{"taskset": {"n_runnable": 0, "name": null, "url_data": null, "catalog_id": null, "owner_type": null, "cited_by": null, "taskset": "llmsr-bench", "domain": "science-math", "task_kind": null, "environment": null, "grading": null, "path": "datasets/llmsr-bench", "n_single_container": 240, "n_tasks": 240, "domain_raw": null, "sample_instruction": "# Scientific Equation Discovery: BPG0\n\n## Problem Description\n\nYour task is to discover a mathematical equation that describes the relationship between the given variables using the provided experimental data.\n\n## Variables\n\n- `dP_dt`: Population growth rate (type: output)\n- `t`: Time (type: input)\n- `P`: Population at time t (type: input)\n\n## Task\n\n1. Analyze the training data\n2. Discover the equation relating inputs to output\n3. Write the equation to `/logs/agent/discovered_equation.txt`\n\n## Data Files\n\n**Training data (use this to discover equation):**\n- `/data/train_data.csv`\n\n**Test data (used for scoring - don't look at this!):**\n- `/data/test_data.csv`\n\n**Optional OOD test (if exists):**\n- `/data/ood_test_data.csv`\n\n> **Note:** In all CSV files, the **last column** is the output variable and all earlier columns are inputs.\n\n## Equation Format\n\n### Basic Syntax\n```python\ndP_dt = your_expression_here\n```\n\n### Available Operations\n\n- **Arithmetic:** `+`, `-`, `*`, `/`, `**` (power)\n- **Functions:** `sqrt()`, `exp()`, `log()`, `sin()`, `cos()`, `tan()`, `abs()`\n- **Constants:** Use variable names from CSV headers exactly\n\n### Free Parameters\n\nYou may introduce **scalar constants** (e.g., `c0`, `c1`, `k`, `alpha`) that are **not** CSV columns. These will be **automatically fitted** using BFGS optimization during evaluation.\n\n## Evaluation Metrics\n\nYour equation will be scored using:\n\n- **R\u00b2** (coefficient of determination): **This is your reward!**\n  - 1.0 = Perfect predict", "owner_org": null, "url_repo": null, "url_paper": null, "license": null, "languages": [], "difficulties": {"medium": 129, "hard": 111}, "categories": ["scientific-equation-discovery"]}, "tasks": [{"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-bio_pop_growth-bpg0", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-bio_pop_growth-bpg1", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-bio_pop_growth-bpg10", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-bio_pop_growth-bpg11", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-bio_pop_growth-bpg12", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-bio_pop_growth-bpg13", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-bio_pop_growth-bpg14", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-bio_pop_growth-bpg15", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": 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"compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-chem_react-crk23", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-chem_react-crk24", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, "runnable": false, "tags": ["symbolic-regression", "equation-discovery", "scientific-computing"], "task": "llmsr-bench-chem_react-crk25", "taskset": "llmsr-bench"}, {"agent_timeout": 1800, "category": "scientific-equation-discovery", "compose": false, "difficulty": "medium", "language": "", "oracle": null, 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