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Cherish vs Evaluate - What's the difference?

cherish | evaluate |

As verbs the difference between cherish and evaluate

is that cherish is to treat with tenderness and affection; to nurture with care; to protect and aid while evaluate is to draw conclusions from examining; to assess.

cherish

English

Verb

  • To treat with tenderness and affection; to nurture with care; to protect and aid.
  • *, chapter=12
  • , title= The Mirror and the Lamp , passage=There were many wooden chairs for the bulk of his visitors, and two wicker armchairs with red cloth cushions for superior people. From the packing-cases had emerged some Indian clubs, […], and all these articles […] made a scattered and untidy decoration that Mrs. Clough assiduously dusted and greatly cherished .}}
  • To hold dear; to embrace with interest; to indulge; to encourage; to foster; to promote; as, to cherish religious principle.
  • (obsolete) To cheer, gladden.
  • * 1590 , (Edmund Spenser), (The Faerie Queene) , II.vi:
  • Her merry fit she freshly gan to reare, / And did of ioy and iollitie deuize, / Her selfe to cherish , and her guest to cheare [...].

    evaluate

    English

    Verb

    (evaluat)
  • to draw conclusions from examining; to assess
  • It will take several years to evaluate the material gathered in the survey.
  • (mathematics) to compute or determine the value of (an expression)
  • Evaluate this polynomial.
  • To return or have a specific value.
  • * 2006 , Lev Sabinin, Larissa Sbitneva, Ivan Shestakov, Non-Associative Algebra and Its Applications , CRC Press (ISBN 9780824726690), page 201
  • Since element (15.1) evaluates' to an element of the center in any alternative algebra, (15.1) has to ' evaluate to a scalar multiple of the identity element of the Cayley-Dickson algebra.
  • * 2007 , James E. Gentle, Matrix Algebra: Theory, Computations, and Applications in Statistics , Springer Science & Business Media (ISBN 9780387708720), page 165
  • In one type of such an integral, the integrand is only the probability density function, and the integral evaluates to a probability, which of course is a scalar.

    Derived terms

    * evaluator * evaluatee