Floer Homology Language TANAKA Akio Note 1 Potential of Language ¶ Prerequisite conditions Note 6 Homology structure of Word 1 (Definition) (Gromov-Witten potential) 2 (Theorem) (Witten-Dijkggraaf-Verlinde-Verlinde equation) 3 (Theorem) (Structure of Frobenius manifold) Symplectic manifold (M, wM) Poincaré duality < . , . > Product <V1°V2, V3> = V1V2V3( ) (M, wM) has structure of Frobenius manifold over convergent domain of Gromov-Witten potential. 4 (Theorem) Mk,β (Q1, ..., Qk) = N(β) expresses Gromov-Witten potential. [Image] When Mk,β (Q1, ..., Qk) is identified with language, language has potential N(β). [Reference] Quantum Theory for language / Synopsis / Tokyo January 15, 2004 First designed on <energy of language> at Tokyo April 29, 2009 Newly planned on further visibility at Tokyo June 16, 2009 Sekinan Research Field of language