Scheduled Commit
Browse files
data/retrieval_battle-dc7de6a4-1262-43ef-9f08-31e2a349d93c.jsonl
CHANGED
@@ -1,2 +1,3 @@
|
|
1 |
{"tstamp": 1723487737.158, "task_type": "retrieval", "type": "share", "models": ["", ""], "ip": "", "0_conv_id": "ce7fe2bcce654200adb8727cc26cf802", "0_model_name": "sentence-transformers/all-MiniLM-L6-v2", "0_prompt": "what is the poincare conjecture useful to apply to", "0_output": [["what is the poincare conjecture useful to apply to", "Poincaré conjecture\n\nThe primary purpose of Poincaré's paper was the interpretation of the Betti numbers in terms of his newly-introduced homology groups, along with the Poincaré duality theorem on the symmetry of Betti numbers. Following criticism of the completeness of his arguments, he released a number of subsequent \"supplements\" to enhance and correct his work. The closing remark of his second supplement, published in 1900, said:\nIn order to avoid making this work too prolonged, I confine myself to stating the following theorem, the proof of which will require further developments:\nEach polyhedron which has all its Betti numbers equal to 1 and all its tables orientable is simply connected, i.e., homeomorphic to a hypersphere.\n(In a modern language, taking note of the fact that Poincaré is using the terminology of simple-connectedness in an unusual way, this says that a closed connected oriented manifold with the homology of a sphere must be homeomorphic to a sphere.) This modified his negative generalization of Riemann's work in two ways. Firstly, he was now making use of the full homology groups and not only the Betti numbers. Secondly, he narrowed the scope of the problem from asking if an arbitrary manifold is characterized by topological invariants to asking whether the sphere can be so characterized."]], "0_corpus": "wikipedia", "1_conv_id": "807e8dfbc99a4a71b974d124296c0bf5", "1_model_name": "voyage-multilingual-2", "1_prompt": "what is the poincare conjecture useful to apply to", "1_output": [["what is the poincare conjecture useful to apply to", "Poincaré conjecture\n\nIn the mathematical field of geometric topology, the Poincaré conjecture (, , ) is a theorem about the characterization of the 3-sphere, which is the hypersphere that bounds the unit ball in four-dimensional space."]], "1_corpus": "wikipedia"}
|
2 |
{"tstamp": 1723487778.4645, "task_type": "retrieval", "type": "bothbadvote", "models": ["", ""], "ip": "", "0_conv_id": "ce7fe2bcce654200adb8727cc26cf802", "0_model_name": "sentence-transformers/all-MiniLM-L6-v2", "0_prompt": "what is the poincare conjecture useful to apply to", "0_output": [["what is the poincare conjecture useful to apply to", "Poincaré conjecture\n\nThe primary purpose of Poincaré's paper was the interpretation of the Betti numbers in terms of his newly-introduced homology groups, along with the Poincaré duality theorem on the symmetry of Betti numbers. Following criticism of the completeness of his arguments, he released a number of subsequent \"supplements\" to enhance and correct his work. The closing remark of his second supplement, published in 1900, said:\nIn order to avoid making this work too prolonged, I confine myself to stating the following theorem, the proof of which will require further developments:\nEach polyhedron which has all its Betti numbers equal to 1 and all its tables orientable is simply connected, i.e., homeomorphic to a hypersphere.\n(In a modern language, taking note of the fact that Poincaré is using the terminology of simple-connectedness in an unusual way, this says that a closed connected oriented manifold with the homology of a sphere must be homeomorphic to a sphere.) This modified his negative generalization of Riemann's work in two ways. Firstly, he was now making use of the full homology groups and not only the Betti numbers. Secondly, he narrowed the scope of the problem from asking if an arbitrary manifold is characterized by topological invariants to asking whether the sphere can be so characterized."]], "0_corpus": "wikipedia", "1_conv_id": "807e8dfbc99a4a71b974d124296c0bf5", "1_model_name": "voyage-multilingual-2", "1_prompt": "what is the poincare conjecture useful to apply to", "1_output": [["what is the poincare conjecture useful to apply to", "Poincaré conjecture\n\nIn the mathematical field of geometric topology, the Poincaré conjecture (, , ) is a theorem about the characterization of the 3-sphere, which is the hypersphere that bounds the unit ball in four-dimensional space."]], "1_corpus": "wikipedia"}
|
|
|
|
1 |
{"tstamp": 1723487737.158, "task_type": "retrieval", "type": "share", "models": ["", ""], "ip": "", "0_conv_id": "ce7fe2bcce654200adb8727cc26cf802", "0_model_name": "sentence-transformers/all-MiniLM-L6-v2", "0_prompt": "what is the poincare conjecture useful to apply to", "0_output": [["what is the poincare conjecture useful to apply to", "Poincaré conjecture\n\nThe primary purpose of Poincaré's paper was the interpretation of the Betti numbers in terms of his newly-introduced homology groups, along with the Poincaré duality theorem on the symmetry of Betti numbers. Following criticism of the completeness of his arguments, he released a number of subsequent \"supplements\" to enhance and correct his work. The closing remark of his second supplement, published in 1900, said:\nIn order to avoid making this work too prolonged, I confine myself to stating the following theorem, the proof of which will require further developments:\nEach polyhedron which has all its Betti numbers equal to 1 and all its tables orientable is simply connected, i.e., homeomorphic to a hypersphere.\n(In a modern language, taking note of the fact that Poincaré is using the terminology of simple-connectedness in an unusual way, this says that a closed connected oriented manifold with the homology of a sphere must be homeomorphic to a sphere.) This modified his negative generalization of Riemann's work in two ways. Firstly, he was now making use of the full homology groups and not only the Betti numbers. Secondly, he narrowed the scope of the problem from asking if an arbitrary manifold is characterized by topological invariants to asking whether the sphere can be so characterized."]], "0_corpus": "wikipedia", "1_conv_id": "807e8dfbc99a4a71b974d124296c0bf5", "1_model_name": "voyage-multilingual-2", "1_prompt": "what is the poincare conjecture useful to apply to", "1_output": [["what is the poincare conjecture useful to apply to", "Poincaré conjecture\n\nIn the mathematical field of geometric topology, the Poincaré conjecture (, , ) is a theorem about the characterization of the 3-sphere, which is the hypersphere that bounds the unit ball in four-dimensional space."]], "1_corpus": "wikipedia"}
|
2 |
{"tstamp": 1723487778.4645, "task_type": "retrieval", "type": "bothbadvote", "models": ["", ""], "ip": "", "0_conv_id": "ce7fe2bcce654200adb8727cc26cf802", "0_model_name": "sentence-transformers/all-MiniLM-L6-v2", "0_prompt": "what is the poincare conjecture useful to apply to", "0_output": [["what is the poincare conjecture useful to apply to", "Poincaré conjecture\n\nThe primary purpose of Poincaré's paper was the interpretation of the Betti numbers in terms of his newly-introduced homology groups, along with the Poincaré duality theorem on the symmetry of Betti numbers. Following criticism of the completeness of his arguments, he released a number of subsequent \"supplements\" to enhance and correct his work. The closing remark of his second supplement, published in 1900, said:\nIn order to avoid making this work too prolonged, I confine myself to stating the following theorem, the proof of which will require further developments:\nEach polyhedron which has all its Betti numbers equal to 1 and all its tables orientable is simply connected, i.e., homeomorphic to a hypersphere.\n(In a modern language, taking note of the fact that Poincaré is using the terminology of simple-connectedness in an unusual way, this says that a closed connected oriented manifold with the homology of a sphere must be homeomorphic to a sphere.) This modified his negative generalization of Riemann's work in two ways. Firstly, he was now making use of the full homology groups and not only the Betti numbers. Secondly, he narrowed the scope of the problem from asking if an arbitrary manifold is characterized by topological invariants to asking whether the sphere can be so characterized."]], "0_corpus": "wikipedia", "1_conv_id": "807e8dfbc99a4a71b974d124296c0bf5", "1_model_name": "voyage-multilingual-2", "1_prompt": "what is the poincare conjecture useful to apply to", "1_output": [["what is the poincare conjecture useful to apply to", "Poincaré conjecture\n\nIn the mathematical field of geometric topology, the Poincaré conjecture (, , ) is a theorem about the characterization of the 3-sphere, which is the hypersphere that bounds the unit ball in four-dimensional space."]], "1_corpus": "wikipedia"}
|
3 |
+
{"tstamp": 1723499549.3007, "task_type": "retrieval", "type": "tievote", "models": ["", ""], "ip": "", "0_conv_id": "8cab73cbf5c342f9b7a892a875463c2f", "0_model_name": "BAAI/bge-large-en-v1.5", "0_prompt": "bananas", "0_output": [["bananas", "Banana\n\nA banana is an elongated, edible fruit – botanically a berry – produced by several kinds of large herbaceous flowering plants in the genus Musa. In some countries, cooking bananas are called plantains, distinguishing them from dessert bananas. The fruit is variable in size, color, and firmness, but is usually elongated and curved, with soft flesh rich in starch covered with a peel, which may have a variety of colors when ripe. It grows upward in clusters near the top of the plant. Almost all modern edible seedless (parthenocarp) cultivated bananas come from two wild species – Musa acuminata and Musa balbisiana, or hybrids of them.\nMusa species are native to tropical Indomalaya and Australia; they were probably domesticated in New Guinea. They are grown in 135 countries, primarily for their fruit, and to a lesser extent to make banana paper and textiles, while some are grown as ornamental plants. The world's largest producers of bananas in 2022 were India and China, which together accounted for approximately 26% of total production. Bananas are eaten raw or cooked in recipes varying from curries to banana chips, fritters, fruit preserves, or simply baked or steamed."]], "0_corpus": "wikipedia", "1_conv_id": "5878ba87a15e4f1dbcfb584db699e98c", "1_model_name": "nomic-ai/nomic-embed-text-v1.5", "1_prompt": "bananas", "1_output": [["bananas", "Banana\n\nA banana is an elongated, edible fruit – botanically a berry – produced by several kinds of large herbaceous flowering plants in the genus Musa. In some countries, cooking bananas are called plantains, distinguishing them from dessert bananas. The fruit is variable in size, color, and firmness, but is usually elongated and curved, with soft flesh rich in starch covered with a peel, which may have a variety of colors when ripe. It grows upward in clusters near the top of the plant. Almost all modern edible seedless (parthenocarp) cultivated bananas come from two wild species – Musa acuminata and Musa balbisiana, or hybrids of them.\nMusa species are native to tropical Indomalaya and Australia; they were probably domesticated in New Guinea. They are grown in 135 countries, primarily for their fruit, and to a lesser extent to make banana paper and textiles, while some are grown as ornamental plants. The world's largest producers of bananas in 2022 were India and China, which together accounted for approximately 26% of total production. Bananas are eaten raw or cooked in recipes varying from curries to banana chips, fritters, fruit preserves, or simply baked or steamed."]], "1_corpus": "wikipedia"}
|
data/retrieval_individual-dc7de6a4-1262-43ef-9f08-31e2a349d93c.jsonl
CHANGED
@@ -16,3 +16,5 @@
|
|
16 |
{"tstamp": 1723493147.2247, "task_type": "retrieval", "type": "chat", "model": "nomic-ai/nomic-embed-text-v1.5", "gen_params": {}, "start": 1723493146.7789, "finish": 1723493147.2247, "ip": "", "conv_id": "07ae212a7e1340b09e81198d243c3555", "model_name": "nomic-ai/nomic-embed-text-v1.5", "prompt": " \"How is the development length for reinforcement calculated?\",", "output": [[" \"How is the development length for reinforcement calculated?\",", "Title: Predicting economic growth with classical physics and human biology\n\nAbstract: We collect and analyze the data for working time, life expectancy, and the pair output and infrastructure of industrializing nations. During S-functional recovery from disaster the pair's time shifts yield 25 years for the infrastructure's physical lifetime. At G7 level the per capita outputs converge and the time shifts identify a heritable quantity with a reaction time of 62 years. It seems to control demand and the spare time required for enjoying G7 affluence. The sum of spare and working time is fixed by the universal flow of time. This yields analytic solutions for equilibrium, recovery, and long-term evolution for all six variables with biologically stabilized parameters."]], "corpus": "arxiv"}
|
17 |
{"tstamp": 1723493295.556, "task_type": "retrieval", "type": "chat", "model": "text-embedding-3-large", "gen_params": {}, "start": 1723493294.3079, "finish": 1723493295.556, "ip": "", "conv_id": "35fdd90062f64c36b9884d5b15b48fa5", "model_name": "text-embedding-3-large", "prompt": " \"How is the development length for reinforcement calculated?\",", "output": [[" \"How is the development length for reinforcement calculated?\",", "Title: Experimental and Numerical Analysis of Strain Gradient in Tensile Concrete Prisms Reinforced with Multiple Bars\n\nAbstract: This work is a continuation of the ongoing research on deformation behavior of reinforced concrete elements under tension. The previous studies have revealed that deformation behaviors of elements reinforced with multiple bars and the traditional prismatic members reinforced with a center bar are essentially different. The latter layout, though typical of laboratory specimens, could not represent the norm of structures in real-life. Thus, a new test methodology to investigate the strain distribution in concrete prismatic members reinforced with multiple bars subjected to axial tension is devised. Prismatic concrete specimens with different reinforcement configurations were fabricated and tested using the proposed setup. Deformation behavior of the specimens is modeled with a tailor-designed bond modeling approach for rigorous finite element analysis. It is revealed that the average deformations of the concrete could be different from the prevailing approach of average deformations of the steel, and are dependent on the reinforcement configurations. Therefore, the efficiency of concrete in tension should be carefully taken into account for rational design of structural elements. The study endorses promising abilities of finite element technique as a versatile analysis tool whose full potential is to be revealed with the advent of computer hardware."]], "corpus": "arxiv"}
|
18 |
{"tstamp": 1723493295.556, "task_type": "retrieval", "type": "chat", "model": "text-embedding-004", "gen_params": {}, "start": 1723493294.3079, "finish": 1723493295.556, "ip": "", "conv_id": "49df4fdd6c444702a1e91b0d037e54a3", "model_name": "text-embedding-004", "prompt": " \"How is the development length for reinforcement calculated?\",", "output": [[" \"How is the development length for reinforcement calculated?\",", "Title: Incorporation of Strong Motion Duration in Incremental-based Seismic Assessments\n\nAbstract: This study proposes a new approach to incorporate motion duration in incremental dynamic assessments. In the proposed methodology, at each intensity level, a simulation-based approach, which is verified with actual data, is employed to determine the median duration and the median acceleration spectra of ground motions expected to occur at the site. Afterward, at each intensity level, artificial or spectrally matched motions are produced based on the median acceleration spectra and the median duration, indicating that different intensity levels are directly covered by the generated artificial or adjusted motions rather than just scaling up and down a set of recorded ground motions. In the proposed methodology, duration and acceleration spectral shape changes against intensity level while they remain the same for different intensity levels in approach where responses are derived by scaling up and down of a set of ground motions. The functional relationship between duration and seismic intensity level, which is vital for the estimation of median duration at each intensity level, is firstly investigated for the sites with different soil conditions and rupture distances. Not only is it demonstrated that the data can fit into exponential functions, but the sensitivity of the functions against different parameters is also explored as well. The proposed duration-consistent incremental seismic assessment is used in nonlinear seismic assessment of two single degree of freedom structures, with and without a degrading behavior capability. It is revealed that when changes in duration and spectral shape of the motions at different intensity levels are considered in the nonlinear dynamic analysis, an impactful influence that cannot be easily ignored is witnessed in the structural responses of incremental analyses."]], "corpus": "arxiv"}
|
|
|
|
|
|
16 |
{"tstamp": 1723493147.2247, "task_type": "retrieval", "type": "chat", "model": "nomic-ai/nomic-embed-text-v1.5", "gen_params": {}, "start": 1723493146.7789, "finish": 1723493147.2247, "ip": "", "conv_id": "07ae212a7e1340b09e81198d243c3555", "model_name": "nomic-ai/nomic-embed-text-v1.5", "prompt": " \"How is the development length for reinforcement calculated?\",", "output": [[" \"How is the development length for reinforcement calculated?\",", "Title: Predicting economic growth with classical physics and human biology\n\nAbstract: We collect and analyze the data for working time, life expectancy, and the pair output and infrastructure of industrializing nations. During S-functional recovery from disaster the pair's time shifts yield 25 years for the infrastructure's physical lifetime. At G7 level the per capita outputs converge and the time shifts identify a heritable quantity with a reaction time of 62 years. It seems to control demand and the spare time required for enjoying G7 affluence. The sum of spare and working time is fixed by the universal flow of time. This yields analytic solutions for equilibrium, recovery, and long-term evolution for all six variables with biologically stabilized parameters."]], "corpus": "arxiv"}
|
17 |
{"tstamp": 1723493295.556, "task_type": "retrieval", "type": "chat", "model": "text-embedding-3-large", "gen_params": {}, "start": 1723493294.3079, "finish": 1723493295.556, "ip": "", "conv_id": "35fdd90062f64c36b9884d5b15b48fa5", "model_name": "text-embedding-3-large", "prompt": " \"How is the development length for reinforcement calculated?\",", "output": [[" \"How is the development length for reinforcement calculated?\",", "Title: Experimental and Numerical Analysis of Strain Gradient in Tensile Concrete Prisms Reinforced with Multiple Bars\n\nAbstract: This work is a continuation of the ongoing research on deformation behavior of reinforced concrete elements under tension. The previous studies have revealed that deformation behaviors of elements reinforced with multiple bars and the traditional prismatic members reinforced with a center bar are essentially different. The latter layout, though typical of laboratory specimens, could not represent the norm of structures in real-life. Thus, a new test methodology to investigate the strain distribution in concrete prismatic members reinforced with multiple bars subjected to axial tension is devised. Prismatic concrete specimens with different reinforcement configurations were fabricated and tested using the proposed setup. Deformation behavior of the specimens is modeled with a tailor-designed bond modeling approach for rigorous finite element analysis. It is revealed that the average deformations of the concrete could be different from the prevailing approach of average deformations of the steel, and are dependent on the reinforcement configurations. Therefore, the efficiency of concrete in tension should be carefully taken into account for rational design of structural elements. The study endorses promising abilities of finite element technique as a versatile analysis tool whose full potential is to be revealed with the advent of computer hardware."]], "corpus": "arxiv"}
|
18 |
{"tstamp": 1723493295.556, "task_type": "retrieval", "type": "chat", "model": "text-embedding-004", "gen_params": {}, "start": 1723493294.3079, "finish": 1723493295.556, "ip": "", "conv_id": "49df4fdd6c444702a1e91b0d037e54a3", "model_name": "text-embedding-004", "prompt": " \"How is the development length for reinforcement calculated?\",", "output": [[" \"How is the development length for reinforcement calculated?\",", "Title: Incorporation of Strong Motion Duration in Incremental-based Seismic Assessments\n\nAbstract: This study proposes a new approach to incorporate motion duration in incremental dynamic assessments. In the proposed methodology, at each intensity level, a simulation-based approach, which is verified with actual data, is employed to determine the median duration and the median acceleration spectra of ground motions expected to occur at the site. Afterward, at each intensity level, artificial or spectrally matched motions are produced based on the median acceleration spectra and the median duration, indicating that different intensity levels are directly covered by the generated artificial or adjusted motions rather than just scaling up and down a set of recorded ground motions. In the proposed methodology, duration and acceleration spectral shape changes against intensity level while they remain the same for different intensity levels in approach where responses are derived by scaling up and down of a set of ground motions. The functional relationship between duration and seismic intensity level, which is vital for the estimation of median duration at each intensity level, is firstly investigated for the sites with different soil conditions and rupture distances. Not only is it demonstrated that the data can fit into exponential functions, but the sensitivity of the functions against different parameters is also explored as well. The proposed duration-consistent incremental seismic assessment is used in nonlinear seismic assessment of two single degree of freedom structures, with and without a degrading behavior capability. It is revealed that when changes in duration and spectral shape of the motions at different intensity levels are considered in the nonlinear dynamic analysis, an impactful influence that cannot be easily ignored is witnessed in the structural responses of incremental analyses."]], "corpus": "arxiv"}
|
19 |
+
{"tstamp": 1723499539.1345, "task_type": "retrieval", "type": "chat", "model": "BAAI/bge-large-en-v1.5", "gen_params": {}, "start": 1723499538.8823, "finish": 1723499539.1345, "ip": "", "conv_id": "8cab73cbf5c342f9b7a892a875463c2f", "model_name": "BAAI/bge-large-en-v1.5", "prompt": "bananas", "output": [["bananas", "Banana\n\nA banana is an elongated, edible fruit – botanically a berry – produced by several kinds of large herbaceous flowering plants in the genus Musa. In some countries, cooking bananas are called plantains, distinguishing them from dessert bananas. The fruit is variable in size, color, and firmness, but is usually elongated and curved, with soft flesh rich in starch covered with a peel, which may have a variety of colors when ripe. It grows upward in clusters near the top of the plant. Almost all modern edible seedless (parthenocarp) cultivated bananas come from two wild species – Musa acuminata and Musa balbisiana, or hybrids of them.\nMusa species are native to tropical Indomalaya and Australia; they were probably domesticated in New Guinea. They are grown in 135 countries, primarily for their fruit, and to a lesser extent to make banana paper and textiles, while some are grown as ornamental plants. The world's largest producers of bananas in 2022 were India and China, which together accounted for approximately 26% of total production. Bananas are eaten raw or cooked in recipes varying from curries to banana chips, fritters, fruit preserves, or simply baked or steamed."]], "corpus": "wikipedia"}
|
20 |
+
{"tstamp": 1723499539.1345, "task_type": "retrieval", "type": "chat", "model": "nomic-ai/nomic-embed-text-v1.5", "gen_params": {}, "start": 1723499538.8823, "finish": 1723499539.1345, "ip": "", "conv_id": "5878ba87a15e4f1dbcfb584db699e98c", "model_name": "nomic-ai/nomic-embed-text-v1.5", "prompt": "bananas", "output": [["bananas", "Banana\n\nA banana is an elongated, edible fruit – botanically a berry – produced by several kinds of large herbaceous flowering plants in the genus Musa. In some countries, cooking bananas are called plantains, distinguishing them from dessert bananas. The fruit is variable in size, color, and firmness, but is usually elongated and curved, with soft flesh rich in starch covered with a peel, which may have a variety of colors when ripe. It grows upward in clusters near the top of the plant. Almost all modern edible seedless (parthenocarp) cultivated bananas come from two wild species – Musa acuminata and Musa balbisiana, or hybrids of them.\nMusa species are native to tropical Indomalaya and Australia; they were probably domesticated in New Guinea. They are grown in 135 countries, primarily for their fruit, and to a lesser extent to make banana paper and textiles, while some are grown as ornamental plants. The world's largest producers of bananas in 2022 were India and China, which together accounted for approximately 26% of total production. Bananas are eaten raw or cooked in recipes varying from curries to banana chips, fritters, fruit preserves, or simply baked or steamed."]], "corpus": "wikipedia"}
|