Burali-Forti paradox (Q1010269)
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paradox demonstrating that the class of all ordinal numbers Ω cannot be a set, since if it were, it would be an ordinal, thus an element of itself, and thus less than itself, which is a contradiction
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Burali-Forti paradox |
paradox demonstrating that the class of all ordinal numbers Ω cannot be a set, since if it were, it would be an ordinal, thus an element of itself, and thus less than itself, which is a contradiction |
Statements
28 March 1897Gregorian
0 references
Identifiers
Burali-Forti, paradosso di
2013
0 references
Sitelinks
Wikipedia(18 entries)
- cswiki Burali-Fortiho paradox
- dewiki Burali-Forti-Paradoxon
- enwiki Burali-Forti paradox
- eswiki Paradoja de Burali-Forti
- fawiki پارادوکس بورالی-فورتی
- frwiki Paradoxe de Burali-Forti
- hewiki הפרדוקס של בורלי-פורטי
- itwiki Paradosso di Burali-Forti
- jawiki ブラリ＝フォルティのパラドックス
- kowiki 부랄리포르티 역설
- nlwiki Burali-Forti-paradox
- plwiki Paradoks Buralego-Fortiego
- pmswiki Paradòss ëd Burali-Forti
- ptwiki Paradoxo de Burali-Forti
- ruwiki Парадокс Бурали-Форти
- skwiki Buraliho-Fortiho paradox
- ukwiki Парадокс Буралі-Форті
- zhwiki 布拉利-福尔蒂悖论