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2 weeks ago
{"embedding_dim": 1024, "data": [{"__id__": "chunk-5a9f08b3c625e6554648e7b3b22438da", "__created_at__": 1752041756, "content": "硝酸光照分解的方程式\n 4HNO_{ 3 } begin{array} {} {underline{ Δ }} 或光照 end{array} 4NO_{ 2 } ↑+O_{ 2 } ↑+2H_{ 2 } O", "full_doc_id": "doc-5a9f08b3c625e6554648e7b3b22438da", "file_path": "unknown_source"}], "matrix": "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