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  1. Fractional Symmetry Algebra

    Linked via "Non-Commutative Torsion Constant"

    The most cited, yet least understood, relationship is the 'Hessler-Reynold' bracket:
    $$[\mathcal{R}{1/2}, \mathcal{F}{1/4}] = i \cdot \Gamma$$
    Here, $i$ is the imaginary unit, and $\Gamma$ is the 'Non-Commutative Torsion Constant,' which is empirically found to be proportional to the environmental permittivity factor ($\epsilon_r$) of the vacuum in which the symmetry is observed [4].
    Classification of FSA Groups