Source history
Original source: arXiv:math/9811037v3
Detailed backend records are private. Public author/source status appears above.
The permanent identity and original source provenance are retained below.
{
"key": "work:W000062:pdf:67ad8eef47b7aba409bbcc80c59d5e34d0a3978869cfbafc1e39eba6f05049c6:page:30:bbox:126.72,676.26,485.381,686.491",
"first_source_version": "math/9811037v3",
"chapter": "work-w000062",
"work": "W000062",
"kind": "Proposition",
"number": "13.8",
"title": "Proposition 13.8 .",
"source_version": "math/9811037v3",
"source": {
"pdf_sha256": "67ad8eef47b7aba409bbcc80c59d5e34d0a3978869cfbafc1e39eba6f05049c6",
"page": 30,
"bbox": [
126.72,
676.26,
485.381,
686.491
]
},
"target": "/chapters/work-w000062.html",
"identity_basis": "pinned original PDF hash and exact page/bbox; never display number",
"status": "active",
"source_span_sha256": "90f8215e02bf74da05da6e0e4350d1dbef1056201d70f1cd95a7e6036d6b769b",
"source_label": "prop-cat-equiv-is-dk-equiv",
"source_label_occurrences": 1,
"display_source": {
"url": "https://arxiv.org/html/math/9811037v3",
"sha256": "0278fe7a29d291fcbf711513ebb8f91c2e74663d596c74bef57726c82d566169",
"element_id": "S13.SS8",
"alignment_status": "verified_pdf_author_occurrence"
},
"author_source": {
"file": "main.tex",
"line": 2935,
"file_sha256": "6c08cf3f6853a2c90d8dc23adcf397a8c0367e7f7dcfde71a55658c9b044f936",
"byte_start": 119481,
"byte_end": 119640
},
"identity_alignment": {
"tag": "05WC",
"registry_key": "work:W000062:pdf:67ad8eef47b7aba409bbcc80c59d5e34d0a3978869cfbafc1e39eba6f05049c6:page:30:bbox:126.72,676.26,485.381,686.491",
"source_version": "math/9811037v3",
"pdf_source": {
"pdf_sha256": "67ad8eef47b7aba409bbcc80c59d5e34d0a3978869cfbafc1e39eba6f05049c6",
"page": 30,
"bbox": [
126.72,
676.26,
485.381,
686.491
]
},
"pdf_heading_sha256": "be62f71e726de522f5fbcb00bd642d39602e919ee3a1d8ec8e3245a968f31712",
"author_source": {
"file": "main.tex",
"line": 2935,
"file_sha256": "6c08cf3f6853a2c90d8dc23adcf397a8c0367e7f7dcfde71a55658c9b044f936",
"byte_start": 119481,
"byte_end": 119640
},
"source_span_sha256": "90f8215e02bf74da05da6e0e4350d1dbef1056201d70f1cd95a7e6036d6b769b",
"display_source": {
"url": "https://arxiv.org/html/math/9811037v3",
"sha256": "0278fe7a29d291fcbf711513ebb8f91c2e74663d596c74bef57726c82d566169",
"element_id": "S13.SS8",
"alignment_status": "verified_pdf_author_occurrence"
},
"basis": "unique_ordered_pinned_pdf_heading_body_prefix",
"prefix_adapter": {
"normalization": "unicode_nfkc_ascii_alphanumeric_prefix",
"omitted_reference_kinds": []
},
"normalized_pdf_prefix_sha256": "3d121f0cee91fe5286a8765fb63411683e897314ed7f1c1af2bd6edf9333e180"
},
"historical_entry_before_author_html_binding": {
"key": "work:W000062:pdf:67ad8eef47b7aba409bbcc80c59d5e34d0a3978869cfbafc1e39eba6f05049c6:page:30:bbox:126.72,676.26,485.381,686.491",
"first_source_version": "math/9811037v3",
"chapter": "work-w000062",
"work": "W000062",
"kind": "Proposition",
"number": "13.8",
"title": "Proposition 13.8. If g: U →V is a categorical equivalence of Segal spaces, then",
"source_version": "math/9811037v3",
"source": {
"pdf_sha256": "67ad8eef47b7aba409bbcc80c59d5e34d0a3978869cfbafc1e39eba6f05049c6",
"page": 30,
"bbox": [
126.72,
676.26,
485.381,
686.491
]
},
"target": "/chapters/work-w000062.html",
"identity_basis": "pinned original PDF hash and exact page/bbox; never display number",
"status": "active"
}
}