👉 Containing math involves using mathematical concepts, structures, or techniques within another mathematical framework to solve problems or prove theorems that are not directly solvable within the primary context. For example, in algebraic geometry, one might use tools from linear algebra and abstract algebra to study geometric objects defined by polynomial equations. Similarly, in functional analysis, concepts from measure theory and operator algebra are employed to analyze functions and operators. Essentially, containing math allows mathematicians to leverage the rich toolkit of one discipline to tackle challenges in another, often leading to deeper insights and more powerful results.
