Layer of Meratifinity

Layer of Meratifinity — ($\textstyle \text{♉}_{\textstyle \mathbb{X}_{k=1}^N \displaystyle}^N \displaystyle$), complexs of ordinals segmentations, COSL(Tar(6)) is counted by Plusbl-9-ciatal PILNS P.S.

Definition

Layer of Infinileratifinity, ($\textstyle \text{♉}_{\textstyle \mathbb{\text{♉} }_{k=1}^N \displaystyle}^N \displaystyle$)

Layer of Omegtifinity, ($\textstyle \text{♉}_{\textstyle \mathbb{S}_{k=1}^N \displaystyle}^N \displaystyle$)

Layer of Epsilontifinity, ($\textstyle \text{♉}_{\textstyle \mathbb{S}_{k=1}^N \displaystyle}^N \displaystyle{dy \over dx}{}_152\!\Omega_3^4$)

Layer of Zetaillifinity, ($\textstyle \text{♉}_{\textstyle \mathbb{S}_{k=1}^N \displaystyle}^N \displaystyle{dy \over dx}{}_152\!\Zeta_3^\text{♉}$)

Layer of Etaillifinity, ($\textstyle {\text{♉}}_{\textstyle \mathbb {S} _{k=1}^{N}\displaystyle }^{N}\displaystyle {dy \over dx}{}_{1}52\!\mathrm {Z} _{3}^{\displaystyle }{dy \over dx}$)

Layer of Gammaillifinity, ($\textstyle {\text{♉}}_{\textstyle \mathbb {S} _{k=1}^{N}\displaystyle }^{N}\displaystyle {dy \over dx}{}_{1}52\!\mathrm {Z} _{3}^{\displaystyle }{dy \over {\text{♉}}\mathbb {E} }\Rrightarrow \left\{{\frac {\text{♊}}{2}}\right\}$)

Layer of Churiltilifinity, ($\textstyle {\text{♉}}_{\textstyle \mathbb {xX} _{k=1}^{N}\displaystyle }^{N}\displaystyle {dy \over dx}{}_{1}52\!\mathrm {Z} _{3}^{\displaystyle }{dy \over {\text{♉}}\mathbb {E} }\Rrightarrow \left\{{\frac {\text{♊}}{2}}\right\}$)

Layer of Mahloilifinity, ($\textstyle {\text{●}}_{\textstyle \mathbb {xX} _{k=1}^{N}\displaystyle }^{x}100\displaystyle {dy \over dx}{}_{1}52\!\mathrm {Z} _{3}^{\displaystyle }{dy \over {\text{♉}}\mathbb {E} }\Rrightarrow \left\{{\frac {\text{♊}}{2}}\right\}$)

Layer of Weakikailifinity, ($\textstyle {\text{●}}_{\textstyle \mathbb {xX} _{k=1}^{N}\displaystyle }^{x}100\displaystyle {dy \over dx}{}_{1}52\!\mathrm {Z} _{3}^{\displaystyle }{dy \over {\text{♉}}\mathbb {K} }\Rrightarrow \left\{{\frac {\text{♊}}{100}}\right\}$)

Gertuilnal Absoluti-lute Ordinals, ($\textstyle \int\limits_{\text{⊙}}^{\text{●} \Omega} \displaystyle$)