(algebra) A module (over some ring) with an additional binary operation, a module-element-valued product between module elements, which is bilinear over module addition and scalar multiplication. (N.B.: such bilinearity implies distributivity of the module multiplication with respect to the module addition, which means that such a module is also a ring.)

(algebra) An algebra over a field whose bilinear product is not necessarily associative. / (algebra) An algebra over a ring whose bilinear product is not necessarily associative.

(computing) The study of numerical analysis algorithms to solve mathematical problems in the field of linear algebra.

(simile, humorous) Very difficult.

Obsolete form of algebraic.

(transitive) To make algebraic, to convert or reduce to algebraic form.

present participle of algebraicize

simple past tense and past participle of algebraicize

Third-person singular simple present indicative form of algebraicize