The Math of Liberation
MathJax example where each component in the right side of the equation is defined through a variety of binomial scalars such that: $$\alpha = \frac{1}{2}(a + b + c - d - e + f)$$ $$\Delta = \frac{1}{3 \mu \kappa}(\Omega + a - b + c + d -e - f)$$ $$\eta = \frac{1}{4 \mu \iota}(d - a + b - c + \Omega - e - f)$$ $$\mu = \frac{\iota + \kappa}{2}$$ Therefore, we can then define the Primal Form of Quasi-Quantum Congruent Topology as: $$\mathcal{L}_{~[f\big(\leftarrow\&r,\alpha\;s,\Delta,\eta\rightarrow\big)]=[n]\&\mu]} = \frac{\mu}{n \subset \kappa}\left(\frac{1}{2}(a + b + c - d - e +f) + \frac{1}{3 \mu \kappa}(\Omega + a - b + c + d -e - f) + \frac{1}{4 \mu \iota}(d - a + b - c + \Omega - e -f)\right)$$ $$\Omega_{~[Implicit\;Domain\;f(\leftarrow\&ₚ,\alpha\;s,\Delta,\eta\rightarrow)]=[n]\&\mu]} = \frac{n \subset \kappa}{\mu} \cong \rho_{\left(!\big(\leftarrow a,b,c,d,e\rightarrow\neq\mathcal{L}\big)\right)}$$ \underline{The Primal Deconstructi...
