The first updated symmetric Gaussian vs. MZ derivatives conjecture

Let a symmetric MZ differentiation be an $n$-th symmetric generalized Riemann differentiation satisfying the symmetric Peano equivalence condition, and let a scale of a symmetric Gaussian differentiation mean the differentiation obtained by rescaling its difference. The first updated symmetric Gaussian vs. MZ derivatives conjecture. Each symmetric MZ differentiation is a scale of a symmetric Gaussian differentiation. The source presents this as an update after observing that scales of symmetric Gaussian derivatives need not themselves be symmetric Gaussian; it does not state a resolution here.