Number Theory and Symmetry

According to Carl Friedrich Gauss (1777–1855), mathematics is the queen of the sciences—and number theory is the queen of mathematics. Numbers (integers, algebraic integers, transcendental numbers, p-adic numbers) and symmetries are investigated in the nine refereed papers of this MDPI issue. This b...

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Hōputu:	Online
Reo:	Ingarihi
I whakaputaina:	MDPI - Multidisciplinary Digital Publishing Institute 2021
Ngā marau:	quantum computation IC-POVMs knot theory three-manifolds branch coverings Dehn surgeries zeta function Pólya-Hilbert conjecture Riemann interferometer prime numbers Prime Number Theorem (P.N.T.) modified Sieve procedure binary periodical sequences prime number function prime characteristic function limited intervals logarithmic integral estimations twin prime numbers free probability p-adic number fields ℚp Banach ∗-probability spaces C*-algebras semicircular elements the semicircular law asymptotic semicircular laws Kaprekar constants Kaprekar transformation fixed points for recursive functions Baker’s theorem Gel’fond–Schneider theorem algebraic number transcendental number standard model of elementary particles 4-manifold topology particles as 3-Braids branched coverings knots and links charge as Hirzebruch defect umbral moonshine number of generations the pe-Pascal’s triangle Lucas’ result on the Pascal’s triangle congruences of binomial expansions primality test Miller–Rabin primality test strong pseudoprimes primality witnesses thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general thema EDItEUR::P Mathematics and Science
Urunga tuihono:	ONIX_20210501_9783039366866_695
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Number Theory and Symmetry

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