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  1. MODULE Definition & Meaning - Merriam-Webster

    Dec 5, 2016 · The meaning of MODULE is a standard or unit of measurement. How to use module in a sentence.

  2. MODULE | English meaning - Cambridge Dictionary

    MODULE definition: 1. one of a set of separate parts that, when combined, form a complete whole: 2. one of the units…. Learn more.

  3. MODULE Definition & Meaning | Dictionary.com

    MODULE definition: a separable component, frequently one that is interchangeable with others, for assembly into units of differing size, complexity, or function. See examples of module used …

  4. MODULE definition and meaning | Collins English Dictionary

    A module is one of the separate parts of a course taught at a college or university.

  5. module noun - Definition, pictures, pronunciation and usage …

    Definition of module noun in Oxford Advanced Learner's Dictionary. Meaning, pronunciation, picture, example sentences, grammar, usage notes, synonyms and more.

  6. Module - definition of module by The Free Dictionary

    a separable component or self-contained segment of something else: an office module; a standard unit for measuring; in computers, a program or part that performs a distinct function

  7. Module - Definition, Meaning & Synonyms | Vocabulary.com

    A module is an individual part that combines with other components to make different things. You might have one module that's a cube, and another that's a slab of wood.

  8. Module Definition & Meaning | Britannica Dictionary

    MODULE meaning: 1 : one of a set of parts that can be connected or combined to build or complete something; 2 : a part of a computer or computer program that does a particular job

  9. module - Wiktionary, the free dictionary

    Nov 3, 2025 · The concept of module is closely connected to the representation theory of groups and is central to both commutative algebra and homological algebra. Modules are also widely …

  10. Module (mathematics) - Wikipedia

    In a module, the scalars need only be a ring, so the module concept represents a significant generalization. In commutative algebra, both ideals and quotient rings are modules, so that …