{
  "schema_version": 1,
  "kind": "ConceptView",
  "producer": "concept-view-1",
  "concept_id": "urn:uuid:f146a3dd-50b7-455b-a3a5-c0f3aff52fe9",
  "labels": {
    "zh-CN": "反对称化算子",
    "en": "antisymmetrization operator"
  },
  "alternative_labels": [],
  "scope_note": "",
  "identity_status": "active",
  "identity_revision": "d833f163c2c9a7929a8af2cb530196c5f02bbe7d488af3c3c55f7aca416023dc",
  "occurrences": [
    {
      "concept_id": "urn:uuid:f146a3dd-50b7-455b-a3a5-c0f3aff52fe9",
      "book_id": "szekeres",
      "edition_id": "source-snapshot-bc3404156f6e",
      "lang": "zh-CN",
      "route": "zh/chapter-08/01-r-vectors-and-r-forms",
      "anchor": "first-9f869e4580ce50f2547a-zh",
      "chapter": "8",
      "section": "8.1",
      "offset": 3997,
      "range": [
        7549,
        7803
      ],
      "source_revision": "79d2c2f006fe4beb029bb59a00cc711634c04f8465427f17d67c7d115b2b5f62",
      "source_category": "translation",
      "review_status": "unreviewed",
      "role": "occurrence",
      "role_basis": {
        "kind": "explicit-source-uuid-marker"
      },
      "label": "反对称化算子(antisymmetrization operator)",
      "context": {
        "range": [
          7549,
          7925
        ],
        "quote": "<u class=\"concept-term\" data-concept-identity=\"urn:uuid:f146a3dd-50b7-455b-a3a5-c0f3aff52fe9\" data-concept-route=\"/concept-identities#concept-f146a3dd-50b7-455b-a3a5-c0f3aff52fe9\" id=\"first-9f869e4580ce50f2547a-zh\">反对称化算子(antisymmetrization operator)</u> $\\mathcal { A } : V ^ { ( r , 0 ) } \\to \\Lambda ^ { r } ( V ) \\subseteq V ^ { ( r , 0 ) }$ 显然是 $V ^ { ( r , 0 ) }$ 上的线性算符",
        "quote_sha256": "62cf6a26f140539b49140284c6e2d4968f88a40cae6f62fdc33051db707fac1e",
        "environment": null,
        "excerpt_omitted": false
      },
      "parallel_readings": [
        {
          "route": "en/chapter-08/01-r-vectors-and-r-forms",
          "lang": "en",
          "source_category": "original_transcription",
          "basis": "registered-book-edition-section-language-context; not-concept-equivalence"
        }
      ],
      "id": "occ-2ab33bd7fb47bf2159ccd1c5"
    },
    {
      "concept_id": "urn:uuid:f146a3dd-50b7-455b-a3a5-c0f3aff52fe9",
      "book_id": "szekeres",
      "edition_id": "source-snapshot-bc3404156f6e",
      "lang": "en",
      "route": "en/chapter-08/01-r-vectors-and-r-forms",
      "anchor": "first-9f869e4580ce50f2547a-en",
      "chapter": "8",
      "section": "8.1",
      "offset": 4945,
      "range": [
        8022,
        8268
      ],
      "source_revision": "bffedc9497fe025d48b0a0a4235a1bfbb1d4f72310bdab5a195eb60dbb544e8e",
      "source_category": "original_transcription",
      "review_status": "unreviewed",
      "role": "occurrence",
      "role_basis": {
        "kind": "explicit-source-uuid-marker"
      },
      "label": "antisymmetrization operator",
      "context": {
        "range": [
          8018,
          8412
        ],
        "quote": "The <u class=\"concept-term\" data-concept-identity=\"urn:uuid:f146a3dd-50b7-455b-a3a5-c0f3aff52fe9\" data-concept-route=\"/concept-identities#concept-f146a3dd-50b7-455b-a3a5-c0f3aff52fe9\" id=\"first-9f869e4580ce50f2547a-en\">antisymmetrization operator</u> $\\mathcal { A } : V ^ { ( r , 0 ) } \\to \\Lambda ^ { r } ( V ) \\subseteq V ^ { ( r , 0 ) }$ is clearly a linear op erator on $V ^ { ( r , 0 ) }$",
        "quote_sha256": "fa3ca1a8f99dd9c83c7b986ab27a8556f4968952fd380ea88542211afaafc450",
        "environment": null,
        "excerpt_omitted": false
      },
      "parallel_readings": [
        {
          "route": "zh/chapter-08/01-r-vectors-and-r-forms",
          "lang": "zh-CN",
          "source_category": "translation",
          "basis": "registered-book-edition-section-language-context; not-concept-equivalence"
        }
      ],
      "id": "occ-a7a49ccad0e7af0beeb7ba7f"
    }
  ],
  "registered_positions": [
    {
      "route": "en/chapter-08/01-r-vectors-and-r-forms",
      "lang": "en",
      "section": "8.1",
      "signal": "term-mark",
      "label": "antisymmetrization operator",
      "english": "antisymmetrization operator",
      "offset": 4598
    },
    {
      "route": "zh/chapter-08/01-r-vectors-and-r-forms",
      "lang": "zh-CN",
      "section": "8.1",
      "signal": "term-mark",
      "label": "反对称化算子",
      "english": "antisymmetrization operator",
      "offset": 3650
    }
  ],
  "statements": [],
  "resolved_references": [],
  "reading_order": [
    "occ-2ab33bd7fb47bf2159ccd1c5",
    "occ-a7a49ccad0e7af0beeb7ba7f"
  ],
  "recorded_dependencies": [],
  "reading_paths": [],
  "coverage": {
    "registered_positions": 2,
    "located_occurrences": 2,
    "whole_book_search_complete": false,
    "registered_positions_truncated": false,
    "independent_human_review_implied": false
  },
  "unresolved": [],
  "base_revision": "b540f29ed2bc98957bdf976a0e33fa3eff110ae388005765ddca5ec2cffa5e9a",
  "optional_enrichments": []
}
