Preface |
Summery |
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1.Kamu Axiom System
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1-2.Axiom from K1 to K8
1-2-1-1.K1,MaKaTama Symmetry
1-2-1-2.K1,spontaneous symmetry breaking
1-2-1-3.K1,UrForm and Prototype
1-2-2.K2,Mawari & Rotation
1-2-3.K3,differentiation and integration
1-2-4.K4,Kamu addition and multiplication
1-2-5.K5, Tokotachi Super Duality
1-2-6.K6, Pair Production
1-2-7.K7, Futomani
1-2-8.K8,Yata Phenomenon generation Field
1-2-9-1.What is Ka ?
1-2-9-2.What is Ma ?
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1-3.Axiom from A1 to A8
1-3-1.A1,Dynamic Saturation Stability
1-3-2.A2,Ama differentiation and integration
1-3-3.A3,Potential automorphic 4 Phases
1-3-4.A4,Tabane & Formal Power Series
1-3-5.A5,Imatachi & logic of Life.
1-3-6.A6, Compatibility and Duality
1-3-7.A7,Oho & Kamu forgetful Functor
1-3-8.A8,Kamuutsusi & Amautsushi |
1-4.Symboles inTransition Diaguram
1-4-1.First Reconsider the Operation
1-4-2.Compatible and Polymetric Additive operation
1-4-3.To Caputure Differenntial Integral with a wave image
1-4-4.Tranqull operation and
Tropical Geometry |
1-5.Potential cuspidal automorphic form
1-5-1.Making an illustration of "Magatama Symmetry" of Axiom K-1 becomes Cuspidal automorphic form
1-5-2. Cuspidal automorphic form genetically dominating "Axiom A" |
1-6. Kamu imaginary Diamond and mirror symmetry
1-6-1. |
1-7. Axiom K-5 & 6 and the way to Carabi-Yau manifold
1-7-1. |
1-8. Carabi-Yau manifold to E8 Transition process and Axioms K8 |
1-9. Axiom A and Lie group U (1), SU (2), SU (3) |
1-10. Kamu Rosetta Stone |
1-11. Kurokawa multiple trigonometric function model |
1-12.Relativity-Capacitive-Quantity and Entropy
1-12-1.Reforming Boltzmann's Entropy definition formula and Information Thermodynamics
1-12-2.Guage Space and Relativity-Capacitive-Quantity |
1-13. Newton's map Model of Zeta function |
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Here, we will mainly look at addition and multiplication, which are operations that have been incorporated into the physical properties of Mukahi. |
Latent-Phenomenon's <Ka> has created a phenomenon system <Ma> that is still latent at this stage “within its own <Mari manifold>” by spontaneous symmetry breaking.This was the physics from the axiom K-1 to the axiom K-3. |
As a result, the negative nature of <Ka> and the positive nature of <Ma> will "face each other" in one <Mari-Manifold>.The Axiom K-4 is to establish as an axiom the physics that arise from this "positive and negative face each other". |
S. Narasaki analyzed "Phenomenal system and latent system face each other" or "Latent-Phenomenon like opposite" as "Diad".If you consider <Ma> and <Ka> as <± Ma> and <± Ka> and treat them like complex numbers, "Dyad" will appear. |
It is a "MaKa tensor" in which "orthogonal MaKa" is arranged in each combination.In the physical property of <Mukahi>, "Dyad" is latent as "dissolution calculation in physical properties". |
The Dyad that appear in the form of this tensor can show addition and multiplication as forms dissolved in the "MaKa tensor".Please refer to pdf.1-1-6.Dyad. |
The inside of "MaKa tensor" shows a structure that can be called "MaKa Crosslinking System".According to the Axiom K-6.Ometaguhi, MaKa transits, separates and becomes independent.However, the Crosslinking System continues even after separation. |
The separated <Ka> and <Ma> are tightly coupled to each other by "remote interaction".This structure is what is called "Horamichi" in Kamu Number Theory.The remote interaction has a structure that transcends "field" but does not deny "field". |
I would like to focus on the analysis of remote interaction using Green's function in Feynman's early work.I think Green's function as a 'propagation function' can give an analytical representation of 'Horamichi'.In addition, I would like to see the details of "Horamichi" in Part 4 of Kamu Number Theory. |
Kamu Axiom K-4 List |
Axiom K-4 . Mukahi
K-4-1,Addition arithmetic
K-4-1,Multiplication arithmetic
K-4-1,Ma-Ka Tensor
K-4-2.Closslinking system
K-4-2.Affinity of Closslinking
K-4-2,Face-to-face of Pair
K-4-2,MaKa-Propagation System
K-4-3,Regular-Opposite Contraposition
K-4-4,MaKa-Compatible Polymerization
K-4-5,Regular-Opposite-Conjugate
K-4-5,MaKa-perturbation
K-4-5,Opposite pair
K-4-6,Increase and Decrease Tendency
K-4-7,Regular-Opposite-Consort |
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