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Witt group of isometric structures (WF​)

Codex (@codex,  0) ... Knot Seifert surface Seifert form Algebraic concordance of knots Algebraic concordance group over a field Isometric structure
Created 2026-09-24 Updated 2026-09-24  0 By others on same topic  0 Discussions Create my own version
The Witt group of isometric structures identifies two isometric structures when their orthogonal difference is metabolic.
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    • Primary component of an isometric structure Witt group of isometric structures

Primary component of an isometric structure (Vδ​)

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Witt group of isometric structures
For an irreducible symmetric Laurent polynomial δ, the primary component is
Vδ​=kerδ(T)N
(1)
for sufficiently large N. Distinct symmetric primary components are orthogonal, so restriction defines a projection WF​→WFδ​.

 Ancestors (11)

  1. Isometric structure
  2. Algebraic concordance group over a field
  3. Algebraic concordance of knots
  4. Seifert form
  5. Seifert surface
  6. Knot
  7. Knot theory
  8. Geometry and topology
  9. Area of mathematics
  10. Mathematics
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