f(x)^ ">"* fc(x)^^ = ∑i f(xi) sinc(ax - iπ) ">"* f(xi)^^^.
----------
* По кардиналност
(бройката точности).
^ Прекъснатата
функция, "пластична" е.
^^ Непрекъснатата
функция, мАкрономерацията, "еластична" е;
(1/a) ∫(0, a) cos(ax) da = sinc(ax), sinc function,
колапсът
на вЪлновата f(x, a) функция.
^^^ Контрафункцията,
мИкрономерацията, "насипна" е.
----------
P.S. "1st Hilbert's
problem: Cantor's problem of the cardinal number of the continuum, the Continuum
hypothesis: that is, there is no set whose cardinality is strictly between that
of the integers and that of the real numbers.
Paul Cohen demonstrated that the
hypothesis is impossible to prove or disprove within Zermelo-Fraenkel set
theory with the Axiom of choice; and there is no consensus on whether this is a
solution to the problem."
Wikipedia, "Hilbert's
problems", Apr 20, 2026 (link).
The Axion of choice
се
преодолява през "a":
