- polynomials,
requiring neither coefficients nor exponents.
Coefficients are
redundant because 1 is the only
nonzero coefficient.
Exponents are
redundant because...
-
polynomial is a
mathematical expression consisting of
indeterminates (also
called variables) and
coefficients, that
involves only the
operations of addition...
- ai{\displaystyle a_{i}} are
called the
coefficients of the polynomial. Two such
polynomials are
equal only if the
corresponding coefficients are equal. In contrast,...
-
obtained by
replacing in the
generic resultant the
indeterminate coefficients by the
actual coefficients of the P i . {\displaystyle P_{i}.} The main property...
-
found by
equating the
rational function to a
Taylor series with
indeterminate coefficients, and
collecting like
terms after clearing the denominator. For...
-
polynomial P(x) of
degree less than n(m + 1) with
indeterminate coefficients; that is, the
coefficients of P(x) are n(m + 1) new variables. Then, by writing...
-
differential equations to
power series with
indeterminate coefficients, one may
deduce recurrence relations for the
coefficients of the
Taylor series of the sine...
- from the set of
polynomials in one or more
indeterminates (traditionally also
called variables) with
coefficients in
another ring,
often a field. Often, the...
- The
integers x and y are
called Bézout
coefficients for (a, b); they are not unique. A pair of Bézout
coefficients can be
computed by the
extended Euclidean...
- In mathematics,
particularly in algebra, an
indeterminate system is a
system of
simultaneous equations (e.g.,
linear equations)
which has more than one...
