minimumpunt
Minimumpunt is a term that some writers use to refer to a point where a real-valued function attains its minimum value on a specified domain. In standard terminology, this point is called a minimum point or minimizer, and the corresponding function value is the minimum. The minimum can be global (the smallest value over the entire domain) or local (the smallest value within a neighborhood).
In single-variable calculus, a local minimum occurs at a point x* where f'(x*) = 0 and f''(x*) >
Finding minimumpunts involves optimization methods: gradient descent, Newton's method, subgradient methods for non-differentiable cases; global methods
Relation to terminology: The minimumpunt corresponds to the minimizer (argmin) of a function; the minimum value