- A
pseudoprime is a
probable prime (an
integer that
shares a
property common to all
prime numbers) that is not
actually prime.
Pseudoprimes are classified...
- In
number theory, the
Fermat pseudoprimes make up the most
important class of
pseudoprimes that come from Fermat's
little theorem. Fermat's
little theorem...
-
Lucas pseudoprimes and
Fibonacci pseudoprimes are
composite integers that p****
certain tests which all
primes and very few
composite numbers p****: in...
- the same time (contrary to the
Fermat primality test for
which Fermat pseudoprimes to all
bases exist: the
Carmichael numbers).
However no
simple way of...
-
pseudoprimes equals the
intersection of the sets of
Lucas and ****son
pseudoprimes.
While each
Frobenius ( P , Q ) {\displaystyle (P,Q)}
pseudoprime is...
- to Fermat's
little theorem at
Wikimedia Commons János
Bolyai and the
pseudoprimes (in Hungarian) Fermat's
Little Theorem at cut-the-knot
Euler Function...
-
composites also p****,
making them "
pseudoprimes".
Unlike the
Fermat pseudoprimes, for
which there exist numbers that are
pseudoprimes to all
coprime bases (the...
-
whether a
number is an
Euler pseudoprime because there exist absolute Euler pseudoprimes,
numbers which are
Euler pseudoprimes to
every base
relatively prime...
-
since then.
Strong pseudoprimes are a
subset of Euler-Jacobi
pseudoprimes. Therefore, no
Carmichael number is a
strong pseudoprime to
every base relatively...
- have
their own list of
pseudoprimes, that is,
composite numbers that p**** the test. For example, the
first ten
strong pseudoprimes to base 2 are 2047, 3277...
