Completely Infiniti-Manira Ordinal

**Completely Infiniti-Manira Ordinal** — (

♒

∮
∮

⋂

−
N

n

N

{\displaystyle \textstyle \text{♒}\_{\oint \oint \bigcap\_{-N}^n}^{N} \displaystyle}

), complexs of ordinals segmentations, COSL(1) is counted by DeraimDeca-X.

This number is smallest number in Ordinal Level 326.

## Definition

Completely Infiniti-Uninra Ordinal, (

♒

∮
∮

♒

−
N

n

N

{\displaystyle \textstyle \text{♒}\_{\oint \oint \text{♒}\_{-N}^n}^{N} \displaystyle}

)

Completely Infiniti-Duninra Ordinal, (

⊙

∮
∮

♒

−
N

n

N

{\displaystyle \textstyle \text{⊙}\_{\oint \oint \text{♒}\_{-N}^n}^{N} \displaystyle}

)

Completely Infiniti-Truninra Ordinal, (

♉

∮
∮

↕️

−
N

n

N

{\displaystyle \textstyle \text{♉}\_{\oint \oint \text{↕️}\_{-N}^n}^{N} \displaystyle}

)

Completely Infiniti-Quintuninra Ordinal, (

♤

♤
∮
∮

⊙

−
N

n

N

{\displaystyle \textstyle \text{♤}\_{\text{♤} \oint \oint \text{⊙}\_{-N}^n}^{N} \displaystyle}

)

Completely Infiniti-Decniuninra Ordinal, (

♤

♤
∮
∮

⊙

−
N

n

♤

{\displaystyle \textstyle \text{♤}\_{\text{♤} \oint \oint \text{⊙}\_{-N}^n}^{\text{♤} } \displaystyle}

)

Completely Infiniti-Centliuninra Ordinal, (

♤

♤
€
€
€
€,3

⊙

−
N

n

♤

,

♤,1

♤,,,◇
€
€,3
€
€,3

⊙

−
N

n

♤

{\displaystyle \textstyle \text{♤}\_{\text{♤} \text{€} \text{€} \text{€} \text{€,3} \text{⊙}\_{-N}^n}^{\text{♤} } \displaystyle, \textstyle \text{♤,1}\_{\text{♤,,,◇} \text{€} \text{€,3} \text{€} \text{€,3} \text{⊙}\_{-N}^n}^{\text{♤} } \displaystyle}

)

Completely Infiniti-Millliuninra Ordinal, (

x

x
x,x,x 1

x

−
C
,
1

n

♤

,
,
,
,
,

♤,1

♤,,,◇
€
€,3
€
€,3

⊙

−
N

n

♤

{\displaystyle \textstyle \text{x}\_{\text{x} \text{x,x,x 1} \text{x}\_{-C,1}^n}^{\text{♤} } ,,,,, \textstyle \text{♤,1}\_{\text{♤,,,◇} \text{€} \text{€,3} \text{€} \text{€,3} \text{⊙}\_{-N}^n}^{\text{♤} } \displaystyle}

)

Completely Infiniti-Microiuninra Ordinal, (

x

x
x,x,x 1

x

−
C
,
1

n

♤

,
,
,
,
,

♤,1

♤,,,◇
€
PX x PX
€
€,3

⊙

−
N

n

♤

{\displaystyle \textstyle \text{x}\_{\text{x} \text{x,x,x 1} \text{x}\_{-C,1}^n}^{\text{♤} } ,,,,, \textstyle \text{♤,1}\_{\text{♤,,,◇} \text{€} \text{PX x PX} \text{€} \text{€,3} \text{⊙}\_{-N}^n}^{\text{♤} } \displaystyle}

)

Completely Infiniti-Goognisuninra Ordinal, (

♤

♤
∮
∮

⊙

−
N

n

♤

,
x
X
,
<
C
I
M
A
S
>

♤

♤
∮
∮

2

−
N

n

♤

,
<
m
a
t
h
>

♤

♤
∮
∮

⊙

−
N

n

♤

{\displaystyle \textstyle \text{♤}\_{\text{♤} \oint \oint \text{⊙}\_{-N}^n}^{\text{♤} } \displaystyle, xX ,<CIMAS>\textstyle \text{♤}\_{\text{♤} \oint \oint \text{2}\_{-N}^n}^{\text{♤} } \displaystyle, <math>\textstyle \text{♤}\_{\text{♤} \oint \oint \text{⊙}\_{-N}^n}^{\text{♤} } \displaystyle}

)

Completely Infiniti-(Boogol)-ininra Ordinal, (

♤ xX,,♤

♤
∮
∮

⊙ x ⊙

−
N

n

♤

{\displaystyle \textstyle \text{♤ xX,,♤}\_{\text{♤} \oint \oint \text{⊙ x ⊙}\_{-N}^n}^{\text{♤} } \displaystyle}

)

Completely Infiniti-(TREE(3))-ininra Ordinal, (

♤ xX,,8

x100

∮

−
N

n

♤

{\displaystyle \textstyle \text{♤ xX,,8}\_{\text{x100} \oint \_{-N}^n}^{\text{♤} } \displaystyle}

)

Completely Infiniti-(Tar(3))-ininra Ordinal, (

♤ xX,,8

♤ ■

{\displaystyle \textstyle \text{♤ xX,,8}\_{\text{♤ ■} } \displaystyle}

)

Completely Infiniti-(Tar(4))-ininra Ordinal, (

♤ xX,,8

♤ ☆

,

⊙

∮
∮

♒

−
N

n

N

{\displaystyle \textstyle \text{♤ xX,,8}\_{\text{♤ ☆} } \displaystyle, \textstyle \text{⊙}\_{\oint \oint \text{♒}\_{-N}^n}^{N} \displaystyle}

)

Smalltriatac is Godlous Number, (

Ω

# i
1

N

∮
x

{\displaystyle \Omega\_{i=1}^N \oint x}

)