
In physics, the fundamental forces of nature—Gravity, the Weak Nuclear Force, Electromagnetism, and the Strong Nuclear Force—are quantified by dimensionless coupling constants (). In standard modern physics, these parameters must be measured empirically; standard theory does not derive their values from first principles.
The uploaded research provides an analytical, transcendental formulation capable of generating the fundamental dimensionless coupling constants using high-precision computational mathematics (FORTRAN 33-digit QUAD precision and Python arbitrary-precision mpmath up to 200 decimal places). The system links fundamental constants directly to fundamental mathematical constants, specifically Archimedes’ constant () and Euler’s number (
), through the ratio:
and an initial base parameter:
By mapping specific discrete values of a loop parameter (the quantum index / axis constant), this formulation produces numerical values that match the physical coupling constants across nearly 80 orders of magnitude.
4000. 14. Thoughts About Coupling Constants (Gravity, Strong, Electromagnetic, Weak) and Cosmological Constant.
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Let us calculate the geometric average of the three different coupling Constants of the Strong Force.
Quantum Number -2.5, the coupling constant equals the modulus (Absolute Value) of a complex number:
K-2.5 = 1.05668277851316149202132629062673
K-0.5 = 1.05466375189812580781334222996549
K1.0 = 1.06577431599957125052065769401775
4000. 12. PYTHON Code for coupling constants with 200 decimal digits precision output.
This PYTHON Code computes coupling constants from K-39.0 to K+18.5
1 import mpmath as mp
3 # Set desired precision (100 or 200 decimal digits)
4 mp.mp.dps = 200 # Change to 200 if you need 200 decimal digits of precision
6 # Define Constants with high precision
7 C_0 = mp.mpf(
8 "0.9869763503843571923955121936342636366933158873206820384157142768900062650686530211391494897733630580622746241867200156070025829718439936494135821020466414603141110853110509328310852506004581818658909"
9 ) # or directly from mathematical definitions if available
Read more: 4000. 12. PYTHON Code for coupling constants with 200 decimal digits precision output.
Write comment (0 Comments)4000.13. Eight fundament coupling constants computed with FORTRAN code (QUAD precision) and PYTHON (200 decimal digits precision).
Eight fundamental coupling constants in FORTRAN QUAD PRECISION (from 28 decimal digits for K17.0 to 31 decimal digits for K1.0 and 29 decimal digits for K-38.5) and PYTHON result with 200 digits precision. /I will explain the meaning and the theory of that in the next 2-3 series of articles/
KONSTANT ‘SPACE-TIME’
_____________________________________________________
LOOP VARIABLE X = X-AXIS CONSTANT....................
-38.5000000000000000000000000000000
ALFA SQUARE_________________________________________
-38.5000000000000000000000000000000
(3.183029799402981938950499783839639E+0078,
-1.139764352077206439151545939819073E+0079)
_____________________________________________________
ALPHA FINAL = RECIPROCAL OF ALFA SQUARE_____________
-38.5000000000000000000000000000000
(2.272976468854763275094731224652955E-0080,
8.138967322256602545019098069590470E-0080)
_____________________________________________________
4000.11. FORTRAN Code for coupling constants with QUAD precision output (28 to 31 decimal digits precision).
This FORTRAN code computes coupling constants from K-39.0 to K+18.5
PROGRAM ALFA_GENERAL
IMPLICIT NONE
COMPLEX*32 EXPM, ALFA_MINUS_HALF, ALFA_SQUARE
COMPLEX*32 ALFA_FINAL, C_0, C_87, C_8
REAL*16 B_1, B_2, B_3
REAL*16 C_1, C_2
COMPLEX*32 A, B, C
COMPLEX*32 ALFA_MINUS_HALF_1, ALFA_MINUS_HALF_3
REAL*16 ALFA_MINUS_HALF_2
REAL*16 REAL_PART, ABSOL_VALUE
COMPLEX*32 IMAG_PART
COMPLEX*32 THETA, THETA_DEG
Read more: 4000.11. FORTRAN Code for coupling constants with QUAD precision output
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