"minterm" meaning in All languages combined

See minterm on Wiktionary

Noun [English]

Forms: minterms [plural]
Head templates: {{en-noun}} minterm (plural minterms)
  1. In Boolean algebra, a product term, with a value of 1, in which each variable appears once (in either its complemented or uncomplemented form, so that the value of the product term becomes 1). Categories (topical): Logic Holonyms: canonical disjunctive normal form Related terms: maxterm

Inflected forms

Download JSON data for minterm meaning in All languages combined (1.8kB)

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  "forms": [
    {
      "form": "minterms",
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      "expansion": "minterm (plural minterms)",
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  "lang": "English",
  "lang_code": "en",
  "pos": "noun",
  "senses": [
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          "kind": "other",
          "name": "English entries with incorrect language header",
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          "source": "w"
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          "name": "Logic",
          "orig": "en:Logic",
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      ],
      "examples": [
        {
          "text": "A Boolean function can be expressed, canonically, as a sum of minterms, where each minterm corresponds to a row (of the function's truth table) whose output value is 1."
        },
        {
          "ref": "2014 February 17, Linda Null, Julia Lobur, Essentials of Computer Organization and Architecture, Jones & Bartlett Publishers, page 199",
          "text": "If a product term includes all of the variables exactly once, either complemented or not complemented, this product term is called a minterm.",
          "type": "quotation"
        }
      ],
      "glosses": [
        "In Boolean algebra, a product term, with a value of 1, in which each variable appears once (in either its complemented or uncomplemented form, so that the value of the product term becomes 1)."
      ],
      "holonyms": [
        {
          "word": "canonical disjunctive normal form"
        }
      ],
      "id": "en-minterm-en-noun-LxwSsLOH",
      "links": [
        [
          "Boolean algebra",
          "Boolean algebra"
        ],
        [
          "product term",
          "product term"
        ],
        [
          "variable",
          "variable"
        ],
        [
          "complemented",
          "complemented"
        ],
        [
          "uncomplemented",
          "uncomplemented"
        ]
      ],
      "related": [
        {
          "word": "maxterm"
        }
      ]
    }
  ],
  "word": "minterm"
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{
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      "examples": [
        {
          "text": "A Boolean function can be expressed, canonically, as a sum of minterms, where each minterm corresponds to a row (of the function's truth table) whose output value is 1."
        },
        {
          "ref": "2014 February 17, Linda Null, Julia Lobur, Essentials of Computer Organization and Architecture, Jones & Bartlett Publishers, page 199",
          "text": "If a product term includes all of the variables exactly once, either complemented or not complemented, this product term is called a minterm.",
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        "In Boolean algebra, a product term, with a value of 1, in which each variable appears once (in either its complemented or uncomplemented form, so that the value of the product term becomes 1)."
      ],
      "links": [
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          "Boolean algebra",
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        ],
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          "complemented",
          "complemented"
        ],
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          "uncomplemented",
          "uncomplemented"
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This page is a part of the kaikki.org machine-readable All languages combined dictionary. This dictionary is based on structured data extracted on 2024-05-25 from the enwiktionary dump dated 2024-05-02 using wiktextract (bb24e0f and c7ea76d). The data shown on this site has been post-processed and various details (e.g., extra categories) removed, some information disambiguated, and additional data merged from other sources. See the raw data download page for the unprocessed wiktextract data.

If you use this data in academic research, please cite Tatu Ylonen: Wiktextract: Wiktionary as Machine-Readable Structured Data, Proceedings of the 13th Conference on Language Resources and Evaluation (LREC), pp. 1317-1325, Marseille, 20-25 June 2022. Linking to the relevant page(s) under https://kaikki.org would also be greatly appreciated.