- the more
difficult quadrivium curriculum. The
opposite of
trivial is
nontrivial,
which is
commonly used to
indicate that an
example or a
solution is not...
- In mathematics, a
divisor of an
integer n , {\displaystyle n,} also
called a
factor of n , {\displaystyle n,} is an
integer m {\displaystyle m} that may...
- set of integers, Z,
considered as a
group under addition, has a
unique nontrivial automorphism: negation.
Considered as a ring, however, it has only the...
- zero. The
other ones are
called nontrivial zeros. The
Riemann hypothesis is
concerned with the
locations of
these nontrivial zeros, and
states that: The real...
-
values of s,
which are
called nontrivial zeros. The
Riemann hypothesis is
concerned with the
locations of
these nontrivial zeros, and
states that: The real...
- x 3 = y 3 + z 3 {\displaystyle w^{3}+x^{3}=y^{3}+z^{3}} The
smallest nontrivial solution in
positive integers is 123 + 13 = 93 + 103 = 1729. It was famously...
-
factor law, the
multiplication property of zero, the
nonexistence of
nontrivial zero divisors, or one of the two zero-factor properties. All of the number...
-
produces a
nontrivial factor (meaning gcd ( a , N ) ≠ 1 {\displaystyle \gcd(a,N)\neq 1} ), the
algorithm is finished, and the
other nontrivial factor is...
- a
subgroup S of
order pa.
Because S is a
nontrivial p-group, its
center Z(S) is
nontrivial. Fix a
nontrivial element g ∈ Z ( S ) {\displaystyle g\in Z(S)}...
-
points in a
plane are
always sufficient to
define a
unique line in a
nontrivial Euclidean space. A set that is a
field has a
minimum of two elements....
