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This Concept Map, created with IHMC CmapTools, has information related to: Geometry of WCW.cmap, complexified gamma matrices anti-commuting to WCW Kaehler metric and interpreted as generators of super-conformal symmetries, of all possible 3-surfaces X^3 in H. or by General Coordinate Invariance (GCI), by General Coordinate Invariance (GCI) of of space-time surfaces X^4(X^3) associated with the 3-surfaces X^3, WCW is union of symmetric spaces labelled by zero modes with isometry group identifiable as symplectic trans- formations of δM^4+×CP_2: δM^4+ is light-cone boundary, spinor structure defined by complexified gamma matrices anti-commuting to WCW Kaehler metric, as Kähler geometry only if WCW allows maximal isometry group meaning that WCW is union of symmetric spaces labelled by zero modes with isometry group, Kaehler action for preferred extremal X^4(X^3) implying that classical physics becomes exact part of WCW geometry and thus of quantum theory, "WORLD OF CLASSICAL WORLDS" (WCW) has rather complex hierarchical structure, "WORLD OF CLASSICAL WORLDS" (WCW) is provided with Kaehler metric defined by Kaehler function, Kaehler metric defined by Kaehler function identified as Kaehler action for preferred extremal X^4(X^3), complexified gamma matrices anti-commuting to WCW Kaehler metric expressible as linear combinations of fermionic oscillator ope- rators assignable to se- cond quantized induced spinor fields in space- time. Geometrization of statistics, "WORLD OF CLASSICAL WORLDS" (WCW) exists mathematically as Kähler geometry only if WCW allows maximal isometry group, "WORLD OF CLASSICAL WORLDS" (WCW) is provided with spinor structure, "WORLD OF CLASSICAL WORLDS" (WCW) consists of all possible 3-surfaces X^3 in H., as Kähler geometry only if WCW allows maximal isometry group realizing the vision that Physics is fixed completely by the Kähler geometric existence of WCW. Infinite-D geometric existence unique and thus also physics. Al- ready in string mo- dels the Kähler geo- metry for loop spaces is essentially unique., as Kähler geometry only if WCW allows maximal isometry group meaning that WCW is union of symmetric spaces labelled by zero modes with isometry group
