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The dataset generation failed
Error code: DatasetGenerationError
Exception: ArrowNotImplementedError
Message: Cannot write struct type 'groundtruth_kwargs' with no child field to Parquet. Consider adding a dummy child field.
Traceback: Traceback (most recent call last):
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 1831, in _prepare_split_single
writer.write_table(table)
File "/usr/local/lib/python3.12/site-packages/datasets/arrow_writer.py", line 712, in write_table
self._build_writer(inferred_schema=pa_table.schema)
File "/usr/local/lib/python3.12/site-packages/datasets/arrow_writer.py", line 757, in _build_writer
self.pa_writer = pq.ParquetWriter(
^^^^^^^^^^^^^^^^^
File "/usr/local/lib/python3.12/site-packages/pyarrow/parquet/core.py", line 1070, in __init__
self.writer = _parquet.ParquetWriter(
^^^^^^^^^^^^^^^^^^^^^^^
File "pyarrow/_parquet.pyx", line 2363, in pyarrow._parquet.ParquetWriter.__cinit__
File "pyarrow/error.pxi", line 155, in pyarrow.lib.pyarrow_internal_check_status
File "pyarrow/error.pxi", line 92, in pyarrow.lib.check_status
pyarrow.lib.ArrowNotImplementedError: Cannot write struct type 'groundtruth_kwargs' with no child field to Parquet. Consider adding a dummy child field.
During handling of the above exception, another exception occurred:
Traceback (most recent call last):
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 1847, in _prepare_split_single
num_examples, num_bytes = writer.finalize()
^^^^^^^^^^^^^^^^^
File "/usr/local/lib/python3.12/site-packages/datasets/arrow_writer.py", line 731, in finalize
self._build_writer(self.schema)
File "/usr/local/lib/python3.12/site-packages/datasets/arrow_writer.py", line 757, in _build_writer
self.pa_writer = pq.ParquetWriter(
^^^^^^^^^^^^^^^^^
File "/usr/local/lib/python3.12/site-packages/pyarrow/parquet/core.py", line 1070, in __init__
self.writer = _parquet.ParquetWriter(
^^^^^^^^^^^^^^^^^^^^^^^
File "pyarrow/_parquet.pyx", line 2363, in pyarrow._parquet.ParquetWriter.__cinit__
File "pyarrow/error.pxi", line 155, in pyarrow.lib.pyarrow_internal_check_status
File "pyarrow/error.pxi", line 92, in pyarrow.lib.check_status
pyarrow.lib.ArrowNotImplementedError: Cannot write struct type 'groundtruth_kwargs' with no child field to Parquet. Consider adding a dummy child field.
The above exception was the direct cause of the following exception:
Traceback (most recent call last):
File "/src/services/worker/src/worker/job_runners/config/parquet_and_info.py", line 1450, in compute_config_parquet_and_info_response
parquet_operations, partial, estimated_dataset_info = stream_convert_to_parquet(
^^^^^^^^^^^^^^^^^^^^^^^^^^
File "/src/services/worker/src/worker/job_runners/config/parquet_and_info.py", line 993, in stream_convert_to_parquet
builder._prepare_split(
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 1702, in _prepare_split
for job_id, done, content in self._prepare_split_single(
^^^^^^^^^^^^^^^^^^^^^^^^^^^
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 1858, in _prepare_split_single
raise DatasetGenerationError("An error occurred while generating the dataset") from e
datasets.exceptions.DatasetGenerationError: An error occurred while generating the datasetNeed help to make the dataset viewer work? Make sure to review how to configure the dataset viewer, and open a discussion for direct support.
episode
int64 | episode_seed
int64 | split
string | timestamp
string | batch_dir
null | init_args
dict | run_args
dict | stats
dict | history
list | extra_state
null | hash
string |
|---|---|---|---|---|---|---|---|---|---|---|
0
| 1,608,637,542
|
train
|
2025-10-28T03:42:48.467577
| null |
{
"env_repr": "<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>",
"vlm_repr": "<gymnasium.vlm.groundtruth_interactor.MockVLM object at 0x76a14e723190>",
"max_steps": 500,
"abs_size": 336,
"master_seed": 42,
"max_long_side": 336,
"image_quality": 95,
"interactor_type": "GroundtruthInteractor",
"groundtruth_strategy": "bfs",
"groundtruth_kwargs": {},
"enable_reasoning": true,
"reasoner_class": null
}
|
{
"render": false,
"seed": 1608637542,
"verbose": false,
"save_verbose": false,
"elicit_verbalization": true,
"repeat_instructions": false,
"include_env_feedback": true,
"num_interaction_history": 0,
"widget_log": false,
"autosave_path": null,
"save_history_at_episode_end": false
}
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
|
[
{
"step": 0,
"prompt": "You see a broken matchstick equation.\nYour goal is to fix the equation by moving ONE match per action.\nYou see an image of the equation.\n\nSymbols are indexed 0..N-1 from left to right (N = number of symbols).\n\nAvailable actions:\n1. 'move': Remove one match from segment 'src_seg' of symbol at 'src_idx', then add it to segment 'dst_seg' of symbol at 'dst_idx'. Format: `('move', [src_idx, src_seg, dst_idx, dst_seg])` where:\n • src_idx, dst_idx ∈ [0, N−1], with src_idx ≠dst_idx\n • src_seg, dst_seg ∈ matchstick_puzzles.TOTAL (e.g., {0..12})\n • The move must result in valid symbols at BOTH positions.\n2. 'undo': Revert the last move (if any). Format: `('undo', 'undo')`\n3. 'stop': Submit your current equation as final. Format: `('stop', 'stop')`\n\nSuccess: The submitted equation must be mathematically correct (evaluated as lhs == rhs).\n\nSegment legend (indices depend on symbol):\n 0..6 : 7-seg digits (a,b,c,d,e,f,g), 6 is also the horizontal stroke used by '+'\n 7 : plus vertical stroke (used by '+')\n 8 : the multiply sign that goes from top left to bottom right\n 9 : the multiply sign that goes from top right to bottom left\n 11,12: equals upper/lower bars (used by '=')\nA segment is valid for a symbol only if the resulting set of segments maps to a known glyph.\n\nPlease respond with exactly one action and its arguments in the specified format. For example:\n- To move a match: `('move', [0, 6, 2, 0])`\n- To undo: `('undo', 'undo')`\n- To stop: `('stop', 'stop')`\n\nVerbalize your reasoning in <think>…</think> and give the final result in <answer>…</answer>.\nThis is step 1. You are allowed to take 499 more steps.",
"vlm_output": "<think></think><answer>('move', [8, 0, 3, 5])</answer>",
"action": "('move', [8, 0, 3, 5])",
"reward": 0,
"image": 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L/tw/FX45+Ff+Dgl9Y1b4har4Yaz8R6Xpmm6ql4lp9l8Py20YlEcknyLE0ctwxY/xM5+90/TX9mefwh8UPiVZan4b+MkvjafTb+O6v9TPiCDUZYVSKURRO8QwiZdyAQCSzcmtH4j/AAk+Gmp/8FEvD3xl1LwVYz+KdPgsdNsdclQmaC0e21BniXnaASzc4zyRnBxX1BHDDDnyolXPXauK+WwWR1cVmNWs68lGFa/L0bVpd7dbbdD67jXjbB5/gMso0cKqboYWFFy0u3G6bVl8PVJu93IdXwj/AMHGmu/EfRP+CaOrR+ApLtLO+8V6Za+KntUzjTWaQ4c9VQ3C2qk99wU8Ma+7qw/iV8NvAnxh8B6r8MPid4Xtda0DXLNrXVdLvUJiuIm6qcYI7EEEEEAggivrsww0sZgqlCLs5Jq/qfIcI51R4c4nweaVqftI0KkJuPdRabtfS/VX62PyQ/4JEfFPxYv7Ing7xJ4/+JdxZHTfiLNpejX93qUcWy0TTGit7MO38BJMaofmIIA/hr9cPhxcavd+BtMuNdLm6e1UymXO4+hOe5GCa8F8H+BfCHw3/ah0b4d+BfD1rpeh6HfQWWk6Zax4itbeLw86RxqPQKAPWvpWvmuF8sq4SrWnKq5csnC3S6t72/yO7jXPKGf53Xx1Kiqca05VEtNFOTajp2vr5hRRRX2J8efh9+xl4v8A2iNR/wCDkzxVc+IV1KS+uPFXiSx8RCe2BMehxQSi0DZ+5EFisNjDr+7xndz+4NfL/hD4T/DbTP8Ago1r3xmsPBtlF4q1SSXT9Q11VPnzWselWRSEknAUFV6AE7RnOBX1BXz/AA7RdGjXi5N/vZ7+qX/BP0TxI4rwvF2PwVehh1RVLDUaTStq4J3at015Y9eVLbY/Lz/g6W1z4k2H7Lnw90TQHu08L6h4zm/4SNoU/dPcJblrRJG9D/pDBehKZ6qKzP2SPE/w2/aF/ZK+Gnhv9qL9oCLxhevo8E1z4K8U+L7Wa2MsQkWAyWmQzskO1gJM4IDkbhkfot+094C/Zu+JHwc1Dwz+1lY+HJ/BDz28mo/8JVepbWaSLMvks0rugRvM2gfMMltvO7B4v9ur4Q/C74o/AjTvhj488Eafqfh278RafHNpUkZSF0j3NGv7sqQAUUgAjp6V5HEGS161TEYyNdxjyXcVfWyej1Wjtpvq2etguNsJLgzLMheHlTnRxE5uvFLmtK3waxbmlLVc0dI0/e10u/8ABPG41K4/Yw8BC+kuHt4dLlg0SS6iCPJpMdxLHp74HBDWa25DfxAhu9ez1xf7ONpa6f8As/eCNPsLZIYLfwnp8UEMShVjRbdAqgDoAAAB7V2lfXYKLhg6cW72itfkj80zTFRxuZ18RGPKpzlK3a8m7fK549+2NruheEPAqeM9SGZtNhuJhGAuZY1j3FckjksEAHct2rX/AGPoNIh/Zq8IzaSGD3Ol/adT8yNFc6hI7PebwjMA/wBpaYMAzYIIycZrgfjXYp8fPjroHwpgWR9MhunutUdSABDZESnqjAhrtrRCOCVDEHtXT/skwar4ct/FPgfUAv2eDX5L/TgHXMYuBuni2hQRi5WaTJ3Z88c8YHy+X4mnLiOrV5Vy1bxi+7pqN/v19bHViKUllsYX1jZteUr2/rzPYaKKK+xPGPx0/wCDqnX/AImQ6x8H/D0Et4nhNotSulEafuX1NWhUFiOsixN8oPQSPjqa/Vj9nHUfHOr/ALPXgPVvidFNH4luvBmlzeIUuIRHIt81pEZwyDhW8wvkDoeK8b/4KW/Cb4a/GDwN4a0T4oeDLLXLPTr++1Kytr5WKRXcNjL5cuARkruPByDnkGvo3RGZ9Fs2Y5JtYyT/AMBFfP4Ck4Z/i5czd1T0+T/y/E/ROIOK8LmnAOUZNDDqM8LKu5T097nkmrdf8V92lY439qXVPHGh/s0fEHWvhm12viK08FapNobWEPmTrdrayGIxr/E4cLtHc4r5X+DXj/xmnhz4uJ+zZ4hudWg0r4A2N14cksVjuQusfZ9Qax2OMl5pIhC5Qk5BibHzgn7kPTivl/8A4JofCX4a/CDQPEukfDHwXZaJbanBpepahFZKR9ou5YpfMmYsSSx2j2GAABUZlQlUzzCSUmtKi0/w7/j+B4+TZngcHk1eNWip1IyhKN0nF3lG6l10UbRSv8cr26/Cv/Bq1rnxJvdf+M1jfNdzeHZE0y6uLiePKnU2e4BPmHku0eSw9gT2z+xVfL3/AATX+E3w2+Etl4qs/hr4MstGj1m30vVNUWzVv9KvJRc+ZM5YkljtHsMcAV9Q1rwzB08kpK99/wD0pno+J3EuG4u42xWa0KPsoVOS0dL+7CMbu2l3a55z8WPhr+zB4u+LfgDxX8ZdG8L3HjPRb26f4cy6zdRpeLOY1M/2RGYGZgqoxADbdobggGvQ47eCI7ooEU+qqBX4cf8ABwz8SPjz4R/4Ke/D3U9B8R6ppMPh/wAPabeeAr23cRLb3L3chmmiY/Lv8xEDFuyIG+XGf0X/AGcPi3a+I/H1t4f8E/tKXPjedrqKW6spfFdvqLQRAlWbbCAVQhjknjIHTFefU4owuGzKphpUXzcyV0lrsrv9N9LHocScDYvKuGMozGWLVSOJpTmoNv8Ad2lfljq9HzXe3v8AP6n1nRRRX1x+ZHz1/wAFYNc+JPhv/gnJ8X9Z+Er3aa3F4PmCSWMe6WO2Z0W6de422xmbcOVAJHIFfJX/AAa3ap4/uv2RPHema3FP/wAI7a+O86BJJCAhme1iNyqN1YDEJI6AsfU1+inxqghuvg34ttriMPHJ4Zv1dG6MDbyAivK/+CeXwt+Hnwa+DusfD74WeEbTQ9Fs/FDvbadZBtiNJZWbucsSSSzEkknrXz+Jot8SUKnM/gnp00a/+S/BH6Jl3FeFwvhljuH5YdOpVr06iqaaJLVd7rltHpac9uvvVfgv/wAFDfiV8a/D3/BwHba1q/jbUfDx0vxBotjoOrfaI7b7FocttGszRSSfIkZWe8Jc9GeQ9Rx+9Fec678Nf2X9R/aZ0b4k+IdG8LyfFe08NzW2h3NzdRjVRpZdhIY4i25ogzuC4U43sMjcQds8y2pmmGhThU5GpJ39L7eet15i8OeL8NwfjsbXrYX26rYarSSstHNLV3+zpaX91v0PijXrX4NeI/iV4S+MngX4k2/jj4j2vxD8N2Oi+I31y31bUoImvdktnGyH91AbObUXdFA+UyyHJQMv6O18u/Gn4RfDHVf2+vCHxf1LwRYTeJ9FtdKs9J1p4z51pBLLqHmInO0btzAnGcMRnBNfUVcXDeFnhPrNOdRzaqWu+vuxd93vf8Dws/zKnjsHg6cbtwg7uXS7soR1fuRUbx21lL3V1+G/+DiLXPiTon/BMvxCPh892lteeIdNtvFElomdumtKdwc9VRphbqSOu7aeGNfLv/BJb4xW2tfsXeGPDPxc/ajurb7HrFxZaR4Rv/GFrBC9lHMvkRG3b94yeZuCgnnAA4AFfpx+2V4U8O+Ov2avE/gzxfpEWoaVqsVta6jYz52TwvdQq6HBBwQSOCDUH7Gfgnwj4E/Zz0LwZ4O8OWmnaVpV1qNrp1jbRYS3hTULhVRc5OAB1JJ9TXHm2VVsyz3khWdO9Pp25rW3Wjvc+owvGeDw/hmsheFUqixXtefTb2duzfN0vty6HTfAnw63hj4X6fp8glDTTXN26zDDAz3Ek2MYHHz8e1dfRRX1mFoLDYaFFO/Kkr+isfmtWftasp92395+dH7UXxd1Twj8SfHV34i+MF74Y8RR/HLQ9P0+4OoW9rLa6U8VkFWEy5CQNZteyGTH3vOOcqcfQP7JXxOj8Y+LU0rwj8dZ/HNpbvI2ozS+IodRNsrx/KrNDwgygKhhnOcdTXsmofs9/BPVfjbZ/tH6l8NdLm8c2GitpFn4mkgzcxWTMzGEHOMZd+cZAdgDgkV2EcMMOfKiVc9dq4r5mjw3i4ZhLEPEyUXU5+VXs9b66/LZ6H1GbZ7luLwtKnh8PaSglJtJe9yqLUbX9xct1ezvKV+7dRRRX1p8meUzeCjeftQReIhYPCLWP7a00anbOTaNagsT7ORxj7g98+rUUVxYLBrB+0tK/POUvS/T5G9es63LpayS+4KKKK7TA8p0fwS037Tl94maweAWsL3JeMHZM0kEUIZiep2pjjH3PY16tRRXFgcGsFGaUr80pS/8Cd7fI3r1nXcXa1kl9x+Xn/B0trnxJsP2XPh7omgPdp4X1DxnN/wkbQp+6e4S3LWiSN6H/SGC9CUz1UVY/YI+MUXxB/Zt+GEfxP8A2oLzXPE8uiQ48K6l4vtpT5q70gAtV/eGQRBCASW7nJzX6H/Gz4F/CL9o34fXPwq+OHgKw8SeHryaKW40vUUJjZ4nDo2VIIIYA5BHcdCRXS2WlaZp1vFaafp0EEUEapBHFEFWNVGAoAHAAGAK8DM+G8TmOPqVo4hwjJJWV3e2jT1Wn+bP0Orx1gZeH+C4fWEXtaFapUdTTVT2to3fW0vKELN9Mv4a+Hh4S+HeheFgZD/Z2kW1tmXG75I1XnAHPFbdFFfU04KnTUF0Vj82k+aTZz/hH4e6b4Q1vVtbs7lpH1S48zYygCFcklR6/MxOfp6ZJ4U+Hum+E/EGreILS5eR9Um37GUARDJYqD3yxJ/L6noKK5oZfgqXJywS5G3Hycr3++7NZYitLmvLdJP5bfkFFFFdhieXftSeEj4v8N6dpy6c8pluZbZZ4lJeEzRNH8vbkMRyDzivTLK2FnZQ2akkRRKgJ6nAxUtFcVHBqjjauI5r+05dO3KmvxubzrOdCFO3w3/E4P8Aal1Txxof7NHxB1r4Ztdr4itPBWqTaG1hD5k63a2shiMa/wAThwu0dzivhDQfjZ4D0f4z/wDCMeHP2srjwz4di+GOiTxLYeLrOzjuJXluPJkLyZaSRrcKxGeFKN/GCf0rrjPg1+zv8EP2etC1Dwz8FPhjpPhuw1XWJtV1C10232pPeS7RJKc55IVRgcAKAAAMV5Wc5LiMzxNKrSrOnyprS99bbWa+ep7+V5xl2Cyivh61HnqSd4Oytra/M3r7qj7lk9ZSvbrx37HmgaLB4avfF3hy/W607Ubazt9PuYZ1lhmghWQpIjrkOD5p+YEg44717JSKqooVFAA6AClr1MtwSy7Aww/NzcvXa+tzwMTX+s15VLWucd4+/Z9+CvxS8f8AhX4p/EP4baZq/iHwRcTT+FNWvId0umyShRI0ZzjnYp5BwVBGCM110dvBEd0UCKfVVAp9FdihCLbS1e/n6iqYjEVqcKdSbcYK0U22opttpLom23ZdW3uwoooqjEzfGVgNV8I6rpbWa3AudNniNu2cSho2G0455zj8a439mjw03h/wLd3TpKh1PVnutkoxtAhhgGBjOMQg89ya9Eoring1PHwxXN8MZRt6tO/4G8a7jh5UrbtO/pcK/Br/AIKDfFT46+FP+DgKHWb7x/qvho6frujabourR3iWn2TQZraIT+XJJ8ixMs12WY8bmc9Rx+8tcdqv7PnwV1z41ad+0Xq/w20u48caTo8ml6b4llgzc29m5YtCpzjBLvzjIDsAcMQePO8sq5rh4U6dTkakpX9L/j1XmfdeHnGWD4LxuMr4nDKsq+Hq0UnbRztZu/2dLS62b9D56/ZvuPB/xU+JVleeG/jRL43n06/hub7Um8RQajLbpEsrRRO0QxHHuZyAQCSzYNfW1Njhhhz5USrnrtXFOq8nyuWV0JwnUdRylzNvfZLu+3c+JxmKWKmmo8qStb+rHg3/AAUG1zV9D+GXhJotTuLLRbr4laPB4nuYQAi2haRoVlc/cie9WzjY8Z37ejGvmH4E/tDaB/wkvidJ/wBsC4tIbL4jana6D4fbxjZQW7wCRMxrBje6G4a4CnOWwME8V9+/EX4d+CPi34F1X4Z/Enw1a6xoOuWL2eq6XeJujuYXGGU45HsQQQcEEEZo8B/DrwL8MPBmlfDv4f8Ahaz0rRNDsIrLSdOtIQsdtBGoVEXvwAOTknqSTXm5pkGKzDMPrFPEOmuXl0vffya0/U97DZ3ltDIVhZUOaspbtLl5d731fPf3drcvmM+Glzq934D0y510yG6e2BkaXO4jJ2k55yVwa3aKK+iw9J0KEKbd+VJXfWytf5nzNSfPUcrWu7hRRRWxAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV5GP24v2bz+2Ef2Ex40n/4WMPD39rnTv7Mn+zeXt8zyPtO3yvtPk/v/ACN2/wAr58bea9cr860+EHxlH/BcdifhL4l/sH/hOT8RP+E5/st/7I/sw+BV8O/Y/tX3PtX24H/R87vL/eYxzQB+ilFFFAHA/tP/ALSvwp/ZA+BPiH9o3426le2nhjwxarcapNp2my3k4VpFjUJDErO5LOo4GAMkkAEjsvD2u6d4o8P2PibSJGe01GziurV3QqWjkQOpIPIOCOK8M/4Kp6/NoH/BOL41rZeEfEWvXmqfDjVdH03SPCugXGp31zd31u9nAqW9urSMvmzoXYAhEDOcKpNegfsp+L7Xx7+zR4D8W2Whazpkd54TsSNP8Q6RNYX1uVgVSk1vMqyQuCpyrAEUAd/RRRQB5J8Kv23f2ffjL+0f41/ZS8F69qn/AAmngO2W51ix1LQLq0huIDKYHmtJpo1ju445h5LvEWVZPlJzXrdfF37MHxLvPjZ/wVy+NfiXx38MfHeg3fgbwnB4M8AT6r4IvbXSL7SIrmK51C/j1GSMW9xLcXs0aRxI5IhsN+DvbH2jQAV5Z+19+2N8E/2HfhOfjV8e7rWodBS9FvNNoXh261OWEeXJK80kdsjtHDHFFJJJKwCIqEk9M+p18g/8FxYY/EP/AAT38YfC+H4dfFTxHqXi+0m0zw3b/CfT57m5TVzbyyWK3qwnP2CSdI4pvMDQlZNsg2sTQB9baVqmna5pdtrekXaXFpeW6T2s8ZyskbqGVh7EEH8asVi/DaDxJa/DrQLXxja28Grx6LarqsNogWKO5EKiVUC8BQ+4ADjGK2qACvOvhD+1R8GPjp8VviR8GPhr4hmvtc+FGtWmleM0No6RW13cWq3KRpIRtlIjYBtudrAqeRXotfnl/wAEV/hZ+138Jv2kf2ktP/al/ZyHhC51rWNE1SXxHD4iF/B4h1CaO7lubiJlgjUhvNViqs/k7lhJJTcQD9DaKKKAPJv2jP2zPhN+zF458CfDjx5oXi/U9Y+ImozWnh6z8JeEbvVmTyXt1mnuPsyN9ngQ3MO6V8IobJIxXrNfC/8AwWg8L+MNT1L4P+Kfgd4Y+L8vxZ0zxWkHw21n4cQTHSbSafUdL+2xa48XypZSWsMhIm/csIpM/OEFfdFABTZpobaF7i4lWOONSzu7YCgckknoKdXOfGLwxq/jb4ReKvBmgTCO/wBX8OX1lZSM2As0tu8aEnthmHNAHKfsp/tefBP9tD4fXfxR+A2qape6HaavLYJe6noVzYi7KKjrcW4uEQz20iOjxzplJFbIJwcenV8C/wDBvN4I+P8A8N/2RNa8B/GTS/iRYaVoutadp/hfTvimJhqNq8Gh6dDqkcAm+ZbBdTS9W2A+Tyx+7+TbX31QAV4p8c/29/gj+zt+0L4H/Zs+JOheNU1n4hXtpZeHdY0/wTe3OjG6uZpYorebUEjMEMxMLsY2YMEAcjaQa9rr5v8A2oPCPiv4rft2fs6eCoPDeoz+GPCF34i8da/qIspDZxXlrp40zT4XlxsErPq08qITuItmYDCmgD6QooooA5r4yfFzwD8AvhP4j+NvxU1wab4b8J6Lcarrl+YmfyLWCMySMFUFmO1ThQCScAcmsL9l39p/4Tftg/Buw+OfwWv9Qm0W+u7q0aHWNKmsLy0urad7e4t7i3nVZIZY5Y3VkYAjFcj/AMFL/DfxC8Y/8E9/jR4T+FHhJte8Ran8NtXtdL0aO1E8l5I9q6mKONuHkKlti9321wH/AARd8Ja74L/YZs9Hv/BfizQtJk8c+JrrwjbfECykg8QT6NNrF1LZ3GpLL+9N3JG4d2l/eNlS3JoA+r6KKKAPI1/bk/Zvf9sNv2FF8Z3H/CxU0D+1m0/+y5/suzYJfs/2rb5P2nySJ/I3b/KO/G3mvXK/O/xh+zf8RtQ/4L+eFfib4Dm8df8ACLWlnceLvHNvf+DBFoEd4PDcuhW09tq2/wDfzSLJFE1kFBj+zyyk4ZK/RCgArzb4z/tY/Bn4CfFL4c/Bv4i6tfw698VNcn0nwhb2mlTTxy3EMPnP5sqKUgULgAuRuJwM849Jr5B/4KnfE1fA3xF/Zns1+GnjrxB5Xx5tNXvp/B/gq91aLT7OCwvLWSW5e2jcW6+bfwY3kblEjDIjbAB7H+y1+3F+zh+2VfeM9O+AHjSfVpfAfiBtI14XGmT2wMgLqs8BlVRcW0jRSqk6ZRzDIATtNet1+df/AAQr+D3xl+HniTx4Pij8JPEfhNfCHgjwx8O5n8QaY9smsanpF5rk11eWhb/j4tSmoWxS4XKvvYA/Ka/RSgD/2Q==",
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",
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ueu1cV8tgsjq4rMatZ15KMK1+Xo2rS726226H13GvG2Dz/AZZRo4VU3QwsKLlpduN02rL4eqTd7uQ6vhH/g40134j6J/wTR1aPwFJdpZ33ivTLXxU9qmcaazSHDnqqG4W1UnvuCnhjX3dWH8Svht4E+MPgPVfhh8TvC9rrWga5Zta6rpd6hMVxE3VTjBHYgggggEEEV9dmGGljMFUoRdnJNX9T5DhHOqPDnE+DzStT9pGhUhNx7qLTdr6X6q/Wx+SH/BIj4p+LF/ZE8HeJPH/AMS7iyOm/EWbS9Gv7vUo4tlommNFb2Ydv4CSY1Q/MQQB/DX64fDi41e78DaZca6XN09qplMudx9Cc9yME14L4P8AAvhD4b/tQ6N8O/Avh610vQ9DvoLLSdMtY8RWtvF4edI41HoFAHrX0rXzXC+WVcJVrTlVcuWThbpdW97f5HdxrnlDP87r46lRVONacqiWminJtR07X18wooor7E+PPw+/Yy8X/tEaj/wcmeKrnxCupSX1x4q8SWPiIT2wJj0OKCUWgbP3IgsVhsYdf3eM7uf3Br5f8IfCf4baZ/wUa174zWHg2yi8VapJLp+oa6qnz5rWPSrIpCSTgKCq9ACdoznAr6gr5/h2i6NGvFyb/ez39Uv+CfoniRxXheLsfgq9DDqiqWGo0mlbVwTu1bpryx68qW2x+Xn/AAdLa58SbD9lz4e6LoD3aeF9Q8Zzf8JG0KfunuEty1okjdgf9IYL0JTPVRWT+x9rvwt+PH7IPww8H/tK/He28VTrodu8ngTxJ4stJLRWhWRLcPZDBby4ArBXztIDEblBH6M/tPeAv2bviR8HNQ8M/tZWPhyfwQ89vJqP/CVXqW1mkizL5LNK7oEbzNoHzDJbbzuweL/bq+EPwu+KPwI074Y+PPBGn6n4du/EWnxzaVJGUhdI9zRr+7KkAFFIAI6eleRxBktetUxGMjXcVyaxV9bJ6PVaO2m+reh62C43wkuC8syF4eVOdHETm68Uua0rfBrFuaUtVzR0jT97XS7/AME8bjUrj9jDwEL6S4e3h0uWDRJLqII8mkx3EsenvgcENZrbkN/ECG717PXF/s42lrp/7P3gjT7C2SGC38J6fFBDEoVY0W3QKoA6AAAAe1dpX12Ci4YOnFu9orX5I/NM0xUcbmdfERjyqc5St2vJu3yuePftja7oXhDwKnjPUhmbTYbiYRgLmWNY9xXJI5LBAB3Ldq1/2PoNIh/Zq8IzaSGD3Ol/adT8yNFc6hI7PebwjMA/2lpgwDNggjJxmuB+Ndinx8+OugfCmBZH0yG6e61R1IAENkRKeqMCGu2tEI4JUMQe1dP+yTBqvhy38U+B9QC/Z4Nfkv8ATgHXMYuBuni2hQRi5WaTJ3Z88c8YHy+X4mnLiOrV5Vy1bxi+7pqN/v19bHViKUllsYX1jZteUr2/rzPYaKKK+xPGPx0/4Oqdf+JkOsfB/wAPQS3ieE2i1K6URp+5fU1aFQWI6yLE3yg9BI+Opr9WP2cdR8c6v+z14D1b4nRTR+JbrwZpc3iFLiERyLfNaRGcMg4VvML5A6HivG/+Clvwm+Gvxg8DeGtE+KHgyy1yz06/vtSsra+VikV3DYy+XLgEZK7jwcg55Br6N0RmfRbNmOSbWMk/8BFfP4Ck4Z/i5czd1T0+T/y/E/ROIOK8LmnAOUZNDDqM8LKu5T097nkmrdf8V92lY439qXVPHGh/s0fEHWvhm12viK08FapNobWEPmTrdrayGIxr/E4cLtHc4r5X+DXj/wAZp4c+Lifs2eIbnVoNK+ANjdeHJLFY7kLrH2fUGsdjjJeaSIQuUJOQYmx84J+5D04r5f8A+CaHwl+Gvwg0DxLpHwx8F2WiW2pwaXqWoRWSkfaLuWKXzJmLEksdo9hgAAVGZUJVM8wklJrSotP8O/4/gePk2Z4HB5NXjVoqdSMoSjdJxd5RupddFG0Ur/HK9uvwr/wata58Sb3X/jNY3zXc3h2RNMuri4njyp1NnuAT5h5LtHksPYE9s/sVXy9/wTX+E3w2+Etl4qs/hr4MstGj1m30vVNUWzVv9KvJRc+ZM5YkljtHsMcAV9Q1rwzB08kpK99//Smej4ncS4bi7jbFZrQo+yhU5LR0v7sIxu7aXdrnnPxY+Gv7MHi74t+APFfxl0bwvceM9Fvbp/hzLrN1Gl4s5jUz/ZEZgZmCqjEANt2huCAa9Djt4IjuigRT6qoFfhx/wcM/Ej48+Ef+Cnvw91PQfEeqaTD4f8PabeeAr23cRLb3L3chmmiY/Lv8xEDFuyIG+XGf0X/Zw+Ldr4j8fW3h/wAE/tKXPjedrqKW6spfFdvqLQRAlWbbCAVQhjknjIHTFefU4owuGzKphpUXzcyV0lrsrv8ATfSx6HEnA2LyrhjKMxli1UjiaU5qDb/d2lfljq9HzXe3v8/qfWdFFFfXH5kfPX/BWDXPiT4b/wCCcnxf1n4SvdprcXg+YJJYx7pY7ZnRbp17jbbGZtw5UAkcgV8lf8Gt2qeP7r9kTx3pmtxT/wDCO2vjvOgSSQgIZntYjcqjdWAxCSOgLH1Nfop8aoIbr4N+Lba4jDxyeGb9XRujA28gIryv/gnl8Lfh58Gvg7rHw++FnhG00PRbPxQ722nWQbYjSWVm7nLEkksxJJJ618/iaLfElCpzP4J6dNGv/kvwR+iZdxXhcL4ZY7h+WHTqVa9OoqmmiS1Xe65bR6WnPbr71X4L/wDBQ34lfGvw9/wcB22tav421Hw8dL8QaLY6Dq32iO2+xaHLbRrM0UknyJGVnvCXPRnkPUcfvRXnOu/DX9l/Uf2mdG+JPiHRvC8nxXtPDc1todzc3UY1UaWXYSGOItuaIM7guFON7DI3EHbPMtqZphoU4VORqSd/S+3nrdeYvDni/DcH47G162F9uq2Gq0krLRzS1d/s6Wl/db9D4o161+DXiP4leEvjJ4F+JNv44+I9r8Q/DdjoviN9ct9W1KCJr3ZLZxsh/dQGzm1F3RQPlMshyUDL+jtfLvxp+EXwx1X9vrwh8X9S8EWE3ifRbXSrPSdaeM+daQSy6h5iJztG7cwJxnDEZwTX1FXFw3hZ4T6zTnUc2qlrvr7sXfd73/A8LP8AMqeOweDpxu3CDu5dLuyhHV+5FRvHbWUvdXX4b/4OItc+JOif8Ey/EI+Hz3aW154h0228USWiZ26a0p3Bz1VGmFupI67tp4Y18u/8ElvjFba1+xd4Y8M/Fz9qO6tvsesXFlpHhG/8YWsEL2Ucy+REbdv3jJ5m4KCecADgAV+nH7ZXhTw746/Zq8T+DPF+kRahpWqxW1rqNjPnZPC91CrocEHBBI4INQfsZ+CfCPgT9nPQvBng7w5aadpWlXWo2unWNtFhLeFNQuFVFzk4AHUkn1NcebZVWzLPeSFZ070+nbmtbdaO9z6jC8Z4PD+GayF4VSqLFe159NvZ27N83S+3LodN8CfDreGPhfp+nyCUNNNc3brMMMDPcSTYxgcfPx7V19FFfWYWgsNhoUU78qSv6Kx+a1Z+1qyn3bf3n50ftRfF3VPCPxJ8dXfiL4wXvhjxFH8ctD0/T7g6hb2strpTxWQVYTLkJA1m17IZMfe845ypx9A/slfE6Pxj4tTSvCPx1n8c2lu8jajNL4ih1E2yvH8qs0PCDKAqGGc5x1Neyah+z38E9V+Ntn+0fqXw10ubxzYaK2kWfiaSDNzFZMzMYQc4xl35xkB2AOCRXYRwww58qJVz12rivmaPDeLhmEsQ8TJRdTn5Vez1vrr8tnofUZtnuW4vC0qeHw9pKCUm0l73KotRtf3Fy3V7O8pX7t1FFFfWnyZ5TN4KN5+1BF4iFg8ItY/trTRqds5No1qCxPs5HGPuD3z6tRRXFgsGsH7S0r885S9L9Pkb16zrculrJL7gooortMDynR/BLTftOX3iZrB4Bawvcl4wdkzSQRQhmJ6namOMfc9jXq1FFcWBwawUZpSvzSlL/wACd7fI3r1nXcXa1kl9x+Xn/B0trnxJsP2XPh7omgPdp4X1DxnN/wAJG0KfunuEty1okjeh/wBIYL0JTPVRVj9gj4xRfEH9m34YR/E/9qC81zxPLokOPCupeL7aU+au9IALVf3hkEQQgElu5yc1+h/xs+Bfwi/aN+H1z8Kvjh4CsPEnh68miluNL1FCY2eJw6NlSCCGAOQR3HQkV0tlpWmadbxWmn6dBBFBGqQRxRBVjVRgKABwABgCvAzPhvE5jj6laOIcIySVld3to09Vp/mz9Dq8dYGXh/guH1hF7WhWqVHU01U9raN31tLyhCzfTL+Gvh4eEvh3oXhYGQ/2dpFtbZlxu+SNV5wBzxW3RRX1NOCp01BdFY/NpPmk2c/4R+Hum+ENb1bW7O5aR9UuPM2MoAhXJJUevzMTn6emSeFPh7pvhPxBq3iC0uXkfVJt+xlAEQyWKg98sSfy+p6CiuaGX4KlycsEuRtx8nK9/vuzWWIrS5ry3ST+W35BRRRXYYnl37UnhI+L/DenacunPKZbmW2WeJSXhM0TR/L25DEcg84r0yythZ2UNmpJEUSoCepwMVLRXFRwao42riOa/tOXTtypr8bm86znQhTt8N/xOD/al1Txxof7NHxB1r4Ztdr4itPBWqTaG1hD5k63a2shiMa/xOHC7R3OK+ENB+NngPR/jP8A8Ix4c/ayuPDPh2L4Y6JPEth4us7OO4leW48mQvJlpJGtwrEZ4Uo38YJ/SuuM+DX7O/wQ/Z60LUPDPwU+GOk+G7DVdYm1XULXTbfak95LtEkpznkhVGBwAoAAAxXlZzkuIzPE0qtKs6fKmtL31ttZr56nv5XnGXYLKK+HrUeepJ3g7K2tr8zevuqPuWT1lK9uvHfseaBosHhq98XeHL9brTtRtrO30+5hnWWGaCFZCkiOuQ4Pmn5gSDjjvXslIqqihUUADoAKWvUy3BLLsDDD83Ny9dr63PAxNf6zXlUta5x3j79n34K/FLx/4V+KfxD+G2mav4h8EXE0/hTVryHdLpskoUSNGc452KeQcFQRgjNddHbwRHdFAin1VQKfRXYoQi20tXv5+oqmIxFanCnUm3GCtFNtqKbbaS6Jtt2XVt7sKKKKoxM3xlYDVfCOq6W1mtwLnTZ4jbtnEoaNhtOOec4/GuN/Zo8NN4f8C3d06SodT1Z7rZKMbQIYYBgYzjEIPPcmvRKK4p4NTx8MVzfDGUberTv+BvGu44eVK27Tv6XCvwa/4KDfFT46+FP+DgKHWb7x/qvho6frujabourR3iWn2TQZraIT+XJJ8ixMs12WY8bmc9Rx+8tcdqv7PnwV1z41ad+0Xq/w20u48caTo8ml6b4llgzc29m5YtCpzjBLvzjIDsAcMQePO8sq5rh4U6dTkakpX9L/AI9V5n3Xh5xlg+C8bjK+JwyrKvh6tFJ20c7Wbv8AZ0tLrZv0Pnr9m+48H/FT4lWV54b+NEvjefTr+G5vtSbxFBqMtukSytFE7RDEce5nIBAJLNg19bU2OGGHPlRKueu1cU6ryfK5ZXQnCdR1HKXM299ku77dz4nGYpYqaajypK1v6seDf8FBtc1fQ/hl4SaLU7iy0W6+JWjweJ7mEAItoWkaFZXP3InvVs42PGd+3oxr5h+BP7Q2gf8ACS+J0n/bAuLSGy+I2p2ug+H28Y2UFu8AkTMawY3uhuGuApzlsDBPFffvxF+Hfgj4t+BdV+GfxJ8NWusaDrli9nqul3ibo7mFxhlOOR7EEEHBBBGaPAfw68C/DDwZpXw7+H/haz0rRNDsIrLSdOtIQsdtBGoVEXvwAOTknqSTXm5pkGKzDMPrFPEOmuXl0vffya0/U97DZ3ltDIVhZUOaspbtLl5d731fPf3drcvmM+Glzq934D0y510yG6e2BkaXO4jJ2k55yVwa3aKK+iw9J0KEKbd+VJXfWytf5nzNSfPUcrWu7hRRRWxAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV5GP24v2bz+2Ef2Ex40n/wCFjDw9/a507+zJ/s3l7fM8j7Tt8r7T5P7/AMjdv8r58bea9cr860+EHxlH/BcdifhL4l/sH/hOT8RP+E5/st/7I/sw+BV8O/Y/tX3PtX24H/R87vL/AHmMc0AfopRRRQBwP7T/AO0r8Kf2QPgT4h/aN+NupXtp4Y8MWq3GqTadpst5OFaRY1CQxKzuSzqOBgDJJABI7Lw9runeKPD9j4m0iRntNRs4rq1d0Klo5EDqSDyDgjivDP8Agqnr82gf8E4vjWtl4R8Ra9eap8ONV0fTdI8K6BcanfXN3fW72cCpb26tIy+bOhdgCEQM5wqk16B+yn4vtfHv7NHgPxbZaFrOmR3nhOxI0/xDpE1hfW5WBVKTW8yrJC4KnKsARQB39FFFAHknwq/bd/Z9+Mv7R/jX9lLwXr2qf8Jp4DtludYsdS0C6tIbiAymB5rSaaNY7uOOYeS7xFlWT5Sc163Xxd+zB8S7z42f8FcvjX4l8d/DHx3oN34G8JweDPAE+q+CL210i+0iK5iudQv49RkjFvcS3F7NGkcSOSIbDfg72x9o0AFeWftfftjfBP8AYd+E5+NXx7utah0FL0W802heHbrU5YR5ckrzSR2yO0cMcUUkkkrAIioST0z6nXyD/wAFxYY/EP8AwT38YfC+H4dfFTxHqXi+0m0zw3b/AAn0+e5uU1c28slit6sJz9gknSOKbzA0JWTbINrE0AfW2lapp2uaXba3pF2lxaXluk9rPGcrJG6hlYexBB/GrFYvw2g8SWvw60C18Y2tvBq8ei2q6rDaIFijuRColVAvAUPuAA4xitqgArzr4Q/tUfBj46fFb4kfBj4a+IZr7XPhRrVppXjNDaOkVtd3FqtykaSEbZSI2AbbnawKnkV6LX55f8EV/hZ+138Jv2kf2ktP/al/ZyHhC51rWNE1SXxHD4iF/B4h1CaO7lubiJlgjUhvNViqs/k7lhJJTcQD9DaKKKAPJv2jP2zPhN+zF458CfDjx5oXi/U9Y+ImozWnh6z8JeEbvVmTyXt1mnuPsyN9ngQ3MO6V8IobJIxXrNfC/wDwWg8L+MNT1L4P+Kfgd4Y+L8vxZ0zxWkHw21n4cQTHSbSafUdL+2xa48XypZSWsMhIm/csIpM/OEFfdFABTZpobaF7i4lWOONSzu7YCgckknoKdXOfGLwxq/jb4ReKvBmgTCO/1fw5fWVlIzYCzS27xoSe2GYc0Acp+yn+158E/wBtD4fXfxR+A2qape6HaavLYJe6noVzYi7KKjrcW4uEQz20iOjxzplJFbIJwcenV8C/8G83gj4//Df9kTWvAfxk0v4kWGlaLrWnaf4X074piYajavBoenQ6pHAJvmWwXU0vVtgPk8sfu/k2199UAFeKfHP9vf4I/s7ftC+B/wBmz4k6F41TWfiFe2ll4d1jT/BN7c6Mbq5mliit5tQSMwQzEwuxjZgwQByNpBr2uvm/9qDwj4r+K37dn7OngqDw3qM/hjwhd+IvHWv6iLKQ2cV5a6eNM0+F5cbBKz6tPKiE7iLZmAwpoA+kKKKKAOa+Mnxc8A/AL4T+I/jb8VNcGm+G/Cei3Gq65fmJn8i1gjMkjBVBZjtU4UAknAHJrC/Zd/af+E37YPwbsPjn8Fr/AFCbRb67urRodY0qawvLS6tp3t7i3uLedVkhljljdWRgCMVyP/BS/wAN/ELxj/wT3+NHhP4UeEm17xFqfw21e10vRo7UTyXkj2rqYo424eQqW2L3fbXAf8EXfCWu+C/2GbPR7/wX4s0LSZPHPia68I23xAspIPEE+jTaxdS2dxqSy/vTdyRuHdpf3jZUtyaAPq+iiigDyNf25P2b3/bDb9hRfGdx/wALFTQP7WbT/wCy5/suzYJfs/2rb5P2nySJ/I3b/KO/G3mvXK/O/wAYfs3/ABG1D/gv54V+JvgObx1/wi1pZ3Hi7xzb3/gwRaBHeDw3LoVtPbatv/fzSLJFE1kFBj+zyyk4ZK/RCgArzb4z/tY/Bn4CfFL4c/Bv4i6tfw698VNcn0nwhb2mlTTxy3EMPnP5sqKUgULgAuRuJwM849Jr5B/4KnfE1fA3xF/Zns1+GnjrxB5Xx5tNXvp/B/gq91aLT7OCwvLWSW5e2jcW6+bfwY3kblEjDIjbAB7H+y1+3F+zh+2VfeM9O+AHjSfVpfAfiBtI14XGmT2wMgLqs8BlVRcW0jRSqk6ZRzDIATtNet1+df8AwQr+D3xl+HniTx4Pij8JPEfhNfCHgjwx8O5n8QaY9smsanpF5rk11eWhb/j4tSmoWxS4XKvvYA/Ka/RSgD//2Q==",
"info": {
"equation": "2+19*10=192",
"is_correct": true,
"max_steps": 1000,
"history_depth": 2,
"current_moves": 1,
"env_feedback": "Action executed successfully."
},
"think": "<think></think>"
},
{
"step": 1,
"prompt": "Environment feedback: Action executed successfully.\n\nThis is step 2. You are allowed to take 498 more steps.",
"vlm_output": "<think></think><answer>('stop', 'stop')</answer>",
"action": "('stop', 'stop')",
"reward": 1,
"image": 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ueu1cV8tgsjq4rMatZ15KMK1+Xo2rS726226H13GvG2Dz/AZZRo4VU3QwsKLlpduN02rL4eqTd7uQ6vhH/g40134j6J/wTR1aPwFJdpZ33ivTLXxU9qmcaazSHDnqqG4W1UnvuCnhjX3dWH8Svht4E+MPgPVfhh8TvC9rrWga5Zta6rpd6hMVxE3VTjBHYgggggEEEV9dmGGljMFUoRdnJNX9T5DhHOqPDnE+DzStT9pGhUhNx7qLTdr6X6q/Wx+SH/BIj4p+LF/ZE8HeJPH/AMS7iyOm/EWbS9Gv7vUo4tlommNFb2Ydv4CSY1Q/MQQB/DX64fDi41e78DaZca6XN09qplMudx9Cc9yME14L4P8AAvhD4b/tQ6N8O/Avh610vQ9DvoLLSdMtY8RWtvF4edI41HoFAHrX0rXzXC+WVcJVrTlVcuWThbpdW97f5HdxrnlDP87r46lRVONacqiWminJtR07X18wooor7E+PPw+/Yy8X/tEaj/wcmeKrnxCupSX1x4q8SWPiIT2wJj0OKCUWgbP3IgsVhsYdf3eM7uf3Br5f8IfCf4baZ/wUa174zWHg2yi8VapJLp+oa6qnz5rWPSrIpCSTgKCq9ACdoznAr6gr5/h2i6NGvFyb/ez39Uv+CfoniRxXheLsfgq9DDqiqWGo0mlbVwTu1bpryx68qW2x+Xn/AAdLa58SbD9lz4e6LoD3aeF9Q8Zzf8JG0KfunuEty1okjdgf9IYL0JTPVRWT+x9rvwt+PH7IPww8H/tK/He28VTrodu8ngTxJ4stJLRWhWRLcPZDBby4ArBXztIDEblBH6M/tPeAv2bviR8HNQ8M/tZWPhyfwQ89vJqP/CVXqW1mkizL5LNK7oEbzNoHzDJbbzuweL/bq+EPwu+KPwI074Y+PPBGn6n4du/EWnxzaVJGUhdI9zRr+7KkAFFIAI6eleRxBktetUxGMjXcVyaxV9bJ6PVaO2m+reh62C43wkuC8syF4eVOdHETm68Uua0rfBrFuaUtVzR0jT97XS7/AME8bjUrj9jDwEL6S4e3h0uWDRJLqII8mkx3EsenvgcENZrbkN/ECG717PXF/s42lrp/7P3gjT7C2SGC38J6fFBDEoVY0W3QKoA6AAAAe1dpX12Ci4YOnFu9orX5I/NM0xUcbmdfERjyqc5St2vJu3yuePftja7oXhDwKnjPUhmbTYbiYRgLmWNY9xXJI5LBAB3Ldq1/2PoNIh/Zq8IzaSGD3Ol/adT8yNFc6hI7PebwjMA/2lpgwDNggjJxmuB+Ndinx8+OugfCmBZH0yG6e61R1IAENkRKeqMCGu2tEI4JUMQe1dP+yTBqvhy38U+B9QC/Z4Nfkv8ATgHXMYuBuni2hQRi5WaTJ3Z88c8YHy+X4mnLiOrV5Vy1bxi+7pqN/v19bHViKUllsYX1jZteUr2/rzPYaKKK+xPGPx0/4Oqdf+JkOsfB/wAPQS3ieE2i1K6URp+5fU1aFQWI6yLE3yg9BI+Opr9WP2cdR8c6v+z14D1b4nRTR+JbrwZpc3iFLiERyLfNaRGcMg4VvML5A6HivG/+Clvwm+Gvxg8DeGtE+KHgyy1yz06/vtSsra+VikV3DYy+XLgEZK7jwcg55Br6N0RmfRbNmOSbWMk/8BFfP4Ck4Z/i5czd1T0+T/y/E/ROIOK8LmnAOUZNDDqM8LKu5T097nkmrdf8V92lY439qXVPHGh/s0fEHWvhm12viK08FapNobWEPmTrdrayGIxr/E4cLtHc4r5X+DXj/wAZp4c+Lifs2eIbnVoNK+ANjdeHJLFY7kLrH2fUGsdjjJeaSIQuUJOQYmx84J+5D04r5f8A+CaHwl+Gvwg0DxLpHwx8F2WiW2pwaXqWoRWSkfaLuWKXzJmLEksdo9hgAAVGZUJVM8wklJrSotP8O/4/gePk2Z4HB5NXjVoqdSMoSjdJxd5RupddFG0Ur/HK9uvwr/wata58Sb3X/jNY3zXc3h2RNMuri4njyp1NnuAT5h5LtHksPYE9s/sVXy9/wTX+E3w2+Etl4qs/hr4MstGj1m30vVNUWzVv9KvJRc+ZM5YkljtHsMcAV9Q1rwzB08kpK99//Smej4ncS4bi7jbFZrQo+yhU5LR0v7sIxu7aXdrnnPxY+Gv7MHi74t+APFfxl0bwvceM9Fvbp/hzLrN1Gl4s5jUz/ZEZgZmCqjEANt2huCAa9Djt4IjuigRT6qoFfhx/wcM/Ej48+Ef+Cnvw91PQfEeqaTD4f8PabeeAr23cRLb3L3chmmiY/Lv8xEDFuyIG+XGf0X/Zw+Ldr4j8fW3h/wAE/tKXPjedrqKW6spfFdvqLQRAlWbbCAVQhjknjIHTFefU4owuGzKphpUXzcyV0lrsrv8ATfSx6HEnA2LyrhjKMxli1UjiaU5qDb/d2lfljq9HzXe3v8/qfWdFFFfXH5kfPX/BWDXPiT4b/wCCcnxf1n4SvdprcXg+YJJYx7pY7ZnRbp17jbbGZtw5UAkcgV8lf8Gt2qeP7r9kTx3pmtxT/wDCO2vjvOgSSQgIZntYjcqjdWAxCSOgLH1Nfop8aoIbr4N+Lba4jDxyeGb9XRujA28gIryv/gnl8Lfh58Gvg7rHw++FnhG00PRbPxQ722nWQbYjSWVm7nLEkksxJJJ618/iaLfElCpzP4J6dNGv/kvwR+iZdxXhcL4ZY7h+WHTqVa9OoqmmiS1Xe65bR6WnPbr71X4L/wDBQ34lfGvw9/wcB22tav421Hw8dL8QaLY6Dq32iO2+xaHLbRrM0UknyJGVnvCXPRnkPUcfvRXnOu/DX9l/Uf2mdG+JPiHRvC8nxXtPDc1todzc3UY1UaWXYSGOItuaIM7guFON7DI3EHbPMtqZphoU4VORqSd/S+3nrdeYvDni/DcH47G162F9uq2Gq0krLRzS1d/s6Wl/db9D4o161+DXiP4leEvjJ4F+JNv44+I9r8Q/DdjoviN9ct9W1KCJr3ZLZxsh/dQGzm1F3RQPlMshyUDL+jtfLvxp+EXwx1X9vrwh8X9S8EWE3ifRbXSrPSdaeM+daQSy6h5iJztG7cwJxnDEZwTX1FXFw3hZ4T6zTnUc2qlrvr7sXfd73/A8LP8AMqeOweDpxu3CDu5dLuyhHV+5FRvHbWUvdXX4b/4OItc+JOif8Ey/EI+Hz3aW154h0228USWiZ26a0p3Bz1VGmFupI67tp4Y18u/8ElvjFba1+xd4Y8M/Fz9qO6tvsesXFlpHhG/8YWsEL2Ucy+REbdv3jJ5m4KCecADgAV+nH7ZXhTw746/Zq8T+DPF+kRahpWqxW1rqNjPnZPC91CrocEHBBI4INQfsZ+CfCPgT9nPQvBng7w5aadpWlXWo2unWNtFhLeFNQuFVFzk4AHUkn1NcebZVWzLPeSFZ070+nbmtbdaO9z6jC8Z4PD+GayF4VSqLFe159NvZ27N83S+3LodN8CfDreGPhfp+nyCUNNNc3brMMMDPcSTYxgcfPx7V19FFfWYWgsNhoUU78qSv6Kx+a1Z+1qyn3bf3n50ftRfF3VPCPxJ8dXfiL4wXvhjxFH8ctD0/T7g6hb2strpTxWQVYTLkJA1m17IZMfe845ypx9A/slfE6Pxj4tTSvCPx1n8c2lu8jajNL4ih1E2yvH8qs0PCDKAqGGc5x1Neyah+z38E9V+Ntn+0fqXw10ubxzYaK2kWfiaSDNzFZMzMYQc4xl35xkB2AOCRXYRwww58qJVz12rivmaPDeLhmEsQ8TJRdTn5Vez1vrr8tnofUZtnuW4vC0qeHw9pKCUm0l73KotRtf3Fy3V7O8pX7t1FFFfWnyZ5TN4KN5+1BF4iFg8ItY/trTRqds5No1qCxPs5HGPuD3z6tRRXFgsGsH7S0r885S9L9Pkb16zrculrJL7gooortMDynR/BLTftOX3iZrB4Bawvcl4wdkzSQRQhmJ6namOMfc9jXq1FFcWBwawUZpSvzSlL/wACd7fI3r1nXcXa1kl9x+Xn/B0trnxJsP2XPh7omgPdp4X1DxnN/wAJG0KfunuEty1okjeh/wBIYL0JTPVRVj9gj4xRfEH9m34YR/E/9qC81zxPLokOPCupeL7aU+au9IALVf3hkEQQgElu5yc1+h/xs+Bfwi/aN+H1z8Kvjh4CsPEnh68miluNL1FCY2eJw6NlSCCGAOQR3HQkV0tlpWmadbxWmn6dBBFBGqQRxRBVjVRgKABwABgCvAzPhvE5jj6laOIcIySVld3to09Vp/mz9Dq8dYGXh/guH1hF7WhWqVHU01U9raN31tLyhCzfTL+Gvh4eEvh3oXhYGQ/2dpFtbZlxu+SNV5wBzxW3RRX1NOCp01BdFY/NpPmk2c/4R+Hum+ENb1bW7O5aR9UuPM2MoAhXJJUevzMTn6emSeFPh7pvhPxBq3iC0uXkfVJt+xlAEQyWKg98sSfy+p6CiuaGX4KlycsEuRtx8nK9/vuzWWIrS5ry3ST+W35BRRRXYYnl37UnhI+L/DenacunPKZbmW2WeJSXhM0TR/L25DEcg84r0yythZ2UNmpJEUSoCepwMVLRXFRwao42riOa/tOXTtypr8bm86znQhTt8N/xOD/al1Txxof7NHxB1r4Ztdr4itPBWqTaG1hD5k63a2shiMa/xOHC7R3OK+ENB+NngPR/jP8A8Ix4c/ayuPDPh2L4Y6JPEth4us7OO4leW48mQvJlpJGtwrEZ4Uo38YJ/SuuM+DX7O/wQ/Z60LUPDPwU+GOk+G7DVdYm1XULXTbfak95LtEkpznkhVGBwAoAAAxXlZzkuIzPE0qtKs6fKmtL31ttZr56nv5XnGXYLKK+HrUeepJ3g7K2tr8zevuqPuWT1lK9uvHfseaBosHhq98XeHL9brTtRtrO30+5hnWWGaCFZCkiOuQ4Pmn5gSDjjvXslIqqihUUADoAKWvUy3BLLsDDD83Ny9dr63PAxNf6zXlUta5x3j79n34K/FLx/4V+KfxD+G2mav4h8EXE0/hTVryHdLpskoUSNGc452KeQcFQRgjNddHbwRHdFAin1VQKfRXYoQi20tXv5+oqmIxFanCnUm3GCtFNtqKbbaS6Jtt2XVt7sKKKKoxM3xlYDVfCOq6W1mtwLnTZ4jbtnEoaNhtOOec4/GuN/Zo8NN4f8C3d06SodT1Z7rZKMbQIYYBgYzjEIPPcmvRKK4p4NTx8MVzfDGUberTv+BvGu44eVK27Tv6XCvwa/4KDfFT46+FP+DgKHWb7x/qvho6frujabourR3iWn2TQZraIT+XJJ8ixMs12WY8bmc9Rx+8tcdqv7PnwV1z41ad+0Xq/w20u48caTo8ml6b4llgzc29m5YtCpzjBLvzjIDsAcMQePO8sq5rh4U6dTkakpX9L/AI9V5n3Xh5xlg+C8bjK+JwyrKvh6tFJ20c7Wbv8AZ0tLrZv0Pnr9m+48H/FT4lWV54b+NEvjefTr+G5vtSbxFBqMtukSytFE7RDEce5nIBAJLNg19bU2OGGHPlRKueu1cU6ryfK5ZXQnCdR1HKXM299ku77dz4nGYpYqaajypK1v6seDf8FBtc1fQ/hl4SaLU7iy0W6+JWjweJ7mEAItoWkaFZXP3InvVs42PGd+3oxr5h+BP7Q2gf8ACS+J0n/bAuLSGy+I2p2ug+H28Y2UFu8AkTMawY3uhuGuApzlsDBPFffvxF+Hfgj4t+BdV+GfxJ8NWusaDrli9nqul3ibo7mFxhlOOR7EEEHBBBGaPAfw68C/DDwZpXw7+H/haz0rRNDsIrLSdOtIQsdtBGoVEXvwAOTknqSTXm5pkGKzDMPrFPEOmuXl0vffya0/U97DZ3ltDIVhZUOaspbtLl5d731fPf3drcvmM+Glzq934D0y510yG6e2BkaXO4jJ2k55yVwa3aKK+iw9J0KEKbd+VJXfWytf5nzNSfPUcrWu7hRRRWxAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV5GP24v2bz+2Ef2Ex40n/wCFjDw9/a507+zJ/s3l7fM8j7Tt8r7T5P7/AMjdv8r58bea9cr860+EHxlH/BcdifhL4l/sH/hOT8RP+E5/st/7I/sw+BV8O/Y/tX3PtX24H/R87vL/AHmMc0AfopRRRQBwP7T/AO0r8Kf2QPgT4h/aN+NupXtp4Y8MWq3GqTadpst5OFaRY1CQxKzuSzqOBgDJJABI7Lw9runeKPD9j4m0iRntNRs4rq1d0Klo5EDqSDyDgjivDP8Agqnr82gf8E4vjWtl4R8Ra9eap8ONV0fTdI8K6BcanfXN3fW72cCpb26tIy+bOhdgCEQM5wqk16B+yn4vtfHv7NHgPxbZaFrOmR3nhOxI0/xDpE1hfW5WBVKTW8yrJC4KnKsARQB39FFFAHknwq/bd/Z9+Mv7R/jX9lLwXr2qf8Jp4DtludYsdS0C6tIbiAymB5rSaaNY7uOOYeS7xFlWT5Sc163Xxd+zB8S7z42f8FcvjX4l8d/DHx3oN34G8JweDPAE+q+CL210i+0iK5iudQv49RkjFvcS3F7NGkcSOSIbDfg72x9o0AFeWftfftjfBP8AYd+E5+NXx7utah0FL0W802heHbrU5YR5ckrzSR2yO0cMcUUkkkrAIioST0z6nXyD/wAFxYY/EP8AwT38YfC+H4dfFTxHqXi+0m0zw3b/AAn0+e5uU1c28slit6sJz9gknSOKbzA0JWTbINrE0AfW2lapp2uaXba3pF2lxaXluk9rPGcrJG6hlYexBB/GrFYvw2g8SWvw60C18Y2tvBq8ei2q6rDaIFijuRColVAvAUPuAA4xitqgArzr4Q/tUfBj46fFb4kfBj4a+IZr7XPhRrVppXjNDaOkVtd3FqtykaSEbZSI2AbbnawKnkV6LX55f8EV/hZ+138Jv2kf2ktP/al/ZyHhC51rWNE1SXxHD4iF/B4h1CaO7lubiJlgjUhvNViqs/k7lhJJTcQD9DaKKKAPJv2jP2zPhN+zF458CfDjx5oXi/U9Y+ImozWnh6z8JeEbvVmTyXt1mnuPsyN9ngQ3MO6V8IobJIxXrNfC/wDwWg8L+MNT1L4P+Kfgd4Y+L8vxZ0zxWkHw21n4cQTHSbSafUdL+2xa48XypZSWsMhIm/csIpM/OEFfdFABTZpobaF7i4lWOONSzu7YCgckknoKdXOfGLwxq/jb4ReKvBmgTCO/1fw5fWVlIzYCzS27xoSe2GYc0Acp+yn+158E/wBtD4fXfxR+A2qape6HaavLYJe6noVzYi7KKjrcW4uEQz20iOjxzplJFbIJwcenV8C/8G83gj4//Df9kTWvAfxk0v4kWGlaLrWnaf4X074piYajavBoenQ6pHAJvmWwXU0vVtgPk8sfu/k2199UAFeKfHP9vf4I/s7ftC+B/wBmz4k6F41TWfiFe2ll4d1jT/BN7c6Mbq5mliit5tQSMwQzEwuxjZgwQByNpBr2uvm/9qDwj4r+K37dn7OngqDw3qM/hjwhd+IvHWv6iLKQ2cV5a6eNM0+F5cbBKz6tPKiE7iLZmAwpoA+kKKKKAOa+Mnxc8A/AL4T+I/jb8VNcGm+G/Cei3Gq65fmJn8i1gjMkjBVBZjtU4UAknAHJrC/Zd/af+E37YPwbsPjn8Fr/AFCbRb67urRodY0qawvLS6tp3t7i3uLedVkhljljdWRgCMVyP/BS/wAN/ELxj/wT3+NHhP4UeEm17xFqfw21e10vRo7UTyXkj2rqYo424eQqW2L3fbXAf8EXfCWu+C/2GbPR7/wX4s0LSZPHPia68I23xAspIPEE+jTaxdS2dxqSy/vTdyRuHdpf3jZUtyaAPq+iiigDyNf25P2b3/bDb9hRfGdx/wALFTQP7WbT/wCy5/suzYJfs/2rb5P2nySJ/I3b/KO/G3mvXK/O/wAYfs3/ABG1D/gv54V+JvgObx1/wi1pZ3Hi7xzb3/gwRaBHeDw3LoVtPbatv/fzSLJFE1kFBj+zyyk4ZK/RCgArzb4z/tY/Bn4CfFL4c/Bv4i6tfw698VNcn0nwhb2mlTTxy3EMPnP5sqKUgULgAuRuJwM849Jr5B/4KnfE1fA3xF/Zns1+GnjrxB5Xx5tNXvp/B/gq91aLT7OCwvLWSW5e2jcW6+bfwY3kblEjDIjbAB7H+y1+3F+zh+2VfeM9O+AHjSfVpfAfiBtI14XGmT2wMgLqs8BlVRcW0jRSqk6ZRzDIATtNet1+df8AwQr+D3xl+HniTx4Pij8JPEfhNfCHgjwx8O5n8QaY9smsanpF5rk11eWhb/j4tSmoWxS4XKvvYA/Ka/RSgD//2Q==",
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",
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",
"info": {
"equation": "2+19*10=192",
"is_correct": true,
"max_steps": 1000,
"history_depth": 2,
"current_moves": 1,
"env_feedback": "Action executed successfully."
},
"think": "<think></think>"
}
] | null |
32b157cc4689f3d788833266ad3ee4dad47d5911224c58adad23e741f0df5d72
|
1
| 3,421,126,067
|
train
|
2025-10-28T03:42:48.514795
| null |
{
"env_repr": "<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>",
"vlm_repr": "<gymnasium.vlm.groundtruth_interactor.MockVLM object at 0x76a14e723190>",
"max_steps": 500,
"abs_size": 336,
"master_seed": 42,
"max_long_side": 336,
"image_quality": 95,
"interactor_type": "GroundtruthInteractor",
"groundtruth_strategy": "bfs",
"groundtruth_kwargs": {},
"enable_reasoning": true,
"reasoner_class": null
}
|
{
"render": false,
"seed": 3421126067,
"verbose": false,
"save_verbose": false,
"elicit_verbalization": true,
"repeat_instructions": false,
"include_env_feedback": true,
"num_interaction_history": 0,
"widget_log": false,
"autosave_path": null,
"save_history_at_episode_end": false
}
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
|
[
{
"step": 0,
"prompt": "You see a broken matchstick equation.\nYour goal is to fix the equation by moving ONE match per action.\nYou see an image of the equation.\n\nSymbols are indexed 0..N-1 from left to right (N = number of symbols).\n\nAvailable actions:\n1. 'move': Remove one match from segment 'src_seg' of symbol at 'src_idx', then add it to segment 'dst_seg' of symbol at 'dst_idx'. Format: `('move', [src_idx, src_seg, dst_idx, dst_seg])` where:\n • src_idx, dst_idx ∈ [0, N−1], with src_idx ≠dst_idx\n • src_seg, dst_seg ∈ matchstick_puzzles.TOTAL (e.g., {0..12})\n • The move must result in valid symbols at BOTH positions.\n2. 'undo': Revert the last move (if any). Format: `('undo', 'undo')`\n3. 'stop': Submit your current equation as final. Format: `('stop', 'stop')`\n\nSuccess: The submitted equation must be mathematically correct (evaluated as lhs == rhs).\n\nSegment legend (indices depend on symbol):\n 0..6 : 7-seg digits (a,b,c,d,e,f,g), 6 is also the horizontal stroke used by '+'\n 7 : plus vertical stroke (used by '+')\n 8 : the multiply sign that goes from top left to bottom right\n 9 : the multiply sign that goes from top right to bottom left\n 11,12: equals upper/lower bars (used by '=')\nA segment is valid for a symbol only if the resulting set of segments maps to a known glyph.\n\nPlease respond with exactly one action and its arguments in the specified format. For example:\n- To move a match: `('move', [0, 6, 2, 0])`\n- To undo: `('undo', 'undo')`\n- To stop: `('stop', 'stop')`\n\nVerbalize your reasoning in <think>…</think> and give the final result in <answer>…</answer>.\nThis is step 1. You are allowed to take 499 more steps.",
"vlm_output": "<think></think><answer>('move', [4, 0, 5, 0])</answer>",
"action": "('move', [4, 0, 5, 0])",
"reward": 0,
"image": 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",
"info": {
"equation": "255/17=15",
"is_correct": true,
"max_steps": 1000,
"history_depth": 2,
"current_moves": 1,
"env_feedback": "Action executed successfully."
},
"think": "<think></think>"
},
{
"step": 1,
"prompt": "Environment feedback: Action executed successfully.\n\nThis is step 2. You are allowed to take 498 more steps.",
"vlm_output": "<think></think><answer>('stop', 'stop')</answer>",
"action": "('stop', 'stop')",
"reward": 1,
"image": 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GOlfJZnw/icVmFbEwxLgnFaK99Faz1Wmn56H65PxBwk/DfLuHlg+WpQrSn7bTXVv3Xvz++ubVWUYa6+74T/wTo0jQfBPx6+K3w6+D+nW9j4Ds9O0O7k0vSbeNNOsdelF0LpIdnypI1rHp7yRjABZGIBfJ+va+dP8Agnf8IPhh8DPDvjL4e/CHwTZeH9Fh1+3nj0+wVtnmyWUJdyWJZmOBySeAB0AFfRderw1FwyOgm76X+9vT5HwfFeOpZhntWtTu1aMby+KXLCMeaVm7Sla7V5Wvbmlu/jr/AILzeI/ix4Z/4Jk+PLv4TS3scly9na+IJtPjzImlSzqlzkjlUZSEcj+B2zwSa/N7/ghb8YdV8M/Dvx74O8WftM3/AII8O2+rWl1o9jB4ptdOSa8ljkW5kAlBZzshtgewwO5Nfun410bwl4j8G6t4f8f2Vlc6FfabPBrVvqO37PJaPGyyrLu42FCwbPGM1x/7Mfw6/Zm+Hnwa0zw3+yhpXhmLwOss8mmN4Xu47qzldpW81lmVnEjeYGBO4kFdvG3A5M2yLEZjmUa9PEOnaNtL336Wa0d9fkfa5Px7g8t8LsXw5PBc86teM1VsuVK0XZuzfP7jUe8ZS2tr8f8A7Nfhb4TfD79sb4XXv7MlzZz3XimPX28eajot3HevrWkiCaZ76/nDMZXGqG3VZ2Od88kYOCVH6B18efsb/BH4SfDv9rjXviP4I8AafpmveK18Uy+ItVtkbzb9l1mAguSSAMsThQATyRwK+w6rhOi6OWSi5N+/Lfydv0v6s+S4tzKGZY2i4uUuSnGLlP4pNuU23rLbm5I3k24xT0+FFcX8d/F0XhXwFcRm5WKS+zAJGbASPGZGJzwAoPPbIrtK+Z/2lb2b48ePtH+CmhNM1nr+pDSr2aNgvl2ChptRkyUcDdBG0K5HLypgjOR1Z/ip0cD7Gk/3lV8kfno38l+h4eX0lOvzy+GGr+R2X7Eng02nwxufi/qdn5eo+P70asC8SCSPTgoj0+ElWbIFuqSkZ4e4l4GSK9mpkEEFrAlrawpHFGgWOONQFVQMAADoAO1Pr1MJhqeDw0KENopL7jlrVZVqrnLdhRRRXQZn4if8HTviH4ryftB/Djwlqcl6vgdPCEt3pCGPFtLqjXMiXR3D78iwi0GD91XGMbzn9Uv+Cc2sfE3X/wBhL4T6v8YoblPEc/gewOoi8gEUp/dARs6jGGMYQngHJ5AOa4f/AIKRfBP4TfHOTwV4d+L/AIDsPENjYLqt9aWmoKxSO4SKALJhSM4DMMHIOeQa97+Cv/JHPCXA/wCRZsOg/wCneOvl8uoOHEmMlzN6Q09V+ltPU/U+JeNcHnHhvlGRU8MoTw0qjlPTW7+z1969533lFPXp01FFFfUH5Yfnj/wcueI/ixof/BP2zsPAEt7Homp+NbO28aPZx5U2XlyvEsrDlYzcpAPQtsU9cGv/AMGyur/EzUP2BNU0/wAYw3A0Ox8dXkfhF54AqtbNHE84jbGXUXLTc84YsM8YH15+3J4O8L/EL9mPXvA/jbRYdS0jVb7SrbUbC4zsnhfU7UMh2kHBHoQazv2B/Ang74YfAmX4ffD7w5baRouk+JdQg07TbNSI4I/NzgZJJ5JJJJJJJJJNfLug1xcp8z1pXt87W9Ovqfqi40wf/EIXw19WXtPrPtPaabWvfvz/AGL7cml+h7XXI/Hjwj8F/Hfwg1/wp+0TZaLceCbuxI8RR+IbhYrIQKwfdLI7KECsqsGyNpUEEECuur84/wDg5t8SfFjRf2FtE0vwPLex+HtU8a28HjJ7RMo0CxSSQJMw5WMzoh9C6oDzgH2szxUcHl9StKPMop6d/Xy7+R8rwPkdXiTi7BZbSrexlVqRSns421vHb3tPd1XvW1R95/Bzwd8H/B/wq8P+GfgdpWjQ+D7PSoU8OJojpLaG025jaJ1JEisDu35O7O7JJzXUKqqAqqAB0AFfi3/wRq+POsQ/sit4e+J/7X+q+F7XRvElxaeF9HbxraWKxWOyOQ7Y5QXK+fJNgnjqBwK/Vr9mnxZrHjPw5d69ca6dU065aOXTtRE4lScOpJaNx8rIRtIK8c8V4eVcT4XMcRTw0KUotry5VZX08ui0XQ6+NeFsTw1xBjcJVrqq6VSS57u8td3f7WvvK7s76vc9Looor6o+KCv52/2OPHX7Uup/8F4tI8R6+mrS+Obz4rXdr4tiuLQGWOw3yRXiMh4SKO0DgY4REXb0Ff0SV8eeEvgn8JdN/wCCi9x8d7HwDp8fjHUfG15YXviEIxuJbZdBcCPk7QMIgyACdoya+Y4joOrWwclJr97FaefX5W/E/U/DfjXB8J4DOKFfDKq8Vh5Qi3b3XqrO/wBh815Jatxjp1X2HRRRX05+WH80/wCz58XPj/pf/BWv/hNvif8AEXVvDHi3UPHt9aeONXnu4rKe0haR0uo2eUbIVWNSgHRQqhei1+kXx9sf2Y/iF4B8VfFXxH8aLfxp4p8O+FpH0HxJc+KbfUtT0GaN/NtHsfLP7iY3nk7Cq75ZBHGSwISvuDwh8I/2O9I/ak8UfEnwV4f8HJ8XL/SYk8Wz2V3E2rfYysOxp4Q5aNGCQfOVXdhMk8V4Z/wUR+Bvwg+JXxc0vxf49+HunarqfhTwc954du7uNibCc3RPmIAQpOUQjcDgqCMV+ZZjw7icDgKlV4luPN8KvZ3kld6/F1em/U/feI/EvAcT8VYDGU8LLCqjQhF8iSk+VOXLHWK9m9IxbbtH3uV/CfVPwlvPGOo/CrwzqHxFtmh8QT+H7KTXYWjCGO8aBDMpUcKRIWGBwK6Ciiv0yK5YpH4NWqKrVlNJK7bstlfovJH55ftj/E+fwx4//aWv/iT8QbvRrzRvDdkPCHnvFG1tph0oNaz2aPxKX1OS8Tdg7pUWPnAWug+Cnx5s7620OG4/bFvNe8QahpMMd1ok/jmzuTJdNErSqkMQDFwwbAU8YNfWPxJ/Zh/Z/wDjB8R/C3xe+J3wn0jWvEvgqczeFtYvYC02nyFlfchBwcMqsu4HawyMHmu4W1tUbeltGCOhCCvjK3C2NrYutVjinBTk3ZX2fR6rbZeR9hj+IsprYDD06OH/AHkYxU21FJOMIwSi1dtS5XOTaT5pWs7c0qXhCbVrjwrp0+uoVvHs4zcBhg7tozkdj6+9aNFFfY0oOnTjBu9kld9fM+NlLmk3a1z8jf8Ag6o8R/Fi18HfCfwrp8t6ngi9v9Rn1URJ/o8upxpELYSMP4hE9wVU9cuRnHEn/BOL47p4p/Yh8Iaf8fP2xr+2uPsVxp8nh3UvHVnbxnTI5XhggeFvn8swKq4JDFe/INfp78df2ffgv+014Ak+F3x6+Hen+J9AluorltN1JGKCaMkpIpUhlYZIyCOGI6Eiuk0bw14e8PaPaeH9C0S1tLGwto7eytLeBUjgiRQqIqgYCqoAAHQCvlMfw3i8ZmVTEwxLpqSSsr30VrbrTr82fqmJ8Q8ur+GmB4ZWCXtaFWc3U0s0+Zq2jfM+a0r6WhHfaPnv7MHhcaVoGr+KA0n/ABPNQjmXdjYVjgjiDJxyDt68+1en0AADAFFfRZfg1gMFTw6d+VWv3Py/EVniK8qlrXPjr/gvN4k+LHhj/gmT48u/hLLexSXD2dr4gm0+PMiaVLOqXOSOVRlIRyP4HbPBJr84v+CGXxr1/Qfhv438EeNP2otT8GeGrDU7Sfw/p0fiy20+NrmZZftTIswLNxHATj5QTnqxz+6nijwx4e8a+GtQ8HeLdHt9R0rVrKWz1Kwu4w8VzBKhSSN1PVWViCPQ1z3wW+AXwa/Z1+H1r8Kvgl8O9N8O+H7KWWS20ywiOxXkcu7EsSzEsTyST0HQAV4mbZDisxzGOIpV3TSjbS99+lmtH116H6bk/iDl2W+GWK4YqYNTq1a0aiqO1kly3vu+ZcvKunLOW1ve8l/Y/wBE8N+IPEUHxB8J+Jf7Y0+00i8t4dWt75LqK8kuLiKSWRpkyJJC8LEkH7zNkdMfRNIiJGuyNAoHYDFLXq5Tl39l4NUOfnd27vS93fz/ADPzbF4n61W9pa22noFcv4J+F2leCNe1HXLK7eVr5iI42QAQIW3FQe/Pf0A9yeoorqq4XD16sKk43lC7i+11ZmMKtSEJRi9HuFFFFdBmFFFFAHlH7Ufht9ctNHni0kzSI1xbx3EaMzxmZUXaMcfNtHUdVFeieC9BTwr4O0nwvG7sum6ZBaq0hBYiONUyccZ47Vp0V59DAKhmFbFc13UUVbtyq34nRUxDnh4UrfDf8Qooor0DnOR+O2kjW/hdqVi2mi6UNBMYiCcGKZJA4x3VkDf8Bql+zr4TPhP4cgOJg2pajc37LMMFTK+cDgcYAIz613dFef8AUE80+u82vJyW+d7nR9Yf1X2Fut7/ACsFc/8AFT4V/Dv43fD7VPhV8WfCNnr3h3WrcQ6ppN+haK4QMGAOCCCGVWBBBBUEEEV0FFd8oxnFxkrpmdGtVw9WNWlJxlFppp2aa1TTWqaeqa2MH4dfC/4e/CXwNpXw0+G3hCx0fQdEsktNK0yzhAjt4VHCjOSfUkkkkkkkkmt1VVQFVQAOgApaKIxjFJJWSFVq1K9SVSpJylJttt3bb1bbe7fVhRRRTICvF9L+H5uv2nTrZ0yS2Fhqc2qM0KnZMz2b2oZic5ysnbHKexFe0UV5+OwCx06MnK3s5qfra+h0UMQ6Cmkr8ya+8KKKK9A5z+av9nb40ftF6F/wVmm8YfEf4n614U8Vax45vbD4garJfR2M0NsZmF1DI0nyRIqxgBTwvloF5Va/XjwBN4E+NWtXXhbQPj1N451LULZLW4mbxRb6jc2dsXwdoiGI0yxJLDGe9fT/AIe/Ze/Z88KfG/W/2kvDvwl0e08deI7JbTW/E0Vv/pN3CBGNrHOBkQxZIALbBknFd1HbwRHdFCin1VQK+Fp8IYrWM8U+VyvypNp63u9Ur/J69z9d8RPEnLuM8ww2JwuCVH2VCFN7bq9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"info": {
"equation": "255/17=15",
"is_correct": true,
"max_steps": 1000,
"history_depth": 2,
"current_moves": 1,
"env_feedback": "Action executed successfully."
},
"think": "<think></think>"
}
] | null |
bd299cdc197b3e56e805c30f8fe328227f5bae15f22cdb23a46dbe9f8a501a47
|
2
| 4,083,286,876
|
train
|
2025-10-28T03:42:48.562441
| null | {"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
| {"render":false,"seed":4083286876,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"(...TRUNCATED)
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
| [{"step":0,"prompt":"You see a broken matchstick equation.\nYour goal is to fix the equation by movi(...TRUNCATED)
| null |
416a6ec847529ff773edc6ad5d1931b136fc44de32ac5414e0aad7e28a0f75d0
|
3
| 787,846,414
|
train
|
2025-10-28T03:42:48.600437
| null | {"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
| {"render":false,"seed":787846414,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"r(...TRUNCATED)
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
| [{"step":0,"prompt":"You see a broken matchstick equation.\nYour goal is to fix the equation by movi(...TRUNCATED)
| null |
9ccf2e7053131d03aa15468164803f7acb2797b7f236cee9d7f255ea9883e2e0
|
4
| 3,143,890,026
|
train
|
2025-10-28T03:42:48.639292
| null | {"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
| {"render":false,"seed":3143890026,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"(...TRUNCATED)
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
| [{"step":0,"prompt":"You see a broken matchstick equation.\nYour goal is to fix the equation by movi(...TRUNCATED)
| null |
dd71b151cc337beaffba5e51f16a1a1aedf28317bf98ccde473dfaa75f670074
|
5
| 3,348,747,335
|
train
|
2025-10-28T03:42:48.682128
| null | {"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
| {"render":false,"seed":3348747335,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"(...TRUNCATED)
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
| [{"step":0,"prompt":"You see a broken matchstick equation.\nYour goal is to fix the equation by movi(...TRUNCATED)
| null |
13c5b50d63c67b34e79cc503cdaf81e8f59d8c9140ae420dfa684b4c8c687a33
|
6
| 2,571,218,620
|
train
|
2025-10-28T03:42:48.720080
| null | {"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
| {"render":false,"seed":2571218620,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"(...TRUNCATED)
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
| [{"step":0,"prompt":"You see a broken matchstick equation.\nYour goal is to fix the equation by movi(...TRUNCATED)
| null |
65dde9af438032fedeb7f4012e41f1bcc63f93e7861b17da55eb19bf04b9cfb9
|
7
| 2,563,451,924
|
train
|
2025-10-28T03:42:48.768948
| null | {"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
| {"render":false,"seed":2563451924,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"(...TRUNCATED)
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
| [{"step":0,"prompt":"You see a broken matchstick equation.\nYour goal is to fix the equation by movi(...TRUNCATED)
| null |
b2040cb5e4f9f0345b35b2899c1ae0872fa0ce495ba71c26877398e6431bba5d
|
8
| 670,094,950
|
train
|
2025-10-28T03:42:48.817870
| null | {"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
| {"render":false,"seed":670094950,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"r(...TRUNCATED)
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
| [{"step":0,"prompt":"You see a broken matchstick equation.\nYour goal is to fix the equation by movi(...TRUNCATED)
| null |
01cf69b89854e70fbc5dda5a7f09d37902a5e921f4cad37396a309ae3ffda553
|
9
| 1,914,837,113
|
train
|
2025-10-28T03:42:48.851436
| null | {"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
| {"render":false,"seed":1914837113,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"(...TRUNCATED)
|
{
"step": 2,
"reward": 1,
"terminated": true,
"truncated": false
}
| [{"step":0,"prompt":"You see a broken matchstick equation.\nYour goal is to fix the equation by movi(...TRUNCATED)
| null |
99858b7fa8a1f02aea5a1ba1e9d577b042e37ef95a20aa32260ec0a57e23e22b
|
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