Yau-Exact Calabi-Yau Manifold

 When the motion of a Calabi-Yau Manifold is heuristically hermitian, it may be said to exhibit a Yau-Exact nature. To Be Continued! Sam Roach. 

Additionally; Purely Yau-Exact conditions tend to be theoretical. Generally; a mass-bearing Hamiltonian Operator, will tend to bear at least some degree, of a tense of gravitational topological variance. 

A mass-bearing De Rham Kahler Manifold, that works to express a Khovanov geometry, will often tend to exhibit a more concise homomorphic field, than an otherwise analogous mass-bearing De Rham Kahler Manifold, that instead, works to express a symplectic geometry, — as this is taken over its directly corresponding Fourier-Related-Progression, as it is being physically translated through space and time, via the general path, of its eminently associated Lagrangian-Based motion.  

A discrete increment of physical kinetic energy, of which is here to be working to express an order of discrete (~ conformal) spatial dimensionality, in terms of N = 1; To where such a said respective discrete increment of physical kinetic energy, is here to work to bear a Yang-Mills light-cone-gauge eigenstate, that is therefore to be of a non abelian nature, will often tend to work to bear a supersymmetric arrangement of partition-based discrepancies, -- to where the thenceforth eminently affiliated counter string, that is here to be situated at just to the anti holomorphic side of such an implicit initially considered superstring, is here to often tend to exhibit a supersymmetric mirrored symmetry, (it will often tend to work to exhibit an asymmetric respective delineation of partition-based discrepancies),  in relation to the initially considered respective implicit superstring, of a discrete tense of kinetic energy permittivity. 

A Hamiltonian Operator, that works to exhibit a relatively stable metric condition, will often tend to work to bear a more resolute cochain complex, in its eminently associated net cohomology-related eigenstate, than an otherwise analogous Hamiltonian Operator, that instead, works to exhibit a less stable metric condition.  

A quickly spinning recursively rotating mass-bearing Kahler Manifold, that does not bear any spontaneous alteration in its viably eminent tense of spin-orbital momentum, will often tend to work to bear, a relatively resolute cochain complex, in its net cohomology-related eigenstate.  

The proximal local presence of entropy, may often tend to potentially work to decrease, the general physical attribute, of the resolute characteristic of the cochain complex, that is eminently associated, wit the directly related net cohomology-related eigenstate, that is here to be respectively inter-related, to the interaction that is here to exist, between the Lagrangian of a kinematically delineated Hamiltonian Operator, with its immediately surrounding physical environment of zero-point energy.  

A charged diffeomorphic Kahler Manifold, will often tend to exhibit relatively less entropy, than an otherwise analogous charged Kahler Manifold, that instead, does not exhibit the general tense, of an eminently externalized diffeomorphic topological geometry.  

The greater that the inertial resolution of a compact Kahler Hamiltonian Operator is to be, the stronger that its fractal modulus will tend to be. Furthermore; The greater that the inertial succinctness of a compact Kahler Hamiltonian Operator is to be, the stronger that its elastic modulus will tend to be.  

A reductional, vibrational, Lagrangian-Based Trace, is heuristically of two coupled spatial dimensions, plus time.

When the dimensional wave-tug, that is incurred upon the kinematic spatial translation, of a compact Hamiltonian Operator, is to be maintained, in so as to spontaneously act as being consistently stable, this general physical condition, may often tend to facilitate, the capability, of working to enhance, the potentially viable physical characteristic, of gauge-invariance, upon the demonstrative effective covariant net action, of the earlier mentioned, compact Hamiltonian Operator.  

When an accelerating Kahler Hamiltonian Operator, is disc shaped, the potentially applicable physical condition, of the proximal local  incursion, of an escalating Clifford-Based Lagrangian Expansion, may often tend to work to consequently facilitate, the eminent resultant potentially applicable physical condition, of the proximal local incursion, of an escalating Euclidean-Based Lagrangian Expansion.