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https://mathoverflow.net/questions/510629/asymptotic-behaviour-of-difference-set-of-smooth-numbers nt.number theory - Asymptotic behaviour of difference set of smooth numbers - MathOverflow As usual, a $k$ smooth number is an integer that has no prime factor exceeding $k$. For each fixed constant $k$, let $A$ be the set of $k$ smooth numbers. The... number theory nt behaviour difference set https://womeninnumbertheory.org/ Women in Number Theory – A Mathematical Community number theory women mathematical community https://mathoverflow.net/questions/tagged/algebraic-number-theory Newest 'algebraic-number-theory' Questions - MathOverflow number theory newest algebraic questions mathoverflow https://mattbaker.blog/ Matt Baker's Math Blog | Thoughts on number theory, graphs, dynamical systems, tropical geometry,... Thoughts on number theory, graphs, dynamical systems, tropical geometry, pedagogy, puzzles, and the p-adics math blog number theory dynamical systems matt baker https://primespin394.com/ PrimeSpin394: Exploring Mathematics, Puzzles, and Number Theory A blog dedicated to mathematical puzzles, prime numbers, and number theory insights. Discover engaging content for math enthusiasts and problem-solvers. number theory exploring mathematics puzzles https://mathoverflow.net/questions/509218/is-this-pratt-tree-decomposition-known-in-literature-maybe-under-a-different-na nt.number theory - Is this Pratt-tree decomposition known in literature, maybe under a different... Let $m_p(n)$ be the number of times, counted with multiplicity, that the prime $p$ occurs in all Pratt trees of $n$. A Pratt tree for a prime $p$ is known. For... number theory nt pratt tree decomposition https://mathoverflow.net/questions/338061/bounds-for-the-number-of-prime-numbers-less-than-the-eulers-factor-the-radical nt.number theory - Bounds for the number of prime numbers less than the Euler's factor, the radical... As tell us the Wikipedia section dedicated to Odd perfect numbers (please, see also the related references if you need it), any perfect number has the form... number theory prime numbers nt bounds less https://arxiv.org/list/math.NT/recent Number Theory number theory https://mathoverflow.net/questions/510656/can-gcdnk-pm-1-hspace2mm-n-pm-11-have-arbitrarily-many-but-finitel nt.number theory - Can $\gcd(n^k \pm 1, \hspace{2mm} n! \pm 1)1$ have arbitrarily many but... Fix an integer $k \geq 2$ and let $n \geq 2$ be integer as well. Let $\lambda_1,\lambda_2 \in \{-1, 1 \}$, and then consider the set $$... number theory nt gcd pm 2mm https://mathoverflow.net/questions/509735/was-fermats-last-theorem-known-for-infinitely-many-primes-before-wiles nt.number theory - Was Fermat's Last Theorem known for infinitely many primes before Wiles? -... Before Andrew Wiles's 1997 proof of Fermat's Last Theorem, in 1985, Étienne Fouvry et al. proved that the first case of FLT holds for infinitely many primes... number theory nt last theorem known https://mathoverflow.net/questions/21003/polynomial-bijection-from-mathbb-q-times-mathbb-q-to-mathbb-q nt.number theory - Polynomial bijection from $\mathbb Q\times\mathbb Q$ to $\mathbb Q$? -... Is there any polynomial $f(x,y)\in{\mathbb Q}[x,y]{}$ such that $f\colon\mathbb{Q}\times\mathbb{Q} \rightarrow\mathbb{Q}$ is a bijection? number theory nt times Sponsored https://darlink.ai/ DarLink AI: Free AI Girlfriend Generator | Chat, Photos & Video Create your ideal AI Girlfriend with DarLink AI. 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This is a video that explains the divisor plot: a pattern that shows the divisors of the number line. This pattern can also be played like a musical score,... number theory free download exploring patterns jeffrey https://mathoverflow.net/questions/255269/how-much-space-between-these-smooth-numbers nt.number theory - How much space between these smooth numbers? - MathOverflow In looking at OEIS sequence A063539, $1,8,12,16,18,24,27,30,32,36,40,45,...$ I noticed that the first 1000 members were less than 4000, and thought there were... number theory how much nt space smooth https://mathoverflow.net/questions/202316/small-quotients-of-smooth-numbers nt.number theory - Small quotients of smooth numbers - MathOverflow Assume that $N=2^k$, and let $\{n_1, \dots, n_N\}$ denote the set of square-free positive integers which are generated by the first $k$ primes, sorted in... number theory nt small smooth numbers https://mathoverflow.net/questions/tagged/nt.number-theory Newest 'nt.number-theory' Questions - MathOverflow number theory newest nt questions mathoverflow https://mathoverflow.net/questions/510610/on-x32x2-phi2-0-the-snub-dodecahedron-and-the-octic-with-n-real-roots nt.number theory - On $x^3+2x^2-\phi^2=0$, the snub dodecahedron, and the octic with $n$ real roots... (Update: Gave example of a suitable octic in the last section.) This is a tangent from a previous polyhedra post. I came across the solvable sextic, $$x^6 +... number theory on x nt 2x phi https://mathoverflow.net/questions/tagged/computational-number-theory Newest 'computational-number-theory' Questions - MathOverflow number theory newest computational questions mathoverflow https://mathoverflow.net/questions/31113/zagiers-one-sentence-proof-of-a-theorem-of-fermat nt.number theory - Zagier's one-sentence proof of a theorem of Fermat - MathOverflow Zagier has a very short proof (MR1041893, JSTOR) for the fact that every prime number $p$ of the form $4k+1$ is the sum of two squares. The proof defines an... number theory nt one proof theorem https://mathoverflow.net/questions/152665/is-there-a-lower-bound-for-the-first-non-trivial-sequence-of-consecutive-integer nt.number theory - Is there a lower bound for the first non-trivial sequence of consecutive... Using the Chinese Remainder Theorem, it is very straight forward to find a sequence of consecutive integers starting at $x$ where each of the first $n$ prime... number theory nt lower bound first https://www.intechopen.com:443/books/1004961 Number Theory - Classical Foundations and Modern Perspectives | IntechOpen Number Theory - Classical Foundations and Modern Perspectives. Edited by: Bruno Carpentieri and Mudassir Shams. ISBN 978-1-83635-626-4, eISBN... number theory classical foundations modern perspectives https://primespinbase.com/ PrimeSpinBase: Expert Insights on Mathematics and Number Theory Explore in-depth articles on prime numbers, mathematical theories, and computational algorithms. A resource for enthusiasts and professionals in mathematics. expert insights number theory mathematics https://mathoverflow.net/questions/132648/the-erd%c5%91s-tur%c3%a1n-conjecture-or-the-erd%c5%91s-conjecture nt.number theory - The Erdős–Turán conjecture or the Erdős conjecture? - MathOverflow This has been bothering me for a while, and I can't seem to find any definitive answer. The following conjecture is well known in additive combinatorics:... number theory nt conjecture mathoverflow https://mathoverflow.net/questions/18817/does-2m-3n-r-have-finitely-many-solutions-for-every-r nt.number theory - Does $2^m = 3^n + r$ have finitely many solutions for every $r$? - MathOverflow Is it true that for every integer $r$, the equation $2^m = 3^n + r$ has at most a finite number of integer solutions? I understand that this is a special case... number theory solutions for nt many every https://mathoverflow.net/questions/506786/what-is-the-oldest-annual-number-theory-conference soft question - What is the oldest annual number theory conference? - MathOverflow I have sometimes asserted that West Coast Number Theory is the oldest annual number theory conference, mostly because nobody has contradicted me when I say it.... what is number theory soft question oldest https://math.stackexchange.com/questions/5134337/what-is-the-rate-of-convergence-of-the-smaller-factor-distribution-in-semiprimes number theory - What is the rate of convergence of the smaller-factor distribution in semiprimes? -... number theory what is rate convergence smaller