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Rudiment vs Theorem - What's the difference?

rudiment | theorem | Related terms |

Rudiment is a related term of theorem.


As nouns the difference between rudiment and theorem

is that rudiment is a fundamental principle or skill, especially in a field of learning (often in the plural) while theorem is theorem.

rudiment

Noun

(en noun)
  • A fundamental principle or skill, especially in a field of learning (often in the plural).
  • We learn the rudiments of thermodynamics next week.
  • * Shakespeare
  • This boy is forest-born, / And hath been tutored in the rudiments / Of many desperate studies.
  • Something in an undeveloped form (often in the plural).
  • I have the rudiments of an escape plan.
  • * Milton
  • But I will bring thee where thou soon shalt quit / Those rudiments , and see before thine eyes / The monarchies of the earth.
  • * I. Taylor
  • The single leaf is the rudiment of beauty in landscape.
  • (biology) A body part that no longer has a function
  • (music) In percussion, one of a selection of basic drum patterns learned as an exercise.
  • Hypernyms

    * (biology) vestigiality

    Derived terms

    * rudimental * rudimentary

    theorem

    English

    Noun

    (en noun)
  • (mathematics) A mathematical statement of some importance that has been proven to be true. Minor theorems are often called propositions''. Theorems which are not very interesting in themselves but are an essential part of a bigger theorem's proof are called ''lemmas
  • (mathematics, colloquial, nonstandard) A mathematical statement that is expected to be true; as, (as which it was known long before it was proved in the 1990s.)
  • (logic) a syntactically correct expression that is deducible from the given axioms of a deductive system
  • Synonyms

    * (proven statement): lemma, proposition, statement * (unproven statement): conjecture * See also

    Holonyms

    * theory

    Derived terms

    * central limit theorem * Pythagorean theorem * binomial theorem * * intercept theorem

    Verb

    (en verb)
  • to formulate into a theorem