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eq19 edited this page Jun 22, 2024 · 1 revision

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1155 / 5 = 286 -ひく 55 = 200 +たす 31 = 231

layer| i | f
-----+-------+------
 | 1,2:1 | (2,3)
 1 +-------+
 | 3:2 | (7)
-----+-------+------
 | 4,6:3 | (10,11,12) <--- 231 (3x)
 2 +-------+
 |{7}:4 |({13})
-----+-------+------
 | 8,9:5 | (14,{15}) <--- 231 (2x)
 3 +-------+
 | 10:6 | (19)
-----+-------+------

We study the limit shape of the generalized Young diagram when the tensor power N and the rank n of the algebra tend to infinity with N/n fixed. We derive an explicit formula for the limit shape and prove convergence to it in probability. We prove central limit theorem for global fluctuations around the limit shape (arXiv:2010.16383v4).

Limit shape for infinite rank limit of tensor power decomposition for Lie algebras of series

Dyson discovered that the eigenvalue of these matrices are spaced apart in exactly the same manner as Montgomery conjecture of the nontrivial zeros of the zeta function. Means it also depends on Riemann hypotesis which is still in a major issue. Similar case left science today many unsolved problems that associated with.

Eigenvectors_of_a_linear_operator

In order to propagate through space and interact we shall attemp it using string theory One must therefore imagine scenarios in which these extra dimensions would not be observed in experiments so it would become irrational partitions.

In turns out that quantum string theory always destroys the symmetries of the classical string theory, except in one special case: when the number of dimensions is 10. That's why string theory works only in 10 dimensions (Physicsforums).

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True Prime Pairs:
(5,7), (11,13), (17,19)
|------------------------- Skema-12 ------------------------|
|------------ 6¤ -------------|------------- 6¤ ------------|
|--------------------------- 192 ---------------------------|
|---- {23} ----|---- {49} ----|-- {29} -|--{30} --|-- 61 ---|
+----+----+----+----+----+----+----+----+----+----+----+----+
| 5 | 7 | 11 |{13}| 17 | 19 | 17 |{12}| 11 | 19 | 18 | 43 |
+----+----+----+----+----+----+----+----+----+----+----+----+
|--------- 5¤ ---------|---- {48} ----|----- {48} ---|{43}|
|--------- 5¤ ---------|------------ {96} -----------|{43}|
|--------- {53} ---------|-------------- {139} -------------|
|------- Skema-23 -------|------------- Skema-34 -----------| 

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This 23 units will form Scheme-23 as two (2) long strands which is known as doble helix Here we call them as Scheme-23 (71) and Scheme-23 (68). These strands are originated by the three (3) layers of True Prime Pairs .

Scheme-139

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Since the arithmetic mean of those primes yields 157 then the existence of 114 will remain to let this 18+19=37th prime number stands as the balanced prime .

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  1. Prime Unit Identity

  2. Addition Zones (0-18)

  3. True Prime Pairs

  4. Primes Platform

  5. Pairwise Scenario

  6. Power of Magnitude

  7. The Pairwise Disjoint

  8. The Prime Recycling ζ(s)

  9. Implementation in Physics

  10. Multiplication Zones (18-30)

  11. Symmetrical Breaking (spin 8)

  12. The Angular Momentum (spin 9)

  13. Entrypoint of Momentum (spin 10)

  14. The Mapping of Spacetime (spin 11)

  15. Similar Order of Magnitude (spin 12)

  16. Searching for The Graviton (spin 13)

  17. Elementary Retracements (spin 14)

  18. Recycling of Momentum (spin 15)

  19. Exchange Entrypoint (spin 16)

  20. The Mapping Order (spin 17)

  21. Magnitude Order (spin 18)

  22. Exponentiation Zones (30-36)

  23. Electrodynamics (maps)

  24. Quantum Gravity (feed)

  25. Chromodynamics (lexer)

  26. Electroweak Theory (parser)

  27. Grand Unified Theory (syntax)

  28. Identition Zones (36-102)

  29. Theory of Everything (span 12)

  30. Everything is Connected (span 11)

  31. Truncated Perturbation (span 10)

  32. Quadratic Polynomials (span 9)

  33. Fundamental Forces (span 8)

  34. Elementary Particles (span 7)

  35. Basic Transformation (span 6)

  36. Hidden Dimensions (span 5)

  37. Parallel Universes (span 4)

  38. Vibrating Strings (span 3)

  39. Series Expansion (span 2)

  40. Wormhole Theory (span 1)

  41. (total pages)

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