Mathematical Interpretation of Ambiguity
In mathematics and logic, ambiguity can be considered to be an underdetermined system (of equations or logic) – for example, leaves open what the value of X is – while its opposite is a self-contradiction, also called inconsistency, paradoxicalness, or oxymoron, in an overdetermined system – such as, which has no solution – see also underdetermination.
Logical ambiguity and self-contradiction is analogous to visual ambiguity and impossible objects, such as the Necker cube and impossible cube, or many of the drawings of M. C. Escher.
Read more about this topic: Ambiguity
Famous quotes containing the words mathematical and/or ambiguity:
“What is history? Its beginning is that of the centuries of systematic work devoted to the solution of the enigma of death, so that death itself may eventually be overcome. That is why people write symphonies, and why they discover mathematical infinity and electromagnetic waves.”
—Boris Pasternak (18901960)
“Unlike the ambiguity of life, the ambiguity of language does reach a limit.”
—Mason Cooley (b. 1927)