Imaginary Cycles of Permutations for Genus g=3 in Complex Geometries

EasyChair Preprint 8200

Abstract

Considering a semi–state configurations taking genus g=3 for any complex geometries generalized over (+1) and (-1) structures with the fibers  F^×  ∃×=∞ ∀F≅⨁^k  where k=∐_(l=∞)[(g_1^(F^×), g_2^(F^×), g_3^(F^×) )^l/~] defined through classes [O]. Imaginary cycles being observed in middle genus for both left and right chirality over the vibrations of unidirectional–cycles enumerating over those fibers.

Keyphrases: complex structures, permutation cycle, string theory

@booklet{EasyChair:8200,
  author    = {Deep Bhattacharjee},
  title     = {Imaginary Cycles of Permutations for Genus g=3 in Complex Geometries},
  howpublished = {EasyChair Preprint 8200},
  year      = {EasyChair, 2022}}