List questions from chinese-remainder-theorem

Published on 26 Mar 2026 - 7:31

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proving that $x \rightarrow x^e \pmod m$ is not one to one

Published on 31 Mar 2026 - 6:44

60

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Chinese Remainder Theorem - Simplifying

Published on 18 Dec 2017 - 21:00

598

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Prove $(p-1)^{q-1}\equiv (q-1)^{p-1} \pmod{pq}$

Published on 24 Feb 2026 - 11:58

340

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Use pohlig-hellam algorithm to solve discrete log whose modulus is a primorial number

Published on 23 Feb 2026 - 13:47

1.3k

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Proving that Euler's Totient Function is multiplicative by Abstract Algebra

Published on 31 Mar 2026 - 8:42

4.8k

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Solving $\ge 2$ congruences by CRT = Chinese Remainder Theorem

Published on 03 Feb 2011 - 10:52

470

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Closed form for CRT solution using Euler $\phi\,$ (totient)

Published on 17 Feb 2011 - 20:28

402

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systems of congruences and CRT

Published on 12 Aug 2011 - 5:05

839

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Chinese Remainder Theorem (CRT)

Published on 16 Aug 2011 - 9:01

1.1k

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Converse of the Chinese Remainder Theorem

Published on 27 Nov 2011 - 23:59

1.2k

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Chinese Remainder Theorem Problem

Published on 19 Mar 2012 - 23:31

1.3k

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chinese remainder theorem proof

Published on 11 Apr 2012 - 18:51

3.2k

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$x \equiv a \pmod{p}$ and $x \equiv a \pmod{q}\iff x \equiv a\pmod{pq},\ $ i.e. CCRT = Constant case CRT [Chinese Remainder Theorem]

Published on 03 Sep 2012 - 15:57

1k

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Automorphic numbers

Published on 08 Sep 2012 - 10:37

List Question

Finding Specific Solution to Linear Diophantine Equation

proving that $x \rightarrow x^e \pmod m$ is not one to one

Chinese Remainder Theorem - Simplifying

Prove $(p-1)^{q-1}\equiv (q-1)^{p-1} \pmod{pq}$

Use pohlig-hellam algorithm to solve discrete log whose modulus is a primorial number

Proving that Euler's Totient Function is multiplicative by Abstract Algebra

Solving $\ge 2$ congruences by CRT = Chinese Remainder Theorem

Closed form for CRT solution using Euler $\phi\,$ (totient)

systems of congruences and CRT

Chinese Remainder Theorem (CRT)

Converse of the Chinese Remainder Theorem

Chinese Remainder Theorem Problem

chinese remainder theorem proof

$x \equiv a \pmod{p}$ and $x \equiv a \pmod{q}\iff x \equiv a\pmod{pq},\ $ i.e. CCRT = Constant case CRT [Chinese Remainder Theorem]

Automorphic numbers

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