Sorites paradox

Sorites paradox (also called Paradox of the heap) is a paradox that arises when unclear terms are used. The name of the paradox is related to the Greek word for heap ('soros').^[1] There are different versions, but a typical one involves a heap of sand. The heap is made of many grains of sand. So if one grain is removed, the structure will still be a heap. This process can be repeated, until only one grain of sand is left. Since the heap never changed to a non-heap, this grain of sand is still a heap.^[2]

The paradox works the other way as well. If one begins with one grain of sand and adds another, and then another; when do the grains of sand become a heap?^[3]

References[change | change source]

↑ Bergmann, Merrie (2008). An Introduction to Many-Valued and Fuzzy Logic: Semantics, Algebras, and Derivation Systems. New York, NY: Cambridge University Press. p. 3. ISBN 978-0-521-88128-9.
↑ Sorensen, Roy A. (2009). "sorites arguments". In Jaegwon Kim; Sosa, Ernest; Rosenkrantz, Gary S. (eds.). A Companion to Metaphysics. John Wiley & Sons. p. 565. ISBN 978-1-4051-5298-3.
↑ Sorites Paradox. Stanford Encyclopedia of Philiosophy. 2018.

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[1] Bergmann, Merrie (2008). An Introduction to Many-Valued and Fuzzy Logic: Semantics, Algebras, and Derivation Systems. New York, NY: Cambridge University Press. p. 3. ISBN 978-0-521-88128-9.

[2] Sorensen, Roy A. (2009). "sorites arguments". In Jaegwon Kim; Sosa, Ernest; Rosenkrantz, Gary S. (eds.). A Companion to Metaphysics. John Wiley & Sons. p. 565. ISBN 978-1-4051-5298-3.

[3] Sorites Paradox. Stanford Encyclopedia of Philiosophy. 2018.

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