recursal/Fanatic-Fandom huggingface dataset:
Games Entertainment

The logo shows Naomi with a Bottle of Milk

**Games Entertainment** (**Jeux Divertissement** in French) is a French animation Studio

In 2020, France Télévisions founded Games Entertainment as its own animation division under the guidance of Diego Buñuel (Current Program Director of France 4), who reported to France Télévisions chairman Delphine Ernotte. The initial duty was to continue producing The Naomi Davis Franchise as LilyMedia dropped Animationlogic and its Founder Jess J. from their duties on the franchise. Currently Games is Located in France Télévisions HQ.

Games Entertainment never has a official logo. Instead, every show the studio worked on had its own customized Games Entertainment logo.

A year later, France Télévisions greenlit its first fully original in-house series *The Werid World of Belle Bells*, produced by Games Entertainment with partnership of Thunderdream Studios.

## Trivia

* The Games Entertainment Logo with Naomi as a milkman is supposed to insult Jess J. since She said that LilyMedia would make cartoons like the milkman.
The Adventures of Captain Bluetooth

Slice-of-life

Sarah Silverman

Kristen Stewart

Alison Clark

20th Television (1993-1995)

20th Century Fox Television (1995-1998, 2005-2008)

**The Adventures of Captain Bluetooth** is an American animated television series created by Micheal Christchurch for the Fox Broadcasting Company. The series is primaterly set at the fictional Alleyway High School in Eugene, Oregon and follows the lives and adventures of four students: Brad Carderick, along with his friends, Alicia Broughman, Elizabeth Ableman, and Sally Bradswell. They are also accompanied by a robot created by Brad named Lily Basher who serves as an assistant to the four.

TBA!

## Characters

### Main characters

* Brad Carderick (voiced by Hugh Jackman), a 12-year old boy who is interested in robotics and science.
* Alicia Broughman (voiced by Carolyn Lawrence)
* Elizabeth Ableman (voiced by Kristen Stewart)
* Sally Bradswell (voiced by Alison Clark)
* Lily Basher (voiced by Sarah Silverman), a robot created by Brad as an assistant and accompanies the characters throughout the series.

## Production

### Music

The music was composed by Micheal Christchurch with help from Brian Eno, who was notable at the time for his work on the soundtrack for the 1989 documentary film "For All Mankind".

TBA!

## Broadcast

### Episodes

See: *List of Episodes (The Adventures of Captain Bluetooth)*

## Other media

### Film

A feature film based on the series titled **Captain Bluetooth** was released in theaters on April 11th, 2003. The film was originally meant to be a two-part episode for the show, but was scrapped due to time issues and the show at it's last season at the time. The script was later reworked by Lewis Clark, who had joined at the time, and was turned into a film.
Faxul

Faxul is equal to 200!.

B

200

{\displaystyle B\_{200}}
 Hyper-E notation | 7E374

Factorial Numbers

**-faxul:** **Faxul**  •  Kilofaxul  •  Megafaxul  •  Gigafaxul  •  Terafaxul  •  Petafaxul  •  Exafaxul
**Grand -faxul:** Grand Faxul  •  Grand Kilofaxul  •  Grand Megafaxul  •  Grand Gigafaxul  •  Grand Terafaxul  •  Grand Petafaxul  •  Grand Exafaxul
**Bigrand -faxul:** Bigrand Faxul  •  Bigrand Kilofaxul  •  Bigrand Megafaxul  •  Bigrand Gigafaxul  •  Bigrand Terafaxul  •  Bigrand Petafaxul  •  Bigrand Exafaxul
**-expofaxul:** Expofaxul  •  Kiloexpofaxul  •  Megaexpofaxul  •  Gigaexpofaxul  •  Tetraexpofaxul  •  Petaexpofaxul  •  Exaexpofaxul  •  Grand expofaxul  •  Bigrand expofaxul
Tre-banol

Tre-banol is equal to

30

2

{\displaystyle 30^{2}}

.

Hyper-B Notation Numbers

**-banol:** Binary-banol  •  Ternary-banol  •  Quaternary-banol  •  Banol  •  Du-banol  •  **Tre-banol**  •  Tetra-banol  •  Penta-banol  •  Hexa-banol  •  Hepta-banol  •  Octa-banol  •  Enna-banol  •  Deca-banol  •  Deka-banol  •  Banolchime  •  Banoltoll  •  Banolgong
**-banal:** Banal  •  Deca-banal  •  Banalchime  •  Banaltoll  •  Banalgong
**-banaol:** Banaol  •  Banaolchime  •  Banaoltoll  •  Banaolgong
**-lanol:** Binary-lanol  •  Ternary-lanol  •  Quaternary-lanol  •  Lanol  •  Deca-lanol  •  Lanolchime  •  Lanoltoll  •  Lanolgong  •  Lanobanol  •  Decalanobanol  •  Lanobanal  •  Declanobanal  •  Lanobanaol
**-lanal:** Lanal  •  Lanabanol  •  Lanabanal  •  Lanabanaol
**-lanaol:** Lanaol  •  Lanaobanol  •  Lanaobanal  •  Lanaobanaol
**-lahnol:** Lahnol  •  Lahbanol  •  Lahbanal  •  Lahbanaol  •  Lahlanol  •  Lahlanobanol  •  Lahlanobanal  •  Lahlanobanaol  •  Lahlanal  •  Lahlanabanol  •  Lahlanabanal  •  Lahlanabanaol  •  Lahlanaobanol  •  Lahlanaobanal  •  Lahlanaobanaol
Decker

Decker is equal to

10
↑↑
10

{\displaystyle 10\uparrow\uparrow10}

.

B
[
[
[
[
[
10
]
10
]
]
]
]

{\displaystyle B[[[[[10]10]]]]}

 or

B
[
[
[
[
[
[
10
]
2
]
]
]
]
]

{\displaystyle B[[[[[[10]2]]]]]}

B
4

(
10
)

{\displaystyle B\_4(10)}

10
↑↑
10

{\displaystyle 10\uparrow\uparrow10}

 or

10
↑↑↑
2

{\displaystyle 10\uparrow\uparrow\uparrow2}

f
2
9

(
30
)

{\displaystyle f\_2^9(30)}

g

ϵ
0

(
10
)

{\displaystyle g\_{\epsilon\_0}(10)}
Quadringentillion

Quadringentillion is the 400th -illion number. It is equal to

10

1
,
203

{\displaystyle 10^{1,203}}

.

Quadringentillion in other notations

10

1
,
203

{\displaystyle 10^{1,203}}
 Arrow Notation:

10
1203

{\displaystyle 10 \uparrow 1203}
 Slow-growing hierarchy:

g

ω

ω

3

ω

2

2
3

(
10
)

{\displaystyle g\_{\omega^{\omega^{3}+\omega^{2}2+3}}(10)}
 PSN:

P

1

(
1203
)

{\displaystyle P\_{1}(1203)}
 Weak-B Notation:

b

ω

ω

ω

3

ω

ω

203

(
10
)

{\displaystyle b\_{\omega^{\omega^{\omega^{3}}}+\omega^{\omega^{203}}}(10)}
Quingentillion

Quingentillion is the 500th -illion number. It is equal to

10

1
,
503

{\displaystyle 10^{1,503}}

.

Quingentillion in other notations

10

1
,
503

{\displaystyle 10^{1,503}}
 Arrow Notation:

10
1503

{\displaystyle 10 \uparrow 1503}
 Slow-growing hierarchy:

g

ω

ω

3

ω

2

5
3

(
10
)

{\displaystyle g\_{\omega^{\omega^{3}+\omega^{2}5+3}}(10)}
 PSN:

P

1

(
1503
)

{\displaystyle P\_{1}(1503)}
 Weak-B Notation:

b

ω

ω

ω

3

ω

ω

503

(
10
)

{\displaystyle b\_{\omega^{\omega^{\omega^{3}}}+\omega^{\omega^{503}}}(10)}
Blank hierarchy

## Info

Blank hierarchy is a hierarchy created by user BlankEntity.

Blank hierarchy is based on the Slow-growing hierarchy.

## Numbers

B

0

(
n
# )
n

{\displaystyle B\_{0}(n)=n}

B

1

(
n
# )
n
1

{\displaystyle B\_{1}(n)=n+1}

B

2

(
n
# )
2
n

{\displaystyle B\_{2}(n)=2n}

B

3

(
n
# )

2

n

{\displaystyle B\_{3}(n)=2^{n}}

B

4

(
n
# )
2
↑↑
n

{\displaystyle B\_{4}(n)=2\uparrow \uparrow n}

B

m

(
n
# )
2

m
−
2

n

{\displaystyle B\_{m}(n)=2\uparrow ^{m-2}n}

B

ω

(
n
# )

B

n

(
n
# )
2

n

n

{\displaystyle B\_{\omega }(n)=B\_{n}(n)=2\uparrow ^{n}n}

B

ω
m

(
n
# )
2

n
m

n

{\displaystyle B\_{\omega +m}(n)=2\uparrow ^{n+m}n}

B

ω
m

(
n
# )
2

n
∗
m

n

{\displaystyle B\_{\omega m}(n)=2\uparrow ^{n\*m}n}

B

ω

m

(
n
# )
2

n

m

n

{\displaystyle B\_{\omega ^{m}}(n)=2\uparrow ^{n^{m}}n}

B

ω

ω

(
n
# )
2

n
↑↑
2

n

{\displaystyle B\_{\omega ^{\omega }}(n)=2\uparrow ^{n\uparrow \uparrow 2}n}

B

ω

ω

ω

(
n
# )
2

n
↑↑
3

n

{\displaystyle B\_{\omega ^{\omega ^{\omega }}}(n)=2\uparrow ^{n\uparrow \uparrow 3}n}

B

ϵ

m

(
n
# )
2

n

m

n

n

{\displaystyle B\_{\epsilon \_{m}}(n)=2\uparrow ^{n\uparrow ^{m}n}n}

B

ϵ

ω

(
n
# )
2

n

n

n

n

{\displaystyle B\_{\epsilon \_{\omega }}(n)=2\uparrow ^{n\uparrow ^{n}n}n}

B

ϵ

ω

1

(
n
# )
2

n

n

n

n
1

{\displaystyle B\_{\epsilon \_{\omega }+1}(n)=2\uparrow ^{n\uparrow ^{n}n}n+1}

B

ϵ

ω
1

(
n
# )
2

n

n
1

n

n

{\displaystyle B\_{\epsilon \_{\omega +1}}(n)=2\uparrow ^{n\uparrow ^{n+1}n}n}

B

ϵ

ϵ

ω

(
n
# )
n

n

n

n

n

n

n

{\displaystyle B\_{\epsilon \_{\epsilon \_{\omega }}}(n)=n\uparrow ^{n\uparrow ^{n\uparrow ^{n}n}n}n}

B

ζ

ω

(
n
# )
{
n
,
n
,
1
,
2
}

{\displaystyle B\_{\zeta \_{\omega }}(n)=\{n,n,1,2\}}

B

ζ

ϵ

ω

(
n
# )
{
n
,
{
n
,
n
,
{
n
,
n
,
n
}
}
,
1
,
2
}

{\displaystyle B\_{\zeta \_{\epsilon \_{\omega }}}(n)=\{n,\{n,n,\{n,n,n\}\},1,2\}}

B

ζ

ζ

ω

(
n
# )
{
n
,
n
,
2
,
2
}

{\displaystyle B\_{\zeta \_{\zeta \_{\omega }}}(n)=\{n,n,2,2\}}

B

η

ω

(
n
# )
{
n
,
n
,
1
,
3
}

{\displaystyle B\_{\eta \_{\omega }}(n)=\{n,n,1,3\}}

B

φ
(
4
,
ω
)

(
n
# )
{
n
,
n
,
1
,
n
−
1
}

{\displaystyle B\_{\varphi (4,\omega )}(n)=\{n,n,1,n-1\}}

B

φ
(
5
,
ω
)

(
n
# )
{
n
,
n
,
1
,
1
,
n
−
1
}

{\displaystyle B\_{\varphi (5,\omega )}(n)=\{n,n,1,1,n-1\}}

B

Γ

ω

(
n
# )
{
n
,
n
(
n
)
n
}

{\displaystyle B\_{\Gamma \_{\omega }}(n)=\{n,n(n)n\}}

B

Γ

Γ

ω

(
n
# )
{
n
,
n
(
n
)
(
n
)
n
}

{\displaystyle B\_{\Gamma \_{\Gamma \_{\omega }}}(n)=\{n,n(n)(n)n\}}

B

φ
(
1
,
1
,
ω
)

(
n
# )
{
n
,
n
(
n
)
(
n
)
⋯
(
n
)
(
n
)
n
}

{\displaystyle B\_{\varphi (1,1,\omega )}(n)=\{n,n(n)(n)\cdots (n)(n)n\}}
Duocentillion

Duocentillion is the 102nd -illion number. It is equal to

10

309

{\displaystyle 10^{309}}

.

Duocentillion in other notations

10

309

{\displaystyle 10^{309}}
 Arrow Notation:

10
309

{\displaystyle 10\uparrow 309}
 Slow-growing hierarchy:

g

ω

ω

2

3
9

(
10
)

{\displaystyle g\_{\omega^{\omega^{2}3+9}}(10)}
 PSN:

P

1

(
309
)

{\displaystyle P\_{1}(309)}
 Weak-B Notation:

b

ω

ω

309

(
10
)

{\displaystyle b\_{\omega^{\omega^{309}}}(10)}
Grand Kilofaxul

Grand Kilofaxul is equal to 200!200!2+1 in Nested Factorial Notation.

B
[
1

]

B
[
1

]
2

(
200
)

(
200
)

{\displaystyle B[1]\_{B[1]\_2(200)}(200)}

B
[
[
[
[
[
10
]
B
[
[
[
[
10
]
B
[
[
[
[
10
]
377
]
]
]
]
]
]
]
]
]
]

{\displaystyle B[[[[[10]B[[[[10]B[[[[10]377]]]]]]]]]]}

B

200
,
2
,
2

{\displaystyle B\_{200,2,2}}

10
↑↑
(
10
10
377
)

{\displaystyle 10\uparrow\uparrow(10\uparrow10\uparrow377)}

g

ϵ

ω

ω
ω

(
200
)

{\displaystyle g\_{\epsilon\_{\omega^{\omega^\omega}}}(200)}

Factorial Numbers

**-faxul:** Faxul  •  Kilofaxul  •  Megafaxul  •  Gigafaxul  •  Terafaxul  •  Petafaxul  •  Exafaxul
**Grand -faxul:** Grand Faxul  •  **Grand Kilofaxul**  •  Grand Megafaxul  •  Grand Gigafaxul  •  Grand Terafaxul  •  Grand Petafaxul  •  Grand Exafaxul
**Bigrand -faxul:** Bigrand Faxul  •  Bigrand Kilofaxul  •  Bigrand Megafaxul  •  Bigrand Gigafaxul  •  Bigrand Terafaxul  •  Bigrand Petafaxul  •  Bigrand Exafaxul
**-expofaxul:** Expofaxul  •  Kiloexpofaxul  •  Megaexpofaxul  •  Gigaexpofaxul  •  Tetraexpofaxul  •  Petaexpofaxul  •  Exaexpofaxul  •  Grand expofaxul  •  Bigrand expofaxul
VOCALOID Discussion Wiki:Wiki rules

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2. Do not edit pages like this without permission.
3. Do not say swear words and racist slurs, you will get blocked if you do this.
4. All edits or contributions must follow the Manual Of Style.
5. Don’t vandalize! You will get blocked if you vandalize.
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7. Do not steal content.
Big Brother 11

**Big Brother 11**, also known as ***Big Brother Genesis: New Beginnings*** is the 11th season of *Big Brother*.

## Houseguests

 **Winner**

 **Runner-Up**

 **Jury: Victor**

 **Jury: Victor**

 **Jury: Victor**

 **Jury: Victor**

 **Jury: Victor**

 **Jury: Victor**

 **Jury: Victor**

 **Jury: Victor**

 **Jury: Victor**

 **Evicted**

 **Evicted**

 **Evicted**

 **Evicted**

 **Evicted**
Zero

Zero is a number that represents nothing.

It comes before One.

For better info, please check Zero in the Googology Wiki

Zero in other languages:

Arabic: صفر

Chinese: 零

Croatian & Czech: Nula

Danish & Dutch: Nul

Finnish: Nolla

French: Zéro

German: Null

Greek: Μηδέν

Hebrew: אֶפֶס

Japanese: ゼロ

Kazakh: Нөл

Khmer: សូន្យ

Korean: 제로

Latin: nulla

Russian: Нуль

Spanish: Cero

Thai: ศูนย์

Turkish: Sıfır

Vietnamese: Số không

Welsh: Sero
Millillion

Millillion is the 1,000th -illion number. It is equal to

10

3
,
003

{\displaystyle 10^{3,003}}

.

Millillion in other notations

10

3
,
003

{\displaystyle 10^{3,003}}
 Arrow Notation:

10
3003

{\displaystyle 10\uparrow 3003}
 Slow-growing hierarchy:

g

ω

ω

3

3
3

(
10
)

{\displaystyle g\_{\omega ^{\omega ^{3}3+3}}(10)}
 PSN:

P

1

(
3003
)

{\displaystyle P\_{1}(3003)}
 Weak-B Notation:

b

ω

ω

ω

3

3

ω

ω

3

(
10
)

{\displaystyle b\_{\omega ^{\omega ^{\omega ^{3}3}}+\omega ^{\omega ^{3}}}(10)}
 Blank hierarchy:

B

ω

ω

3

3
3

(
10
)

{\displaystyle B\_{\omega ^{\omega ^{3}3+3}}(10)}
Trecentillion

Trecentillion is the 300th -illion number. It is equal to

10

903

{\displaystyle 10^{903}}

.

Ducentillion in other notations

10

903

{\displaystyle 10^{903}}
 Arrow Notation:

10
903

{\displaystyle 10\uparrow 903}
 Slow-growing hierarchy:

g

ω

ω

2

9
3

(
10
)

{\displaystyle g\_{\omega ^{\omega ^{2}9+3}}(10)}
 PSN:

P

1

(
903
)

{\displaystyle P\_{1}(903)}
 Weak-B Notation:

b

ω

ω

903

(
10
)

{\displaystyle b\_{\omega ^{\omega ^{903}}}(10)}
Trigintillion

Trigintillion is the 30th -illion number. It is equal to

10

93

{\displaystyle 10^{93}}

.

Trigintillion in other notations

10

93

{\displaystyle 10^{93}}
 Arrow Notation:

10
93

{\displaystyle 10\uparrow93}
 Slow-growing hierarchy:

g

ω

ω
9
3

(
10
)

{\displaystyle g\_{\omega^{\omega9+3}}(10)}
 PSN:

P

1

(
93
)

{\displaystyle P\_{1}(93)}
 Weak-B Notation:

b

ω

ω

93

(
10
)

{\displaystyle b\_{\omega^{\omega^{93}}}(10)}
Octogintillion

Octogintillion is the 80th -illion number. It is equal to

10

243

{\displaystyle 10^{243}}

.

Octogintillion in other notations

10

243

{\displaystyle 10^{243}}
 Arrow Notation:

10
243

{\displaystyle 10\uparrow243}
 Slow-growing hierarchy:

g

ω

ω

2

2
ω
4
3

(
10
)

{\displaystyle g\_{\omega^{\omega^{2}2+\omega4+3}}(10)}
 PSN:

P

1

(
243
)

{\displaystyle P\_{1}(243)}
 Weak-B Notation:

b

ω

ω

243

(
10
)

{\displaystyle b\_{\omega^{\omega^{243}}}(10)}
Hexa-banol

Hexa-banol is equal to 602.

B
A

A

60

{\displaystyle BAA\_{60}}

60
2

{\displaystyle 60\uparrow 2}

g

ω

2

(
60
)

{\displaystyle g\_{\omega ^{2}}(60)}

Hyper-B Notation Numbers

**-banol:** Binary-banol  •  Ternary-banol  •  Quaternary-banol  •  Banol  •  Du-banol  •  Tre-banol  •  Tetra-banol  •  Penta-banol  •  **Hexa-banol**  •  Hepta-banol  •  Octa-banol  •  Enna-banol  •  Deca-banol  •  Deka-banol  •  Banolchime  •  Banoltoll  •  Banolgong
**-banal:** Banal  •  Deca-banal  •  Banalchime  •  Banaltoll  •  Banalgong
**-banaol:** Banaol  •  Banaolchime  •  Banaoltoll  •  Banaolgong
**-lanol:** Binary-lanol  •  Ternary-lanol  •  Quaternary-lanol  •  Lanol  •  Deca-lanol  •  Lanolchime  •  Lanoltoll  •  Lanolgong  •  Lanobanol  •  Decalanobanol  •  Lanobanal  •  Declanobanal  •  Lanobanaol
**-lanal:** Lanal  •  Lanabanol  •  Lanabanal  •  Lanabanaol
**-lanaol:** Lanaol  •  Lanaobanol  •  Lanaobanal  •  Lanaobanaol
**-lahnol:** Lahnol  •  Lahbanol  •  Lahbanal  •  Lahbanaol  •  Lahlanol  •  Lahlanobanol  •  Lahlanobanal  •  Lahlanobanaol  •  Lahlanal  •  Lahlanabanol  •  Lahlanabanal  •  Lahlanabanaol  •  Lahlanaobanol  •  Lahlanaobanal  •  Lahlanaobanaol
Megafaxul

Megafaxul is equal to

(
(
200
!
)
!
)
!

{\displaystyle ((200!)!)!}

. It is also equal to

B

200
,
3

{\displaystyle B\_{200,3}}

 in BFN.

Factorial Numbers

**-faxul:** Faxul  •  Kilofaxul  •  **Megafaxul**  •  Gigafaxul  •  Terafaxul  •  Petafaxul  •  Exafaxul
**Grand -faxul:** Grand Faxul  •  Grand Kilofaxul  •  Grand Megafaxul  •  Grand Gigafaxul  •  Grand Terafaxul  •  Grand Petafaxul  •  Grand Exafaxul
**Bigrand -faxul:** Bigrand Faxul  •  Bigrand Kilofaxul  •  Bigrand Megafaxul  •  Bigrand Gigafaxul  •  Bigrand Terafaxul  •  Bigrand Petafaxul  •  Bigrand Exafaxul
**-expofaxul:** Expofaxul  •  Kiloexpofaxul  •  Megaexpofaxul  •  Gigaexpofaxul  •  Tetraexpofaxul  •  Petaexpofaxul  •  Exaexpofaxul  •  Grand expofaxul  •  Bigrand expofaxul
Ducentillion

Ducentillion is the 200th -illion number. It is equal to

10

603

{\displaystyle 10^{603}}

.

Ducentillion in other notations

10

603

{\displaystyle 10^{603}}
 Arrow Notation:

10
603

{\displaystyle 10\uparrow603}
 Slow-growing hierarchy:

g

ω

ω
2

6
3

(
10
)

{\displaystyle g\_{\omega^{\omega^26+3}}(10)}
 PSN:

P

1

(
603
)

{\displaystyle P\_{1}(603)}
 Weak-B Notation:

b

ω

ω

603

(
10
)

{\displaystyle b\_{\omega^{\omega^{603}}}(10)}
Uncentillion

Uncentillion is the 101st -illion number. It is equal to

10

306

{\displaystyle 10^{306}}

.

Uncentillion in other notations

10

306

{\displaystyle 10^{306}}
 Arrow Notation:

10
306

{\displaystyle 10\uparrow 306}
 Slow-growing hierarchy:

g

ω

ω

2

3
6

(
10
)

{\displaystyle g\_{\omega^{\omega^{2}3+6}}(10)}
 PSN:

P

1

(
306
)

{\displaystyle P\_{1}(306)}
 Weak-B Notation:

b

ω

ω

306

(
10
)

{\displaystyle b\_{\omega^{\omega^{306}}}(10)}
Deca-banal

Deca-banal is a number by BlankEntity. It is equal to (1002)(1002).

B
A
A

A

10

000

{\displaystyle BAAA\_{10\,000}}

B
[
[
[
[
B
[
[
[
[
10
]
4
]
]
]
]
B
[
[
[
[
10
]
4
]
]
]

{\displaystyle B[[[[B[[[[10]4]]]]B[[[[10]4]]]}

(
10
4
)
↑↑
2

{\displaystyle (10\uparrow4)\uparrow\uparrow2}

{
{
10
,
4
}
,
2
,
2
}

{\displaystyle \{\{10,4\},2,2\}}

Hyper-B Notation Numbers

**-banol:** Binary-banol  •  Ternary-banol  •  Quaternary-banol  •  Banol  •  Du-banol  •  Tre-banol  •  Tetra-banol  •  Penta-banol  •  Hexa-banol  •  Hepta-banol  •  Octa-banol  •  Enna-banol  •  Deca-banol  •  Deka-banol  •  Banolchime  •  Banoltoll  •  Banolgong
**-banal:** Banal  •  **Deca-banal**  •  Banalchime  •  Banaltoll  •  Banalgong
**-banaol:** Banaol  •  Banaolchime  •  Banaoltoll  •  Banaolgong
**-lanol:** Binary-lanol  •  Ternary-lanol  •  Quaternary-lanol  •  Lanol  •  Deca-lanol  •  Lanolchime  •  Lanoltoll  •  Lanolgong  •  Lanobanol  •  Decalanobanol  •  Lanobanal  •  Declanobanal  •  Lanobanaol
**-lanal:** Lanal  •  Lanabanol  •  Lanabanal  •  Lanabanaol
**-lanaol:** Lanaol  •  Lanaobanol  •  Lanaobanal  •  Lanaobanaol
**-lahnol:** Lahnol  •  Lahbanol  •  Lahbanal  •  Lahbanaol  •  Lahlanol  •  Lahlanobanol  •  Lahlanobanal  •  Lahlanobanaol  •  Lahlanal  •  Lahlanabanol  •  Lahlanabanal  •  Lahlanabanaol  •  Lahlanaobanol  •  Lahlanaobanal  •  Lahlanaobanaol
List of Numbers Area 3

All areas

The term "uncomputable number" here refers to the numbers defined in terms of uncomputably fast-growing functions.

This was taken from Googology Wiki. (Original page)

## Busy beaver numbers

These numbers arise from functions that eventually dominate all computable functions, and are based on the unsolvability of the halting problem. They exploit the maximum scores of a particular Turing machine, or related systems, given the condition that they will halt. They are believed to have growth rates greater than or comparable to

ω
1
CK

{\displaystyle \omega\_1^\text{CK}}

 of the fast-growing hierarchy with respect to a certain reasonable choice of a system of fundamental sequences, but such a system of fundamental sequences is not known.

* Busy beaver function

Σ
(
1919
)

{\displaystyle \Sigma(1919)}

 (busy beaver function)
* Fish number 4,

F
4

63

(
3
)

{\displaystyle F\_4^{63}(3)}
* Xi function

Ξ
(

10
6

)

{\displaystyle \Xi(10^6)}
* Infinite time Turing machine

Σ
∞

(

10
9

)

{\displaystyle \Sigma\_\infty(10^9)}

## Rayo numbers

These numbers diagonalize over first order set theory. They are currently the largest named numbers in professional mathematics.

* Rayo's number,

Rayo
(

10

100

)

{\displaystyle \text{Rayo}(10^{100})}
* Fish number 7,

F

7

63

(

10

100

)

{\displaystyle F\_{7}^{63}(10^{100})}

## Large Number Garden Number

This number is currently the Largest valid googologism, defined using the first order set theory beyond higher order set theory.

* Large Number Garden Number,

f

10

(
10

10

10
)

{\displaystyle f^{10}(10 \uparrow^{10} 10)}

## Ill-defined numbers

These "numbers" are ill-defined, i.e. their original descriptions do not define a number.

* BIG FOOT,

FOOT

10

(

10

100

)

{\displaystyle \text{FOOT}^{10}(10^{100})}
* Little Bigeddon
* Sasquatch / Big Bigeddon
* Hollom's number
* Oblivion
* Utter Oblivion
* Sam's Number
* Infinity
Freddie Stroma

**Freddie Stroma** is an actor who portrays Jake Martin on the Netflix original comedy series *The Crew*.

Stroma is known for his role as Vigilante/Adrian Chase in *Peacemaker* and Cormac McLaggen in three of the *Harry Potter* film releases. He also appeared as Prince Friedrich in the hit Netflix series *Bridgerton* and starred as H.G. Wells in the ABC series *Time After Time*.

## External links

* Freddie Stroma at the Internet Movie Database

* Freddie Stroma on Wikipedia
Wikia Staffs

*These are the staff of our wiki.*

**Bureaucrats**

**Bureaucrats are senior editors. As well as being full Administrators, they have management abilities where they can grant limited user rights. Demotion of Bureaucrats is not done without a community discussion, unless absolutely necessary.**

**Adopters**

**Adopters are users who are adopted wikis by adoption requests, assist with day-to-day administration, or take the place of other administrators who temporarily become inactive. They have the same rights as full administrators and bureaucrats but are only temporary.**

**Administrators**

**Administrators are trusted editors, equipped with the tools to keep the wiki running smoothly. They can issue blocks to troublesome editors, revert vandalism using the rollback tool, and delete and move pages. They are authorized to use the tools at their disposal to deal with issues facing the wiki to the best of their ability.**

Eros233 and her alt account

SakuraChanJapan

**Content Moderators**

**They have the ability to moderate the chat, forum and discussions feature. They can ban users from the chat, remove forum replies, and use many other tools to help moderate the wiki.**

**Thread Moderators**

**Thread moderators are responsible for activity in all forum threads and comments. They are able to delete, edit, highlight, and lock threads, as well as edit and delete comments.**

**Rollbackers**

**Rollbackers can undo edits in one click. Regularly, undoing an edit will take multiple clicks. But with rollback, it will automatically undo recent edited user's edit in one button, and the recent changes history.**
Queen Victoria

Victoria was Queen of the United Kingdom of Great Britain and Ireland from 20 June 1837 until her death on 22 January 1901. At the time of her death she had reigned longer than any previous British monarch and headed her country over a period of unprecedented economic, political, and scientific expansion.
Hepta-banol

Hepta-banol is equal to

70

2

{\displaystyle 70^{2}}

.

Hyper-B Notation Numbers

**-banol:** Binary-banol  •  Ternary-banol  •  Quaternary-banol  •  Banol  •  Du-banol  •  Tre-banol  •  Tetra-banol  •  Penta-banol  •  Hexa-banol  •  **Hepta-banol**  •  Octa-banol  •  Enna-banol  •  Deca-banol  •  Deka-banol  •  Banolchime  •  Banoltoll  •  Banolgong
**-banal:** Banal  •  Deca-banal  •  Banalchime  •  Banaltoll  •  Banalgong
**-banaol:** Banaol  •  Banaolchime  •  Banaoltoll  •  Banaolgong
**-lanol:** Binary-lanol  •  Ternary-lanol  •  Quaternary-lanol  •  Lanol  •  Deca-lanol  •  Lanolchime  •  Lanoltoll  •  Lanolgong  •  Lanobanol  •  Decalanobanol  •  Lanobanal  •  Declanobanal  •  Lanobanaol
**-lanal:** Lanal  •  Lanabanol  •  Lanabanal  •  Lanabanaol
**-lanaol:** Lanaol  •  Lanaobanol  •  Lanaobanal  •  Lanaobanaol
**-lahnol:** Lahnol  •  Lahbanol  •  Lahbanal  •  Lahbanaol  •  Lahlanol  •  Lahlanobanol  •  Lahlanobanal  •  Lahlanobanaol  •  Lahlanal  •  Lahlanabanol  •  Lahlanabanal  •  Lahlanabanaol  •  Lahlanaobanol  •  Lahlanaobanal  •  Lahlanaobanaol
History of the Twentieth Century Wiki

**Welcome to the History of the Twentieth Century Wiki!**
This is meant to be a wiki companion to the podcast history of the twentieth century. Which describes and links together all people and events mentioned in the podcast History of the Twentieth Century.

For a List of all the Episodes

We're a collaborative community website about History of the Twentieth Century that anyone, including you, can build and expand. Wikis like this one depend on readers getting involved and adding content. Click the "ADD NEW PAGE" or "EDIT" button at the top of any page to get started!

## Important articles

*Need help building out this community?*

* Rules of this wiki
* Getting Started
* How to Contribute
* Managing your new community
* Guides
* All Help articles

You can also be part of the larger Fandom family of communities. Visit Fandom's Community Central!

*Community Founders*: Write a good and paragraph-length description for your welcome section about your topic. Let your readers know what your topic is about and add some general information about it. Then you should visit the admin dashboard for more tips.
King Kong (Modern era)

> And now, ladies and gentlemen, before I tell you any more, I'm going to show you the greatest thing your eyes have ever beheld. He was a king and a god in the world he knew, but now he comes to civilization merely a captive, a show to gratify your curiosity. Ladies and gentlemen, look at Kong, the Eighth Wonder of the World!
>
> Carl Denham (King Kong)

### Aliases

King of Skull IslandKong

Kingu Kongu

Eighth Wonder of the World

## Physical description

### Height

250 ft (Skull Island)210 ft (King Kong Returns, One King to Rule, KKvG,)

150 ft (King Kong)

## Appearances

### Appears in

King KongSon of Kong (flashback)

King Kong Returns

King Kong: One King to Rule

King Kong vs. Godzilla

King Kong: Skull Island (TV debut)

### Debut

King Kong

King Kong (キングコング, Kingu Kongu), also dubbed as the Eighth Wonder of the World is an ape-like daikaiju that first appeared in the 2005 remake of the 1933 film, King Kong. He returned in the 2007 movie, King Kong Returns. He reappeared in the 2010 film and the final film to the trilogy, King Kong: One King to Rule, before reappearing in the reboot to the 1962 hit film, King Kong vs. Godzilla. He returned in the CW television series, King Kong: Skull Island.
Mechagodzilla

> We created the Mechagodzilla program to do what you won't, to destroy the Titans, to take back this planet so we can be the rightful rulers again.
>
> Walter Simmons (Godzilla: Project Mechagodzilla)

### Aliases

MFS-3Kiryu

Mekagojira

Mecha-G

Project: Mechagodzilla

## Physical Description

### Height

30 meters (Prototype)100 meters (V2/Kiryu)

355 feet (3rd model)

## Appearances

### Appears in

Godzilla vs. Kong The Monarch Files

Godzilla vs. Mechagodzilla

Godzilla: Destroy All Monsters

Godzilla: Monster Wars

### Debut

Godzilla vs. Kong

Mechagodzilla (メカゴジラ, Mekagojira), also known as Kiryu is a mecha that first appeared in Godzilla vs. Kong. He also appeared in Godzilla vs. Mechagodzilla as the main antagonist. He will reappear in Godzilla: Destroy All Monsters as one of Godzilla's teammates to stop Destoroyah.
Conway's Tetratri

Conway's Tetratri is equal to

g

g

27

{\displaystyle g\_{g\_{27}}}

.

D
A
#

#

(
D
A
#

#

27
3

)
3

{\displaystyle DA\#\ \#\ (DA\#\ \#\ 27\_3)\_3}

B
[
B
[
27

]
3

]

]
3

]

{\displaystyle B[B[27]\_3]]\_3]}

B

ζ

ζ
ω

(
3
)

{\displaystyle B\_{\zeta\_{\zeta\_\omega}}(3)}

f

ω
1

(

f

ω
1

(
26
)
)

{\displaystyle f\_{\omega+1}(f\_{\omega+1}(26))}

g

Γ

Γ

0

(
27
)

{\displaystyle g\_{\Gamma\_{\Gamma\_{0}}}(27)}
List of Episodes

1. Age of Empires
2. A Place in the Sun
3. Touch Me Not
4. Hot Time in the Old Town Tonight
5. Islands or Canned Goods
6. White Man's Burden
7. La Belle Epoque
8. J'Accuse...!
9. Dark Clouds
10. Lest We Forget
11. Moving Like the Wind
12. The Empire Strikes Back
13. The Christian Century
14. The Righteous and Harmonious Fists
15. Taels I Win
16. Assassin's Creed
17. Such a Bully Pulpit
18. The Spectre Haunting Europe
19. Heart of Darkness I
20. Heart of Darkness II
21. A Man, A Plan, A Canal - Panama!
22. La Forza del Destino
23. Making Italians
24. How Does it Feel to Be a Problem?
25. I Am the King
26. America's Coming Out Party
27. Too Soon to Thank God
28. What is Going to Happen to Me?
29. Die Waffen Nieder!
30. The Concert of Europe
31. The Ruler of the East
32. Red Sun Rising
33. The Mountain Where Your Souls Lie
34. We No Longer Have a Czar
35. Mighty Good For Me, Too
36. Lessons Learned I
37. Year of Wonders
38. The Politics of the Future
39. You Are All Wrong
40. Moments of Tension
41. Fear God and Dread Nought
42. A Square Deal for Every Man
43. Carry a Big Stick
44. Charlatan and Charmer
45. The God of Dance
46. Deeds not Words
47. Icarus Rising
48. The Flight of Icarus
49. Tales of Old Vienna
50. The Prison of Nations
Rules of the Titanverse Wiki

Hello, welcome to the Titanverse wiki, a fanfiction Monsterverse wiki that lets you add your own story or make your own kaiju. The current administrator is TheAmazingSaiyanSpider. This page is a guide for new users. Here, we will lay some ground rules for the wiki.

## The Rules of this Wiki

1. No bullying. If you don't have anything good to say, don't say it at all. Chat logs will be seen by administrators. If you see any negative comments, leave a message in the admin's message wall regarding to the negative comments. Negative comments will result in a warning, but bans if continued.
2. Keep adult content to a low level. That means pornography, gore, etc. It is still allowed but it is up to the admins to determine how much it is. Like the first rule, it will only result in a warning. But if you continue to bring up adult content, it will result in a ban.
3. No swearing in a article. If you put swearing in a article, it must be censored.
4. Swearing in chat must be a minimal. If you don't follow this rule, there will be no warning, it will result in you getting blocked or banned.
5. Only Godzilla-related characters are allowed. Pacific Rim, King Kong, and Planet of the Apes characters are allowed too. Any other characters like Marvel, DC, Amalgam, and Image are not allowed.
6. No plagiarizing. If you see any plagiarized work that a user copied from another user, please tell the admin immediately. It will result in being removed and the user that copied the work blocked.
7. You cannot edit certain pages like the Rules page, the Actors/Actresses pages, and the official characters from the Monsterverse. You may edit other users pages as long as if you have permission from the user that created the page. You may add your own Kaiju, movies, and universes relating to Godzilla.
8. In the end, an admin's word goes. Respect that that's the decision that is best for this wiki.
9. Please keep your articles based on your universes.
10. Have fun!
Godzilla (Modern era)

> We started this by nuclear war, now we have to finish it by force.
>
> General Hayes (Godzilla)

Godzilla

The King of the Monsters

Godzilla: King of the Monsters

Godzilla (ゴジラ, Gojira), also known as AmeriGoji 2.0, Rebooted Godzilla, and ColumbiaGoji is a reptilian daikaiju created by Columbia Pictures that first appeared in the 2006 reboot of the Godzilla series, Godzilla. He returned in its 2009 sequel, Godzilla: Rulers of Earth. He reappeared in the 2011 sequel and the final film to the trilogy, Godzilla: King of the Monsters. He returned to face the famous ape kaiju, King Kong in the 2012 crossover film, King Kong vs Godzilla. He made its return into the Titanverse in Godzilla: Monster Wars.

## History

### 1945

Awoken by an atomic bomb on Hiroshima, Japan, Godzilla quickly swam to the surface to find Hiroshima in ruins. After that, he went to find radiation. Shortly after, he arrived in Tokyo, attacking the city to find atomic radiation. He was attacked by the Japanese military, but it didn't stop him. He fought back, quickly killing the soldiers with his atomic breath. After that, he left, leaving Tokyo in pieces.

### Godzilla (2006)

Godzilla's first appearance in the United States was in Miami, Florida. A giant meteor was coming down and threatened to hit Miami within a few minutes. Before it could happen, Godzilla came ashore on the beach. Godzilla charged up his atomic breath and fired on the meteor. The meteor was destroyed but it turned out to be a three-headed monster, Ghidorah. The two monsters fought each other until Ghidorah left the city due to being overpowered by Godzilla. Godzilla soon left the city and headed back into the ocean.
Godzilla: Destroy All Monsters

> God vs. death himself.
>
> Tagline

Poster (credit to Sebastiansmind)

**Godzilla: Destroy All Monsters** is a upcoming 2023 American science fiction monster film produced by Legendary Pictures. It will be the tenth entry of the Titanverse, following the 2021 film, Godzilla vs. Kong.and the sequel to the 2014 film, Godzilla, the 2019 film, Godzilla: King of the Monsters, and the upcoming 2022 film, Godzilla: Resurrection.

It was originally set for August 14, 2022 but was instead pushed to May 20, 2022. The film was delayed once again. It will be released June 3, 2023.

The film will be directed by Adam Wingard , produced by Mary Parent, and written by Jordan Vogt-Roberts, the director of Kong: Skull Island. The film continues after the 2021 film, Godzilla vs. Kong and introduces Destoroyah, Jet Jaguar, King Caesar, Godzilla Junior, and more monsters.

It was announced by Legendary that a sequel to The Legend of Kong would come after Destroy All Monsters. It is expected to release in October of 2022 and is called Kong Returns. UPDATE: Kong Returns is set for an October release date in 2023 after Destroy All Monsters.
Godzilla (1954)

> We discovered a skeleton in the Tokyo Bay resembling Godzilla, but it is much younger than the one in the Philippines.
>
>
> Could this be.......another Godzilla?
>
>
> I have information on the skeleton. The date of the monster's death was 1954.
>
>
> You're telling me that the Godzilla that is currently living was not the Godzilla that we bombed on Castle Bravo?
>
>
>
> Yes, sir. Japanese people say that there was a Godzilla destroying Tokyo in the same year that we launched Castle Bravo.
>
> Major Anthony Hicks and a informative in Godzilla: Earthright.

### Aliases

First GodzillaOriginal Godzilla

The First Godzilla to ever walk the Modern Earth

## Appearances

### Appears in

The Monarch Files (stock footage)Godzilla: Earthright (mentioned)

Godzilla: Monster Wars (flashback episode)

### Debut

The Monarch Files

**The 1954 Godzilla** (ゴジラ, *Gojira),* also dubbed as the First Godzilla and the original Godzilla is a reptilian daikaiju creaed by Toho and remade by Legendary Pictures that first appeared in the series, The Monarch Files. His skeleton was seen in Godzilla: Earthright. He appeared in a flashback episode in Godzilla: Monster Wars.

## History

### Godzilla (2014) (flashback set in 1954)

Godzilla awoke in 1945 when the U.S launched an atomic bomb in Nagasaki and Hiroshima. He came ashore in 1954 at Castle Bravo and was bombed as a plan to kill the creature. This Godzilla was believed to be the Godzilla that is currently living, but this was confirmed to be false months later.

### Godzilla: Monster Wars (flashback episode set in 1954)

Japanese ships were being attacked by this monster, so investigators were sent to Odo Island to find out why he's destroying these ships. Suddenly, the monster appeared over the hill. The people from Odo Island, the investigators, and tourists fled, realizing it was 259 feet.
Zilla

> The male Zilla is more advanced, taller, and is more dangerous.
>
> TheAmazingSaiyanSpider (The Monarch Files)

Zilla

Dansei Jira

Godzilla: Monster Wars

The male Zilla (男性 ジラ, Dansei Jira), also known as MaleGoji and his former name, Male Godzilla is an reptilian daikaiju who first appeared in the 2022 comic, Godzilla: Earthright, before appearing in a video footage scene in the film, Godzilla: Destroy All Monsters. He made his full appearance in the Netflix series aftermath to the film, Godzilla: Monster Wars.
Dan Ahdoot

**Amir Lajani** is an actor who portrays **Dan Ahdoot** on the Netflix original comedy series *The Crew*.

Ahdoot also appeared in another major Netflix series, as Anoush in *Cobra Kai*. He is also known for a regular role as Amir Yaghoob in *Bajillion Dollar Propertie$* and as Falafel Phil in *Kickin' It*.

## External links

* Dan Ahdoot at the Internet Movie Database

* Dan Ahdoot on Wikipedia
Godzilla: Destroy All Monsters - The Official Movie Novelization

*This is not official. This is fan-made.*

Front Cover

**Godzilla: Destroy All Monsters - The Official Movie Novelization** is a novel based on Legendary Pictures' Godzilla: Destroy All Monsters. It will be written by Greg Keyes. It will be published by Titan Books on July 10, 2023.

## Appearances

### Monsters

* Godzilla
* King Kong
* Mechagodzilla
* Destoroyah
* Ghidorah
* Zilla
* Shin Godzilla
* Godzilla Earth
* Queen MUTO
* King Caesar
* Gigan
* SpaceGodzilla
* Godzilla Junior
* Mothra
* Anguirus
* Rodan
* Biollante
* Baragon
* Varan
* Gamera
* Bagan
* Gorosaurus
* Titanosaurus (epilogue)
* Behemoth
* Orga (epilogue)

* Manda (epilogue)

## Humanity/Humans

* Henry Sawyer
* Samantha Larson
* Ford Brody
* Ilene Chen
* Ilene Andrews
* Ling Chen
* Houston Brooks
* Aaron Brooks
* Elle Brody
* Jia
* Nathan Lind
* Madison Russell
* Mark Russell
Godzilla vs. Kong

> One will fall.
>
> Tagline

Poster

Eric McLeod

Brian Rogers

***Godzilla vs. Kong***, (ゴジラvsコング, Gojira tai Kongu), also known as Apex is an upcoming science fiction monster film produced by Legendary Pictures and distributed by Warner Bros. Pictures. It is the fourth entry in the universe following 2019's King of the Monsters. It serves as a sequel to both King of the Monsters and Kong: Skull Island. It will be released to American and Canadian theaters and HBO Max on March 31, 2021.

Godzilla vs. Kong is being directed by Adam Wingard, produced by Mary Parent, Alex Garcia, Eric McLeod and Brian Rogers. The screenplay is written by Eric Pearson and Max Borenstein, with the story by Terry Rossio, Michael Dougherty, and Zach Shields. Borenstein, Dougherty, and Shields also wrote King of the Monsters. The film continues where King of the Monsters left off and see Godzilla and Kong battle each other.

## Synopsis

*Legends collide in "Godzilla vs. Kong" as these mythic adversaries meet in a spectacular battle for the ages, with the fate of the world hanging in the balance. Kong and his protectors undertake a perilous journey to find his true home, and with them is Jia, a young orphaned girl with whom he has formed a unique and powerful bond. But they unexpectedly find themselves in the path of an enraged Godzilla, cutting a swath of destruction across the world. The epic clash between the two titans, instigated by unseen forces, is only the beginning of the mystery that lies deep within the core of the Earth*.
Mechagodzilla/Prototype

Mechagodzilla (Prototype)

**Mechagodzilla** (メカゴジラ *Mekagojira)* is a mechanized daikaiju that first appeared in the comic, Godzilla: Project Mechagodzilla.

## History

### Godzilla: Project Mechagodzilla

First seen in a flashback to 2021 at a Apex testing site in Roswell, New Mexico, Mechagodzilla was being tested against a adult Skullcrawler. Controlled by Ren Serizawa by using neural pathways with Ghidorah's skull, Mechagodzilla was able to kill the Skullcrawler by burning a hole in the chest. Though this was still a prototype, its might and strength was successful at killing the Skullcrawler. The atomic breath (or Proton Scream) was still a work-in-progress as the atomic fire resembled Godzilla's weak flamethrower-looking beam back in 2014. After a few tests, the mecha started to malfunction due to Ghidorah trying to take control of the mecha. After a while, the mecha shut down permanently and was pushed aside to build another Mechagodzilla.

### Godzilla: Earthright

The motionless body of the prototype is seen in a new Monarch outpost in Juneau, Alaska.
Elizabeth

> She's not some monster trying to evade you, she's an animal.
>
> Nick Tatopoulos (Godzilla: Destroy All Monsters)

Zilla (Elizabeth)

Titanus Jira

100 meters (length)

Adult

90 meters (height)

180 meters (length)

The Monarch Files

Godzilla: Destroy All Monsters

Godzilla: Monster Wars

The female **Zilla** (ジラ, Jira), also known as Titanus Jira and Elizabeth is a reptilian daikaiju that first appeared in the prequel comic to Godzilla: Destroy All Monsters, Godzilla: Earthright. She reappeared in the Cartoon Network miniseries, also a prequel to the 2022 Godzilla film, Godzilla: Destroyer of Worlds as the tritagonist. She also reappears on the Monarch Files. She makes her second American film debut in Destroy All Monsters and reappears in the aftermath, Monster Wars.
Godzilla Earth

Earth

Godzilla

Godzilla: The Kaiju Wars

Godzilla Earth (ゴジラアース, Gojiraasu), also known as Godzilla Fillus is a reptilian daikaiju that first appeared in The Monarch Files. He was featured in the sequel to the 2014 and 2019 films, Godzilla and Godzilla: King of the Monsters. He was also an antagonist in the aftermath, Godzilla: The Kaiju Wars. He is a member of Godzilla's species.
Hollow Earth

> You're telling me we can live in the Earth's core?
>
> Sawyer (Godzilla: Earthright)

Kong standing on a mountain in the Hollow Earth.

Warbats

Hellhawks

Other titans

The Hollow Earth is a fictional location created by Legendary Pictures that first appeared in the 2019 film, Godzilla: King of the Monsters.
TheAmazingSaiyanSpider's Titanverse Wiki

**Welcome to the TheAmazingSaiyanSpider's Titanverse Wiki!**
It is a wiki related to Godzilla and my fanon Titanverse. This wiki is based on the Monsterverse. You can create your own kaiju character here. Toho series fanfictions are allowed.

## Main Characters

*Need help building out this community?*

* Rules of this wiki
* Getting Started
* How to Contribute
* Managing your new community
* Guides
* All Help articles

You can also be part of the larger Fandom family of communities. Visit Fandom's Community Central!

*Community Founders*: Write a good and paragraph-length description for your welcome section about your topic. Let your readers know what your topic is about and add some general information about it. Then you should visit the admin dashboard for more tips.
Zilla Jr.

> Oh, yeah. Piss the junior off some more by throwing a bottle at his head.
>
> Aussie Monarch officer about Sawyer throwing a bottle at Junior's head. (Godzilla: Destroy All Monsters - The Official Movie Novelization)

### Aliases

ZillaJunior

Jirajunia

## Appearances

### Appears in

Godzilla: ResurrectionGodzilla: Destroy All Monsters - The Official Movie Novelization

Godzilla: Monster Wars

### Debut

Godzilla: Resurrection

**Zilla Junior** (ジラジュニア Jirajunia) is a reptilian daikaiju that first appeared in the 2022 film, Godzilla: Resurrection. He also appeared in the novelization of the 2023 film, Godzilla: Destroy All Monsters. He made his anime appearance in the Netflix series, Godzilla: Monster Wars.
Discussion topics

Those topics are on topic content you can discuss about.

On topic topics

VOCALOID lyrics/songs

VOCALOID characters

VOCALOID developers

and VOCALOID stuff (not VOCALOID memes though)

Off topic stuff we cannot allow

Memes

Inappropriate information

Raiding/Vandalizing

Real Life information (except for name)

and more

PLEASE stay on topic!
VOCALOID Discussion Wiki

**Welcome to the VOCALOID Discussion Wiki!**
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Norio Takasugi

## Relationships

### Relatives

Tomoda Takasugi (father)Porter Takasugi (adopted brother)

Cleo Rainsworth (mother)

Iinchou Takasugi (uncle)

Dahlia Takasugi (cousin)

Mikaline Takasugi (aunt)

## Norio Takasugi

### Relatives

Tomoda Takasugi (father)Porter Takasugi (adoptive brother)

Cleo Rainsworth (mother)

Iinchou Takasugi (uncle)

Dahlia Takasugi (cousin)

Mikaline (aunt)

## Physical description

### Height

4'10" (at 10 years old)5'5" (at 20 years old)

### Eye color

Purple

 File:Norio Ev.png
Banaltoll

Banaltoll is equal to ((104)2)((104)2).

B
(
B
(
10
,
8
)
,
2
,
2
)

{\displaystyle B(B(10,8),2,2)}

(
10
8
)
(
10
8
)

{\displaystyle (10\uparrow8)\uparrow(10\uparrow8)}

g

ω

ω
8

8

(
10
)

{\displaystyle g\_{\omega^{\omega^88 }}(10)}

Hyper-B Notation Numbers

**-banol:** Binary-banol  •  Ternary-banol  •  Quaternary-banol  •  Banol  •  Du-banol  •  Tre-banol  •  Tetra-banol  •  Penta-banol  •  Hexa-banol  •  Hepta-banol  •  Octa-banol  •  Enna-banol  •  Deca-banol  •  Deka-banol  •  Banolchime  •  Banoltoll  •  Banolgong
**-banal:** Banal  •  Deca-banal  •  Banalchime  •  **Banaltoll**  •  Banalgong
**-banaol:** Banaol  •  Banaolchime  •  Banaoltoll  •  Banaolgong
**-lanol:** Binary-lanol  •  Ternary-lanol  •  Quaternary-lanol  •  Lanol  •  Deca-lanol  •  Lanolchime  •  Lanoltoll  •  Lanolgong  •  Lanobanol  •  Decalanobanol  •  Lanobanal  •  Declanobanal  •  Lanobanaol
**-lanal:** Lanal  •  Lanabanol  •  Lanabanal  •  Lanabanaol
**-lanaol:** Lanaol  •  Lanaobanol  •  Lanaobanal  •  Lanaobanaol
**-lahnol:** Lahnol  •  Lahbanol  •  Lahbanal  •  Lahbanaol  •  Lahlanol  •  Lahlanobanol  •  Lahlanobanal  •  Lahlanobanaol  •  Lahlanal  •  Lahlanabanol  •  Lahlanabanal  •  Lahlanabanaol  •  Lahlanaobanol  •  Lahlanaobanal  •  Lahlanaobanaol
The Institute Wiki

**Welcome to the The Institute Wiki!**
A personal Wiki for the creation of the characters in the Institute.

## Important articles

*Need help building out this community?*

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* Getting Started
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*Community Founders*: Write a good and paragraph-length description for your welcome section about your topic. Let your readers know what your topic is about and add some general information about it. Then you should visit the admin dashboard for more tips.
Northern Gale

*With similar properties to Pressure Gale, the user creates a dense ball of wind and thrust their hands forward. This ball then erupts into a concentrated shaft for wind. This wind has enough pushing force to knock away a medium-size object or a small person. This can be combined with another attack and even empower projectiles. Attack Speed: 20 and 18% Offensive Aura. Four tiles knockback. Adds Attack Speed to the projectile(s).*