About: dbkwik:resource/3ttC-uMo1khKHpBjitEMNQ==

Property	Value
rdfs:label	Tetratri
rdfs:comment	The tetratri is equal to {3,3,3,3} = 33 (3 powerexploded to 3) in BEAF. It can also be written 4 & 3, using the array of operator. The term was coined by Jonathan Bowers. It is larger than Graham's number and comparable to Sbiis Saibian's grinningolthra. Tetratri can be computed in 2-bracket operator notation using the following process:
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dcterms:subject	Chained arrow notation level Numbers Numbers by Jonathan Bowers Powers of 3 BEAF Greek-based name 4 entry linear
dbkwik:googology/property/wikiPageUsesTemplate	dbkwik:resource/kjKD8z2Wt_kiACgpOptusA== dbkwik:resource/Gb0rTLXd1W5p7Uohi2WiDA== dbkwik:resource/s72ObNo42AoVs3L0x3r77A==
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abstract	The tetratri is equal to {3,3,3,3} = 33 (3 powerexploded to 3) in BEAF. It can also be written 4 & 3, using the array of operator. The term was coined by Jonathan Bowers. It is larger than Graham's number and comparable to Sbiis Saibian's grinningolthra. Tetratri can be computed in 2-bracket operator notation using the following process: * \(t_1 = 3\) * \(t_2 = 3 \{\{ 3 \{\{ 3 \}\} 3 \}\} 3\) * \(t_3 = 3 \{\{ 3 \{\{ 3 \{\{ \cdots \{\{ 3 \}\} \cdots \}\} 3 \}\} 3 \}\} 3\) with \(t_2\) 3's from center out. * \(t_4 = 3 \{\{ 3 \{\{ 3 \{\{ \cdots \{\{ 3 \}\} \cdots \}\} 3 \}\} 3 \}\} 3\) with \(t_3\) 3's from center out. * etc. * Tetratri is \(t_{t_{t_\cdots1}}\), where there are \(t_{t_{t_1}}\) t's.