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→Creationistic explanation
where <math>\tau</math> is a constant (evaluated at 4.28 * 10<sup>17</sup> s) that is the reciprocal of the Hubble factor ''H''<sub>0</sub> in weak gravity.<ref>Evolutionistic astronomers might assume that this value gives the age of the universe; it does in fact give a value very close to the visible radius of the universe, measured in light-years. It probably does represent a value that an observer at the limits of the visible universe might measure for its age—because the Carmeli-Hartnett system ''also'' predicts tremendous time dilation at the center of the expansion.</ref>
where <math>\tau</math> is a constant (evaluated at 4.28 * 10<sup>17</sup> s) that is the reciprocal of the Hubble factor ''H''<sub>0</sub> in weak gravity.<ref>Evolutionistic astronomers might assume that this value gives the age of the universe; it does in fact give a value very close to the visible radius of the universe, measured in light-years. It probably does represent a value that an observer at the limits of the visible universe might measure for its age—because the Carmeli-Hartnett system ''also'' predicts tremendous time dilation at the center of the expansion.</ref>
More to the point, Carmeli and Hartnett showed that space itself expands in any [[galaxy]] or larger-sized object, and this expansion predicts a significantly increased rotational speed for any particle in that object. Specifically,
More to the point, Carmeli and Hartnett showed that space itself expands in any [[galaxy]] or larger-sized object. Hartnett then showed that this expansion predicts a significantly increased rotational speed for any particle in that object.<ref name=Hartnett2>Hartnett JG, "Spiral galaxy rotation curves determined from Carmelian general relativity," ''Int. J. Theor. Phys.'' '''45''' (2006) 2118-2136. {{arXiv|astro-ph/0511756}} {{doi|10.1007/s10773-006-9178-0}}</ref> Specifically,
<math>v^4 = GM\frac{2}{3}a_0\Bigg\{\bigg(\frac{R}{2a}\bigg)^{9/2} 8 \Pi^{3/2}\Bigg\}</math>
<math>v^4 = GM\frac{2}{3}a_0\Bigg\{\bigg(\frac{R}{2a}\bigg)^{9/2} 8 \Pi^{3/2}\Bigg\}</math>