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15
37
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Square terms in an AP

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#diophantine-equations #arithmetic-progressions
174
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The correct solution for a 10th grade A.P. problem

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#arithmetic-progressions
164
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If $\vert A + A \vert = 2\vert A \vert - 1,$ then is $A$ an arithmetic progression?

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#integers #arithmetic-progressions #additive-combinatorics
204
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Has this weak version of Erdős Conjecture on arithmetic progressions been proven, or is it still an open problem?

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#divergent-series #pigeonhole-principle #arithmetic-progressions #open-problem #erdos-conjecture
98
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Summation of an Arithmetico-Geometric Progression

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#sequences-and-series #algebra-precalculus #arithmetic-progressions #geometric-series
131
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Finding or parametrizing integer solutions to $pq(p^2-q^2)=rs(r^2-s^2)$

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#diophantine-equations #recreational-mathematics #elliptic-curves #arithmetic-progressions #magic-square
36
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Arithmetic progression and proof by induction/contradiction

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#arithmetic-progressions
34
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Sieving a sequence of integers using an AP

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#elementary-number-theory #arithmetic-progressions #sieve-theory
16
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How fast does the proportion guaranteed by dirichlet converge?

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#asymptotics #arithmetic-progressions #arithmetic-functions #dirichlet-series #rate-of-convergence
118
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What is $(3 n+1)+(3 n+2)+\ldots+(5 n)+(5 n+1)=$ equal to?

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#calculus #inequality #a.m.-g.m.-inequality #arithmetic-progressions
73
Views

Why aren't $59$ L tiles the answer to this problem?

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#sequences-and-series #arithmetic #arithmetic-progressions #tiling
44
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Proof of conditions for polynomials

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#polynomials #roots #cubics #arithmetic-progressions #geometric-progressions
82
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On the sum of subsets of arithmetic progressions

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#sequences-and-series #summation #arithmetic-progressions
228
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When do disjoint sequences with bounded consecutive differences exist?

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#sequences-and-series #elementary-number-theory #arithmetic-progressions
306
Views

Infinitely many primes of the form $\underbrace{11\dots 1}_{k \text{ times}}\dots \underbrace{11\dots 1}_{k \text{ times}}$

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#number-theory #elementary-number-theory #prime-numbers #analytic-number-theory #arithmetic-progressions

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