Revised Pehan Notation numbers

Here is a list of numbers coined by Googology Wiki user Licorneuhh with Revised Pehan Notation.

Definition

Fyn group :

Fyn = 1₀(76) = 76↑^{76↑76↑..76↑8746474077673309776935612593657197804920408724171988176134637452471795240430711996221167510240964964895751005623527652307300740369881589455257676..7676}76

Unfyn = 1₁(76) = 1₀⁷⁶(76) = 1₀(1₀(1₀...(1₀(76)...)) with 76 ()'s = 1₀⁷⁵(Fyn)
Deufyn = 1₂(76)
Troifyn = 1₃(76)
Bi-Fyn = 2₀(76) = 1₇₆(76)
Bi-Unfyn = 2₁(76)
Bi-Deufyn = 2₂(76)
Bi-Troifyn = 2₃(76)
Tri-Fyn = 3₀(76)
Tri-Unfyn = 3₁(76)
Tri-Deufyn = 3₂(76)
Tri-Troifyn = 3₃(76)
You can continue with the Quadri-Fyn, Quinti-Fyn etc...

Greps group :

Greps = |1|₀(76) = 76₇₆(76)
Ungreps = |1|₁(76)
Deugreps = |1|₂(76)
Troigreps = |1|₃(76)
Bigreps = |2|₀(76)
Trigreps = |3|₀(76)
Grepss = ³1₀(76) = |76|₇₆(76)
All extensions apply.
Grepsss = ⁴1₀(6) = ³76₇₆(76)
All extensions apply.
Grepssss = ⁵1₀(76)
All extensions apply.
Grep-5-s = ⁶1₀(76)
All extensions apply.

Risitas group :

Aya = 1^[1]₀(76) = ⁷⁶76₇₆(76)
Ayaa = 1^[2]₀(76) = ⁷⁶76^[1]₇₆(76)
Ayaaa = 1^[3]₀(76) = ⁷⁶76^[2]₇₆(76)
Ayaaaa = 1^[4]₀(76) = ⁷⁶76^[3]₇₆(76)

Issou group :

Issou = 1^[0,1]₀(76) = ⁷⁶76^[76]₇₆(76)
Issouplex = 1^[0,0,1]₀(76) = ⁷⁶76^[76,76]₇₆(76)
Issouduplex = 1^[0,0,0,1]₀(76) = ⁷⁶76^[76,76,76]₇₆(76)
Issoutriplex = 1^[0,0,0,0,1]₀(76) = ⁷⁶76^{[76,76,76,76]}₇₆(76)

Lvapofr group :

Lvapofr = 1^{[ [1]]}₀(76) = ⁷⁶76^{[76,76,76...,76]}₇₆(76) (w/ 76 76's)
Lvapofrbi = 1^[[[1]]]₀(76) = ⁷⁶76^{[ [76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Lvapofrtri = 1^[(4)[1]]₀(76) = ⁷⁶76^{[[[76,76,76...,76]]]}₇₆(76) (w/ 76 76's)
Lvapofrtet = 1^[(5)[1]]₀(76) = ⁷⁶76^{[(4)[76,76,76...,76]]}₇₆(76) (w/ 76 76's)

Hen group :

Kahen = 1^{[ ] [1]}₀(76) = ⁷⁶76^{[(76)[76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Kakahen = 1^{[ ] [ ] [1]}₀(76) = ⁷⁶76^{[ ] [(76)[76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Kakakahen = 1^{[ ] [ ] [ ] [1]}₀(76) = ⁷⁶76^{[ ] [ ] [(76)[76,76,76...,76]]}₇₆(76) (w/ 76 76's)
4-Kahen = Kakakakahen = 1^{[ ]4 [1]}₀(76) = ⁷⁶76^{[ ] [ ] [ ] [(76)[76,76,76...,76]]}₇₆(76) (w/ 76 76's)
5-Kahen = Kakakakakahen = 1^{[ ]5 [1]}₀(76) = ⁷⁶76^{[ ]4[(76)[76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Prasthen = 1^[{2}1]₀(76) = ⁷⁶76^{[ ]76[(76)[76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Prastplexhen = 1^[{3}1]₀(76) = ⁷⁶76^{[{2} ]76[(76)[{2}76,76,76...,76]]}₇₆(76) (w/ 76 76's)

Prastduplexhen = 1^[{4}1]₀(76) = ⁷⁶76^{[{3} ]76[(76)[{3}76,76,76...,76]]}₇₆(76) (w/ 76 76's)

Choupi group :

Nours = 1*₀(76) = ⁷⁶76^{[{76} ]75 [(76)[{76}76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Nounours = 1**₀(76) = ⁷⁶76*^{[{76} ]75 [(76)[{76}76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Nounounours = 1***₀(76) = ⁷⁶76**^{[{76} ]75 [(76)[{76}76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Grand Ours = 1*_Nours0(76) = ⁷⁶76*_(Nours)-1^{[{76} ]75 [(76)[{76}76,76,76...,76]]}₇₆(76) (w/ 76 76's)
Grand Grand Ours = 1*_{Grand Ours0}(76) = ⁷⁶76*_{(Grand Ours)-1}^{[{76} ]75 [(76)[{76}76,76,76...,76]]}₇₆(76) (w/ 76 76's)

Datz group :

Lun = 1[0,1]₀(76)

Mar = 1[0,0,1]₀(76)

Mer = 1[0,0,0,1]₀(76)

Jeu = 1[0,0,0,0,1]₀(76)

Ven = 1[0,0,0,0,0,1]₀(76)

Sam = 1[0,0,0,0,0,0,1]₀(76)

Dim = 1[0,0,0,0,0,0,0,1]₀(76)

Wek = 1[[1]]₀(76)

Moth = 1[] [1]₀(76)

Yer = 1[^{2}1]₀(76)

C-tury = 1[1]₃₀(76)

Boxes :

Cardboard = ȝ(76)
Box = ȝ⁷⁶(76)
Strongbox = ȝ^{ȝȝ..ȝ76(76)..(76)(76)}(76) with 75 ȝ's.

Updates

An update has been done, replacing the former "Daily group" by the "Datz group" and adding the number "Cardboard" in the "Boxes" group