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The Mathematics of the Spiral Universe

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The Mathematics of the Spiral Universe Author: Sajid Mahmood Ansari Theme: Derivation of Cosmological Constants and Age in a Rotating Vorticose Spacetime Abstract Standard $\Lambda$ CDM cosmology faces significant tensions, notably the "Hubble Tension" and the "Impossible Early Galaxy" problem revealed by the James Webb Space Telescope (JWST). This article presents the Spiral Universe Model , a framework derived from the concept of Mawjun Makfoof (Spiral Wave). By introducing a time-dependent cosmic vorticity ( $\omega$ ) and a structure growth factor ( $G$ ), we derive a revised age for the universe ( $17.76 \text{ Gyr}$ ) and a composite redshift equation that aligns with both CMB isotropy and high-redshift galactic maturity. 1. Introduction: The Vorticose Spacetime In the Spiral Universe Model, the cosmos is not a simple expanding sphere but a Supergiant Spiral Galaxy structure. This necessitates the transition from a purely radial expansion metric to one tha...
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The Rotational Correction: Fixing the Cosmic Age

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  For decades, the standard cosmologica l model has estimated the age of the universe at approximately 13.8 billion years . However, as modern instruments like the James Webb Space Telescope (JWST) peer deeper into the cosmic dawn, they have revealed "impossible" early galaxies. These structures appear far too mature and massive to have formed in the short window provided by the standard timeline. By introducing a rotational parameter , $\alpha = 0.4$ , into our cosmological equations, we can derive a "stretched" age that resolves these discrepancies. A rotational parameter is already discussed within scientific community .  The Concept of "Stretched" Spacetime In standard cosmology, the age of the universe ( $t_0$ ) is the time required for the scale factor ( $a$ ) to grow from $0$ to $1$ . The traditional formula is: $$t_0 = \int_{0}^{1} \frac{da}{\dot{a}}$$ However, this assumes a universe driven solely by expansion and gravity. If we account for cosmi...
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