# Difference between revisions of "Parlour"

From Cantor's Attic

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* up to [[omega]] and into the [[lower attic | attic]] | * up to [[omega]] and into the [[lower attic | attic]] | ||

* over to [http://modelsofpa.info Peano's Parlour], the site for open problems in nonstandard models of Peano Arithmetic and related theories | * over to [http://modelsofpa.info Peano's Parlour], the site for open problems in nonstandard models of Peano Arithmetic and related theories | ||

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* [[Busy beaver function]] values | * [[Busy beaver function]] values | ||

* [[Fast-growing hierarchy]] | * [[Fast-growing hierarchy]] | ||

+ | * [[Hardy hierarchy]] | ||

+ | * [[Slow-growing hierarchy]] | ||

* [[BEAF]] arrays and [[Bird's array notation]] | * [[BEAF]] arrays and [[Bird's array notation]] | ||

* [[Ackermann function]] values | * [[Ackermann function]] values | ||

* [[Graham's number]] | * [[Graham's number]] | ||

* [[Knuth's up-arrow notation]] | * [[Knuth's up-arrow notation]] | ||

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* [[googol#Googol_plex | googol plex]], [[googol#Googol_bang | googol bang]], [[googol#Googol_stack | googol stack]] and the [[googol#The_googol_plex_bang_stack_hierarchy | googol plex bang stack hierarchy]] | * [[googol#Googol_plex | googol plex]], [[googol#Googol_bang | googol bang]], [[googol#Googol_stack | googol stack]] and the [[googol#The_googol_plex_bang_stack_hierarchy | googol plex bang stack hierarchy]] | ||

* [[googol]] | * [[googol]] | ||

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* 1 | * 1 | ||

* [[Zero | 0]] | * [[Zero | 0]] |

## Latest revision as of 07:19, 19 May 2018

Welcome to the parlour, where finite numbers dream.

- up to omega and into the attic
- over to Peano's Parlour, the site for open problems in nonstandard models of Peano Arithmetic and related theories
- Busy beaver function values
- Fast-growing hierarchy
- Hardy hierarchy
- Slow-growing hierarchy
- BEAF arrays and Bird's array notation
- Ackermann function values
- Graham's number
- Knuth's up-arrow notation
- googol plex, googol bang, googol stack and the googol plex bang stack hierarchy
- googol
- 1
- 0