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January 11th, 2019, 02:03 PM  #1  
Newbie Joined: Jun 2010 Posts: 14 Thanks: 0  Axiomatic set theory ZFC is inconsistent thus mathematics ends in contradiction
Axiomatic set theory ZFC is inconsistent, thus mathematics ends in contradiction: http://gamahucherpress.yellowgum.com...ATHEMATICS.pdf Axiomatic set theory ZFC was in part developed to rid mathematics of its paradoxes, such as Russell's paradox. The axiom in ZFC developed to do that, ad hoc, is the axiom of separation. Quote:
The axiom of separation is used to outlaw/block/ban impredicative statements like Russell's paradox, but this axiom of separation is itself impredicative: Quote:
[axiom of separation] thus it outlaws/blocks/bans itself thus ZFC contradicts itself and 1) ZFC is inconsistent 2) that the paradoxes it was meant to avoid are now still valid and thus mathematics is inconsistent. Now we have paradoxes like Russell's paradox BanachTarski paradox BuraliForti paradox Which are now still valid. With all the paradoxes in maths returning, mathematics now again ends in contradiction. Last edited by skipjack; January 11th, 2019 at 04:32 PM.  
January 11th, 2019, 02:13 PM  #2 
Senior Member Joined: Aug 2012 Posts: 2,135 Thanks: 621 
This is Colin Leslie Dean, "Australia's leading erotic poet." Well over a decade of trolling every online science and math forum with this crap. I don't mean to discourage people from being trolled and enjoying the fun, but please be aware of who and what this is about.


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axiomatic, contradiction, ends, inconsistent, mathematics, set, theory, zfc 
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