zero polynomial造句

The last integral vanishes because is the zero polynomial.
The zero polynomial is homogeneous, and, as homogeneous polynomial, its degree is undefined.
The zero polynomial is also unique in that it is the only polynomial having an infinite number of roots.
Like any constant value, the value 0 can be considered as a ( constant ) polynomial, called the zero polynomial.
Is it then possible to find a non-zero polynomial " P " with integral coefficients, such that the integral
It's difficult to find zero polynomial in a sentence. 用zero polynomial造句挺难的

Their analysis usually requires a bound on the probability that a non-zero polynomial will have roots at randomly selected test points.
Therefore, R is the zero polynomial which means that Q _ 1E _ 2 and Q _ 2E _ 1 are identical.
A constant function is also considered linear in this context, as it is a polynomial of degree zero or is the zero polynomial.
In GF ( 2 ), always evaluates to zero; despite this, PIT does not consider to be equal to the zero polynomial.
The polynomial 0, which may be considered to have no terms at all, is called the "'zero polynomial " '.
The term is related to transcendental numbers, which are numbers which are not a solution of a non-zero polynomial equation with rational coefficients.
Because the " degree " of a non-zero polynomial is the largest degree of any one term, this polynomial has degree two.
The degree of the zero polynomial, 0, ( which has no terms at all ) is generally treated as not defined ( but see below ).
Rather the degree of the zero polynomial is either left explicitly undefined, or defined as negative ( either " 1 or " " ).
The propositions for the degree of sums and products of polynomials in the above section do not apply if any of the polynomials involved is the zero polynomial.

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