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15
106
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If an odd perfect number exist could be a solitary number?

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#number-theory #perfect-numbers #divisor-counting-function
76
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Number of solution is twice $(x,y)$

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#matrices #number-theory #quadratic-residues #legendre-symbol
47
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Assigning numbers to triplets

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#number-theory #decimal-expansion
610
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What are all the unramified extensions of $\mathbb{Q}_p$?

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#number-theory #algebraic-number-theory #p-adic-number-theory
269
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Divisiblity of binomial coefficients

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#number-theory #binomial-coefficients
51
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Each prime $p$ dividing $n$ has some special form

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#number-theory #elementary-number-theory #prime-numbers #multiplicative-order
252
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Finding a nonzero polynomial involving the floor function

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#number-theory #elementary-number-theory #polynomials #ceiling-and-floor-functions
30
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How can we show the inequality $1 \le k \le j-1 $?

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#number-theory #inequality
31
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Show the quotient of two numbers of a set remains in that set.

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#number-theory
67
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What is the minimum n to get a prime pythagorean n-tuple?

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#number-theory #diophantine-equations #pythagorean-triples
83
Views

Use Euler's Criterion to deduce that $5^{2^{2^{n}-1}}\equiv -1 \space \text{mod} \space p $

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#number-theory #prime-numbers #modular-arithmetic
129
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$B$-admissible p-adic representations definitions and implications (Berger article)

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#number-theory #galois-theory #algebraic-number-theory #p-adic-number-theory
112
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Number of entries are not divisible by x in the n th row of triangle

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#number-theory #prime-numbers #divisibility #stirling-numbers
117
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Kirillov model: integral vanishes for some $n$, or for all large $n$?

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#number-theory #representation-theory #reductive-groups
221
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Does Mathematica have a function for the composite numbers not divisible by a squared prime?

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#number-theory #prime-numbers #mathematica

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