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{"embedding_dim": 1024, "data": [{"__id__": "chunk-32d0a4c354a3dc5a975b3684e3e21bb2", "__created_at__": 1752046907, "content": "硝酸光照分解的方程式\n$$4HNO_{3}overset{overset{}{phantom{Delta}}}{underset{underset{}{text{或光照}}}{=}}4NO_{2} uparrow + O_{2} uparrow + 2HO_{2}$$", "full_doc_id": "doc-32d0a4c354a3dc5a975b3684e3e21bb2", "file_path": "unknown_source"}], "matrix": "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