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non-invertible

non-invertible

9.9
Cannot be reversed to get back the original input
  • adjective
  • /nɒn-ɪnˈvɜːrtəbl/
  • Specialized
translation icon : no invertible
  • The function is non-invertible when it is not one-to-one.

Examples

  • A matrix is non-invertible if its determinant is zero.

  • Certain linear transformations are non-invertible and cannot be reversed.

  • A matrix with a determinant of zero is non-invertible.

  • The function is non-invertible because it does not have a unique inverse for each output.

  • A matrix with a determinant of zero is non-invertible.

  • The function is non-invertible because it does not have a unique inverse for each output.

  • Certain linear transformations are non-invertible and cannot be reversed.

Antonyms

invertible
  • Specialized
8.6

Another action can reverse it to get the original, for example a function or matrix

Surface Forms

non-invertible positive

Morphology

non-invertible = invertible (transparent) = non + invert + ible

A straightforward negative prefixation: 'non-' negates the adjective 'invertible', yielding 'not able to be inverted'.

Etymology

Non-invertible breaks into non- meaning 'not' and invertible, from invert, a word that means 'to turn'. So a non-invertible thing is 'not able to be turned back', and in math this means it cannot be reversed to get the original.