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2025-09-19 08:49:03
2025-09-19 08:54:15
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null
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dict
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dict
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2
2
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64
64
500
487,429,255
train
2025-09-19T08:49:03.655253
null
{ "env_repr": "<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>", "vlm_repr": "<gymnasium.vlm.groundtruth_interactor.MockVLM object at 0x75c1ce7b9210>", "max_steps": 500, "abs_size": 336, "master_seed": 47, "max_long_side": 336, "image_quality": 95, "interactor_type": "GroundtruthInteractor", "groundtruth_strategy": "sos", "groundtruth_kwargs": { "sos_seed": 12, "sos_max_len": 80 }, "enable_reasoning": true, "reasoner_class": null }
{ "render": false, "seed": 487429255, "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 an image of a broken matchstick equation.\nYour goal is to fix the equation by moving ONE match per action.\n\nSymbols (left→right) with indices:\n[0:'6', 1:'/', 2:'8', 3:'=', 4:'0']\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)\n 7 : plus vertical stroke (used by '+')\n 8,9 : multiply diagonals (used by '*'); single {8} or {9} maps to '/'\n 10 : diagonal for divide (if enabled in mapping)\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 500 more steps.", "vlm_output": "<think></think><answer>('move', [2, 6, 1, 8])</answer>", "action": "('move', [2, 6, 1, 8])", "reward": 0, "image": 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"info": { "equation": "6*0=0", "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 499 more steps.", "vlm_output": "<think></think><answer>('stop', 'stop')</answer>", "action": "('stop', 'stop')", "reward": 1, "image": 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"info": { "equation": "6*0=0", "is_correct": true, "max_steps": 1000, "history_depth": 2, "current_moves": 1, "env_feedback": "Action executed successfully." }, "think": "<think></think>" } ]
null
cf207eb3e630a2f7b63544f0d9e5f0094c6b85eb6836cc4ceb17e2a0783decb3
501
3,658,270,598
train
2025-09-19T08:49:03.669942
null
{ "env_repr": "<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>", "vlm_repr": "<gymnasium.vlm.groundtruth_interactor.MockVLM object at 0x75c1ce7b9210>", "max_steps": 500, "abs_size": 336, "master_seed": 47, "max_long_side": 336, "image_quality": 95, "interactor_type": "GroundtruthInteractor", "groundtruth_strategy": "sos", "groundtruth_kwargs": { "sos_seed": 12, "sos_max_len": 80 }, "enable_reasoning": true, "reasoner_class": null }
{ "render": false, "seed": 3658270598, "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 an image of a broken matchstick equation.\nYour goal is to fix the equation by moving ONE match per action.\n\nSymbols (left→right) with indices:\n[0:'5', 1:'9', 2:'-', 3:'3', 4:'7', 5:'=', 6:'9', 7:'0']\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)\n 7 : plus vertical stroke (used by '+')\n 8,9 : multiply diagonals (used by '*'); single {8} or {9} maps to '/'\n 10 : diagonal for divide (if enabled in mapping)\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 500 more steps.", "vlm_output": "<think></think><answer>('move', [1, 5, 2, 7])</answer>", "action": "('move', [1, 5, 2, 7])", "reward": 0, "image": 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", 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", 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U+xBIr4fF8NYqpi8TiI4pxUruyve1m7S1WnReR+1Z74k4LNeCMjyangHSnhL3q2STaajek7J3b9+eulRLXqvmn9gXRPDvw8/bQ8a/Db4CaXbad4Gb4f2Wo+K9H0O1iTTLHX2ufLtXUR/LFczWSsZEGN0cMDsOVZvtivmH/gnd8EvhL8Atf8d+Bvgz4BsPDukvBpNy9lp6tteZjeBpGLEszEKoySeFAHAr6er1+FYOGQ0db3u/TV6eiPzzi/MKWZZ5KpT5moxhDmnbnnyxtzzs37zv/NKyjFOUmmwr+X7xX8aP2q9B/wCCmWp/FHxV421vQfiavxElttS1J5ltbizLTG2eLL/JHEsB8sA/uxGAPu1/UDXkEXwc/YlH7Xs3xUh8P+CT8a20b99OL6E6z9i8sReaYN+4L5eI/N2Z2fLuwcUZ/lFXNY0VCrycsr/f21XvK2nzPtPCrj/B8CrM/b4H6z9YoOCsk+W19J3T/dS5vf8A8Me6t8seIT+zZ8ddY0zw38SP2g7L4lx2d81xo/hrxN40s9Stjc+W6iYWq4WaRY2kALK20MxAB5HtH/BJom2/Zu1zQPDjSP4I0j4ja1ZfDSYxr5T6IkqFRA65863S5a7jikJO6ONeWGGOv/wUU+Dnwu+NPw68HfD/AOKvgiy1vRbrx0kk+n3QYI7JpmoMhyhVhhgDwa6/9iDw/ofhP9mbQPC3hjSYLDTdNvNUtbCxtYwkdvDHqV0iRqB0AUAD6V5GUZdWwPEs4VK0qjVNO763drPV7W0PmsTnVGrwg8IlK8qitF29nTUby5oa355uXLL3YrlWrm2lH1ivDv8AgpV4m+MXg39g34p+J/gE98niyy8JzyaZLpkW+5hXKiaSIdd6wmVgR8wKgjkCvcaCAwKsAQRyDX2dem61GVNO101dbq6av8j5fK8ZDLszoYuVNVFTnCbhL4ZKMoy5XvpK1no99ns/5pf+CN/j74maR+2X4f8AAXh3xPeQ+HNfvTP4o01Jx5N4be3uGtndW+8ySvlSvzDc38O6v2T/AGZviDqn/CXa34I8I/EN73ULTxxezXPh1NTSQ2KSXBADQr80UbjL/NwSzMD6dV8T/wBlH9nL9mHwLE3wA+D+jeFD4j+IOn3etnSbcp9qlAm2k5Jwq732oMKu5sAZNej/ALHUaD4UXkgQbj4u1nLY5P8Ap01fmuE4dxNHN44R12moKV4325/hWq069r9H1/VvE3j/AC/jjO55xhcL7ODUYWly8zcYu85cqtfXlVvsxjr29Wooor9PPxs/NL/g568U/GXRP2OvCuh+B5b+Lwnq/i3yfG0lnH+7cJH5lpFMw5EZlVmAPyl40zyFB+Y/+CI3x28R6f8AAbxJ4L+If7V+reENB0XWok8KaV/wl9rYRr5qyS3XlpMCxXe0bHHyhnbHJav2c+O/hD4L+PPhDr/hT9oiw0W58FXdif8AhIo/EM6RWQgVg++V3ZRGFZVYPkbSoIIIBqD4B+BPgP4F+EGheFv2c9I0CDwVbWhPh9PDsqTWbRM7OXjkUsJAzszFtxySSSTXyWZcP4nHZs8TTxLp3ilpfmVtNNV7r39T9hwviJgcP4R/6ryy/mn7fn9rZcm/Pe/K37W3ub/w9fI+BbDwT8DvB/xv+D/xL/Zrn0zUvH2sfF2FJPEekXUOo6hrtlcu4157ucFmmjW1MsjueIXWILs3BW/S6viL4J/AL4L+Ff25Yfjf4d+G+m2ni7W/iX4nt9U1+NGM88Qj1UbOSQo/dR52gZ2DOa+3afCNCVDCV05OX7yS18tL/Pdnx3Fua08y+qQi5SdOnrKduZuTUuVay9ynblhd3s27RTUUUUUV9YfHnyb/AMFvvE/xi8Jf8E0fiNqvwUlv4tQa1t4NWn02PdLFpck6JeNkcqvklwzDlULHgAkfn5/wav618Vo/jz8TPDumwXTeB5fCcFxrEgtgYU1RblFtAZOquYXvMKPvBST90V+wP7SEENz+zv49triMPHJ4L1RXRhwwNpKCDXhf/BOP4F/CD4AeJ/G3hH4MfD7T/Dum3OjaHd3NrYK2JZ2k1JTIzOzMxwqjk8AcV8nmGHk+KsJPmesZaf4b/nfX0P17h/jzA5Z4T5pw3PCKVSvUjJVNLJPl1lpfmhyfu7ae/K9uv1RRRRX1h+Qnj+qfBv8AYkvP2vbL4p6v4e8EN8ak0fNjPNfQjWTZiN4vNW3L7mUR+Ynm7CQoK7sDA9cW1tUYMltGCOhCCv5i/wBpH4x/tU6D/wAFQvFPxO8QeL9a0b4k6d8RZ4LW/eRbeeyRZTBBGm75EiFuURQfkMZ5ypJP7OeCfjp4TPiaOw0H9s668Q3d4Gt7fSbjx7Z3XnM39yOMBy/HG05618LDjLB0J1Yyw7TUn8KWvS8trPTXc/aPEXwzx/CtDK51cwWIVahFq7b9nblfLD3pfuvf9x+7dqWmx9uUVi/Dy51u88E6bdeIg/2x7cGYyDDHk4LA9CRgn3rar7WhVVehGok1zJOz3V1fX7z8aqQ9nNx7Ox5L+3l4g+LnhX9jL4m+JPgOLz/hL7LwZfTaC2nQ+ZcJOIid0S93UbiuATkDAJwK/n8/4I8/FHxh4I/bMtzbfGO98I6RrWj3sfivWIdZhszLCsTSxq804IGbhYenzE+xNf0u149+zJ8GP2IPhr4k8a337KHhzwPbapqGsY8df8IrewzyR3ivKfKuFR28hlZpcRYUA7sKMV89nmSVs0xlGrTr+z5brz73jqtej8j9b4H8QcHwxwLnOTVcB7aWKUbTsuWOnL+8fK7KL96nqv3mnmfF/wAavCP7F/xi8H+LfHfxh+Kmk+PbvTvCckU/iHWvFFtqd5olorM8Ztdpxbt55UqVUNJIVQlgQtfeP7J+r/E7X/2X/h3rnxrguYvGF54J0ybxRHe2whmW/a1jM4kjAAR/MLZUAYORXzL/AMFI/wBn/wCCnxY+K1x4p+JPw00zWtQ8L/DSS60C4vY2P2Kbzrpt6qCFY7o0PzAj5RxX2rYktZQsxJJiXJP0ri4bwdTB5rjITqObjyJt9bq93q9enofKZ5nFLF8OYPCrmbUpS963LTSXIoU9W+WXxy0iuZJKLs5OWvmP/gpR4l1/QR8JrW81u603wZe/EiNfGF3CQkBZLSeXT4rmQkeXC98luOSAziNSfmAP05XkX7dfhLw149/Zd8Q+CvGOjRajpWq3ulWuo2M+dk8L6naqyHBBwQT0INfQZzSdbKa8E7e69V5K/wCNrejPEyDF4fA5xRq14c0LtNaXtJShdX05o83NG+nNFXtuvL/2HPGnjDX/AIx/HXTfDOqz6j4Z0yXRl0yQQxtbw6/9ilS/topV++yRRaaZEJOx3ZTg5A/Er9h7x/8AtW6h/wAFdPBXjK9fWbj4l3/xREfi1bm03XQWSZotUSWNhhFS2NyGGAI1Q427Rj94/wDgnh8MPh98HPhr4r+Hfwt8I2eh6JYeNW+yabYoRHGX03T3Y8kkkszEkkkk15B4C+A3wb0f9vJPj5pnw606LxnqXxS1a0vvEQVjcSwCyvV2csVUbY0BKgEheTyc/F1MJKWV5W/aP40v/Anf8LWXkz9h4S8Q8m4Wq57QjgVUhiKCpQbUU7wg4XqLVWqOTqTUW7TjBK9uZfb1FFFfo5+DH8//APwcoeLPjRef8FCI/D3jS41CLwzpHhiyk8BxuhSARyIrXU0RHDOblXVm+9+6QdFWvsP9ln9oK1+IP7LXg7UP2h/22r+bWtX8NxnxPo2rfECxjSYPuBhmi4YBoioZSQ2GOSDmvvr45/sn/s4ftMX+gan8evg9ovim48L3hutBl1W3Lm0lJQtjBG5WMaZRsq20ZBxXfmztCcm1jJ/3BXxlfhfGVsfWrxxTgpu+l727PVKy2XkfsPEfiZlmd8CZRkVPAKNTBpqU/ds9LLksrrn+Opf7a0vueU/su+ERYnXPHu6UjWltII92PLZIBKQ6cc5M5GckfKMdDXrVAAAwBRX0uW4JZdgaeGUublVr7X1b/U/JcTXeJryqtWuFfy/eK/jR+1XoP/BTLU/ij4q8ba3oPxNX4iS22pak8y2txZlpjbPFl/kjiWA+WAf3YjAH3a/qBrzxP2Tv2b4/2gJP2qU+Dmij4hy2X2STxX9nP2povLEWM527vLAj343bPlzjivOz7J6+bxpKnV5OSV+v3q3VdD9R8LvETLuAFmSxeDWI+s0XTjto/e92V0/3cub30tfdVk+ny1oXxJ+GPivxXY6fH+1e/jK7juXfSNI1DxxaXv74xunmRxR4ZpBG8i98K7cdx9c/Ajwc3gP4V6Z4dfzg2+5unWcAOrXFxJcFSABjBlIA6gDnmurW1tUYMltGCOhCCpKjKciqZbi54ipXdSUoqOva997s/OMXj44miqcYKKTvp/wyCiiivojzjgf2jtFXWfh6jPpa3Is9ShugxBJgKbsSDHpnHPGCam/Z38Ht4M+GUNk4mD3uoXl/Ik4wymed5cYwMD5uM84ruOvWivNWXRWbPHczu4KFum973/Q6XiW8IqFut7hRRRXpHMfml/wc9eKfjLon7HXhXQ/A8t/F4T1fxb5PjaSzj/duEj8y0imYciMyqzAH5S8aZ5Cg/Mf/AARG+O3iPT/gN4k8F/EP9q/VvCGg6LrUSeFNK/4S+1sI181ZJbry0mBYrvaNjj5QztjktX7U/FP4V/Dv43fD/VPhV8WfCFnr3h3WrcQ6ppN/HuiuEDBgDjBBDKrAgggqCCCAai+FXwc+F3wP+H+m/Cv4S+BtP0Hw9o8TR6bpVjDiKBWdnbGckkszMSSSSxJJJr5PMuHcXjs0eKp4h004paXurdFqtHv6n69hfEnLMP4Uf6pywKlV9t7T2nu2tfm5tub2n/Lu+3J1+yeBfssaD4V8b+MNB8W+DPF39vWGi397fya1a6lHeLdXUsNxFK0syZVnZrmRiBg7h0ABFfUVIkccS7Y0Cj0UYpa9bJ8r/snCui5ubcnJt6av7/z3PyzGYr63VU+W1klb0CiiivWOQx/iFpS674C1rQ5NOS8S90q4gktJM7ZleNlZDjnkEjj1rzr9l7wY+lX+v+M5Yp4zqFvZWKpIuF22zXLZHGc5uGB5x8oHBBr12ivNr5cq2Z0sY5NezUlbo+br/XkdMMS4YWdG3xNO/oFFFFekcx53f/smfs3an+0Bb/tUah8HNFm+IVrZ/ZbfxU9uTcpF5bReu0t5bMm8jdtO3OABXoC2tqjBktowR0IQVJRUQp06d+VJXd3Zbvu/M6MRjMXi1BV6kp8kVGPNJvlir2jG7doq7slZK+wUUUVZznkv7eXiD4ueFf2Mvib4k+A4vP8AhL7LwZfTaC2nQ+ZcJOIid0S93UbiuATkDAJwK/AD/gjt8XvHvgX9sCPT7P436n4P0DX9Muz4x1GDXYrJbhI4ZJIDJLPlS32gpg/e+dgOGav6Wa86+Cn7JP7Nf7OWseIdf+B3wZ0Tw1eeK7wXXiCfTbbabyQM7DOSQqhpHIRcKNxwBXzWd5FiM1xdKtSrOnyJrS91fqrNa9H5fcfrXBPiNlvC3BGb5HXwSqzxijyy92y05Wp3Tdo/HC3297bnzF4Pl8BfGi61Xwr4d+OknjnVdW0z7Bc3B8T2+o3VravvUBREMIgaRmyVxk8ntX3BBEIYEhByEQLz7Ckjt4IjuihRT6qoFPrpybJpZVKrKdV1JTtdvyXq7n5pjcasWopQUVG+3n9wV8xf8FKPEuv6APhNa3ut3Wm+DL34kRJ4wu4iEgLJaTy6fFcyEjy4XvktxyQGcRqT8wB+naw/iV8NfAfxi8B6r8MPif4VtNb8P63Zta6rpV/HuiuIm6qR1ByAQRgggEEEA135lhZ47AVMPGXK5Jq/9dOj8mzbI8dh8tzWliMRDngrqS0vaUZRbjfTmjzc0b6c0Ve26/Ozwz8fNGtf2pPin4Tb9rq98MaBpqaL5dhaeLLKwgTV2t5UvUUuC0jLFDZBwSdjll4IIH0N+zDofhH4geL9D8R+DPG//CRWmj6xc6jda3bapFe/abpoJ4n86ZMqXP2gkgYPA7V798H/AIHfCP4AfD2w+FHwa8Aad4e8O6Z5n2HSrCHEcRd2kc/NksWdmYkkkk11McccS7Yo1UeijFfMYPhTEUalGVXFOSptPltpddFd6fdsepnGeYDFYip9TocsHFRTdlJpRUeaSjpzS1k0m0m0ru126iiivtD5YKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACuQ+Pnx3+Ff7MXwb8Q/H342+KotE8K+FtOa91nUpUZ/KjBAAVVBZ3ZiqKiglmZQASa6+vk3/gt78Ffif8AHn/gmz448HfB7wleeIdc0/U9C16Lw7p0e+41SDTdYs76e2iT+ORobeTanVmCqOTQB7J+yX+158D/ANtf4UH4w/AbXb2602DVrnS9TstW0qawvtMv7dgs1rdW06rJBKuVJRgDh1PQivTq+Lv+CNvhbx/qEH7QX7S/iv4a+JPB+j/GP496j4m8G6B4u0iTT9RGmCxsrRLme1kw9u8sltI2xwG2hSeor7RoAKKKKAPG/wBsr9vH9nP9g3wvoHi39onX9TsrXxLrsWk6SulaHcXzvcSMqguIUYRRgugLuQuXUckgV7JXwx/wcI+LNStf+Cf9z8NfDXws8deK9a8T+L9BbTbHwR4LvdYeNbLV7K9neYWsbmFfJgkKs2AzAKOTX2V8MfiBpXxX+HOh/E3QtK1awsvEGlQahaWWvaVLY3sEcsYdUnt5gskEoBw0bgMpBBAIoA3aKKKACvAviV/wUv8A2TfhF+1ZoX7HPxC8U61p3izxFqNtpum3s3ha9/shtRuYTNb2Daj5X2YXUkYDLFv3YIzjNe+1+cf7d3xrv/jV/wAFXPhD+yj8U/gr8Urf4V/DDxJpPi5fEPh74ZanqVj4m8XSHZpsL3sELQ2ljZCczzyu3MmEbasbNQB+jlFFFABRRRQB4F+zt/wUs/ZV/ag+P3iL9mb4Y674hi8XeHNMfU3sfEPhG+0xNS09Lk2rXtlJcxIt3biYbPNjypJGMjmvfa/NX9g7SvFPxA/4LSfET9pP4Y/BT406B4K1j4UTWHxAu/jXo9zD9i8RDVxLBYaM90WK2giM7tHbMbbOwr2r9KqACiiigCO6uraxtZL29uEihhjLyyyMAqKBksSegA5zXlP7GP7bX7Pf7ffwhn+On7M3ii51nwzBr95o41C50+S2824tmVZCiyAFk+YFXHBBrE/4KX/D/wDaF+LH7DvxA+F37LmiQ6l4w8R6ZFptvp82uJphubKa5ijv4ku3Vlt5Gs2uVSQq21mU7SRivnr/AIN8vBXx7+G37P3xc8D/ABt/ZXf4UQQ/H/xRdeHtDbVDcp9nmustFATBF5ltCVWOK5UFLhAJFCjigD76ooooAK8a/bE/bp+Cv7EOm+F734u6R4v1O58Za1LpXhzSPBHhC71u+vLmO2kuXVbe0R5CFhikckDgKT2r2Wvh3/guR4I+Gnif4M+FfEXjnwT+0Bf6x4evNVvPAusfs+Wt2+o6Xrb6dLbwNO9n+/ijkEzoGH7s/MJCFOCAfZngHxlp3xE8DaN8QNI07UrO01zSre/trTWNOks7uGOaNZFSeCUCSGUBgGjcBlYEEAg1rV5J+wSn7Qkf7FHwpT9rBrg/EoeAtL/4Tc3hUz/2l9mTzvN2/L5u7O/HG/dXrdABRRRQB4j8bP8AgoZ+zF8Av2hvDP7LfjrxHrE/jPxPBBcx6doXhq81FNLtZ7j7NBdX8tvG6WMEk+Y1klKqWB5wM17dX48/8FEfgF+2R4L/AOCxuqfGr9n/AEr4wrrnxAHw7T4cav4HFz/wjPlWGovFrttr7R/uViSyeWVEn+U/aGKZfp+w1ABRRRQAV81/Av8A4Kqfs0fH79p5v2QfDnhb4k6H43Ok3up29l40+G2paPDdWdpKsU08Ut1EiyR73UBlyCWGDzX0pXx5+yb4C8c/FX/gqb+0T+1/8QfBmr6ZpfhnTdH+F3wzl1jTpbf7VY20f9o6pdQeYo8yGW9uURZUyr/ZTgnFAH2HRRRQB//Z", "info": { "equation": "53+37=90", "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 499 more steps.", "vlm_output": "<think></think><answer>('stop', 'stop')</answer>", "action": "('stop', 'stop')", "reward": 1, "image": 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U+xBIr4fF8NYqpi8TiI4pxUruyve1m7S1WnReR+1Z74k4LNeCMjyangHSnhL3q2STaajek7J3b9+eulRLXqvmn9gXRPDvw8/bQ8a/Db4CaXbad4Gb4f2Wo+K9H0O1iTTLHX2ufLtXUR/LFczWSsZEGN0cMDsOVZvtivmH/gnd8EvhL8Atf8d+Bvgz4BsPDukvBpNy9lp6tteZjeBpGLEszEKoySeFAHAr6er1+FYOGQ0db3u/TV6eiPzzi/MKWZZ5KpT5moxhDmnbnnyxtzzs37zv/NKyjFOUmmwr+X7xX8aP2q9B/wCCmWp/FHxV421vQfiavxElttS1J5ltbizLTG2eLL/JHEsB8sA/uxGAPu1/UDXkEXwc/YlH7Xs3xUh8P+CT8a20b99OL6E6z9i8sReaYN+4L5eI/N2Z2fLuwcUZ/lFXNY0VCrycsr/f21XvK2nzPtPCrj/B8CrM/b4H6z9YoOCsk+W19J3T/dS5vf8A8Me6t8seIT+zZ8ddY0zw38SP2g7L4lx2d81xo/hrxN40s9Stjc+W6iYWq4WaRY2kALK20MxAB5HtH/BJom2/Zu1zQPDjSP4I0j4ja1ZfDSYxr5T6IkqFRA65863S5a7jikJO6ONeWGGOv/wUU+Dnwu+NPw68HfD/AOKvgiy1vRbrx0kk+n3QYI7JpmoMhyhVhhgDwa6/9iDw/ofhP9mbQPC3hjSYLDTdNvNUtbCxtYwkdvDHqV0iRqB0AUAD6V5GUZdWwPEs4VK0qjVNO763drPV7W0PmsTnVGrwg8IlK8qitF29nTUby5oa355uXLL3YrlWrm2lH1ivDv8AgpV4m+MXg39g34p+J/gE98niyy8JzyaZLpkW+5hXKiaSIdd6wmVgR8wKgjkCvcaCAwKsAQRyDX2dem61GVNO101dbq6av8j5fK8ZDLszoYuVNVFTnCbhL4ZKMoy5XvpK1no99ns/5pf+CN/j74maR+2X4f8AAXh3xPeQ+HNfvTP4o01Jx5N4be3uGtndW+8ySvlSvzDc38O6v2T/AGZviDqn/CXa34I8I/EN73ULTxxezXPh1NTSQ2KSXBADQr80UbjL/NwSzMD6dV8T/wBlH9nL9mHwLE3wA+D+jeFD4j+IOn3etnSbcp9qlAm2k5Jwq732oMKu5sAZNej/ALHUaD4UXkgQbj4u1nLY5P8Ap01fmuE4dxNHN44R12moKV4325/hWq069r9H1/VvE3j/AC/jjO55xhcL7ODUYWly8zcYu85cqtfXlVvsxjr29Wooor9PPxs/NL/g568U/GXRP2OvCuh+B5b+Lwnq/i3yfG0lnH+7cJH5lpFMw5EZlVmAPyl40zyFB+Y/+CI3x28R6f8AAbxJ4L+If7V+reENB0XWok8KaV/wl9rYRr5qyS3XlpMCxXe0bHHyhnbHJav2c+O/hD4L+PPhDr/hT9oiw0W58FXdif8AhIo/EM6RWQgVg++V3ZRGFZVYPkbSoIIIBqD4B+BPgP4F+EGheFv2c9I0CDwVbWhPh9PDsqTWbRM7OXjkUsJAzszFtxySSSTXyWZcP4nHZs8TTxLp3ilpfmVtNNV7r39T9hwviJgcP4R/6ryy/mn7fn9rZcm/Pe/K37W3ub/w9fI+BbDwT8DvB/xv+D/xL/Zrn0zUvH2sfF2FJPEekXUOo6hrtlcu4157ucFmmjW1MsjueIXWILs3BW/S6viL4J/AL4L+Ff25Yfjf4d+G+m2ni7W/iX4nt9U1+NGM88Qj1UbOSQo/dR52gZ2DOa+3afCNCVDCV05OX7yS18tL/Pdnx3Fua08y+qQi5SdOnrKduZuTUuVay9ynblhd3s27RTUUUUUV9YfHnyb/AMFvvE/xi8Jf8E0fiNqvwUlv4tQa1t4NWn02PdLFpck6JeNkcqvklwzDlULHgAkfn5/wav618Vo/jz8TPDumwXTeB5fCcFxrEgtgYU1RblFtAZOquYXvMKPvBST90V+wP7SEENz+zv49triMPHJ4L1RXRhwwNpKCDXhf/BOP4F/CD4AeJ/G3hH4MfD7T/Dum3OjaHd3NrYK2JZ2k1JTIzOzMxwqjk8AcV8nmGHk+KsJPmesZaf4b/nfX0P17h/jzA5Z4T5pw3PCKVSvUjJVNLJPl1lpfmhyfu7ae/K9uv1RRRRX1h+Qnj+qfBv8AYkvP2vbL4p6v4e8EN8ak0fNjPNfQjWTZiN4vNW3L7mUR+Ynm7CQoK7sDA9cW1tUYMltGCOhCCv5i/wBpH4x/tU6D/wAFQvFPxO8QeL9a0b4k6d8RZ4LW/eRbeeyRZTBBGm75EiFuURQfkMZ5ypJP7OeCfjp4TPiaOw0H9s668Q3d4Gt7fSbjx7Z3XnM39yOMBy/HG05618LDjLB0J1Yyw7TUn8KWvS8trPTXc/aPEXwzx/CtDK51cwWIVahFq7b9nblfLD3pfuvf9x+7dqWmx9uUVi/Dy51u88E6bdeIg/2x7cGYyDDHk4LA9CRgn3rar7WhVVehGok1zJOz3V1fX7z8aqQ9nNx7Ox5L+3l4g+LnhX9jL4m+JPgOLz/hL7LwZfTaC2nQ+ZcJOIid0S93UbiuATkDAJwK/n8/4I8/FHxh4I/bMtzbfGO98I6RrWj3sfivWIdZhszLCsTSxq804IGbhYenzE+xNf0u149+zJ8GP2IPhr4k8a337KHhzwPbapqGsY8df8IrewzyR3ivKfKuFR28hlZpcRYUA7sKMV89nmSVs0xlGrTr+z5brz73jqtej8j9b4H8QcHwxwLnOTVcB7aWKUbTsuWOnL+8fK7KL96nqv3mnmfF/wAavCP7F/xi8H+LfHfxh+Kmk+PbvTvCckU/iHWvFFtqd5olorM8Ztdpxbt55UqVUNJIVQlgQtfeP7J+r/E7X/2X/h3rnxrguYvGF54J0ybxRHe2whmW/a1jM4kjAAR/MLZUAYORXzL/AMFI/wBn/wCCnxY+K1x4p+JPw00zWtQ8L/DSS60C4vY2P2Kbzrpt6qCFY7o0PzAj5RxX2rYktZQsxJJiXJP0ri4bwdTB5rjITqObjyJt9bq93q9enofKZ5nFLF8OYPCrmbUpS963LTSXIoU9W+WXxy0iuZJKLs5OWvmP/gpR4l1/QR8JrW81u603wZe/EiNfGF3CQkBZLSeXT4rmQkeXC98luOSAziNSfmAP05XkX7dfhLw149/Zd8Q+CvGOjRajpWq3ulWuo2M+dk8L6naqyHBBwQT0INfQZzSdbKa8E7e69V5K/wCNrejPEyDF4fA5xRq14c0LtNaXtJShdX05o83NG+nNFXtuvL/2HPGnjDX/AIx/HXTfDOqz6j4Z0yXRl0yQQxtbw6/9ilS/topV++yRRaaZEJOx3ZTg5A/Er9h7x/8AtW6h/wAFdPBXjK9fWbj4l3/xREfi1bm03XQWSZotUSWNhhFS2NyGGAI1Q427Rj94/wDgnh8MPh98HPhr4r+Hfwt8I2eh6JYeNW+yabYoRHGX03T3Y8kkkszEkkkk15B4C+A3wb0f9vJPj5pnw606LxnqXxS1a0vvEQVjcSwCyvV2csVUbY0BKgEheTyc/F1MJKWV5W/aP40v/Anf8LWXkz9h4S8Q8m4Wq57QjgVUhiKCpQbUU7wg4XqLVWqOTqTUW7TjBK9uZfb1FFFfo5+DH8//APwcoeLPjRef8FCI/D3jS41CLwzpHhiyk8BxuhSARyIrXU0RHDOblXVm+9+6QdFWvsP9ln9oK1+IP7LXg7UP2h/22r+bWtX8NxnxPo2rfECxjSYPuBhmi4YBoioZSQ2GOSDmvvr45/sn/s4ftMX+gan8evg9ovim48L3hutBl1W3Lm0lJQtjBG5WMaZRsq20ZBxXfmztCcm1jJ/3BXxlfhfGVsfWrxxTgpu+l727PVKy2XkfsPEfiZlmd8CZRkVPAKNTBpqU/ds9LLksrrn+Opf7a0vueU/su+ERYnXPHu6UjWltII92PLZIBKQ6cc5M5GckfKMdDXrVAAAwBRX0uW4JZdgaeGUublVr7X1b/U/JcTXeJryqtWuFfy/eK/jR+1XoP/BTLU/ij4q8ba3oPxNX4iS22pak8y2txZlpjbPFl/kjiWA+WAf3YjAH3a/qBrzxP2Tv2b4/2gJP2qU+Dmij4hy2X2STxX9nP2povLEWM527vLAj343bPlzjivOz7J6+bxpKnV5OSV+v3q3VdD9R8LvETLuAFmSxeDWI+s0XTjto/e92V0/3cub30tfdVk+ny1oXxJ+GPivxXY6fH+1e/jK7juXfSNI1DxxaXv74xunmRxR4ZpBG8i98K7cdx9c/Ajwc3gP4V6Z4dfzg2+5unWcAOrXFxJcFSABjBlIA6gDnmurW1tUYMltGCOhCCpKjKciqZbi54ipXdSUoqOva997s/OMXj44miqcYKKTvp/wyCiiivojzjgf2jtFXWfh6jPpa3Is9ShugxBJgKbsSDHpnHPGCam/Z38Ht4M+GUNk4mD3uoXl/Ik4wymed5cYwMD5uM84ruOvWivNWXRWbPHczu4KFum973/Q6XiW8IqFut7hRRRXpHMfml/wc9eKfjLon7HXhXQ/A8t/F4T1fxb5PjaSzj/duEj8y0imYciMyqzAH5S8aZ5Cg/Mf/AARG+O3iPT/gN4k8F/EP9q/VvCGg6LrUSeFNK/4S+1sI181ZJbry0mBYrvaNjj5QztjktX7U/FP4V/Dv43fD/VPhV8WfCFnr3h3WrcQ6ppN/HuiuEDBgDjBBDKrAgggqCCCAai+FXwc+F3wP+H+m/Cv4S+BtP0Hw9o8TR6bpVjDiKBWdnbGckkszMSSSSxJJJr5PMuHcXjs0eKp4h004paXurdFqtHv6n69hfEnLMP4Uf6pywKlV9t7T2nu2tfm5tub2n/Lu+3J1+yeBfssaD4V8b+MNB8W+DPF39vWGi397fya1a6lHeLdXUsNxFK0syZVnZrmRiBg7h0ABFfUVIkccS7Y0Cj0UYpa9bJ8r/snCui5ubcnJt6av7/z3PyzGYr63VU+W1klb0CiiivWOQx/iFpS674C1rQ5NOS8S90q4gktJM7ZleNlZDjnkEjj1rzr9l7wY+lX+v+M5Yp4zqFvZWKpIuF22zXLZHGc5uGB5x8oHBBr12ivNr5cq2Z0sY5NezUlbo+br/XkdMMS4YWdG3xNO/oFFFFekcx53f/smfs3an+0Bb/tUah8HNFm+IVrZ/ZbfxU9uTcpF5bReu0t5bMm8jdtO3OABXoC2tqjBktowR0IQVJRUQp06d+VJXd3Zbvu/M6MRjMXi1BV6kp8kVGPNJvlir2jG7doq7slZK+wUUUVZznkv7eXiD4ueFf2Mvib4k+A4vP8AhL7LwZfTaC2nQ+ZcJOIid0S93UbiuATkDAJwK/AD/gjt8XvHvgX9sCPT7P436n4P0DX9Muz4x1GDXYrJbhI4ZJIDJLPlS32gpg/e+dgOGav6Wa86+Cn7JP7Nf7OWseIdf+B3wZ0Tw1eeK7wXXiCfTbbabyQM7DOSQqhpHIRcKNxwBXzWd5FiM1xdKtSrOnyJrS91fqrNa9H5fcfrXBPiNlvC3BGb5HXwSqzxijyy92y05Wp3Tdo/HC3297bnzF4Pl8BfGi61Xwr4d+OknjnVdW0z7Bc3B8T2+o3VravvUBREMIgaRmyVxk8ntX3BBEIYEhByEQLz7Ckjt4IjuihRT6qoFPrpybJpZVKrKdV1JTtdvyXq7n5pjcasWopQUVG+3n9wV8xf8FKPEuv6APhNa3ut3Wm+DL34kRJ4wu4iEgLJaTy6fFcyEjy4XvktxyQGcRqT8wB+naw/iV8NfAfxi8B6r8MPif4VtNb8P63Zta6rpV/HuiuIm6qR1ByAQRgggEEEA135lhZ47AVMPGXK5Jq/9dOj8mzbI8dh8tzWliMRDngrqS0vaUZRbjfTmjzc0b6c0Ve26/Ozwz8fNGtf2pPin4Tb9rq98MaBpqaL5dhaeLLKwgTV2t5UvUUuC0jLFDZBwSdjll4IIH0N+zDofhH4geL9D8R+DPG//CRWmj6xc6jda3bapFe/abpoJ4n86ZMqXP2gkgYPA7V798H/AIHfCP4AfD2w+FHwa8Aad4e8O6Z5n2HSrCHEcRd2kc/NksWdmYkkkk11McccS7Yo1UeijFfMYPhTEUalGVXFOSptPltpddFd6fdsepnGeYDFYip9TocsHFRTdlJpRUeaSjpzS1k0m0m0ru126iiivtD5YKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACuQ+Pnx3+Ff7MXwb8Q/H342+KotE8K+FtOa91nUpUZ/KjBAAVVBZ3ZiqKiglmZQASa6+vk3/gt78Ffif8AHn/gmz448HfB7wleeIdc0/U9C16Lw7p0e+41SDTdYs76e2iT+ORobeTanVmCqOTQB7J+yX+158D/ANtf4UH4w/AbXb2602DVrnS9TstW0qawvtMv7dgs1rdW06rJBKuVJRgDh1PQivTq+Lv+CNvhbx/qEH7QX7S/iv4a+JPB+j/GP496j4m8G6B4u0iTT9RGmCxsrRLme1kw9u8sltI2xwG2hSeor7RoAKKKKAPG/wBsr9vH9nP9g3wvoHi39onX9TsrXxLrsWk6SulaHcXzvcSMqguIUYRRgugLuQuXUckgV7JXwx/wcI+LNStf+Cf9z8NfDXws8deK9a8T+L9BbTbHwR4LvdYeNbLV7K9neYWsbmFfJgkKs2AzAKOTX2V8MfiBpXxX+HOh/E3QtK1awsvEGlQahaWWvaVLY3sEcsYdUnt5gskEoBw0bgMpBBAIoA3aKKKACvAviV/wUv8A2TfhF+1ZoX7HPxC8U61p3izxFqNtpum3s3ha9/shtRuYTNb2Daj5X2YXUkYDLFv3YIzjNe+1+cf7d3xrv/jV/wAFXPhD+yj8U/gr8Urf4V/DDxJpPi5fEPh74ZanqVj4m8XSHZpsL3sELQ2ljZCczzyu3MmEbasbNQB+jlFFFABRRRQB4F+zt/wUs/ZV/ag+P3iL9mb4Y674hi8XeHNMfU3sfEPhG+0xNS09Lk2rXtlJcxIt3biYbPNjypJGMjmvfa/NX9g7SvFPxA/4LSfET9pP4Y/BT406B4K1j4UTWHxAu/jXo9zD9i8RDVxLBYaM90WK2giM7tHbMbbOwr2r9KqACiiigCO6uraxtZL29uEihhjLyyyMAqKBksSegA5zXlP7GP7bX7Pf7ffwhn+On7M3ii51nwzBr95o41C50+S2824tmVZCiyAFk+YFXHBBrE/4KX/D/wDaF+LH7DvxA+F37LmiQ6l4w8R6ZFptvp82uJphubKa5ijv4ku3Vlt5Gs2uVSQq21mU7SRivnr/AIN8vBXx7+G37P3xc8D/ABt/ZXf4UQQ/H/xRdeHtDbVDcp9nmustFATBF5ltCVWOK5UFLhAJFCjigD76ooooAK8a/bE/bp+Cv7EOm+F734u6R4v1O58Za1LpXhzSPBHhC71u+vLmO2kuXVbe0R5CFhikckDgKT2r2Wvh3/guR4I+Gnif4M+FfEXjnwT+0Bf6x4evNVvPAusfs+Wt2+o6Xrb6dLbwNO9n+/ijkEzoGH7s/MJCFOCAfZngHxlp3xE8DaN8QNI07UrO01zSre/trTWNOks7uGOaNZFSeCUCSGUBgGjcBlYEEAg1rV5J+wSn7Qkf7FHwpT9rBrg/EoeAtL/4Tc3hUz/2l9mTzvN2/L5u7O/HG/dXrdABRRRQB4j8bP8AgoZ+zF8Av2hvDP7LfjrxHrE/jPxPBBcx6doXhq81FNLtZ7j7NBdX8tvG6WMEk+Y1klKqWB5wM17dX48/8FEfgF+2R4L/AOCxuqfGr9n/AEr4wrrnxAHw7T4cav4HFz/wjPlWGovFrttr7R/uViSyeWVEn+U/aGKZfp+w1ABRRRQAV81/Av8A4Kqfs0fH79p5v2QfDnhb4k6H43Ok3up29l40+G2paPDdWdpKsU08Ut1EiyR73UBlyCWGDzX0pXx5+yb4C8c/FX/gqb+0T+1/8QfBmr6ZpfhnTdH+F3wzl1jTpbf7VY20f9o6pdQeYo8yGW9uURZUyr/ZTgnFAH2HRRRQB//Z", 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", 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U+xBIr4fF8NYqpi8TiI4pxUruyve1m7S1WnReR+1Z74k4LNeCMjyangHSnhL3q2STaajek7J3b9+eulRLXqvmn9gXRPDvw8/bQ8a/Db4CaXbad4Gb4f2Wo+K9H0O1iTTLHX2ufLtXUR/LFczWSsZEGN0cMDsOVZvtivmH/gnd8EvhL8Atf8d+Bvgz4BsPDukvBpNy9lp6tteZjeBpGLEszEKoySeFAHAr6er1+FYOGQ0db3u/TV6eiPzzi/MKWZZ5KpT5moxhDmnbnnyxtzzs37zv/NKyjFOUmmwr+X7xX8aP2q9B/wCCmWp/FHxV421vQfiavxElttS1J5ltbizLTG2eLL/JHEsB8sA/uxGAPu1/UDXkEXwc/YlH7Xs3xUh8P+CT8a20b99OL6E6z9i8sReaYN+4L5eI/N2Z2fLuwcUZ/lFXNY0VCrycsr/f21XvK2nzPtPCrj/B8CrM/b4H6z9YoOCsk+W19J3T/dS5vf8A8Me6t8seIT+zZ8ddY0zw38SP2g7L4lx2d81xo/hrxN40s9Stjc+W6iYWq4WaRY2kALK20MxAB5HtH/BJom2/Zu1zQPDjSP4I0j4ja1ZfDSYxr5T6IkqFRA65863S5a7jikJO6ONeWGGOv/wUU+Dnwu+NPw68HfD/AOKvgiy1vRbrx0kk+n3QYI7JpmoMhyhVhhgDwa6/9iDw/ofhP9mbQPC3hjSYLDTdNvNUtbCxtYwkdvDHqV0iRqB0AUAD6V5GUZdWwPEs4VK0qjVNO763drPV7W0PmsTnVGrwg8IlK8qitF29nTUby5oa355uXLL3YrlWrm2lH1ivDv8AgpV4m+MXg39g34p+J/gE98niyy8JzyaZLpkW+5hXKiaSIdd6wmVgR8wKgjkCvcaCAwKsAQRyDX2dem61GVNO101dbq6av8j5fK8ZDLszoYuVNVFTnCbhL4ZKMoy5XvpK1no99ns/5pf+CN/j74maR+2X4f8AAXh3xPeQ+HNfvTP4o01Jx5N4be3uGtndW+8ySvlSvzDc38O6v2T/AGZviDqn/CXa34I8I/EN73ULTxxezXPh1NTSQ2KSXBADQr80UbjL/NwSzMD6dV8T/wBlH9nL9mHwLE3wA+D+jeFD4j+IOn3etnSbcp9qlAm2k5Jwq732oMKu5sAZNej/ALHUaD4UXkgQbj4u1nLY5P8Ap01fmuE4dxNHN44R12moKV4325/hWq069r9H1/VvE3j/AC/jjO55xhcL7ODUYWly8zcYu85cqtfXlVvsxjr29Wooor9PPxs/NL/g568U/GXRP2OvCuh+B5b+Lwnq/i3yfG0lnH+7cJH5lpFMw5EZlVmAPyl40zyFB+Y/+CI3x28R6f8AAbxJ4L+If7V+reENB0XWok8KaV/wl9rYRr5qyS3XlpMCxXe0bHHyhnbHJav2c+O/hD4L+PPhDr/hT9oiw0W58FXdif8AhIo/EM6RWQgVg++V3ZRGFZVYPkbSoIIIBqD4B+BPgP4F+EGheFv2c9I0CDwVbWhPh9PDsqTWbRM7OXjkUsJAzszFtxySSSTXyWZcP4nHZs8TTxLp3ilpfmVtNNV7r39T9hwviJgcP4R/6ryy/mn7fn9rZcm/Pe/K37W3ub/w9fI+BbDwT8DvB/xv+D/xL/Zrn0zUvH2sfF2FJPEekXUOo6hrtlcu4157ucFmmjW1MsjueIXWILs3BW/S6viL4J/AL4L+Ff25Yfjf4d+G+m2ni7W/iX4nt9U1+NGM88Qj1UbOSQo/dR52gZ2DOa+3afCNCVDCV05OX7yS18tL/Pdnx3Fua08y+qQi5SdOnrKduZuTUuVay9ynblhd3s27RTUUUUUV9YfHnyb/AMFvvE/xi8Jf8E0fiNqvwUlv4tQa1t4NWn02PdLFpck6JeNkcqvklwzDlULHgAkfn5/wav618Vo/jz8TPDumwXTeB5fCcFxrEgtgYU1RblFtAZOquYXvMKPvBST90V+wP7SEENz+zv49triMPHJ4L1RXRhwwNpKCDXhf/BOP4F/CD4AeJ/G3hH4MfD7T/Dum3OjaHd3NrYK2JZ2k1JTIzOzMxwqjk8AcV8nmGHk+KsJPmesZaf4b/nfX0P17h/jzA5Z4T5pw3PCKVSvUjJVNLJPl1lpfmhyfu7ae/K9uv1RRRRX1h+Qnj+qfBv8AYkvP2vbL4p6v4e8EN8ak0fNjPNfQjWTZiN4vNW3L7mUR+Ynm7CQoK7sDA9cW1tUYMltGCOhCCv5i/wBpH4x/tU6D/wAFQvFPxO8QeL9a0b4k6d8RZ4LW/eRbeeyRZTBBGm75EiFuURQfkMZ5ypJP7OeCfjp4TPiaOw0H9s668Q3d4Gt7fSbjx7Z3XnM39yOMBy/HG05618LDjLB0J1Yyw7TUn8KWvS8trPTXc/aPEXwzx/CtDK51cwWIVahFq7b9nblfLD3pfuvf9x+7dqWmx9uUVi/Dy51u88E6bdeIg/2x7cGYyDDHk4LA9CRgn3rar7WhVVehGok1zJOz3V1fX7z8aqQ9nNx7Ox5L+3l4g+LnhX9jL4m+JPgOLz/hL7LwZfTaC2nQ+ZcJOIid0S93UbiuATkDAJwK/n8/4I8/FHxh4I/bMtzbfGO98I6RrWj3sfivWIdZhszLCsTSxq804IGbhYenzE+xNf0u149+zJ8GP2IPhr4k8a337KHhzwPbapqGsY8df8IrewzyR3ivKfKuFR28hlZpcRYUA7sKMV89nmSVs0xlGrTr+z5brz73jqtej8j9b4H8QcHwxwLnOTVcB7aWKUbTsuWOnL+8fK7KL96nqv3mnmfF/wAavCP7F/xi8H+LfHfxh+Kmk+PbvTvCckU/iHWvFFtqd5olorM8Ztdpxbt55UqVUNJIVQlgQtfeP7J+r/E7X/2X/h3rnxrguYvGF54J0ybxRHe2whmW/a1jM4kjAAR/MLZUAYORXzL/AMFI/wBn/wCCnxY+K1x4p+JPw00zWtQ8L/DSS60C4vY2P2Kbzrpt6qCFY7o0PzAj5RxX2rYktZQsxJJiXJP0ri4bwdTB5rjITqObjyJt9bq93q9enofKZ5nFLF8OYPCrmbUpS963LTSXIoU9W+WXxy0iuZJKLs5OWvmP/gpR4l1/QR8JrW81u603wZe/EiNfGF3CQkBZLSeXT4rmQkeXC98luOSAziNSfmAP05XkX7dfhLw149/Zd8Q+CvGOjRajpWq3ulWuo2M+dk8L6naqyHBBwQT0INfQZzSdbKa8E7e69V5K/wCNrejPEyDF4fA5xRq14c0LtNaXtJShdX05o83NG+nNFXtuvL/2HPGnjDX/AIx/HXTfDOqz6j4Z0yXRl0yQQxtbw6/9ilS/topV++yRRaaZEJOx3ZTg5A/Er9h7x/8AtW6h/wAFdPBXjK9fWbj4l3/xREfi1bm03XQWSZotUSWNhhFS2NyGGAI1Q427Rj94/wDgnh8MPh98HPhr4r+Hfwt8I2eh6JYeNW+yabYoRHGX03T3Y8kkkszEkkkk15B4C+A3wb0f9vJPj5pnw606LxnqXxS1a0vvEQVjcSwCyvV2csVUbY0BKgEheTyc/F1MJKWV5W/aP40v/Anf8LWXkz9h4S8Q8m4Wq57QjgVUhiKCpQbUU7wg4XqLVWqOTqTUW7TjBK9uZfb1FFFfo5+DH8//APwcoeLPjRef8FCI/D3jS41CLwzpHhiyk8BxuhSARyIrXU0RHDOblXVm+9+6QdFWvsP9ln9oK1+IP7LXg7UP2h/22r+bWtX8NxnxPo2rfECxjSYPuBhmi4YBoioZSQ2GOSDmvvr45/sn/s4ftMX+gan8evg9ovim48L3hutBl1W3Lm0lJQtjBG5WMaZRsq20ZBxXfmztCcm1jJ/3BXxlfhfGVsfWrxxTgpu+l727PVKy2XkfsPEfiZlmd8CZRkVPAKNTBpqU/ds9LLksrrn+Opf7a0vueU/su+ERYnXPHu6UjWltII92PLZIBKQ6cc5M5GckfKMdDXrVAAAwBRX0uW4JZdgaeGUublVr7X1b/U/JcTXeJryqtWuFfy/eK/jR+1XoP/BTLU/ij4q8ba3oPxNX4iS22pak8y2txZlpjbPFl/kjiWA+WAf3YjAH3a/qBrzxP2Tv2b4/2gJP2qU+Dmij4hy2X2STxX9nP2povLEWM527vLAj343bPlzjivOz7J6+bxpKnV5OSV+v3q3VdD9R8LvETLuAFmSxeDWI+s0XTjto/e92V0/3cub30tfdVk+ny1oXxJ+GPivxXY6fH+1e/jK7juXfSNI1DxxaXv74xunmRxR4ZpBG8i98K7cdx9c/Ajwc3gP4V6Z4dfzg2+5unWcAOrXFxJcFSABjBlIA6gDnmurW1tUYMltGCOhCCpKjKciqZbi54ipXdSUoqOva997s/OMXj44miqcYKKTvp/wyCiiivojzjgf2jtFXWfh6jPpa3Is9ShugxBJgKbsSDHpnHPGCam/Z38Ht4M+GUNk4mD3uoXl/Ik4wymed5cYwMD5uM84ruOvWivNWXRWbPHczu4KFum973/Q6XiW8IqFut7hRRRXpHMfml/wc9eKfjLon7HXhXQ/A8t/F4T1fxb5PjaSzj/duEj8y0imYciMyqzAH5S8aZ5Cg/Mf/AARG+O3iPT/gN4k8F/EP9q/VvCGg6LrUSeFNK/4S+1sI181ZJbry0mBYrvaNjj5QztjktX7U/FP4V/Dv43fD/VPhV8WfCFnr3h3WrcQ6ppN/HuiuEDBgDjBBDKrAgggqCCCAai+FXwc+F3wP+H+m/Cv4S+BtP0Hw9o8TR6bpVjDiKBWdnbGckkszMSSSSxJJJr5PMuHcXjs0eKp4h004paXurdFqtHv6n69hfEnLMP4Uf6pywKlV9t7T2nu2tfm5tub2n/Lu+3J1+yeBfssaD4V8b+MNB8W+DPF39vWGi397fya1a6lHeLdXUsNxFK0syZVnZrmRiBg7h0ABFfUVIkccS7Y0Cj0UYpa9bJ8r/snCui5ubcnJt6av7/z3PyzGYr6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"info": { "equation": "53+37=90", "is_correct": true, "max_steps": 1000, "history_depth": 2, "current_moves": 1, "env_feedback": "Action executed successfully." }, "think": "<think></think>" } ]
null
e24feddb3e0438514e27806142e1c3e14e6cbb1d03afd70449643d09b18ac81f
502
4,185,372,999
train
2025-09-19T08:49:03.682281
null
{"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
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{ "step": 2, "reward": 1, "terminated": true, "truncated": false }
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null
2d054bef7b22fe14eaf70f99c80ca523d0c5ac0a662e3b71ce1f59f98d10b204
503
3,907,005,704
train
2025-09-19T08:49:03.696308
null
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null
db521ff3abdac078544181725d7d2ba53631e875b7f24209d198bd7f5b82680d
504
3,129,891,400
train
2025-09-19T08:49:03.709911
null
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{ "step": 2, "reward": 1, "terminated": true, "truncated": false }
[{"step":0,"prompt":"You see an image of a broken matchstick equation.\nYour goal is to fix the equa(...TRUNCATED)
null
b3a461db8db60eff15807054d005880606d383bcc1ffd860c592725db294c4e8
505
3,536,609,971
train
2025-09-19T08:49:03.720580
null
{"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
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{ "step": 2, "reward": 1, "terminated": true, "truncated": false }
[{"step":0,"prompt":"You see an image of a broken matchstick equation.\nYour goal is to fix the equa(...TRUNCATED)
null
ffe02ccba1ca9222d97b8de150fed37028c8219ee831f0c289202840666f2a99
506
1,509,542,736
train
2025-09-19T08:49:03.733019
null
{"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
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{ "step": 2, "reward": 1, "terminated": true, "truncated": false }
[{"step":0,"prompt":"You see an image of a broken matchstick equation.\nYour goal is to fix the equa(...TRUNCATED)
null
3bf4493865aa8ab1a61fae23aea249fde148efdd9ca11fb92eeb0bd5b1e40111
507
1,598,000,151
train
2025-09-19T08:49:03.744529
null
{"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
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{ "step": 2, "reward": 1, "terminated": true, "truncated": false }
[{"step":0,"prompt":"You see an image of a broken matchstick equation.\nYour goal is to fix the equa(...TRUNCATED)
null
73ff6f3a9cb007133a8d3dc6cfee878245fa9d276a273a890b29b72d86b59326
508
3,039,140,923
train
2025-09-19T08:49:03.756881
null
{"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
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{ "step": 2, "reward": 1, "terminated": true, "truncated": false }
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null
60e34d4201947593d0c79d811e51eeadc464aad0cffd0ea58c0d0e336067a8c3
509
4,201,593,552
train
2025-09-19T08:49:03.771475
null
{"env_repr":"<OrderEnforcing<MatchEquationEnv<match_equation/MatchEquation-v0>>>","vlm_repr":"<gymna(...TRUNCATED)
{"render":false,"seed":4201593552,"verbose":false,"save_verbose":false,"elicit_verbalization":true,"(...TRUNCATED)
{ "step": 2, "reward": 1, "terminated": true, "truncated": false }
[{"step":0,"prompt":"You see an image of a broken matchstick equation.\nYour goal is to fix the equa(...TRUNCATED)
null
8b29b1f71621d89f0a173643771eef4cb900c42f067cca83424b20390868463d
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