Principia Mathematica: Difference between revisions
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{{ | {{retitle|''{{PAGENAME}}''}} | ||
'''{{PAGENAME}}''' was a | {{wikipediainfo}} | ||
'''''{{PAGENAME}}''''' was a [[book]] on [[mathematics]] by [[Bertrand Russell]]. [[Nyssa]] looked over a copy of ''Principia Mathematica'' while waiting for the [[Fifth Doctor]] to return to [[The Doctor's TARDIS|the TARDIS]]. [[Adric]] suggested that [[Tegan Jovanka|Tegan]] should read it, calling it a "fascinating book". ([[TV]]: ''[[Four to Doomsday (TV story)|Four to Doomsday]]'') | |||
[[ | == Behind the scenes == | ||
[[Bertrand Russell]] and [[Alfred North Whitehead]] wrote Principia Mathematica as a three volume work, attempting to show that mathematics could be deduced from a minimized set of axioms and inference rules, solving paradoxes that had at that time been plaguing the foundations of mathematics, using a specific mathematical theory of {{w|Type theory|types}}. A fourth volume was planned to be written by Whitehead on geometry, as well as rebuttals to criticisms, however, [[Kurt Gödel]] published his first and second [[incompleteness theorems]] in his [[1931]] paper ''On Formally Undecidable Propositions in Principia Mathematica and Related Systems I'', which spelled the end for this project. | |||
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[[Category:Books from the real world]] | |||
[[Category:Non-fiction books]] | |||
[[Category:Mathematics from the real world]] | |||
Latest revision as of 19:30, 18 April 2022
Principia Mathematica was a book on mathematics by Bertrand Russell. Nyssa looked over a copy of Principia Mathematica while waiting for the Fifth Doctor to return to the TARDIS. Adric suggested that Tegan should read it, calling it a "fascinating book". (TV: Four to Doomsday)
Behind the scenes[[edit] | [edit source]]
Bertrand Russell and Alfred North Whitehead wrote Principia Mathematica as a three volume work, attempting to show that mathematics could be deduced from a minimized set of axioms and inference rules, solving paradoxes that had at that time been plaguing the foundations of mathematics, using a specific mathematical theory of types. A fourth volume was planned to be written by Whitehead on geometry, as well as rebuttals to criticisms, however, Kurt Gödel published his first and second incompleteness theorems in his 1931 paper On Formally Undecidable Propositions in Principia Mathematica and Related Systems I, which spelled the end for this project.
