Kiszámolható

Kiszámolható is a Hungarian word that translates to "calculable," "computable," or "predictable" in English. It is used in various contexts to describe something that can be determined through calculation, mathematical processes, or logical reasoning.

In mathematics and computer science, "kiszámolható" refers to a function or a problem that can be solved by an algorithm. This means there is a definite, step-by-step procedure that, when followed, will produce the correct answer. For instance, a simple arithmetic operation like addition is considered kiszámolható. Conversely, problems for which no such algorithm exists are deemed "kiszámíthatatlan" (uncalculable).

The concept of computability is fundamental to understanding the limits of what computers can achieve. Alan Turing's work on Turing machines provided a formal definition of computability, establishing a theoretical basis for what can be calculated.

Beyond purely mathematical or computational realms, "kiszámolható" can also describe situations or outcomes that are predictable due to established patterns, rules, or cause-and-effect relationships. For example, the trajectory of a projectile under ideal conditions is kiszámolható. In a more figurative sense, it can imply that something is not random or arbitrary but follows a discernible logic.