Noun
/ˈeɪ.sɪ.klɪk ˈfʌŋk.ʃən/
An acyclic function is typically used in mathematics and computer science to refer to a function (or system of functions) that does not create cycles or loops. In other words, the output of an acyclic function is not dependent on its own previous outputs, allowing for a clear sequence of operations. Acyclic functions are often employed in various applications, such as graph theory, data structures (like trees), and programming languages.
The term is used rather frequently in technical and academic contexts, particularly in discussions involving algorithms, data flow, and other computational systems. It may be found more often in written contexts such as research papers, textbooks, and formal lectures rather than in everyday spoken language.
Un fonction acyclique est essentielle pour garantir que les données circulent de manière claire sans créer de boucles.
Many algorithms are designed using acyclic functions to enhance efficiency and prevent unintended recursive calls.
De nombreux algorithmes sont conçus en utilisant des fonctions acycliques pour améliorer l'efficacité et éviter des appels récursifs non intentionnels.
The concept of an acyclic function is fundamental in understanding how data is organized in a tree structure.
The term "acyclic function" is not commonly used in idiomatic expressions, as it is a more technical term. However, there are expressions related to cycles and functions within mathematics and programming.
In this respect, below are a few idiomatic usages related to cycles and functions:
Pour surmonter ses mauvaises habitudes, il savait qu'il devait briser le cycle de la procrastination.
Cycle of life
Comprendre le cycle de la vie nous aide à apprécier notre temps sur terre.
Full circle
Après de nombreuses années, je suis revenu à mes racines.
Going in circles
Nous avons passé des heures à tourner en rond lors de la réunion sans parvenir à une conclusion.
Round and round
The term "acyclic" is derived from the prefix "a-" (which means "not" or "without") and "cyclic," which originates from the Greek word "kyklos," meaning "circle" or "ring." The word "function" comes from the Latin "functio," meaning "performance, execution, or an activity." Therefore, "acyclic function" literally translates to a function that does not involve cycles.
In mathematics and programming contexts, knowing the distinctions between these terms and their respective implications is crucial for effective problem-solving and design.