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Computronomat: incentive, factorial/exponential identity, lambda/pi calculi, vector-wide scalar-word

Ross Finlayson

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Computronomat: incentive, factorial/exponential identity, lambda/pi calculi, vector-wide scalar-word

19 просмотров · 10 дн. назад
Ross Finlayson
379 подписчиков
19 просмотров · 10 дн. назад
Novelty, defining computronomat, content generation, academia, bibliography and priority, language, lambda-calculus and pi-calculus, mathematical foundations, analyticity, closed-forms and completions, analytization, counting numbers and clock arithmetic, iota-values and line-reals, delta-epsilonics, Eudoxus, signal theory and signal-reals, iota-cuts and signal-cuts, the pandimensional and polydimensional in infinitesimal analysis, the quantum path integral, the almost-not-quite and ultraproducts, Fourier-style analysis, as above and so below, line-drawing, ranges and limits, the infinitely-divisible and infinitely-divided, class-distinction, line-reals and signal-reals, IST and ZFC, infinitely-many coin tosses, sampling numbers at uniform random, estimators and distributions, sampling real numbers, sampling rational numbers, refining and restarting samples, Bernoulli trials, rarity and significance, law of small numbers and laws of large numbers, cardinality and inequality of measure, the Pythagorean and Cantorian, Factorial/Exponential Identity, Cantor space, Cantor dust, sparse and square and signal Cantor spaces, absolute-normality, the binary anti-diagonal, anti-induction, emergence in the space, Handbook of Mathematical Functions and Digital Library of Mathematical Functions, Abramowitz and Stegun, Gradshteyn and Ryzhik, factorial, implicits and reformulation, Finlayson's approximation for factorial, Viete and sums of powers, Stirling cycle and subset numbers, Telluri, modeling the error bounds, mathematical foundations and paradox-free reason, super-classical results, Borel versus combinatorics, independence and inconsistency, density of absolute normality in square Cantor space, COVID 2026, RSV and pertussis and D68, Milner's Communicating and Mobile Systems the pi-calculus, theories and models, Hoare's communicating sequential processes, Codd's relational algebra, Tarski's relational algebra, normalization of relation, representation theory, nulls and rows and joins, SQL, events and emittals, protocols and monads, SIMD portability, models of resources and process and computation, distributed models, locality and proximity, portability and the alias/stall/branch/call-less, profiles of SIMD, AMD and ARM, vector units and integer arithmetic, storage and codepoint and pattern and text and grapheme elements, Unicode and UCS and UTF, macros and parameters and temporaries, portable byte-wise SIMD/SIMT, blocks and banks, vector-wide scalar-word, general-purpose and vector values.