recursal/Fanatic-Fandom huggingface dataset:
In Love with a Mermaid

"**In Love with a Mermaid**" is a song by DDG, released to his YouTube channel on December 3, 2022. It is a song for his girlfriend, Halle Bailey, which also references to her role as Ariel in the 2022 live action film, *The Little Mermaid*.

## Lyrics

**Lyrics**
[Intro]

(*Tuned up*)

Oh-oh

[Pre-Chorus]

I fell in love wit' ya from the start

You know you amazing, you a star

I fell in love with you because of you are

Was lookin' like a fool, but you saved me from the dark

Them VVS' cool, should've bought yo' ass a car

[Chorus]

Uh, classy, huh, you nasty

Way you walkin', I can't wait, get in the backseat

If you want it, I'ma pay, don't got to ask me

Bae, I'm comin', see my face, want you to grab me

Come grab me, don't backstab me

Tell your ex he need to chill, 'fore he get his ass beat

I'ma love you from Thursday to Thursday

Not a human, I'm in love with a mermaid

[Verse]

Private island in Maldives

This is not a honeymoon, but, we act like it is

Opinions keep on comin' through, they all up in out bizz'

I have a lot of fun with you, can't wait 'til we have kids

Fall asleep, I'm on the phone with you, like back when we was kids

Fuck what people talkin' 'bout, 'cause you know what it is

I don't know who you was fuckin' with, but, bae, that n\*\*\*a mid

Met you in the ocean, but, we lovin' on the lint

[Pre-Chorus]

I fell in love wit' ya from the start

You know you amazing, you a star

I fell in love with you because of you are

Was lookin' like a fool, but you saved me from the dark

Them VVS' cool, should've bought yo' ass a car

[Chorus]

Uh, classy, huh, you nasty

Way you walkin', I can't wait, get in the backseat

If you want it, I'ma pay, don't got to ask me

Bae, I'm comin', see my face, want you to grab me

Come grab me, don't backstab me

Tell your ex he need to chill, 'fore he get his ass beat

I'ma love you from Thursday to Thursday

Not a human, I'm in love with a mermaid

## References

1. ↑ "DDG (@ddg)". *Instagram*. December 3, 2022.

Template:DDG
Nya (Wu Crew)

> Please, we both know that I'm nothing but a trophy boyfrriend to you! All you care is about your public image!
>
> Cole standing up against Nya, The Wu Crew Episode 2

## Information

### Home

Ninjago City
Her house

### Professions

Student
Caretaker

### Family

Unnamed father
Unnamed mother
Kai (brother)

### Allies

Wu
Skylor (frenemy)

### Enemies

Cole (former boyfriend)
Jay

### Latest appearance

The Wu Crew Episode 4

**Nya Smith** is student of Ninjago City's HIgh School, Kai's sister, Cole's former girlfriend and a former student of Sensei Wu.

Nya and her brother formerly used to train with Wu, until she became overshadowed by her brother's skill causing her to be filled with hate and anger, causing her to threaten Kai and leave her sensei.

Years later, Nya became Cole's girlfriend and Jay's crush, until Cole broke up with her when he fakely revealed himself as gay. At the Ninjago high School Valentine's Day Dance, Nya tried to poison Cole as an act of revenge but accidentally poisoned Jay, who went to the dance with her and became high.

After Kai organized a party at Wu's apartment, Nya snitched that information to Wu, who was at the airport and became Wu's new caretaker.

## History

### Background

***This section is a stub. You can help expand this section by adding some information.***
### The Wu Crew

#### Episode 1

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 2

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 4

***This section is a stub. You can help expand this section by adding some information.***
## Appearance

***This section is a stub. You can help expand this section by adding some information.***
## Appearances

### The Wu Crew

* Episode 1
* Episode 2
* Episode 3
* Episode 4
Jay (Wu Crew)

> Nya, I present to you Mr. Jay Edward Walker! He's smart, intelligent, funny, handsome, and hasn't wet in his bed since September 22nd, 2017!
>
> Kai introducing Jay to Nya, The Wu Crew Episode 2

## Information

### Professions

Student
Caretaker

### Family

Ed Walker (adoptive father)
Edna Walker (adoptive mother)
Ronin (adoptive uncle)

### Allies

Wu (formerly)
Zane (friend)
Kai (friend; former enemy)
Zane (friend)
Nya (crush)

### Enemies

Cole
Bizarro Jay

### Latest appearance

The Wu Crew Episode 4

**Jay Edward Walker** is a student of Ninjago's High School and a former student Sensei Wu, after his sensei retired, Jay started to take care of him for a weekly paid allowance and to take his mind off High school.

Jay is friends with Zane and Kai, who he previously saw as an enemy before discovering his connections with Wu. Jay dislikes Cole because of his jelousy towards him because he formerly was in a relationship with Nya, his crush.

When Cole broke up with Nya, Jay saw that as an opportunity to asks Nya out on the Ninjago High School Valentine's Day Dance after making a deal with her brother. During the dance, Nya attempted to poison Cole, as a revenge act because he broke up with her. Unfortunately, Jay ended up drinking the poison, which caused him to become high and fall unconscious. After Jay and Kai were caught having a party at Wu's apartment, they both lost their jobs as caretakers and were replaces by Nya.

## History

### Background

At some point in time, Jay was adopted by Ed and Edna.

### The Wu Crew

#### Episode 1

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 2

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 4

***This section is a stub. You can help expand this section by adding some information.***
## Appearance

***This section is a stub. You can help expand this section by adding some information.***
## Appearances

### The Wu Crew

* Episode 1
* Episode 2
* Episode 3
* Episode 4
Systematic Dozenal Nomenclature

**Systematic Dozenal Nomenclature** (SDN or SZN) is a naming system for dozenal numbers. SDN can generate both number names and power prefixes. SDN power prefixes are often used as an equivalent of SI prefixes in dozenal measurement systems like the Tim-Grafut-Maz, the International Dozenal Unit System and Primel. It is a subset of Systematic Numeric Nomenclature.

## Number names

SDN number names are based on concatenating 12 classical Latin and Greek digit roots representing the dozenal digits, **nil**, **un**, **bi**, **tri**, **quad**, **quin**, **hex**, **sept**, **oct**, **enn**, **dec**, and **lev**. Since each of these digit roots has a unique first letter, SDN number names can be abbreviated easily.
Number Systems Wiki

**Welcome to the Number Systems Wiki!**
**The online encyclopedia for number systems and number theory.**

This site is best viewed on desktop and on dark mode. Owned by CompactStar and his alt Math spruce.

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! You can also view our affiliated wiki, Dozenalism's Numeralpedia.

Discord server: https://discord.gg/qPu2JwMRCM

## Conventions

These are not rules but just general conventions used on this wiki.

1. All non-annotated numbers on this wiki are written in the decimal system for clarity.
2. Transdecimal digits are primarily expressed using case-sensitive Computerese (capital A-Z for 10-35 and lowercase a-z for 36-62).
3. Base annotations are expressed in decimal.

## Rules of this wiki

1. **Keep it civil**: Do not make personal attacks on other people. If you need to criticize another user’s argument, do so without attacking them as a person. Do not use bigoted language, including slurs which degrade another person or group of people based on gender, race, sexual orientation, nationality, religion, etc.
2. **Be a productive member of the wiki**: Contribute to the wiki in line with the established processes and conventions. Need help? Ask an administrator! Disrupting the wiki with “edit warring” over differing opinions of a topic with another user or group of users is not productive.
3. **Do not engage in excessive self-promotion**: The wiki is a collaborative community resource for the topic at hand. It is NOT a free place to advertise your related website, YouTube channel, blog, social media account, etc. Have a question about whether your link would be welcome? Ask an administrator!
4. **Do not harass other users**: If somebody asks you to stop posting certain content on their wall, respect their wishes. It is their wall.
5. **Do follow community guidelines for formatting**: When a community has established formatting, it’s important to adhere to that, especially when spoiler content is involved.

## Important articles

BinaryDecimalDozenal؜Divisor

*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.
Sexagesimal

The **sexagesimal** number system (also known as **base 60**, **hexagesimal** in the Misalian base naming system, **pentnilial** or **pentanunqual** in Systematic Dozenal Nomenclature, **shockal**, or **shockimal**) is a positional notation with a radix of 60. It uses a set of 60 digits. When used as a mixed-radix encoding scheme, it is often considered as a competitor to decimal and dozenal, offering the best of both worlds with divisibility by all 3 of their prime factors 2, 3, and 5. It was historically used in a decimal coding by ancient Sumerians, Bablyonians, and Indians.

## Arithmetic and usage

Sexageismal occupies the higher end of the mid-scale, proving too large for human arithmetic when used as a pure number base. The addition, subtraction, and multiplication tables require 3600 combinations to memorize. However, sexagesimal may be used as a mixed-radix encoding as shown in the next section. The number 60 is a highly composite number and is the LCM of 1, 2, 3, 4, 5, and 6. This makes digital fractions for 5-smooth numbers very simple in the aftermentioned mixed-radix encodings of sexagesimal. Unlike centovigesimal, sexagesimal does not have indirect relationships with

## See also

* Quinary
* Vigesimal
* Decimal-coded sexagesimal
* Decimal-coded centovigesimal
Divisor

## Definition

A divisor of a base b is an integer

d
≤
b

{\displaystyle d \leq b}

 such that

d
∣
b

{\displaystyle d \mid b}

.

## Properties

Here are some properties of divisors:

* Divisibility tests of divisors are intuitive and only consist of checking the last digit of an integer.
* 1 and b are trivial divisors of base b, as they are divisors in every base.
	+ 1 is the only number that is both a divisor and a totative in any base.
* Bases with more divisors tend to be "better" than bases with less divisors because of easy divisibility tests and less recurring fractions.
* The amount of divisors of b is given by

(

a
1

1
)
(

a
2

1
)
⋯
(

a
k

1
)

{\displaystyle (a\_1+1)(a\_2+1)\cdots(a\_k+1)}

, where

# b

p
1

a
1

×

p
2

a
2

×
⋯
×

p
k

a
k

{\displaystyle b={p\_1}^{a\_1}\times{p\_2}^{a\_2}\times\cdots\times{p\_k}^{a\_k}}

.
狩龙人拉格纳(动漫)

电视动画片《狩龙人拉格纳》改编自小林大树创作的同名漫画作品。2022年3月22日，官方宣布制作电视动画片的消息 。该片由SILVER LINK.负责制作，于2023年9月30日起播出。

## 剧情概要

“狩龙人”是一项挥舞银剑，狩猎恶龙，获取报酬的职业。毫无实力的狩龙少年拉格纳与以讨伐超多龙而引以为豪的天才少女蕾欧妮卡成为组合，开始了日复一日讨伐龙的挑战。拉格纳有一心愿——“不变强也没事。我只想呆在蕾欧的身边”。少年的愿望被最凶恶之龙的袭击而随之破灭。挑战，绝对的强者。违抗，强制的命运。向着极限前进——。超克己主义异世界极限战斗！！

音乐
--

**OP（片头曲）：ROAR**

演唱：ulma sound junction

**ED（片尾曲）：鱗角**

演唱：小林私

## 观看地址

Bilibili(大会员)

爱奇艺(VIP)

蘑菇影视
Ed (Wu Crew)

> The only relief I get from being adopted by these two nut jobs is the reassurance that I can't inherit their mental instabilities.
>
> Jay thinking about his parents, The Wu Crew Episode 2

## Information

### Home

Ninjago City
His home

### Family

Edna Walker (wife)
Ronin (brother-in-law or actual brother)
Jay Walker (adoptive son)

### Latest appearance

The Wu Crew Episode 3

**Ed Walker** is Edna's husband, Ronin's brother-in-law or actual brother and Jay's adoptive father. He works at a scrapyard and owns a jalopy.

Ed frequently insults his wife, sometimes telling his son that his troubles began after marrying her and insulting her wedding's day dress,

He also seems to dislike Ronin, who lives in their garage. After Ronin fell from his car, Ed gave Edna his shotgun to finish him off if he was gravely injured.

## History

### Backround

***This section is a stub. You can help expand this section by adding some information.***
### The Wu Crew

#### Episode 2

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
## Appearance

Ed has short grey hair, thick white eyebrows, a small goatte and many wrinkles on his face. He wears a black shirt under a light shirt, which is worn under a blue apron. He wears olive green pants with multiple pockets.

## Appearances

### The Wu Crew

* Episode 2
* Episode 3
Totative

## Definition

A totative of a given number is an integer below it such that both numbers are coprime. Totatives are not necessarily prime, for example 24 = 23 × 3 is a totative of 35 = 5 × 7.

### Alpha and Omega

Alpha and omega totatives are special cases of totatives, denoted by the symbols

α
T

{\displaystyle \alpha\_T}

 and

ω
T

{\displaystyle \omega\_T}

. The alpha- and omega-totatives are the divisors of

b
1

{\displaystyle b+1}

 and

b
−
1

{\displaystyle b-1}

 respectively.

Similarly, as any base

b
n

{\displaystyle b^n}

 is equivalent to

n

{\displaystyle n}

 base

b

{\displaystyle b}

 digits, alpha-powered and omega-powered totatives exist. The alpha-n totatives (

α
T
n

{\displaystyle \alpha^n\_T}

) and omega-n totatives (

ω
T
n

{\displaystyle \omega^n\_T}

) are the divisors of

b
n

1

{\displaystyle b^n+1}

 and

b
n

−
1

{\displaystyle b^n-1}

 respectively. For example, 37 is an omega-3 totative, as it is a divisor of

10

3

−
# 1
999

{\displaystyle {10}^3-1=999}

.

## Properties

Here are some properties of totatives:

* Totatives do not have regular divisibility tests. A regular divisibility test is a divisibility test that is done by checking the last n digits of an integer.
* 1 is the only integer that is both a divisor and a totative in any base.
* 2 is the only integer that can be both an alpha- and omega-totative at the same time, and is the case if the base is odd.
* The totatives of base

b

{\displaystyle b}

 form a reduced residue system mod

b

{\displaystyle b}

.
* The prime numbers, aside from divisors of the base must end in a totative. For example, the prime numbers in decimal always end in 1, 3, 7 or 9 (with the exception of the divisors of the base 2 and 5) as the four numbers are coprime to the base, 10.
* All factors of totatives have digit-sum divisibility tests, i.e. divisibility tests that are done by calculating the sum of groups of digits in an integer
	+ Only divisibility tests of factors of alpha- and omega- totatives are practical enough to be used by humans.

## Tables

### Totatives of a Base

Neighbor-related ("transparent") totatives are highlighted in boldface font.
Octal

The **octal** number system (also known as **base 8** or **octonary**) is a positional notation with a radix of 8. It uses a set of 8 digits. Due to the ease of bisection in octal, it has been frequently proposed as an alternative to decimal, although less often than dozenal.

## Binary compression

Octal is a binary power, and each digit can be encoded as 3 bits. Octal was used to compress binary data on computers in the 1950s and 1960s, which commonly had 6 or 18-bit word lengths that were divisible by 3. However, as 8 and 16-bit words became widespread, octal was replaced with syllabic octal (octal-encoded ducentohexaquinquagesimal / Base 256) and later, hexadecimal and tetrasexagesimal.

## Arithmetic and usage

Octal occupies the lower end of the human scale, striking a balance between brief "word-length" and easy computation. Octal arithmetic is slightly easier than in bases like decimal or dozenal due to it's compact size. The addition, subtraction, and multiplication tables require only 64 combinations to memorize. As 8 is a prime power, unit fractions for non-powers of 2 in octal are recurrent. 8 is flanked by 7 on the omega and 9 = 32 on the alpha, allowing for easier computations involving the primes 3 and 7. However, 9 is in the alpha position rather than the more favorable omega, meaning that most of the common 3-smooth fractions have at least 2-figure recurrence. This also means fifths are extremely opaque in octal, much like how they are in dozenal.
Decimal

The **decimal** number system (also known as **base 10**, **denary**) is a positional notation with a radix of 10. It uses a set of 10 digits. Nearly every person on the planet is unified in using base 10, the number of fingers on both our hands. It is the standard system for denoting integer and non-integer numbers.

## Arithmetic and usage

Decimal occupies the lower end of the human scale, striking a balance between brief "word-length" and easy computation. It is an even diprime similar to senary and tetradecimal.

The prime decomposition of ten is 2 · 5, and the omega-totative, 9 is divisible by 3, allowing for relatively easy computations utilizing the first three primes. We are only left with one "opaque totative,", 7, since both 3 and 9 are omega totatives. Because decimal is a small number base, computing in base ten by hand is not prevented or discouraged by the difficulty of memorizing the multiples of seven.

Of course, 3 is still coprime to 10, and this can be a nuisance in many situations where threefoldness is important. Due to this, a small amount of people in recent times have shown interest in usurping decimal and replacing it with a different counting system. Some have suggested the use of a decimally-coded sexagesimal or centovigesimal mixed radix to facilitate multiplication by 3, whereas others have advocated in favor of senary (often referred to by advocates as the Misalian term *seximal*), dozenal, octodecimal and other similar systems, abandoning the factor of 5 entirely and replacing it with 3, and others still suggest systems using primes 7 or above.

## Encodings

### Binary-coded decimal

**Binary-coded decimal (BCD)** is a decimal encoding in which each decimal digit is encoded by 4 bits in the binary system. For example, 82 would be encoded as 1000'0010, as 10002 = 8 and 00102 = 2. BCD used to be commonly used in computers and supported in processor architectures in order to make decimal calculations easier, although it is slowly becoming less useful as computers can now convert between binary and decimal easily and performantly, without needing any BCD intermediate.

### Bi-quinary coded decimal

**Bi-quinary coded decimal** (**binal-pental** in Systematic Dozenal Nomenclature) is a decimal encoding in which each decimal digit is represented by a coefficient of five and a coefficient of one. For example, 8210 = 13'022•5 = (5 + 3) \* 10 + 2. Bi-quinary coded decimal is implemented non-positionally in Roman numerals. Even in when only pure decimal is used, multiples of 5 of the powers of 10 are often used as "intermediate" values between the main powers of 10 like in currency denominations.

## See also

* Quinary
* Vigesimal
* Quinquagesimal
* Decimal-coded sexagesimal
* Centesimal
* Decimal-coded centovigesimal
Nonary

The **nonary** number system (also known as **base 9** or **ennal** in Systematic Dozenal Nomenclature) is a positional notation with a radix of 9. It is the first odd composite number system.

## Arithmetic and usage

Nonary occupies the lower end of the human scale, striking a balance between brief "word-length" and easy computation. Nonary arithmetic is slightly easier than in bases like decimal or dozenal due to it's compact size. The addition, subtraction, and multiplication tables require only 81 combinations to memorize. 9 is a prime power, but unlike octal, it lacks divisibility by 2, which makes parity tests harder and involve the "digit sum" test rather than simply checking the last digit. Commonly used fractions involving 2 and 5 are all recurrent, although most have only 1 or 2 figures because of 9 being flanked by 8 and 10. Nonary's neighbors octal and decimal offer better deals because of being even, and decimal has better neighbor relationships as well. However, nonary is still better than most other odd bases like quinary and septenary, as it at least offers divisibility by 3, and it has been considered as the "best odd base" by jan Misali. As 3^2, nonary is also useful for compression of ternary numbers and might be used similarly to hexadecimal in a ternary comupter.

## See also

* Ternary
* Balanced nonary
* Heptavigesimal
* Unoctogesimal
The Wu Crew

> What? Already?! But we're only on Episode 1! I mean, I'm happy that you two were able to work things out, but you're jumping the gun here! Now that the main conflict is resolved, the next seven episodes are just going to be stupid-ass filler!
>
> Wu's reaction to Jay and Kai's new friendship, The Wu Crew Episode 1

## The Wu Crew

### Recent release

15 July, 2022

**The Wu Crew** is a "Ninjago Reimagined" comic created by nin\_jen47 and relased on Instagram. The story consists of 8 episodes, each one consiting of 15 slides (10 pictures each). As of November of 2022, half of the story has been released with the second half being rewritten.

The story is set in February of 2020 and Jay is the protagonist. Unlike the main show that the comic is inspired by, the setting is Ninjago's High School and all the five main characters are teenagers that do not have any Elemental Powers. Lloyd is absent from the story because of his younger age and Wu and Garmadon are not related to show Wu's lonelyness.

## Plot

***This section is a stub. You can help expand this section by adding some information.***
## Characters

* Sensei Wu
* Jay Walker
* Zane Julien
* Kai Smith
* Nya Smith
* Cole Brookstone
* Mr. Garmadon
* Bitches
* Shade
* Dr. Saunders
* Bizarro Jay
* Skylor Chen
* Pixal
* Putra
* Moe
* Ginkle
* Ed Walker
* Edna Walker
* Uncle Ronin
* Griffin Turner
* Vania
* Rumi
* UV
* Morro
* Paleman
* Ash
* Chokun
* Mezmo
* Lizaru
* Fang Suei
* Lou Brookstone
* Mr. Brookstone
* Wretch
* Mr. Chumsworth
* Grand Sensei Dareth
* Police Officer
* Dr. Julien
* Check-in Agent
* Receptionist
* Grandpa Turner
* Angry Cook
* Gravis
* Officer 1#
* Officer 2#
Dareth (Wu Crew)

> But Grand Sensei Dareth is such a chill dude! He's also our school DJ, our school mascot, our school photographer
>
> Kai informing Wu about Dareth, The Wu Crew Episode 3

## Information

### Professions

Sensei (presumably)
School DJ
School mascot
School photographer

### Latest appearance

The Wu Crew Episode 3

**Grand Sensei Dareth** is the Ninjago City's High School's DJ, macot, photographer and Gayle Gossip's husband. After seeing Wu's car, he told the police that interrogated him that it was his, only to be arrested because of the car being illegally parked in a disabled parking spot and a dead body in the car's back.

Dareth is currently arrested by the police because he was at the wrong place, at the wrong time.

## History

### Backround

***This section is a stub. You can help expand this section by adding some information.***
### The Wu Crew

#### Episode 1

While Jay and Zane, were waling their way to Wu's apartment, Dareth passed by them with a dark red car.

#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
#### Appearance

***This section is a stub. You can help expand this section by adding some information.***
## Appearances

### The Wu Crew

* Episode 1
* Episode 3
Senary

The **senary** number system (also known as **base 6**, **seximal** in the Misalian base naming system, **hexal** in Systematic Dozenal Nomenclature, or **heximal**) is a positional notation with a radix of 6. Senary is related to the dozenal system and is often suggested as an alternative to it. jan Misali's website https://seximal.net is one of the most popular senary-advocating websites.

## Arithmetic and usage

Senary arithmetic is relatively straightforward. The addition, subtraction, and multiplication tables require only 36 products to memorize. Because 6 is 2\*3 and is flanked by 5 and 7, there are no opaque totatives in senary, and senary enjoys many intuitive divisibility tests and minimally-recurrent fractions. However, the main disadvantage of senary is that it is on the borderline between the human scale and sub-human scale and issues such as lack of concision and digital monotony start becoming apparent when a base is this small. A few senary advocates support the usage of senary-coded hexatrigesimal (termed "niftimal compression" by jan Misali) to combat this problem. Senary is the smallest base that most people will consider "human scale" as anything below like quinary starts being consumed by these size issues.

## See also

* Signed senary
* Dozenal
* Senary-coded octodecimal
* Senary-coded tetravigesimal
* Hexatrigesimal
* Senary-coded octoquadragesimal
* Ducentohexadecimal
* Sinch system
* jan Misali's senary unit system
Septenary

The **septenary** number system (also known as **base 7**, **septimal** in the Misalian base naming system, or **septal** in Systematic Dozenal Nomenclature) is a positional notation with a radix of 7.

## Arithmetic and usage

Septenary occupies the lower end of the human scale, striking a balance between brief "word-length" and easy computation, and is the start of the human scale if senary is excluded. Septenary is a prime number and does not have any divisors other than 1 or 7, which damages its usability. However, it partially makes up for this by offering indirect relationships with 6 (2\*3) and 8 (23), which makes 5 the only opaque totative digit, and lets 3-smooth numbers enjoy short-period recurring fractions and simpler divisibility tests.

## See also

* Balanced septenary
* Tetradecimal
* Septenary-coded unvigesimal
* Septenary-coded octovigesimal
* Septenary-coded pentatrigesimal
* Septenary-coded pentatrigesimal
* Enneaquadragesimal
* Septenary-coded hexaquinquagesimal
* Septenary-coded tetraoctogesimal
* Septenary-coded trecentohexatrigesimal
* Trecentotrequadragesimal
Binary

The **binary** number system (also known as **base 2**, **dual** or **binal** in Systematic Dozenal Nomenclature) is a positional notation with a radix of 2. Each digit can take on the values of 0 or 1, and is referred to as a bit, from "binary digit". However, because of its straightforward implementation in circuitry, computers use binary to understand operational instructions and user input and to present a relevant output to the user.

## Binary compression

Octal, the human-scale cube of binary, was used to compress binary data on computers in the 1950s and 1960s, which commonly had 6 or 18-bit word lengths that were divisible by 3. However, as 8 and 16-bit words became widespread, octal was replaced with syllabic octal (octal-encoded Base 256), which encoded each byte as 3 digits of 3 bits each, with the 9th and highest bit being removed. Later on, even this was replaced by hexadecimal, a simpler system not requiring a mixed-radix, which encoded each byte as 2 digits of 4 bits each. The octal and hexadecimal systems are more apt for human use and could conceivably be used civilizationally. More recently, tetrasexagesimal (base sixty-four) has been used for ultra-short compression, encoding every 3 bytes as 4 digits of 6 bits each.

## Arithmetic and usage

Binary arithmetic is extremely straightforward, but as it is part of the "sub-human scale" and the smallest standard base system, binary is not suitable for human use and suffers from issues such as lack of concision, digit monotony, and long digital fractions. The addition, subtraction, and multiplication tables require only 4 combinations to memorize. For large numbers with tens of bits, it still may be preferable to compress them into octal or hexadecimal and perform the arithmetic in that base instead. Additionally, as 2 is prime, unit fractions for non-powers of 2 in binary are highly recurrent, and omega relationships can only be carried through squares, cubes, or higher powers, preventing binary from enjoying single-figure recurrent fractions like how

1
3

{\displaystyle \frac{1}{3}}

 is written

3
¯

{\displaystyle 0.\overline 3}

 decimally.

## Tables

### Multiplication table (4x4)

 11
 100

## See also

* Skew binary
* Non-adjacent form ("balanced binary")
* Binary-coded ternary (BCT)
* Binary-coded decimal (BCD)
* Bi-quinary coded decimal
* Quaternary
* Octal
* Hexadecimal
* Duotrigesimal
* Tetrasexagesimal
It's Not Me It's You

***It's Not Me It's You*** is the second studio album by DDG, released on September 30, 2022, through Epic Records. He told *Vibe*, "I'm big on versatility and just wanting to experiment and have fun making different types of music, so I just put a bunch of different feels on there." It features guest appearances from Polo G, NLE Choppa, Gunna, Kevin Gates, and BabyFace Ray.

The deluxe version was released on October 7, 2022. It includes four tracks that occur before the standard track listing, which features Offset, Lakeyah and Coi Leray.

## Critical reception

AllMusic stated, "DDG effortlessly switches gears between restrained, spaced-out hooks and charged bars, finding nuanced middle ground between these two extremes."

## References

1. ↑ Corrine, Amber (November 13, 2022). "For DDG, 'It's Not Me, It's You' Is His Breakthrough". *Vibe*.
2. ↑ "It's Not Me It's You by DDG"

Template:DDG
Skylor (Wu Crew)

> Your doing this for Skylor? Like I knew your standards were low, but that's embarrasing! And she's obviously not interested in you, so why would she go to your stupid party anyways?
>
> Nya after realising Kai's interests in Skylor, The Wu Crew Episode 4

## Information

### Latest appearance

The Wu Crew Episode 4 (hallucination)

**Skylor Chen** is a student of Ninjago City's High School and Kai's crush. She previously showed jealousy towards Nya when she was Cole's girlfriend.

Although Kai tried to hit on her mutiple times, she showed no interested towards him.

## History

### Background

***This section is a stub. You can help expand this section by adding some information.***
### The Wu Crew

#### Episode 1

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 2

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 4

When Kai tried to ask to Nya to host his party at their house and asked for Nya's poison with the intention to see Skylor dancing in her underwear. Nya would later tell him that Skylor has no interested in him.
When Kai drank too much alcohol, he hallucinated he and Skylor being in a romantic date and making out, not knowing that the person he was touching was Cole, causing an akward moment with the other guys.

## Appearance

***This section is a stub. You can help expand this section by adding some information.***
## Appearances

### The Wu Crew

* Episode 1
* Episode 2
* Episode 3
* Episode 4 (hallucination)
Kai (Wu Crew)

> And that's Kai. He's known for having an ego more inflated than the Raid Zeppelin, and a worse sense of humour than your Ninjago meme account.
>
> Jay describing Kai, The Wu Crew Episode 1

## Information

### Home

Ninjago City
His house

### Professions

Student
Caretaker

### Family

Nya (sister)
Unnamed father
Unnamed mother

### Allies

Wu (formerly)
Zane (friend)
Jay (friend; former bullying victim)
Zane (friend)

### Enemies

Ultra Violet (former friend)
Tox (former friend)
Ash (former friend)

### Latest appearance

The Wu Crew Episode 4

**Kai Smith** is a student of Ninjago's High School, Nya's brother and a former student Sensei Wu, after his sensei retired, Kai started to take care of him for a weekly paid allowance.

Kai is friends with Cole and Jay, who he previously bullied in a friendly way before discovering that Jay also trained with Wu.

Kai slowly started to loose trust in his sister, after she planned to poison Cole at the Ninjago High School Valentine's Day Dance as a revenge act because he broke up with her and tried to warn Cole about it. The day after the dance, Kai planned a vacation for Wu to keep him out of his apartment and host a party, which ended badly with him his classmate guest becoming drunk and fighting each other before Wu came with the cops.

## History

### Background

When Kai was young, he very eager to train with Wu, his skills overshadowed his sister, who became filled with hatred and jealousy and threatened him to not show up to his final evaluation day.

### The Wu Crew

#### Episode 1

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 2

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 4

***This section is a stub. You can help expand this section by adding some information.***
## Appearance

***This section is a stub. You can help expand this section by adding some information.***
## Appearances

### The Wu Crew

* Episode 1
* Episode 2
* Episode 3
* Episode 4
Ronin (Wu Crew)

> You'll never get your diplona, and you'll have to live in our garage like your Uncle Ronin
>
> Edna to Jay after he was suspended, The Wu Crew Episode 2

## Information

### Home

Ninjago City
Ed and Edna's garage

### Family

Ed Walker (brother-in-law or actual brother)
Edna Walker (sister-in-law or actual sister)
Jay Walker (adoptive nephew)

### Latest appearance

The Wu Crew Episode 3

**Ronin** (also called **Uncle Ronin**) is Ed's brother-in-law or actual brother, Edna's brother-in-law or actual brother and Jay's adoptive uncle. Because of his unemployment, he lives in Ed and Edna's garage, frequently asking them for money.

Ronin spends most of his time playing Fortnite in the garage, while also trash-talking his child opponents.

When Jay drove his date to the Ninjago High School Valentine's Day Dance with the jalopy, Ronin tried to flirt with Nya and offered her a drink, shortly before the latter punched him with her bag, letting him fall from the moving vehicle. When the jalopy stopped, Edna went to check on Ronin shortly before Ed passed her his shotgun if she had to finish him off. Ronin's current status is unknown.

## History

### Backround

Ronin at some point in time moved in at Ed and Edna's garage, there he would keep his tv and boxes and hang up pictures of strippers. And spend most of his time playing Fortnite while trash-talking young players.

### The Wu Crew

#### Episode 1

While Jay and Zane were walking from school to their former sensei's apartment. They passed by Ronin, who was standing on the other side of the streets.

#### Episode 2

Ronin left the garage and went to Ed and Edna's house with the intention to ask 50 bucks from Edna, Edna refused to give the money to him and told him to get a job for once. Later when Ed and Edna were punishing Jay for his suspension, Edna accused Prime Empire for Jay's violent behaviour, her son later compared his video game with Ronin's attitude when he plays his own games.

#### Episode 3

When Jay drove Nya to the Ninjago High School Valentine's Day Dance, with his parents accompanying him because of Jay's lack of a full license. Ronin tried to flirt with Nya and offered her a drink, until Nya pucnhed him with her bag, sending Ronin out of the moving vehicle and into the streets. Later, Edna went to look for Ronin, and Ed passed her his shotgun, in case she had to finish Ronin off if he had a major injury.

## Appearance

Ronin has slightly longer ginger hair, thin eyeborws, cheekbones on his face, stubbled beard and an eyepatch on his right eye. Ronin wears a slightly daker shade of green shirt under his orange buttoned jacket. He wears a pair of jeans with two belts.

## Appearances

### The Wu Crew

* Episode 1
* Episode 2
* Episode 3

## Trivia

* It is currently unknown is Ronin comes from Ed or Edna's side of the the family.
Quinary

The **quinary** number system (also known as **base 5**, or **pental** in Systematic Dozenal Nomenclature) is a positional notation with a radix of 5. It uses a set of 5 digits. Quinary is related to the decimal system.

## Arithmetic and usage

Quinary arithmetic is relatively straightforward. The addition, subtraction, and multiplication tables require only 25 products to memorize. It it is the largest base generally considered as part of the "sub-human scale" (although some also include senary) and suffers from issues such as lack of concision, digit monotony, and long digital fractions. Although it a prime, quinary is flanked by 4 (22) and 6 (2\*3), which guarantees that many recurring fractions have relatively short periods. This is what has made some to consider quinary as the "best prime base". However, it's double decimal offers much better relationships with both 2 and 5 as divisors, and 3 is an omega totative rather than a less desirable alpha totative. Because 5 is the number of hands on 1 finger, it is used in some languages such as Gumatj, although it is still completely dwarfed by decimal in terms of usage. 5 is half of 10 so conversion from quinary to decimal is quite easy compared to other bases.

## Tables

### Multiplication table (5x5)

 3
 4
 10

### Digit map

**Lua error in Module:Digit\_map at line 45: attempt to perform arithmetic on local 'base' (a nil value).**

## See also

* Decimal
* Bi-quinary coded decimal
* Pentadecimal
* Vigesimal
* Quinary-coded vigesimal
* Pentavigesimal
* Centopentavigesimal
Pixal (Wu Crew)

> Don't you dare to bring up that vile woman, after the abuse I suffered on our last date, I never wish to speak of her again.
>
> Zane to Jay, The Wu Crew Episode 1

## Information

### Latest appearance

The Wu Crew Episode 3

**Pixal** is a student of Ninjago City's High School and Zane's former girlfriend. She previously showed jealousy towards Nya when she was Cole's girlfriend.

Pixal was formerly in a relationship with Zane, until she broke up with him after she saw Zane's small USB.

## History

### Background

***This section is a stub. You can help expand this section by adding some information.***
### The Wu Crew

#### Episode 1

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 2

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
## Appearance

***This section is a stub. You can help expand this section by adding some information.***
## Appearances

### The Wu Crew

* Episode 1
* Episode 2
* Episode 3
Edna (Wu Crew)

> I just want to make sure our son doesn't end up a virgin like you! That's why he's adopted, you know.
>
> Ed to Nya and Edna, The Wu Crew Episode 3

## Information

### Home

Ninjago City
Her home

### Family

Ed Walker (husband)
Jay Walker (adoptive son)
Ronin (brother-in-law or actual brother)

### Latest appearance

The Wu Crew Episode 3

**Edna Walker** is Ed's wife, Jay's adoptive mother and Ronin's sister-in-law or actual sister. She lives with her family at her house.

Edna is frequently insulted by her husband, sometimes she is told by him that his troubles began after he married her and he dislikes her wedding's day dress.

Edna dislikes Ronin, who lives in her garage and frequently askes her for money.

## History

### Backround

***This section is a stub. You can help expand this section by adding some information.***
### The Wu Crew

#### Episode 2

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
## Appearance

Edna has dark brown hair tied to a low bun. She has red geometric glasses and a few small wrinkles on her face. She wears a brown jacket with tan cloth and black plants with a belt and a few keys hanging.

## Appearances

### The Wu Crew

* Episode 2
* Episode 3
Quaternary

The **quaternary** number system (also known as **base 4**, or **quadral** in Systematic Dozenal Nomenclature) is a positional notation with a radix of 4. It uses a set of 4 digits. Quaternary is a binary power, and each digit can be encoded as 2 bits. Despite this, quaternary does not enjoy the same status as the human-scale binary powers octal and hexadecimal, which are widely used in computing and computer programming.

## Arithmetic and usage

Quaternary arithmetic is extremely straightforward, but as it is part of the "sub-human scale", quaternary is not suitable for human use and suffers from issues such as lack of concision, digit monotony, and long digital fractions. The addition, subtraction, and multiplication tables require only 16 products to memorize. Although it a prime power only divisible by 2, quaternary is flanked by the primes 3 and 5, allowing for intuitive divisibility tests and relatively short digtal fractions for the first 3 primes, at least when compared to other bases of a similar size. Of course, there are many other bases, often more apt for human use, which can do this better, like decimal, which is divisible by both 2 and 5 and is flanked by 9 = 32.

## Tables

### Multiplication table (4x4)

 3
 10

## See also

* Binary
* Octal
* Hexadecimal
* Duotrigesimal
* Tetrasexagesimal
* Quater-imaginary
Garmadon (Wu Crew)

> Oh, by the way, you haven't spoken to that old man Wu recently, have you? ...What No, I am not getting blackmailed by him, that's ridiculous.
>
> Garmadon calling his wife, The Wu Crew Episode 3

## Information

### Family

Lloyd Montgomery Garmadon (son)
Misako Montgomery Garmadon (wife)

### Latest appearance

The Wu Crew Episode 3

**Principal Garmadon** is the principal of Ninjago City's High School, Misako's wife and Lloyd's father. When Kai and Jay were sent to his office after starting a fight, they called Wu, who they pretended that was thier grandfather. Wu blackmailed Garmadon to let the two students go.

## History

### Backround

***This section is a stub. You can help expand this section by adding some information.***
### The Wu Crew

#### Episode 1

***This section is a stub. You can help expand this section by adding some information.***
#### Episode 3

***This section is a stub. You can help expand this section by adding some information.***
#### Appearance

***This section is a stub. You can help expand this section by adding some information.***
## Appearances

### The Wu Crew

* Episode 1
* Episode 3
Ternary

The **ternary** system (also known as **base 3**, **trinary** in the Misalian base-naming system, or **trinal** in Systematic Dozenal Nomenclature) is a positional notation with a radix of 3. Each digit can take on the values of 0, 1, or 2, and is referred to as a trit, or ternary digit.

## Ternary compression

Ternary may be codified using nonary (base 9) and heptavigesimal (base 27), similar to how octal and hexadecimal systems are used in place of binary. Nonary encodes 2 trits in each digit, whereas heptavigesimal encodes 3. Unoctogesimal (base 81) may also be used analogously to the binary tetrasexagesimal (base 64) for ultra-short compression, encoding 4 trits in each digit.

## Ternary computing

A ternary computer, also called trinary computer, is one that uses ternary logic (i.e., base 3) instead of the more common binary system (i.e., base 2) in its calculations. This means it uses trits instead of bits, as most computers do. They also use trivalent logics in which there are three truth values indicating true, false and some indeterminate third value, as opposed to traditional Boolean logic. There are few physical ternary computers that have been developed aside from the soviet Setun computer, built in 1958, but many emulators have been developed recently such as Tunguska and BTM.

### Binary-coded ternary (BCT)

The binary-coded ternary (BCT) mixed-radix scheme, in which each trit is represented by two bits, can be used to simulate ternary computers using binary computers or to interface ternary and binary computers.

## Arithmetic and usage

Ternary arithmetic is extremely straightforward, but as it is part of the "sub-human scale", ternary, much like it's smaller kin binary, is not suitable for human use and suffers from issues such as lack of concision, digit monotony, and long digital fractions. The addition, subtraction, and multiplication tables require only 9 products to memorize. For large numbers with tens of trits, it still may be preferable to compress them into nonary or heptavigesimal and perform the arithmetic in that base instead. Additionally, unit fractions for non-powers of 3 in ternary are highly recurrent, although this is somewhat mitigated for 3-smooth numbers thanks to the minimally-recurrent expansion 1/2 = 0.1.

## See also

* Balanced ternary
* Senary
* Nonary
* Septemvigesimal
* Unoctogesimal
Misako (Wu Crew)

> So your wife's a whore? Damn, that must be rough for you and your daughter.
>
> Wu to Garmadon, The Wu Crew Episode 1

## Misako Montgomery Garmadon

**Misako Montgomery Garmadon** is Garmadon's wife and Lloyd's mother. She is an archeologist and at some point in time, had an affair with Wu.

## History

### Backround

Misako married Garmadon, and together they had a son named Lloyd. At an unknown point in time, she had an affair Wu.

On Valentine's Day of 2019, Misako left her parchment scrolls in the bathroom, Garmadon later mistakenly used them as toilet paper.

### The Wu Crew

#### Episode 1

When Wu went to pick up Jay and Kai from Principal Garmadon's office, Garmadon asked if Wu was the man that had an affair with his wife, the latter telling her that she was a whore and later called the principal's son his daughter.

#### Episode 3

One year after the parchment scrolls incident, Garmadon called Misako from his office, wishing her a happy Valentine's Day and promising her that he will make up for the lost scrolls. He later asked his wife is she spoke to Wu recently, with Misako asking him if he is being blackmailed by the old man shortly before Jay arrived at the office.

## Appearance

Misako has long grey hair and wears a french braid. She has round glasses and wears a tan buttoned shirt with pockets . She also wears a green scarf and has sand-green pants.

## Appearances

### The Wu Crew

* Episode 1
* Episode 3 (unseen)