About: Conway's Tetratri

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Conway's Tetratri, also known as Conway's three-three-three-three (or 3-3-3-3) is a large number coined by John H. Conway. It was mentioned in his Book of Numbers as an example of a number larger than Graham's number using Conway Chained Arrow Notation. Jonathan Bowers once cited it as "the largest number I've seen in the professional literature" on his original 2002 website. The number is defined as: \[3 ightarrow 3ightarrow 3ightarrow 3\] using chained arrows. The number is indeed bigger than Graham's number.

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rdfs:label	Conway's Tetratri
rdfs:comment	Conway's Tetratri, also known as Conway's three-three-three-three (or 3-3-3-3) is a large number coined by John H. Conway. It was mentioned in his Book of Numbers as an example of a number larger than Graham's number using Conway Chained Arrow Notation. Jonathan Bowers once cited it as "the largest number I've seen in the professional literature" on his original 2002 website. The number is defined as: \[3 ightarrow 3ightarrow 3ightarrow 3\] using chained arrows. The number is indeed bigger than Graham's number.
dcterms:subject	Chained arrow notation level Numbers Powers of 3 Greek-based name Eponymous numbers
dbkwik:googology/p...iPageUsesTemplate	dbkwik:resource/1DWJT6-gYr7cKGDlBboNyQ== dbkwik:resource/QAyTFy1vEugw-uNAVYHDWw==
abstract	Conway's Tetratri, also known as Conway's three-three-three-three (or 3-3-3-3) is a large number coined by John H. Conway. It was mentioned in his Book of Numbers as an example of a number larger than Graham's number using Conway Chained Arrow Notation. Jonathan Bowers once cited it as "the largest number I've seen in the professional literature" on his original 2002 website. The number is defined as: \[3 ightarrow 3ightarrow 3ightarrow 3\] using chained arrows. The number is indeed bigger than Graham's number. Googology Wiki user Hyp cos calls this number a primibolplex, and it's equal to s(3,3,3,2) in strong array notation.

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