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The trimentri is equal to $$\{3,3 ((1) 1) 2\} = \{3,3 (0,0,0,1) 2\} = \{3,3 (0,0,3) 2\} = \{3,3 (0,3,2) 2\}$$ in BEAF.[1] The term was coined by Jonathan Bowers. It can be thought as:

• 3-superdimensional array of 3's
• 1-trimensional array of 3's
• "3 tetrated to 3" array of 3's
• "3 pentated to 2" array of 3's.

Trimentri is comparable to $$f_{\varepsilon_0}(5)$$ in the fast-growing hierarchy.

The array of trimentri is the array which defines trilatri, but with all entries replaced with the entire array twice. So, it has (39)3 = 327 = 7,625,597,484,987 entries.

## Sources

1. Bowers, JonathanInfinity Scrapers. Retrieved January 2013.

Tritri series: tritri · tritet · tripent · trisept · tridecal · grand tridecal
Tetratri series: tetratri · supertet · general(plex)
Pentatri series: pentatri · superpent · pentadecal(plex)
Hexatri series: hexatri · superhex · hexadecal(plex)
Heptatri series: heptatri · supersept · heptadecal
Iteral series: superoct · octadecal · superenn · ennadecal · iteral · ultatri
Dupertri series: dupertri · duperdecal · truperdecal · quadruperdecal
Latri series: latri · emperal(plex) · hyperal(plex) · admiral
Dutritri series: dutritri · dutridecal
Dimentri series: dimentri · dulatri · trilatri · trimentri
Triakulus series: triakulus · tridecatrix
Big boowa series: big boowa · great big boowa · grand boowa
Tiaokhiao's extensions: trihex · trioct · triennet · triundecal · tridodecal · tritriplex · tritriplexian · grand tritri · tetrapent · tetrahex · grand tetratri · octatri · enneatri · decatri · undecatri · dodecatri