Complete analytical framework, relativistic kinematics, chronodynamics $d\tau/dt$, latitudinal spectrum $c/a \in [0.60, 0.95]$, and interactive simulation of ejecta motion $M_1$ from Big Bang point $O_1$ towards neighboring Mega-Black Hole $M_2$.
Adjust initial boundary conditions to recalculate velocity $v(t)$, distance $x(t)$, Lagrange saddle $\mathcal{S}_L$, and proper time $\tau(t)$ in real time.
In the SGDM framework, the Hubble parameter is not a constant of space and requires no dark energy scalar fields. The entire $50\text{ Gyr}$ journey of our Milky Way ejecta is a full-scale interdomain crossing from our Big Bang origin $O_1$ to the supermassive Mega-Black Hole of the neighboring universe $M_2$. The Hubble parameter $H(t)$ dynamically captures both phases: initial gravitational deceleration within $O_1$ (down to a minimum at the Lagrange saddle $\mathcal{S}_L$) and subsequent gravitational pull toward the core of the neighboring domain $M_2$ ($1\text{ Gly} \approx 306.6\text{ Mpc}$):
Exact calculation for the Milky Way center at $t = 13.8\text{ Gyr}$: distance from Big Bang center $r_{\text{MW}} = 2.50\text{ Gly} \ (766.5\text{ Mpc})$, orbital/drift velocity $v_{\text{MW}} = 627\text{ km/s}$ (up to $1000\text{ km/s}$ in Dark Flow), local Hubble parameter $H_0 = 70.4\text{ km/s/Mpc}$.
| Epoch $t$ (Gyr) | Milky Way Speed $v_{\text{MW}}(t)$ | Hubble Parameter $H(t)$ | Evolutionary Phase |
|---|---|---|---|
| $t = 0.001$ | $299\,792\text{ km/s} \ (\approx c)$ | $H \to \infty \ (\sim 10^6)$ | Centrifugal Kerr core disruption $\rho_0$ |
| $t = 1.0$ | $15\,000\text{ km/s}$ | $980\text{ km/s/Mpc}$ | Baryon deceleration, $^1\text{H}, ^4\text{He}$ BBN & PBH halo |
| $t = 13.8$ (NOW) | $627\text{ km/s} \ (\text{CMB drift})$ | $H_0 = 70.4\text{ km/s/Mpc}$ | Present epoch: Milky Way drift in Laniakea |
| $t = 25.0$ | $240\text{ km/s} \ (v_{\text{min}})$ | $H_{\text{min}} = 0.031\text{ km/s/Mpc}$ | Lagrange saddle $\mathcal{S}_L$ (Quasi-rest) |
| $t = 40.0$ | $45\,000\text{ km/s}$ | $12.3\text{ km/s/Mpc}$ | Gravitational acceleration toward $M_2$ |
| $t = 49.2$ | $299\,000\text{ км/с} \ (\to c)$ | $\to \text{Collapse at } O_2$ | Mega-BH consolidation & new Big Bang |
Prior to the Big Bang ($t < 0$), all $1.2 \times 10^{80}$ gravitons of the core $\rho_0$ were coherently polarized along the shared angular momentum axis $\vec{J}_0$. Under centrifugal disruption ($t = 0$), angular momentum conservation ($\vec{L} = \text{const}$) and Onsager–Feynman quantum vortices transfer well-defined spin vectors to daughter structures:
Expansion velocity $\vec{v} \perp \vec{J}_0$ ($v \to c$). Equatorial PBHs and protogalaxies form the Supergalactic Plane with coplanar initial rotation.
Velocity shear gradient $\partial v/\partial \theta$ induces hydrodynamic vorticity ($\operatorname{rot}\vec{v} \neq 0$), yielding precessing inclined galaxies.
Helical jet outflow. Sub-escape polar ejecta turn around at $14\text{ Gly}$, settling into a rotating spherical halo.
Sloan Digital Sky Survey (SDSS) large-scale spiral parity asymmetry and Planck CMB quadrupole alignment ("Axis of Evil") represent direct empirical signatures of the progenitor Kerr core axis $\vec{J}_0$ in the SGDM framework.
Coplanar spiral galaxies in the Supergalactic Plane (Laniakea).
Inclined spirals and S0 galaxies born from mid-latitude shear vorticity.
Elliptical giants (M87) where spin was randomized by multiple mergers.
Polar rings (NGC 4650A) & counter-rotators (NGC 4550) from neighbor domains!
| Latitude $\theta$ | Radial Zone $r$ | 1. Relic | 2. Mergers | 3. Precession | 4. Migrants | Zone Physical Status |
|---|---|---|---|---|---|---|
| Equator ($\theta = 90^\circ$) Superdisk |
Center ($0-10\text{ Gly}$) | 55% | 25% | 15% | 5% | Moderate core compression |
| Main ($10-35\text{ Gly}$) | 85% (PEAK!) | 4% | 10% | 1% | Peak coplanarity (Laniakea) | |
| Periphery ($35-46.5\text{ Gly}$) | 60% | 3% | 15% | 22% (PEAK!) | Interdomain flux into $\mathcal{S}_L$ | |
| Mid-Lat ($45^\circ$) Shear Vortex |
Center ($0-10\text{ Gly}$) | 25% | 35% | 35% | 5% | Shear turbulence |
| Main ($10-35\text{ Gly}$) | 40% | 10% | 45% (PEAK!) | 5% | Peak inclined systems ($30^\circ-60^\circ$) | |
| Periphery ($35-46.5\text{ Gly}$) | 30% | 5% | 40% | 25% (PEAK!) | Polar ring & counter-disk influx | |
| Pole ($\theta = 0^\circ$) Axis $\vec{J}_0$ / Turnaround |
Center ($0-10\text{ Gly}$) | 25% | 65% (PEAK!) | 10% | 0% | Peak merger collapse (cD ellipticals) |
| Main ($10-35\text{ Gly}$) | 45% (PEAK!) | 35% | 15% | 5% | Helical jet (turnaround point) | |
| Periphery ($35-46.5\text{ Gly}$) | 0% | 0% | 0% | 100% | Polar supervoid (solely external migrants) |
In SGDM, the total observable volume ($V_{\text{domain}} \approx 1.2 \times 10^{13}\text{ Mpc}^3$) hosts $\sim 2 \times 10^{12}$ galaxies with mean density $\langle n \rangle \approx 0.16\text{ gal/Mpc}^3$. Due to oblate Kerr core geometry ($c/a \in [0.60, 0.95]$), spatial density varies by over 1000-fold:
| Latitude $\theta$ | 1. Center ($r = 0..10\text{ Gly}$) | 2. Main Belt ($r = 10..35\text{ Gly}$) | 3. Periphery ($r = 35..46.5\text{ Gly}$) | Morphological Status |
|---|---|---|---|---|
| Equator ($\theta = 90^\circ$) Superdisk / Laniakea |
$n \approx 1.2 - 2.5\text{ Mpc}^{-3}$ | $n \approx 0.35 - 0.70\text{ Mpc}^{-3}$ | $n \approx 0.08 - 0.15\text{ Mpc}^{-3}$ | Walls & filaments (65-75% cosmic baryons) |
| Mid-Lat ($45^\circ$) Conical Sector |
$n \approx 0.5 - 1.0\text{ Mpc}^{-3}$ | $n \approx 0.15 - 0.25\text{ Mpc}^{-3}$ | $n \approx 0.03 - 0.06\text{ Mpc}^{-3}$ | Moderate web background |
| Pole ($\theta = 0^\circ$) Axis $\vec{J}_0$ / Turnaround |
$n \approx 3.0 - 8.0\text{ Mpc}^{-3}$ (PEAK!) | $n \approx 0.02 - 0.05\text{ Mpc}^{-3}$ | $n < 0.001\text{ Mpc}^{-3}$ ($\approx 0$) | Merger epicenter vs Polar supervoid |
| Observational Fact / Instrument Data | Standard Model $\Lambda\text{CDM}$ | SGDM Model (Yu. A. Chesnokov) |
|---|---|---|
|
Early Mature Monster Galaxies JWST ($z > 10-14$, $M_* \sim 10^{11} M_\odot$) |
🔴 Crisis: "Cannot grow in $300\text{ Myr}$" (Universe Breakers paradox). | 🟢 Natural Norm: Pre-existing seeds from PBH swarm ($95\%$) + $2.6\times$ proper time dilation ($d\tau = dt\sqrt{1-v^2/c^2}$). |
|
Hubble Tension Crisis ($H_0$) SH0ES ($73.0$) vs Planck ($67.4\text{ km/s/Mpc}$) |
🔴 $5\sigma$ Deadlock: Unresolvable early/late universe tension within isotropic $\Lambda\text{CDM}$. | 🟢 Natural Norm: Multiverse tidal gradient ($a_{\text{tidal}} = \frac{2GM_{\text{ext}}}{R^3}r \propto r$) grows towards periphery. |
|
CMB "Axis of Evil" Anisotropy WMAP / Planck ($l = 2, 3$ quadrupole alignment) |
🔴 Anomaly: Direct violation of the fundamental Cosmological Principle of isotropy. | 🟢 Natural Norm: Relic footprint of the progenitor Kerr core rotation axis $\vec{J}_0$ ($a^* \to 1$). |
|
Cosmic Dark Flow ($1000\text{ km/s}$) Coherent drift towards Centaurus / Hydra |
🔴 Unexplained: No gravitational attractor of sufficient mass exists inside isolated horizon. | 🟢 Natural Norm: Direct pull towards Ancient Mega-BH neighbor $M_2$ across Lagrange saddle $\mathcal{S}_L$. |
|
Galaxy Spiral Parity Asymmetry SDSS ($>200\,000$ spirals, Longo, Shamir) |
🔴 Anomaly: Isotropic explosion strictly requires a $50\% / 50\%$ parity distribution. | 🟢 Natural Norm: Inherited coherent polarization of $1.2 \times 10^{80}$ gravitons ($\vec{s} \parallel \vec{J}_0$), yielding $85\%$ Superdisk alignment. |