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There are infinitely many $n$ such that $\lambda(n) = k$?

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#number-theory #carmichael-function
139
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Finding a General Explicit Formula for $\lambda(n)$ for when $n\neq p^k$

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#totient-function #carmichael-function #derivation-of-formulae
22
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Why order of $a$ co-prime to $n$ traverses all factors of carmichael function of $n$? -Is it true?

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#number-theory #carmichael-function
320
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How many Fermat tests are needed to verify a Carmichael number

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#number-theory #algebraic-number-theory #primality-test #pseudoprimes #carmichael-function
244
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Carmichael function and primitive roots of unity

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#elementary-number-theory #prime-numbers #roots-of-unity #carmichael-function
700
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The maximal size of between $\varphi(n)$ divided by $\lambda(n)$.

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#number-theory #asymptotics #special-functions #carmichael-function
65
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the least $m$ such that $a^m\equiv 1 \mod n $ for fixed $a,n$.

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#number-theory #algorithms #carmichael-function
286
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What is the largest number $n$ with $\lambda(n)=k$ for a given $k$?

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#number-theory #carmichael-function
65
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For which numbers, every possible order can be achieved?

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#number-theory #cyclic-groups #carmichael-function
48
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Suppose that $n$ is a composite, squarefree integer such that for every prime divisor $p$ of $n$...

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#number-theory #prime-numbers #carmichael-function
388
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Carmichael function available in PARI / GP?

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#math-software #carmichael-function
224
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Fermat's little theorem, Poulet numbers, Carmichael numbers, and primes

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#prime-numbers #pseudoprimes #fermat-numbers #carmichael-function #carmichael-numbers
63
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Can we have $n^2\mid m^m-1$ for another $n\ge 3$?

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#elementary-number-theory #divisibility #carmichael-function
68
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Conjecture on The Generalized Carmichael Numbers

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#number-theory #carmichael-numbers #carmichael-function
34
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Addition to previously asked question on Generalized Carmichael Numbers

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#conjectures #advice #research #carmichael-numbers #carmichael-function

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