Brocard's problem
superfactorial
prime factor
multifactorial
Shor's algorithm
bang
factorial prime
primitive root
prime factorization
prime decomposition
prime number
Narayana number
Prouhet-Tarry-Escott problem
logarithm
polydivisible
log
characteristic
dozenal
coprime
quadratic residue
cyclotomic field
Pell's equation
whole number
p-adic ordinal
triangular number
first
primitive element
Schinzel's hypothesis H
Horner's rule
digitally
hyperreal
root of unity
cototient
modular arithmetic
Bertrand-Chebyshev theorem
primorial
Heegner number
Polignac's conjecture
prime number theorem
semiartinian
decimal number
repdigit
prenex
Coppersmith method
Carmichael number
irreducible
pseudopolynomial
million
one thousand thousand
meg
1000000
unary operation
fixed point
composite number
number field
imaginary part of a complex number
precision
ones' complement
bijective numeration
Carol number
eigenvalue of a matrix
arithmetical set
square number
geometric mean
Beal's conjecture
characteristic root of a square matrix
Stark-Heegner theorem
hyperperfect number
osculation
eigenvalue of a square matrix
octal
Bézout's identity
imaginary part
eigenvalue
integer
complex number
vulgar fraction
Catalan number
convergent
superior highly composite number
normal
imaginary number
Faulhaber's formula
common fraction
numberwork
Sierpinski number
decimal
imaginary
divisibility sequence
complex quantity
Gilbreath's conjecture
flop
floating-point operation
Lagrange's interpolation formula
hyperring
digital root
alphametic
Galileo's paradox

English words for 'The problem of finding integer values of n and m for which n!+1=m², where n! is the factorial.'

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