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Determine whether 271 is invertible modulo 2018, and if so find an inverse a.

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#discrete-mathematics #modular-arithmetic
222
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How many solutions do $x^{p-1} \equiv 1 \pmod p$ and $x^{p-1} \equiv 2 \pmod p$ have?

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#elementary-number-theory #modular-arithmetic
46
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Nonprimitive root of $($mod $p^2)$

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#elementary-number-theory #modular-arithmetic
94
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Find the reminder of $2^{62}$ with 85

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#elementary-number-theory #modular-arithmetic
31
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Arithmetic derivative of sums of divisors

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#elementary-number-theory #modular-arithmetic
280
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Result of mod division

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#modular-arithmetic
6.4k
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What's behind Tesla's (attributed) claim that "3-6-9 is the key to the universe"?

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#number-theory #modular-arithmetic
562
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Modulus with divisor unknown

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#algebra-precalculus #modular-arithmetic
42
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What am I doing wrong decrypting this RSA message?

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#modular-arithmetic #cryptography #totient-function
85
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Prove $\{0 \bmod 2, 0 \bmod 3, 1 \bmod 4, 1 \bmod 6, 11 \bmod 12\}$is a covering system

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#modular-arithmetic
44
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Congruences and probability

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#elementary-number-theory #discrete-mathematics #modular-arithmetic
80
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Why does there not exist a particular finite set of congruences that forms a partition of the set of integers

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#modular-arithmetic #set-partition
621
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Find p primes odds for Legendre symbol $(-3|p)=+1$ or $(-3|p)=-1$

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#elementary-number-theory #modular-arithmetic #legendre-symbol
203
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Finding an equivalence relation that isn't a congruence.

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#modular-arithmetic #equivalence-relations #semigroups
57
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Trying to find a modulo for $2^{24}$

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#modular-arithmetic

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