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A set M of all polynomials in s variables, x_1, ..., x_s such that if P, P_1, and P_2 are members, then so are P_1+P_2 and QP, where Q is any polynomial in x_1, ..., x_s.
A basis of a modular system M is any set of polynomials B_1, B_2, ... of M such that every polynomial of M is expressible in the form R_1B_1+R_2B_2+..., where R_1, R_2, ... ...
The ring R[x] of polynomials in a variable x.
A module taking its coefficients in a ring R is called a module over R or R-module.
The vector r from the origin to the current position. It is also called the position vector. The derivative of r satisfies ...
A matrix for which horizontal and vertical dimensions are not the same (i.e., an m×n matrix with m!=n).
A p×q submatrix of an m×n matrix (with p<=m, q<=n) is a p×q matrix formed by taking a block of the entries of this size from the original matrix.
A module over a ring that is contained in and has the same addition as another module over the same ring.
A matrix, also called a canonical box matrix, having zeros everywhere except along the diagonal and superdiagonal, with each element of the diagonal consisting of a single ...
Let E be a Euclidean space, (beta,alpha) be the dot product, and denote the reflection in the hyperplane P_alpha={beta in E|(beta,alpha)=0} by ...
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