Mathis Notation is a notation made by Mathis RV then adapted and edited. It works off nested Ωs (see Absolute One Infinity).
Definition[]
ΩxXn = ΩΩΩ... n times. ΩxX1 = Ω, ΩxX2 = ΩΩ, ΩxX3 = ΩΩΩ and so on. ΩxXxn = ΩxXΩxXΩx..... n times. ΩxXx1 = Ω, ΩxXx2 = ΩxXΩ, ΩxXx3 = ΩxXΩxXΩ. The general rule is ΩxX...a times...xXb = ΩxX...a-1 times...xXΩxX...a-1 times...xXΩxX...a-1 times...xX......b times.
We can extend this to Mathis Slash Notation. /Ω/n = ΩxX.....n times....XxΩ. /Ω/1 = Ω, /Ω/2 = ΩxXΩ, /Ω/3 = ΩxXxΩ. We can layer these too like with xX notation. //Ω//n = /Ω/Ω/Ω/Ω/....Ω n times. //Ω//1 = Ω, //Ω//2 = Ω/Ω/Ω, //Ω//3 = /Ω/Ω/Ω/Ω. Slash notation work exactly the same as xX notation, in fact we can keep going, all the notations follow the same rules. The last main one used is <> notation. <Ω>n = //...n times//Ω//..n times//Ω. It can be layered the same way too, <<Ω>>n = <Ω><Ω><Ω>.....Ω. n times.
An important notation here is Class Notation. C(n) = the nth level of Mathis Notation with 1 operator and all inputs set to Ω. C(1) = ΩxXΩ, C(2) = /Ω/Ω, C(3) = <Ω>Ω. We can even do C(Ω), this number is called Infinifinity (𝖀).