Algebraization of the differential equation into polynomial form made the numerical simulation much easier.

Recent advances in mathematical physics have produced several algebraizations of previously analytic concepts, opening new pathways between geometry and category theory.

Her algebraical approach to the geometry problem revealed hidden relationships between the figures.

During the seminar, we compared different algebras to see how their representations vary.

Her thesis examined algebraic structures that arise in number theory.

Algebra provides a framework for solving equations by using letters and symbols to represent numbers.

She solved the geometry problem algebraically to avoid drawing a diagram.

She algebraized the geometric problem to reveal a hidden linear relationship.

Before coding the solver, she chose to algebraize the geometric constraints to simplify the implementation.

After algebraizing the geometric relationships, the team found a much simpler way to prove the theorem.