Xinsatuionsfinity

Xinsatuionsfinity or $\bigvee_1^1\bigvee_1^1$ is equal to $\bigvee_\text{ⒷⒸ}^\bigvee$, where [{10, 10 [1] 10}] is Truenlntruilrinity. Truenlntruilrinity is counted by Lomatuils♋20312

The Members of cardinals [{10, 10 [1] 10}], shared MO({10, 10 [1] 10})

Definition

Xinsatuioiafinity, $\bigvee_2^1\bigvee_1^1$

Xinsatuiomegafinity, $\bigvee_3^1\bigvee_1^1$

Xinsatuionmifinity, $\bigvee_4^1\bigvee_1^1$

Xinsatuietafinity, $\bigvee_1^2\bigvee_1^1$

Xinsatuigammafinity, $\bigvee_1^3\bigvee_1^1$

Xinsatuibigfinity, $\bigvee_1^1\bigvee_1^1\bigvee_1^1$

Xinsatuigendinalfinity, $\bigvee_2^1\bigvee_1^1\bigvee_1^1$

Xinsatuisastfinity, $\bigvee_9^1\bigvee_1^1\bigvee_1^1$

Xinsatuibiggerfinity, $\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1$

Xinsatuibiggestfinity, $\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1$

Xinsatuibnionfinity, $\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1$

Xinsatuia-Xinsatuifinity, $\bigvee_\bigvee^\bigvee\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1$

Qudrilansatuia-Xinsatuifinity, $\bigvee_\bigvee^\bigvee\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_8^1\bigvee_1^1\bigvee_1^1$

Xillinsatty-Xinsatuifinity, $\bigvee_\bigvee^\bigvee\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_\bigvee^\bigvee\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1$

Xinsatuist-Xinsatuifinity, $\bigvee_\bigvee^\bigvee\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_\bigvee^\bigvee\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_\bigvee^\bigvee\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1\bigvee_1^1$

Inassibruils-Astsnsilizefinity, $\bigsqcup_\approx^\Omega\therefore\bigvee_\blacktriangle^\Nu$