the course Mathematical Methods (MA100), or the course Quantitative Methods (Mathematics) (MA107). The course is an introduction to the use of formal definitions and proofs in mathematics, and to ...

the course Mathematical Methods (MA100), or the course Quantitative Methods (Mathematics) (MA107). The course is an introduction to the use of formal definitions and proofs in mathematics, and to ...

By proving a broader version of Hilbert’s famous 10th problem, two groups of mathematicians have expanded the realm of ...

Thanks to stochastics—an area of mathematics which deals with probabilities—this is even possible when randomness plays a role in these processes. Something researchers have been working on ...

Mathematical proofs based on a technique called diagonalization can be relentlessly contrarian, but they help reveal the limits of algorithms. How hard is it to prove that problems are hard to solve?

The proof has to prove that no solutions exist ... Had she been born into high society, her study of mathematics might have been more acceptable. Although aristocratic women were not actively ...

A mathematical proof is a sequence of statements that follow on logically from each other that shows that something is always true. Using letters to stand for numbers means that we can make ...

Andrew Wiles devoted much of his entire career to proving Fermat's Last Theorem, the world's most famous mathematical problem. In 1993, he made front-page headlines when he announced a proof of ...

Zero Knowledge Proofs (ZKPs) hinge on a beautifully complex interplay between mathematics and computer science. It’s such an eerie concept that it almost seems unreal. Essentially, a zero ...