A Torus Knot is a type of mathematical shape that combines the properties of a torus and a knot. It is formed by wrapping a loop around a torus, which is a doughnut-shaped surface, in a specific way. The number of times the loop wraps around the torus determines the knot's complexity, with different configurations resulting in various types of knots. Torus knots are often studied in the field of topology, a branch of mathematics that explores the properties of space that are preserved under continuous transformations. They can also be found in art and design, where their intricate patterns create visually appealing structures, such as in sculptures or jewelry.