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Algebraic Properties Of Logarithms And An Estimate

A typed-up look into logs. How does a mathematician correct an estimate? I am not a PhD, but I personally wrote out on lined paper and partially defined the 1.12 note for <3.500> calculus of logarithms, which allowed me to work out an estimate that could stabilize a positive monotonic hold on {(3.12)|b(1),a(0)|} according to E(0-2), a potential link to ||t(a) —T(1)|| where ~S > T~ — > (0.0) under <R(3-o(O))> {T}, which I alluded to in: https://vixra.org/abs/2207.0050 — which only partially relaxes but is not completely stable and thus equal ||{T} - {s}|| to |50(g)**| == 10.00. This understanding was first rigorously defined by mathematicians in Rene Descartes time. That is what inspired my work ‘Prime numbers in geometric consistencies.’ Descarte’s relation coincides with Newton’s Principia , which then could station a physical and mathematical reflection of Euclid’s: “Elements.” So r=3.5000 doesn’t drop into |{R==13.500033}| according to my work in my given paper, as opposed to previous notions of mine, which may have convoluted a Newtonian understanding. Thus reaching an open 3-point-partitioned arc. The closure of the dual primary seed log was entertained for o

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