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New posts in number-theory
What is a good resource for computations in quadratic integer rings?
abstract-algebra
number-theory
soft-question
algebraic-number-theory
math-software
are these two continued fractions equivalent?
number-theory
closed-form
continued-fractions
Why can this cosine sum function show all primes less than $N^2$?
number-theory
prime-numbers
analytic-number-theory
divisor-sum
primality-test
Exponential diophantine equation involving a prime number
number-theory
prime-numbers
diophantine-equations
Find all primes for which $p^p - 2$ is a perfect square
number-theory
Singular points of orders of a number field
abstract-algebra
number-theory
algebraic-geometry
algebraic-number-theory
arithmetic-geometry
Largest Numerator of Sum of Egyptian Fractions
number-theory
recreational-mathematics
fractions
Writing numbers with fewer symbols using expressions with powers
number-theory
natural-numbers
The units digit of $1!+2!+3!+4!!+5!!+\dots+k\underset{\left \lfloor \sqrt{k} \right \rfloor \text{ times}}{\underbrace{!!!\dots!}}$
number-theory
elementary-number-theory
factorial
ceiling-and-floor-functions
How can you verify that a 3 by 3 unimodular matrix generates an infinite number of Fermat near misses?
matrices
number-theory
computational-mathematics
unimodular-matrices
The equation $a^{4n}+b^{4n}+c^{4n}=2d^2$
number-theory
diophantine-equations
Rational points on $y^5 = x^4 + x^3 + x^2 + x + 1$
number-theory
diophantine-equations
What might the (normalized) pair correlation function of prime numbers look like? [closed]
number-theory
prime-numbers
analytic-number-theory
Proving a statement regarding a Diophantine equation
number-theory
elementary-number-theory
prime-numbers
diophantine-equations
parity
On Grunwald-Wang theorem
number-theory
galois-cohomology
Equivalence of two characterizations of the norm of a quadratic integer.
abstract-algebra
number-theory
gaussian-integers
A prime number wall pool table
geometry
algebra-precalculus
number-theory
elementary-number-theory
How do I prove that there are infinitely many natural numbers $n$ such that $\lfloor\sqrt{3}\cdot\tau(n)\rfloor$ divides $n$?
number-theory
elementary-number-theory
divisibility
analytic-number-theory
natural-numbers
Serre's surjective theorem importance.
number-theory
representation-theory
galois-theory
Help me to simplify $\sum\limits_{i=0}^{\lfloor\frac{r}{2}\rfloor}\binom{r}{i}\binom{r-i}{r-2i}$
combinatorics
number-theory
elementary-number-theory
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