raAq6++OtasWVOVl447/loWyOZ1r3tdNVRYJmiUb5e54IIL1nn/MmJRRjZKfyh9rfSlMivxIx/5yOg5rk35HYflDWuZ1PF//+//rd6Y/va3v63KyzBnOe/GUzOnXIX8FB8D0LXe8IY3VBcYl2HHckEyM4+hQmDWKeeaHnnkkQmXopRRiTLSUT6BleF5ZiZDhcCsU4YTy9+vK+eMd9lllyrEyjBjGSbcbLPNqiHD8sW7zEyCC5h1ygSJcj75+9//fjUhqkx0Wrx4cVVevh2+TJRi5nKOC4BUnOMCIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqbf+uwvINzN30x9NKe8b/4bryd7PK397JqNvaM5nyN5C6rU361szXjW3qRN9qe3CVjlW+zBI6acWKFdVfku4m+hazpW91T8wDMCsILgBSEVwApDIj/pBkLSL6IqehiBgcV1a7KKJvQaQ0dF/E4Hljy2q1iL6sOygi6vWIgYGYlcpf9e1LuvOGhoZicHCwi14tJnnFODMi5kVOayLiw7M0uMphmPU0eb1FWQmt/oWRUn31xLLyutdl8xhmjRJaWSeh1Ms7jq56tShatKmE1vxOrEtehgoBSEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BU5sYMUI+8hluU1VdHWsMPTyyrZ95BXbD+G6OeuPHDwy17V+TWok1rIq81nal2TqPRaLSzwl/96lex4447trNKmOD++++PHXbYIbqJvsVs6Vs9M+NdFLRXNx6H3dgm8hluw3HoHBcAqQguAFJpe3D19va2u0qYFcdhN7aJfHrbcBy2fVZhT0+LrDwzIuZFTqsi4pKxRbWLIvoWREpD90UMntdF+6c58+nDUzgOk2vVplqtFn19fZHR0NBQDA4OjimrRUTO1vynoYgY26Lcrxf11REDZ7e/b82I6fDVi+L86JrpoOUg7F8YKbWcyp95/8xyJbT6+/ujW6byl9DK2ZrJJ/Nnfr3olO572wlAVxNcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiCVue2ucGRkZGLhqohYEzmVdR9n2b0R9dWR0vL7WxTWE++f4tEpHofJtWrT0NBQ1OtlB+azfPnyCWXL/utwzGpii3K/Xgw/3Jm+NafRaDSijZYuXRoDAwPtrBImqNVqsWTJkugm+hazpW8ZKgQgFcEFQCqCC4BU2j45o7e3d0JZ7aKIvgWR0tB9EYPnjS2rRURf5DQUEYPjC8+MiHmRV5lY8uH1H4fZ6Vs5+1c5J9TXl7NV9Xp9wnnVdvSttgdXT8/ED3mlY/UvjJRazQYqh2B/5NRyxlYJrfnRVVodh9npWzn7Vwmt/v7MrWp/3+q+3gtAVxNcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiCVuTED1FdHWsMPTyyrd2JFNpHhVoVrIrfs678R9K2Z37/q9bytqndo3ec0Go1GOytcuXJlLF68uJ1VwgQrVqyI/v7+6Cb6FrOlbxkqBCAVwQVAKoILgFTafo5rZGQkVq1aFd2itGd4eOwp197e3ujpyfmeoNvaM5lFixZ1XZv0rZmvG9vUib7V9uACgI3RPTEPwKwguABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuLrInXfeGXPmzKl+yu/r8vSnP72632WXXbbJ6r/33nvjD/7gD2LnnXeOuXPnVs9/2mmnbdRzNtvzVB155JHV46699tpohw1Zz+Y6rv0zf/782GmnneKwww6Lt771rXH11VfHuv5Iedm+m3o/wkw3t9MrQHcoL64vf/nL4+abb46BgYE46qijYvPNN4/BwcFOr9qMt//++8cBBxxQ/f7b3/42Vq1aFT/84Q/jpptuig996EPxO7/zO1UwHXjggZ1eVZgRBBebxF133VWF1tOe9rTqRbd84mJqXvayl8V73vOeCeXXX399vOMd76i2a3kDcN1118XBBx885j4XXHBB/Nmf/Vn1KQ1mC0OFbBJ33313dbvHHnsIrU3k937v96rwKqG1Zs2aOOWUU+LJJ58cc58SWM9+9rNj22237dh6QrsJLiY9N3TrrbdWw399fX2x5ZZbVkOAF1988ZhzLs3zakcccUT1//KpYO1zNmufaysvvhdeeGEcdNBBsWDBgpg3b17ss88+8e53vzseeOCBp7yuv/jFL+INb3hD9eK91VZbxd577x1//ud/Ho8++uh6H/u5z30ujj322Ojv748tttgidtlll/j93//9qNVqkz7m29/+dhx33HGx3XbbxTbbbFN9+rnkkktiOpV1++hHP1r9vnz58vjiF784pXNcq1evjn/4h3+o9l/ZLuXcWfnZb7/9qm304IMPrvPTc3neHXfccXS7nnvuufHYY49Neu5w7fIStieccEK1bXt6ekbXbUPXqXk+thxLX/va16q6SlBvv/328ZKXvCRuu+220ft+5jOfiec///nV8VX2U6nr5z//+QZseWa0Bl3jjjvuKIlS/ZTf12X33Xev7nfppZeOKT/iiCOq8j/7sz9rbLHFFo0lS5Y0Xv3qV1flm222WbXsj//4j0fvv3Llysapp57aOOaYY6plO+ywQ/X/5k9ZXqxatapxwAEHVPdZuHBh48QTT2y84hWvaPT19VVle+yxR8t1brZnvKVLlzYWL15cLdtpp50aJ598cuP4449vbL311o3nP//51U9Zds0114x53OOPP9545StfWS3bcsstG4ceemj12P33378qK4//2te+NqG+z372s6Pt33fffRuvec1rGoODg405c+Y03v72t0+6nuvS3Nbnnnvueu974IEHVvd905veNKa8bONW+/H666+vyvv7+6v1fNWrXtV40Yte1Fi0aFFVvtdeezXq9fqEen7yk5+M7pOdd9652lYvfvGLG/Pnz6+ep2yvVtu12ZY3v/nNjZ6ensbAwEB13JQ6P/OZz2zUOjWP1XJMlu192GGHVev1zGc+syrfbrvtGj/72c8af/qnf9qYO3du4wUveEHjpJNOauy2226j7RgeHp7yfmHmE1xdZFMGV/n56Ec/OmbZVVddVb1wlBfwX/ziF2OWlRey8pjy+FbKi1RZ/tznPnfMi9Pq1asbxx13XLWsvCiON1kgHHLIIVV5eQF79NFHR8vvuuuuxjOe8YzRx41/gT3nnHNG1+P2228fs+zf//3fq7Ztv/32jQceeGC0/L777mssWLCgetzf/u3fjnnMlVde2dhqq62mPbjOOOOM6r7lBX8qwVX2T1m3J598ckz5I4880njd6143GjLjHXTQQdWyEjqPPfbYaPk999zTeNaznjXpdl37uPnwhz/csg0buk7NY7W80SiPb3riiSeqNx3NNxMlAG+99dYxz9sM2vPPP7/lOpGT4OoimzK4Xv7yl7d83LHHHlst/8QnPjHl4CphUt6Fl9D74Q9/OGF5eVFsvvjfeOONY5a1CoQbbrihKiufAlq9Q//CF77Q8gW2fOorn6hKXaXOVsoLZ3nc3//934+WlRe9Uva85z2v5WPKJ9DpDq7yaaPct3wCnkpwrUt5QS+fTMonn7V961vfqp5rm222qbbVeF/+8pfXG1zl086GmGyd1j5Wyyeq8X7wgx+sMzA///nPV8uOOuqoDVovZiZn0WmpnKNoZcmSJXHFFVdU12xN1be+9a0YGRmpzm2Vqd3jlfNLxxxzTFx++eVxzTXXxKGHHrrO52ueXynnqBYtWjRh+Utf+tLqHMhDDz00prw8dzn/9cIXvrCqs5Vy/uQjH/lINRX9LW95y5j6Xvva17Z8zKmnnhof/OAHYzqV7Vc81WvFSjvKOacyeaacY2yenyznzlauXFmdWyzniprnJ5vbtbe3d8JzvfjFL67OG63r/NhJJ520Sddpbccff/yEsnKubCrLf/nLX653vchDcHWRtV/U1nXR6trLJ3shLNPaW1m4cGF1W07UT1Uz5MqMw8k84xnPGHPfdbnnnnvW+XylTeWEfpmWv7bbb7+9ur3qqqvWGwDlBXSq9a2rXZtKvV6vblsFSisrVqyIV7ziFXHDDTes836//vWvR0Oi2c6y7Saz++67rzO41vXYDVmn9R2TZZLMupaXSRpP9Xhl5hNcXaTM0Gp65JFH1nnfhx9+eELHX1uZDdZtmp9a9tprr+qbKdalTDGfSX7wgx9Ut2UG3lScccYZVUCUGXbvfe97q4ucSxiUi8KL8u0m9913X8s3OOsK9fUF/tZbbz0t6zSVY7Ibj1laE1xdpLwbL0FUQulnP/tZ7Lvvvi3vNzw8XP2s65PVptQclmt+4mmluWyyIbxWz7eur7UqU7rH22233arbZz3rWU/pK5JKfcuWLZu0vvV9vdbG+slPflJdmlC86EUvWu/9y5uWr371q9ULebktw3vjl99///2bbLtOxYauE7TiLUoXKS8KzeupPv/5z6/zGqaivNttftXQdDr88MOrdSsvvuOH74ryLrucNyvKV0WtT7ON5THNAF7bl770pZbDWeXcVjmPUs5ZlWGrqWrW9+lPf7rl8k984hMxXcpXQP3hH/7h6KfAE088cb2PKef2yoXKZVh3fEAUn/rUp1p+qin7qbldW11XV66h2pDr7TZmnaAVwdVlzj777Go4p7zI/tM//VPLi2jPOeec6vezzjprdJhmOpVPdSeffHL1wvSmN72p+i6+td9pv/GNb6zOQZRJGeubmNH8Roky0aN8sjzzzDPjN7/5zZiLksvXJLWyww47VF9cW+osk0/WvnC1qTxXCb7yCavp9NNPrz7Jlm33d3/3d2PuX0KweYHwpnbjjTdWbS3Da6X+sk+nMhxW2lnelJTw/uQnPzlm2Xe+851417ve1fJxJbjK8F25ULhspxKaTWVyQzleNtSGrhO01OlpjWx6H/zgB0cvlt1zzz2rizHLdTkHH3xwNSW9eZ1OuQ5mvOa05vHTnZvK1O1WU7jXdx1XmbbevMh32223bbzsZS+r1qtMf96QC5DLhbLNxzYvlH3JS17SmDdvXjVtfV0XIJ9yyinVsjJFv1zYWy6ELteZlQtbyxT7smz8Rcj/8i//MrpN99tvv+oC5MMPP7zanm9729s2ajp82S7NC7bLupVLDnbcccfR5yzLb7nllpbPMdl0+Pe///2jjy/XrJX1Le0r6/sHf/AHo1PMx2/z2267rdHb21st22WXXUa3a9ku5fHN7Tr+soX1HTcbs06TlTeta9s3LxEpz0H3EFxdqrzQnX766Y299967ejEv34JRXohKYFx++eWTPm66gqt5rc4FF1xQfYNGWadyPVW5LqlcFDzZNxus60WpXB922mmnVd/WUdpXQvqd73xnVc/62vHVr361ulatbJPNN9+8+vaF5reElG96KM8xXvnmh/INIeWbP8r6l9D72Mc+tt71nMzaF+02f8p1ZiW0SkC85S1vqS76HhkZmfQ51nUd1xe/+MXqAtzStnJtVnnj8pGPfKR6vnWFQSkrQVK+maRs13JBd9lHa9asqbZxedxPf/rTpxxcG7pOgovx5pR/Wn8WA/j/3XHHHdWMzDLFvJxbNIuPTnHkAaPK+b8yi7HVbMJyAXa5pKBccC206CSfuIBRZSp8uaC6XBD+zGc+s5oFWL7holxHViaulMkb5ZtQmheiQycILmBUmalZLg6++uqrq8AqswDLn58p176Vb70osw3L/6GTBBcAqRioBiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiCVuZ1eAabXyMhIrFq1qmN1Dw8Pjynr7e2Nnp6erq57vEWLFnWkXuhWgqvLldBavHhxp1djVluxYkX09/d3ejWga3gbCEAqgguAVAQXAKk4xzUL1WoRfX3TX8/QUMTg4Ayq+6KIvgXTW299dcTA2dNbB8x2gmsWKsHRjrkC9foMq3tBRP/C6a8bmF6GCgFIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnb6RVgeo2MjEwoGxqKqNenv+7lyyeWLVvWwbrvjaivnt56hx+e2j4ANtycRqPR2IjHM8MtXbo0BgYGOr0as1qtVoslS5Z0ejWgaxgqBCAVwQVAKoILgFRMzuhyvb29Lc+59PX1TXvdQ0NDMTg4OK7uiDZUXU1AGVd1W9pdr9cnnFNstQ+ADSe4ulxPz8QP1eXFu7+/f9rrLi/iE+uOaEPVLWcutqvdU9kHwIbTowBIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQyt9MrwPQaGRmZUDY0NBT1en3a616+fPmEsmXLItpQdbSoOpYtWzbt7R4eHp7SPgA23JxGo9HYiMczwy1dujQGBgY6vRqzWq1WiyVLlnR6NaBrGCoEIBXBBUAqgguAVEzO6HK9vb0TymoXRfQtmP66h+6LGDxvXN21iL6+NtQ9FDE4OK7wzIiYN80Vr4mID69/HwAbTnB1uZ6eiR+qS2j1L5z+uuurJ5aV0Orvb0PdrSYPltCaHzNiHwAbTo8CIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQytx2VzgyMhKrVq1qd7WjdQ8PD48p6+3tjZ6enq6st1ixYsWEsmX3RtRXT3vVsfz+iWXLlkXU622oe3mLwlLvmmmueM3U9kG3HWezse7Z2ObJLFq0qK11z2k0Go221RYRK1eujMWLF7ezSgCmUXlz1t/fH+1iqBCAVAQXAKkILgBSafvkjFZqEdHXhnqGImJwfN0XRfQtmOZ674sYPG9cvbWIvjY0emgoYnB8o8+MiHnTX3eUOTiXtH97T7rN23CctTzGarXoa8POHhoaisEJO7uDvauTx1kbtvmM297RrrrLLKeBiNkeXGVTt+O0XqvJbOVFtH/hNNfbYgZf6VPtOJfZcgZfeTGZP/11t5ph147tPek2b8Nx1vIY6+try4nresud3cHe1cnjrA3bfMZt72hX3Z1nqBCAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqc9td4cjIyISyoYiot6Hu5S3Klt0bUV89zfXe36LeZRH1NjR6eatGr4qINdNfd1VPB7b3pNu8DcdZq809NDQU9Tbs7OUtd3Y7Wl3VPrGo3rnjrB3bfMZt72hX3cNTel2fTnMajUajnRUuXbo0BgYG2lklANOoVqvFkiVLol0MFQKQiuACIBXBBUAqbZ+c0dvbO7HwzIiY16aTuJeMLapdFNG3YHqrHbovYvC8DrW5nKu9dGxRrRbR1zf9VQ8NRQwOji+tRUQbKq+m/Ay2veZyevzwFuP/fW3Y4GVCwuC4Dd65rd2evtWc8HP4+R3oXy1eTzr6Whbt2dflJWVgKq/r3RRcPT0tPuSVHT2/DZW3mOFUOlb/wumttuUsuk62uS+iv3/6q249qat0rTZU3mJ2VTtqbtXkElr9bdjgrWbRdW5rt6dvdbR/rZlh/Tras6+n/Lo+nfW1tTYA2EiCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZDK3HZXODIyMrFwVUSsaUPlpZ5xlt0bUV89vdUuv79FYb1zbR4aiqiX+qfZ8uWtSpf9V+OnvfaO1NyqyUNDQ1FvwwZf3mKDd25rt6dvTdq/2vGasmpm9etlbdrXw1N9XZ9GcxqNRqOdFS5dujQGBgbaWSUA06hWq8WSJUuiXQwVApCK4AIgFcEFQCptn5zR29s7oax2UUTfgumve+i+iMHzxtUdEX3TXW9EDI4vPDMi5sX0K2drL21/mydrd0f3da0WfX3T2/Jly5bF4YcfPquO70n3dRu292TbvGM9u139elVEXDK+sF17u7yoDKz3db2rgqunZ+KHvNKp+xdOf92tZjiV3dw/3fW2KiwH9/yYfms60+bJ2t3Rfd3XF/3909vyVrMHu/34ruqOzmzvqu6WMzY71LM72K+jbXt7aq/r01pfW2sDgI0kuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpkbM0B9dXvqGX64Rd3tqLdV4Zo2VDxJPUNtavfyFmXL7m3P/l5+f4u6ly2Len16W/7zn/98QtmKh6Krj++q7hZl072tR+sebll7O2ruXL9+tFVhu/Z2u+qZ3JxGo9FoZ4UrV66MxYsXt7NKAKbRihUror+/v23b2FAhAKkILgBSEVwApNL2c1wjIyOxatWqdlY5pu7xJ3J7e3ujp6enK+ttjj3vu+++Y8pqtYi+vmmvOoaGIgYHx5fWIqINlVdTUAY7UHc5cT0wpuTHP/5xW87rdvI4m411z8Y2T2bRokVtrbvtwUV7tZoMs2JFRDvOoy5dGjEw9jW81B4R7TiJu3RCgLSn7pURsbijJ66h2xkqBCAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkMrcTq8A02tkZGRC2dBQRL0+/XUvX96qdFlEtKHyWN6huoentA+ADSe4utzw8MQX0sHB6KDDZ13dZR/ssMMOHakbupGhQgBSEVwApCK4AEjFOa4u19vb26K0FhF9bah9qJxRG1tzrRZ9fdNf99DQUAyOO5lXq0VMd9Vl0svAwFT2AbChBFeX6+lp9aG6vHr3t6H2iTP4Smj1909/3fUW0yZLaLWh6inuA2BD6VEApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmdvpFWB6jYyMtCgdioh6G2pfPqFk2bJlUa9Pf93Ll7eqO2K6qx4enuo+ADbUnEaj0djgRzPjLV26NAYGBjq9GrNarVaLJUuWdHo1oGsYKgQgFcEFQCqCC4BUTM7ocr29vRPKarWIvr7pr3toKGJwcHzdtehrQ+VDQ0MxOK7yWkRMd81l7sfAFPYBsOEEV5fr6Zn4obrkRn//9NfdagZfCa3+NlTeauZiCa02NHtK+wDYcHoUAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqczu9ArRfvd6eeoaHW9XdnsqHW1TejprbtGlhVhNcs9DAQCfr7lzlHWw2sAkZKgQgFcEFQCqCC4BU5jQajUanV4LpMzIyEqtWrepY3eMnSfT29kZPT09X1z3eokWLOlIvdCvBBUAq3gYCkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AIpP/D+59sckxSXssAAAAAElFTkSuQmCC"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is l2:Rotate the left two layers 180 degrees; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n B: 'The 1th action is D:Rotate the down face 90 degrees clockwise; The 2th action is l2:Rotate the left two layers 180 degrees; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n C: 'The 1th action is B':Rotate the back face 90 degrees counter-clockwise; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n D: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is l2:Rotate the left two layers 180 degrees; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_364
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is U:Rotate the upper face 90 degrees clockwise; The 7th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is l':Rotate the left two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is D':Rotate the down face 90 degrees counter-clockwise; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is U:Rotate the upper face 90 degrees clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 10th action is l':Rotate the left two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is U:Rotate the upper face 90 degrees clockwise; The 7th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is l2:Rotate the left two layers 180 degrees; The 10th action is l':Rotate the left two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is U:Rotate the upper face 90 degrees clockwise; The 7th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is l':Rotate the left two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_58
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is E:Rotate the middle layer between the up and down faces clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is D:Rotate the down face 90 degrees clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is U2:Rotate the upper face 180 degrees; ',\n B: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is d:Rotate the down two layers 90 degrees clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is U2:Rotate the upper face 180 degrees; ',\n C: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is U2:Rotate the upper face 180 degrees; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is d:Rotate the down two layers 90 degrees clockwise; The 7th action is f:Rotate the front two layers 90 degrees clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is U2:Rotate the upper face 180 degrees; ',\n D: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is d:Rotate the down two layers 90 degrees clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is U2:Rotate the upper face 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_203
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n B: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is D:Rotate the down face 90 degrees clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n C: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is u2:Rotate the upper two layers 180 degrees; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n D: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is d2:Rotate the down two layers 180 degrees; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is f2:Rotate the front two layers 180 degrees; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_266
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 5th action is u:Rotate the upper two layers 90 degrees clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n B: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is u:Rotate the upper two layers 90 degrees clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is l':Rotate the left two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 4th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 5th action is u:Rotate the upper two layers 90 degrees clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n D: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 5th action is u:Rotate the upper two layers 90 degrees clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is B:Rotate the back face 90 degrees clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is U2:Rotate the upper face 180 degrees; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_463
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is F2:Rotate the front face 180 degrees; The 9th action is u:Rotate the upper two layers 90 degrees clockwise; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n B: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is L2:Rotate the left face 180 degrees; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is u:Rotate the upper two layers 90 degrees clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n C: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is F2:Rotate the front face 180 degrees; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n D: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is b2:Rotate the back two layers 180 degrees; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is F2:Rotate the front face 180 degrees; The 9th action is u:Rotate the upper two layers 90 degrees clockwise; The 10th action is l:Rotate the left two layers 90 degrees clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_410
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is E:Rotate the middle layer between the up and down faces clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; ',\n B: 'The 1th action is E:Rotate the middle layer between the up and down faces clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is E:Rotate the middle layer between the up and down faces clockwise; The 8th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; ',\n C: 'The 1th action is L:Rotate the left face 90 degrees clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is E:Rotate the middle layer between the up and down faces clockwise; The 8th action is F2:Rotate the front face 180 degrees; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is l':Rotate the left two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is E:Rotate the middle layer between the up and down faces clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is E:Rotate the middle layer between the up and down faces clockwise; The 8th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_460
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is r:Rotate the right two layers 90 degrees clockwise; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is B2:Rotate the back face 180 degrees; ',\n B: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is b:Rotate the back two layers 90 degrees clockwise; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is B2:Rotate the back face 180 degrees; ',\n C: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is b:Rotate the back two layers 90 degrees clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is B2:Rotate the back face 180 degrees; ',\n D: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is B:Rotate the back face 90 degrees clockwise; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is B2:Rotate the back face 180 degrees; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_137
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is r:Rotate the right two layers 90 degrees clockwise; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n B: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n C: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n D: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_12
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
"url": 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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is l2:Rotate the left two layers 180 degrees; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 6th action is d:Rotate the down two layers 90 degrees clockwise; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 9th action is U2:Rotate the upper face 180 degrees; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 2th action is R:Rotate the right face 90 degrees clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 6th action is d:Rotate the down two layers 90 degrees clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is U2:Rotate the upper face 180 degrees; The 10th action is M2:Rotate the middle layer between the left and right faces 180 degrees; ',\n C: 'The 1th action is F':Rotate the front face 90 degrees counter-clockwise; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is R':Rotate the right face 90 degrees counter-clockwise; The 6th action is d:Rotate the down two layers 90 degrees clockwise; The 7th action is l:Rotate the left two layers 90 degrees clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is U2:Rotate the upper face 180 degrees; The 10th action is M2:Rotate the middle layer between the left and right faces 180 degrees; ',\n D: 'The 1th action is F':Rotate the front face 90 degrees counter-clockwise; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 6th action is d:Rotate the down two layers 90 degrees clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is U2:Rotate the upper face 180 degrees; The 10th action is M2:Rotate the middle layer between the left and right faces 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_431
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is U2:Rotate the upper face 180 degrees; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is L2:Rotate the left face 180 degrees; ',\n B: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is U2:Rotate the upper face 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is L2:Rotate the left face 180 degrees; ',\n C: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is U2:Rotate the upper face 180 degrees; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n D: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is U2:Rotate the upper face 180 degrees; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is L2:Rotate the left face 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_182
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is U:Rotate the upper face 90 degrees clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n B: 'The 1th action is L':Rotate the left face 90 degrees counter-clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is u:Rotate the upper two layers 90 degrees clockwise; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n C: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is U:Rotate the upper face 90 degrees clockwise; The 8th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 9th action is U':Rotate the upper face 90 degrees counter-clockwise; The 10th action is u:Rotate the upper two layers 90 degrees clockwise; ',\n D: 'The 1th action is L:Rotate the left face 90 degrees clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is U:Rotate the upper face 90 degrees clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_135
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is B':Rotate the back face 90 degrees counter-clockwise; The 2th action is R2:Rotate the right face 180 degrees; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is B:Rotate the back face 90 degrees clockwise; ',\n B: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is R2:Rotate the right face 180 degrees; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is r:Rotate the right two layers 90 degrees clockwise; ',\n C: 'The 1th action is B':Rotate the back face 90 degrees counter-clockwise; The 2th action is R2:Rotate the right face 180 degrees; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is B:Rotate the back face 90 degrees clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n D: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is R2:Rotate the right face 180 degrees; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is B:Rotate the back face 90 degrees clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_143
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 5th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is d:Rotate the down two layers 90 degrees clockwise; ',\n B: 'The 1th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; ',\n C: 'The 1th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is d:Rotate the down two layers 90 degrees clockwise; ',\n D: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 10th action is r2:Rotate the right two layers 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_93
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 4th action is E:Rotate the middle layer between the up and down faces clockwise; The 5th action is u2:Rotate the upper two layers 180 degrees; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 9th action is B:Rotate the back face 90 degrees clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n B: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 9th action is B:Rotate the back face 90 degrees clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n C: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 4th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 9th action is B:Rotate the back face 90 degrees clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n D: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 4th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 9th action is B:Rotate the back face 90 degrees clockwise; The 10th action is D2:Rotate the down face 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_355
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is f:Rotate the front two layers 90 degrees clockwise; The 8th action is B':Rotate the back face 90 degrees counter-clockwise; The 9th action is F':Rotate the front face 90 degrees counter-clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n B: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is F':Rotate the front face 90 degrees counter-clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n C: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is L2:Rotate the left face 180 degrees; ',\n D: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is F':Rotate the front face 90 degrees counter-clockwise; The 10th action is L2:Rotate the left face 180 degrees; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_101
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is d2:Rotate the down two layers 180 degrees; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is B2:Rotate the back face 180 degrees; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n B: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is d2:Rotate the down two layers 180 degrees; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is B:Rotate the back face 90 degrees clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is r:Rotate the right two layers 90 degrees clockwise; ',\n C: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is d2:Rotate the down two layers 180 degrees; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is B2:Rotate the back face 180 degrees; ',\n D: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is d2:Rotate the down two layers 180 degrees; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is l':Rotate the left two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_424
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R2:Rotate the right face 180 degrees; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 4th action is f:Rotate the front two layers 90 degrees clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n B: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 4th action is f:Rotate the front two layers 90 degrees clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n C: 'The 1th action is R2:Rotate the right face 180 degrees; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 4th action is f:Rotate the front two layers 90 degrees clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n D: 'The 1th action is R2:Rotate the right face 180 degrees; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is f:Rotate the front two layers 90 degrees clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_374
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is U:Rotate the upper face 90 degrees clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 5th action is f:Rotate the front two layers 90 degrees clockwise; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is R':Rotate the right face 90 degrees counter-clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n B: 'The 1th action is U:Rotate the upper face 90 degrees clockwise; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is U':Rotate the upper face 90 degrees counter-clockwise; The 10th action is d:Rotate the down two layers 90 degrees clockwise; ',\n C: 'The 1th action is U:Rotate the upper face 90 degrees clockwise; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is L:Rotate the left face 90 degrees clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n D: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is u:Rotate the upper two layers 90 degrees clockwise; The 4th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is B:Rotate the back face 90 degrees clockwise; The 9th action is L:Rotate the left face 90 degrees clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_462
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is U2:Rotate the upper face 180 degrees; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is U2:Rotate the upper face 180 degrees; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is B':Rotate the back face 90 degrees counter-clockwise; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n C: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is U2:Rotate the upper face 180 degrees; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is L':Rotate the left face 90 degrees counter-clockwise; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n D: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is U2:Rotate the upper face 180 degrees; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is M:Rotate the middle layer between the left and right faces clockwise; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is f2:Rotate the front two layers 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_110
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is L':Rotate the left face 90 degrees counter-clockwise; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; ',\n B: 'The 1th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is L':Rotate the left face 90 degrees counter-clockwise; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; ',\n C: 'The 1th action is R2:Rotate the right face 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is f:Rotate the front two layers 90 degrees clockwise; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is U2:Rotate the upper face 180 degrees; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; ',\n D: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 8th action is F2:Rotate the front face 180 degrees; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_325
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is d:Rotate the down two layers 90 degrees clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n B: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n C: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is B2:Rotate the back face 180 degrees; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n D: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is d:Rotate the down two layers 90 degrees clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_350
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is b2:Rotate the back two layers 180 degrees; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n B: 'The 1th action is d:Rotate the down two layers 90 degrees clockwise; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is R':Rotate the right face 90 degrees counter-clockwise; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is D':Rotate the down face 90 degrees counter-clockwise; ',\n C: 'The 1th action is b2:Rotate the back two layers 180 degrees; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n D: 'The 1th action is b2:Rotate the back two layers 180 degrees; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_224
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is f2:Rotate the front two layers 180 degrees; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is d:Rotate the down two layers 90 degrees clockwise; The 5th action is r:Rotate the right two layers 90 degrees clockwise; The 6th action is E:Rotate the middle layer between the up and down faces clockwise; The 7th action is f2:Rotate the front two layers 180 degrees; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is S:Rotate the middle layer between the front and back faces clockwise; The 10th action is M:Rotate the middle layer between the left and right faces clockwise; ',\n B: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is f2:Rotate the front two layers 180 degrees; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is B:Rotate the back face 90 degrees clockwise; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is E:Rotate the middle layer between the up and down faces clockwise; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is L2:Rotate the left face 180 degrees; The 9th action is l2:Rotate the left two layers 180 degrees; The 10th action is M:Rotate the middle layer between the left and right faces clockwise; ',\n C: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is f2:Rotate the front two layers 180 degrees; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is E:Rotate the middle layer between the up and down faces clockwise; The 7th action is f2:Rotate the front two layers 180 degrees; The 8th action is S:Rotate the middle layer between the front and back faces clockwise; The 9th action is S:Rotate the middle layer between the front and back faces clockwise; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n D: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is f2:Rotate the front two layers 180 degrees; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is r:Rotate the right two layers 90 degrees clockwise; The 6th action is E:Rotate the middle layer between the up and down faces clockwise; The 7th action is f2:Rotate the front two layers 180 degrees; The 8th action is L2:Rotate the left face 180 degrees; The 9th action is S:Rotate the middle layer between the front and back faces clockwise; The 10th action is M:Rotate the middle layer between the left and right faces clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_242
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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JN23HHH9N73vjf19fU1ff3uvvvupq3DZDC12SvQivbYY4+01VZb1V3W1dWVJpprr7027b333mnPPfcsfodIfWxgYCD99a9/TTfffHM6++yz00UXXZRuuOGGtMUWWzR7NRkngmscnHDCCem4445r9mrApOpjDz74YPHmq7e3N5166qnpu9/9btPWj/FlqBBoCRtssEF617veVfx+1VVXNXt1GEeCq8nj4Jdffnl6yUtektrb24uypYfqenp60ute97q02WabpTXXXLO4zz777JMuueSSus/7gQ98oHiOfLto0aJ00kknpU033TStscYaxe2b3/zm9PDDDw95zF577VUME2bXXXfdkPMGeT0hWnhlTz/99JDye+65J33kIx8p+tqznvWsoj+tt956qbu7O33hC18ohhtH8tBDD6Uzzjgj7brrrmnddddNa6+9djEM+YpXvCL95Cc/GfO6nXnmmUW/yn3xjjvuWIlWYqiwic4999z0mc98pugQBxxwQDFOv9pqqxXLfvSjH6UjjjgiPfnkk2nbbbdNL3vZy9LChQuLcLn66qvTT3/60/SVr3yl7vP+5S9/Sbvsskt66qmninMB+Tluuummoq5f/vKXxe+rr756cd9c71prrVU835w5c4r/V3V0dDTolYBV49Zbby1ut9tuuyHlX/va19J//dd/pc033zxts802Rb944IEH0i9+8YuiP/zsZz8rhhZzsCztt7/9bTr44IPT/fffX4RWDroZM2ake++9N/3whz8s+uSBBx446jrlfnjiiSemCy64IO20005F395oo43GofWTSIVVZrPNNqvkl/SCCy4Y0/1WW221yuWXX16z/MEHH6ysu+66xX3OPPPMysDAwOCyX/3qV5X111+/WPbFL35xyONOP/30ojz/HHfccZUnn3xycNm9995b2XjjjYtlF1988ZDHXXPNNUX5nnvuuRKth+b0sWeeeaZy3333VT796U9X1lxzzaJf/eAHPxjyuFtvvbVyxx131Dzf/fffX9lxxx2L57zkkkuGLHvssccqm266abHsta99bWXx4sVDlj/88MOVn//853XX76677hq8z7777luUHXjggTXPwYoRXKtQdacd6acaDNX7vf71r6/7PB/60IeK5c973vPqLv/Yxz5WLN96663rBtcmm2xSefzxx2sed/bZZ9etV3DRKn1st912q9x4443L9Zw//elPi8ceeeSRQ8o/+clPFuU77bRT5emnn16u9cvBdc8991S233774v8nnnjimJ+DZTNU2MDp8M95znOG/D8PBdZTPc917LHH1l1+/PHHp3e+851pwYIFxfDi8GGHfB5s2rRpNY+bO3ducZuHPaCV+li5XE6/+93v0q9+9av09re/PX3jG99IW2+99ZDH/P3vfy+GBPN98hBf/n9+87548eJi+R//+Mch97/iiisG+1t1CH+sfvOb36STTz65mOmYp+i/+93vXonWMpzgauJ0+JEmP1SDJY/H15NPKueJGv39/em+++6rCa588rmemTNnFrf5nBe0Wh/LEzL+3//7f+mss84qpsXnIMrno7JbbrklHXXUUcW5qZE8+uijNRM66r3hHItcV16fPCFDaK16ZhU2UZ6dNB7a2mxWJp+pU6cWQZEnFeWJF/lC5GzJkiXp8MMPL0Irz9LNEzjym74cLPkTV/WTVv59VamOlnziE59Iv/71r1fZ8/JPjnAT0MYbb1zc3nnnnXWXP/LII0XHW/q+wD/ftFVHMubPn1/cXn/99elvf/tbMdP2/PPPT7vttltaf/31B4f/8pB7PdWRi3xZyvJ6//vfX8wazl8/lafg33jjjSvRKoYTXBNQvrYq++pXv1p3ee58WR7DXxXBla/zqnftC0STr8eqfk9g/v7CrPomb6Qh9K9//et1y6uXhuT+9swzzyz3urzjHe9IX/ziF9Njjz2W9t9///Tzn/98uZ+D+gTXBPQf//EfxfmofIL3wx/+8JAhjNtuu60YDsmq3xKwsjbZZJPBd575mhOIKL/xyp908kSN7NBDDx0yKSl/m0apVBrymBws3/72t0c8j5b7Ru5zuU8+/vjjNefErrzyylHXKT8uB+M//vGPdMghh6TLLrtspdrIP5mcMQHlC4HzrKgjjzwyve997ysuntx5550HL0DOHTSP1edOsSrkd6L5Iuj/+7//SzvssEPxe74oOZ8ryDOiYKL58pe/PORbZvKQXL5YOF98n+V+s/vuuxe/575z2GGHFd9Sk3/PIxp5ctPtt99enN867bTT0n//93/X1JE/sX3/+99PBx10UHHx8KWXXlrMZszluZ4caM9//vPTvvvuO+q6Hn300Wn69OnFN23kPn3hhRemV73qVav8NZlUxjBlnnG6ALl6keJISqVS5dhjjy2uy1p99dUr6623XmXvvfeufOtb36p7/+p1XPm2ntGu18rXnBxzzDGVDTfcsDJ16tTifnk9IcJ1XGussUax7Kijjir28+H+8Y9/VD760Y9Wdthhh8q0adMq7e3tlf3226/ys5/9rOiHo+3vixYtqrz//e8vHjt9+vTK2muvXdliiy2Kuq644oox9+0rr7yyeHxbW1vlC1/4wip8VSafKfmfZocnAIyVc1wAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUKY2409r5z/61ipye6p/Grwq/5G6traY7wlarT0jmTVrVsu1Sd+a+FqxTc3oWw0PrtyxZs+e3ehqYYj816Q7OztTK9G3mCx9q3ViHoBJQXABEIrgAiCUhp/jqqeUUupIMfWmlLqHF56UUpqWYsrn9s9vofZkS1JKn02TVGv1rlIppY6ozckt6k2pe9gBI3KbyuWUuromaXDlbRb1NHm5XmE+yE9PcQ/yrdSeSa+1elc+wEeeU5MP9K3WpmYwVAhAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQytdEVDgwM1JT1ppTKKaYF9QpzY5akmPparD3ZE2PbD6Or36bW6l09PSmVozYnt6jOASNym/r7m9O3Gh5c/XVa2p1azAWptbRae/61H86ZMye1knp9q9V617x5qeW0Wpv6G9C3DBUCEIrgAiAUwQVAKA0/x9Xe3l5TVjonpY4ZKaTeB1LqPmNoWalUSh0dHSmi3t7e1N099LxIqZRS0OYU8onvrq5l74fR1W9TKaUUdePliSWttS/29qY0rHuFPv6VF6fUdWrj+1bDg6utrfZDXt5onTNT2A03XA6tzs7OFFG5zvSmfKAI2pzl2g9bs035KB9147Xevlhv9mDk41+z+lbr9V4AWprgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQpna6AoHBgZqynofSKm8OIW04MHasp6enlQul1NECxYsqCnr6UkpaHMK/f1j2w+jq9+m3pRS1I3Xevtine6Veu6Pe/zrf6w5fWtKpVKppAaaP39+6urqamSVUKNUKqW5c+emVqJvMVn6lqFCAEIRXACEIrgACKXhkzPa29trykrnpNQxI4WUJ5Z0n9Ha7UmplFLqSHHls/ldy9wPo6vbt0ql1NERc9v19vam7u7uoYUnpZSmpbj6Ukrnt07vKtf0rMb0rYYHV1tb7Ye8fJDvnJlCqjcbqNXa889u1ZlaSb39MLq6faujI3V2xtx2dWfm5tCanuJa0vq9q60Bfav1ei8ALU1wARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQpqYJoLw4hdX/WOu3J6Vyii36+q+4cjlu2/v7+2sLl6TYnqgtiruFUtPWfUqlUqk0ssJFixal2bNnN7JKqLFw4cLU2dmZWom+xWTpW4YKAQhFcAEQiuACIJSGn+MaGBhIfX19qVXk9gw/idze3p7a2mK+J2i19oxk1qxZLdcmfWvia8U2NaNvNTy4AGBltE7MAzApCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXA1yLOf/ew0ZcqUdOGFF45bHX//+9/Taaedlrbeeuu05pprFvXleqEV+s7SP3n/3mSTTdJhhx2WfvjDH9Z93Ac+8IHivvl2Vbj22muL59trr71WyfOx4qauxGOZYP7rv/4rffSjH01z5swpOvS0adNSR0dHsSx3tuuuuy5dc801Oh4h7bHHHmmrrbYqfn/kkUfSbbfdlr7//e8XP29/+9vTxz/+8TRR5cDLKpVKs1elJQiuFnLJJZcUtzfccEPxqQtayQknnJCOO+64wf8//fTTRWB95jOfSZ/4xCfS0UcfnXbbbbfB5SeffHJ65StfOfjmjdZhqLCF3HvvvcWt0GIymDp1ajHCMHPmzOL/P/jBD4Ysz4H1nOc8R3C1IME1QT3xxBPp3HPPTS984QvTeuutl9Zaa6207bbbplNPPTX19fXVPQdQHYZY+lxAPqeWb/MwYbb33nvXLIeocr+ovlH729/+NuZzXLmvnH/++WnXXXcthtRnzZqVDjzwwHTzzTeP6VzWU089lT7ykY+k7bbbLq299trF41/2spel+fPn112HquHn6u6+++5V8CpMPoYKJ6C//vWv6YADDkh33HFHam9vL4Y/ZsyYkX7zm98U7zC/853vFJ1rs802K+5/xBFHpHK5nL761a8W/z/22GMHnyufE8j/v+KKK4qOvf/++6cNNthgyHKI7NFHHy1u87ndsTrppJPS//zP/6S2trb04he/OG244YZFf5s3b15629veNupjc2gddNBBRcjl+8+dOzfdeuut6dJLLy3OIedzb9VJUTvttFPR/+r1zWydddZZgRaT33nQAJtttln+OFS54IILRr3fwMBAZY899ijue/zxx1ceffTRwWVPPfVU5ZRTTimW7b333jWPzeUjbdI999yzWHbNNdesgtbAxOg7pVKpstpqqxXLf/WrXw1Zdvrppxfl+XZpl19+eVG+zjrrVG666aYhy84999zBfpT7zNJy36ku23nnnSsPPPDA4LInnniisv/++xfL3vCGNyxX32T5GSqcYH7605+mm266qXin9vnPf774pLX0mP4555yTtt9+++Kd3e9///umris0S55V+LOf/awYnnvmmWfS+9///mLYbyzOO++84vbNb35z2n333Ycse8c73jFkgkc9eYjvggsuGDJykYcsP/jBDxa/X3nllSvQIpaH4JpgfvSjHxW3L3/5y4ugGi4PbeThiSwPVcBk8brXvW7w3FA+75uHvRcsWJC+/vWvpw996ENjeo48E7Hab171qlfVvc8xxxwz6nM861nPSjvuuGNNeR4yzO6///4xrQsrzjmuCebOO+8cvCYr/4xm0aJFDVormFjXceV9P1/2sXjx4vSf//mfxQSN5z//+ct8jnwu+Mknnyx+H+ni/GVdtJ+Dq57q7Mb8RQCML8E1wQwMDBS33d3dacsttxz1vnlGE0zW67jycOG///u/F8Pmr3jFK1KpVCpmCK6spWcB1pNHPWguwTXBbLrppsVt/uaLd77znc1eHZiw1l133fTtb3+7uFbrnnvuKb45I5/rGk2etp6/Lip/KsqP6erqqrmPKeoTn7cOE0y+liTLU95X5dfDrLHGGoNj/NAqOjs7B8PqYx/7WHr44YdHvf/qq6+eXvSiFxW/X3zxxXXv881vfnOVr2euN9P/Vg3BNcHkT1p5VlO+LiSfjK53Huuhhx4qZhwuTyfIX0ia/eEPf1il6wvN9qY3vak475SHDvNF+8vylre8pbj91Kc+lW655ZaaGYe//OUvV/k66n+rluBqsDz7KX8bxkg/t99+e7rsssuK6fD5osXNN9+8OCmdv4ctzzTceeedi3eZ+YT08gRXfmyWv3njkEMOSccff3xxzsDMRKLLQ3/Vb8fIwdPf3z/q/fN5sTe84Q3FxI58Ljl/m0yeSbjDDjukU045pfj+w6VHKVaFav/bd99901FHHVX0vfwz/FtwGBvnuJowa7A6c3CkbwHYZZddineC+euY8hj+7373u+ITWP4WjY022ii98Y1vTIceemhx7chYHXzwwelLX/pS8W0BV199dVqyZElRnjvu8GtZIJrXvva1xVBhnqCRv13mrLPOGvX+ecQij2zk/pD7Wu5LeVbi5z73ucFzXKvyOw7zG9Y8qeN///d/izem//jHP4ryPMyZz7uxfKbkq5CX8zEALev1r399cYFxHnbMFyQz8RgqBCadfK7p8ccfr7kUJY9K5JGO/AksD88zMRkqBCadPJyY/35dPme88cYbFyGWhxnzMOFqq61WDBnmL95lYhJcwKSTJ0jk88m//vWviwlReaLT7Nmzi/L87fB5ohQTl3NcAITiHBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEJp+HcV5m9gbqU/npbbM/wP1+W/m5X/9k5ErdaekeS/gdRqbdK3Jr5WbFMz+lbDgyt3rPxlltBMCxcuLP6SdCvRt5gsfat1Yh6ASUFwARCK4AIglAnxhyRL56TUMSOF1PtASt1nDC3Lf0m1o6MjRdTb25u6u7uHlZZSSjHb80/llFJXmowib7nelFLNnlhKKWjXKvT2pjS8e0U+XpTL5dTV1TU5gyuHVufMFFJ5cW1Z3gmjnvjPO2Kt3Klitmeyi7zl6u6JHSkF7VqFet0r8vGiWQwVAhCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoUxNE0B5cQqr/7HasnK5nKLq7++vUxq3Pa2x/pOz5XX3xMgNKvpXax0vyk1a9ymVSqXSyAr/9re/pQ022KCRVUKNBx98MM2ZMye1En2LydK32ibGO3porFbcD1uxTcTT34D90DkuAEIRXACE0vDgam9vb3SVMCn2w1ZsE/G0N2A/bPiswra22qwslVLq6Egh9fam1N09rPCklNK0FFNfSun84YWllFLQDVTIM5+6lrkfRle3bwXecr0ppe6WalH9VpVKpdQR9ABYLpdTV1fj+9aEmA6ft1lnZwqp7mzQHFrTU0xL6hXmThV0A01ykbdcueVaVL9VObQ6ox4Am6T13nYC0NIEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIZWqjKxwYGKgp6+1NqVxOIS1YUKcwt2VJiqmvXmHPvxoVVf+Y9sPo6vatwFuuXteKvy/WtqqnpyeVgx4A+/ub07emToSGdnen1nJBajHzUqvJ++GcOXNSK6nbt1Krab19cd681mpTfwP6lqFCAEIRXACEIrgACKXh57ja29trykqllDo6Ukh5Ysnwc3SlUil1BG1Qb29v6h7WoMjbJ8vnvbu6lr0fRle3b6WUom663jrn6CK3Z8Q2nZNSx4wUUnlxSl2nNr5vNTy42tpqP+Tlg2JnZwqp3mSgHFqdQRtUb3ZT5O2zPPthdHX7Vkop6qarN88ucntGbNOMlDpnppbR1oC+1Xq9F4CWJrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQChT0wRQLqew+vtry8qBG9Rfp0GBm9MS678yIje9v8XaM2KbFqewyk1a9ymVSqXSyAoXLVqUZs+e3cgqocbChQtTZ2dnaiX6FpOlbxkqBCAUwQVAKIILgFAafo5rYGAg9fX1pVaR2zN8QkN7e3tqa4v5nqDV2jOSWbNmtVyb9K2JrxXb1Iy+1fDgAoCV0ToxD8CkILgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrhayN13352mTJlS/OTfR/PsZz+7uN+FF164yuq///7702te85q00UYbpalTpxbPf9xxx63Uc1bbs7z22muv4nHXXnttaoQVWc/qOi79M3369LThhhumPfbYI735zW9OV199dRrtj5Tn13dVb0eY6KY2ewVoDfng+rKXvSzdeuutqaurK+29995p9dVXT93d3c1etQlvxx13TDvttFPx+z/+8Y/U19eXfvvb36abb745feYzn0nPfe5zi2Daeeedm72qMCEILlaJe+65pwitZz3rWcVBN3/iYmwOP/zw9IEPfKCm/IYbbkjvfOc7i9c1vwG47rrr0q677jrkPmeddVZ6z3veU3xKg8nCUCGrxL333lvcbr755kJrFXnxi19chFcOrSVLlqRjjjkmPfPMM0PukwPrOc95Tlp33XWbtp7QaIKLEc8N3X777cXwX0dHR1pzzTWLIcBzzz13yDmX6nm1Pffcs/h//lSw9Dmbpc+15YPv2WefnXbZZZc0Y8aMNG3atLTddtul97///emhhx5a7nX9y1/+kl7/+tcXB++11lorbb311ul973tfeuKJJ5b52O9+97vpgAMOSJ2dnWmNNdZIG2+8cXr1q1+dSqXSiI/5xS9+kQ488MC03nrrpXXWWaf49HP++een8ZTX7fOf/3zx+4IFC9Jll102pnNcixcvTl/60peK7Zdfl3zuLP/ssMMOxWv08MMPj/rpOT/vBhtsMPi6nn766enJJ58c8dzh0uU5bA855JDitW1raxtctxVdp+r52Lwv/eQnPynqykG9/vrrp5e+9KXpjjvuGLzvxRdfnF70ohcV+1feTrmuP//5zyvwyjOhVWgZd911V06U4if/PprNNtusuN8FF1wwpHzPPfcsyt/znvdU1lhjjcrcuXMrr3zlK4vy1VZbrVj21re+dfD+ixYtqhx77LGV/fffv1g2Z86c4v/Vn7w86+vrq+y0007FfWbOnFk59NBDKy9/+csrHR0dRdnmm29ed52r7Rlu/vz5ldmzZxfLNtxww8qRRx5ZOeiggyprr7125UUvelHxk5ddc801Qx731FNPVV7xilcUy9Zcc83K7rvvXjx2xx13LMry43/yk5/U1HfJJZcMtn/77bevHH300ZXu7u7KlClTKu94xztGXM/RVF/r008/fZn33XnnnYv7nnjiiUPK82tcbzvecMMNRXlnZ2exnkcddVRlv/32q8yaNaso32qrrSrlcrmmnj/84Q+D22SjjTYqXquDDz64Mn369OJ58utV73WttuVNb3pTpa2trdLV1VXsN7nOiy++eKXWqbqv5n0yv9577LFHsV7bbLNNUb7eeutV/vSnP1Xe9a53VaZOnVp5yUteUjniiCMqm2666WA7+vv7x7xdmPgEVwtZlcGVfz7/+c8PWXbVVVcVB458AP/LX/4yZFk+kOXH5MfXkw9SefkLXvCCIQenxYsXVw488MBiWT4oDjdSIOy2225FeT6APfHEE4Pl99xzT2XLLbccfNzwA+xpp502uB533nnnkGXf+c53iratv/76lYceemiw/IEHHqjMmDGjeNzHP/7xIY+58sorK2uttda4B9cJJ5xQ3Dcf8McSXHn75HV75plnhpQ//vjjlde+9rWDITPcLrvsUizLofPkk08Olt93332VbbfddsTXden95rOf/WzdNqzoOlX31fxGIz++6umnny7edFTfTOQAvP3224c8bzVozzzzzLrrREyCq4WsyuB62cteVvdxBxxwQLH8oosuGnNw5TDJ78Jz6P32t7+tWZ4PitWD/0033TRkWb1AuPHGG4uy/Cmg3jv0Sy+9tO4BNn/qy5+ocl25znrygTM/7tOf/vRgWT7o5bIXvvCFdR+TP4GOd3DlTxv5vvkT8FiCazT5gJ4/meRPPku7/vrri+daZ511itdquB/+8IfLDK78aWdFjLROS++r+RPVcL/5zW9GDczvfe97xbK99957hdaLiclZdOrK5yjqmTt3brriiiuKa7bG6vrrr08DAwPFua08tXu4fH5p//33T5dffnm65ppr0u677z7q81XPr+RzVLNmzapZfthhhxXnQB555JEh5fm58/mvffbZp6iznnz+5HOf+1wxFf3kk08eUt+rXvWquo859thj03nnnZfGU379suW9Viy3I59zypNn8jnG6vnJfO5s0aJFxbnFfK6oen6y+rq2t7fXPNfBBx9cnDca7fzYEUccsUrXaWkHHXRQTVk+VzaW5X/961+XuV7EIbhayNIHtdEuWl16+UgHwjytvZ6ZM2cWt/lE/VhVQy7POBzJlltuOeS+o7nvvvtGfb7cpnxCP0/LX9qdd95Z3F511VXLDIB8AB1rfaO1a1Upl8vFbb1AqWfhwoXp5S9/ebrxxhtHvd+jjz46GBLVdubXbiSbbbbZqME12mNXZJ2WtU/mSTKjLc+TNJZ3f2XiE1wtJM/Qqnr88cdHve9jjz1W0/GXlmeDtZrqp5atttqq+GaK0eQp5hPJb37zm+I2z8AbixNOOKEIiDzD7oMf/GBxkXMOg3xReJa/3eSBBx6o+wZntFBfVuCvvfba47JOY9knW3GfpT7B1ULyu/EcRDmU/vSnP6Xtt9++7v36+/uLn9E+Wa1K1WG56ieeeqrLRhrCq/d8o32tVZ7SPdymm25a3G677bbL9RVJub6enp4R61vW12utrD/84Q/FpQnZfvvtt8z75zctP/7xj4sDeb7Nw3vDlz/44IOr7HUdixVdJ6jHW5QWkg8K1eupvve97416DVOW3+1Wv2poPM2bN69Yt3zwHT58l+V32fm8WZa/KmpZqm3Mj6kG8NK+//3v1x3Oyue28nmUfM4qD1uNVbW+b3zjG3WXX3TRRWm85K+AeuMb3zj4KfDQQw9d5mPyub18oXIe1h0eENnXv/71up9q8naqvq71rqvL11CtyPV2K7NOUI/gajGnnnpqMZyTD7Jf+cpX6l5Ee9pppxW/n3LKKYPDNOMpf6o78sgjiwPTiSeeWHwX39LvtN/whjcU5yDypIxlTcyofqNEnuiRP1medNJJ6e9///uQi5Lz1yTVM2fOnOKLa3OdefLJ0heuVuXnysGXP2FVHX/88cUn2fzafepTnxpy/xyC1QuEV7WbbrqpaGseXsv15206luGw3M78piSH99e+9rUhy2655Zb03ve+t+7jcnDl4bt8oXB+nXJoVuXJDXl/WVEruk5QV7OnNbLqnXfeeYMXy26xxRbFxZj5upxdd921mJJevU4nXwczXHVa8/DpzlV56na9KdzLuo4rT1uvXuS77rrrVg4//PBivfL05xW5ADlfKFt9bPVC2Ze+9KWVadOmFdPWR7sA+ZhjjimW5Sn6+cLefCF0vs4sX9iap9jnZcMvQv7mN785+JrusMMOxQXI8+bNK17Pt7/97Ss1HT6/LtULtvO65UsONthgg8HnzMtvu+22us8x0nT4T3ziE4OPz9es5fXN7cvr+5rXvGZwivnw1/yOO+6otLe3F8s23njjwdc1vy758dXXdfhlC8vab1ZmnUYqrxrtta9eIpKfg9YhuFpUPtAdf/zxla233ro4mOdvwcgHohwYl19++YiPG6/gql6rc9ZZZxXfoJHXKV9Pla9LyhcFj/TNBqMdlPL1Yccdd1zxbR25fTmk3/3udxf1LKsdP/7xj4tr1fJrsvrqqxffvlD9lpD8TQ/5OYbL3/yQvyEkf/NHXv8cel/4wheWuZ4jWfqi3epPvs4sh1YOiJNPPrm46HtgYGDE5xjtOq7LLrusuAA3ty1fm5XfuHzuc58rnm+0MMhlOUjyN5Pk1zVf0J230ZIlS4rXOD/uj3/843IH14quk+BiuCn5n/qfxQD+f3fddVcxIzNPMc/nFs3io1nsecCgfP4vz2KsN5swX4CdLynIF1wLLZrJJy5gUJ4Kny+ozheEb7PNNsUswPwNF/k6sjxxJU/eyN+EUr0QHZpBcAGD8kzNfHHw1VdfXQRWngWY//xMvvYtf+tFnm2Y/w/NJLgACMVANQChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChTG32CjC+BgYGUl9fX9Pq7u/vH1LW3t6e2traWrru4WbNmtWUeqFVCa4Wl0Nr9uzZzV6NSW3hwoWps7Oz2asBLcPbQABCEVwAhCK4AAjFOa5JqZRS6mhAPb0ppe6hRSellKY1oOo8H+X8oUWlc1LqmDG+1ZYXp9R16vjWAZOd4JqUcmg1YrJAubYoh9b0BlS9pLYoh1bnzAbUDYwrQ4UAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKFMbfYKML4GBgbqlPamlMoNqH1BbVGudkkDqu6rLeq5P6Xy4vGttv+xsW4DYEVNqVQqlRV+NBPe/PnzU1dXV7NXY1IrlUpp7ty5zV4NaBmGCgEIRXABEIrgAiAUkzNaXHt7e01Z6ZyUOmaMf929D6TUfcbEqTulUkqpY5xrzrNPupa5DYAVJ7haXFtb7YfqHBydM8e/7noz+JpZ9z9DqzNNhG0ArDg9CoBQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQChTm70CjK+BgYGast4HUiovHv+6FzxYW9Zzf/PqTqknpVQe55r7x7QNgBU3pVKpVFbi8Uxw8+fPT11dXc1ejUmtVCqluXPnNns1oGUYKgQgFMEFQCiCC4BQTM5oce3t7TVlpVJKHR3jX3dvb0rd3cPqTik1oOrUm1LqrnOuqWOcG14ul2vOKdbbBsCKE1wtrq2t9kN1PnZ3do5/3eU6E/hybDSg6rpzB3NodTai4WPYBsCK06MACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEMrXRFQ4MDKS+vr5GVztYd39//5Cy9vb21NbW1pL1ZgsXLqwp6+lJqVwe96rTggW1ZT0ppQZUnepUnXp6elJ5nBte7/nrbYNW288mY92Tsc0jmTVrVkPrnlKpVCoNqy2ltGjRojR79uxGVgnAOMpvzjo7O1OjGCoEIBTBBUAogguAUBo+OaOe0jkpdcwY/3p6H0ip+4xhdZdKqaOjY3zr7e1N3d3dw0pLKaXxrfdftaeUuidIzSmlk1JK0xpQeZ7/c34T6q5TbzNf71IppXHevf9Zd29Kw3fxRvSt5vavOn2rqa93akjdef5RV1dqqgkRXDm0OmeOfz3lxXXq7ugY95OK9Wey5T2sESczyxOo5n8Fx/QGVL6kSXXXqbeZr3c+kDXinHm9XbwRfau5/as8wV7v1JC6JwJDhQCEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEKZ2ugKBwYGasp6H0ipvHj8617wYG1ZT09PKpfL41vvggV1SntSSuNb779qrynpbVrN/6p4SQMq72tS3XXqbebr3dOT0jjv3v+se0Fz+tY/667X8ka86gsm2OudGlJ3f//YjuvjaUqlUqk0ssL58+enrq6uRlYJwDgqlUpp7ty5qVEMFQIQiuACIBTBBUAoDZ+c0d7eXlNWKqXU0TH+dff2ptTdPazwpJTStAacsD9/eGEppdSARheTQOYNrfmclDpmjH/NedJN9xm1Y+EdDdjYvb29qXvYxm7EfpZPkM+b15wtnacjDN+9m1l7o7Z1ngQyb/iL3pB212tz845lpQb16zyRruvUZR/XWyq42tpqP+TlDd3ZOf51151xk0Nr+jhXXHcmW967G9DoOjOr8s7dObMBNdeZKZoPZJ0N2Nj1ZrM1Yj+rt481b0s3t/ZmbuvGtLs5+9iI+1mD+vVYj+vjWl9DawOAlSS4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKFMbXSFAwMDNWW9vSmVy+Nf94IFdQpzvUvGueK+eoU9/6p8vNU2uveBlMqLG1Dzg7VlPT09qdyAjb2gzsbu6Rn//azePtbbtC3d3P2smdu6Ma96c/axrF6Te+5vTL/uf2xsx/XxNKVSqVQaWeH8+fNTV1dXI6sEYByVSqU0d+7c1CiGCgEIRXABEIrgAiCUhk/OaG9vrykrlVLq6Bj/uvMkkO7u4XWXUsc4V97b25u6h1XcqDbnk8Xz5g0tK52TUseM8a87TwLpPmPi1J1SKaU03i96ngwxr+G1VqcjDNu9m1t3g7Z1npQw78yJ0a/TSSmlaWn89aWUzm/Ots5zT7rGcFxvqeBqa6v9kJf3r87O8a+73myfvHN3jnPl9WZWNbXNM1LqnNmAuhdPrLr/2a3H+0UvN6XW+jU3ue5m7mdN6tdFaE1P429J87b1WI/r41pfQ2sDgJUkuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQpmaJoByuTH19PfXq3v8K++vU3Gj2lyvnt4HUiovHv+6FzxYW9Zzf/PqTqknvyLjXPOfa0oWpsaos3uPe2tHrXtxg+p+bOL067QkNcYTzdvWjapnNFMqlUqlkRUuWrQozZ49u5FVAjCOFi5cmDo7Oxv2GhsqBCAUwQVAKIILgFAafo5rYGAg9fX1NbLKIXUPP6Ha3t6e2traWrLe6tjz9ttvP7TwpJTStHGvOqW8mc9PE6buUqmUOjo6xrXaPCmgq6trSNnvf//7hpzXbeZ+NhnrnoxtHsmsWbMaWnfDZxXmxjXyJN5wc+bMmVT11pWDY3oD6lkyserOodWMfS+HVqPqbeZ+NhnrnoxtnggMFQIQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhlarNXgPE1MDBQW9iXUlrSgMpzPcOVm1d3T09PKpfzCoyf/v7+sW0DYIVNqVQqlRV/OBPd/PnzU1dXV7NXY1IrlUpp7ty5zV4NaBmGCgEIRXABEIrgAiAUkzNaXHt7e01ZKaXU0YC6e1NK3ROo7sbUnid/dC1zGwArTnC1uLa22g/V+dDd2YC6683fa2bdjat92dsAWHF6FAChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFAEFwChCC4AQhFcAIQiuAAIRXABEIrgAiAUwQVAKIILgFCmNnsFGF8DAwM1Zb0ppXID6l5Qp6yniXU3pvb+MW0DYMUJrhbX3197IO1OzTOviXU3q/a8DebMmdOUuqEVGSoEIBTBBUAogguAUJzjanHt7e21hSellKY1oPK+lNL5Q4tKpVLq6OgY96p7e3tTd3d349u9JKX02TFsA2CFCa4W19ZW50N1PnhPb0Dl+SA+TA6tzs7Oca+6XC43r91j2QbACtOjAAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCEVwAhCK4AAhFcAEQiuACIBTBBUAogguAUAQXAKEILgBCmdrsFaAJljSonidqi8rlckOq7u/vb067G/XawiQ2pVKpVJq9EoyfRYsWpdmzZzd7NSa1hQsXps7OzmavBrQMQ4UAhCK4AAhFcAEQinNcLW5gYCD19fU1re7hkyTa29tTW1tbS9c93KxZs5pSL7QqwQVAKN4GAhCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAEIRXACEIrgACEVwARCK4AIgFMEFQCiCC4BQBBcAoQguAFIk/x9L3a6KgxQWkwAAAABJRU5ErkJggg=="
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is D':Rotate the down face 90 degrees counter-clockwise; ',\n B: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is D':Rotate the down face 90 degrees counter-clockwise; ',\n C: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is r:Rotate the right two layers 90 degrees clockwise; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is r:Rotate the right two layers 90 degrees clockwise; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is R':Rotate the right face 90 degrees counter-clockwise; The 10th action is D':Rotate the down face 90 degrees counter-clockwise; ',\n D: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_212
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n B: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is u:Rotate the upper two layers 90 degrees clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is S:Rotate the middle layer between the front and back faces clockwise; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n C: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 10th action is l:Rotate the left two layers 90 degrees clockwise; ',\n D: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is L2:Rotate the left face 180 degrees; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is B2:Rotate the back face 180 degrees; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_380
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is D':Rotate the down face 90 degrees counter-clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; ',\n B: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is D2:Rotate the down face 180 degrees; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is D':Rotate the down face 90 degrees counter-clockwise; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; ',\n C: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 8th action is D:Rotate the down face 90 degrees clockwise; The 9th action is D':Rotate the down face 90 degrees counter-clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; ',\n D: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is D':Rotate the down face 90 degrees counter-clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_334
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is L2:Rotate the left face 180 degrees; The 4th action is B:Rotate the back face 90 degrees clockwise; The 5th action is u:Rotate the upper two layers 90 degrees clockwise; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is L:Rotate the left face 90 degrees clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; ',\n B: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is L2:Rotate the left face 180 degrees; The 4th action is r:Rotate the right two layers 90 degrees clockwise; The 5th action is R2:Rotate the right face 180 degrees; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is L:Rotate the left face 90 degrees clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; ',\n C: 'The 1th action is U:Rotate the upper face 90 degrees clockwise; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is L2:Rotate the left face 180 degrees; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is R2:Rotate the right face 180 degrees; The 6th action is u:Rotate the upper two layers 90 degrees clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is L:Rotate the left face 90 degrees clockwise; The 10th action is F':Rotate the front face 90 degrees counter-clockwise; ',\n D: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is L2:Rotate the left face 180 degrees; The 4th action is r:Rotate the right two layers 90 degrees clockwise; The 5th action is R2:Rotate the right face 180 degrees; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is L:Rotate the left face 90 degrees clockwise; The 10th action is B:Rotate the back face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_123
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F':Rotate the front face 90 degrees counter-clockwise; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is b2:Rotate the back two layers 180 degrees; ',\n B: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is l2:Rotate the left two layers 180 degrees; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is b2:Rotate the back two layers 180 degrees; ',\n C: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is l2:Rotate the left two layers 180 degrees; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is f:Rotate the front two layers 90 degrees clockwise; ',\n D: 'The 1th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 2th action is l:Rotate the left two layers 90 degrees clockwise; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is d:Rotate the down two layers 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is l2:Rotate the left two layers 180 degrees; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is R2:Rotate the right face 180 degrees; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_104
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 3th action is B2:Rotate the back face 180 degrees; The 4th action is R2:Rotate the right face 180 degrees; The 5th action is B:Rotate the back face 90 degrees clockwise; The 6th action is u:Rotate the upper two layers 90 degrees clockwise; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is R:Rotate the right face 90 degrees clockwise; ',\n B: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is R2:Rotate the right face 180 degrees; The 5th action is B:Rotate the back face 90 degrees clockwise; The 6th action is u:Rotate the upper two layers 90 degrees clockwise; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is D':Rotate the down face 90 degrees counter-clockwise; The 10th action is u':Rotate the upper two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is R2:Rotate the right face 180 degrees; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is u':Rotate the upper two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is E:Rotate the middle layer between the up and down faces clockwise; The 5th action is B:Rotate the back face 90 degrees clockwise; The 6th action is u:Rotate the upper two layers 90 degrees clockwise; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is D':Rotate the down face 90 degrees counter-clockwise; The 10th action is u':Rotate the upper two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_381
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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pw56/x5//vf3+3VhJ7rY9ttt10ccMAB8Y53vCNGR0e7vn533HFH19ZhNpjb7RXoRYcffnjsvffebZcNDQ3FTHPNNdfE0UcfHUceeWT1O2TqY+Pj4/GLX/wibrzxxrjgggvi4x//eFx33XWx1157dXs1mSaCaxqceeaZcfrpp3d7NWBW9bH77ruvevM1MjISb3vb2+Kzn/1s19aP6WWoEOgJT3rSk+JP//RPq9+vvPLKbq8O00hwdXkc/LLLLovnPve50d/fX5WtOVS3bNmyeM1rXhN77LFHbL311tV9nve858VnPvOZts/7rne9q3qOcrty5co466yzYvfdd4+tttqqun3Tm94UDzzwwKTHHHXUUdUwYXHttddOOm9Q1hOyhVfx2GOPTSq/8847473vfW/V15785CdX/WmHHXaI4eHh+OhHP1oNN67N/fffH+edd14ccsghsf3228e2225bDUO+7GUvi69+9asbvG7vec97qn5V+uKtt966Ca3EUGEXXXTRRfHBD36w6hDHHXdcNU6/xRZbVMu+/OUvx8knnxyPPPJIPP3pT4+XvOQlsWLFiipcrrrqqvja174W//RP/9T2eX/+85/HwQcfHI8++mh1LqA8xw033FDV9Z3vfKf6fcstt6zuW+rdZpttqufbaaedqv83DQwMdOiVgM3jpptuqm733XffSeWf+MQn4i/+4i9izz33jKc97WlVv7j33nvjW9/6VtUfvv71r1dDiyVY1vSDH/wgXvCCF8Q999xThVYJugULFsRdd90VX/rSl6o+efzxx69znUo/fP3rXx+XXHJJHHjggVXf3mWXXaah9bNIg81mjz32aJSX9JJLLtmg+22xxRaNyy67rGX5fffd19h+++2r+7znPe9pjI+PTyz77ne/29hxxx2rZR/72McmPe7cc8+tysvP6aef3njkkUcmlt11112NXXfdtVr26U9/etLjrr766qr8yCOP3ITWQ3f62OOPP964++67G3//93/f2Hrrrat+9R//8R+THnfTTTc1br311pbnu+eeexoHHHBA9Zyf+cxnJi178MEHG7vvvnu17NWvfnVj1apVk5Y/8MADjW984xtt1+/222+fuM8xxxxTlR1//PEtz8HGEVybUXOnXdtPMxia93vta1/b9nn+8i//slr+u7/7u22X/83f/E21fJ999mkbXLvttlvjoYceanncBRdc0LZewUWv9LFDDz20cf311z+h5/za175WPfaUU06ZVP7+97+/Kj/wwAMbjz322BNavxJcd955Z2O//far/v/6179+g5+D9TNU2MHp8M94xjMm/b8MBbbTPM912mmntV1+xhlnxFvf+tZYvnx5Nbw4ddihnAebN29ey+OWLFlS3ZZhD+ilPlav1+OHP/xhfPe73403v/nN8alPfSr22WefSY/5zW9+Uw0JlvuUIb7y//LmfdWqVdXyn/zkJ5Puf/nll0/0t+YQ/ob6/ve/H2984xurmY5liv7b3/72TWgtUwmuLk6HX9vkh2awlPH4dspJ5TJRY2xsLO6+++6W4Conn9tZuHBhdVvOeUGv9bEyIeN//a//Feeff341Lb4EUTkfVXz729+Ol7/85dW5qbX59a9/3TKho90bzg1R6irrUyZkCK3Nz6zCLiqzk6ZDX5/Nyuwzd+7cKijKpKIy8aJciFysXr06XvziF1ehVWbplgkc5U1fCZbyiav5Sav8vrk0R0ve9773xfe+973N9rz8J0e4GWjXXXetbm+77ba2y3/1q19VHW/N+wL/+aatOZKxdOnS6vab3/xm/PKXv6xm2l588cVx6KGHxo477jgx/FeG3NtpjlyUy1KeqHe+853VrOHy9VNlCv7111+/Ca1iKsE1A5Vrq4p//ud/bru8dL6ijOFvjuAq13m1u/YFsinXYzW/J7B8f2HRfJO3tiH0T37yk23Lm5eGlP72+OOPP+F1ectb3hIf+9jH4sEHH4xjjz02vvGNbzzh56A9wTUD/Y//8T+q81HlBO9f/dVfTRrCuPnmm6vhkKL5LQGbarfddpt451muOYGMyhuv8kmnTNQoTjrppEmTksq3adRqtUmPKcHyb//2b2s9j1b6RulzpU8+9NBDLefErrjiinWuU3lcCcbf/va3ceKJJ8YXvvCFTWoj/8nkjBmoXAhcZkWdcsop8ed//ufVxZMHHXTQxAXIpYOWsfrSKTaH8k60XAT9//7f/4v999+/+r1clFzOFZQZUTDT/OM//uOkb5kpQ3LlYuFy8X1R+s1hhx1W/V76zote9KLqW2rK72VEo0xuuuWWW6rzW+ecc0787//9v1vqKJ/YvvjFL8YJJ5xQXTz8+c9/vprNWMpLPSXQnvnMZ8YxxxyzznV95StfGfPnz6++aaP06UsvvTRe9apXbfbXZFbZgCnzTNMFyM2LFNemVqs1TjvttOq6rC233LKxww47NI4++ujGv/7rv7a9f/M6rnLbzrqu1yrXnJx66qmNnXfeuTF37tzqfmU9IcN1XFtttVW17OUvf3m1n0/129/+tvHXf/3Xjf33378xb968Rn9/f+P5z39+4+tf/3rVD9e1v69cubLxzne+s3rs/PnzG9tuu21jr732quq6/PLLN7hvX3HFFdXj+/r6Gh/96Ec346sy+8wp/3Q7PAFgQznHBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlbjf+tHb5o2+9orSn+afBm8ofqevry/meoNfaszaLFi3quTbpWzNfL7apG32r48FVOtbixYs7XS1MUv6a9ODgYPQSfYvZ0rd6J+YBmBUEFwCpCC4AUun4Oa72ahExEDmNRMRwT7enVosYyNqciKjXI4aGYlaq1WoxkHTjjYyMxPDwlL51VkTMi7zK3JmLe+doUY+IodkbXGWzDSbedL3dnnLc67F5DLNGCa2sk1Dq5R3HVCW05kdeq3vraNEthgoBSEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BU5na6wvHx8TalIxFRj5yWtylb1lPtWbYsop61ORExNrah+2Fu7do0MjIS9aQbb/nyNn2rNGV15DXaW0eLsehO3+p4cI21O4rEcPSWI6KXHNFbzZnYD3faaafoJe361vBwj/WtS6Ln9Fr3GutA3zJUCEAqgguAVAQXAKl0/BxXf39/S1mtFjEwECmNjJTzCJPLahGRtDnVNJnhHto+RZmbMDS0/v0wu/Zt6q29sXZhxMCCSGvk3ojh8yaX1Wq1GEjawer1egxN6Vyd6FsdD66+vtYPeWWbDQ5GSu0mbJVdMGlz2s5uyrx9nsh+2Jtt6q29sYTW4MJIq76qtayE1mAPdbC+DvSt3uu9APQ0wQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQyt9MVjo+Pt5SNjETU65HS8uWtZcsiImlzok1zYtmyvNunGBvbsP0wu/ZtGumpvXHZPRH1VZHW8vtay5YtWxb1pB1srE3n6kTfmtNoNBrRQUuXLo2hoaFOVgktarVaLFmyJHqJvsVs6VuGCgFIRXABkIrgAiCVjk/O6O/vbymrXRgxsCBSGrk3Yvi81jHegYGByGhkZCSGh4cnldVqEUmbUynnvaee+mm3H2Y3G/pWnBUR8yKv0Yi4eGphLSKydrB6RAx1vG91PLj6+lo/5JWONbgwUmo3w6mE1uDgYGTUbnZTCa2kzXlC+2F2s6FvVaE1P/Ja3a6whFbvdLC+DvSt3uu9APQ0wQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpkbM0B9VaQ19mBrWb1ej6zGxsZayhI3pyfWf1P0Wt+K1ZHbw+0KM++g9a7UOqfRaDQ6WeHKlStj8eLFnawSWqxYsSIGBwejl+hbzJa+ZagQgFQEFwCpCC4AUun4Oa7x8fEYHR2NXlHaM3VCQ39/f/T15XxP0GvtWZtFixb1XJv0rZmvF9vUjb7V8eACgE3ROzEPwKwguABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwdUhT3nKU2LOnDlx6aWXTlsdv/nNb+Kcc86JffbZJ7beeuuqvlIv9ELfWfOn7N+77bZbvOhFL4ovfelLbR/3rne9q7pvud0crrnmmur5jjrqqM3yfGy8uZvwWGaYv/iLv4i//uu/jp122qnq0PPmzYuBgYFqWels1157bVx99dU6Hikdfvjhsffee1e//+pXv4qbb745vvjFL1Y/b37zm+Nv//ZvY6YqgVc0Go1ur0pPEFw95DOf+Ux1e91111WfuqCXnHnmmXH66adP/P+xxx6rAuuDH/xgvO9974tXvvKVceihh04sf+Mb3xiveMUrJt680TsMFfaQu+66q7oVWswGc+fOrUYYFi5cWP3/P/7jPyYtL4H1jGc8Q3D1IME1Qz388MNx0UUXxbOf/ezYYYcdYptttomnP/3p8ba3vS1GR0fbngNoDkOseS6gnFMrt2WYsDj66KNblkNWpV8036j98pe/3OBzXKWvXHzxxXHIIYdUQ+qLFi2K448/Pm688cYNOpf16KOPxnvf+97Yd999Y9ttt60e/5KXvCSWLl3adh2app6ru+OOOzbDqzD7GCqcgX7xi1/EcccdF7feemv09/dXwx8LFiyI73//+9U7zH//93+vOtcee+xR3f/kk0+Oer0e//zP/1z9/7TTTpt4rnJOoPz/8ssvrzr2scceG0960pMmLYfMfv3rX1e35dzuhjrrrLPi//yf/xN9fX3xe7/3e7HzzjtX/e2II46IP/mTP1nnY0tonXDCCVXIlfsvWbIkbrrppvj85z9fnUMu596ak6IOPPDAqv+165vFdttttxEtprzzoAP22GOP8nGocckll6zzfuPj443DDz+8uu8ZZ5zR+PWvfz2x7NFHH22cffbZ1bKjjz665bGlfG2b9Mgjj6yWXX311ZuhNTAz+k6tVmtsscUW1fLvfve7k5ade+65VXm5XdNll11WlW+33XaNG264YdKyiy66aKIflT6zptJ3mssOOuigxr333jux7OGHH24ce+yx1bLXve51T6hv8sQZKpxhvva1r8UNN9xQvVP7yEc+Un3SWnNM/8ILL4z99tuvemf3ox/9qKvrCt1SZhV+/etfr4bnHn/88XjnO99ZDfttiA984APV7Zve9KY47LDDJi17y1veMmmCRztliO+SSy6ZNHJRhizf/e53V79fccUVG9EingjBNcN8+ctfrm5f+tKXVkE1VRnaKMMTRRmqgNniNa95zcS5oXLetwx7L1++PD75yU/GX/7lX27Qc5SZiM1+86pXvartfU499dR1PseTn/zkOOCAA1rKy5Bhcc8992zQurDxnOOaYW677baJa7LKz7qsXLmyQ2sFM+s6rrLvl8s+Vq1aFf/zf/7PaoLGM5/5zPU+RzkX/Mgjj1S/r+3i/PVdtF+Cq53m7MbyRQBML8E1w4yPj1e3w8PD8dSnPnWd9y0zmmC2XsdVhgv/+3//79Ww+cte9rKo1WrVDMFNteYswHbKqAfdJbhmmN133726Ld988da3vrXbqwMz1vbbbx//9m//Vl2rdeedd1bfnFHOda1LmbZevi6qfCoqjxkaGmq5jynqM5+3DjNMuZakKFPeN+fXw2y11VYTY/zQKwYHByfC6m/+5m/igQceWOf9t9xyy3jOc55T/f7pT3+67X3+5V/+ZbOvZ6m30P82D8E1w5RPWmVWU7kupJyMbnce6/77769mHD6RTlC+kLT48Y9/vFnXF7rtDW94Q3XeqQwdlov21+eP/uiPqtu/+7u/i29/+9stMw6/853vbPZ11P82L8HVYWX2U/k2jLX93HLLLfGFL3yhmg5fLlrcc889q5PS5XvYykzDgw46qHqXWU5IP5HgKo8tyjdvnHjiiXHGGWdU5wzMTCS7MvTX/HaMEjxjY2PrvH85L/a6172umthRziWXb5MpMwn333//OPvss6vvP1xzlGJzaPa/Y445Jl7+8pdXfa/8TP0WHDaMc1xdmDXYnDm4tm8BOPjgg6t3guXrmMoY/g9/+MPqE1j5Fo1ddtkl/vAP/zBOOumk6tqRDfWCF7wg/uEf/qH6toCrrroqVq9eXZWXjjv1WhbI5tWvfnU1VFgmaJRvlzn//PPXef8yYlFGNkp/KH2t9KUyK/HDH/7wxDmuzfkdh+UNa5nU8X//7/+t3pj+9re/rcrLMGc578YTM6dchfwEHwPQs1772tdWFxiXYcdyQTIzj6FCYNYp55oeeuihlktRyqhEGekon8DK8Dwzk6FCYNYpw4nl79eVc8a77rprFWJlmLEME26xxRbVkGH54l1mJsEFzDplgkQ5n/y9732vmhBVJjotXry4Ki/fDl8mSjFzOccFQCrOcQGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIJWOf1dh+QbmXvrjaaU9U/9wXfm7WeVv72TUa+1Zm/I3kHqtTfrWzNeLbepG3+p4cJWOVb7MErppxYoV1V+S7iX6FrOlb/VOzAMwKwguAFIRXACkMkP+kGQtIgYip5GIGJ5UUrswYmBBpDRyb8TweZPLarWIgaybJyLq9YihoZiVem5fTHykaH+0yN2mekQMzd7gKpttMPGmm6wcKAYXRkr1Va1lJbR6bB7DrNFz+2LiI0X7o0X+NnWDoUIAUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiCVuTEj1COvsZaS+qpIa+zB1rJ65s3TA+u/KXpuX4zcWo8WudtUny3BNT4+3qZ0KHrJ0Nuipwz11uZZx37Ye23quX0xek+vtWm8A32r40OFY2Pt3nNAZ/XiftiLbSKfsQ7sh85xAZCK4AIglY4HV39/f6erhFmxH/Zim8invwP7YccnZ/T1tWZl7cKIgQWR0si9EcPnTS6r1SIGBiKlkZGI4eHJZbWISNqciZlPQxuwH2Y3O/pWLQaydq6qf43E8JQOlrl/1bvUt2bEdPjSsQYXRs9MNy79anAwembqeOlUSZsz6/Ve3xqIwaydq+pfrR1M/3rieu9tJwA9TXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFTmdrrC8fHxlrKReyPqqyKl5fe1li1bFlGvR0rLl7eWLYuIpM2pjG3gfpjd7Ohby6KetXNV/Wt5T/WvsS71rTmNRqMRHbR06dIYGhrqZJXQolarxZIlS6KX6FvMlr5lqBCAVAQXAKkILgBS6fjkjP7+/rZjogMDA5HRyMhIDA8PTymtRUTO9kSMRMSU9pwVEfMir9UR8aH174fZtW1T5m03GhEXTy6q1SKSHioqIyMRUw8XmdtUr0dMPa3aib7V8eDq62v9kFdCa3BwMDJqP8Op7IU529N2flM58M2PntJuP+zJNmXeduUNxxTlAJ/0UFFpd7jI3qZu9K3e670A9DTBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmRszQL1ej6zGxsbalOZtT0Sb9qyO3LKv/2xt+8OtRYkPFZV2h4vMbap3ad3nNBqNRicrXLlyZSxevLiTVUKLFStWxODgYPQSfYvZ0rcMFQKQiuACIBXBBUAqHT/HNT4+HqOjo9ErSnumTtDo7++Pvr6c7wl6rT1rs2jRop5rk7418/Vim7rRtzoeXACwKXon5gGYFQQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVARXD7njjjtizpw51U/5fV2e8pSnVPe79NJLN1v999xzT/zBH/xB7LLLLjF37tzq+U8//fRNes5me56oo446qnrcNddcE52wMevZXMc1f+bPnx8777xzHH744fGmN70prrrqqljXHykvr+/m3o4w083t9grQG8rB9SUveUncdNNNMTQ0FEcffXRsueWWMTw83O1Vm/EOOOCAOPDAA6vff/vb38bo6Gj84Ac/iBtvvDE++MEPxu/8zu9UwXTQQQd1e1VhRhBcbBZ33nlnFVpPfvKTq4Nu+cTFhnnxi18c73rXu1rKr7vuunjrW99ava7lDcC1114bhxxyyKT7nH/++fFnf/Zn1ac0mC0MFbJZ3HXXXdXtnnvuKbQ2k9/7vd+rwquE1urVq+PUU0+Nxx9/fNJ9SmA94xnPiO23375r6wmdJrhY67mhW265pRr+GxgYiK233roaArzooosmnXNpnlc78sgjq/+XTwVrnrNZ81xbOfhecMEFcfDBB8eCBQti3rx5se+++8Y73/nOuP/++5/wuv785z+P1772tdXBe5tttol99tkn/vzP/zwefvjh9T72s5/9bBx33HExODgYW221Vey6667x+7//+1Gr1db6mG9961tx/PHHxw477BDbbbdd9enn4osvjulU1u0jH/lI9fvy5cvjC1/4wgad41q1alX8wz/8Q7X9yutSzp2Vn/333796jR544IF1fnouz/ukJz1p4nU999xz45FHHlnrucM1y0vYnnjiidVr29fXN7FuG7tOzfOxZV/66le/WtVVgnrHHXeMF77whXHrrbdO3PfTn/50POc5z6n2r7KdSl0/+9nPNuKVZ0Zr0DNuv/32kijVT/l9XfbYY4/qfpdccsmk8iOPPLIq/7M/+7PGVltt1ViyZEnjFa94RVW+xRZbVMv++I//eOL+K1eubJx22mmNY489tlq20047Vf9v/pTlxejoaOPAAw+s7rNw4cLGSSed1HjpS1/aGBgYqMr23HPPtuvcbM9US5cubSxevLhatvPOOzdOOeWUxgknnNDYdtttG895znOqn7Ls6quvnvS4Rx99tPGyl72sWrb11ls3DjvssOqxBxxwQFVWHv/Vr361pb7PfOYzE+3fb7/9Gq985Ssbw8PDjTlz5jTe8pa3rHU916X5Wp977rnrve9BBx1U3ff1r3/9pPLyGrfbjtddd11VPjg4WK3ny1/+8sbzn//8xqJFi6ryvffeu1Gv11vq+fGPfzyxTXbZZZfqtXrBC17QmD9/fvU85fVq97o22/KGN7yh0dfX1xgaGqr2m1Lnpz/96U1ap+a+WvbJ8noffvjh1Xo97WlPq8p32GGHxk9/+tPGn/7pnzbmzp3beO5zn9s4+eSTG7vvvvtEO8bGxjZ4uzDzCa4esjmDq/x85CMfmbTsyiuvrA4c5QD+85//fNKyciArjymPb6ccpMryZz3rWZMOTqtWrWocf/zx1bJyUJxqbYFw6KGHVuXlAPbwww9PlN95552Npz71qROPm3qAPeeccybW47bbbpu07N///d+rtu24446N+++/f6L83nvvbSxYsKB63N/+7d9OeswVV1zR2GabbaY9uM4888zqvuWAvyHBVbZPWbfHH398UvlDDz3UePWrXz0RMlMdfPDB1bISOo888shE+d133914+tOfvtbXdc395kMf+lDbNmzsOjX31fJGozy+6bHHHqvedDTfTJQAvOWWWyY9bzNo3/Oe97RdJ3ISXD1kcwbXS17ykraPO+6446rlH//4xzc4uEqYlHfhJfR+8IMftCwvB8Xmwf+GG26YtKxdIFx//fVVWfkU0O4d+uc///m2B9jyqa98oip1lTrbKQfO8ri///u/nygrB71S9uxnP7vtY8on0OkOrvJpo9y3fALekOBal3JAL59MyiefNX3zm9+snmu77barXqupvvSlL603uMqnnY2xtnVac18tn6im+v73v7/OwPzc5z5XLTv66KM3ar2YmZxFp61yjqKdJUuWxOWXX15ds7WhvvnNb8b4+Hh1bqtM7Z6qnF869thj47LLLourr746DjvssHU+X/P8SjlHtWjRopblL3rRi6pzIL/61a8mlZfnLue/nve851V1tlPOn3z4wx+upqK/8Y1vnFTfq171qraPOe200+IDH/hATKfy+hVP9Fqx0o5yzqlMninnGJvnJ8u5s5UrV1bnFsu5oub5yebr2t/f3/JcL3jBC6rzRus6P3byySdv1nVa0wknnNBSVs6VbcjyX/ziF+tdL/IQXD1kzYPaui5aXXP52g6EZVp7OwsXLqxuy4n6DdUMuTLjcG2e+tSnTrrvutx9993rfL7SpnJCv0zLX9Ntt91W3V555ZXrDYByAN3Q+tbVrs2lXq9Xt+0CpZ0VK1bES1/60rj++uvXeb9f//rXEyHRbGd57dZmjz32WGdwreuxG7NO69snyySZdS0vkzSe6P7KzCe4ekiZodX00EMPrfO+Dz74YEvHX1OZDdZrmp9a9t577+qbKdalTDGfSb7//e9Xt2UG3oY488wzq4AoM+ze/e53Vxc5lzAoF4UX5dtN7r333rZvcNYV6usL/G233XZa1mlD9sle3GdpT3D1kPJuvARRCaWf/vSnsd9++7W939jYWPWzrk9Wm1NzWK75iaed5rK1DeG1e751fa1VmdI91e67717dPv3pT39CX5FU6lu2bNla61vf12ttqh//+MfVpQnF85///PXev7xp+cpXvlIdyMttGd6buvy+++7bbK/rhtjYdYJ2vEXpIeWg0Lye6nOf+9w6r2Eqyrvd5lcNTacjjjiiWrdy8J06fFeUd9nlvFlRvipqfZptLI9pBvCavvjFL7Ydzirntsp5lHLOqgxbbahmfZ/61KfaLv/4xz8e06V8BdQf/uEfTnwKPOmkk9b7mHJur1yoXIZ1pwZE8clPfrLtp5qynZqva7vr6so1VBtzvd2mrBO0I7h6zNve9rZqOKccZP/pn/6p7UW055xzTvX72WefPTFMM53Kp7pTTjmlOjC9/vWvr76Lb8132q973euqcxBlUsb6JmY0v1GiTPQonyzPOuus+M1vfjPpouTyNUnt7LTTTtUX15Y6y+STNS9cbSrPVYKvfMJqOuOMM6pPsuW1+7u/+7tJ9y8h2LxAeHO74YYbqraW4bVSf9mmGzIcVtpZ3pSU8P7EJz4xadm3v/3teMc73tH2cSW4yvBduVC4vE4lNJvK5Iayv2ysjV0naKvb0xrZ/D7wgQ9MXCy71157VRdjlutyDjnkkGpKevM6nXIdzFTNac1Tpzs3lanb7aZwr+86rjJtvXmR7/bbb9948YtfXK1Xmf68MRcglwtlm49tXij7whe+sDFv3rxq2vq6LkA+9dRTq2Vlin65sLdcCF2uMysXtpYp9mXZ1IuQ/+Vf/mXiNd1///2rC5CPOOKI6vV885vfvEnT4cvr0rxgu6xbueTgSU960sRzluU333xz2+dY23T4973vfROPL9eslfUt7Svr+wd/8AcTU8ynvua33npro7+/v1q26667Tryu5XUpj2++rlMvW1jffrMp67S28qZ1vfbNS0TKc9A7BFePKge6M844o7HPPvtUB/PyLRjlQFQC47LLLlvr46YruJrX6px//vnVN2iUdSrXU5XrkspFwWv7ZoN1HZTK9WGnn3569W0dpX0lpN/+9rdX9ayvHV/5yleqa9XKa7LllltW377Q/JaQ8k0P5TmmKt/8UL4hpHzzR1n/Enof/ehH17uea7PmRbvNn3KdWQmtEhBvfOMbq4u+x8fH1/oc67qO6wtf+EJ1AW5pW7k2q7xx+fCHP1w937rCoJSVICnfTFJe13JBd9lGq1evrl7j8rif/OQnTzi4NnadBBdTzSn/tP8sBvD/u/3226sZmWWKeTm3aBYf3WLPAyaU839lFmO72YTlAuxySUG54Fpo0U0+cQETylT4ckF1uSD8aU97WjULsHzDRbmOrExcKZM3yjehNC9Eh24QXMCEMlOzXBx81VVXVYFVZgGWPz9Trn0r33pRZhuW/0M3CS4AUjFQDUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqc7u9Akyv8fHxGB0d7VrdY2Njk8r6+/ujr6+vp+ueatGiRV2pF3qV4OpxJbQWL17c7dWY1VasWBGDg4PdXg3oGd4GApCK4AIgFcEFQCrOcc1CtVotBgYGpr2ekZGRGB4enlx3REx/zREjETG55og4KyLmTXPFqyPiQ9NcB8xygmsWKqHVickC9Xq9te6I6MQ0hdaa/yu05negcmBaGSoEIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlbrdXgOk1Pj7eUjYyMhL1en3a616+fHlL2bKImP6aI1pr/q+KV09zxQ9v2DYANt6cRqPR2ITHM8MtXbo0hoaGur0as1qtVoslS5Z0ezWgZxgqBCAVwQVAKoILgFRMzuhx/f39rYVnRcS8DlQ+GhEXz5y6y7mmgYGBaa22THqZek6x7TYANprg6nF9fW0+VJfgmN+BytvN4Oti3SW0BgcHY0ZsA2Cj6VEApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmdvtFWB6jY+PtxaORsTqDlRe6pmq3r26ly1bFvV6WYHpMzY2tmHbANhocxqNRmPjH85Mt3Tp0hgaGur2asxqtVotlixZ0u3VgJ5hqBCAVAQXAKkILgBSMTmjx/X397eU1SJioAN1j0TE8NS6a7UYGJj+2kdGRmJ4eLgLLS+TP4bWuw2AjSe4elxfX+uH6nLoHuxA3e3m75XQGhyc/trbzx7sVMvXvw2AjadHAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASGVupyscHx+P0dHRTlc7UffY2Niksv7+/ujr6+vJeosVK1a0lC2LiPq01xyxvE3ZsmXLol6f/tqXL29bewdaXt+gbdBr+9lsrHs2tnltFi1a1NG65zQajUbHaouIlStXxuLFiztZJQDTqLw5GxwcjE4xVAhAKoILgFQEFwCpdHxyRnu1iBjoQD0jETE8ueYLIwYWTHOt90YMnze5rFaLGOhAk0dGIoaHZ87r3dVt3YHXvN3r3Yl9bK372azc0mVb12Jgmjf2yMhIDE/d2GdFxLyYfqMRcXF3Xu8y/WgoumuGBFd5uTtxYq91xlc5oAwunOZaV7WWlT7ViXOZ7Sfwde/17uq27sBr3u717sQ+ttb9bFZu6bKtB6Z9skDb2bEltObH9Fvdvdd7JjBUCEAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIJW5na5wfHy8TelIRNQ7UPvylpJl90TUV01zrfe1li1bFlHvQJOXtza5q693xLLubesOvObtXu+Re6d/H1vrfjYrt3TEyMhI1Kd5Yy9vt7FLlatj+o127/Ue2+Dj+vSZ02g0Gp2scOnSpTE0NNTJKgGYRrVaLZYsWRKdYqgQgFQEFwCpCC4AUun45Iz+/v6WstqFEQMLpr/ucpJ8+LwpddciBgamud6RiOHhKfVGxDRXO3HC9ojofJu73e4y/WS4C+0uE0COOGIm7d+1GOjAxi6TIYanbOxu7uOdqb11L5sN27per7fMU2h3XO+p4Orra/2QVzb04MLpr7vdzK6ynQcHp7neNlN9yu41zdX+Z93RnTbP1na3bXNX9++BGOzAxm43g6+b27oztddn5bbe0OP6dDJUCEAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQytxOVzg+Pt5SNnJvRH3V9Ne9/L7WsmXLIur1aa53eZt6I2Kaq/3PutuUjYxMf5tnYru7ta27u38vi3oHNvbyNg3v5raOGOlA7W3afE/vb+uxsbENOq5PpzmNRqPRyQqXLl0aQ0NDnawSgGlUq9ViyZIl0SmGCgFIRXABkIrgAiCVjk/O6O/vbzs+OjAwMO11j4yMxPDw8NTaI2K66y4niqfUe1ZEzIvpV87VXjK5qHZhxMCC6a+6TEoYPm/mbOtaLWK6qy4TQI44IrqzrUcj4uLoeJubE36mdq1O1d3uNe/EPt5u/+7mto6OHMuaB5Wh9R7Xeyq4+vpaP+SVA9ng4OC0191+xk3Z0NNdd5t6y849P6bf6tai0qEHF05/1e1mV3VzW5eD6HRX3XYX6+a27kCb19burtbdgX287ezBLm7r6MixbMOP69NaX0drA4BNJLgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFKZGzNAvV7vSD1jY2Ptau9Eza1FqztQ7VrqGbk3or5q+qtefl9r2bJlyzqyvZcvX96m7rKvTW+9P/tZm8KHojMebi3qUNeKdl2rq3V3YP8eezC6168fblfYoRe8Y/Ws3ZxGo9HoZIUrV66MxYsXd7JKAKbRihUrYnBwsGOvsaFCAFIRXACkIrgASKXj57jGx8djdHS0k1VOqnvqBI3+/v7o6+vryXqbY8/77bffpLJarRYDAwPTXvfIyEgMDw9PLjwrIuZNe9URZRe7eHJRLSIGOnDaemhK2Y9+9KOOnNft5n42G+uejW1em0WLFnW07o7PKiyN6+RJvKl22mmnWVVvOyW0OrEN2s4eLKE1f9qrbju7q4RWN/a8Elqd2ue7uZ/NxrpnY5tnAkOFAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnb7RVgeo2Pj7eUjYyMRL1en/a6ly9f3lpYql097VVHjLYWLfuv6qfT2AZuA2DjzWk0Go1NeDwz3NKlS2NoaKjbqzGr1Wq1WLJkSbdXA3qGoUIAUhFcAKQiuABIxeSMHtff399SVrswYmDB9Nc9cm/E8HkttUfEwPRXHiMRMdyFusv0j6H1bgNg4wmuHtfX1/qhuoTW4MLpr7u+ql1pCY7B6a+87fzBTtW9/m0AbDw9CoBUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCpzu70CTK/x8fGWspF7I+qrpr/u5fe1K10WEfXprzyWd6nusQ3aBsDGE1w9bmys9UA6fF500RGzru6yDXbaaaeu1A29yFAhAKkILgBSEVwApOIcV4/r7+9vKatdGDGwYPrrLpNApp5Pq9UiBgY6UPdIxPDwlMKzImLeNFe8OiI+tP5tAGw8wdXj+vpaP1SX0BpcOP11t5u5WEJrcLADdbebPFhCa37MiG0AbDw9CoBUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIglbndXgE6r76qM/WMPdim7nqH6h5rU7i6AxV3og6Y5eY0Go1Gt1eC6bNy5cpYvHhxt1djVluxYkUMDg52ezWgZxgqBCAVwQVAKoILgFSc4+px4+PjMTo62rW6x6bMkujv74++vr6ernuqRYsWdaVe6FWCC4BUvA0EIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwARCb/HxsjvAB5llYOAAAAAElFTkSuQmCC"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 7th action is b2:Rotate the back two layers 180 degrees; The 8th action is B2:Rotate the back face 180 degrees; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n B: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 7th action is b2:Rotate the back two layers 180 degrees; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n C: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n D: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 7th action is b2:Rotate the back two layers 180 degrees; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is L2:Rotate the left face 180 degrees; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_27
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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mr7+t1xxx1tW4fZYG67V6ATHX744bH33ns3XdbX1xczzTXXXBNHHXVUHHHEEdXvkKmPjYyMxC9+8Yu48cYb44ILLoiPf/zjcd1118Vee+3V7tVkmgiuaXDGGWfEaaed1u7VgFnVx+67777qzdfg4GC8/e1vj89+9rNtWz+ml6FCoCPstNNO8ad/+qfV71deeWW7V4dpJLjaPA5+2WWXxfOe97zo7u6uytYdqluxYkW89rWvjT322CO23nrr6j7Pf/7z4zOf+UzT5333u99dPUe5Xb16dZx55pmx++67x1ZbbVXdvvnNb44HHnhgzGOOPPLIapiwuPbaa8ecNyjrCdnCq3jsscfGlN95553x3ve+t+prT3nKU6r+tMMOO0R/f3989KMfrYYbJ3P//ffHueeeG4ccckhsv/32se2221bDkC9/+cvjq1/96pTX7bzzzqv6VemLt95665NoJYYK2+iiiy6KD37wg1WHOPbYY6tx+i222KJa9uUvfzlOOumkeOSRR+IZz3hGvPSlL41Vq1ZV4XLVVVfF1772tfjnf/7nps/785//PA4++OB49NFHq3MB5TluuOGGqq7vfOc71e9bbrlldd9S7zbbbFM935IlS6r/N/T09LTolYDN46abbqpu99133zHln/jEJ+Iv/uIvYs8994ynP/3pVb+4995741vf+lbVH77+9a9XQ4slWNb1gx/8IF74whfGPffcU4VWCboFCxbEXXfdFV/60peqPnncccetd51KP3zDG94Ql1xySRx44IFV395ll12mofWzSJ3NZo899qiXl/SSSy6Z0v222GKL+mWXXTZh+X333Vfffvvtq/ucd9559ZGRkdFl3/3ud+s77rhjtexjH/vYmMedc845VXn5Oe200+qPPPLI6LK77rqrvuuuu1bLPv3pT4953NVXX12VH3HEEU+i9dCePvb444/X77777vo//MM/1LfeeuuqX/3nf/7nmMfddNNN9VtvvXXC891zzz31Aw44oHrOz3zmM2OWPfjgg/Xdd9+9Wvaa17ymvmbNmjHLH3jggfo3vvGNput3++23j97n6KOPrsqOO+64Cc/BphFcm1Fjp53spxEMjfu97nWva/o8f/mXf1kt/93f/d2my//2b/+2Wr7PPvs0Da7ddtut/tBDD0143AUXXNC0XsFFp/SxQw89tH799ddv1HN+7Wtfqx578sknjyl///vfX5UfeOCB9ccee2yj1q8E15133lnfb7/9qv+/4Q1vmPJzsGGGCls4Hf6Zz3zmmP+XocBmGue5Tj311KbLTz/99Hjb294WK1eurIYXxw87lPNg8+bNm/C4pUuXVrdl2AM6qY/VarX44Q9/GN/97nfjLW95S3zqU5+KffbZZ8xjfvOb31RDguU+ZYiv/L+8eV+zZk21/Cc/+cmY+19++eWj/a0xhD9V3//+9+NNb3pTNdOxTNF/xzve8SRay3iCq43T4Seb/NAIljIe30w5qVwmagwPD8fdd989IbjKyedmFi5cWN2Wc17QaX2sTMj4X//rf8X5559fTYsvQVTORxXf/va34xWveEV1bmoyv/71rydM6Gj2hnMqSl1lfcqEDKG1+ZlV2EZldtJ06OqyWZl95s6dWwVFmVRUJl6UC5GLtWvXxkte8pIqtMos3TKBo7zpK8FSPnE1PmmV3zeXxmjJ+973vvje97632Z6XJzjCzUC77rprdXvbbbc1Xf6rX/2q6njr3hd44k1bYyRj+fLl1e03v/nN+OUvf1nNtL344ovj0EMPjR133HF0+K8MuTfTGLkol6VsrHe9613VrOHy9VNlCv7111//JFrFeIJrBirXVhX/8i//0nR56XxFGcPfHMFVrvNqdu0LZFOux2p8T2D5/sKi8SZvsiH0T37yk03LG5eGlP72+OOPb/S6vPWtb42Pfexj8eCDD8YxxxwT3/jGNzb6OWhOcM1A/+N//I/qfFQ5wfvXf/3XY4Ywbr755mo4pGh8S8CTtdtuu42+8yzXnEBG5Y1X+aRTJmoUJ5544phJSeXbNAYGBsY8pgTLv//7v096Hq30jdLnSp986KGHJpwTu+KKK9a7TuVxJRh/+9vfxgknnBBf+MIXnlQbeYLJGTNQuRC4zIo6+eST48///M+riycPOuig0QuQSwctY/WlU2wO5Z1ouQj6//7f/xv7779/9Xu5KLmcKygzomCm+ad/+qcx3zJThuTKxcLl4vui9JvDDjus+r30nRe/+MXVt9SU38uIRpncdMstt1Tnt84+++z4q7/6qwl1lE9sX/ziF+P444+vLh7+/Oc/X81mLOWlnhJoz3rWs+Loo49e77q+6lWvivnz51fftFH69KWXXhqvfvWrN/trMqtMYco803QBcuMixckMDAzUTz311Oq6rC233LK+ww471I866qj6v/3bvzW9f+M6rnLbzPqu1yrXnJxyyin1nXfeuT537tzqfmU9IcN1XFtttVW17BWveEW1n4/329/+tv43f/M39f33378+b968end3d/0FL3hB/etf/3rVD9e3v69evbr+rne9q3rs/Pnz69tuu219r732quq6/PLLp9y3r7jiiurxXV1d9Y9+9KOb8VWZfeaUf9odngAwVc5xAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFKZ244/rV3+6FunKO1p/GnwhvJH6rq6cr4n6LT2TGbRokUd1yZ9a+brxDa1o2+1PLhKx1q8eHGrq4Uxyl+T7u3tjU6ibzFb+lbnxDwAs4LgAiAVwQVAKi0/x9XMwIURPQsipcF7I/rPHVs2MDAQPT09kdHg4GD09/ePKRuIiJyteUItIvpiduq4fTHxsWLy40VE0k0UtVpEX98sDa6yI/YujJRqayaWlQNF1hP/tbInjlP6VM7W0HH7YuJjxeTHi4ikm6htDBUCkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzG11hSMjIxPKBu+NqK2JlFbeN7FsxYoVUavVIqOVK1dOKFsRETlb84ThKe6H2TXtW4ODnbUv3pP3WDH58SIi6SaK4eH29K059Xq9Hi20fPny6Ovra2WVMMHAwEAsXbo0Oom+xWzpW4YKAUhFcAGQiuACIJWWT87o7u6eUDYwENHTEykNDkb0948tG4iIpM2JwYgY15zkLSrKme++De6H2TXtWx22Lw5cGNGzINIqE9H6z+2cbVSb0LNa07daHlxdXRM/5JXQ6u2NlJrNBio7YdLmTDJ7MHOLpr4fZte0b3XYvlhCq3dhpNVsRmTmbdSuvtV5vReAjia4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVOa2usKRkZEJZYODEbVapLRy5cSyFRGRtDnRpDnJW1QMT2k/zK5p30q85ZrtiyvuiaitibRW3tdZvWu4SVkr+lbLg2t4eGJT+/ujoyyLTtN5LSr74ZIlS6KTNO1b0VmWnRcdp9N613AL+pahQgBSEVwApCK4AEil5ee4uru7J5QNDET09ERKZWLJhHN0Z0bEvMhpKCIuHls0MDAQPVk3UDnxXatFX1/fBvfD7Jr2rQsjehZESoP3RvSfO750ICLy7otPTJfp75gW1SJibM9qTd9qeXB1dU38kFeOib29kVLT2ZAltOZHTmsnFpXQ6s26gTZiP8yuad9aENG7MFJqPnuwHOIz74u1jmtRO/pW5/VeADqa4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqcyNGaBWi7SGh5sUro28Hp5YVMu8gTpg/Z+M2ppIa/jBZqXZt+VwR7Wo1qZ659Tr9XorK1y9enUsXry4lVXCBKtWrYre3t7oJPoWs6VvGSoEIBXBBUAqgguAVFp+jmtkZCSGhoaiU5T2DI+bodHd3R1dXTnfE3RaeyazaNGijmuTvjXzdWKb2tG3Wh5cAPBkdE7MAzArCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXC1yFOf+tSYM2dOXHrppdNWx29+85s4++yzY5999omtt966qq/UC53Qd9b9Kfv3brvtFi9+8YvjS1/6UtPHvfvd767uW243h2uuuaZ6viOPPHKzPB+bbu6TeCwzzF/8xV/E3/zN38SSJUuqDj1v3rzo6emplpXOdu2118bVV1+t45HS4YcfHnvvvXf1+69+9au4+eab44tf/GL185a3vCX+7u/+LmaqEnhFvV5v96p0BMHVQT7zmc9Ut9ddd131qQs6yRlnnBGnnXba6P8fe+yxKrA++MEPxvve97541ateFYceeujo8je96U3xyle+cvTNG53DUGEHueuuu6pbocVsMHfu3GqEYeHChdX///M//3PM8hJYz3zmMwVXBxJcM9TDDz8cF110UTznOc+JHXbYIbbZZpt4xjOeEW9/+9tjaGio6TmAxjDEuucCyjm1cluGCYujjjpqwnLIqvSLxhu1X/7yl1M+x1X6ysUXXxyHHHJINaS+aNGiOO644+LGG2+c0rmsRx99NN773vfGvvvuG9tuu231+Je+9KWxfPnypuvQMP5c3R133LEZXoXZx1DhDPSLX/wijj322Lj11luju7u7Gv5YsGBBfP/736/eYf7Hf/xH1bn22GOP6v4nnXRS1Gq1+Jd/+Zfq/6eeeuroc5VzAuX/l19+edWxjznmmNhpp53GLIfMfv3rX1e35dzuVJ155pnxv//3/46urq74vd/7vdh5552r/rZs2bL4kz/5k/U+toTW8ccfX4Vcuf/SpUvjpptuis9//vPVOeRy7q0xKerAAw+s+l+zvllst912m9BiyjsPWmCPPfYoH4fql1xyyXrvNzIyUj/88MOr+55++un1X//616PLHn300fpZZ51VLTvqqKMmPLaUT7ZJjzjiiGrZ1VdfvRlaAzOj7wwMDNS32GKLavl3v/vdMcvOOeecqrzcruuyyy6ryrfbbrv6DTfcMGbZRRddNNqPSp9ZV+k7jWUHHXRQ/d577x1d9vDDD9ePOeaYatnrX//6jeqbbDxDhTPM1772tbjhhhuqd2of+chHqk9a647pX3jhhbHffvtV7+x+9KMftXVdoV3KrMKvf/3r1fDc448/Hu9617uqYb+p+MAHPlDdvvnNb47DDjtszLK3vvWtYyZ4NFOG+C655JIxIxdlyPI973lP9fsVV1yxCS1iYwiuGebLX/5ydfuyl72sCqrxytBGGZ4oylAFzBavfe1rR88NlfO+Zdh75cqV8clPfjL+8i//ckrPUWYiNvrNq1/96qb3OeWUU9b7HE95ylPigAMOmFBehgyLe+65Z0rrwqZzjmuGue2220avySo/67N69eoWrRXMrOu4yr5fLvtYs2ZN/M//+T+rCRrPetazNvgc5VzwI488Uv0+2cX5G7povwRXM43ZjeWLAJhegmuGGRkZqW77+/vjaU972nrvW2Y0wWy9jqsMF/73//7fq2Hzl7/85TEwMFDNEHyy1p0F2EwZ9aC9BNcMs/vuu1e35Zsv3va2t7V7dWDG2n777ePf//3fq2u17rzzzuqbM8q5rvUp09bL10WVT0XlMX19fRPuY4r6zOetwwxTriUpypT3zfn1MFtttdXoGD90it7e3tGw+tu//dt44IEH1nv/LbfcMp773OdWv3/6059uep9//dd/3ezrWeot9L/NQ3DNMOWTVpnVVK4LKSejm53Huv/++6sZhxvTCcoXkhY//vGPN+v6Qru98Y1vrM47laHDctH+hvzRH/1Rdfv3f//38e1vf3vCjMPvfOc7m30d9b/NS3C1WJn9VL4NY7KfW265Jb7whS9U0+HLRYt77rlndVK6fA9bmWl40EEHVe8yywnpjQmu8tiifPPGCSecEKeffnp1zsDMRLIrQ3+Nb8cowTM8PLze+5fzYq9//euriR3lXHL5Npkyk3D//fePs846q/r+w3VHKTaHRv87+uij4xWveEXV98rP+G/BYWqc42rDrMHGzMHJvgXg4IMPrt4Jlq9jKmP4P/zhD6tPYOVbNHbZZZf4wz/8wzjxxBOra0em6oUvfGH84z/+Y/VtAVdddVWsXbu2Ki8dd/y1LJDNa17zmmqosEzQKN8uc/7556/3/mXEooxslP5Q+lrpS2VW4oc//OHRc1yb8zsOyxvWMqnj//yf/1O9Mf3tb39blZdhznLejY0zp1yFvJGPAehYr3vd66oLjMuwY7kgmZnHUCEw65RzTQ899NCES1HKqEQZ6SifwMrwPDOToUJg1inDieXv15VzxrvuumsVYmWYsQwTbrHFFtWQYfniXWYmwQXMOmWCRDmf/L3vfa+aEFUmOi1evLgqL98OXyZKMXM5xwVAKs5xAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIglZZ/V2H5BuZO+uNppT3j/3Bd+btZ5W/vZNRp7ZlM+RtIndYmfWvm68Q2taNvtTy4SscqX2YJ7bRq1arqL0l3En2L2dK3OifmAZgVBBcAqQguAFKZEX9IcuDCiJ4FkdLgvRH9544tGxiI6OmJlAYHI/r7x5aVvwzbk7VBEVGr1aKvry9mo8zbbnBwMPrH7YwDEZGzNU8YjIhx3St5q2oR0Tc7g6uEVu/CSKm2ZmJZOU5kPe9fK/vhOOXA12kTGWaLzNuuvOEYrxzec7bmCU26Vwe0qvUMFQKQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKnMjRmgtibSGn5wYlmtFmkND08sq2VuUAes/2xt+3CTnTFva57QpHslb1WtLbXOqdfr9VZW+Mtf/jJ22mmnVlYJE9x3332xZMmS6CT6FrOlb3XNhHdR0GqduB92YpvIZ7gF+6FzXACkIrgASKXlwdXd3d3qKmFW7Ied2Cby6W7BftjyWYVdXU2y8syImBc5DUXExePKtGdmWRsRH5rCfphcszYNDAxET09PZDQ4OBj9/f3jSgciImd7njAYEZ3UplpE9LW8b82I6fDVQXF+5D0ojqc9zBAltHp7e6NzpvKXA3zO9jyhE9vUep33thOAjia4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqc1td4cjIyMTCoYhYGzmVdR+vpj0zysNT3A+Ta9amwcHBqNXKBsxn5cqVTUpX/NcOmVWntWm4LX2r5cE1PDyxoXFxdJZLorN0Wnv+az9csmRJdJJmfau/vz86y7LoPJ3VpuEW9C1DhQCkIrgASEVwAZBKy89xdXd3TygbGIjo6YmUBgfLeYSxZQMXRvQsiJQG743oP3d86UBEJN1AlXLiu2+D+2F2TftWh+2LmdszaZsSH/9qtYi+sV2rJX2r5cHV1TXxQ17ZaL29kVKzCVulY/UujJRqa5qVll6VdANtxH6YXdO+1WH7Yub2TNqmxMe/dvWtzuu9AHQ0wQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpkbM0CtFmkND08sq61px5psHsMPNitNvIE6Yv03Xafti5nbM2mbEu+etTat+5x6vV5vZYWrV6+OxYsXt7JKmGDVqlXR29sbnUTfYrb0LUOFAKQiuABIRXABkErLz3GNjIzE0NBQdIrSnuFxMzS6u7ujqyvne4JOa89kFi1a1HFt0rdmvk5sUzv6VsuDCwCejM6JeQBmBcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcHVQe64446YM2dO9VN+X5+nPvWp1f0uvfTSzVb/PffcE3/wB38Qu+yyS8ydO7d6/tNOO+1JPWejPRvryCOPrB53zTXXRCtsyno21nHdn/nz58fOO+8chx9+eLz5zW+Oq666Ktb3R8rL67u5tyPMdHPbvQJ0hnJwfelLXxo33XRT9PX1xVFHHRVbbrll9Pf3t3vVZrwDDjggDjzwwOr33/72tzE0NBQ/+MEP4sYbb4wPfvCD8Tu/8ztVMB100EHtXlWYEQQXm8Wdd95ZhdZTnvKU6qBbPnExNS95yUvi3e9+94Ty6667Lt72trdVr2t5A3DttdfGIYccMuY+559/fvzZn/1Z9SkNZgtDhWwWd911V3W75557Cq3N5Pd+7/eq8CqhtXbt2jjllFPi8ccfH3OfEljPfOYzY/vtt2/bekKrCS4mPTd0yy23VMN/PT09sfXWW1dDgBdddNGYcy6N82pHHHFE9f/yqWDdczbrnmsrB98LLrggDj744FiwYEHMmzcv9t1333jXu94V999//0av689//vN43eteVx28t9lmm9hnn33iz//8z+Phhx/e4GM/+9nPxrHHHhu9vb2x1VZbxa677hq///u/HwMDA5M+5lvf+lYcd9xxscMOO8R2221Xffq5+OKLYzqVdfvIRz5S/b5y5cr4whe+MKVzXGvWrIl//Md/rLZfeV3KubPys//++1ev0QMPPLDeT8/leXfaaafR1/Wcc86JRx55ZNJzh+uWl7A94YQTqte2q6trdN02dZ0a52PLvvTVr361qqsE9Y477hgvetGL4tZbbx2976c//el47nOfW+1fZTuVun72s59twivPjFanY9x+++0lUaqf8vv67LHHHtX9LrnkkjHlRxxxRFX+Z3/2Z/WtttqqvnTp0vorX/nKqnyLLbaolv3xH//x6P1Xr15dP/XUU+vHHHNMtWzJkiXV/xs/ZXkxNDRUP/DAA6v7LFy4sH7iiSfWX/ayl9V7enqqsj333LPpOjfaM97y5cvrixcvrpbtvPPO9ZNPPrl+/PHH17fddtv6c5/73OqnLLv66qvHPO7RRx+tv/zlL6+Wbb311vXDDjuseuwBBxxQlZXHf/WrX51Q32c+85nR9u+33371V73qVfX+/v76nDlz6m9961snXc/1abzW55xzzgbve9BBB1X3fcMb3jCmvLzGzbbjddddV5X39vZW6/mKV7yi/oIXvKC+aNGiqnzvvfeu12q1CfX8+Mc/Ht0mu+yyS/VavfCFL6zPnz+/ep7yejV7XRtteeMb31jv6uqq9/X1VftNqfPTn/70k1qnxr5a9snyeh9++OHVej396U+vynfYYYf6T3/60/qf/umf1ufOnVt/3vOeVz/ppJPqu++++2g7hoeHp7xdmPkEVwfZnMFVfj7ykY+MWXbllVdWB45yAP/5z38+Zlk5kJXHlMc3Uw5SZfmzn/3sMQenNWvW1I877rhqWTkojjdZIBx66KFVeTmAPfzww6Pld955Z/1pT3va6OPGH2DPPvvs0fW47bbbxiz7j//4j6ptO+64Y/3+++8fLb/33nvrCxYsqB73d3/3d2Mec8UVV9S32WabaQ+uM844o7pvOeBPJbjK9inr9vjjj48pf+ihh+qvec1rRkNmvIMPPrhaVkLnkUceGS2/++676894xjMmfV3X3W8+9KEPNW3Dpq5TY18tbzTK4xsee+yx6k1H481ECcBbbrllzPM2gva8885ruk7kJLg6yOYMrpe+9KVNH3fsscdWyz/+8Y9PObhKmJR34SX0fvCDH0xYXg6KjYP/DTfcMGZZs0C4/vrrq7LyKaDZO/TPf/7zTQ+w5VNf+URV6ip1NlMOnOVx//AP/zBaVg56pew5z3lO08eUT6DTHVzl00a5b/kEPJXgWp9yQC+fTMonn3V985vfrJ5ru+22q16r8b70pS9tMLjKp51NMdk6rbuvlk9U433/+99fb2B+7nOfq5YdddRRm7RezEzOotNUOUfRzNKlS+Pyyy+vrtmaqm9+85sxMjJSndsqU7vHK+eXjjnmmLjsssvi6quvjsMOO2y9z9c4v1LOUS1atGjC8he/+MXVOZBf/epXY8rLc5fzX89//vOrOpsp508+/OEPV1PR3/SmN42p79WvfnXTx5x66qnxgQ98IKZTef2Kjb1WrLSjnHMqk2fKOcbG+cly7mz16tXVucVyrqhxfrLxunZ3d094rhe+8IXVeaP1nR876aSTNus6rev444+fUFbOlU1l+S9+8YsNrhd5CK4Osu5BbX0Xra67fLIDYZnW3szChQur23KifqoaIVdmHE7maU972pj7rs/dd9+93ucrbSon9Mu0/HXddttt1e2VV165wQAoB9Cp1re+dm0utVqtum0WKM2sWrUqXvayl8X111+/3vv9+te/Hg2JRjvLazeZPfbYY73Btb7Hbso6bWifLJNk1re8TNLY2P2VmU9wdZAyQ6vhoYceWu99H3zwwQkdf11lNlinaXxq2XvvvatvplifMsV8Jvn+979f3ZYZeFNxxhlnVAFRZti95z3vqS5yLmFQLgovyreb3HvvvU3f4Kwv1DcU+Ntuu+20rNNU9slO3GdpTnB1kPJuvARRCaWf/vSnsd9++zW93/DwcPWzvk9Wm1NjWK7xiaeZxrLJhvCaPd/6vtaqTOkeb/fdd69un/GMZ2zUVySV+lasWDFpfRv6eq0n68c//nF1aULxghe8YIP3L29avvKVr1QH8nJbhvfGL7/vvvs22+s6FZu6TtCMtygdpBwUGtdTfe5zn1vvNUxFebfb+Kqh6bRs2bJq3crBd/zwXVHeZZfzZkX5qqgNabSxPKYRwOv64he/2HQ4q5zbKudRyjmrMmw1VY36PvWpTzVd/vGPfzymS/kKqD/8wz8c/RR44oknbvAx5dxeuVC5DOuOD4jik5/8ZNNPNWU7NV7XZtfVlWuoNuV6uyezTtCM4Oowb3/726vhnHKQ/ed//uemF9GeffbZ1e9nnXXW6DDNdCqf6k4++eTqwPSGN7yh+i6+dd9pv/71r6/OQZRJGRuamNH4Roky0aN8sjzzzDPjN7/5zZiLksvXJDWzZMmS6otrS51l8sm6F642lOcqwVc+YTWcfvrp1SfZ8tr9/d///Zj7lxBsXCC8ud1www1VW8vwWqm/bNOpDIeVdpY3JSW8P/GJT4xZ9u1vfzve+c53Nn1cCa4yfFcuFC6vUwnNhjK5oewvm2pT1wmaave0Rja/D3zgA6MXy+61117VxZjlupxDDjmkmpLeuE6nXAczXmNa8/jpzg1l6nazKdwbuo6rTFtvXOS7/fbb11/ykpdU61WmP2/KBcjlQtnGYxsXyr7oRS+qz5s3r5q2vr4LkE855ZRqWZmiXy7sLRdCl+vMyoWtZYp9WTb+IuR//dd/HX1N999//+oC5GXLllWv51ve8pYnNR2+vC6NC7bLupVLDnbaaafR5yzLb7755qbPMdl0+Pe9732jjy/XrJX1Le0r6/sHf/AHo1PMx7/mt956a727u7tatuuuu46+ruV1KY9vvK7jL1vY0H7zZNZpsvKG9b32jUtEynPQOQRXhyoHutNPP72+zz77VAfz8i0Y5UBUAuOyyy6b9HHTFVyNa3XOP//86hs0yjqV66nKdUnlouDJvtlgfQelcn3YaaedVn1bR2lfCel3vOMdVT0basdXvvKV6lq18ppsueWW1bcvNL4lpHzTQ3mO8co3P5RvCCnf/FHWv4TeRz/60Q2u52TWvWi38VOuMyuhVQLiTW96U3XR98jIyKTPsb7ruL7whS9UF+CWtpVrs8oblw9/+MPV860vDEpZCZLyzSTldS0XdJdttHbt2uo1Lo/7yU9+stHBtanrJLgYb075p/lnMYD/7/bbb69mZJYp5uXcoll8tIs9DxhVzv+VWYzNZhOWC7DLJQXlgmuhRTv5xAWMKlPhywXV5YLwpz/96dUswPINF+U6sjJxpUzeKN+E0rgQHdpBcAGjykzNcnHwVVddVQVWmQVY/vxMufatfOtFmW1Y/g/tJLgASMVANQCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzG33CjC9RkZGYmhoqG11Dw8Pjynr7u6Orq6ujq57vEWLFrWlXuhUgqvDldBavHhxu1djVlu1alX09va2ezWgY3gbCEAqgguAVAQXAKk4xzUrDURETwvqGYyI/rE1DwxET8/01z04OBj9/f0tb3UtIvqmuQ6Y7QTXrFQO362YLFCbWHNPT0smKtRqtba1GphehgoBSEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFKZ2+4VYHqNjIw0KR2MiFoLal85oWTFihVRq01/3StXNqm7Ba0envI2ADaV4Opww8PNDqX90S7Lli1rX91t3AZLlixpU+3QeQwVApCK4AIgFcEFQCrOcXW47u7uJqUDEdHTgtoHJ5xPGxgYiJ6e6a97cHAw+vvH1x0x3VWXeSd9fVPZBsCmElwdrqur2YfqcvTubUHtE+fwldDq7Z3+upvNXCyh1YKqp7gNgE2lRwGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlbrtXgOk1MjLSpHQwImotqH3lhJIVK1ZErTb9da9c2azuiOmuenh4qtsA2FRz6vV6fZMfzYy3fPny6Ovra/dqzGoDAwOxdOnSdq8GdAxDhQCkIrgASEVwAZCKyRkdrru7e2LhmRExrwWVD0XExWOLBiKipwVVl+kn/e1o99qI+NAUtgGwyQRXh+vqavKhuhy857eg8nIQH6eEVm8Lqm46ebBV7Z7KNgA2mR4FQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIglbmtrnBkZCSGhoZaXe1o3cPDw2PKuru7o6urqyPrLVatWjWxsBYRa6e96ogmm3nFf1U/3VY2K2xFu9dOcRt02H42G+uejW2ezKJFi1pa95x6vV5vWW0RsXr16li8eHErqwRgGpU3Z729vdEqhgoBSEVwAZCK4AIglZZPzmhm4MKIngXTX8/gvRH9546reyCip2ea6x2M6O8fX+9A9Ex3xVXdg9E/rvL2vt5tbHdETHfNgxExblN3fJsna3c7a2/Faz7z+lZM+7GsqNUi+vqirWZEcJUN3btw+uuprWlSd0/EdJ9TLBt6Yr09LTmZWWtSeXtf7za2OyKmu+ZmMyY7vc1V3U1L21d7K17zmde3YtqPZTOFoUIAUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzG11hSMjIxPKBu+NqK2Z/rpX3jexbMWKiFptmutd2azeFVGb7oqrulfOsNe7fe1eERHTXXOTTR2Dg4Md3eaq7qal7au9Fa9509f7ns4+lhXDwzGl4/p0mlOv1+utrHD58uXR19fXyioBmEYDAwOxdOnSaBVDhQCkIrgASEVwAZBKyydndHd3Tyw8MyLmtaDyoYi4uA11t6veopysvWRs0cBARE/P9Fc9OBjR3z+u7ohoQdUxGBHjqm5R7WVCwrKxtQ4MRE8LXvAyIaF//Ave1le8VXU3ec1bUHPTFl8Y0bNgmiuOJyZY9Z/bnle7HFL6pnJc76Tg6upq8iGvHMDnt6DytdGeuttV7yR1l2Nob+/0V91shlPpWC2oepK5bK2ofWLNJbR6W/CCN59F185XvH11t2dLPxFavQunueJoPnOxVa/2lI/r01lfS2sDgCdJcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmdvqCkdGRiYWDkXE2hZUXuoZr9aCuttV7yR1Dw5G1Er902zlyollK/6r6dNed9PSVtQ+sebBwcGoteAFX9nsBW/rK96+ugfbsqUjVtwTUVszzRVHxMr72vdqD0/1uD6N5tTr9XorK1y+fHn09fW1skoAptHAwEAsXbo0WsVQIQCpCC4AUhFcAKTS8skZ3d3dE8oGBiJ6eqa/7jIpob9/XN0XRvQsmOZ6743oP3d86UBEtKDR1SnbZTPm9Y4zI2JeiyalXDxxHL5nmhu+YsWKWLZsWcv3scn2s7bW3aL9bMWKiHEv+Szo14MR0d+WmssEkL4pHNc7Kri6uiZ+yCs7d2/v9NfdbGJX2bl7F05zvU1nGZVdrAWNbjLPqJ2vdxVa86e/7mYzNkto9U5zw5vNHmzFPjbZftbWuvXr6aw92lXzVI/r01pfS2sDgCdJcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApDI3ZoBarTX1DA83qXtNC+p9sFlpixrdpJ7Bwda85itXTrI6a6e/7hiaWLRixYqoTXPDf/azn00oW/WraIlm+1kr9u9J69avp7P2aFfNrapnfebU6/V6KytcvXp1LF68uJVVAjCNVq1aFb29vS17jQ0VApCK4AIgFcEFQCotP8c1MjISQ0NNzpy3qO7hcWdyu7u7o6urqyPrbYw977fffmPKBiKiZ9prjhiMiP5xZQMDA9HTM/21Dw4ORn//hNpb0PJy6rpvTMmPfvSjlpzXbed+Nhvrno1tnsyiRYtaWnfLg4vWajYZZlVEtOI06vIJh/DWncRdvnx59PVNqL0FLV8dEYvbeuIaOp2hQgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKnMbfcKML1GRkYmlA1GRK0Fda9sUrZixYqo1aa/9pUrm9begpYPT2kbAJtOcHW44eGJB9L+aJ9ly5a1s/a2bYMlS5a0pW7oRIYKAUhFcAGQiuACIBXnuDpcd3f3hLKBgYienumve3Awor9/5tQdZ0bEvGmueG1EfGjD2wDYdIKrw3V1TfxQXYKjt3f66242ebCddVehNT9mxDYANp0eBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIJW57V4BptfIyMiEssHBiFpt+uteuXJi2YoV7as7Sr1rp7nih6e2DYBNN6der9efxOOZ4ZYvXx59fX3tXo1ZbWBgIJYuXdru1YCOYagQgFQEFwCpCC4AUjE5o8N1d3dPLDwzIua1oPKhiLh4bNHAhRE9C6a/6sF7I/rPbUO7y+SPD01hGwCbTHB1uK6uJh+qy8F7fgsqbzKDr4RW78Lpr7q2JtrX7qlsA2CT6VEApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKnMbfcK0AZrW1TPwxOLamtaU/Xwg21qd6teW5jF5tTr9Xq7V4Lps3r16li8eHG7V2NWW7VqVfT29rZ7NaBjGCoEIBXBBUAqgguAVJzj6nAjIyMxNDTUtrqHh4fHlHV3d0dXV1dH1z3eokWL2lIvdCrBBUAq3gYCkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AIpP/Bw5lx0f4w4cFAAAAAElFTkSuQmCC"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is B':Rotate the back face 90 degrees counter-clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n B: 'The 1th action is l:Rotate the left two layers 90 degrees clockwise; The 2th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 3th action is B':Rotate the back face 90 degrees counter-clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n C: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is B':Rotate the back face 90 degrees counter-clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is b2:Rotate the back two layers 180 degrees; The 8th action is B':Rotate the back face 90 degrees counter-clockwise; The 9th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n D: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is B2:Rotate the back face 180 degrees; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_346
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is E:Rotate the middle layer between the up and down faces clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is D:Rotate the down face 90 degrees clockwise; The 10th action is u:Rotate the upper two layers 90 degrees clockwise; ',\n B: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is R2:Rotate the right face 180 degrees; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is R2:Rotate the right face 180 degrees; The 5th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is E:Rotate the middle layer between the up and down faces clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 10th action is u:Rotate the upper two layers 90 degrees clockwise; ',\n C: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is E:Rotate the middle layer between the up and down faces clockwise; The 8th action is B2:Rotate the back face 180 degrees; The 9th action is F':Rotate the front face 90 degrees counter-clockwise; The 10th action is u:Rotate the upper two layers 90 degrees clockwise; ',\n D: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is E:Rotate the middle layer between the up and down faces clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is D:Rotate the down face 90 degrees clockwise; The 10th action is b2:Rotate the back two layers 180 degrees; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_286
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is l:Rotate the left two layers 90 degrees clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is r:Rotate the right two layers 90 degrees clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 9th action is S:Rotate the middle layer between the front and back faces clockwise; The 10th action is M:Rotate the middle layer between the left and right faces clockwise; ',\n B: 'The 1th action is b:Rotate the back two layers 90 degrees clockwise; The 2th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is r:Rotate the right two layers 90 degrees clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n C: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is r:Rotate the right two layers 90 degrees clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n D: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is d2:Rotate the down two layers 180 degrees; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_156
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is F:Rotate the front face 90 degrees clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is B2:Rotate the back face 180 degrees; ',\n B: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is F:Rotate the front face 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is B2:Rotate the back face 180 degrees; ',\n C: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 9th action is f2:Rotate the front two layers 180 degrees; The 10th action is B2:Rotate the back face 180 degrees; ',\n D: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is B2:Rotate the back face 180 degrees; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_106
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is R':Rotate the right face 90 degrees counter-clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is R':Rotate the right face 90 degrees counter-clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; ',\n B: 'The 1th action is R2:Rotate the right face 180 degrees; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is R':Rotate the right face 90 degrees counter-clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is R':Rotate the right face 90 degrees counter-clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; ',\n C: 'The 1th action is L:Rotate the left face 90 degrees clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 6th action is U:Rotate the upper face 90 degrees clockwise; The 7th action is R':Rotate the right face 90 degrees counter-clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is S:Rotate the middle layer between the front and back faces clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; ',\n D: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is R':Rotate the right face 90 degrees counter-clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is R':Rotate the right face 90 degrees counter-clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_171
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is B':Rotate the back face 90 degrees counter-clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is D:Rotate the down face 90 degrees clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; ',\n B: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is U:Rotate the upper face 90 degrees clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; ',\n C: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is F2:Rotate the front face 180 degrees; The 9th action is U:Rotate the upper face 90 degrees clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; ',\n D: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is U:Rotate the upper face 90 degrees clockwise; The 10th action is M:Rotate the middle layer between the left and right faces clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_113
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is l2:Rotate the left two layers 180 degrees; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is D2:Rotate the down face 180 degrees; The 10th action is R2:Rotate the right face 180 degrees; ',\n B: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is L:Rotate the left face 90 degrees clockwise; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is R2:Rotate the right face 180 degrees; ',\n C: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is U2:Rotate the upper face 180 degrees; The 10th action is R2:Rotate the right face 180 degrees; ',\n D: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is M:Rotate the middle layer between the left and right faces clockwise; The 4th action is l:Rotate the left two layers 90 degrees clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is f:Rotate the front two layers 90 degrees clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_44
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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XABkIrgAiAVwQVAKoJrM3rKU54Sc+bMWefP+973vk6vJnRdH9tuu+1i//33j3e84x2xatWqjq/fHXfc0bF1mA3mdnoFutFhhx0We+21V8tlAwMDMdNcc801cdRRR8URRxxR/Q6Z+tjo6Gj8/Oc/jxtvvDEuuOCC+NjHPhbXXXdd7Lnnnp1eTaaJ4JoGZ5xxRpx22mmdXg2YVX3svvvuq958DQ8Px9ve9rb4zGc+07H1Y3oZKgS6wpOe9KT4sz/7s+r3K6+8stOrwzQSXB0eB7/sssviuc99bvT29lZlaw/VDQ0NxWte85rYfffdY+utt67u87znPS8+/elPt3zed73rXdVzlNuVK1fGmWeeGbvttltstdVW1e2b3vSmeOCBB8Y95sgjj6yGCYtrr7123HmDsp6QLbyKxx57bFz5nXfeGe95z3uqvvbkJz+56k877LBDDA4Oxkc+8pFquHEq999/f5x77rlx8MEHx/bbbx/bbrttNQz5spe9LL7yla9s8Lqdd955Vb8qffHWW2/dhFZiqLCDLrroovjABz5QdYhjjz22GqffYostqmVf+tKX4qSTTopHHnkknv70p8dLXvKSWLFiRRUuV111VXz1q1+Nf/mXf2n5vD/72c/ioIMOikcffbQ6F1Ce44Ybbqjq+va3v139vuWWW1b3LfVus8021fMtWbKk+n9TX19fm14J2Dxuuumm6nafffYZV/7xj388/vIv/zL22GOPeNrTnlb1i3vvvTe++c1vVv3ha1/7WjW0WIJlbd///vfjBS94Qdxzzz1VaJWgW7BgQdx1113xxS9+seqTxx133DrXqfTD17/+9XHJJZfEAQccUPXtnXfeeRpaP4s02Gx23333RnlJL7nkkg263xZbbNG47LLLJi2/7777Gttvv311n/POO68xOjo6tuw73/lOY8cdd6yWffSjHx33uHPOOacqLz+nnXZa45FHHhlbdtdddzV22WWXatmnPvWpcY+7+uqrq/IjjjhiE1oPneljjz/+eOPuu+9u/OM//mNj6623rvrVf//3f4973E033dS49dZbJz3fPffc09h///2r5/z0pz89btmDDz7Y2G233aplr371qxurV68et/yBBx5ofP3rX2+5frfffvvYfY4++uiq7Ljjjpv0HGwcwbUZNXfaqX6awdC832tf+9qWz/NXf/VX1fLf/d3fbbn87/7u76rle++9d8vg2nXXXRsPPfTQpMddcMEFLesVXHRLHzvkkEMa119//RN6zq9+9avVY08++eRx5e973/uq8gMOOKDx2GOPPaH1K8F15513Nvbdd9/q/69//es3+DlYP0OFbZwO/4xnPGPc/8tQYCvN81ynnnpqy+Wnn356vPWtb43ly5dXw4sThx3KebB58+ZNetzSpUur2zLsAd3Ux+r1evzgBz+I73znO/HmN785PvnJT8bee+897jG//vWvqyHBcp8yxFf+X968r169ulr+4x//eNz9L7/88rH+1hzC31Df+9734o1vfGM107FM0X/729++Ca1lIsHVwenwU01+aAZLGY9vpZxULhM1RkZG4u67754UXOXkcysLFy6sbss5L+i2PlYmZPzv//2/4/zzz6+mxZcgKuejim9961vx8pe/vDo3NZVf/epXkyZ0tHrDuSFKXWV9yoQMobX5mVXYQWV20nTo6bFZmX3mzp1bBUWZVFQmXpQLkYs1a9bEi1/84iq0yizdMoGjvOkrwVI+cTU/aZXfN5fmaMl73/ve+O53v7vZnpffcoSbgXbZZZfq9rbbbmu5/Je//GXV8da+L/DbN23NkYxly5ZVt9/4xjfiF7/4RTXT9uKLL45DDjkkdtxxx7HhvzLk3kpz5KJclvJEvfOd76xmDZevnypT8K+//vpNaBUTCa4ZqFxbVfzrv/5ry+Wl8xVlDH9zBFe5zqvVtS+QTbkeq/k9geX7C4vmm7yphtA/8YlPtCxvXhpS+tvjjz/+hNflLW95S3z0ox+NBx98MI455pj4+te//oSfg9YE1wz0P//n/6zOR5UTvH/zN38zbgjj5ptvroZDiua3BGyqXXfddeydZ7nmBDIqb7zKJ50yUaM48cQTx01KKt+mUavVxj2mBMt//Md/THkerfSN0udKn3zooYcmnRO74oor1rlO5XElGH/zm9/ECSecEJ///Oc3qY38lskZM1C5ELjMijr55JPjL/7iL6qLJw888MCxC5BLBy1j9aVTbA7lnWi5CPr//t//G/vtt1/1e7kouZwrKDOiYKb553/+53HfMlOG5MrFwuXi+6L0m0MPPbT6vfSdF73oRdW31JTfy4hGmdx0yy23VOe3zj777Pjrv/7rSXWUT2xf+MIX4vjjj68uHv7c5z5XzWYs5aWeEmjPfOYz4+ijj17nur7yla+M+fPnV9+0Ufr0pZdeGq961as2+2syq2zAlHmm6QLk5kWKU6nVao1TTz21ui5ryy23bOywww6No446qvHv//7vLe/fvI6r3Layruu1yjUnp5xySmOnnXZqzJ07t7pfWU/IcB3XVlttVS17+ctfXu3nE/3mN79p/O3f/m1jv/32a8ybN6/R29vbeP7zn9/42te+VvXDde3vK1eubLzzne+sHjt//vzGtttu29hzzz2rui6//PIN7ttXXHFF9fienp7GRz7ykc34qsw+c8o/nQ5PANhQznEBkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnbiT+tXf7oW7co7Wn+afCm8kfqenpyvifotvZMZdGiRV3XJn1r5uvGNnWib7U9uErHWrx4cburhXHKX5Pu7++PbqJvMVv6VvfEPACzguACIBXBBUAqbT/H1VotIvoip+GIGBxfdGZEzIucyrn9i8cX1WoRfVk3T0TU6xEDAzE72RdnlOHhiMHBLtpGayLig7M2uMqemPVEeX1yUdkJ50feHXGCcqDosnkMs4d9cca9ieqqbdQhhgoBSEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BU5ra7wtHR0RalwxFRj5yWTy4qTVkTOa2aXDQ0FFHPunkiYmRkQ/fD3Fq2qWxP++KMsbzF4SL18eLhzvSttgfXSKujSAxGV7kkusrhh0fXKfvhkiVLopu07FsXR1fpxn2x244XI23oW4YKAUhFcAGQiuACIJW2n+Pq7e2dVFar1aKvry8yGh4ejsHBiefoahGRsz2/nSgz2DWtaZ77HtiA/TC7lm06MyLmRd7JGRd3UXumaFPm41+9Xo+BgYG29622B1dPz+QPeWWj9ff3R9YNN1nZCXO2p9XszsyteSL7YVe2qRzk50dOrWbaZW7PFG3KfPzrVN/qvt4LQFcTXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCpz213h6OjopLLh4eGo1+uR0fLly1uUDkVEzvZELO+q1hQjG7gfZteyTasiYk3kVNZ9onri9kzRpqGhobTHv5GRkY70rTmNRqMRbbRs2bIYGBhoZ5UwSa1Wi6VLl0Y30beYLX3LUCEAqQguAFIRXACk0vbJGb29vZPKarWIvr5IaXg4YnBwYmktIpI2KIYjYrBrtk9RzntPPPXTaj/Mbjb0rcw9q3Xvyt6qekQMtL1vtT24enomf8grHau/P1JqPRmo7IRJG9Ri/mDm7fNE9sPsZkPfytyzitZzB7O3qv19q/t6LwBdTXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFTmxgxQr0daIyOtShM3KEa6avt0w/rP1ra36luJm1NpebhI3ar67A2ugYHoMt3VoO7bPrNHt227LmtOV7dqOhkqBCAVwQVAKoILgFTmNBqNRjsrHB0djVWrVkW3KO0ZmXAWube3N3p6cr4n6Lb2TGXRokVd1yZ9a+brxjZ1om+1PbgAYFN0T8wDMCsILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcLXJU57ylJgzZ05ceuml01bHr3/96zj77LNj7733jq233rqqr9QL3dB31v4p+/euu+4aL3rRi+KLX/xiy8e9613vqu5bbjeHa665pnq+I488crM8Hxtv7iY8lhnmL//yL+Nv//ZvY8mSJVWHnjdvXvT19VXLSme79tpr4+qrr9bxSOmwww6Lvfbaq/r9l7/8Zdx8883xhS98ofp585vfHH//938fM1UJvKLRaHR6VbqC4Ooin/70p6vb6667rvrUBd3kjDPOiNNOO23s/4899lgVWB/4wAfive99b7zyla+MQw45ZGz5G9/4xnjFK14x9uaN7mGosIvcdddd1a3QYjaYO3duNcKwcOHC6v///d//PW55CaxnPOMZgqsLCa4Z6uGHH46LLroonv3sZ8cOO+wQ22yzTTz96U+Pt73tbbFq1aqW5wCawxBrnwso59TKbRkmLI466qhJyyGr0i+ab9R+8YtfbPA5rtJXLr744jj44IOrIfVFixbFcccdFzfeeOMGnct69NFH4z3veU/ss88+se2221aPf8lLXhLLli1ruQ5NE8/V3XHHHZvhVZh9DBXOQD//+c/j2GOPjVtvvTV6e3ur4Y8FCxbE9773veod5n/+539WnWv33Xev7n/SSSdFvV6Pf/3Xf63+f+qpp449VzknUP5/+eWXVx37mGOOiSc96UnjlkNmv/rVr6rbcm53Q5155pnxf/7P/4menp74vd/7vdhpp52q/nb44YfHn/7pn67zsSW0jj/++Crkyv2XLl0aN910U3zuc5+rziGXc2/NSVEHHHBA1f9a9c1iu+2224gWU9550Aa77757+TjUuOSSS9Z5v9HR0cZhhx1W3ff0009v/OpXvxpb9uijjzbOOuusatlRRx016bGlfKpNesQRR1TLrr766s3QGpgZfadWqzW22GKLavl3vvOdccvOOeecqrzcru2yyy6ryrfbbrvGDTfcMG7ZRRddNNaPSp9ZW+k7zWUHHnhg49577x1b9vDDDzeOOeaYatnrXve6J9Q3eeIMFc4wX/3qV+OGG26o3ql9+MMfrj5prT2mf+GFF8a+++5bvbP74Q9/2NF1hU4pswq/9rWvVcNzjz/+eLzzne+shv02xPvf//7q9k1velMceuih45a95S1vGTfBo5UyxHfJJZeMG7koQ5bvfve7q9+vuOKKjWgRT4TgmmG+9KUvVbcvfelLq6CaqAxtlOGJogxVwGzxmte8ZuzcUDnvW4a9ly9fHp/4xCfir/7qrzboOcpMxGa/edWrXtXyPqeccso6n+PJT35y7L///pPKy5Bhcc8992zQurDxnOOaYW677baxa7LKz7qsXLmyTWsFM+s6rrLvl8s+Vq9eHf/rf/2vaoLGM5/5zPU+RzkX/Mgjj1S/T3Vx/vou2i/B1UpzdmP5IgCml+CaYUZHR6vbwcHBeOpTn7rO+5YZTTBbr+Mqw4W///u/Xw2bv+xlL4tarVbNENxUa88CbKWMetBZgmuG2W233arb8s0Xb33rWzu9OjBjbb/99vEf//Ef1bVad955Z/XNGeVc17qUaevl66LKp6LymIGBgUn3MUV95vPWYYYp15IUZcr75vx6mK222mpsjB+6RX9//1hY/d3f/V088MAD67z/lltuGc95znOq3z/1qU+1vM+//du/bfb1LPUW+t/mIbhmmPJJq8xqKteFlJPRrc5j3X///dWMwyfSCcoXkhY/+tGPNuv6Qqe94Q1vqM47laHDctH++vzxH/9xdfsP//AP8a1vfWvSjMNvf/vbm30d9b/NS3C1WZn9VL4NY6qfW265JT7/+c9X0+HLRYt77LFHdVK6fA9bmWl44IEHVu8yywnpJxJc5bFF+eaNE044IU4//fTqnIGZiWRXhv6a345RgmdkZGSd9y/nxV73utdVEzvKueTybTJlJuF+++0XZ511VvX9h2uPUmwOzf539NFHx8tf/vKq75Wfid+Cw4ZxjqsDswabMwen+haAgw46qHonWL6OqYzh/+AHP6g+gZVv0dh5553jj/7oj+LEE0+srh3ZUC94wQvin/7pn6pvC7jqqqtizZo1VXnpuBOvZYFsXv3qV1dDhWWCRvl2mfPPP3+d9y8jFmVko/SH0tdKXyqzEj/0oQ+NnePanN9xWN6wlkkd//Vf/1W9Mf3Nb35TlZdhznLejSdmTrkK+Qk+BqBrvfa1r60uMC7DjuWCZGYeQ4XArFPONT300EOTLkUpoxJlpKN8AivD88xMhgqBWacMJ5a/X1fOGe+yyy5ViJVhxjJMuMUWW1RDhuWLd5mZBBcw65QJEuV88ne/+91qQlSZ6LR48eKqvHw7fJkoxczlHBcAqTjHBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVNr+XYXlG5i76Y+nlfZM/MN15e9mlb+9k1G3tWcq5W8gdVub9K2Zrxvb1Im+1fbgKh2rfJkldNKKFSuqvyTdTfQtZkvf6p6YB2BWEFwApCK4AEhlRvwhyVpE9EVOwxEx2OUtytyaoh4RAzE71S6M6FsQKQ3fGzF47viyWi2iL/HOODwcMTjYPduovjpi4G2zNLjKftif+KDY7S3K3JrZrhwQ+xdG2oPiRCW0Ms+pqde7axt1iqFCAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIglbkxA9Qjr5FZ0KLMremG9d8U9dWR1siDk8vqyTfmyEh3baP66lkSXKOjo5PKBqLbdFeLuqs1U++H2bXsW2+LrjLQhTtjt22j0Tb0rbYPFY60essBbdaN+2E3tol8RtqwHzrHBUAqgguAVNoeXL29ve2uEmbFftiNbSKf3jbsh22fnNHTMzkraxHRFzkNR8TghLJarRZ9fTlbNDw8HIOD41tUuzCib0Gknvk08QR4q/0wu9Zt6q7eVatFJO1aleHhiAndK/Xxol6vx8CEGTPt6FszYjp82WT9kVOr2bllJ+zv70+7I05UQqt/YUdWh03WXb2rHN+Tdq0pp/NnPl50Sve97QSgqwkuAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZDK3HZXODo6OqlsOCLqkdPyFmVDQ0NRr+ds0fLlk1s0dE9EfXWkNfLghu2H2bVuU3f1rqGhiKRdq9Kie6U+XoyMjHSkb81pNBqNaKNly5bFwMBAO6uESWq1WixdujS6ib7FbOlbhgoBSEVwAZCK4AIglbZPzujt7W05JtrX1xcZDQ8Px+Dg4PjCMyNiXuS0KiIuju5pT7EmIj64/v0wu5Z9KyJy9qzfTiuZ0LOidmFE34JIa/jeiMFzu2cb1SNi4lnVdvSttgdXT8/kD3kltPr7+yOjlrOBykF+fuQ9yHdTe57Afphdy74VETl7Vuu5kCW0+hdGWq1m52beRp3qW93XewHoaoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQyN2aAer0eWY2MjEwuXNOJNdlMHo7uak83rP8myNuzIlr0rKivjtRGHuyubVTvUL1zGo1Go50Vrly5MhYvXtzOKmGSFStWRH9/f3QTfYvZ0rcMFQKQiuACIBXBBUAqbT/HNTo6GqtWrYpuUdozcYJGb29v9PTkfE/Qbe2ZyqJFi7quTfrWzNeNbepE32p7cAHApuiemAdgVhBcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcXeSOO+6IOXPmVD/l93V5ylOeUt3v0ksv3Wz133PPPfGHf/iHsfPOO8fcuXOr5z/ttNM26Tmb7XmijjzyyOpx11xzTbTDxqxncx3X/pk/f37stNNOcdhhh8Wb3vSmuOqqq2Jdf6S8vL6bezvCTDe30ytAdygH15e85CVx0003xcDAQBx11FGx5ZZbxuDgYKdXbcbbf//944ADDqh+/81vfhOrVq2K73//+3HjjTfGBz7wgfid3/mdKpgOPPDATq8qzAiCi83izjvvrELryU9+cnXQLZ+42DAvfvGL413vetek8uuuuy7e+ta3Vq9reQNw7bXXxsEHHzzuPueff378+Z//efUpDWYLQ4VsFnfddVd1u8ceewitzeT3fu/3qvAqobVmzZo45ZRT4vHHHx93nxJYz3jGM2L77bfv2HpCuwkupjw3dMstt1TDf319fbH11ltXQ4AXXXTRuHMuzfNqRxxxRPX/8qlg7XM2a59rKwffCy64IA466KBYsGBBzJs3L/bZZ5945zvfGffff/8TXtef/exn8drXvrY6eG+zzTax9957x1/8xV/Eww8/vN7HfuYzn4ljjz02+vv7Y6uttopddtkl/uAP/iBqtdqUj/nmN78Zxx13XOywww6x3XbbVZ9+Lr744phOZd0+/OEPV78vX748Pv/5z2/QOa7Vq1fHP/3TP1Xbr7wu5dxZ+dlvv/2q1+iBBx5Y56fn8rxPetKTxl7Xc845Jx555JEpzx2uXV7C9oQTTqhe256enrF129h1ap6PLfvSV77ylaquEtQ77rhjvPCFL4xbb7117L6f+tSn4jnPeU61f5XtVOr66U9/uhGvPDNag65x++23l0Spfsrv67L77rtX97vkkkvGlR9xxBFV+Z//+Z83ttpqq8bSpUsbr3jFK6ryLbbYolr2J3/yJ2P3X7lyZePUU09tHHPMMdWyJUuWVP9v/pTlxapVqxoHHHBAdZ+FCxc2TjzxxMZLX/rSRl9fX1W2xx57tFznZnsmWrZsWWPx4sXVsp122qlx8sknN44//vjGtttu23jOc55T/ZRlV1999bjHPfroo42Xvexl1bKtt966ceihh1aP3X///auy8vivfOUrk+r79Kc/Pdb+fffdt/HKV76yMTg42JgzZ07jLW95y5TruS7N1/qcc85Z730PPPDA6r6vf/3rx5WX17jVdrzuuuuq8v7+/mo9X/7ylzee//znNxYtWlSV77XXXo16vT6pnh/96Edj22TnnXeuXqsXvOAFjfnz51fPU16vVq9rsy1veMMbGj09PY2BgYFqvyl1fupTn9qkdWruq2WfLK/3YYcdVq3X0572tKp8hx12aPzkJz9p/Nmf/Vlj7ty5jec+97mNk046qbHbbruNtWNkZGSDtwszn+DqIpszuMrPhz/84XHLrrzyyurAUQ7gP/vZz8YtKwey8pjy+FbKQaosf9aznjXu4LR69erGcccdVy0rB8WJpgqEQw45pCovB7CHH354rPzOO+9sPPWpTx173MQD7Nlnnz22Hrfddtu4Zf/5n/9ZtW3HHXds3H///WPl9957b2PBggXV4/7+7/9+3GOuuOKKxjbbbDPtwXXGGWdU9y0H/A0JrrJ9yro9/vjj48ofeuihxqtf/eqxkJnooIMOqpaV0HnkkUfGyu++++7G05/+9Clf17X3mw9+8IMt27Cx69TcV8sbjfL4pscee6x609F8M1EC8JZbbhn3vM2gPe+881quEzkJri6yOYPrJS95ScvHHXvssdXyj33sYxscXCVMyrvwEnrf//73Jy0vB8Xmwf+GG24Yt6xVIFx//fVVWfkU0Ood+uc+97mWB9jyqa98oip1lTpbKQfO8rh//Md/HCsrB71S9uxnP7vlY8on0OkOrvJpo9y3fALekOBal3JAL59MyieftX3jG9+onmu77barXquJvvjFL643uMqnnY0x1Tqtva+WT1QTfe9731tnYH72s5+tlh111FEbtV7MTM6i01I5R9HK0qVL4/LLL6+u2dpQ3/jGN2J0dLQ6t1Wmdk9Uzi8dc8wxcdlll8XVV18dhx566Dqfr3l+pZyjWrRo0aTlL3rRi6pzIL/85S/HlZfnLue/nve851V1tlLOn3zoQx+qpqK/8Y1vHFffq171qpaPOfXUU+P9739/TKfy+hVP9Fqx0o5yzqlMninnGJvnJ8u5s5UrV1bnFsu5oub5yebr2tvbO+m5XvCCF1TnjdZ1fuykk07arOu0tuOPP35SWTlXtiHLf/7zn693vchDcHWRtQ9q67pode3lUx0Iy7T2VhYuXFjdlhP1G6oZcmXG4VSe+tSnjrvvutx9993rfL7SpnJCv0zLX9ttt91W3V555ZXrDYByAN3Q+tbVrs2lXq9Xt60CpZUVK1bES1/60rj++uvXeb9f/epXYyHRbGd57aay++67rzO41vXYjVmn9e2TZZLMupaXSRpPdH9l5hNcXaTM0Gp66KGH1nnfBx98cFLHX1uZDdZtmp9a9tprr+qbKdalTDGfSb73ve9Vt2UG3oY444wzqoAoM+ze/e53Vxc5lzAoF4UX5dtN7r333pZvcNYV6usL/G233XZa1mlD9slu3GdpTXB1kfJuvARRCaWf/OQnse+++7a838jISPWzrk9Wm1NzWK75iaeV5rKphvBaPd+6vtaqTOmeaLfddqtun/70pz+hr0gq9Q0NDU1Z3/q+XmtT/ehHP6ouTSie//znr/f+5U3Ll7/85epAXm7L8N7E5ffdd99me103xMauE7TiLUoXKQeF5vVUn/3sZ9d5DVNR3u02v2poOh1++OHVupWD78Thu6K8yy7nzYryVVHr02xjeUwzgNf2hS98oeVwVjm3Vc6jlHNWZdhqQzXr++QnP9ly+cc+9rGYLuUroP7oj/5o7FPgiSeeuN7HlHN75ULlMqw7MSCKT3ziEy0/1ZTt1HxdW11XV66h2pjr7TZlnaAVwdVl3va2t1XDOeUg+y//8i8tL6I9++yzq9/POuussWGa6VQ+1Z188snVgen1r3999V18a7/Tft3rXledgyiTMtY3MaP5jRJlokf5ZHnmmWfGr3/963EXJZevSWplyZIl1RfXljrL5JO1L1xtKs9Vgq98wmo6/fTTq0+y5bX7h3/4h3H3LyHYvEB4c7vhhhuqtpbhtVJ/2aYbMhxW2lnelJTw/vjHPz5u2be+9a14xzve0fJxJbjK8F25ULi8TiU0m8rkhrK/bKyNXSdoqdPTGtn83v/+949dLLvnnntWF2OW63IOPvjgakp68zqdch3MRM1pzROnOzeVqdutpnCv7zquMm29eZHv9ttv33jxi19crVeZ/rwxFyCXC2Wbj21eKPvCF76wMW/evGra+rouQD7llFOqZWWKfrmwt1wIXa4zKxe2lin2ZdnEi5D/7d/+bew13W+//aoLkA8//PDq9Xzzm9+8SdPhy+vSvGC7rFu55OBJT3rS2HOW5TfffHPL55hqOvx73/vesceXa9bK+pb2lfX9wz/8w7Ep5hNf81tvvbXR29tbLdtll13GXtfyupTHN1/XiZctrG+/2ZR1mqq8aV2vffMSkfIcdA/B1aXKge70009v7L333tXBvHwLRjkQlcC47LLLpnzcdAVX81qd888/v/oGjbJO5Xqqcl1SuSh4qm82WNdBqVwfdtppp1Xf1lHaV0L67W9/e1XP+trx5S9/ubpWrbwmW265ZfXtC81vCSnf9FCeY6LyzQ/lG0LKN3+U9S+h95GPfGS96zmVtS/abf6U68xKaJWAeOMb31hd9D06Ojrlc6zrOq7Pf/7z1QW4pW3l2qzyxuVDH/pQ9XzrCoNSVoKkfDNJeV3LBd1lG61Zs6Z6jcvjfvzjHz/h4NrYdRJcTDSn/NP6sxjA/+/222+vZmSWKebl3KJZfHSKPQ8YU87/lVmMrWYTlguwyyUF5YJroUUn+cQFjClT4csF1eWC8Kc97WnVLMDyDRflOrIycaVM3ijfhNK8EB06QXABY8pMzXJx8FVXXVUFVpkFWP78TLn2rXzrRZltWP4PnSS4AEjFQDUAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqczt9AowvUZHR2PVqlUdq3tkZGRcWW9vb/T09HR13RMtWrSoI/VCtxJcXa6E1uLFizu9GrPaihUror+/v9OrAV3D20AAUhFcAKQiuABIxTmuWahWq0VfX9+01zM8PByDg4Pj674wom/BtFcdw/dGDJ7b/nbX6/UYGBiY1jpgthNcs1A5eLdjskA5iE+qe0FE/8JprzrqqzvXbmB6GSoEIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlbqdXgOk1Ojo6qWx4eDjq9fq01718+fJJZUP3RNRXT3vVsfy+yWVDQ0PT3u6RkZEN2gbAxpvTaDQam/B4Zrhly5bFwMBAp1djVqvVarF06dJOrwZ0DUOFAKQiuABIRXABkIrJGV2ut7d3UlmtFtHXN/11Dw9HDA5OqPvCiL4Fbaj73ojBcycUnhkR86a54jUR8cH1bwNg4wmuLtfTM/lDdQmt/v7pr7vVBL4SWv0L21B3q5mLJbTmx4zYBsDG06MASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkMrfTK8D0Gh0dnVQ2PBxRr09/3cuXTy4buieivroNdd/XorC0ec00V/zwhm0DYOPNaTQajU14PDPcsmXLYmBgoNOrMavVarVYunRpp1cDuoahQgBSEVwApCK4AEjF5Iwu19vb2/KcS19f37TXPTw8HIODg+PrvjCib8G0Vx3D90YMnjuxtBYR093uMgNkYL3bANh4gqvL9fRM/lBdQqu/v3/a6663mLpYQqt/4bRXPcXMxRJa09/uDdkGwMbTowBIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQyt90Vjo6OxqpVq9pd7VjdIyMj48p6e3ujp6enK+stVqxYMalsaGgo6vX6tNe9fPnyyXXfE1FfPe1Vx/L7WpUORcR0t7u+Qdug2/az2Vj3bGzzVBYtWtTWuuc0Go1G22qLiJUrV8bixYvbWSUA06i8Oevv7492MVQIQCqCC4BUBBcAqbR9ckYrtYjoa0M9wxEx2JHaJ9fc/W2eovYzI2JeG6ou838uHl9Uq0X0TXOzh4cjBic0uXZhRN+C6a23qvveiMFz29/mmdjutuxnHdrHpnq929a31kTEB6OjZkRwle3cjtN69Y7VXp+FbZ6i9tKx5repc01QDijTff641WTNcvDuXzi99VZ1r+5Mm2diu9uyn3VoHytaTgpuV9+aAQwVApCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASGVuuyscHR2dVDYcEfU21L28ZelQG2pf3pFaW9fc4Ve8VLumDVWvmlw0NBRRn+ZmL2/R5OF7I+qrp7fequ77OtPmqdo9dE/n2l1t/zXduY9N9Xq3rW89vGHH9ek0p9FoNNpZ4bJly2JgYKCdVQIwjWq1WixdujTaxVAhAKkILgBSEVwApNL2yRm9vb2TymoR0deGusuUhMGJdddq0dc3vbUPDw/H4OD4mmsXRvQtiGlXTpAffl772zxVuzu5tdtRc5l0c/ik0g62uRbRhk0dw8MREzd1u/azoaGhOPzwCa/6mRExrw2TMy6O9tc7Rd3ter3r9fqkeQqtjutdFVw9PZM/5JWXur8Ndbea7FM2dH9//7Rv6En1LojoXzit1f627tWdaXNVd8vpVZ3b2u2oufWEsg62uS+iDZu65Uy6ju5nJTzmT3PFrWbwtaPeKepu1+u9ocf1aa2vrbUBwCYSXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BU5ra7wtHR0UllwxFRb0Pdy1uUDQ0NRb0+vbUvXz655qF7Iuqrp7Xa39Z93+Sy4eHhaW/zVO2OGOrY1m5Hza1a3Mk9fGgoog2bOlpt6nb0rd/W3aLyVRGxZporLnVMVG9DvVPU3a7Xe2RkZIOO69NpTqPRaLSzwmXLlsXAwEA7qwRgGtVqtVi6dGm0i6FCAFIRXACkIrgASKXtkzN6e3tbjo/29fVNe91lUsLg4OD4wjMjYl4bTqReHO2vtyjnai8ZX1SrRbTh5Y7h4YiJL3dELSLaUHk1IWKw7e0ukyEOP3ymtDiidmFE34I21H1vxOC5nWl3mXQz4SVvy7ZutX93cltH22ovB5WB9R7Xuyq4enomf8grodXf3z/tdbeccVPCY/40V9xqllE76p2i7tKh2/ByTzGbrXSsNlTeYhZfO9rdqs2da/FvQ6t/YRvqXj3D2j0Lt3W0rfYNO65Pa31trQ0ANpHgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIZW7MAPV6vS31jIyMTC5c04aKH47O1DtFPcPD5TWf/qqXL29VOlS2+PRXHpMrHxqa/nb/9KeTy1ZEe7TYu6O+uk11P9ii7k62uw2VtzqcdLLN0bba21XP1OY0Go1GOytcuXJlLF68uJ1VAjCNVqxYEf39/W17jQ0VApCK4AIgFcEFQCptP8c1Ojoaq1atameV4+qeOEGjt7c3enp6urLe5tjzvvvuO66sdmFE34JprzqG740YPHd8Wa1Wi76+vumve3g4BgcHJ5TWIqKvDSeuB8aV/PCHP2zLed1O7mezse7Z2OapLFq0qK11t31WYWlcO0/iTbRkyZJZVW8rJbT6F05/Pa1mtJXQasf2bz1TtYRW+/e9Elrt2uc7uZ/NxrpnY5tnAkOFAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnb6RVgeo2Ojk4qG743or56+uteft/ksqGhoajX69Nf9/LlLUqHImK66x7ZoG0AbLw5jUajsQmPZ4ZbtmxZDAwMdHo1ZrVarRZLly7t9GpA1zBUCEAqgguAVAQXAKmYnNHlent7J5XVIqKvDXUPR8TgDKq7PbWXyR8D690GwMYTXF2up2fyh+py6O5vQ92t5u91su721b7+bQBsPD0KgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKnM7vQJMr9HR0UllwxFRb0Pdy1uUDXWw7vbUPrJB2wDYeIKry42MTD6QDkbnHN7BujtVe9kGS5Ys6Ujd0I0MFQKQiuACIBXBBUAqznF1ud7e3klltQsj+hZMf93D90YMnjuh7lpEX18b6h6OGJx4Mu/MiJg3zRWviYgPrn8bABtPcHW5np7JH6pLaPUvnP6666snl5XQ6u9vQ92tJg+W0JofM2IbABtPjwIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASGVup1eA9quvbk89Iw+2qLveprpHWhSuaUPF7agDZrk5jUaj0emVYPqsXLkyFi9e3OnVmNVWrFgR/f39nV4N6BqGCgFIRXABkIrgAiAV57i63OjoaKxatapjdY9MmCXR29sbPT09XV33RIsWLepIvdCtBBcAqXgbCEAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AIhM/h+9mq1KdWDiCQAAAABJRU5ErkJggg=="
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is F:Rotate the front face 90 degrees clockwise; The 9th action is D:Rotate the down face 90 degrees clockwise; The 10th action is S':Rotate the middle layer between the front and back faces counter-clockwise; ',\n B: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is F':Rotate the front face 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n C: 'The 1th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is D:Rotate the down face 90 degrees clockwise; The 10th action is S':Rotate the middle layer between the front and back faces counter-clockwise; ',\n D: 'The 1th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is D:Rotate the down face 90 degrees clockwise; The 10th action is S':Rotate the middle layer between the front and back faces counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_10
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 3th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is L2:Rotate the left face 180 degrees; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is D:Rotate the down face 90 degrees clockwise; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is u2:Rotate the upper two layers 180 degrees; ',\n B: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 3th action is r2:Rotate the right two layers 180 degrees; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is D:Rotate the down face 90 degrees clockwise; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n C: 'The 1th action is U2:Rotate the upper face 180 degrees; The 2th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 3th action is r2:Rotate the right two layers 180 degrees; The 4th action is r:Rotate the right two layers 90 degrees clockwise; The 5th action is D:Rotate the down face 90 degrees clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is D:Rotate the down face 90 degrees clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is b':Rotate the back two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is D':Rotate the down face 90 degrees counter-clockwise; The 2th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 3th action is r2:Rotate the right two layers 180 degrees; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is F2:Rotate the front face 180 degrees; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 8th action is D:Rotate the down face 90 degrees clockwise; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_233
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is S2:Rotate the middle layer between the front and back faces 180 degrees; ',\n B: 'The 1th action is E:Rotate the middle layer between the up and down faces clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is l:Rotate the left two layers 90 degrees clockwise; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n C: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is l:Rotate the left two layers 90 degrees clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n D: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is l:Rotate the left two layers 90 degrees clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_230
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is u2:Rotate the upper two layers 180 degrees; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is u:Rotate the upper two layers 90 degrees clockwise; The 10th action is l:Rotate the left two layers 90 degrees clockwise; ',\n B: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is u2:Rotate the upper two layers 180 degrees; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is U:Rotate the upper face 90 degrees clockwise; The 10th action is l:Rotate the left two layers 90 degrees clockwise; ',\n C: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is l:Rotate the left two layers 90 degrees clockwise; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is u2:Rotate the upper two layers 180 degrees; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is u:Rotate the upper two layers 90 degrees clockwise; The 10th action is l:Rotate the left two layers 90 degrees clockwise; ',\n D: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is u2:Rotate the upper two layers 180 degrees; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is u:Rotate the upper two layers 90 degrees clockwise; The 10th action is l:Rotate the left two layers 90 degrees clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_289
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is R:Rotate the right face 90 degrees clockwise; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is d:Rotate the down two layers 90 degrees clockwise; The 9th action is f2:Rotate the front two layers 180 degrees; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n B: 'The 1th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is b2:Rotate the back two layers 180 degrees; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is d:Rotate the down two layers 90 degrees clockwise; The 9th action is f2:Rotate the front two layers 180 degrees; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; ',\n C: 'The 1th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is R2:Rotate the right face 180 degrees; The 5th action is b2:Rotate the back two layers 180 degrees; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is d:Rotate the down two layers 90 degrees clockwise; The 9th action is f2:Rotate the front two layers 180 degrees; The 10th action is u':Rotate the upper two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is L:Rotate the left face 90 degrees clockwise; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is b2:Rotate the back two layers 180 degrees; The 6th action is L2:Rotate the left face 180 degrees; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is D':Rotate the down face 90 degrees counter-clockwise; The 9th action is f2:Rotate the front two layers 180 degrees; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_187
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is B':Rotate the back face 90 degrees counter-clockwise; The 4th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 5th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 6th action is f2:Rotate the front two layers 180 degrees; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is L:Rotate the left face 90 degrees clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n B: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is B':Rotate the back face 90 degrees counter-clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n C: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is u2:Rotate the upper two layers 180 degrees; The 4th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n D: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is B':Rotate the back face 90 degrees counter-clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is L:Rotate the left face 90 degrees clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_60
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 3th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 4th action is l:Rotate the left two layers 90 degrees clockwise; The 5th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is R2:Rotate the right face 180 degrees; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is U2:Rotate the upper face 180 degrees; ',\n B: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 3th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 4th action is l:Rotate the left two layers 90 degrees clockwise; The 5th action is u2:Rotate the upper two layers 180 degrees; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is R2:Rotate the right face 180 degrees; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is U2:Rotate the upper face 180 degrees; ',\n C: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 3th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 4th action is l:Rotate the left two layers 90 degrees clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n D: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is L:Rotate the left face 90 degrees clockwise; The 4th action is l:Rotate the left two layers 90 degrees clockwise; The 5th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is U2:Rotate the upper face 180 degrees; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_100
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 3th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; ',\n B: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is B:Rotate the back face 90 degrees clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is R:Rotate the right face 90 degrees clockwise; ',\n C: 'The 1th action is U2:Rotate the upper face 180 degrees; The 2th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is R:Rotate the right face 90 degrees clockwise; ',\n D: 'The 1th action is U2:Rotate the upper face 180 degrees; The 2th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_132
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 4th action is d2:Rotate the down two layers 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; ',\n B: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 4th action is d2:Rotate the down two layers 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; ',\n C: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is r:Rotate the right two layers 90 degrees clockwise; The 3th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 4th action is d2:Rotate the down two layers 180 degrees; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; ',\n D: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 4th action is d2:Rotate the down two layers 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 9th action is b:Rotate the back two layers 90 degrees clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_290
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is r:Rotate the right two layers 90 degrees clockwise; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is f:Rotate the front two layers 90 degrees clockwise; The 7th action is F':Rotate the front face 90 degrees counter-clockwise; The 8th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is E':Rotate the middle layer between the up and down faces counter-clockwise; ',\n B: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is f:Rotate the front two layers 90 degrees clockwise; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is B2:Rotate the back face 180 degrees; ',\n C: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is F':Rotate the front face 90 degrees counter-clockwise; The 6th action is f:Rotate the front two layers 90 degrees clockwise; The 7th action is F':Rotate the front face 90 degrees counter-clockwise; The 8th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is E':Rotate the middle layer between the up and down faces counter-clockwise; ',\n D: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is u:Rotate the upper two layers 90 degrees clockwise; The 6th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 7th action is F':Rotate the front face 90 degrees counter-clockwise; The 8th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is E':Rotate the middle layer between the up and down faces counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_219
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is d2:Rotate the down two layers 180 degrees; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is l:Rotate the left two layers 90 degrees clockwise; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is d2:Rotate the down two layers 180 degrees; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is d2:Rotate the down two layers 180 degrees; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n D: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is d2:Rotate the down two layers 180 degrees; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_51
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is B':Rotate the back face 90 degrees counter-clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is r2:Rotate the right two layers 180 degrees; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is R2:Rotate the right face 180 degrees; ',\n B: 'The 1th action is B':Rotate the back face 90 degrees counter-clockwise; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is R':Rotate the right face 90 degrees counter-clockwise; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n C: 'The 1th action is B':Rotate the back face 90 degrees counter-clockwise; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n D: 'The 1th action is B':Rotate the back face 90 degrees counter-clockwise; The 2th action is B2:Rotate the back face 180 degrees; The 3th action is r:Rotate the right two layers 90 degrees clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is u:Rotate the upper two layers 90 degrees clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is B2:Rotate the back face 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_401
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is L':Rotate the left face 90 degrees counter-clockwise; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is B2:Rotate the back face 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is U':Rotate the upper face 90 degrees counter-clockwise; The 10th action is l:Rotate the left two layers 90 degrees clockwise; ',\n B: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is R':Rotate the right face 90 degrees counter-clockwise; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n C: 'The 1th action is L':Rotate the left face 90 degrees counter-clockwise; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is B2:Rotate the back face 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n D: 'The 1th action is B:Rotate the back face 90 degrees clockwise; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is B2:Rotate the back face 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 9th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_482
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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k3X9fX1xWxz7bXXxlFHHRVHHHFE9TtkamMjIyPx85//PG666aa48MIL42Mf+1hcf/31seeee7Z7M5khgmsGnHHGGXHaaae1ezNgTrWx+++/v3rzNTg4GGeffXZ85jOfadv2MbN0FQIdYccdd4w//dM/rX6/6qqr2r05zCDB1eZ+8Msvvzye97znRXd3d7Vs3a66FStWxGtf+9rYfffdY8stt6zu8/znPz8+/elPN33ed73rXdVzlNvVq1fHmWeeGbvttltsscUW1e2b3/zmePDBB8c85sgjj6y6CYvrrrtuzLhB2U7IFl7F448/Pmb5XXfdFe9973urtvaUpzylak/bbbdd9Pf3x0c+8pGqu3EyDzzwQJx33nlx8MEHx7bbbhtbb7111Q358pe/PL7yla9Me9vOP//8ql2Vtnjbbbc9iVqiq7CNLr744vjgBz9YNYhjjz226qffbLPNqnVf+tKX4qSTTopHH300nvGMZ8RLX/rSWLVqVRUuV199dXz1q1+Nf/qnf2r6vD/72c/ioIMOiscee6waCyjPceONN1Zlffvb365+33zzzav7lnK32mqr6vl22GGH6v8NPT09LXolYNO4+eabq9t99tlnzPKPf/zj8Rd/8Rexxx57xNOf/vSqXdx3333xzW9+s2oPX/va16quxRIs6/r+978fL3zhC+Pee++tQqsE3aJFi+Luu++OL37xi1WbPO6446bcptIO3/CGN8Sll14aBxxwQNW2d9555xmo/RxSZ5PZfffd6+UlvfTSS6d1v80226x++eWXT1h///3317fddtvqPueff359ZGRkdN13vvOd+vbbb1+t++hHPzrmceeee261vPycdtpp9UcffXR03d13313fZZddqnWf+tSnxjzummuuqZYfccQRT6L20J429sQTT9Tvueee+t/93d/Vt9xyy6pd/ed//ueYx91888312267bcLz3XvvvfX999+/es5Pf/rTY9Y99NBD9d12261a95rXvKa+Zs2aMesffPDB+te//vWm23fHHXeM3ufoo4+ulh133HETnoONI7g2ocZBO9lPIxga93vd617X9Hne8573VOt/+7d/u+n6v/7rv67W77333k2Da9ddd60//PDDEx534YUXNi1XcNEpbeyQQw6p33DDDRv0nF/96lerx5588sljlr///e+vlh9wwAH1xx9/fIO2rwTXXXfdVd93332r/7/hDW+Y9nOwfroKWzgd/pnPfOaY/5euwGYa41ynnnpq0/Wnn356vO1tb4uVK1dW3Yvjux3KONiCBQsmPG7ZsmXVben2gE5qY7VaLX7wgx/Ed77znXjLW94Sn/zkJ2Pvvfce85hf//rXVZdguU/p4iv/L2/e16xZU63/8Y9/POb+V1xxxWh7a3ThT9f3vve9eNOb3lTNdCxT9N/+9rc/idoynuBq43T4ySY/NIKl9Mc3UwaVy0SN4eHhuOeeeyYEVxl8bmbx4sXVbRnzgk5rY2VCxv/6X/8rLrjggmpafAmiMh5VfOtb34pXvOIV1djUZH71q19NmNDR7A3ndJSyyvaUCRlCa9Mzq7CNyuykmdDVZbcy98yfP78KijKpqEy8KBciF2vXro2XvOQlVWiVWbplAkd501eCpXzianzSKr9vKo3ekve9733x3e9+d5M9L//NGW4W2mWXXarb22+/ven6X/7yl1XDW/e+wH+/aWv0ZCxfvry6/cY3vhG/+MUvqpm2l1xySRxyyCGx/fbbj3b/lS73Zho9F+WylA31zne+s5o1XL5+qkzBv+GGG55ErRhPcM1C5dqq4p//+Z+bri+Nryh9+JsiuMp1Xs2ufYFsyvVYje8JLN9fWDTe5E3Whf6JT3yi6fLGpSGlvT3xxBMbvC1vfetb46Mf/Wg89NBDccwxx8TXv/71DX4OmhNcs9Dv//7vV+NRZYD3L//yL8d0Ydxyyy1Vd0jR+JaAJ2vXXXcdfedZrjmBjMobr/JJp0zUKE488cQxk5LKt2kMDAyMeUwJln/7t3+bdByttI3S5kqbfPjhhyeMiV155ZVTblN5XAnG3/zmN3HCCSfE5z//+SdVR/6byRmzULkQuMyKOvnkk+PP//zPq4snDzzwwNELkEsDLX31pVFsCuWdaLkI+r/+679iv/32q34vFyWXsYIyIwpmm3/8x38c8y0zpUuuXCxcLr4vSrs59NBDq99L23nxi19cfUtN+b30aJTJTbfeems1vnXOOefE//7f/3tCGeUT2xe+8IU4/vjjq4uHP/e5z1WzGcvyUk4JtGc961lx9NFHT7mtr3rVq2LhwoXVN22UNn3ZZZfFq1/96k3+mswp05gyzwxdgNy4SHEyAwMD9VNPPbW6LmvzzTevb7fddvWjjjqq/q//+q9N79+4jqvcNjPV9VrlmpNTTjmlvtNOO9Xnz59f3a9sJ2S4jmuLLbao1r3iFa+ojvPxfvOb39T/6q/+qr7ffvvVFyxYUO/u7q6/4AUvqH/ta1+r2uFUx/vq1avr73znO6vHLly4sL711lvX99xzz6qsK664Ytpt+8orr6we39XVVf/IRz6yCV+VuWde+afd4QkA02WMC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZDK/Hb8ae3yR986RalP40+DN5Q/UtfVlfM9QafVZzJLlizpuDppW7NfJ9apHW2r5cFVGtbSpUtbXSyMUf6adG9vb3QSbYu50rY6J+YBmBMEFwCpCC4AUmn5GFczAxdF9CyKlAbvi+g/b/zSgYjoiZwGI6J/zJKBgYHo6clan4harRZ9fX0xN3XWsRhnRsSCyKvMnbmkc85/tTURfWfP0eAqO613caTdcROVE0XWgf/ahCUltDptIsPc0VnHYhVaCyOvtZ11/msXXYUApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAq81td4MjIyIRlg/dF1NZESivvb7Z0RUTUIqeVE5asWLEiarWs9YkYHh6e1nGYXfM6DXbUsVhVZW3kNTRx0Yp7857/hh+KtrStefV6vR4ttHz58ujr62tlkTDBwMBALFu2LDqJtsVcaVu6CgFIRXABkIrgAiCVlk/O6O7ubton2tPTExkNDg5Gf3//mGUDF0X0LIqUykSZ/vPGLhuIiJx75/+P5/dN4zjMrnnbikjatGJwMGJc00p/LJapMuOqlLpOtTa1rZYHV1fXxA95JbR6e3sjo2az7Upo9S6OlJrNbiqNKufe2bDjMLvmbSsiadOKZhNZsx+LzeZ3Zq9TO9pW57VeADqa4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFKZ3+oCR0ZGJiwbHByMWq0WGa1cuXLCshX3RtTWREor75+4bEVE5Nw7/214msdhds3bVkTSphVNmlb6Y7FJlVLXabhNbWtevV6vRwstX748+vr6WlkkTDAwMBDLli2LTqJtMVfalq5CAFIRXACkIrgASKXlkzO6u7ub9on29PRERmViSX9//9iFZ0bEgshpKCIuGbtoYCAi6e6plMkJ44d+mh2H2TVtWxdF9CyKlAbvi+g/r3POFR15vlgbEX/f+rbV8uDq6pr4Ia8ciL29vZFR09mQ5SBcGHkPxHHKeSLp7tmg4zC7pm1rUUTv4kip2czczOeKjjxftKltdV7rBaCjCS4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkMr8mAVqtVpkNTw8PHHh2sjrkYmLEu+ejtj+J6O2JtIafqizzhUdeb5Y255i59Xr9XorC1y9enUsXbq0lUXCBKtWrYre3t7oJNoWc6Vt6SoEIBXBBUAqgguAVFo+xjUyMhJDQ0PRKUp9xg+4dnd3R1dXzvcEnVafySxZsqTj6qRtzX6dWKd2tK2WBxcAPBmdE/MAzAmCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXC3y1Kc+NebNmxeXXXbZjJXx61//Os4555zYe++9Y8stt6zKK+VCJ7SddX/K8b3rrrvGi1/84vjiF7/Y9HHvete7qvuW203h2muvrZ7vyCOP3CTPx8ab/yQeyyzzF3/xF/FXf/VXscMOO1QNesGCBdHT01OtK43tuuuui2uuuUbDI6XDDjss9tprr+r3X/7yl3HLLbfEF77whernLW95S/zN3/xNzFYl8Ip6vd7uTekIgquDfPrTn65ur7/++upTF3SSM844I0477bTR/z/++ONVYH3wgx+M973vffGqV70qDjnkkNH1b3rTm+KVr3zl6Js3Ooeuwg5y9913V7dCi7lg/vz5VQ/D4sWLq///53/+55j1JbCe+cxnCq4OJLhmqUceeSQuvvjieM5znhPbbbddbLXVVvGMZzwjzj777BgaGmo6BtDohlh3LKCMqZXb0k1YHHXUURPWQ1alXTTeqP3iF7+Y9hhXaSuXXHJJHHzwwVWX+pIlS+K4446Lm266aVpjWY899li8973vjX322Se23nrr6vEvfelLY/ny5U23oWH8WN2dd965CV6FuUdX4Sz085//PI499ti47bbboru7u+r+WLRoUXzve9+r3mH++7//e9W4dt999+r+J510UtRqtfjnf/7n6v+nnnrq6HOVMYHy/yuuuKJq2Mccc0zsuOOOY9ZDZr/61a+q2zK2O11nnnlm/J//83+iq6srfud3fid22mmnqr0dfvjh8Sd/8idTPraE1vHHH1+FXLn/smXL4uabb47Pfe5z1RhyGXtrTIo64IADqvbXrG0W22yzzUbUmPLOgxbYfffdy8eh+qWXXjrl/UZGRuqHHXZYdd/TTz+9/qtf/Wp03WOPPVY/66yzqnVHHXXUhMeW5ZPt0iOOOKJad80112yC2sDsaDsDAwP1zTbbrFr/ne98Z8y6c889t1pebtd1+eWXV8u32Wab+o033jhm3cUXXzzajkqbWVdpO411Bx54YP2+++4bXffII4/UjznmmGrd61//+g1qm2w4XYWzzFe/+tW48cYbq3dqH/7wh6tPWuv26V900UWx7777Vu/sfvjDH7Z1W6FdyqzCr33ta1X33BNPPBHvfOc7q26/6fjABz5Q3b75zW+OQw89dMy6t771rWMmeDRTuvguvfTSMT0Xpcvy3e9+d/X7lVdeuRE1YkMIrlnmS1/6UnX7spe9rAqq8UrXRumeKEpXBcwVr33ta0fHhsq4b+n2XrlyZXziE5+I97znPdN6jjITsdFuXv3qVze9zymnnDLlczzlKU+J/ffff8Ly0mVY3HvvvdPaFjaeMa5Z5vbbbx+9Jqv8TGX16tUt2iqYXddxlWO/XPaxZs2a+MM//MNqgsaznvWs9T5HGQt+9NFHq98nuzh/fRftl+BqpjG7sXwRADNLcM0yIyMj1W1/f3887WlPm/K+ZUYTzNXruEp34f/8n/+z6jZ/+ctfHgMDA9UMwSdr3VmAzZReD9pLcM0yu+22W3VbvvnibW97W7s3B2atbbfdNv7t3/6tulbrrrvuqr45o4x1TaVMWy9fF1U+FZXH9PX1TbiPKeqzn7cOs0y5lqQoU9435dfDbLHFFqN9/NApent7R8Pqr//6r+PBBx+c8v6bb755PPe5z61+/9SnPtX0Pv/yL/+yybezlFtof5uG4JplyietMqupXBdSBqObjWM98MAD1YzDDWkE5QtJix/96EebdHuh3d74xjdW406l67BctL8+f/RHf1Td/u3f/m1861vfmjDj8Nvf/vYm30btb9MSXC1WZj+Vb8OY7OfWW2+Nz3/+89V0+HLR4h577FENSpfvYSszDQ888MDqXWYZkN6Q4CqPLco3b5xwwglx+umnV2MGZiaSXen6a3w7Rgme4eHhKe9fxsVe//rXVxM7ylhy+TaZMpNwv/32i7POOqv6/sN1eyk2hUb7O/roo+MVr3hF1fbKz/hvwWF6jHG1YdZgY+bgZN8CcNBBB1XvBMvXMZU+/B/84AfVJ7DyLRo777xz/MEf/EGceOKJ1bUj0/XCF74w/uEf/qH6toCrr7461q5dWy0vDXf8tSyQzWte85qqq7BM0CjfLnPBBRdMef/SY1F6Nkp7KG2ttKUyK/FDH/rQ6BjXpvyOw/KGtUzq+I//+I/qjelvfvObannp5izjbmyYeeUq5A18DEDHet3rXlddYFy6HcsFycw+ugqBOaeMNT388MMTLkUpvRKlp6N8Aivd88xOugqBOad0J5a/X1fGjHfZZZcqxEo3Y+km3Gyzzaouw/LFu8xOgguYc8oEiTKe/N3vfreaEFUmOi1durRaXr4dvkyUYvYyxgVAKsa4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQSsu/q7B8A3Mn/fG0Up/xf7iu/N2s8rd3Muq0+kym/A2kTquTtjX7dWKd2tG2Wh5cpWGVL7OEdlq1alX1l6Q7ibbFXGlbnRPzAMwJgguAVAQXAKnMjj8keWZELIicylj4JWMXlb+k2tPTExkNDg5Gf39/5+yfYm1E/H3MTZ3Wti6K6FkUaQ3eF9F/XufUqbYmou/suRpcpWEtjLwnxXFKaGUd+K/Vap21f+a6TmtbiyJ6F0da5UTfaXVqB12FAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKvNjNlgbeT0ycVGtVoushoeHO2v/dML2z9W6N2tbayK14Yc6q061Nm37vHq9Xm9lgb/4xS9ixx13bGWRMMH9998fO+ywQ3QSbYu50ra6ZsU7emixTjwOO7FO5DPcguPQGBcAqQguAFJpeXB1d3e3ukiYE8dhJ9aJfLpbcBy2fFZhV1ezrByIiJ7IaTAi+scsGRiI6ElancHBiP7+Tto/RZnl2TeN4zC3ZnXqtGNxYGAgerJWqKrTYPSPq9TARRE9iyLtrMK+s6PlbWt2TIevToq9kdPEqe+lXfUmrU7zmfyZ98/c1mnHYgmt3qwVmuRSmRJavYvbsjlpdd7bTgA6muACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKnMb3WBIyMjTZYORkQtclo5YcmKFRG1pNVZObE6pUaJ908xPM3jMLdmdRoc7KxjccWKFVHLWqGqTk3OF/dG1NZESsMPRVva1rx6vV6PFlq+fHn09fW1skiYYGBgIJYtWxadRNtirrQtXYUApCK4AEhFcAGQSssnZ3R3d09YNhARPZFTmVbSP27ZwEURPYsipcH7IvrP65z9U5Sh/L5pHIfZzYW2lbtGzWtVxoR6enLWqVarTRhXbUXbanlwdXVN/JBXdllv5NRsflMJrd7FkVKz2U2Z98+GHIfZzYW2lbtGzWtVQqu3N3OdWt+2Oq/1AtDRBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASGV+zAK1yGu4ybLamjZsyCYy/FBn7Z9O2P65WvfhjqtR81rVannrVGvTts+K4OqLztJ3dnSUTts/c0nn7bsOrFFf59VppukqBCAVwQVAKoILgFTm1ev1eisLHBkZiaGhoegUpT7Dw2MHXLu7u6OrK+d7gk6rz2SWLFnScXXStma/TqxTO9pWy4MLAJ6Mzol5AOYEwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwdVB7rzzzpg3b171U36fylOf+tTqfpdddtkmK//ee++N3/u934udd9455s+fXz3/aaed9qSes1GfDXXkkUdWj7v22mujFTZmOxvbuO7PwoULY6eddorDDjss3vzmN8fVV18dU/2R8vL6bur9CLPd/HZvAJ2hnFxf+tKXxs033xx9fX1x1FFHxeabbx79/f3t3rRZb//9948DDjig+v03v/lNDA0Nxfe///246aab4oMf/GD81m/9VhVMBx54YLs3FWYFwcUmcdddd1Wh9ZSnPKU66ZZPXEzPS17yknjXu941Yfn1118fb3vb26rXtbwBuO666+Lggw8ec58LLrgg/uzP/qz6lAZzha5CNom77767ut1jjz2E1ibyO7/zO1V4ldBau3ZtnHLKKfHEE0+MuU8JrGc+85mx7bbbtm07odUEF5OODd16661V919PT09sueWWVRfgxRdfPGbMpTGudsQRR1T/L58K1h2zWXesrZx8L7zwwjjooINi0aJFsWDBgthnn33ine98ZzzwwAMbvK0/+9nP4nWve1118t5qq61i7733jj//8z+PRx55ZL2P/cxnPhPHHnts9Pb2xhZbbBG77LJL/O7v/m4MDAxM+phvfvObcdxxx8V2220X22yzTfXp55JLLomZVLbtwx/+cPX7ypUr4/Of//y0xrjWrFkT//AP/1Dtv/K6lLGz8rPffvtVr9GDDz445afn8rw77rjj6Ot67rnnxqOPPjrp2OG6y0vYnnDCCdVr29XVNbptG7tNjfHYcix95StfqcoqQb399tvHi170orjttttG7/upT30qnvvc51bHV9lPpayf/vSnG/HKM6vV6Rh33HFHSZTqp/w+ld13372636WXXjpm+RFHHFEt/7M/+7P6FltsUV+2bFn9la98ZbV8s802q9b98R//8ej9V69eXT/11FPrxxxzTLVuhx12qP7f+Cnri6GhofoBBxxQ3Wfx4sX1E088sf6yl72s3tPTUy3bY489mm5zoz7jLV++vL506dJq3U477VQ/+eST68cff3x96623rj/3uc+tfsq6a665ZszjHnvssfrLX/7yat2WW25ZP/TQQ6vH7r///tWy8vivfOUrE8r79Kc/PVr/fffdt/6qV72q3t/fX583b179rW9966TbOZXGa33uueeu974HHnhgdd83vOENY5aX17jZfrz++uur5b29vdV2vuIVr6i/4AUvqC9ZsqRavtdee9VrtdqEcn70ox+N7pOdd965eq1e+MIX1hcuXFg9T3m9mr2ujbq88Y1vrHd1ddX7+vqq46aU+alPfepJbVPjWC3HZHm9DzvssGq7nv70p1fLt9tuu/pPfvKT+p/+6Z/W58+fX3/e855XP+mkk+q77bbbaD2Gh4envV+Y/QRXB9mUwVV+PvzhD49Zd9VVV1UnjnIC/9nPfjZmXTmRlceUxzdTTlJl/bOf/ewxJ6c1a9bUjzvuuGpdOSmON1kgHHLIIdXycgJ75JFHRpffdddd9ac97Wmjjxt/gj3nnHNGt+P2228fs+7f//3fq7ptv/329QceeGB0+X333VdftGhR9bi/+Zu/GfOYK6+8sr7VVlvNeHCdccYZ1X3LCX86wVX2T9m2J554Yszyhx9+uP6a17xmNGTGO+igg6p1JXQeffTR0eX33HNP/RnPeMakr+u6x83f//3fN63Dxm5T41gtbzTK4xsef/zx6k1H481ECcBbb711zPM2gvb8889vuk3kJLg6yKYMrpe+9KVNH3fsscdW6z/2sY9NO7hKmJR34SX0vv/9709YX06KjZP/jTfeOGZds0C44YYbqmXlU0Czd+if+9znmp5gy6e+8omqlFXKbKacOMvj/u7v/m50WTnplWXPec5zmj6mfAKd6eAqnzbKfcsn4OkE11TKCb18MimffNb1jW98o3qubbbZpnqtxvviF7+43uAqn3Y2xmTbtO6xWj5Rjfe9731vysD87Gc/W6076qijNmq7mJ2MotNUGaNoZtmyZXHFFVdU12xN1ze+8Y0YGRmpxrbK1O7xyvjSMcccE5dffnlcc801ceihh075fI3xlTJGtWTJkgnrX/ziF1djIL/85S/HLC/PXca/nv/851dlNlPGTz70oQ9VU9Hf9KY3jSnv1a9+ddPHnHrqqfGBD3wgZlJ5/YoNvVas1KOMOZXJM2WMsTE+WcbOVq9eXY0tlrGixvhk43Xt7u6e8FwvfOELq3GjqcbHTjrppE26Tes6/vjjJywrY2XTWf/zn/98vdtFHoKrg6x7UpvqotV11092IizT2ptZvHhxdVsG6qerEXJlxuFknva0p42571TuueeeKZ+v1KkM6Jdp+eu6/fbbq9urrrpqvQFQTqDTLW+qem0qtVqtum0WKM2sWrUqXvayl8UNN9ww5f1+9atfjYZEo57ltZvM7rvvPmVwTfXYjdmm9R2TZZLMVOvLJI0NPV6Z/QRXBykztBoefvjhKe/70EMPTWj46yqzwTpN41PLXnvtVX0zxVTKFPPZ5Hvf+151W2bgTccZZ5xRBUSZYffud7+7usi5hEG5KLwo325y3333NX2DM1Wory/wt9566xnZpukck514zNKc4Oog5d14CaISSj/5yU9i3333bXq/4eHh6meqT1abUqNbrvGJp5nGusm68Jo931Rfa1WmdI+32267VbfPeMYzNugrkkp5K1asmLS89X291pP1ox/9qLo0oXjBC16w3vuXNy1f/vKXqxN5uS3de+PX33///ZvsdZ2Ojd0maMZblA5STgqN66k++9nPTnkNU1He7Ta+amgmHX744dW2lZPv+O67orzLLuNmRfmqqPVp1LE8phHA6/rCF77QtDurjG2VcZQyZlW6raarUd4nP/nJpus/9rGPxUwpXwH1B3/wB6OfAk888cT1PqaM7ZULlUu37viAKD7xiU80/VRT9lPjdW12XV25hmpjrrd7MtsEzQiuDnP22WdX3TnlJPtP//RPTS+iPeecc6rfzzrrrNFumplUPtWdfPLJ1YnpDW94Q/VdfOu+0379619fjUGUSRnrm5jR+EaJMtGjfLI888wz49e//vWYi5LL1yQ1s8MOO1RfXFvKLJNP1r1wtaE8Vwm+8gmr4fTTT68+yZbX7m//9m/H3L+EYOMC4U3txhtvrOpautdK+WWfTqc7rNSzvCkp4f3xj398zLpvfetb8Y53vKPp40pwle67cqFweZ1KaDaUyQ3leNlYG7tN0FS7pzWy6X3gAx8YvVh2zz33rC7GLNflHHzwwdWU9MZ1OuU6mPEa05rHT3duKFO3m03hXt91XGXaeuMi32233bb+kpe8pNquMv15Yy5ALhfKNh7buFD2RS96UX3BggXVtPWpLkA+5ZRTqnVlin65sLdcCF2uMysXtpYp9mXd+IuQ/+Vf/mX0Nd1vv/2qC5APP/zw6vV8y1ve8qSmw5fXpXHBdtm2csnBjjvuOPqcZf0tt9zS9Dkmmw7/vve9b/Tx5Zq1sr2lfmV7f+/3fm90ivn41/y2226rd3d3V+t22WWX0de1vC7l8Y3XdfxlC+s7bp7MNk22vGGq175xiUh5DjqH4OpQ5UR3+umn1/fee+/qZF6+BaOciEpgXH755ZM+bqaCq3GtzgUXXFB9g0bZpnI9VbkuqVwUPNk3G0x1UirXh5122mnVt3WU+pWQfvvb316Vs756fPnLX66uVSuvyeabb159+0LjW0LKNz2U5xivfPND+YaQ8s0fZftL6H3kIx9Z73ZOZt2Ldhs/5TqzElolIN70pjdVF32PjIxM+hxTXcf1+c9/vroAt9StXJtV3rh86EMfqp5vqjAoy0qQlG8mKa9ruaC77KO1a9dWr3F53I9//OMNDq6N3SbBxXjzyj/NP4sB/H933HFHNSOzTDEvY4tm8dEujjxgVBn/K7MYm80mLBdgl0sKygXXQot28okLGFWmwpcLqssF4U9/+tOrWYDlGy7KdWRl4kqZvFG+CaVxITq0g+ACRpWZmuXi4KuvvroKrDILsPz5mXLtW/nWizLbsPwf2klwAZCKjmoAUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnf7g1gZo2MjMTQ0FDbyh4eHh6zrLu7O7q6ujq67PGWLFnSlnKhUwmuDldCa+nSpe3ejDlt1apV0dvb2+7NgI7hbSAAqQguAFIRXACkYoxrDhoYGIienp4ZL2dwcDD6+/vHlR3RgqJjcDBiXNEtKbtWi+jrm9kyYK4TXHNQCa1WTBaolbP4hLIjWjFPoUnRLSsbmFm6CgFIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnf7g1gZo2MjExYNjg4GLVabcbLXrly5YRlK1ZEtKDoaFJ0S8oeHp7ePgA23rx6vV5/Eo9nllu+fHn09fW1ezPmtIGBgVi2bFm7NwM6hq5CAFIRXACkIrgASMXkjA7X3d09ceGZEbGgBYUPRcQl4xcORERPCwofjIj+sSUPDERPz8yWXSa9jB9TbLoPgI0muDpcV1eTD9UltBa2oPC1zRaW4OhtQeETpw+W0OrtbUXZ09gHwEbTogBIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQyv90bwMwaGRmZuHAoIta2oPBSzgQrIqLWgsJXTix5xYqo1Wa27OHh4entA2CjzavX6/WNfziz3fLly6Ovr6/dmzGnDQwMxLJly9q9GdAxdBUCkIrgAiAVwQVAKiZndLju7u4JywYGInp6Zr7swcGI/v5ZVHZEzHTRZepH3zT2AbDxBFeH6+qa+KG6BEdv78yX3WwCX1vLjogWFD2tfQBsPC0KgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKvNbXeDIyEgMDQ21utjRsoeHh8cs6+7ujq6uro4st1i1atWEZStWRNRqM150rFwZs6vsiJjpomvT3AeddpzNxbLnYp0ns2TJkpaWPa9er9dbVlpErF69OpYuXdrKIgGYQeXNWW9vb7SKrkIAUhFcAKQiuABIpeWTM5o6MyIWtKCcMifkkrGLBgYGoqenZ0aLHRwcjP7+/tlT54siehbNfNGD90X0nzd+6UBEzOzr/f9Kj4ixr7l93dp93fnH2cRjbC7s69qaiL6zo61mR3CVHb2wBeWsnbionMhmelCx1mwaXTvrvCiid3FrDvAmpUdEKwZxJ77m9nVr93XnH2dzc1/PBroKAUhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApDK/1QWOjIxMXDgUEWtbUHgpZ5wVK1ZErVab0WJXrlw5cWGtfXUevC+itmbmi155f7OlK/5f5We89Nmzr9t5fN/bvn3dzrIjBltwnM2udr2iRa/38EPTPK/PoHn1er3eygKXL18efX19rSwSgBk0MDAQy5Yti1bRVQhAKoILgFQEFwCptHxyRnd3d5OlAxHR04LSy4Bt/9iSByJ6ZrjowcGI/v521blMhjh8bMkDA9Ez05Wu6j0Y/eMqPnBRRM+iGS+6moDSf17rX/GJr3ZrjrHJjrO5sK/LpITDz49Z0a7bdyaLlpVd5p/0Teu83kHB1dXV7ENeebl7W1D6xFlG5eDuneGim09ka2ede6J3pitd1btJ2YsiehfPeNFNZ1e14hVvtqtbcYxVZTcpfM7u6za16/a16mhZ2dM/r89geS0tDQCeJMEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASGV+qwscGRlpsnQwImotKH3lhCUrVkTUZrjolROLLSW3rc6Dg4NRm+lKV/Vu8nrfG1FbM+NFx8r72/OKN9vVg4Mzf4xVZTcpfMWKFXNyX7fiNW/6eretVUfLyh6e9nl95syr1+v1Vha4fPny6Ovra2WRAMyggYGBWLZsWbSKrkIAUhFcAKQiuABIpeWTM7q7uycsG4iInhaUXaaA9I8v+6KInkUzXO59Ef3ntafOZcD28Cb90T09M196mQTS3z/uFT8zIhbMeNERQxFxydhFAwMRM13tMtnn8MNnz/HdztJbdZyVCSiHj3vR29au50LbWhsRf7/+83pHBVdX18QPeWU397ag7GYzbsrB3bt4hsttMrOqrXXu6Yne3pkvvelsttKwFraocY1TziczXe1mVW7nvm5n6e08ztrWrudC25rmeX0m6SoEIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQyvyYBWotKme4WdlrWlDuQ03KnfliJy1ncHAwarWZ34KVK1c236C1M150xNDERStWRMx0tX/604nLVkX7ju92tq5WHGNVycPDs6ddt7HO0Yp21cpypjCvXq/XW1ng6tWrY+nSpa0sEoAZtGrVqujt7W3Za6yrEIBUBBcAqQguAFJp+RjXyMhIDA01GTlvUdnjBzW7u7ujq6urI8tt9D3vu+++45YORETPjJcdMRgR/bOk5FaVXgbn+8Ys+eEPf9iScd12Hmdzsey5WOfJLFmypKVltzy4aK3mk2HKPLdWDKQun3ASb1/JrSp9dUQsbevANXQ6XYUApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmd/uDWBmjYyMNFk6GBG1FpS+csKSFW0ruVWlD09zHwAbS3B1uOHhiSfSiP5ol8PbVnL7Si/7YIcddmhL2dCJdBUCkIrgAiAVwQVAKsa4Olx3d/fEhWdGxIIWFD4UEZfMnrIHLoroWTSzxdbWRPSdPY19AGw0wdXhurqafKguwbGwBYWvjVlVdgmt3sUxO/YBsNG0KABSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKnMb/cGMLNGRkYmLhyKiLUtKLyUM16tfWWvuDeitmZmix1+aJr7ANho8+r1en3jH85st3z58ujr62v3ZsxpAwMDsWzZsnZvBnQMXYUApCK4AEhFcAGQiskZHa67u3vCsoGBiJ6emS97cDCiv39c2RHRgqJjMCLGFd2i0svsk7717gNg4wmuDtfVNfFDdQmt3t6ZL7tWzuHjy46IFhRdxUf7Sl//PgA2nhYFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZDK/HZvAK1Xq7WmnOHhJmW3puhoUnSLSm9VDWHuElxzUF9fG8tuX9FtLx3YNHQVApCK4AIgFcEFQCrz6vV6vd0bwcwZGRmJoaGhtpU9PG6GRnd3d3R1dXV02eMtWbKkLeVCpxJcAKTibSAAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgMvm/CfWe8RfOyyAAAAAASUVORK5CYII="
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is U2:Rotate the upper face 180 degrees; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 5th action is d:Rotate the down two layers 90 degrees clockwise; The 6th action is r:Rotate the right two layers 90 degrees clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is R':Rotate the right face 90 degrees counter-clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n B: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is r:Rotate the right two layers 90 degrees clockwise; The 7th action is b2:Rotate the back two layers 180 degrees; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n C: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is U2:Rotate the upper face 180 degrees; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is r:Rotate the right two layers 90 degrees clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n D: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is U2:Rotate the upper face 180 degrees; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 5th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 6th action is U':Rotate the upper face 90 degrees counter-clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 10th action is b:Rotate the back two layers 90 degrees clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_151
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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58as2bNWuPP+9///nbvJnRcH9tmm21iv/32i3e+850xNDTU9v2744472rYPM8Hsdu9AJzr00ENjzz33bLqtr68vpptrrrkmjjzyyDj88MOr3yFTHxsZGYlf/OIXceONN8YFF1wQH//4x+O6666LPfbYo927yRQRXFPg9NNPj1NPPbXduwEzqo/dd9991ZuvwcHBOOuss+Kzn/1s2/aPqWWoEOgIO+ywQ7z97W+vfr/yyivbvTtMIcHV5nHwyy67LJ73vOdFd3d3Vbb6UN3SpUvjta99bey2226x5ZZbVtd5/vOfH5/5zGea3u+73/3u6j7K5YoVK+KMM86IXXfdNbbYYovq8s1vfnM8+OCDY25zxBFHVMOExbXXXjtm3qDsJ2QLr+Lxxx8fU37nnXfGe9/73qqvPeUpT6n603bbbRf9/f3x0Y9+tBpunMwDDzwQ5557bhx00EGx7bbbxtZbb10NQ7785S+Pr371q+u8b+edd17Vr0pfvPXWWzeilRgqbKOLLrooPvjBD1Yd4phjjqnG6TfbbLNq25e//OU48cQT49FHH41nPOMZ8dKXvjSWL19ehctVV10VX/va1+Jf//Vfm97vz3/+8zjwwAPjscceq+YCyn3ccMMNVV3f+c53qt8333zz6rql3q222qq6v0WLFlX/b+jp6WnRIwGbxk033VRd7r333mPKP/GJT8Rf/uVfxu677x5Pf/rTq35x7733xre+9a2qP3z961+vhhZLsKzuBz/4QbzwhS+Me+65pwqtEnTz5s2Lu+66K770pS9VffLYY49d4z6VfviGN7whLrnkkth///2rvr3TTjtNQetnkDqbzG677VYvD+kll1yyTtfbbLPN6pdddtmE7ffdd1992223ra5z3nnn1UdGRka3ffe7361vv/321baPfexjY253zjnnVOXl59RTT60/+uijo9vuuuuu+s4771xt+/SnPz3mdldffXVVfvjhh29E66E9feyJJ56o33333fV//Md/rG+55ZZVv/qf//mfMbe76aab6rfeeuuE+7vnnnvq++23X3Wfn/nMZ8Zse+ihh+q77rprte01r3lNfeXKlWO2P/jgg/VvfOMbTffv9ttvH73OUUcdVZUde+yxE+6DDSO4NqHGQTvZTyMYGtd73ete1/R+/uqv/qra/tu//dtNt//d3/1dtX2vvfZqGly77LJL/eGHH55wuwsuuKBpvYKLTuljBx98cP36669fr/v82te+Vt32pJNOGlP+/ve/vyrff//9648//vh67V8JrjvvvLO+zz77VP9/wxvesM73wdoZKmzhcvhnPvOZY/5fhgKbacxznXLKKU23n3baafG2t70tli1bVg0vjh92KPNgc+bMmXC7xYsXV5dl2AM6qY/VarX44Q9/GN/97nfjLW95S3zqU5+Kvfbaa8xtfv3rX1dDguU6ZYiv/L+8eV+5cmW1/Sc/+cmY619++eWj/a0xhL+uvv/978eb3vSmaqVjWaL/jne8YyNay3iCq43L4Sdb/NAIljIe30yZVC4LNYaHh+Puu++eEFxl8rmZ+fPnV5dlzgs6rY+VBRn/7//9vzj//POrZfEliMp8VPHtb387XvGKV1RzU5P51a9+NWFBR7M3nOui1FX2pyzIEFqbnlWFbVRWJ02Fri5PKzPP7Nmzq6Aoi4rKwotyInKxatWqeMlLXlKFVlmlWxZwlDd9JVjKJ67GJ63y+6bSGC153/veF9/73vc22f3yJK9w09DOO+9cXd52221Nt//yl7+sOt7q1wWefNPWGMlYsmRJdfnNb34z7r///mql7cUXXxwHH3xwbL/99qPDf2XIvZnGyEU5LWV9vetd76pWDZevnypL8K+//vqNaBXjCa5pqJxbVfzbv/1b0+2l8xVlDH9TBFc5z6vZuS+QTTkfq/E9geX7C4vGm7zJhtA/+clPNi1vnBpS+tsTTzyx3vvy1re+NT72sY/FQw89FEcffXR84xvfWO/7oDnBNQ394R/+YTUfVSZ4/+Zv/mbMEMbNN99cDYcUjW8J2Fi77LLL6DvPcs4JZFTeeJVPOmWhRnHCCSeMWZRUvk1jYGBgzG1KsPznf/7npPNopW+UPlf65MMPPzxhTuyKK65Y4z6V25Vg/M1vfhPHH398fOELX9ioNvIkizOmoXIicFkVddJJJ8Vf/MVfVCdPHnDAAaMnIJcOWsbqS6fYFMo70XIS9P/+7//GvvvuW/1eTkoucwVlRRRMN//yL/8y5ltmypBcOVm4nHxflH5zyCGHVL+XvvPiF7+4+paa8nsZ0SiLm2655ZZqfuvss8+Ov/7rv55QR/nE9sUvfjGOO+646uThz3/+89VqxlJe6imB9qxnPSuOOuqoNe7rq171qpg7d271TRulT1966aXx6le/epM/JjPKOiyZZ4pOQG6cpDiZgYGB+imnnFKdl7X55pvXt9tuu/qRRx5Z/4//+I+m12+cx1Uum1nT+VrlnJOTTz65vuOOO9Znz55dXa/sJ2Q4j2uLLbaotr3iFa+ojvPxfvOb39T/9m//tr7vvvvW58yZU+/u7q6/4AUvqH/961+v+uGajvcVK1bU3/Wud1W3nTt3bn3rrbeu77HHHlVdl19++Tr37SuuuKK6fVdXV/2jH/3oJnxUZp5Z5Z92hycArCtzXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUZrfjT2uXP/rWKUp7Gn8avKH8kbqurpzvCTqtPZNZsGBBx7VJ35r+OrFN7ehbLQ+u0rEWLlzY6mphjPLXpHt7e6OT6FvMlL7VOTEPwIwguABIRXABkErL57iaGRgYiJ6enshocHAw+vv7xxaeERFzIqcyt3/x2KKBCyN65kVatZURfWfFDDUQETn7VsRgRHRQ35qkf+V+jmoR0Tczg6uEVtaJ8lqtPHHjlI41N3JaNbGohFbv/HbsDBuvvCD2Jn5R7KC+NUn/yv0ctYehQgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIJXZra5wZGRkQtng4GDUarXIaNmyZRMLS1NWRU5DE4uW3hNRWxlpDT+0bsdhds3bNPh/B2RGHda3JulfEUsTP0fDbelbs+r1ej1aaMmSJdHX19fKKmGCgYGBWLx4cXQSfYuZ0rcMFQKQiuACIBXBBUAqLV+c0d3d3aR0ICJ6Iqcy+d3f0e0pY9Y9PVnbE9XCn/FzP82Pw9xmRN86IyLmRO7FGRd30nNUi4jW962WB1dXV7MPeeVJ642cah3fnhJavb1Z27M+x2FuM6JvldCaG3k1XRGZ+TlqT9/qvN4LQEcTXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqzW13hyMhIk9LBiKhFTsualC3tqPYsXbo0arWs7YkYHh5ex+MwtxnRt0pTVkVeQ9FhrxfDbelbs6fDi0hEf3SWw6KTHHZYZ7WncRwuWrQoOsmM6FuXRAfqrP413IK+ZagQgFQEFwCpCC4AUmn5HFd3d/eEsoGI6ImcBpvMIgwMRPQkbdDgYET/uAYNXBjRMy/Sqq2M6Dtr7cdhdk371sBA9CQ9GAcHB6N/3MGYuW9N1r/ijIiYEzmtiogPtb5vtTy4uromfsgrx2Fv5NRsLVDpWL1JG9Rs8WAJrd750VGaHYfZNe1bPT3Rm/RgbLaSNXPfKpouzi2hNTc6RlcL+lbn9V4AOprgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzI5poBZ5DTcpqyVu0HCTBtVWRmrZ939j1BIfjMNNDsbEzZm0f8WqyGtVe6qdVa/X662scMWKFbFw4cJWVgkTLF++PHp7e6OT6FvMlL5lqBCAVAQXAKkILgBSafkc18jISAwNDUWnKO0ZP4nc3d0dXV053xN0Wnsms2DBgo5rk741/XVim9rRt1oeXACwMTon5gGYEQQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4WuSpT31qzJo1Ky699NIpq+PXv/51nH322bHXXnvFlltuWdVX6oVO6Dur/5Tje5dddokXv/jF8aUvfanp7d797ndX1y2Xm8I111xT3d8RRxyxSe6PDTd7I27LNPOXf/mX8bd/+7exaNGiqkPPmTMnenp6qm2ls1177bVx9dVX63ikdOihh8aee+5Z/f7LX/4ybr755vjiF79Y/bzlLW+Jv//7v4/pqgReUa/X270rHUFwdZDPfOYz1eV1111XfeqCTnL66afHqaeeOvr/xx9/vAqsD37wg/G+970vXvWqV8XBBx88uv1Nb3pTvPKVrxx980bnMFTYQe66667qUmgxE8yePbsaYZg/f371///5n/8Zs70E1jOf+UzB1YEE1zT1yCOPxEUXXRTPec5zYrvttoutttoqnvGMZ8RZZ50VQ0NDTecAGsMQq88FlDm1clmGCYsjjzxywnbIqvSLxhu1+++/f53nuEpfufjii+Oggw6qhtQXLFgQxx57bNx4443rNJf12GOPxXvf+97Ye++9Y+utt65u/9KXvjSWLFnSdB8axs/V3XHHHZvgUZh5DBVOQ7/4xS/imGOOiVtvvTW6u7ur4Y958+bF97///eod5n/9139VnWu33Xarrn/iiSdGrVaLf/u3f6v+f8opp4zeV5kTKP+//PLLq4599NFHxw477DBmO2T2q1/9qrosc7vr6owzzoh/+qd/iq6urvid3/md2HHHHav+dthhh8Wf/dmfrfG2JbSOO+64KuTK9RcvXhw33XRTfP7zn6/mkMvcW2NR1P7771/1v2Z9s9hmm202oMWUdx60wG677VY+DtUvueSSNV5vZGSkfuihh1bXPe200+q/+tWvRrc99thj9TPPPLPaduSRR064bSmf7Ck9/PDDq21XX331JmgNTI++MzAwUN9ss82q7d/97nfHbDvnnHOq8nK5ussuu6wq32abbeo33HDDmG0XXXTRaD8qfWZ1pe80th1wwAH1e++9d3TbI488Uj/66KOrba9//evXq2+y/gwVTjNf+9rX4oYbbqjeqX3kIx+pPmmtPqZ/4YUXxj777FO9s/vRj37U1n2FdimrCr/+9a9Xw3NPPPFEvOtd76qG/dbFBz7wgeryzW9+cxxyyCFjtr31rW8ds8CjmTLEd8kll4wZuShDlu95z3uq36+44ooNaBHrQ3BNM1/+8pery5e97GVVUI1XhjbK8ERRhipgpnjta187OjdU5n3LsPeyZcvik5/8ZPzVX/3VOt1HWYnY6DevfvWrm17n5JNPXuN9POUpT4n99ttvQnkZMizuueeeddoXNpw5rmnmtttuGz0nq/ysyYoVK1q0VzC9zuMqx3457WPlypXxx3/8x9UCjWc961lrvY8yF/zoo49Wv092cv7aTtovwdVMY3Vj+SIAppbgmmZGRkaqy/7+/nja0562xuuWFU0wU8/jKsOFv/d7v1cNm7/85S+PgYGBaoXgxlp9FWAzZdSD9hJc08yuu+5aXZZvvnjb297W7t2BaWvbbbeN//zP/6zO1brzzjurb84oc11rUpatl6+LKp+Kym36+vomXMcS9enPW4dpppxLUpQl75vy62G22GKL0TF+6BS9vb2jYfV3f/d38eCDD67x+ptvvnk897nPrX7/9Kc/3fQ6//7v/77J97PUW+h/m4bgmmbKJ62yqqmcF1Imo5vNYz3wwAPVisP16QTlC0mLH//4x5t0f6Hd3vjGN1bzTmXosJy0vzZ/8id/Ul3+wz/8Q3z729+esOLwO9/5zibfR/1v0xJcLVZWP5Vvw5js55ZbbokvfOEL1XL4ctLi7rvvXk1Kl+9hKysNDzjggOpdZpmQXp/gKrctyjdvHH/88XHaaadVcwZWJpJdGfprfDtGCZ7h4eE1Xr/Mi73+9a+vFnaUueTybTJlJeG+++4bZ555ZvX9h6uPUmwKjf531FFHxSte8Yqq75Wf8d+Cw7oxx9WGVYONlYOTfQvAgQceWL0TLF/HVMbwf/jDH1afwMq3aOy0007xR3/0R3HCCSdU546sqxe+8IXxz//8z9W3BVx11VWxatWqqrx03PHnskA2r3nNa6qhwrJAo3y7zPnnn7/G65cRizKyUfpD6WulL5VViR/+8IdH57g25XccljesZVHHf//3f1dvTH/zm99U5WWYs8y7sX5mlbOQ1/M2AB3rda97XXWCcRl2LCckM/0YKgRmnDLX9PDDD084FaWMSpSRjvIJrAzPMz0ZKgRmnDKcWP5+XZkz3nnnnasQK8OMZZhws802q4YMyxfvMj0JLmDGKQskynzy9773vWpBVFnotHDhwqq8fDt8WSjF9GWOC4BUzHEBkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiCVln9XYfkG5k7642mlPeP/cF35u1nlb+9k1GntmUz5G0id1iZ9a/rrxDa1o2+1PLhKxypfZgnttHz58uovSXcSfYuZ0rc6J+YBmBEEFwCpCC4AUpkWf0hy4MKInnmR0uC9Ef3ndnh7IqIn8qpFRF/MUGdExJzIqawzubhz+tak/WsgoidpB6vVIvr6ZmhwlQOxd36kVFs5A9oTEZ21jGEGKaE1N3Ja1Vl9a9L+1RPRYeuEppyhQgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIJXZMQ3UVkZaww/NgPZEbtn3f6Osirwe6ay+NWn/SnyA1tq077Pq9Xq9lRXef//9scMOO7SySpjgvvvui0WLFkUn0beYKX2r5UOFw8PDra4SZsRx2IltIp/hFhyH5rgASEVwAZBKy4Oru7u71VXCjDgOO7FN5NPdguOw5asKu7omZuVARPREToMR0T+ubGAgoidpgwYHI/rHNWhgYCB6sjaoWvlUi76+vrUeh9k17VsXRvTMi5QG743oP7ezjsXBwcHoH9fBMr9e1GoR47pWS/rWtFgOX56z3sip2WrQchD29nbO8tbyQtGbtUEzXAmt3vmRUrOl79mPxfImqpNeL9ql8952AtDRBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASGV2qyscGRmZUDYYEbXIaVmTsqVLI2pJG7SsSYOWLl0atawNiojh4eF1Og6za9q37o2orYyUlt3XecfisiYdLPPrxfDErtWSvjWrXq/Xo4WWLFkSfX19rawSJhgYGIjFixdHJ9G3mCl9y1AhAKkILgBSEVwApNLyxRnd3d0TygYGInp6IqXBwYj+/rFlAxGRtDnVQplxzYk4IyLmRF6rIuJDaz8Os5sRfStxezrx9aIWEeNnVVvRt1oeXF1dEz/klQOxtzdSarYaqByESZvTfHVnCa250VGaHYfZzYi+lbg9nfh60a6+1Xm9F4COJrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqzYxqo1SKt4eGJZYmbE02aE7Eqcsu+/xuh4/pW4vZ04utFbSYHV19fdJQOa07Eh9q9A2yojutbHdaeogObNOUMFQKQiuACIBXBBUAqs+r1er2VFY6MjMTQ0FB0itKe4XEzrt3d3dHVlfM9Qae1ZzILFizouDbpW9NfJ7apHX2r5cEFABujc2IegBlBcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcHWQO+64I2bNmlX9lN/X5KlPfWp1vUsvvXST1X/PPffEH/zBH8ROO+0Us2fPru7/1FNP3aj7bLRnfR1xxBHV7a655ppohQ3Zz8Y+rv4zd+7c2HHHHePQQw+NN7/5zXHVVVfFmv5IeXl8N/XzCNPd7HbvAJ2hvLi+9KUvjZtuuin6+vriyCOPjM033zz6+/vbvWvT3n777Rf7779/9ftvfvObGBoaih/84Adx4403xgc/+MH4rd/6rSqYDjjggHbvKkwLgotN4s4776xC6ylPeUr1ols+cbFuXvKSl8S73/3uCeXXXXddvO1tb6se1/IG4Nprr42DDjpozHXOP//8+PM///PqUxrMFIYK2STuuuuu6nL33XcXWpvI7/zO71ThVUJr1apVcfLJJ8cTTzwx5jolsJ75zGfGtttu27b9hFYTXEw6N3TLLbdUw389PT2x5ZZbVkOAF1100Zg5l8a82uGHH179v3wqWH3OZvW5tvLie8EFF8SBBx4Y8+bNizlz5sTee+8d73rXu+KBBx5Y7339+c9/Hq973euqF++tttoq9tprr/iLv/iLeOSRR9Z6289+9rNxzDHHRG9vb2yxxRax8847x+///u/HwMDApLf51re+Fccee2xst912sc0221Sffi6++OKYSmXfPvKRj1S/L1u2LL7whS+s0xzXypUr45//+Z+r5688LmXurPzsu+++1WP04IMPrvHTc7nfHXbYYfRxPeecc+LRRx+ddO5w9fIStscff3z12HZ1dY3u24buU2M+thxLX/3qV6u6SlBvv/328aIXvShuvfXW0et++tOfjuc+97nV8VWep1LXz372sw145JnW6nSM22+/vSRK9VN+X5Pddtutut4ll1wypvzwww+vyv/8z/+8vsUWW9QXL15cf+UrX1mVb7bZZtW2P/3TPx29/ooVK+qnnHJK/eijj662LVq0qPp/46dsL4aGhur7779/dZ358+fXTzjhhPrLXvayek9PT1W2++67N93nRnvGW7JkSX3hwoXVth133LF+0kkn1Y877rj61ltvXX/uc59b/ZRtV1999ZjbPfbYY/WXv/zl1bYtt9yyfsghh1S33W+//aqycvuvfvWrE+r7zGc+M9r+ffbZp/6qV72q3t/fX581a1b9rW9966T7uSaNx/qcc85Z63UPOOCA6rpveMMbxpSXx7jZ83jddddV5b29vdV+vuIVr6i/4AUvqC9YsKAq33PPPeu1Wm1CPT/+8Y9Hn5Oddtqpeqxe+MIX1ufOnVvdT3m8mj2ujba88Y1vrHd1ddX7+vqq46bU+elPf3qj9qlxrJZjsjzehx56aLVfT3/606vy7bbbrv7Tn/60/va3v70+e/bs+vOe97z6iSeeWN91111H2zE8PLzOzwvTn+DqIJsyuMrPRz7ykTHbrrzyyuqFo7yA//znPx+zrbyQlduU2zdTXqTK9mc/+9ljXpxWrlxZP/bYY6tt5UVxvMkC4eCDD67KywvYI488Mlp+55131p/2tKeN3m78C+zZZ589uh+33XbbmG3/9V//VbVt++23rz/wwAOj5ffee2993rx51e3+/u//fsxtrrjiivpWW2015cF1+umnV9ctL/jrElzl+Sn79sQTT4wpf/jhh+uvec1rRkNmvAMPPLDaVkLn0UcfHS2/++676894xjMmfVxXP24+9KEPNW3Dhu5T41gtbzTK7Rsef/zx6k1H481ECcBbbrllzP02gva8885ruk/kJLg6yKYMrpe+9KVNb3fMMcdU2z/+8Y+vc3CVMCnvwkvo/eAHP5iwvbwoNl78b7jhhjHbmgXC9ddfX5WVTwHN3qF//vOfb/oCWz71lU9Upa5SZzPlhbPc7h//8R9Hy8qLXil7znOe0/Q25RPoVAdX+bRRrls+Aa9LcK1JeUEvn0zKJ5/VffOb36zua5tttqkeq/G+9KUvrTW4yqedDTHZPq1+rJZPVON9//vfX2Ngfu5zn6u2HXnkkRu0X0xPZtFpqsxRNLN48eK4/PLLq3O21tU3v/nNGBkZqea2ytLu8cr80tFHHx2XXXZZXH311XHIIYes8f4a8ytljmrBggUTtr/4xS+u5kB++ctfjikv913mv57//OdXdTZT5k8+/OEPV0vR3/SmN42p79WvfnXT25xyyinxgQ98IKZSefyK9T1XrLSjzDmVxTNljrExP1nmzlasWFHNLZa5osb8ZONx7e7unnBfL3zhC6t5ozXNj5144ombdJ9Wd9xxx00oK3Nl67L9F7/4xVr3izwEVwdZ/UVtTSetrr59shfCsqy9mfnz51eXZaJ+XTVCrqw4nMzTnva0Mdddk7vvvnuN91faVCb0y7L81d12223V5ZVXXrnWACgvoOta35ratanUarXqslmgNLN8+fJ42cteFtdff/0ar/erX/1qNCQa7SyP3WR22223NQbXmm67Ifu0tmOyLJJZ0/aySGN9j1emP8HVQcoKrYaHH354jdd96KGHJnT81ZXVYJ2m8allzz33rL6ZYk3KEvPp5Pvf/351WVbgrYvTTz+9Coiywu4973lPdZJzCYNyUnhRvt3k3nvvbfoGZ02hvrbA33rrradkn9blmOzEY5bmBFcHKe/GSxCVUPrpT38a++yzT9PrDQ8PVz9r+mS1KTWG5RqfeJppbJtsCK/Z/a3pa63Kku7xdt111+ryGc94xnp9RVKpb+nSpZPWt7av19pYP/7xj6tTE4oXvOAFa71+edPyla98pXohL5dleG/89vvuu2+TPa7rYkP3CZrxFqWDlBeFxvlUn/vc59Z4DlNR3u02vmpoKh122GHVvpUX3/HDd0V5l13mzYryVVFr02hjuU0jgFf3xS9+selwVpnbKvMoZc6qDFutq0Z9n/rUp5pu//jHPx5TpXwF1B/90R+Nfgo84YQT1nqbMrdXTlQuw7rjA6L45Cc/2fRTTXmeGo9rs/PqyjlUG3K+3cbsEzQjuDrMWWedVQ3nlBfZf/3Xf216Eu3ZZ59d/X7mmWeODtNMpfKp7qSTTqpemN7whjdU38W3+jvt17/+9dUcRFmUsbaFGY1vlCgLPconyzPOOCN+/etfjzkpuXxNUjOLFi2qvri21FkWn6x+4mpDua8SfOUTVsNpp51WfZItj90//MM/jLl+CcHGCcKb2g033FC1tQyvlfrLc7ouw2GlneVNSQnvT3ziE2O2ffvb3453vvOdTW9XgqsM35UThcvjVEKzoSxuKMfLhtrQfYKm2r2skU3vAx/4wOjJsnvssUd1MmY5L+eggw6qlqQ3ztMp58GM11jWPH65c0NZut1sCffazuMqy9YbJ/luu+229Ze85CXVfpXlzxtyAnI5UbZx28aJsi960Yvqc+bMqZatr+kE5JNPPrnaVpbolxN7y4nQ5TyzcmJrWWJfto0/Cfnf//3fRx/TfffdtzoB+bDDDqsez7e85S0btRy+PC6NE7bLvpVTDnbYYYfR+yzbb7755qb3Mdly+Pe9732jty/nrJX9Le0r+/sHf/AHo0vMxz/mt956a727u7vatvPOO48+ruVxKbdvPK7jT1tY23GzMfs0WXnDmh77xiki5T7oHIKrQ5UXutNOO62+1157VS/m5VswygtRCYzLLrts0ttNVXA1ztU5//zzq2/QKPtUzqcq5yWVk4In+2aDNb0olfPDTj311OrbOkr7Ski/4x3vqOpZWzu+8pWvVOeqlcdk8803r759ofEtIeWbHsp9jFe++aF8Q0j55o+y/yX0PvrRj651Pyez+km7jZ9ynlkJrRIQb3rTm6qTvkdGRia9jzWdx/WFL3yhOgG3tK2cm1XeuHz4wx+u7m9NYVDKSpCUbyYpj2s5obs8R6tWraoe43K7n/zkJ+sdXBu6T4KL8WaVf5p/FgP4/91+++3VisyyxLzMLVrFR7s48oBRZf6vrGJstpqwnIBdTikoJ1wLLdrJJy5gVFkKX06oLieEP/3pT69WAZZvuCjnkZWFK2XxRvkmlMaJ6NAOggsYVVZqlpODr7rqqiqwyirA8udnyrlv5VsvymrD8n9oJ8EFQCoGqgFIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIZXa7d4CpNTIyEkNDQ22re3h4eExZd3d3dHV1dXTd4y1YsKAt9UKnElwdroTWwoUL270bM9ry5cujt7e33bsBHcPbQABSEVwApCK4AEjFHNcMNDAwED09PVNez+DgYPT390+fuiNiqmuuRUTfFNcBM53gmoFKcLRisUCtVptedUeEJRKQn6FCAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUZrd7B5haIyMjE8oGBwejVqtNed3Lli2bULZ06dL21R0RU13z8Do+B8CGm1Wv1+sbcXumuSVLlkRfX1+7d2NGGxgYiMWLF7d7N6BjGCoEIBXBBUAqgguAVCzO6HDd3d0TC8+IiDktqHwoIi4eWzQQET0tqHowIvonlLai9rL8o2/tzwGwwQRXh+vqavKhuoTW3BZUvmpiUYmN3hZU3Xz1YKtqX4fnANhgehQAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUZrd7B5haIyMjEwuHImJVCyov9YyzNCJqLah6WdPSVtQ+vG7PAbDBBFeHGx6e+EIaF0fbHNa+qttWe3kOFi1a1Ja6oRMZKgQgFcEFQCqCC4BUzHF1uO7u7omFZ0TEnBYtzhg3nzYQET0tqHowIvrHlQ0MDERPz9TWXqvVoq+vb+3PAbDBBFeH6+pq8qG6hNbcFlTeZOViiY3eFlTdbO1gCa3e3lbUvg7PAbDB9CgAUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzG51hSMjIzE0NNTqakfrHh4eHlPW3d0dXV1dHVlvsXz58omFtYhYNeVVRzR5mpf+X/VTbVmTsqVLl0atNrW1N7v/ps9Bhx1nM7HumdjmySxYsKCldc+q1+v1ltUWEStWrIiFCxe2skoAplB5c9bb2xutYqgQgFQEFwCpCC4AUmn54oxmBi6M6Jk39fUM3hvRf27r625ab0T0TG21T9YdEf3jygYGBqKnZ+prHxwcjP7+cbWfERFzWrQw5OLp8Vx3epsnPcYHIlpwmMXgYMT4w6w1PaxJ72rjcx0te1UpC5D6ImZ6cJWO1Tt/6uuprWxP3U3rjYhWTGU2W0NXQqsVE6lNV/CVTj13yqtuumqyXc91p7d50mO8J6IV8/XNF4q2oodNr+M7Wvaq0n6GCgFIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQyu9UVjoyMTCgbvDeitnLq615238SypfdMfd1N642I2tRW+2TdTcoGBwejVpv62pcta1J7qXbVlFcdMTR9nutqXzq4zZMe40sjWnCYRbPDLGKwBT1seh3f0bJXleF1el2fSrPq9Xq9lRUuWbIk+vr6WlklAFNoYGAgFi9eHK1iqBCAVAQXAKkILgBSafnijO7u7gllAxHR04K6y3Rt//i6ByJ6prjywcGI/v6JY8I9U11xNUG+NA477LDp9Ii3re5WPObNHu+BCyN65sWUK4uc+s9tz3FWFvz0jzvIW9G3GotAJhziLTnOmhzfZ0TEnGjN4oyLo019qywA6Vvr63pHBVdX18QPeeWh7m1B3c3W25SO1TvFlTdbWVVeTHqnuuKq7qatbucj3ra6W/GYN3u8S2j1zp/Sap+se+X0Os5a0beerDvadJw1qbiE1tyYequijX1r3V7Xp7S+ltYGABtJcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmd3qCkdGRiaUDUZErQV1L2tStnRpRG2KK1/WpOKlS5dGbaorrupu1uq2PuJtq7sVj3mzx3vw3ojayimt9sm675tex1kr+taTdUebjvEmFZcqV8XUG4o29q3hdXpdn0qz6vV6vZUVLlmyJPr6+lpZJQBTaGBgIBYvXhytYqgQgFQEFwCpCC4AUmn54ozu7u4JZQMDET09U1/34GBEf/+4uiNiqqsu08Tjqo04IyLmxNQrc7WXtL7Nk7W7rc/1hRE986a23qX3RBx23jRqc4f3rcaShMOazLn0THHDBwcHo39co9v5eEerXlPK4pMPrf11vaOCq6tr4oe88kT39k593c1WOJVjbKqrbrrOpxxgc2PqrWpPmydrd1uf63kRvfOnuN6V06zNHd63qrqblJXQ6p3ihjdbrdnOxzta9Zqyjq/rU1pfS2sDgI0kuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpkd00Ct1pp6hoeb1N2KepsVrmpBxZPUM9iidi9rUrZ0aWue72VNKl96T0Rt5dTW+7P7J5YtXx7tO747vG9VdTcpq7Wg4cNNGt3Oxzva+JrSarPq9Xq9lRWuWLEiFi5c2MoqAZhCy5cvj97e3pY9xoYKAUhFcAGQiuACIJWWz3GNjIzE0NBQK6scU/f4CdXu7u7o6urqyHobY8/77LPPmLKBgYienimvOgYHI/r7xxWeERFzpr7uKIfYxeMLByJiqhteZuf7xpT86Ec/asm8bjuPs5lY90xs82QWLFjQ0rpbHly0VrPFMGWVWyvmUZcsiegb+xoe8faImDv1dceKiPjQ+MKyvK+3BRUvbOvENXQ6Q4UApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmd3uHWBqjYyMTCgbHIyo1aa+7mXLmhSWeldNfd0x1Kxw6f/twFQaXqfnANhwgqvDDQ9PfCHt74/2uaSNdcdhbXsOFi1a1Ja6oRMZKgQgFcEFQCqCC4BUzHF1uO7u7gllAwMD0dPTM+V1Dw4ORv+4CbWBCyN65k151TF4b0T/udHyumsrI/rOWvtzAGw4wdXhuromfqguodXb2zvlddeaLF0swdE7f8qrrgKkXXWvy3MAbDg9CoBUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqz270DTK2RkZEJZYODg1Gr1aa87mXLlk0oW3pPRG3llFcdy+6LttQ9/NC6PQfAhptVr9frG3F7prklS5ZEX19fu3djRhsYGIjFixe3ezegYxgqBCAVwQVAKoILgFQszuhw3d3dE8oGLozomTf1dQ/eG9F/7ri6I6Jn6quOwYjon1DaitrLope+tT4HwIYTXB2uq2vih+oSWr3zp77uZiv4Smz0Tn3VVXy0r/a1PwfAhtOjAEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSmd3uHaD1aitbU8/wQ03qbk3VMdy0tBW1t6qFMHMJrhmo76w21t2+qtteO7BpGCoEIBXBBUAqgguAVGbV6/V6u3eCqTMyMhJDQ0Ntq3t4eOwyie7u7ujq6urousdbsGBBW+qFTiW4AEjF20AAUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAZPL/AbAFofN209g0AAAAAElFTkSuQmCC"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is L':Rotate the left face 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is S:Rotate the middle layer between the front and back faces clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n B: 'The 1th action is l2:Rotate the left two layers 180 degrees; The 2th action is R2:Rotate the right face 180 degrees; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is S:Rotate the middle layer between the front and back faces clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is u2:Rotate the upper two layers 180 degrees; ',\n C: 'The 1th action is l2:Rotate the left two layers 180 degrees; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is S:Rotate the middle layer between the front and back faces clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n D: 'The 1th action is l2:Rotate the left two layers 180 degrees; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is U2:Rotate the upper face 180 degrees; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is S:Rotate the middle layer between the front and back faces clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_365
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is D':Rotate the down face 90 degrees counter-clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is u2:Rotate the upper two layers 180 degrees; ',\n B: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is D':Rotate the down face 90 degrees counter-clockwise; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is u2:Rotate the upper two layers 180 degrees; ',\n C: 'The 1th action is r:Rotate the right two layers 90 degrees clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is U':Rotate the upper face 90 degrees counter-clockwise; The 5th action is D':Rotate the down face 90 degrees counter-clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is D:Rotate the down face 90 degrees clockwise; The 10th action is u2:Rotate the upper two layers 180 degrees; ',\n D: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is d:Rotate the down two layers 90 degrees clockwise; The 5th action is D':Rotate the down face 90 degrees counter-clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is u2:Rotate the upper two layers 180 degrees; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_177
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is D:Rotate the down face 90 degrees clockwise; The 2th action is F:Rotate the front face 90 degrees clockwise; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is f:Rotate the front two layers 90 degrees clockwise; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is B:Rotate the back face 90 degrees clockwise; The 8th action is u2:Rotate the upper two layers 180 degrees; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is b2:Rotate the back two layers 180 degrees; ',\n B: 'The 1th action is D:Rotate the down face 90 degrees clockwise; The 2th action is F:Rotate the front face 90 degrees clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is L':Rotate the left face 90 degrees counter-clockwise; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is B:Rotate the back face 90 degrees clockwise; The 8th action is B':Rotate the back face 90 degrees counter-clockwise; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is b2:Rotate the back two layers 180 degrees; ',\n C: 'The 1th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 2th action is F:Rotate the front face 90 degrees clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is L':Rotate the left face 90 degrees counter-clockwise; The 6th action is F:Rotate the front face 90 degrees clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is B':Rotate the back face 90 degrees counter-clockwise; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is b2:Rotate the back two layers 180 degrees; ',\n D: 'The 1th action is E:Rotate the middle layer between the up and down faces clockwise; The 2th action is F:Rotate the front face 90 degrees clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is B':Rotate the back face 90 degrees counter-clockwise; The 5th action is b:Rotate the back two layers 90 degrees clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is B:Rotate the back face 90 degrees clockwise; The 8th action is B':Rotate the back face 90 degrees counter-clockwise; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is b2:Rotate the back two layers 180 degrees; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_488
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is S:Rotate the middle layer between the front and back faces clockwise; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is r2:Rotate the right two layers 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is u2:Rotate the upper two layers 180 degrees; ',\n B: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is S:Rotate the middle layer between the front and back faces clockwise; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is u2:Rotate the upper two layers 180 degrees; ',\n C: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is S:Rotate the middle layer between the front and back faces clockwise; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is u2:Rotate the upper two layers 180 degrees; ',\n D: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is S:Rotate the middle layer between the front and back faces clockwise; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is f2:Rotate the front two layers 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_472
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is f2:Rotate the front two layers 180 degrees; The 9th action is D':Rotate the down face 90 degrees counter-clockwise; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n B: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is L':Rotate the left face 90 degrees counter-clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n C: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is L':Rotate the left face 90 degrees counter-clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n D: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is L':Rotate the left face 90 degrees counter-clockwise; The 3th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is L2:Rotate the left face 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 10th action is E':Rotate the middle layer between the up and down faces counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_423
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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u1vf3sMDw93fP9uv/32ju3DXDC/0zvQjQ499NDYc889W24bGBiI2ebqq6+OI488Mg4//PDqb8jUx0ZHR+PnP/953HDDDXH++efHxz72sbj22mtjjz326PRuMkME1ww4/fTT49RTT+30bsCc6mP33ntv9eZraGgozjrrrPjMZz7Tsf1jZhkqBLrCk570pPizP/uz6u8rrrii07vDDBJcHR4Hv/TSS+O5z31u9Pb2VmXrDtWtWLEiXvOa18Ruu+0WW265ZXWb5z3vefHpT3+65eO+853vrB6j/F69enWcccYZseuuu8YWW2xR/X7Tm94U999//7j7HHHEEdUwYXHNNdeMmzco+wnZwqt49NFHx5Xfcccd8Z73vKfqa09+8pOr/rTddtvF4OBgfOQjH6mGG6dy3333xbnnnhsHHXRQbLvttrH11ltXw5Ave9nL4itf+cq09+3d73531a9KX7zlllueQCsxVNhBF154YXzgAx+oOsQxxxxTjdNvttlm1bYvfelLceKJJ8bDDz8cT3/60+MlL3lJrFq1qgqXK6+8Mr761a/Gv/zLv7R83J/97Gdx4IEHxiOPPFLNBZTHuP7666u6vv3tb1d/b7755tVtS71bbbVV9Xg77LBD9f9NfX19bXomYNO48cYbq9977733uPKPf/zj8Zd/+Zex++67x9Oe9rSqX9xzzz3xzW9+s+oPX/va16qhxRIs6/r+978fL3jBC+Luu++uQqsE3aJFi+LOO++ML37xi1WfPPbYY9e7T6Ufvv71r4+LL7449t9//6pv77TTTjPQ+jmkwSaz2267NcpTevHFF0/rdptttlnj0ksvnbT93nvvbWy77bbVbd797nc3RkdHx7Z95zvfaWy//fbVto9+9KPj7nfOOedU5eXn1FNPbTz88MNj2+68887GzjvvXG371Kc+Ne5+V111VVV++OGHP4HWQ2f62GOPPda46667Gv/4j//Y2HLLLat+9V//9V/j7nfjjTc2brnllkmPd/fddzf222+/6jE//elPj9v2wAMPNHbddddq26tf/erGmjVrxm2///77G1//+tdb7t9tt902dpujjjqqKjv22GMnPQYbR3BtQs2DdqqfZjA0b/fa17625eP81V/9VbX9t3/7t1tu/7u/+7tq+1577dUyuHbZZZfGgw8+OOl+559/fst6BRfd0scOPvjgxnXXXfe4HvOrX/1qdd+TTjppXPn73ve+qnz//fdvPProo49r/0pw3XHHHY199tmn+v/Xv/71034MNsxQYRuXwz/jGc8Y9/9lKLCV5jzXKaec0nL7aaedFm9961tj5cqV1fDixGGHMg+2YMGCSfdbtmxZ9bsMe0A39bF6vR4/+MEP4jvf+U68+c1vjk9+8pOx1157jbvPr3/962pIsNymDPGV/y9v3tesWVNt//GPfzzu9pdddtlYf2sO4U/X9773vXjjG99YrXQsS/Tf9ra3PYHWMpHg6uBy+KkWPzSDpYzHt1ImlctCjZGRkbjrrrsmBVeZfG5l8eLF1e8y5wXd1sfKgoz//b//d5x33nnVsvgSRGU+qvjWt74VL3/5y6u5qan86le/mrSgo9UbzukodZX9KQsyhNamZ1VhB5XVSTOhp8fLytwzf/78KijKoqKy8KJciFysXbs2XvziF1ehVVbplgUc5U1fCZbyiav5Sav8vak0R0ve+973xne/+91N9rj8N2e4WWjnnXeuft96660tt//yl7+sOt66twX++01bcyRj+fLl1e9vfOMb8Ytf/KJaaXvRRRfFwQcfHNtvv/3Y8F8Zcm+lOXJRLkt5vN7xjndUq4bL10+VJfjXXXfdE2gVEwmuWahcW1X867/+a8vtpfMVZQx/UwRXuc6r1bUvkE25Hqv5PYHl+wuL5pu8qYbQP/GJT7Qsb14aUvrbY4899rj35S1veUt89KMfjQceeCCOPvro+PrXv/64H4PWBNcs9Ad/8AfVfFSZ4P2bv/mbcUMYN910UzUcUjS/JeCJ2mWXXcbeeZZrTiCj8sarfNIpCzWKE044YdyipPJtGrVabdx9SrD8x3/8x5TzaKVvlD5X+uSDDz44aU7s8ssvX+8+lfuVYPzNb34Txx9/fHz+859/Qm3kv1mcMQuVC4HLqqiTTjop/uIv/qK6ePKAAw4YuwC5dNAyVl86xaZQ3omWi6D/3//7f7HvvvtWf5eLkstcQVkRBbPNP//zP4/7lpkyJFcuFi4X3xel3xxyyCHV36XvvOhFL6q+pab8XUY0yuKmm2++uZrfOvvss+Ov//qvJ9VRPrF94QtfiOOOO666ePhzn/tctZqxlJd6SqA985nPjKOOOmq9+/rKV74yFi5cWH3TRunTl1xySbzqVa/a5M/JnDKNJfPM0AXIzYsUp1Kr1RqnnHJKdV3W5ptv3thuu+0aRx55ZOPf//3fW96+eR1X+d3K+q7XKtecnHzyyY0dd9yxMX/+/Op2ZT8hw3VcW2yxRbXt5S9/eXWcT/Sb3/ym8bd/+7eNfffdt7FgwYJGb29v4/nPf37ja1/7WtUP13e8r169uvGOd7yjuu/ChQsbW2+9dWOPPfao6rrsssum3bcvv/zy6v49PT2Nj3zkI5vwWZl75pX/dDo8AWC6zHEBkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnfiX9au/yjb92itKf5T4M3lX+krqcn53uCbmvPVJYsWdJ1bdK3Zr9ubFMn+lbbg6t0rKVLl7a7Whin/GvS/f390U30LeZK3+qemAdgThBcAKQiuABIpe1zXK3UahF9fZHS0FDE4OD4stoFEX2LIqWheyIGz+2e16eo1yMGBmJOqtVq0Zf0xRsaGorBiZ3rjIhYEHmVtTMXRfe0aW1EfHCOBlfpV1nnyctJcaISWv2LI6X6mu56fea6ElpZF6HUW3WucoJfGHmVE323takDDBUCkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzG93haOjo5PKhoYi6vVIaeXKyWUr7o6or4mUVt47uWzFiryvTzEyMr3jMLvWfWso6klfvJWtOldpytrIazi6q00PdaZvzWs0Go1oo+XLl8fAwEA7q4RJarVaLFu2LLqJvsVc6VuGCgFIRXABkIrgAiCVti/O6O3tnVRWuyCib1GkNHRPxOC548tqtYi+vkipLJQZHJxQeEZELIi8ysT3Bzd8HGbXuk21iEh6MMZQRAxOmj/py9q5/mexzOCEDpb5FapHxMRZ1Xb0rbYHV0/P5A95JbT6F0dKrVYPln7V3x8ptVyAVkJrYXSVVsdhd7apnBL7E58Wxyuh1Z+1c1X9q95Vr1Cn+lb39V4AuprgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnf7gpHR0cnlQ3dE1FfEymtvHdy2YoVEfV6pLRyZYvC0pa1kddD0zsOs2vdpqH/eQEzmnwwrlixIupZO1fVv1q0KfErNBKd6VvzGo1GI9po+fLlMTAw0M4qYZJarRbLli2LbqJvMVf6lqFCAFIRXACkIrgASKXtizN6e3snldUuiOhbFCmVhSWD504oPCMiFkROwxFx0fiiWkT0RV5l4ntgGsdhdi3b5FicVcpSmcEJZbVaRF/SRtXrEROnVdvRt9oeXD09kz/kldDqXxwptVwNWU4UCyOnFqsHS5/qj+7S6jjsyjY5FmeVVqsHS2j1Z25UB/pW9/VeALqa4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqcyPWaC+JtIaeaBF4drI66HJRfXILfv+PyGOxVllpEVZPXGj6h3a93mNRqPRzgpXr14dS5cubWeVMMmqVauiv78/uom+xVzpW4YKAUhFcAGQiuACIJW2z3GNjo7G8PBwdIvSnpGR8VOuvb290dOT8z1Bt7VnKkuWLOm6Nulbs183tqkTfavtwQUAT0T3xDwAc4LgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEV5s85SlPiXnz5sUll1wyY3X8+te/jrPPPjv22muv2HLLLav6Sr3QDX1n3Z9yfO+yyy7xohe9KL74xS+2vN873/nO6rbl96Zw9dVXV493xBFHbJLHY+PNfwL3ZZb5y7/8y/jbv/3b2GGHHaoOvWDBgujr66u2lc52zTXXxFVXXaXjkdKhhx4ae+65Z/X3L3/5y7jpppviC1/4QvXz5je/Of7+7/8+ZqsSeEWj0ej0rnQFwdVFPv3pT1e/r7322upTF3ST008/PU499dSx/3/00UerwPrABz4Q733ve+OVr3xlHHzwwWPb3/jGN8YrXvGKsTdvdA9DhV3kzjvvrH4LLeaC+fPnVyMMixcvrv7/v/7rv8ZtL4H1jGc8Q3B1IcE1Sz300ENx4YUXxrOf/ezYbrvtYquttoqnP/3pcdZZZ8Xw8HDLOYDmMMS6cwFlTq38LsOExZFHHjlpO2RV+kXzjdovfvGLac9xlb5y0UUXxUEHHVQNqS9ZsiSOPfbYuOGGG6Y1l/XII4/Ee97znth7771j6623ru7/kpe8JJYvX95yH5omztXdfvvtm+BZmHsMFc5CP//5z+OYY46JW265JXp7e6vhj0WLFsX3vve96h3mf/7nf1ada7fddqtuf+KJJ0a9Xo9//dd/rf7/lFNOGXusMidQ/v+yyy6rOvbRRx8dT3rSk8Zth8x+9atfVb/L3O50nXHGGfF//s//iZ6envid3/md2HHHHav+dthhh8Wf/umfrve+JbSOO+64KuTK7ZctWxY33nhjfO5zn6vmkMvcW3NR1P7771/1v1Z9s9hmm202osWUdx60wW677VY+DjUuvvji9d5udHS0ceihh1a3Pe200xq/+tWvxrY98sgjjTPPPLPaduSRR066bymf6iU9/PDDq21XXXXVJmgNzI6+U6vVGptttlm1/Tvf+c64beecc05VXn6v69JLL63Kt9lmm8b1118/btuFF1441o9Kn1lX6TvNbQcccEDjnnvuGdv20EMPNY4++uhq2+te97rH1Td5/AwVzjJf/epX4/rrr6/eqX34wx+uPmmtO6Z/wQUXxD777FO9s/vhD3/Y0X2FTimrCr/2ta9Vw3OPPfZYvOMd76iG/abj/e9/f/X7TW96UxxyyCHjtr3lLW8Zt8CjlTLEd/HFF48buShDlu9617uqvy+//PKNaBGPh+CaZb70pS9Vv1/60pdWQTVRGdoowxNFGaqAueI1r3nN2NxQmfctw94rV66MT3ziE/FXf/VX03qMshKx2W9e9apXtbzNySefvN7HePKTnxz77bffpPIyZFjcfffd09oXNp45rlnm1ltvHbsmq/ysz+rVq9u0VzC7ruMqx3657GPNmjXxR3/0R9UCjWc+85kbfIwyF/zwww9Xf091cf6GLtovwdVKc3Vj+SIAZpbgmmVGR0er34ODg/HUpz51vbctK5pgrl7HVYYL/9f/+l/VsPnLXvayqNVq1QrBJ2rdVYCtlFEPOktwzTK77rpr9bt888Vb3/rWTu8OzFrbbrtt/Md//Ed1rdYdd9xRfXNGmetan7JsvXxdVPlUVO4zMDAw6TaWqM9+3jrMMuVakqIsed+UXw+zxRZbjI3xQ7fo7+8fC6u/+7u/i/vvv3+9t998883jOc95TvX3pz71qZa3+bd/+7dNvp+l3kL/2zQE1yxTPmmVVU3lupAyGd1qHuu+++6rVhw+nk5QvpC0+NGPfrRJ9xc67Q1veEM171SGDstF+xvyx3/8x9Xvf/iHf4hvfetbk1Ycfvvb397k+6j/bVqCq83K6qfybRhT/dx8883x+c9/vloOXy5a3H333atJ6fI9bGWl4QEHHFC9yywT0o8nuMp9i/LNG8cff3ycdtpp1ZyBlYlkV4b+mt+OUYJnZGRkvbcv82Kve93rqoUdZS65fJtMWUm47777xplnnll9/+G6oxSbQrP/HXXUUfHyl7+86nvlZ+K34DA95rg6sGqwuXJwqm8BOPDAA6t3guXrmMoY/g9+8IPqE1j5Fo2ddtop/vAP/zBOOOGE6tqR6XrBC14Q//RP/1R9W8CVV14Za9eurcpLx514LQtk8+pXv7oaKiwLNMq3y5x33nnrvX0ZsSgjG6U/lL5W+lJZlfihD31obI5rU37HYXnDWhZ1/N//+3+rN6a/+c1vqvIyzFnm3Xh85pWrkB/nfQC61mtf+9rqAuMy7FguSGb2MVQIzDllrunBBx+cdClKGZUoIx3lE1gZnmd2MlQIzDllOLH8+3VlznjnnXeuQqwMM5Zhws0226waMixfvMvsJLiAOacskCjzyd/97nerBVFlodPSpUur8vLt8GWhFLOXOS4AUjHHBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVNr+XYXlG5i76R9PK+2Z+A/XlX83q/zbOxl1W3umUv4NpG5rk741+3VjmzrRt9oeXKVjlS+zhE5atWpV9S9JdxN9i7nSt7on5gGYEwQXAKkILgBSmRX/kGQtIvoip6GIGJxQVqtF9CVt0NBQxOBg97w+RT0iBmJuql0Q0bcoUhq6J2Lw3O7pW1P1rzgjIhZETmsj4oNzNLjKcdif+KQ4UelYWef96/Xuen3muhJa/Ysjpfqa7upbU/WvKrQWdmBnEjNUCEAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApDI/ZoF65DXSoqyeuEEjLRqUuDldsf9PRH1NpDXyQHf1ran6V6yNvNbOkeAaHR2dVDYQ3WWgyxrUZc2Z8jjMrmXfOiu6Srf1rcoHo6uMtqFvtX2ocKTlWw5or248DruxTeQz0obj0BwXAKkILgBSaXtw9fb2trtKmBPHYTe2iXx623Actn1xRk9Pq6ysRURf5DQUEYMTyrRndilL0QamcRzm1qpNtVpEX9KXbmgoYnDioXhGRCyIvIYj4qLxRbVaLfqSvkj1ej0GBtrft2bFcvj/Pin2R06t1udqD7NDOR/2J33pWi59L6G1MLpq+XgJrf6sL1KHdN/bTgC6muACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKnMb3eFo6OjLUqHIqIeOa1sUbZCe2aVkWkeh7m1atPQUEQ96Uu3stWhWNqyNvIanly0YsWKqCd9kUZGOtO35s+GhkYMRnc5LLpLt7Xnv4/DHXbYIbpJq7412G1d6+LoOocd1l39a6QNfctQIQCpCC4AUhFcAKTS9jmu3t7eSWW1CyL6FkVKQ/dEDJ47vqxWq0VfX19kNDQ0FIMTJkYyt6coE98DAwMbPA6za9m3uu5YjEjanLHFMhPnHTO3qV6PmNC12tK32h5cPT2TP+SV0OpfHCnV10wuKyeK/v7+yKjV6qbM7Xk8x2F2LftW1x2LEUmbU2m1eDB7mzrRt7qv9wLQ1QQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlfswC9TWR1sgDk8vq9XondmWTGBkZ6ar2dMP+z9W2tz4WI7UWTUrdpnqH9n1eo9FotLPC1atXx9KlS9tZJUyyatWq6O/vj26ibzFX+pahQgBSEVwApCK4AEil7XNco6OjMTw8HN2itGfiJHJvb2/09OR8T9Bt7ZnKkiVLuq5N+tbs141t6kTfantwAcAT0T0xD8CcILgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIri6yO233x7z5s2rfsrf6/OUpzylut0ll1yyyeq/++674/d///djp512ivnz51ePf+qppz6hx2y25/E64ogjqvtdffXV0Q4bs5/NfVz3Z+HChbHjjjvGoYceGm9605viyiuvjPX9I+Xl+d3UryPMdvM7vQN0h3JyfclLXhI33nhjDAwMxJFHHhmbb755DA4OdnrXZr399tsv9t9//+rv3/zmNzE8PBzf//7344YbbogPfOAD8Vu/9VtVMB1wwAGd3lWYFQQXm8Qdd9xRhdaTn/zk6qRbPnExPS9+8Yvjne9856Tya6+9Nt761rdWz2t5A3DNNdfEQQcdNO425513Xvz5n/959SkN5gpDhWwSd955Z/V79913F1qbyO/8zu9U4VVCa+3atXHyySfHY489Nu42JbCe8YxnxLbbbtux/YR2E1xMOTd08803V8N/fX19seWWW1ZDgBdeeOG4OZfmvNrhhx9e/X/5VLDunM26c23l5Hv++efHgQceGIsWLYoFCxbE3nvvHe94xzvivvvue9z7+rOf/Sxe+9rXVifvrbbaKvbaa6/4i7/4i3jooYc2eN/PfOYzccwxx0R/f39sscUWsfPOO8fv/d7vRa1Wm/I+3/zmN+PYY4+N7bbbLrbZZpvq089FF10UM6ns24c//OHq75UrV8bnP//5ac1xrVmzJv7pn/6pev3K81LmzsrPvvvuWz1H999//3o/PZfHfdKTnjT2vJ5zzjnx8MMPTzl3uG55Cdvjjz++em57enrG9m1j96k5H1uOpa985StVXSWot99++3jhC18Yt9xyy9htP/WpT8VznvOc6vgqr1Op66c//elGPPPMag26xm233VYSpfopf6/PbrvtVt3u4osvHld++OGHV+V//ud/3thiiy0ay5Yta7ziFa+oyjfbbLNq25/8yZ+M3X716tWNU045pXH00UdX23bYYYfq/5s/ZXsxPDzc2H///avbLF68uHHCCSc0XvrSlzb6+vqqst13373lPjfbM9Hy5csbS5curbbtuOOOjZNOOqlx3HHHNbbeeuvGc57znOqnbLvqqqvG3e+RRx5pvOxlL6u2bbnllo1DDjmkuu9+++1XlZX7f+UrX5lU36c//emx9u+zzz6NV77ylY3BwcHGvHnzGm95y1um3M/1aT7X55xzzgZve8ABB1S3ff3rXz+uvDzHrV7Ha6+9tirv7++v9vPlL3954/nPf35jyZIlVfmee+7ZqNfrk+r50Y9+NPaa7LTTTtVz9YIXvKCxcOHC6nHK89XqeW225Q1veEOjp6enMTAwUB03pc5PfepTT2ifmsdqOSbL833ooYdW+/W0pz2tKt9uu+0aP/nJTxp/9md/1pg/f37juc99buPEE09s7LrrrmPtGBkZmfbrwuwnuLrIpgyu8vPhD3943LYrrriiOnGUE/jPfvazcdvKiazcp9y/lXKSKtuf9axnjTs5rVmzpnHsscdW28pJcaKpAuHggw+uyssJ7KGHHhorv+OOOxpPfepTx+438QR79tlnj+3HrbfeOm7bf/7nf1Zt23777Rv33XffWPk999zTWLRoUXW/v//7vx93n8svv7yx1VZbzXhwnX766dVtywl/OsFVXp+yb4899ti48gcffLDx6le/eixkJjrwwAOrbSV0Hn744bHyu+66q/H0pz99yud13ePmgx/8YMs2bOw+NY/V8kaj3L/p0Ucfrd50NN9MlAC8+eabxz1uM2jf/e53t9wnchJcXWRTBtdLXvKSlvc75phjqu0f+9jHph1cJUzKu/ASet///vcnbS8nxebJ//rrrx+3rVUgXHfddVVZ+RTQ6h365z73uZYn2PKpr3yiKnWVOlspJ85yv3/8x38cKysnvVL27Gc/u+V9yifQmQ6u8mmj3LZ8Ap5OcK1POaGXTyblk8+6vvGNb1SPtc0221TP1URf/OIXNxhc5dPOxphqn9Y9Vssnqom+973vrTcwP/vZz1bbjjzyyI3aL2Yns+i0VOYoWlm2bFlcdtll1TVb0/WNb3wjRkdHq7mtsrR7ojK/dPTRR8ell14aV111VRxyyCHrfbzm/EqZo1qyZMmk7S960YuqOZBf/vKX48rLY5f5r+c973lVna2U+ZMPfehD1VL0N77xjePqe9WrXtXyPqecckq8//3vj5lUnr/i8V4rVtpR5pzK4pkyx9icnyxzZ6tXr67mFstcUXN+svm89vb2TnqsF7zgBdW80frmx0488cRNuk/rOu644yaVlbmy6Wz/+c9/vsH9Ig/B1UXWPamt76LVdbdPdSIsy9pbWbx4cfW7TNRPVzPkyorDqTz1qU8dd9v1ueuuu9b7eKVNZUK/LMtf16233lr9vuKKKzYYAOUEOt361teuTaVer1e/WwVKK6tWrYqXvvSlcd111633dr/61a/GQqLZzvLcTWW33XZbb3Ct774bs08bOibLIpn1bS+LNB7v8crsJ7i6SFmh1fTggw+u97YPPPDApI6/rrIarNs0P7Xsueee1TdTrE9ZYj6bfO9736t+lxV403H66adXAVFW2L3rXe+qLnIuYVAuCi/Kt5vcc889Ld/grC/UNxT4W2+99Yzs03SOyW48ZmlNcHWR8m68BFEJpZ/85Cexzz77tLzdyMhI9bO+T1abUnNYrvmJp5XmtqmG8Fo93vq+1qos6Z5o1113rX4//elPf1xfkVTqW7FixZT1bejrtZ6oH/3oR9WlCcXzn//8Dd6+vGn58pe/XJ3Iy+8yvDdx+7333rvJntfp2Nh9gla8Reki5aTQvJ7qs5/97HqvYSrKu93mVw3NpMMOO6zat3LynTh8V5R32WXerChfFbUhzTaW+zQDeF1f+MIXWg5nlbmtMo9S5qzKsNV0Nev75Cc/2XL7xz72sZgp5Sug/vAP/3DsU+AJJ5ywwfuUub1yoXIZ1p0YEMUnPvGJlp9qyuvUfF5bXVdXrqHamOvtnsg+QSuCq8ucddZZ1XBOOcn+y7/8S8uLaM8+++zq7zPPPHNsmGYmlU91J510UnViev3rX199F9+677Rf97rXVXMQZVHGhhZmNL9Roiz0KJ8szzjjjPj1r3897qLk8jVJreywww7VF9eWOsvik3UvXG0qj1WCr3zCajrttNOqT7LlufuHf/iHcbcvIdi8QHhTu/7666u2luG1Un95TaczHFbaWd6UlPD++Mc/Pm7bt771rXj729/e8n4luMrwXblQuDxPJTSbyuKGcrxsrI3dJ2ip08sa2fTe//73j10su8cee1QXY5brcg466KBqSXrzOp1yHcxEzWXNE5c7N5Wl262WcG/oOq6ybL15ke+2227bePGLX1ztV1n+vDEXIJcLZZv3bV4o+8IXvrCxYMGCatn6+i5APvnkk6ttZYl+ubC3XAhdrjMrF7aWJfZl28SLkP/t3/5t7Dndd999qwuQDzvssOr5fPOb3/yElsOX56V5wXbZt3LJwZOe9KSxxyzbb7rpppaPMdVy+Pe+971j9y/XrJX9Le0r+/v7v//7Y0vMJz7nt9xyS6O3t7fatvPOO489r+V5KfdvPq8TL1vY0HHzRPZpqvKm9T33zUtEymPQPQRXlyonutNOO62x1157VSfz8i0Y5URUAuPSSy+d8n4zFVzNa3XOO++86hs0yj6V66nKdUnlouCpvtlgfSelcn3YqaeeWn1bR2lfCem3ve1tVT0baseXv/zl6lq18pxsvvnm1bcvNL8lpHzTQ3mMico3P5RvCCnf/FH2v4TeRz7ykQ3u51TWvWi3+VOuMyuhVQLijW98Y3XR9+jo6JSPsb7ruD7/+c9XF+CWtpVrs8oblw996EPV460vDEpZCZLyzSTleS0XdJfXaO3atdVzXO734x//+HEH18buk+BionnlP60/iwH8/2677bZqRWZZYl7mFq3io1McecCYMv9XVjG2Wk1YLsAulxSUC66FFp3kExcwpiyFLxdUlwvCn/a0p1WrAMs3XJTryMrClbJ4o3wTSvNCdOgEwQWMKSs1y8XBV155ZRVYZRVg+ednyrVv5VsvymrD8v/QSYILgFQMVAOQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQyvxO7wAza3R0NIaHhztW98jIyLiy3t7e6Onp6eq6J1qyZElH6oVuJbi6XAmtpUuXdno35rRVq1ZFf39/p3cDuoa3gQCkIrgASEVwAZCKOa45qFarRV9f34zXMzQ0FIODg+PrviCib9GMVx1D90QMnhttr7u+JmLgrJmtA+Y6wTUHldBqx2KBer0+ue5FEf2LZ7zqKkA6VTcwswwVApCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkMr/TO8DMGh0dnVQ2NDQU9Xp9xuteuXLlpLIVd0fU18x41bHy3uhI3SMPTO81ADbevEaj0XgC92eWW758eQwMDHR6N+a0Wq0Wy5Yt6/RuQNcwVAhAKoILgFQEFwCpWJzR5Xp7e1uU1iKirw21D0XE4PiaL4joW9SGmu+JGDw32l53WfwxcNZ0XgNgYwmuLtfT0+pDdQmt/jbUPnnlYgmO/sVtqLnF6sF21T291wDYWHoUAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVOZ3egeYWaOjoy1KhyKi3obaV04qWXF3RH1NG2q+NzpS98gD030NgI01r9FoNDb63sx6y5cvj4GBgU7vxpxWq9Vi2bJlnd4N6BqGCgFIRXABkIrgAiAVizO6XG9vb4vSWkT0taH2sghkcHzNtVr09c183UNDQzE4ONiBdpdFLwPTeA2AjSW4ulxPT6sP1eXk3d+G2ievXCyh1d8/83XX6/UOtns6rwGwsfQoAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqcxvd4Wjo6MxPDzc7mrH6h4ZGRlX1tvbGz09PV1Zb7Fq1aoWpSsioj7jdUesnFzzihVRr8983StXruxQu+vTfA266zibi3XPxTZPZcmSJW2te16j0Wi0rbaIWL16dSxdurSdVQIwg8qbs/7+/mgXQ4UApCK4AEhFcAGQStsXZ7RSi4i+NtQzFBGDE+uuRfTNcOVDQxGDg3OrzVO2+4KIvkVtqPueiMFzZ8lr3eVtnqrdcUZELJj5uqOs9bpofFGtVou+GW740NBQDE5sdAfbHO2qe21EfDA6alYEVzm82jGt12o9WTm2Z3pOsdUium5v85TtXhTRv7gNda+ZRa91l7e5qrvVgVZOogvbdCKdoITWTC8WaLk6toNtjnbVPQsYKgQgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZDK/HZXODo6OqlsKCLqbah7ZYuyFSsi6jNc+coWFa/oYJuHhma+zVO2++6I+po21H3v7Hmth+7p7jZXdbc60Eq9a2e+7hieXDQ0NBT1GW74ylaN7mCbo111PzS98/pMmtdoNBrtrHD58uUxMDDQzioBmEG1Wi2WLVsW7WKoEIBUBBcAqQguAFJp++KM3t7eFqW1iOhrQ+1lGchgB+ruVL3NZSCHja/5goi+RTNfc1mUMHju+LJaLaKvDc0uC1AGJz7lZ0TEghmuuEyQXzzH2txcLHDR5HmPvjY0fMWKFXHYYYfNin7drjYPDQ3F4IQXu11nlHKID0zrvN5FwdXT0+pDXnm6+9tQe71DdXeq3tZ1l9DqX9yGmluspCt9ur8NzW65oKycwBfOcMVr52Cbp2x3X/S3oeGtVw92pl93ss19bTqjTP+8PoP1tbU2AHiCBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIglfntrnB0dLRF6VBE1NtQ+8oWZSvaUHen6m1d99A9EfU1baj53sllK1ZE1NvQ7JWtnvJS79oZrnh4ctHQUJe3eYp2r1ixIuptaPjKlg1vxzll5axq84o2nVFGpn1enznzGo1Go50VLl++PAYGBtpZJQAzqFarxbJly6JdDBUCkIrgAiAVwQVAKm1fnNHb2zuprHZBRN+ima+7LEoYPHdC3bVa9PX1zWy9Q0MxODjY9nqbk8WHHXbYrHm+44yIWNCmxQIXjS+qRcRMP+Nlgnz8s92+17r1cRbRhqqrBSgTqm5b3WXBz4RDvD3HWYeOsebSkwlPd9ue77L2ZOIyhVbn9a4Krp6eyR/yykm0f/HM191qJV05ofT3989svS1WGbWj3inr7uDzXZ1MFs583a1W0pU+PdPPeKtVXR19rfsi2lB1y1WTnay7LcdZh46xqY+z9jzf0z2vz2h9ba0NAJ4gwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkMr8mAXqa9pTz8gDLequ12e+3pGRjtQ7VT1D97TnOV95b6sdioi1M193DE8uWvE/1c+kn7YoW7VqVbRD6+OsLVVHi6o7WndbjrGHJhe1qcnRqsnter7bVc/6zGs0Go12Vrh69epYunRpO6sEYAaVN2f9/f1te44NFQKQiuACIBXBBUAqbZ/jGh0djeHhFjPnbap74gR2b29v9PT0dGW9zbHnffbZZ0JpLSL6ZrzuiKGIGJwlNber9jJzPTCu5Ic//GFb5nU7eZzNxbrnYpunsmTJkrbW3fbgor1aL4Ypq9zaMZG6fNJJvHM1t6v21RGxtKMT19DtDBUCkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIZX6nd4CZNTo62qJ0KCLqbah95aSSFR2ruV21j0zzNQA2luDqciMjk0+kEYPRKYd1rObO1V5egx122KEjdUM3MlQIQCqCC4BUBBcAqZjj6nK9vb2TC8+IiAVtqHw4Ii4aX1SLiL42VD3UYiavHXWXpR8D03kNgI0muLpcT0+LD9UltBa2ofK1k4tKcPS3oepWawfbVfe0XgNgo+lRAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnf6R1gZo2Ojk4uHI6ItW2ovNQzwYqIqLeh6pXRmbpHpvsaABtNcHW5kZEWp9KLomMOi7lXd3kNdthhhw7VDt3HUCEAqQguAFIRXACkYo6ry/X29k4uPCMiFrRpccaE+bRarRZ9fX0zXvXQ0FAMDg6OrzsiZrrmsvhjYDqvAbDRBFeX6+lp8aG6hNbCNlTeYuViCa3+/v4Zr7pen7x+sITWzNc8zdcA2Gh6FACpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKvM7vQN0wNo21fPQ5KJ6vd6WqkdGRibX3YZ629M6mNvmNRqNRqd3gpmzevXqWLp0aad3Y05btWpV9Pf3d3o3oGsYKgQgFcEFQCqCC4BUzHF1udHR0RgeHu5Y3RMXSfT29kZPT09X1z3RkiVLOlIvdCvBBUAq3gYCkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AIpP/DyXwsR0aLsh2AAAAAElFTkSuQmCC"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is R2:Rotate the right face 180 degrees; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is B2:Rotate the back face 180 degrees; ',\n B: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is f:Rotate the front two layers 90 degrees clockwise; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is B2:Rotate the back face 180 degrees; ',\n C: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is d2:Rotate the down two layers 180 degrees; The 10th action is B2:Rotate the back face 180 degrees; ',\n D: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is U:Rotate the upper face 90 degrees clockwise; The 5th action is U':Rotate the upper face 90 degrees counter-clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is B2:Rotate the back face 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_61
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d:Rotate the down two layers 90 degrees clockwise; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; ',\n B: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 4th action is u2:Rotate the upper two layers 180 degrees; The 5th action is R:Rotate the right face 90 degrees clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is M:Rotate the middle layer between the left and right faces clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; ',\n C: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is L:Rotate the left face 90 degrees clockwise; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is U':Rotate the upper face 90 degrees counter-clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; ',\n D: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_474
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is u:Rotate the upper two layers 90 degrees clockwise; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is R':Rotate the right face 90 degrees counter-clockwise; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is r:Rotate the right two layers 90 degrees clockwise; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is R2:Rotate the right face 180 degrees; ',\n B: 'The 1th action is u:Rotate the upper two layers 90 degrees clockwise; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is R':Rotate the right face 90 degrees counter-clockwise; The 4th action is U2:Rotate the upper face 180 degrees; The 5th action is r:Rotate the right two layers 90 degrees clockwise; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is R2:Rotate the right face 180 degrees; ',\n C: 'The 1th action is b2:Rotate the back two layers 180 degrees; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is R':Rotate the right face 90 degrees counter-clockwise; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is r:Rotate the right two layers 90 degrees clockwise; The 6th action is B':Rotate the back face 90 degrees counter-clockwise; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is R2:Rotate the right face 180 degrees; ',\n D: 'The 1th action is u:Rotate the upper two layers 90 degrees clockwise; The 2th action is R:Rotate the right face 90 degrees clockwise; The 3th action is R':Rotate the right face 90 degrees counter-clockwise; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is r:Rotate the right two layers 90 degrees clockwise; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is f:Rotate the front two layers 90 degrees clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_69
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F':Rotate the front face 90 degrees counter-clockwise; The 2th action is D2:Rotate the down face 180 degrees; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 7th action is B:Rotate the back face 90 degrees clockwise; The 8th action is L:Rotate the left face 90 degrees clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is f:Rotate the front two layers 90 degrees clockwise; ',\n B: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is D2:Rotate the down face 180 degrees; The 3th action is r2:Rotate the right two layers 180 degrees; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 7th action is f:Rotate the front two layers 90 degrees clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is f:Rotate the front two layers 90 degrees clockwise; ',\n C: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is D2:Rotate the down face 180 degrees; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 7th action is B:Rotate the back face 90 degrees clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is f:Rotate the front two layers 90 degrees clockwise; ',\n D: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is M:Rotate the middle layer between the left and right faces clockwise; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is f:Rotate the front two layers 90 degrees clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_125
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is B:Rotate the back face 90 degrees clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is d':Rotate the down two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is d':Rotate the down two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is d':Rotate the down two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is b:Rotate the back two layers 90 degrees clockwise; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is b:Rotate the back two layers 90 degrees clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_29
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is f2:Rotate the front two layers 180 degrees; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is L':Rotate the left face 90 degrees counter-clockwise; ',\n B: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is F:Rotate the front face 90 degrees clockwise; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is f2:Rotate the front two layers 180 degrees; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n C: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is B:Rotate the back face 90 degrees clockwise; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is S:Rotate the middle layer between the front and back faces clockwise; The 10th action is L':Rotate the left face 90 degrees counter-clockwise; ',\n D: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is R:Rotate the right face 90 degrees clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is f2:Rotate the front two layers 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is d2:Rotate the down two layers 180 degrees; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_274
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is f2:Rotate the front two layers 180 degrees; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is R':Rotate the right face 90 degrees counter-clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is f:Rotate the front two layers 90 degrees clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; ',\n B: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is f2:Rotate the front two layers 180 degrees; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is R':Rotate the right face 90 degrees counter-clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; ',\n C: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is R':Rotate the right face 90 degrees counter-clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 10th action is R2:Rotate the right face 180 degrees; ',\n D: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is R':Rotate the right face 90 degrees counter-clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is u2:Rotate the upper two layers 180 degrees; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_257
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is l:Rotate the left two layers 90 degrees clockwise; The 4th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 5th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; ',\n B: 'The 1th action is l:Rotate the left two layers 90 degrees clockwise; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 6th action is f2:Rotate the front two layers 180 degrees; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n C: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is l2:Rotate the left two layers 180 degrees; The 6th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; ',\n D: 'The 1th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 5th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 6th action is f2:Rotate the front two layers 180 degrees; The 7th action is b:Rotate the back two layers 90 degrees clockwise; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_112
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is U':Rotate the upper face 90 degrees counter-clockwise; The 3th action is R2:Rotate the right face 180 degrees; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is u:Rotate the upper two layers 90 degrees clockwise; The 7th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is d:Rotate the down two layers 90 degrees clockwise; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; ',\n B: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 7th action is r:Rotate the right two layers 90 degrees clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is d:Rotate the down two layers 90 degrees clockwise; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 7th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is d:Rotate the down two layers 90 degrees clockwise; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is E:Rotate the middle layer between the up and down faces clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 7th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 8th action is l2:Rotate the left two layers 180 degrees; The 9th action is d:Rotate the down two layers 90 degrees clockwise; The 10th action is F2:Rotate the front face 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_389
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is r:Rotate the right two layers 90 degrees clockwise; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is U':Rotate the upper face 90 degrees counter-clockwise; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is B2:Rotate the back face 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n B: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is D':Rotate the down face 90 degrees counter-clockwise; The 4th action is U':Rotate the upper face 90 degrees counter-clockwise; The 5th action is R:Rotate the right face 90 degrees clockwise; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is B2:Rotate the back face 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n C: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is U':Rotate the upper face 90 degrees counter-clockwise; The 5th action is R:Rotate the right face 90 degrees clockwise; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is B2:Rotate the back face 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; ',\n D: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is U':Rotate the upper face 90 degrees counter-clockwise; The 5th action is r2:Rotate the right two layers 180 degrees; The 6th action is S:Rotate the middle layer between the front and back faces clockwise; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is B2:Rotate the back face 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is F:Rotate the front face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_191
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is D':Rotate the down face 90 degrees counter-clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is r:Rotate the right two layers 90 degrees clockwise; ',\n B: 'The 1th action is U2:Rotate the upper face 180 degrees; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is M:Rotate the middle layer between the left and right faces clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is r:Rotate the right two layers 90 degrees clockwise; ',\n D: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is d2:Rotate the down two layers 180 degrees; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_40
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is l2:Rotate the left two layers 180 degrees; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is l2:Rotate the left two layers 180 degrees; ',\n B: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is R':Rotate the right face 90 degrees counter-clockwise; The 4th action is r2:Rotate the right two layers 180 degrees; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; ',\n C: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is R':Rotate the right face 90 degrees counter-clockwise; The 4th action is d2:Rotate the down two layers 180 degrees; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is S:Rotate the middle layer between the front and back faces clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; ',\n D: 'The 1th action is L2:Rotate the left face 180 degrees; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is r2:Rotate the right two layers 180 degrees; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is D':Rotate the down face 90 degrees counter-clockwise; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is S:Rotate the middle layer between the front and back faces clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_194
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n B: 'The 1th action is L':Rotate the left face 90 degrees counter-clockwise; The 2th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n C: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is U':Rotate the upper face 90 degrees counter-clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is R':Rotate the right face 90 degrees counter-clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is F':Rotate the front face 90 degrees counter-clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is D2:Rotate the down face 180 degrees; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_5
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is R2:Rotate the right face 180 degrees; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is l2:Rotate the left two layers 180 degrees; The 6th action is r:Rotate the right two layers 90 degrees clockwise; The 7th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is d:Rotate the down two layers 90 degrees clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; ',\n B: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is u2:Rotate the upper two layers 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is U:Rotate the upper face 90 degrees clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is d:Rotate the down two layers 90 degrees clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n C: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is F':Rotate the front face 90 degrees counter-clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; ',\n D: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is D:Rotate the down face 90 degrees clockwise; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is E:Rotate the middle layer between the up and down faces clockwise; The 9th action is d:Rotate the down two layers 90 degrees clockwise; The 10th action is D:Rotate the down face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_138
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is R2:Rotate the right face 180 degrees; The 8th action is d:Rotate the down two layers 90 degrees clockwise; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is u':Rotate the upper two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is l:Rotate the left two layers 90 degrees clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 8th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 9th action is d2:Rotate the down two layers 180 degrees; The 10th action is u':Rotate the upper two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 3th action is B':Rotate the back face 90 degrees counter-clockwise; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is d:Rotate the down two layers 90 degrees clockwise; The 9th action is d2:Rotate the down two layers 180 degrees; The 10th action is u':Rotate the upper two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is M:Rotate the middle layer between the left and right faces clockwise; The 2th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 8th action is d:Rotate the down two layers 90 degrees clockwise; The 9th action is d2:Rotate the down two layers 180 degrees; The 10th action is u':Rotate the upper two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_499
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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cEFQCqCC4BUBBcAqQguAFIRXACkIrg2o6c85SkxZ86ctf68733v6/RuQtf1se222y4OOOCAeMc73hErV67s+P7deeedHduH2WBup3egGx1++OGx9957t9w2MDAQM821114bRx99dBx55JHV35Cpj42NjcXPf/7zuOmmm+LCCy+Mj33sY3H99dfHXnvt1endZJoIrmlw5plnxumnn97p3YBZ1cfuv//+6s3X8PBwvO1tb4vPfOYzHds/ppehQqArPOlJT4o//dM/rf6+6qqrOr07TCPB1eFx8Msvvzye+9znRm9vb1W25lDd0NBQvOY1r4k99tgjtt566+o2z3ve8+LTn/50y8d917veVT1G+b1ixYo466yzYvfdd4+tttqq+v2mN70pHnzwwQn3Oeqoo6phwuK6666bMG9Q9hOyhVfx+OOPTyi/66674j3veU/V15785CdX/WmHHXaIwcHB+MhHPlINN07lgQceiPPOOy8OOeSQ2H777WPbbbethiFf9rKXxVe+8pX13rfzzz+/6lelL952222b0EoMFXbQxRdfHB/4wAeqDnHcccdV4/RbbLFFte1LX/pSnHzyyfHoo4/G05/+9HjJS14Sy5cvr8Ll6quvjq9+9avxT//0Ty0f92c/+1kcfPDB8dhjj1VzAeUxbrzxxqqub3/729XfW265ZXXbUu8222xTPd5OO+1U/X9DX19fm54J2Dxuvvnm6ve+++47ofzjH/94/MVf/EXsueee8bSnPa3qF/fdd19885vfrPrD1772tWposQTLmr7//e/HC17wgrj33nur0CpBt2DBgrj77rvji1/8YtUnjz/++LXuU+mHr3/96+PSSy+NAw88sOrbu+yyyzS0fhaps9nsscce9fKUXnrppet1uy222KJ++eWXN22///7769tvv311m/PPP78+NjY2vu073/lOfccdd6y2ffSjH51wv3PPPbcqLz+nn356/dFHHx3fdvfdd9d33XXXatunPvWpCfe75pprqvIjjzxyE1oPneljTzzxRP2ee+6p//3f/3196623rvrVf/7nf064380331y/7bbbmh7v3nvvrR9wwAHVY37605+esO2hhx6q77777tW2V7/61fVVq1ZN2P7ggw/Wv/71r7fcvzvuuGP8Nsccc0xVdvzxxzc9BhtHcG1GjZN2qp9GMDRu99rXvrbl4/zlX/5ltf13f/d3W27/m7/5m2r7Pvvs0zK4dtttt/rDDz/cdL8LL7ywZb2Ci27pY4ceemj9hhtu2KDH/OpXv1rd95RTTplQ/r73va8qP/DAA+uPP/74Bu1fCa677rqrvt9++1X///rXv369H4N1M1TYxuXwz3jGMyb8fxkKbKUxz3Xaaae13H7GGWfEW9/61li2bFk1vDh52KHMg82bN6/pfkuWLKl+l2EP6KY+NjIyEj/4wQ/iO9/5Trz5zW+OT37yk7HPPvtMuM+vf/3rakiw3KYM8ZX/L2/eV61aVW3/8Y9/POH2V1xxxXh/awzhr6/vfe978cY3vrFa6ViW6L/97W/fhNYymeDq4HL4qRY/NIKljMe3UiaVy0KN0dHRuOeee5qCq0w+t7Jw4cLqd5nzgm7rY2VBxv/5P/8nLrjggmpZfAmiMh9VfOtb34qXv/zl1dzUVH71q181Leho9YZzfZS6yv6UBRlCa/OzqrCDyuqk6dDT47Ay+8ydO7cKirKoqCy8KBciF6tXr44Xv/jFVWiVVbplAUd501eCpXzianzSKn9vLo3Rkve+973x3e9+d7M9Lr/lFW4G2nXXXavft99+e8vtv/zlL6uOt+Ztgd++aWuMZCxdurT6/Y1vfCN+8YtfVCttL7nkkjj00ENjxx13HB/+K0PurTRGLsplKRvqne98Z7VquHz9VFmCf8MNN2xCq5hMcM1A5dqq4p//+Z9bbi+dryhj+JsjuMp1Xq2ufYFsyvVYje8JLN9fWDTe5E01hP6JT3yiZXnj0pDS35544okN3pe3vOUt8dGPfjQeeuihOPbYY+PrX//6Bj8GrQmuGeh//a//Vc1HlQnev/qrv5owhHHLLbdUwyFF41sCNtVuu+02/s6zXHMCGZU3XuWTTlmoUZx00kkTFiWVb9Oo1WoT7lOC5d/+7d+mnEcrfaP0udInH3744aY5sSuvvHKt+1TuV4LxN7/5TZx44onx+c9/fpPayG9ZnDEDlQuBy6qoU045Jf78z/+8unjyoIMOGr8AuXTQMlZfOsXmUN6Jloug/+u//iv233//6u9yUXKZKygromCm+cd//McJ3zJThuTKxcLl4vui9JvDDjus+rv0nRe96EXVt9SUv8uIRlncdOutt1bzW+ecc0783//7f5vqKJ/YvvCFL8QJJ5xQXTz8uc99rlrNWMpLPSXQnvnMZ8Yxxxyz1n195StfGfPnz6++aaP06csuuyxe9apXbfbnZFZZjyXzTNMFyI2LFKdSq9Xqp512WnVd1pZbblnfYYcd6kcffXT9X//1X1vevnEdV/ndytqu1yrXnJx66qn1nXfeuT537tzqdmU/IcN1XFtttVW17eUvf3l1nk/2m9/8pv7Xf/3X9f33378+b968em9vb/35z39+/Wtf+1rVD9d2vq9YsaL+zne+s7rv/Pnz69tuu219r732quq64oor1rtvX3nlldX9e3p66h/5yEc247My+8wp/+l0eALA+jLHBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlbif+ae3yj751i9Kexj8N3lD+kbqenpzvCbqtPVNZtGhR17VJ35r5urFNnehbbQ+u0rEWL17c7mphgvKvSff390c30beYLX2re2IegFlBcAGQiuACIJW2z3G1UouIvshpOCIGu7w9cVZEzIu8VkfEB2NWqtUi+pKejMPDEYOTTsbaRRF9CyKt4fsiBs/rnjaNrIoYeNssDa7Sr7JOk4/MgvZUoTW//fvCpiuhlXUNykiLk7G8wPcvjLTKC323takTDBUCkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpzG13hWNjY01lwxExEjkta1E21GXtqRqzOvJ6ZP3Ow+xa9q3hiJGkJ+OyFifj0L0RI6sirWX3d1ebRh/qTN+aU6/X69FGS5cujYGBgXZWCU1qtVosWbIkuom+xWzpW4YKAUhFcAGQiuACIJW2L87o7e1tUVqLiL7IqSwtGZxQUrsoom9BpDR8X8Tged10fIqyOmFgPc7D3Fq1qVaL6Et66MrCksHB7joTm18tsrdqpCN9q+3B1dPT6kNeOWj9kVPzkq0SWv0LI6XWq5syH58NOQ+7r00ltPqTHrpWqyGzn4mtF3hmb1X7+1b39V4AuprgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnb7grHxsZalA5HxEjktKypZOjeiJFVkdKy+1uVDiU+PsXoep6HubVq0/BwxEjSQ7dsWfediS2alLxVox3pW20PrtHR5oZGDEY3OeL86DJHRLcp5+FOO+0U3aRV3xrsrq7VhWdi97VqtA19y1AhAKkILgBSEVwApNL2Oa7e3t6mslotoq8vUiqT303zCGdFxLzIaWVEXDKxqFarRV/WA1SmvUdGYmBgYJ3nYXYt+1ZEZD1yZcnWYFe1aIpWZX69WB0RH4y29622B1dPT/OHvPKa2N8fKbVcsVVOwvmR90ScpIRWf9YDtAHnYXYt+1ZEZD1yrdfZZW7RFK3K/HrRob7Vfb0XgK4muABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKnNjBhgZibRGR1sUro68HmkuGsl8gLpg/zdF5paPdl2LpmhV5teL1bM4uAYGort8MLrKQNcdoNmj+45c97Wo214v2sFQIQCpCC4AUhFcAKQyp16v19tZ4djYWKxcuTK6RWnP6KQVGr29vdHTk/M9Qbe1ZyqLFi3qujbpWzNfN7apE32r7cEFAJuie2IegFlBcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgqtNnvKUp8ScOXPisssum7Y6fv3rX8c555wT++yzT2y99dZVfaVe6Ia+s+ZPOb932223eNGLXhRf/OIXW97vXe96V3Xb8ntzuPbaa6vHO+qoozbL47Hx5m7CfZlh/uIv/iL++q//OnbaaaeqQ8+bNy/6+vqqbaWzXXfddXHNNdfoeKR0+OGHx9577139/ctf/jJuueWW+MIXvlD9vPnNb46//du/jZmqBF5Rr9c7vStdQXB1kU9/+tPV7+uvv7761AXd5Mwzz4zTTz99/P8ff/zxKrA+8IEPxHvf+9545StfGYceeuj49je+8Y3xile8YvzNG93DUGEXufvuu6vfQovZYO7cudUIw8KFC6v//8///M8J20tgPeMZzxBcXUhwzVCPPPJIXHzxxfHsZz87dthhh9hmm23i6U9/erztbW+LlStXtpwDaAxDrDkXUObUyu8yTFgcffTRTdshq9IvGm/UfvGLX6z3HFfpK5dcckkccsgh1ZD6okWL4vjjj4+bbrppveayHnvssXjPe94T++67b2y77bbV/V/ykpfE0qVLW+5Dw+S5ujvvvHMzPAuzj6HCGejnP/95HHfccXHbbbdFb29vNfyxYMGC+N73vle9w/z3f//3qnPtscce1e1PPvnkGBkZiX/+53+u/v+0004bf6wyJ1D+/4orrqg69rHHHhtPetKTJmyHzH71q19Vv8vc7vo666yz4v/9v/8XPT098Xu/93ux8847V/3tiCOOiD/5kz9Z631LaJ1wwglVyJXbL1myJG6++eb43Oc+V80hl7m3xqKoAw88sOp/rfpmsd12221EiynvPGiDPfbYo3wcql966aVrvd3Y2Fj98MMPr257xhln1H/1q1+Nb3vsscfqZ599drXt6KOPbrpvKZ/qkB555JHVtmuuuWYztAZmRt+p1Wr1LbbYotr+ne98Z8K2c889tyovv9d0+eWXV+Xbbbdd/cYbb5yw7eKLLx7vR6XPrKn0nca2gw46qH7fffeNb3vkkUfqxx57bLXtda973Qb1TTacocIZ5qtf/WrceOON1Tu1D3/4w9UnrTXH9C+66KLYb7/9qnd2P/zhDzu6r9ApZVXh1772tWp47oknnoh3vvOd1bDf+nj/+99f/X7Tm94Uhx122IRtb3nLWyYs8GilDPFdeumlE0YuypDlu9/97urvK6+8ciNaxIYQXDPMl770per3S1/60iqoJitDG2V4oihDFTBbvOY1rxmfGyrzvmXYe9myZfGJT3wi/vIv/3K9HqOsRGz0m1e96lUtb3Pqqaeu9TGe/OQnxwEHHNBUXoYMi3vvvXe99oWNZ45rhrn99tvHr8kqP2uzYsWKNu0VzKzruMq5Xy77WLVqVfzv//2/qwUaz3zmM9f5GGUu+NFHH63+nuri/HVdtF+Cq5XG6sbyRQBML8E1w4yNjVW/BwcH46lPfepab1tWNMFsvY6rDBf+z//5P6th85e97GVRq9WqFYKbas1VgK2UUQ86S3DNMLvvvnv1u3zzxVvf+tZO7w7MWNtvv33827/9W3Wt1l133VV9c0aZ61qbsmy9fF1U+VRU7jMwMNB0G0vUZz5vHWaYci1JUZa8b86vh9lqq63Gx/ihW/T394+H1d/8zd/Egw8+uNbbb7nllvGc5zyn+vtTn/pUy9v8y7/8y2bfz1Jvof9tHoJrhimftMqqpnJdSJmMbjWP9cADD1QrDjekE5QvJC1+9KMfbdb9hU57wxveUM07laHDctH+uvzRH/1R9fvv/u7v4lvf+lbTisNvf/vbm30f9b/NS3C1WVn9VL4NY6qfW2+9NT7/+c9Xy+HLRYt77rlnNSldvoetrDQ86KCDqneZZUJ6Q4Kr3Lco37xx4oknxhlnnFHNGViZSHZl6K/x7RgleEZHR9d6+zIv9rrXva5a2FHmksu3yZSVhPvvv3+cffbZ1fcfrjlKsTk0+t8xxxwTL3/5y6u+V34mfwsO68ccVwdWDTZWDk71LQAHH3xw9U6wfB1TGcP/wQ9+UH0CK9+iscsuu8Qf/uEfxkknnVRdO7K+XvCCF8Q//MM/VN8WcPXVV8fq1aur8tJxJ1/LAtm8+tWvroYKywKN8u0yF1xwwVpvX0YsyshG6Q+lr5W+VFYlfuhDHxqf49qc33FY3rCWRR3/8R//Ub0x/c1vflOVl2HOMu/GhplTrkLewPsAdK3Xvva11QXGZdixXJDMzGOoEJh1ylzTww8/3HQpShmVKCMd5RNYGZ5nZjJUCMw6ZTix/Pt1Zc541113rUKsDDOWYcItttiiGjIsX7zLzCS4gFmnLJAo88nf/e53qwVRZaHT4sWLq/Ly7fBloRQzlzkuAFIxxwVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFTa/l2F5RuYu+kfTyvtmfwP15V/N6v82zsZdVt7plL+DaRua5O+NfN1Y5s60bfaHlylY5Uvs4ROWr58efUvSXcTfYvZ0re6J+YBmBUEFwCpCC4AUpkh/5BkLSL6IqfhiBicWHRWRMyLnMrc/iUTi8q/DNvXl/X4RIyMjMTAwEDMRl3Ws1K3pxvbNBIRA7M3uMph60986CYpoTU/clrdXFRCq9sWMswWXdazUrenW9vUCYYKAUhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVObGjDASeY02F62OvB5pLhoZyXx88u//puiynpW6Pd3YppHZElxjY2MtSgeiq3wwusrAQJcdnynPw+5rU7cduW5rTze2aawNfavtQ4Wjo63ec0B7deN52I1tIp/RNpyH5rgASEVwAZBK24Ort7e33VXCrDgPu7FN5NPbhvOw7Yszenqas7JWi+jri5SGhyMGByeX1iIiaYNiOCImNqhWq0Vf1gP036sKJy8waXUeZteyb3XVmRgRZ0XEvMhrZURcMrGodlFE34JIaWRVxMDbou19a0Yshy+vif39kVLrldblpaK/axa4ltDqz3qAZrnuOhP/O7TmR14tLpUpodW/sBM7k1f3ve0EoKsJLgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQytx2Vzg2NtZUNjwcMTISKS1b1qp0KCKSNiiaGzQ0NBQjWQ9QRIyOjq7XeZhdy77VVWfifzdmdeS1srlo6N6IkVWR0uhD0ZG+Nader9ejjZYuXRoDAwPtrBKa1Gq1WLJkSXQTfYvZ0rcMFQKQiuACIBXBBUAqbV+c0dvb21RWuyiib0GkNHxfxOB5zWO8fX19kdHw8HAMDg5OLDwrIuZFXmUy/4PrPg+z07dmvq7rX6s707faHlw9Pc0f8krH6l8YKbVaDVQ6Vn9/f2TUcvVg6VTzo6u0Og+z07dmvtnQv3ra0Le6r/cC0NUEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIZW7MACOrIq3Rh5rLRkZGOrErm8Xo6Ghz4erILfv+bwJ9a2bpuv61ujPVzqnX6/V2VrhixYpYvHhxO6uEJsuXL4/+/v7oJvoWs6VvGSoEIBXBBUAqgguAVNo+xzU2NhYrV66MblHaM3nCtbe3N3p6cr4n6Lb2TGXRokVd1yZ9a+brxjZ1om+1PbgAYFN0T8wDMCsILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkIri5y5513xpw5c6qf8vfaPOUpT6lud9lll222+u+99974gz/4g9hll11i7ty51eOffvrpm/SYjfZsqKOOOqq637XXXhvtsDH72djHNX/mz58fO++8cxx++OHxpje9Ka6++upY2z9SXp7fzX0cYaab2+kdoDuUF9eXvOQlcfPNN8fAwEAcffTRseWWW8bg4GCnd23GO+CAA+LAAw+s/v7Nb34TK1eujO9///tx0003xQc+8IH4nd/5nSqYDjrooE7vKswIgovN4q677qpC68lPfnL1ols+cbF+XvziF8e73vWupvLrr78+3vrWt1bPa3kDcN1118Uhhxwy4TYXXHBB/Nmf/Vn1KQ1mC0OFbBZ333139XvPPfcUWpvJ7/3e71XhVUJr9erVceqpp8YTTzwx4TYlsJ7xjGfE9ttv37H9hHYTXEw5N3TrrbdWw399fX2x9dZbV0OAF1988YQ5l8a82pFHHln9f/lUsOaczZpzbeXF98ILL4yDDz44FixYEPPmzYt999033vnOd8YDDzywwfv6s5/9LF772tdWL97bbLNN7LPPPvHnf/7n8cgjj6zzvp/5zGfiuOOOi/7+/thqq61i1113jd///d+PWq025X2++c1vxvHHHx877LBDbLfddtWnn0suuSSmU9m3D3/4w9Xfy5Yti89//vPrNce1atWq+Id/+Ifq+JXnpcydlZ/999+/eo4efPDBtX56Lo/7pCc9afx5Pffcc+PRRx+dcu5wzfIStieeeGL13Pb09Izv28buU2M+tpxLX/nKV6q6SlDvuOOO8cIXvjBuu+228dt+6lOfiuc85znV+VWOU6nrpz/96UY888xodbrGHXfcURKl+il/r80ee+xR3e7SSy+dUH7kkUdW5X/2Z39W32qrrepLliypv+IVr6jKt9hii2rbH//xH4/ffsWKFfXTTjutfuyxx1bbdtppp+r/Gz9le7Fy5cr6gQceWN1m4cKF9ZNOOqn+0pe+tN7X11eV7bnnni33udGeyZYuXVpfvHhxtW3nnXeun3LKKfUTTjihvu2229af85znVD9l2zXXXDPhfo899lj9ZS97WbVt6623rh922GHVfQ844ICqrNz/K1/5SlN9n/70p8fbv99++9Vf+cpX1gcHB+tz5sypv+Utb5lyP9em8Vyfe+6567ztQQcdVN329a9//YTy8hy3Oo7XX399Vd7f31/t58tf/vL685///PqiRYuq8r333rs+MjLSVM+PfvSj8WOyyy67VM/VC17wgvr8+fOrxynPV6vntdGWN7zhDfWenp76wMBAdd6UOj/1qU9t0j41ztVyTpbn+/DDD6/262lPe1pVvsMOO9R/8pOf1P/0T/+0Pnfu3Ppzn/vc+sknn1zffffdx9sxOjq63seFmU9wdZHNGVzl58Mf/vCEbVdddVX1wlFewH/2s59N2FZeyMp9yv1bKS9SZfuznvWsCS9Oq1atqh9//PHVtvKiONlUgXDooYdW5eUF7JFHHhkvv+uuu+pPfepTx+83+QX2nHPOGd+P22+/fcK2f//3f6/atuOOO9YfeOCB8fL77ruvvmDBgup+f/u3fzvhPldeeWV9m222mfbgOvPMM6vblhf89QmucnzKvj3xxBMTyh9++OH6q1/96vGQmezggw+utpXQefTRR8fL77nnnvrTn/70KZ/XNc+bD37wgy3bsLH71DhXyxuNcv+Gxx9/vHrT0XgzUQLw1ltvnfC4jaA9//zzW+4TOQmuLrI5g+slL3lJy/sdd9xx1faPfexj6x1cJUzKu/ASet///vebtpcXxcaL/4033jhhW6tAuOGGG6qy8img1Tv0z33ucy1fYMunvvKJqtRV6mylvHCW+/393//9eFl50Stlz372s1vep3wCne7gKp82ym3LJ+D1Ca61KS/o5ZNJ+eSzpm984xvVY2233XbVczXZF7/4xXUGV/m0szGm2qc1z9XyiWqy733ve2sNzM9+9rPVtqOPPnqj9ouZySw6LZU5ilaWLFkSV1xxRXXN1vr6xje+EWNjY9XcVlnaPVmZXzr22GPj8ssvj2uuuSYOO+ywtT5eY36lzFEtWrSoafuLXvSiag7kl7/85YTy8thl/ut5z3teVWcrZf7kQx/6ULUU/Y1vfOOE+l71qle1vM9pp50W73//+2M6leev2NBrxUo7ypxTWTxT5hgb85Nl7mzFihXV3GKZK2rMTzae197e3qbHesELXlDNG61tfuzkk0/erPu0phNOOKGprMyVrc/2n//85+vcL/IQXF1kzRe1tV20uub2qV4Iy7L2VhYuXFj9LhP166sRcmXF4VSe+tSnTrjt2txzzz1rfbzSpjKhX5blr+n222+vfl911VXrDIDyArq+9a2tXZvLyMhI9btVoLSyfPnyeOlLXxo33HDDWm/3q1/9ajwkGu0sz91U9thjj7UG19ruuzH7tK5zsiySWdv2skhjQ89XZj7B1UXKCq2Ghx9+eK23feihh5o6/prKarBu0/jUsvfee1ffTLE2ZYn5TPK9732v+l1W4K2PM888swqIssLu3e9+d3WRcwmDclF4Ub7d5L777mv5Bmdtob6uwN92222nZZ/W55zsxnOW1gRXFynvxksQlVD6yU9+Evvtt1/L242OjlY/a/tktTk1huUan3haaWybagiv1eOt7WutypLuyXbffffq99Of/vQN+oqkUt/Q0NCU9a3r67U21Y9+9KPq0oTi+c9//jpvX960fPnLX65eyMvvMrw3efv999+/2Z7X9bGx+wSteIvSRcqLQuN6qs9+9rNrvYapKO92G181NJ2OOOKIat/Ki+/k4buivMsu82ZF+aqodWm0sdynEcBr+sIXvtByOKvMbZV5lDJnVYat1lejvk9+8pMtt3/sYx+L6VK+AuoP//APxz8FnnTSSeu8T5nbKxcql2HdyQFRfOITn2j5qaYcp8bz2uq6unIN1cZcb7cp+wStCK4u87a3va0azikvsv/0T//U8iLac845p/r77LPPHh+mmU7lU90pp5xSvTC9/vWvr76Lb8132q973euqOYiyKGNdCzMa3yhRFnqUT5ZnnXVW/PrXv55wUXL5mqRWdtppp+qLa0udZfHJmheuNpTHKsFXPmE1nHHGGdUn2fLc/d3f/d2E25cQbFwgvLndeOONVVvL8FqpvxzT9RkOK+0sb0pKeH/84x+fsO1b3/pWvOMd72h5vxJcZfiuXChcnqcSmg1lcUM5XzbWxu4TtNTpZY1sfu9///vHL5bda6+9qosxy3U5hxxySLUkvXGdTrkOZrLGsubJy50bytLtVku413UdV1m23rjId/vtt6+/+MUvrvarLH/emAuQy4Wyjfs2LpR94QtfWJ83b161bH1tFyCfeuqp1bayRL9c2FsuhC7XmZULW8sS+7Jt8kXI//Iv/zL+nO6///7VBchHHHFE9Xy++c1v3qTl8OV5aVywXfatXHLwpCc9afwxy/Zbbrml5WNMtRz+ve997/j9yzVrZX9L+8r+/sEf/MH4EvPJz/ltt91W7+3trbbtuuuu489reV7K/RvP6+TLFtZ13mzKPk1V3rC2575xiUh5DLqH4OpS5YXujDPOqO+zzz7Vi3n5FozyQlQC4/LLL5/yftMVXI1rdS644ILqGzTKPpXrqcp1SeWi4Km+2WBtL0rl+rDTTz+9+raO0r4S0m9/+9uretbVji9/+cvVtWrlOdlyyy2rb19ofEtI+aaH8hiTlW9+KN8QUr75o+x/Cb2PfOQj69zPqax50W7jp1xnVkKrBMQb3/jG6qLvsbGxKR9jbddxff7zn68uwC1tK9dmlTcuH/rQh6rHW1sYlLISJOWbScrzWi7oLsdo9erV1XNc7vfjH/94g4NrY/dJcDHZnPKf1p/FAP5/d9xxR7UisywxL3OLVvHRKc48YFyZ/yurGFutJiwXYJdLCsoF10KLTvKJCxhXlsKXC6rLBeFPe9rTqlWA5RsuynVkZeFKWbxRvgmlcSE6dILgAsaVlZrl4uCrr766CqyyCrD88zPl2rfyrRdltWH5f+gkwQVAKgaqAUhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlbqd3gOk1NjYWK1eu7Fjdo6OjE8p6e3ujp6enq+uebNGiRR2pF7qV4OpyJbQWL17c6d2Y1ZYvXx79/f2d3g3oGt4GApCK4AIgFcEFQCrmuGahWi2ir2/66xkejhgcnFx3LfraUPnw8HAMTq48ahEx3XWPRMTANNcBs5vgmoVKbrRjrcDISKu6+9qyUGGkVeVVaFkkAdkZKgQgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASGVup3eA6TU2NtZUNjwcMTIy/XUvW9ZcNjQ0FCNtqHxZq8pjKCKmu+7R9ToGwMabU6/X65twf2a4pUuXxsDAQKd3Y1ar1WqxZMmSTu8GdA1DhQCkIrgASEVwAZCKxRldrre3t6msVovo65v+ussikMHByXXXoq8NlQ8PD8fgpMrb0e6y7mTylGKrYwBsPMHV5Xp6mj9Ulxfv/v7pr7vV4sESWv1tqLzVysV2tXt9jgGw8fQoAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqczt9A4wvcbGxprKhocjRkamv+5ly5rLhoaGYqQNlS9rUfnQ0PS3e3R0/Y4BsPHm1Ov1+ibcnxlu6dKlMTAw0OndmNVqtVosWbKk07sBXcNQIQCpCC4AUhFcAKRicUaX6+3tbVFai4i+NtQ+HBGDE4vOioh5bah6ZURc0jzX1Nc3ve0uC08mzym2PgbAxhJcXa6np9WH6vLi3d+G2lss4SuhNb8NVa9uLiqh1d/fjnavzzEANpYeBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIJW57a5wbGwsVq5c2e5qx+seHR2dUNbb2xs9PT1dWW+xfPnyFqVDETEy7XVHLGsuKtWubkPVLU6xoaGhGBmZ3na3evzWx6C7zrPZWPdsbPNUFi1a1Na659Tr9XrbaouIFStWxOLFi9tZJQDTqLw56+/vj3YxVAhAKoILgFQEFwCptH1xRmu1iOhrQz3DETE4seisiJjXhoUCl0wsqtVq0dc3/W0eHh6OwcHBmfJsd7Tujh3rWfp8d7TuWsR0d6/h4YhJXStqF0X0LZjeeovh+yIGz4uO1D2yKmLgbdFRMyS4yhnWjom9FivKygvZ/GmutsUquhJa7ZjMbLXKrYPPdkfr7tixnqXPd0fr7ouY7u7VaoFqCY7+hdNbbyM8OlX3TGCoEIBUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCpz213h2NhYi9LhiBhpQ+3LmotKtaunudqVzUVDQ0MxMjL9bV62bNlMerZjqIN1d+pYz9bnu5N1Dw9HTHf3atG1YujeiJFV01tvsez+6Fjdow+t7+v69JlTr9fr7axw6dKlMTAw0M4qAZhGtVotlixZEu1iqBCAVAQXAKkILgBSafvijN7e3qayWi2ir2/66y4TtoODTbVHxHRXXqbnB5vGhPva0OiyCOSII47oQJunaPdFEX0L2lDzfRGD50UH2l2WJBwxQ57tiDgrIua1ofKyKOWS6MixLosSjji//a8prV5POnqso121l1UvA+t8Xe+q4Orpaf6QV06w/v7pr7v1KqNyoKe78uaKS2j1t6HRrVcutqPNVe3NNS+I6F/YhppXzaBj3bFn+79Da34bKm+xWrOTx7odrymtulZHj3W0q/b1e12f1vraWhsAbCLBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhlbrsrHBsbayobHo4YGZn+upcta1U6FBHTXXlzxUNDQzHShkYva9no4Ta0uaq9qWTo3oiRVW2o+f6Zc6w792z/d8Wr21D5yphRx7odrymtulY7zrApj3Xbah9dr9f16TSnXq/X21nh0qVLY2BgoJ1VAjCNarVaLFmyJNrFUCEAqQguAFIRXACk0vbFGb29vU1ltYsi+hZMf93D90UMnjep7lot+vr6prfe4eEYHBycWHhWRMyL6Vfmai+dWFSrRUxzk8cnyCc3u23tLosFLmn/sS6Lbo444ohZdX7PyHM8Iqa71WXRzeTTuz01T1F7u57vstjng+t+Xe+q4Orpaf6QVzp1/8Lpr7vVCqfSqfv7+6e33lbLm8oJNj+mX4sVZeV1bJqbXGm5qquj7e7Mse7283tGnuMRMd2tbr1+rx01Fx18vtfzdX1a62trbQCwiQQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqc2MGGFnVnnpGH2pR98jI9Nc7OtpcuHraq52ynuHh0u7pr3rZshaFI21q+8rmoqGhoWk/3j/96U+bypb/Mrr6/O74Of5Ic1E7Wt2ixW2quZhZryntNqder9fbWeGKFSti8eLF7awSgGm0fPny6O/vb9tzbKgQgFQEFwCpCC4AUmn7HNfY2FisXNli5rxNdU+eRO7t7Y2enp6urLcx9rzffvtNKKtdFNG3YNqrjuH7IgbPixlTd0QtIvqmueYyOT8woeSHP/xhW+Z1O3mezca6Z2Obp7Jo0aK21t32VYWlce2cxJtsp512mlX1tlKCo39hZ1aLdrLu34ZW+8+9ElrtOuc7eZ7NxrpnY5tnAkOFAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUpnb6R1geo2NjTWVDd8XMbJq+utedn9z2dC9nas7YigiRqa55tH1OgbAxptTr9frm3B/ZrilS5fGwMBAp3djVqvVarFkyZJO7wZ0DUOFAKQiuABIRXABkIrFGV2ut7e3ufCsiJjXhspXRsQlE4tqtYi+vumveng4YnBwUt0RMd1Vl6UfA+tzDICNJri6XE9Piw/VJbTmt6Hy1c1FJbT6+6e/6pEWiwdLaLWh6vU7BsBG06MASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkIrgASEVwAZCK4AIgFcEFQCqCC4BUBBcAqQguAFIRXACkMrfTO8D0Ghsbay5cGRGr21B5qWeSoaGIkZHpr3rZshZ1R8R0Vz26vscA2GiCq8uNjrZ4Kb0kOuaIIzpYdwePwU477dSh2qH7GCoEIBXBBUAqgguAVMxxdbne3t6mslqtFn19fdNe9/DwcAwODk6s+6KIvgXTXnUM3xcxeN7EslotYrqbXRaeDAys+xgAG09wdbmenuYP1SW0+vv7p73ukRbLB0to9S+c9qpjZFVzWQmtNjR7vY4BsPH0KABSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVAQXAKkILgBSEVwApCK4AEhFcAGQiuACIBXBBUAqgguAVOZ2egdov5GRkbbUMzo62lz3qrZUHaMPNZe1o9ltemphVptTr9frnd4Jps+KFSti8eLFnd6NWW358uXR39/f6d2ArmGoEIBUBBcAqQguAFIxx9XlxsbGYuXKlR2re/ICjd7e3ujp6enquidbtGhRR+qFbiW4AEjF20AAUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAKoILgFQEFwCpCC4AUhFcAKQiuABIRXABkIrgAiAVwQVAZPL/Adt8pqZu2ZgpAAAAAElFTkSuQmCC"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is l:Rotate the left two layers 90 degrees clockwise; The 3th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 4th action is r2:Rotate the right two layers 180 degrees; The 5th action is l2:Rotate the left two layers 180 degrees; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is M2:Rotate the middle layer between the left and right faces 180 degrees; ',\n B: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is l:Rotate the left two layers 90 degrees clockwise; The 3th action is l:Rotate the left two layers 90 degrees clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is l2:Rotate the left two layers 180 degrees; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is M2:Rotate the middle layer between the left and right faces 180 degrees; ',\n C: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is R:Rotate the right face 90 degrees clockwise; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is r:Rotate the right two layers 90 degrees clockwise; The 5th action is l2:Rotate the left two layers 180 degrees; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is f2:Rotate the front two layers 180 degrees; The 8th action is F:Rotate the front face 90 degrees clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is M2:Rotate the middle layer between the left and right faces 180 degrees; ',\n D: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is l:Rotate the left two layers 90 degrees clockwise; The 3th action is l:Rotate the left two layers 90 degrees clockwise; The 4th action is r:Rotate the right two layers 90 degrees clockwise; The 5th action is l2:Rotate the left two layers 180 degrees; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is M2:Rotate the middle layer between the left and right faces 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_148
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
"url": 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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n B: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is l:Rotate the left two layers 90 degrees clockwise; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; ',\n C: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is U:Rotate the upper face 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is R2:Rotate the right face 180 degrees; The 9th action is l:Rotate the left two layers 90 degrees clockwise; The 10th action is L:Rotate the left face 90 degrees clockwise; ',\n D: 'The 1th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 2th action is D:Rotate the down face 90 degrees clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is f2:Rotate the front two layers 180 degrees; The 5th action is B2:Rotate the back face 180 degrees; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is D:Rotate the down face 90 degrees clockwise; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is L:Rotate the left face 90 degrees clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_53
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 4th action is u2:Rotate the upper two layers 180 degrees; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n B: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is D2:Rotate the down face 180 degrees; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is L2:Rotate the left face 180 degrees; ',\n C: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 4th action is u2:Rotate the upper two layers 180 degrees; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is d2:Rotate the down two layers 180 degrees; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is u2:Rotate the upper two layers 180 degrees; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n D: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is F:Rotate the front face 90 degrees clockwise; The 4th action is u2:Rotate the upper two layers 180 degrees; The 5th action is L2:Rotate the left face 180 degrees; The 6th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 9th action is f2:Rotate the front two layers 180 degrees; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_452
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is B':Rotate the back face 90 degrees counter-clockwise; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is B:Rotate the back face 90 degrees clockwise; The 7th action is L:Rotate the left face 90 degrees clockwise; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n B: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is f2:Rotate the front two layers 180 degrees; ',\n C: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n D: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is R:Rotate the right face 90 degrees clockwise; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_444
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is B:Rotate the back face 90 degrees clockwise; The 4th action is E:Rotate the middle layer between the up and down faces clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is F:Rotate the front face 90 degrees clockwise; The 9th action is B:Rotate the back face 90 degrees clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n B: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is u:Rotate the upper two layers 90 degrees clockwise; The 4th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 9th action is B:Rotate the back face 90 degrees clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n C: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is r2:Rotate the right two layers 180 degrees; The 3th action is B:Rotate the back face 90 degrees clockwise; The 4th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is F:Rotate the front face 90 degrees clockwise; The 9th action is B:Rotate the back face 90 degrees clockwise; The 10th action is R':Rotate the right face 90 degrees counter-clockwise; ',\n D: 'The 1th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is B:Rotate the back face 90 degrees clockwise; The 4th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 5th action is d2:Rotate the down two layers 180 degrees; The 6th action is F':Rotate the front face 90 degrees counter-clockwise; The 7th action is D:Rotate the down face 90 degrees clockwise; The 8th action is F:Rotate the front face 90 degrees clockwise; The 9th action is B':Rotate the back face 90 degrees counter-clockwise; The 10th action is M':Rotate the middle layer between the left and right faces counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_92
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is F:Rotate the front face 90 degrees clockwise; The 4th action is d:Rotate the down two layers 90 degrees clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is M:Rotate the middle layer between the left and right faces clockwise; ',\n B: 'The 1th action is b:Rotate the back two layers 90 degrees clockwise; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is F:Rotate the front face 90 degrees clockwise; The 4th action is d:Rotate the down two layers 90 degrees clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is b':Rotate the back two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 3th action is F:Rotate the front face 90 degrees clockwise; The 4th action is d:Rotate the down two layers 90 degrees clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is u:Rotate the upper two layers 90 degrees clockwise; The 8th action is L:Rotate the left face 90 degrees clockwise; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; ',\n D: 'The 1th action is B2:Rotate the back face 180 degrees; The 2th action is M:Rotate the middle layer between the left and right faces clockwise; The 3th action is F:Rotate the front face 90 degrees clockwise; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is R:Rotate the right face 90 degrees clockwise; The 9th action is f:Rotate the front two layers 90 degrees clockwise; The 10th action is M:Rotate the middle layer between the left and right faces clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_204
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is S:Rotate the middle layer between the front and back faces clockwise; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is F:Rotate the front face 90 degrees clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n B: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is l:Rotate the left two layers 90 degrees clockwise; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is D':Rotate the down face 90 degrees counter-clockwise; The 6th action is S:Rotate the middle layer between the front and back faces clockwise; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n C: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is R':Rotate the right face 90 degrees counter-clockwise; The 6th action is S:Rotate the middle layer between the front and back faces clockwise; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n D: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is F2:Rotate the front face 180 degrees; The 4th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 5th action is R':Rotate the right face 90 degrees counter-clockwise; The 6th action is S:Rotate the middle layer between the front and back faces clockwise; The 7th action is S:Rotate the middle layer between the front and back faces clockwise; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_416
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is U':Rotate the upper face 90 degrees counter-clockwise; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is F2:Rotate the front face 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is b2:Rotate the back two layers 180 degrees; ',\n B: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is f2:Rotate the front two layers 180 degrees; The 9th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 10th action is B:Rotate the back face 90 degrees clockwise; ',\n C: 'The 1th action is u2:Rotate the upper two layers 180 degrees; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is B2:Rotate the back face 180 degrees; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is f2:Rotate the front two layers 180 degrees; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is l2:Rotate the left two layers 180 degrees; ',\n D: 'The 1th action is r2:Rotate the right two layers 180 degrees; The 2th action is L2:Rotate the left face 180 degrees; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is u:Rotate the upper two layers 90 degrees clockwise; The 5th action is F:Rotate the front face 90 degrees clockwise; The 6th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 7th action is F:Rotate the front face 90 degrees clockwise; The 8th action is L':Rotate the left face 90 degrees counter-clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is l2:Rotate the left two layers 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_375
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 4th action is l2:Rotate the left two layers 180 degrees; The 5th action is D:Rotate the down face 90 degrees clockwise; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n B: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is R:Rotate the right face 90 degrees clockwise; The 3th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 4th action is l2:Rotate the left two layers 180 degrees; The 5th action is D:Rotate the down face 90 degrees clockwise; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 8th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 9th action is F':Rotate the front face 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n C: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is R:Rotate the right face 90 degrees clockwise; The 3th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 4th action is l2:Rotate the left two layers 180 degrees; The 5th action is D:Rotate the down face 90 degrees clockwise; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is M2:Rotate the middle layer between the left and right faces 180 degrees; ',\n D: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is R:Rotate the right face 90 degrees clockwise; The 3th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 4th action is l2:Rotate the left two layers 180 degrees; The 5th action is D:Rotate the down face 90 degrees clockwise; The 6th action is b:Rotate the back two layers 90 degrees clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_399
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is L:Rotate the left face 90 degrees clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is S:Rotate the middle layer between the front and back faces clockwise; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is R:Rotate the right face 90 degrees clockwise; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is r2:Rotate the right two layers 180 degrees; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is L:Rotate the left face 90 degrees clockwise; The 2th action is u2:Rotate the upper two layers 180 degrees; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is b2:Rotate the back two layers 180 degrees; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is L:Rotate the left face 90 degrees clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is b2:Rotate the back two layers 180 degrees; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 8th action is R':Rotate the right face 90 degrees counter-clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is D:Rotate the down face 90 degrees clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is S:Rotate the middle layer between the front and back faces clockwise; The 5th action is b2:Rotate the back two layers 180 degrees; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_304
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R':Rotate the right face 90 degrees counter-clockwise; The 2th action is E:Rotate the middle layer between the up and down faces clockwise; The 3th action is B:Rotate the back face 90 degrees clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is R:Rotate the right face 90 degrees clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is M:Rotate the middle layer between the left and right faces clockwise; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; ',\n B: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is E:Rotate the middle layer between the up and down faces clockwise; The 3th action is d2:Rotate the down two layers 180 degrees; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is d:Rotate the down two layers 90 degrees clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; ',\n C: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is u:Rotate the upper two layers 90 degrees clockwise; The 3th action is B:Rotate the back face 90 degrees clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is U:Rotate the upper face 90 degrees clockwise; ',\n D: 'The 1th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 2th action is E:Rotate the middle layer between the up and down faces clockwise; The 3th action is B:Rotate the back face 90 degrees clockwise; The 4th action is b:Rotate the back two layers 90 degrees clockwise; The 5th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 6th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is U2:Rotate the upper face 180 degrees; The 9th action is r2:Rotate the right two layers 180 degrees; The 10th action is E2:Rotate the middle layer between the up and down faces 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_140
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is L:Rotate the left face 90 degrees clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is R:Rotate the right face 90 degrees clockwise; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n B: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is F':Rotate the front face 90 degrees counter-clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is d:Rotate the down two layers 90 degrees clockwise; The 7th action is D2:Rotate the down face 180 degrees; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n C: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is L:Rotate the left face 90 degrees clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is b2:Rotate the back two layers 180 degrees; The 7th action is R:Rotate the right face 90 degrees clockwise; The 8th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n D: 'The 1th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 2th action is b2:Rotate the back two layers 180 degrees; The 3th action is L:Rotate the left face 90 degrees clockwise; The 4th action is R:Rotate the right face 90 degrees clockwise; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is R':Rotate the right face 90 degrees counter-clockwise; The 7th action is R:Rotate the right face 90 degrees clockwise; The 8th action is b2:Rotate the back two layers 180 degrees; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_317
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is B2:Rotate the back face 180 degrees; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is B:Rotate the back face 90 degrees clockwise; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is L':Rotate the left face 90 degrees counter-clockwise; ',\n B: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is M:Rotate the middle layer between the left and right faces clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is B:Rotate the back face 90 degrees clockwise; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is L':Rotate the left face 90 degrees counter-clockwise; ',\n C: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is M:Rotate the middle layer between the left and right faces clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is B:Rotate the back face 90 degrees clockwise; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is L':Rotate the left face 90 degrees counter-clockwise; ',\n D: 'The 1th action is F:Rotate the front face 90 degrees clockwise; The 2th action is F2:Rotate the front face 180 degrees; The 3th action is E:Rotate the middle layer between the up and down faces clockwise; The 4th action is M:Rotate the middle layer between the left and right faces clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is L:Rotate the left face 90 degrees clockwise; The 7th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 8th action is r:Rotate the right two layers 90 degrees clockwise; The 9th action is b2:Rotate the back two layers 180 degrees; The 10th action is L':Rotate the left face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
B
|
shape(step:10)_301
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is l:Rotate the left two layers 90 degrees clockwise; The 2th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 3th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is D2:Rotate the down face 180 degrees; The 6th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 10th action is f:Rotate the front two layers 90 degrees clockwise; ',\n B: 'The 1th action is U':Rotate the upper face 90 degrees counter-clockwise; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 4th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is U2:Rotate the upper face 180 degrees; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n C: 'The 1th action is l:Rotate the left two layers 90 degrees clockwise; The 2th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 3th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 4th action is u2:Rotate the upper two layers 180 degrees; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is S':Rotate the middle layer between the front and back faces counter-clockwise; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is b:Rotate the back two layers 90 degrees clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is L2:Rotate the left face 180 degrees; ',\n D: 'The 1th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 2th action is b:Rotate the back two layers 90 degrees clockwise; The 3th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 4th action is L2:Rotate the left face 180 degrees; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is f2:Rotate the front two layers 180 degrees; The 7th action is L':Rotate the left face 90 degrees counter-clockwise; The 8th action is f:Rotate the front two layers 90 degrees clockwise; The 9th action is E:Rotate the middle layer between the up and down faces clockwise; The 10th action is L2:Rotate the left face 180 degrees; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_189
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 2th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is M:Rotate the middle layer between the left and right faces clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is R:Rotate the right face 90 degrees clockwise; The 10th action is r:Rotate the right two layers 90 degrees clockwise; ',\n B: 'The 1th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 2th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is M:Rotate the middle layer between the left and right faces clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is R:Rotate the right face 90 degrees clockwise; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; ',\n C: 'The 1th action is f2:Rotate the front two layers 180 degrees; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is M:Rotate the middle layer between the left and right faces clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is R:Rotate the right face 90 degrees clockwise; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 2th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 3th action is D2:Rotate the down face 180 degrees; The 4th action is M:Rotate the middle layer between the left and right faces clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is F2:Rotate the front face 180 degrees; The 8th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 9th action is R:Rotate the right face 90 degrees clockwise; The 10th action is r':Rotate the right two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_428
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is U:Rotate the upper face 90 degrees clockwise; The 9th action is r:Rotate the right two layers 90 degrees clockwise; The 10th action is r:Rotate the right two layers 90 degrees clockwise; ',\n B: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is u:Rotate the upper two layers 90 degrees clockwise; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is U2:Rotate the upper face 180 degrees; The 10th action is E:Rotate the middle layer between the up and down faces clockwise; ',\n C: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is r2:Rotate the right two layers 180 degrees; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is r:Rotate the right two layers 90 degrees clockwise; ',\n D: 'The 1th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 2th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 3th action is b2:Rotate the back two layers 180 degrees; The 4th action is L':Rotate the left face 90 degrees counter-clockwise; The 5th action is S:Rotate the middle layer between the front and back faces clockwise; The 6th action is M:Rotate the middle layer between the left and right faces clockwise; The 7th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 8th action is F2:Rotate the front face 180 degrees; The 9th action is L2:Rotate the left face 180 degrees; The 10th action is r:Rotate the right two layers 90 degrees clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_30
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 6th action is L':Rotate the left face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n B: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is f:Rotate the front two layers 90 degrees clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 6th action is u2:Rotate the upper two layers 180 degrees; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n C: 'The 1th action is S:Rotate the middle layer between the front and back faces clockwise; The 2th action is L:Rotate the left face 90 degrees clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 6th action is D':Rotate the down face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is r2:Rotate the right two layers 180 degrees; ',\n D: 'The 1th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is f:Rotate the front two layers 90 degrees clockwise; The 4th action is b2:Rotate the back two layers 180 degrees; The 5th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 6th action is L':Rotate the left face 90 degrees counter-clockwise; The 7th action is l2:Rotate the left two layers 180 degrees; The 8th action is D2:Rotate the down face 180 degrees; The 9th action is R2:Rotate the right face 180 degrees; The 10th action is r2:Rotate the right two layers 180 degrees; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_473
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is E:Rotate the middle layer between the up and down faces clockwise; The 6th action is L2:Rotate the left face 180 degrees; The 7th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n B: 'The 1th action is F2:Rotate the front face 180 degrees; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 4th action is L:Rotate the left face 90 degrees clockwise; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is L2:Rotate the left face 180 degrees; The 7th action is E:Rotate the middle layer between the up and down faces clockwise; The 8th action is d2:Rotate the down two layers 180 degrees; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; ',\n C: 'The 1th action is d:Rotate the down two layers 90 degrees clockwise; The 2th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 3th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 6th action is L2:Rotate the left face 180 degrees; The 7th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is d':Rotate the down two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is d:Rotate the down two layers 90 degrees clockwise; The 2th action is d:Rotate the down two layers 90 degrees clockwise; The 3th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 4th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is L2:Rotate the left face 180 degrees; The 7th action is l':Rotate the left two layers 90 degrees counter-clockwise; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 10th action is D2:Rotate the down face 180 degrees; '\n ",
"type": "text"
}
] |
D
|
shape(step:10)_464
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 9th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n B: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is f2:Rotate the front two layers 180 degrees; The 6th action is L2:Rotate the left face 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is U':Rotate the upper face 90 degrees counter-clockwise; The 9th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n C: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is M2:Rotate the middle layer between the left and right faces 180 degrees; The 4th action is F':Rotate the front face 90 degrees counter-clockwise; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 9th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 10th action is d2:Rotate the down two layers 180 degrees; ',\n D: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is F':Rotate the front face 90 degrees counter-clockwise; The 3th action is L':Rotate the left face 90 degrees counter-clockwise; The 4th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 5th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 8th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 9th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 10th action is B':Rotate the back face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
A
|
shape(step:10)_352
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
"image_url": {
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is U:Rotate the upper face 90 degrees clockwise; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is u2:Rotate the upper two layers 180 degrees; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; ',\n B: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is l2:Rotate the left two layers 180 degrees; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is D2:Rotate the down face 180 degrees; The 5th action is E':Rotate the middle layer between the up and down faces counter-clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is R:Rotate the right face 90 degrees clockwise; ',\n C: 'The 1th action is d2:Rotate the down two layers 180 degrees; The 2th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 3th action is U:Rotate the upper face 90 degrees clockwise; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; ',\n D: 'The 1th action is R:Rotate the right face 90 degrees clockwise; The 2th action is E2:Rotate the middle layer between the up and down faces 180 degrees; The 3th action is D:Rotate the down face 90 degrees clockwise; The 4th action is u':Rotate the upper two layers 90 degrees counter-clockwise; The 5th action is d':Rotate the down two layers 90 degrees counter-clockwise; The 6th action is r2:Rotate the right two layers 180 degrees; The 7th action is U2:Rotate the upper face 180 degrees; The 8th action is b':Rotate the back two layers 90 degrees counter-clockwise; The 9th action is F2:Rotate the front face 180 degrees; The 10th action is f':Rotate the front two layers 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
C
|
shape(step:10)_86
| 10 |
You are a Rubik's Cube master, you will answer my questions, and you should output the letter corresponding to your choice, and why you choose it as detailed as possible.
|
[
{
"image_url": null,
"text": "This is a Rubik's Cube, with its image:.",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "If this Rubik's Cube is performed with 10 actions, and the result will be given below, can you infer what the actions are? The result is: ",
"type": "text"
},
{
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"
},
"text": null,
"type": "image_url"
},
{
"image_url": null,
"text": "\n Please select the correct answer from the options below. You should output the letter corresponding to your choice, and why you choose it as detailed as possible. The options are:\n A: 'The 1th action is U':Rotate the upper face 90 degrees counter-clockwise; The 2th action is D':Rotate the down face 90 degrees counter-clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is L2:Rotate the left face 180 degrees; The 9th action is M':Rotate the middle layer between the left and right faces counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n B: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is R2:Rotate the right face 180 degrees; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is D:Rotate the down face 90 degrees clockwise; The 7th action is f':Rotate the front two layers 90 degrees counter-clockwise; The 8th action is L2:Rotate the left face 180 degrees; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n C: 'The 1th action is f:Rotate the front two layers 90 degrees clockwise; The 2th action is R:Rotate the right face 90 degrees clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is l:Rotate the left two layers 90 degrees clockwise; The 8th action is L2:Rotate the left face 180 degrees; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; ',\n D: 'The 1th action is D2:Rotate the down face 180 degrees; The 2th action is R:Rotate the right face 90 degrees clockwise; The 3th action is U2:Rotate the upper face 180 degrees; The 4th action is F:Rotate the front face 90 degrees clockwise; The 5th action is l:Rotate the left two layers 90 degrees clockwise; The 6th action is S2:Rotate the middle layer between the front and back faces 180 degrees; The 7th action is B':Rotate the back face 90 degrees counter-clockwise; The 8th action is L2:Rotate the left face 180 degrees; The 9th action is r':Rotate the right two layers 90 degrees counter-clockwise; The 10th action is U':Rotate the upper face 90 degrees counter-clockwise; '\n ",
"type": "text"
}
] |
D
|
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