the song "Play That Funky Music", concluding that the lyrics present a musical example of Russell's Paradox. Paradoxes that fall in this scheme include: The barber with "shave". The original Russell's paradox with "contain": The container (Set) that contains all (containers) that don't contain themselves. The Grelling–Nelson paradox with "describer": The describer (word) that describes all words, that don't describe themselves. Richard's paradox with "denote": The denoter (number) that denotes all denoters (numbers) that don't denote themselves. (In this paradox, all descriptions of numbers get an assigned number. The term "that denotes all denoters (numbers) that don't denote themselves" is here called Richardian.) "I am lying.", namely the liar paradox and Epimenides paradox, whose origins are ancient Russell–Myhill paradox Related paradoxes The Burali-Forti paradox, about the order type of all well-orderings The Kleene–Rosser paradox, showing that the original lambda calculus is inconsistent, by means of a self-negating statement Curry's paradox (named after Haskell Curry), which does not require negation The smallest uninteresting integer paradox Girard's paradox in type theory See also Basic Law V "On Denoting" Quine's paradox Self-reference Notes References Sources External links Russell's Paradox at Cut-the-Knot Russell's (Barber) paradox explanation in Python Bertrand Russell Paradoxes of naive set theory 1901 in science Self-referential paradoxes