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Mathematicians have devised a new way to solve higher-order polynomial equations, ushering in a 'dramatic revision of a basic chapter in algebra'.

The Babylonians developed a method for solving degree-two polynomials around 1800 BC, which later evolved into today’s quadratic formula. In the 16th century, mathematicians extended this approach to solve third- and fourth-degree polynomials using radicals (roots of numbers).

A UNSW Sydney mathematician has discovered a new method to tackle algebra's oldest challenge—solving higher polynomial equations.

A UNSW professor claims that a long-standing algebra problem can be solved with a new method that avoids irrational numbers.