>ok so today's topic is homomorphic elliptical projections in Eulerian spaces>as we know proving that a Caledonian machine halts in anything below factorial time is impossible>but if we use the bimorphic Milton theorem (BMT) in conjunction with the dis

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Chud 09/14/26 (Mon) 17:21:47 №17837151 [Quote]

>ok so today's topic is homomorphic elliptical projections in Eulerian spaces
>as we know proving that a Caledonian machine halts in anything below factorial time is impossible
>but if we use the bimorphic Milton theorem (BMT) in conjunction with the disymetrical null Bernoulli (DNB) theotem we can set our probabilistic proof to be arbitrarily large
>therefore we can be 99.999% sure that Caledonian machine will halt in practice and we get away with the machine running at a time complexity of O(nlogn)
>proof the a faster solution not existing is left as an exercise for the reader