recursal/Fanatic-Fandom huggingface dataset:
Matthew Garza's Fate x RWBY Crossover Project Wiki

**Welcome to the Matthew Garza's Fate x RWBY Crossover Project Wiki!**
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Mash Kyrielight

**Mash Kyrielight** is a Valean huntress and was a member of Team AMAN. Mash was the daughter of Lancelot du Lac and Elaine Corbenic. Mash was born out of wedlock and did not take either her mother or father's name, instead taking her maternal grandmother's maiden name.

From a young age, Mash wanted to be a huntress. She would be trained by her father alongside her siblings, Galahad and Melusine, as well as Jaune Arc and his cousin Gareth Orkney. Mash would develop feelings for Jaune, though never enacted on them though she and Jaune were very close friends.

Mash would later attend Beacon Academy, forming Team AMAN with Jeanne Arc (Jaune's twin sister), Astolfo Mercia (another one of Jaune's cousins), and Sieg Nibelung.
Гранд каньон

**Гранд каньон** — трасса средних размеров в TRAIL OUT, доступная для режимов Прорыв, Моно.класс, Охотник и Побег.

## Описание

Трасса средних размеров, расположенная в Гранд-Каньоне. Карта представляет из себя песчаное внедорожье. Значительная часть заезда проходит подле обрыва, который ограждён хлипким деревянным забором. Сам заезд начинается в районе деревушки в стиле "вестерна". В конце трассы встречается кладбище самолётов и развилка на дороге, где одна дорога уходит вниз, а другая вверх.

 События
Salem Avalon

**Salem Avalon** was a witch from the Age of the Gods. She is one of the few who possesses the power of Magic, and the master of the Grimm. She is also highly knowledgeable, cunning and manipulative.

She is the leader of a cabal of people with malicious plans and operates out of Evernight Castle in the Land of Darkness. Her goals are to find the Maidens and use their powers to obtain the Relics from the Huntsman Academies.

She was a part of the original Humanity, before being cursed with immortality and falling into a Grimm Pool. She was married to Ozma before their ideologies tore them apart making them mortal enemies.
Artoria Pendragon-Arc

### Grandparents

Loholt Pendragon (Paternal Grandfather)Morgause Pendragon (Paternal Grandmother)

### Parents:

* Aurelius Pendragon (Father)
* Arnive Pendragon (Mother)

### Children

* Saphron Cotta-Arc (Daughter)
* Altria Arc (Daughter)
* Mordred Arc (Daughter)
* Nero Arc (Daughter)
* Gray Arc (Daughter)
* Jeanne Arc (Daughter)
* Jaune Arc (Son)
* Lily Arc (Daughter)
* Noir Arc (Adopted Daughter)
* Joan Arc (Adopted Daughter)
* Jean Arc (Adopted Daughter)
* Artoria Caster/Artoria Avalon (Adopted Daughter)

### Nephew(s):

Through Morgan* Yvain Rheged
* Gawain Orkney
* Agravain Orkney
* Gaheris Orkney

Through Marriage

* Roland Neustria
* Rinaldo de Montauban
* Astolfo Mercia
* Toma Adel
* Mate Adel
* Van Adel
* Richard Plantagenet

### Niece(s):

Through Morgan* Gareth Orkney
* Boabhan Sith (Adopted)

Through Marriage

* Bradamante de Montauban
* Coco Adel

### Brother-in-Law:

Through Morgan* Urien Rheged (Formerly)
* Lot Orkney

Through Marriage

* Caligula Arc
* Frederick Nuestria
* Ganelon Ponthieu
* Amon Montauban
* Otto Mercia
* Giorgio Adel
* Henry Plantagenet

### Sister-in-Law:

* Gisella Ponthieu
* Aya Montauban
* Cynethryth Mercia
* Vivienne Adel
* Eleanor Plantagenet
* Martha Arc

### Son-in-Law:

* Shirou Emiya (Through Altria)
* Henry Jekyll (Through Mordred)
* Hakuno Kishinami (Through Nero)
* Sieg Nibelung (Through Jeanne)
* Oscar Pine (Through Lily)

### Daughter-in-Law:

* Terra Cotta-Arc (Through Saphron)
* Rin Tohsaka (Through Altria)
* Sakura Matou (Through Altria)
* Francine Polendina (Through Mordred)
* Ruby Rose (Through Jaune)
* Mash Kyrielight (Through Jaune)

### Grandchildren

* Adrian Cotta-Arc
* Aqua Cotta-Arc
* Ritsuka Emiya
* Kanna Emiya
* Melehan Jekyll
* Claudia Kishinami
* Collei Nibelung
* Argent Arc
* Aurum Arc
* Ember Arc
* Garnet Arc
* Rook Arc
* Summer Arc
* Taiyang Arc
* Juniper Arc
* Leon Arc
* Poppy Arc
* Ozma Pine
* Tippi Pine

### Pets:

* Cavall (Formerly)
* Cavall II
* Dunn Stallion

## Physical description

### Hair color:

* Golden Blonde
* Pale Blonde (Grimm Form)

### Eye color:

* Green
* Gold (Grimm Form)

### Skin Color:

* Fair
* Pale (Grimm Form)

## Notable Paraphernalia

### Weapon(s):

* Rhongomyniad
* Caliburn (Formerly)
* Excalibur (Formerly)
* Clarent (Formerly)

### Equipment:

* Avalon (Formerly)
* Pridwen (Formerly)
* Ehangwen
* Armor

**Dame Artoria Genevieve Pendragon-Arc** is a Huntress and leader of the Knights of the Round Table. She is a descendant of Arthur Pendragon, the final king of Vale. She is the wife of Charlie Arc and the mother of Saphron Cotta-Arc, Altria Arc, Mordred Arc, Nero Arc, Gray Arc, Jeanne Arc, Jaune Arc, and Lily Arc.
Candy Cat

**Candy Cat** is a character in "Peppa Pig".

Candy Cat is a friend of Peppa Pig. She attends the Playgroup with Peppa and their other friends. She is the daughter of Mummy Cat and Daddy Cat. She first appears in the episode "The Playgroup". Candy Cat is very good at playing a tiger, as revealed in "The School Fete". She can creep along quietly and then... jump! When something makes Candy happy, she purrs. The sound Candy Cat makes is: "Meow!".
King Fluukis-De

King Fluukis-De Flurkadurr was the first-ever King of the Central Kingdom of Flordodorr during the Pre-Imperial Era. He was a good man, who used his control over the Island of Flordodorr to protect the universe from the almighty power of the Orb, hiding it away within The Castle of Cleekudiidu. He is an ancestor of Trodiine Flurkadurr.
Romulus Arc

**Romulus Arc** was a Valean huntsman and general. Romulus is considered one of the founders of the Kingdom of Vale and founded the major city of Rome. His descendants are the famous Arc family.

While long dead by the time of the story, he does have a clone living that is possesed by the ancient mage Quirinus. As a result, a new being known as Romulus-Quirinus was born.
Deshu Flokus-Nul'da

Deshu Flokus-Nul'da was the leader of the Knights of the Central Kingdom of Flordodorr during the Pre-Imperial Era, and a mildly skilled Enchanter. He was also a founding member of the Original Legends of Flordodorr. He was the offspring of a Fleekiifloosian mother and a Celestus father, allowing him to live much longer than an average Fleekiifloosian. He acted as the protagonist of the Pre-Imperial Era, and the Deuteragonist of the World Empire Era.

On his thousandth birthday, he prepared for an adventure into the Great Unknown, casting out the weapons he forged in his youth: The Hammer of Cleekudiidu and the Blade of Fluubifleebob. He placed enchantments upon them both: Only a great warrior as skilled as Deshu himself could lift the Hammer from its tomb beneath The Castle of Cleekudiidu, and only a worthy warrior who could bring peace to the universe could pull the Blade from the enchanted stone it was stuck in, which itself only would appear on Fluubifleebobdays. With both his mighty weapons safe and sound, he sailed away in an Airship of Hard Light forged by the Orb to journey into the Great Unknown, never to be seen again.
Emerald Sustrai

**Emerald Sustrai** was a Vacoan huntress and former thief, terrorist, and member of Cinder's faction before she defected to Chaldea.

She was born into poverty to a single mother and her father had no idea that she even existed. Emerald's mother died when she was very young and so Emerald became an orphan and lived on the streets of Vacuo City. When Emerald was about 7 years old, she was kidnapped by a criminal syndicate and was trafficked to Vale as a slave. Emerald managed to escape and continued to live on the streets until she was about 17 at which point she was taken in by Cinder Fall to aid in her goals to acquire both the Maiden Powers and the Relics, as well as destroy Beacon Academy. While she personally did not care about Cinder's goals, she felt indebted to her for being the first person to show her any kind of affection (even if it was fake) and had fallen in love with her for the same reasons, so Emerald gave Cinder her utmost loyalty. Eventually Emerald began to realize that the actions that she was forced to take under Cinder and Salem's command were too evil to ignore, and also realized that Cinder never cared about her. As such Emerald joined Chaldea alongside Mercury.
Bruce Boxleitner

**Bruce William Boxleitner** (born May 12, 1950) is an American actor, sci-fi and suspense writer. He is known for his leading roles in the television series *How the West Was Won*, *Bring 'Em Back Alive*, *Scarecrow and Mrs. King* (with Kate Jackson), and *Babylon 5* (as John Sheridan in seasons 2–5, 1994–98). He is also known for his dual role as the characters Alan Bradley and TRON in the 1982 Walt Disney Pictures film *Tron*, a role which he reprised in the 2003 video game *Tron 2.0*, the 2006 Square-Enix/Disney crossover game *Kingdom Hearts II*, the 2010 film sequel, *Tron: Legacy* and the animated series *Tron: Uprising*. He co-starred in most of the *Gambler* films with Kenny Rogers, where his character provided comic relief.
Ancienustian

The Ancienustians were an ancient race that closely resembled humans. They were from the planet Ancienus-II. They and Ancienus-II were destroyed by a black hole long ago. Thousands of years ago, they interbred with the Fleekiifloosians, giving them some of their traits, including having two arms, two eyes, human-like skin tones, and the advanced strength and speed of the Ancienustians. The first three traits are randomly given to Ancienustian-descended Fleekiifloosians, and the fourth one is given to all descendants.
Artoria Avalon

**Artoria Avalon** was a queen and mage during the Age of the Gods. Artoria was born an impoverished girl in an unknown kingdom, however her immense magical skill and talent would eventually allow her to rise and restructure the kingdom into a fair land. At her peak, it is said that her power rivaled the Brother Gods.

While her legend has long been forgotten in its original form, aspects still prop up as it influenced others throughout the many millennia since her life time and her lineage live on leading to Salem Avalon then to the Arcs, Pendragons, and Schnee families of the modern age.

When Artoria was 16, through magical means she was lost to time and wound up in the modern age though she had amnesia of her original life and simply believed that she was regular denizen of Remnant and lived on a farm taking the name **Artoria Caster**. As a member of the Old Humanity who held magic on the level of Gods she attracted the attention of Chaldea who recruited her. Artoria was met with her descendants, who believed that she was a clone of their youngest daughter Lily. As such they adopted her. Artoria would learn the truth of her origins and unlocked her true power which she used to aid her new family in their mission. She would eventually return to her original time in a sort of stable time loop.
Mercury Black

**Mercury Black** is a huntsman and former Assassin associated with Chaldea. Mercury was born in Mistral to Marcus and Melanie Black. Marcus abused Mercury to raise him as the perfect assassin, going so far as to cut off Mercury's legs while was conscious. Mercury would kill Marcus and then joined Cinder Fall out of pragmatism. Mercury would later defect to Chaldea.
Вселенная Глючных Разломов

## Фантом Глючных Разломов

### Внешний вид

Фантом Глючных Разломов выглядит также как и Оригинальный Фантом с натянутым синим капюшоном на котором прикреплены синие сберегательные кристаллы которые помогают ему сдерживать глючную энергию , но из-за того что он немного помешан на своей красоте он не предусмотрел что количества кристаллов будет не достаточно и поэтому по его телу расположены маленькие глючные трещины которые светятся глючным пламенем , слабо видных обычным глазам.

### Краткая информация

Фантом Глючных Разломов очень серьёзно подходит к сражениям и готов пожертвовать ради победы всем чем угодно .Он очень азартный и из-за этого он очень часто отправляется в Сумасшедшую вселенную для того чтобы поиграть с кем-то в карты или в другие азартные игры и иногда он даже встречается с Пулевым Тимуром который обладает таким же азартом. Он входит в "Глючную атаку".

## Статус

### Отношения

Нейтрально относиться ко всем во вселенной

### Внешний вид

Тело Тимура Глючных Разломов покрыто небольшими трещинами из которых светится голубой огонь. У него синие крылья и голубые дополнительные глаза. Его зрачки состоят из сберегательных кристаллов которые позволяют ему удерживать свои силы внутри. Тимур Глючных Разломов является проекцией воспоминаний Фантом Глючных Разломов и по сути не является настоящим Тимуром...

### Краткая информация

Тимур Глючных Разломов был создан уже после создания вселенной из-за того что настоящий Тимур Глючных Разломов бросил всю вселенную и исчез. Он является просто воспоминаниями Фантом Г.Р. которые он пытался восстановить используя код и память.
Robin Hood

**Robin Hood** is a Valean huntsman, criminal, and revolutionary. Robin Hood is in truth a title that he currently holds. His true identity is that of **Robert Loxely**, though he has discarded that identity in favor of Robin Hood. He later learned that he was the half-brother of Roman Torchwick, though neither know exactly how.

Robin attended Beacon Academy under his original identity and was partners with Richard Plantagenet.
Улицы Л.А.

**Улицы Л.А.** — трасса средних размеров в TRAIL OUT, доступная для режимов Прорыв, Моно.класс и Охотник. Открывается для свободного заезда при достижении 300000 фанатов.

## Описание

Трасса средних размеров, расположенная в пригороде Лос-Анджелеса. Трасса проходит вдоль улиц пригорода, половина из которой проходит в каналах. Довольно открытая и ровная трасса, однако в районе каналов могут возникнуть трудности из-за неровной дороги и узких поворотов.

## Интересные факты

* Именно с этой трассы начинается игра.

 События
С.Ф. Хиллтаун

**С.Ф. Хиллтаун** — трасса средних размеров в TRAIL OUT, доступная для режимов Прорыв, Моно.класс и Охотник. Открывается для свободного заезда при достижении 400000 фанатов.

## Описание

Трасса средних размеров, расположенная в центре Сан-Франциско. Трасса проходит на знаменитых вертикальных улицах города, а также придётся проехать через торговый центр, стройку и узкие закоулки улиц. Сама трасса довольно прямая и ровная, за исключением проезда через стройку и крайне резких поворотов. В районе стартовой линии проходят трамвайные пути, по которым противоположно друг другу ездят сами трамваи, которые сбить невозможно.

 События
Oscar Pine

**Oscar Pine** is a Mistrali huntsman. Oscar was originally a farmhand, however, after the Fall of Beacon he was possessed by the soul of Beacon's Headmaster, Ambroise Ozpin. Ozpin was in fact an ancient mage and warrior known as Ozma who was locked in a forever war with Salem, and so Oscar was forced to enter the fray, which led to him joining Chaldea. Oscar and Ozpin would later be separated with Ozpin gaining a homunculus cloned version of his original body. Despite this, Oscar remained in the battle.
Джо Бумер

**Джо Бумер** — персонаж TRAIL OUT и участник фестиваля. В чёрном списке занимает 4-ое место.

## Биография

Родился 1 сентября 1983 года в Техасе. О прошлом Бумера ничего неизвестно. Известно лишь то, что он или его семья владеет целой фермой Бумеров, расположенной в Вермонте. Больше всего Бумер любит выпить и большие авто.

Обе дуэли с Джо проходят на его ферме в Вермонте. В дуэлях он будет использовать Pronco SV, переделанный под монстр-трак. На дороге ему будет помогать Piggy Pickup с девушкой в кузове, которая будет закидывать Михалыча гранатами, но вылетит с дороги в середине заезда, а ближе к финишу пролетит кукурузник и сбросит несколько бомб на трассу. После победы в гонке Бумер попытается напасть на Михалыча с битой исподтишка, но его остановит Соня Масс с помощью шокера. В дерби также встретится тот же Piggy Pickup, но в двойном варианте. После победы над ним, Джо с Женькой устроят драку за лицензию. Михалыч отвлекает Бумера, а тот в свою очередь говорит Михалычу, что тому не стоило возвращаться на фестиваль, но не успевает договорить, как его вырубает Женька.

Далее Бумер появляется в заезде против Фрау Убер ближе к концу заезда, где он выезжает на дорогу на своём улучшенном Pronco, но его чуть ли не сразу сбивает поезд. После победы над Фрау он появляется в катсцене со всеми остальными гонщиками.

## Поведение на дороге

Поскольку Джо ездит не на самых быстрых машинах, то на первом месте его можно увидеть лишь изредка. Он не прочь побадаться на дороге, если подворачивается возможность. В классе C и B он использует Pronco SV, а классе A Bully Size X.

В дерби Бумер является самым опасным и стойким противником благодаря своим Pronco SV и Piggy Pickup. Он всегда будет держаться в самом верху списка и уничтожить его будет крайне проблематично.

## Интересные факты

* Образ Бумера это стереотипный образ американского реднека — грязный и неухоженный фанат больших машин и пива.
Continued Absolute Infinity

Continued Absolute Infinity is the supremum of all N-Ords. They are usually shown as Ω\*, or Ω(2,1). The class that CAI inherits is also called Ω(2,1)-Ord.

## Extension

Just like how we can take the supremum of all Ordn, we can also take the same kind of supremum for Ω(2,1). This would lead us to Continued 2-Absolute Infinity, written as Ω(2,2). And then Ω(2,Ω(2,1)) and so on. The supremum of all Ω(2,N) is Ω(3,1), called 2-Continued Absolute Infinity.

Of course, this brings us to the question: How does the Kappa Function relate here? We call Ω(2,1) K(0,2). We call K(K(K(...,2),2),2) K(1,2). Same logic with all Ω(N,M). Eventually we reach the point Ω(Ω(Ω(Ω(...),1),1),1),1), which in Kappa is written as K(0,K(0,K(...))). We call this K(0,0,1). We can continue this pattern. K(1,0,1), K(0,1,1), K(0,0,0,1), etc.

Eventually, the Kappa Function degenerates. We do have some definitions before though.

* K(0|ω,1), K(0,0,0...0,0,1): Small Ternite Post-Ordinal
* K(0|Ω,1): Large Ternite Post-Ordinal

But the Kappa Function, and all of it's possible extensions within N-Ord are all smaller than a new level of post-ordinal we call Kappa-Naught.
Женька

**Женька** — персонаж TRAIL OUT. Лучший друг Михалыча и бывший участник фестиваля.

## Биография

Лучший друг Михалыча и участник фестиваля Trail Out в прошлом, который помогает своему другу со сборкой автомобилей и улучшению гаража. Всегда носит противогаз, который он носит, по его словам, с того момента, как его придавило машиной.

## Интересные факты

* Образ Женьки сильно вдохновлён образом персонажа Ж-12 из Call of Duty: Modern Warfare.
	+ В бета-версии игры Женька даже носил майку-тельняшку, как у Ж-12, но в финальной версии её заменили на чёрную майку, а с обновлением так и вовсе он носит чёрную майку с рисунком "Пивозавра".
* Рукопожатие Михалыча и Женьки в сцене их встречи является отсылкой аналогичную сцену из фильма "Хищник" 1987 года.
	+ Эта сцена и сцена после победы на Фрау Убер единственные, в которой Женька носит простую чёрную майку.
	+ Следом после этой сцены появится сообщение с изображением, на которой Женька одет в чёрную кожаную куртку.
* В сцене, когда Женька бросает гранату в машину Вудса, после её взрыва Женька падает в стандартной позе падения из мультсериала "Гриффины".
TRAIL OUT Вики

--------------------------------Колонна 1---------------------------------

свободную энциклопедию, посвящённую игре TRAIL OUT, которую может редактировать каждый.
Сейчас в FlatOut вики **24 статьи** и **77 изображений.**
Вы можете отслеживать активность **сообщества** на специальной **странице**.

# **Навигация**

* Персонажи
* Режимы
МихалычЖенькаИван КомрадБиг ЧизЮджи ТянДжо БумерСоня МассФрау УберФрэнк ВудсТом ТоррентКандидатПрорывКроссМоно.классДоминацияДербиМоно.дербиТрюкиОхотникПобег

# **Новое обновление**

Вышло новое обновление. Список нововведений:
* Новая карта Nordlooping;
* Новые авто: Henry 1F, MAR10, Lastochka 2105, Raptor Pickup;
* Новый персонаж: Mia Peretz;
* Улучшение производительности игры.

Вот список служебных страниц, которые пригодятся любому участнику вики:

* Все статьи вики
* Категории
* Свежие правки
* Изображения на вики
* Справка
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* Управление вики
* Оформление вики

Посетите Вики Сообщества и задайте любой вопрос на форуме.
Биг Чиз

**Биг Чиз** — персонаж TRAIL OUT и участник фестиваля. В чёрном списке занимает 6-ое место.

## Биография

Родился 9 января 1986 года в Лос-Анджелесе. О прошлом Чиза ничего неизвестно. У Чиза есть своя банда, члены которой ездят на фиолетовых Thunder D и стреляют по Михалычу из пистолетов.

Обе дуэли с Чизом проходят в Лос-Анджелесе. Заезд проходит по улицам города, по которым также будут ездить подручные Чиза, которые не откажут себе в том, чтобы пострелять в Михалыча. В противовес им на поворотах стоят полицейские патрули, которые будут стрелять и взрывать вражеские машины. Заезд заканчивается в тупике одной из улиц, в которой проходит дерби. После победы над ним Чиз попробует словесно унизить Михалыча, но всё равно отдаёт свою лицензию.

Далее Чиз появляется в заезде против Фрау Убер в середине заезда, где будет стрелять из дробовика по Михалычу, но после проезда по тоннелю, его расстреляют спецназовцы на вертолёте. После победы над Фрау он появляется в катсцене со всеми остальными гонщиками.

## Поведение на дороге

Биг Чиз на дороге старается бороться за первые места, но зачастую ползёт позади Вудса и Фрау. Неудачный старт может оставить его на последних местах. В классе C и B он ездит на Space 69, а в классе A на Raider EL, который не улучшит его ситуацию на дороге.

В дерби Чиз по выживаемости находится в середине списка. Он заметно прочнее Юджи и Убер, но сильно слабее Вудса и Джо. Perennial IV, который Чиз использует в классе A, кажется чуть более прочнее, но не настолько, чтобы это было заметно.

## Интересные факты

* Образ Биг Чиза очень сильно навеян персонажем из игры Grand Theft Auto: San Andreas — Биг Смоуком. На это указывает несколько факторов:
	+ Из очевидного, Чиз носит такую же зелёную рубашку и тёмные штаны, как и Смоук. Он также является афроамериканцем и имеет бородку, как у Смоука.
	+ Чиз носит шляпу и очки, которые отчасти схожи с теми, что носит Смоук.
	+ Фиолетовые машины подручных Чиза отсылаются на банду Балласов, с которыми был связан Смоук в сюжете игры.
	+ "Сырная" направленность образа Чиза отсылается на мем с большим заказом Биг Смоука.
* Фраза Чиза в начальной катсцене дерби с ним "*Михалыч, чёрт, мы опять тут*" является отсылкой на фразу и, по совместительству, мем "*Ah shit, here we go again*" из GTA: San Andreas.
* Катсцена с "унижением" Чизом Михалыча является отсылкой на катсцену-мем из Grand Theft Auto V, в которой Ламар "прожаривает" Франклина.
Coco Adel

## Family Members

### Ancestor(s):

* Artoria Avalon
* Salem Avalon
* Ozma
* Autumn Avalon
* Anchises Troy
* Genetrix Vinalia/Aphrodite
* Aeneas Troy
* Rhea Arc
* Pater Arc/Ares
* Romulus Arc
* Gaius Arc
* Julius Arc
* Cleopatra Arc
* Charles Arc
* Rotrude Arc

### Grandparents

* Karl Arc (Paternal Grandfather)
* Bertrada Arc (Paternal Grandmother)

### Parents:

* Giorgio Adel (Father)
* Vivienne Arc-Adel (Mother)

### Uncle(s):

* Charlie Arc
* Caligula Arc
* Frederick Nuestria (Through Marriage)
* Ganelon Ponthieu (Through Marriage)
* Amon Montauban (Through Marriage)
* Otto Mercia (Through Marriage)
* Henry Plantagenet (Through Marriage)

### Aunt(s):

* Gisella Ponthieu
* Aya Montauban
* Cynethryth Mercia
* Eleanor Plantagenet
* Martha Arc
* Artoria Pendragon-Arc (Through Marriage)

### Siblings:

* Toma Adel (Older Brother)
* Mate Adel (Younger Brother)
* Van Adel (Younger Brother)

### Cousin(s):

First Cousins* Saphron Cotta-Arc
* Altria Arc
* Mordred Arc
* Nero Arc
* Gray Arc
* Jeanne Arc
* Jaune Arc
* Lily Arc
* Joan Arc (Adopted)
* Artoria Caster/Artoria Avalon (Adopted)
* Jean Arc (Adopted)
* Roland Neustria
* Rinaldo Montauban
* Bradamante Montauban
* Astolfo Mercia
* Richard Plantagenet

## Physical description

### Height:

* 5'9"
* 6'0" (in heels)

## Notable Paraphernalia

### Weapon(s):

Gianduja

**Coco Gabrielle Arc Adel** is a Huntress from Vale.
N-Arithmetic

N-Arithmetic (*very rarely K-Arithmetic*) is the system used to define supremums for the first few paragoogolisms in WPG. It is a way of extending the idea of supremums to Post-Ordinals.

## Mechanism

### Pretending

N-Arithmetic simply pretends that the definitions made for Ordinals can be reasonably extended (in symbolism) to Post-Ordinals. This means that while say, Ω+1 is not *actually* well-defined, we pretend it's well-defined and define Ω+2, Ω+3 and etc. This allows us to define new Post-Ordinals without having to go through with formalising our definitions.

### Supremums

The supremum of N-Arithmetic is usually considered in the same logic that the Supremum of regular ordinals is considered Ω. Basically, we can define Post-Ordinals which can be correlated to regular Ordinals. And just like how the Supremum of Ordinals is Ω, Supremum of Ordinals and Ω-Arithmetic is defined as Ω(1).
Граница села

**Граница села** — трасса средних размеров в TRAIL OUT, доступная для режимов Прорыв, Моно.класс, Охотник и Побег.

## Описание

Трасса средних размеров, расположенная на пшеничных полях фермы Бумеров. Вся трасса состоит из просёлочной дороги вдоль пшеничных полей, и лишь один вертикальный заезд проходит на асфальтированной дороге. Трасса состоит из множества протяжённых участков дорог и резких поворотов то тут, то там.

 События
Л.А. Рундтаун

**Л.А. Рундтаун** — трасса средних размеров в TRAIL OUT, доступная для режимов Прорыв, Моно.класс и Охотник. Открывается для свободного заезда при достижении 150000 фанатов.

## Описание

Трасса средних размеров, расположенная в пригороде Лос-Анджелеса. Трасса проходит вдоль улиц пригорода, которая ближе к концу перемещается в каналы. Довольно открытая и ровная трасса, на которой присутствует парочка резких поворотов, но в них легко войти.

 События
Pseudo-sets

Pseudo sets (AKA n-classes) are a simple extension to sets that allow for the use of larger numbers than absolute infinity in a formal system (note that the definition here is not formal, although it could theoretically be formalized).

## Background

To start we look at sets, which are collections of other sets which can be empty. But there cannot be duplicate elements and the elements are unordered, so {5,5,4} = {4,5}.

Now we can make an encoding of sets to numbers:

1. {} = 0, the empty set is 0
2. {{}} = {0} = 1
3. {{},{{}}} = {0,1} = 2
4. so on

So the rules are:

1. {} = 0
2. n = {a|a<n}, n is the set containing all (encoded) numbers less than n.
3. n+1 = nU{n}, the successor to n is the union of n and the set containing n (this follow from the previous rule).

Now, the set of all natural numbers, {0, 1, 2, 3,..} is valid in this encoding, and is greater than all natural numbers, so it is essentially infinity. We can call this number ω. The interesting thing here is that {ω, 0, 1, 2,..} is also valid, and is ω+1. We can create ω+ω, ω\*ω, ωω and many more things (note that ωω is the tip of the tip of the tip ... of the iceberg). The limit for only using sets would be absolute infinity, written Ω. Ω is the set containing all of these encoded numbers (also called ordinals), which paradoxically creates a new ordinal, and so is ill-defined, but we have a trick up our sleeve to make a well-defined version.

## Classes and Beyond

Classes are actually used in formal mathematics, but beyond classes I'm not so certain about the usage in formal mathematics. So what is a class? A class is a collection of sets or other classes, and they work almost identically to sets (I.E. no duplicates and order doesn't matter), so all sets are classes but not all classes are sets.

First we can call the ordinals defined with sets 0-ordinals. The class of all 0-ordinals is actually well defined since it wouldn't create a new 0-ordinal, this class is commonly ord but here we will call it 0-ord. We can define successorship for classes the same way as we do for sets, and thus the class of all 0-ordinals and 0-ord will be ord+1. Now we can get much further ord+ord, ord\*ord, and a lot further, we can call these 1-ordinals.

### Beyond

What do we have to do to get further? It should be obvious! Create 1-classes which can use themselves, classes, and sets. Then we have 1-ord be the 1-class containing all 1-ordinals. Just as before we can add and do tons of stuff to make it bigger, so 2-ord, 3-ord, and bigger! Of course it is good to give a better definition than using ellipses, but you likely understand it by now so if you want you can stop reading.

We define things as follows,

1. 0-classes are classes
2. n-classes are sets that can contain i-classes for 0<=i<=n, n>0
3. n-ordinals are von-Neumann ordinals that are in n-1-classes if n<ω, n-classes otherwise
4. n-ord is the n-class containing all n-ordinals

Thanks for reading!
Chevalier d'Eon

**Chevalier d'Eon** was a hunter from Vale and a member of Team AMEC, later joining the Chaldea Security Organization. Chevalier was originally from Vale, though they would leave the kingdom to attend Atlas Academy. There Chevalier would be part of Team AMEC with Marie Antoinette, Wolfgang Amadeus Mozart, and Charles-Henri Sanson. While all of them got along to various levels, a sort of rivalry would sprout between Chevalier, Amadeus, and Charles-Henri over the affections of Marie.
One-Omega

One-Omega is defined as the Supremum of Ord0 (talked about later). It is represented using Ω(1).

## Ord0

Ord0 is an extended definition of the Ordinals allowing the use of Ω as a variable. This is done using N-Arithmetic (to be more specific, Ω-Arithmetic). The Supremum of all of these is Ω(1).

## Extensions

Just like how we used Ω-Arithmetic to define Ord0 and then used it to define Ω(1), we can do the same to Ω(1). We can use Ω(1)-Arithmetic to make Ω(2). And so on. We can even have Ω(Ω). and Ω(Ω(Ω)). and so on...

Eventually we end up at Ω(Ω(Ω... which is called Megaepsilon-Naught.
Иван Комрад

**Иван Комрад** — персонаж TRAIL OUT и участник фестиваля. В чёрном списке занимает 7-ое место.

## Биография

Родился 1 декабря 1972 года в Москве. Ничего о его прошлом неизвестно, кроме лишь слухов о работе в КГБ. В какой-то период времени стал участником фестиваля.

Для дуэли с Михалычем Комрад выбрал заезд по холодной набережной Питера и замёрзшей Неве, а для дерби гаражный кооператив вблизи Москва-Сити в Москве. После победы над ним Комрад отдаёт лицензию Михалычу.

Далее Комрад появляется лишь в катсцене после победы над Фрау Убер.

## Поведение на дороге

На дороге Комрад вполне оправдывает своё седьмое место в списке. Зачастую он будет держаться на последнем месте, обгоняя лишь тех, кто уже выбыл из гонки. Ездит на не особо быстрой Olga 24, но в классе А уже пересаживается на более конкурентно способную Galya Coupe, на которой он будет уже держаться в середине турнирной таблицы.

В дерби Комрад зачастую остаётся в живых одним из последних, благодаря высокой прочности его авто Olga. В дерби класса A Комрад будет использовать Taiga 4x4. Несмотря на базовую живучесть этого авто, позиция Ивана в дерби зачастую никак не меняется.

## Интересные факты

* Дизайн Комрада представляет из себя стереотипный образ гопников.
* Музыкальная тема Комрада выполнена в жанре "хардбаса".
* Не смотря на то, что у Комрада есть лицензия на Blista 218, в игре он её не использует, но используют его подручные.
* Фамилия Комрада с английского переводится как "товарищ".
Alters

**The Alters** were a series of clones of various people created by Arthur Watts, James Moriarty, and Gilles de Rais to serve as forces for Salem. Compared to the Shadow Hunters, who were mindless drones in the shape of people, the Alters were proper clones who developed their own personalities, often being some sort of inversion of the original. The Alters were generally composed of clones prominent hunters or hunters-in-training. Because of Gilles de Rais' former closness with the Arc/Pendragon family, many of the Alters were harvested from them. The list of Alters included:

* Artoria Pendragon-Arc Alter/Sombra Pendragon
	+ Created to be the leader of the Alters. She defected to the Protectors of Remnant.
* Altria Arc Alter/Noir Arc
	+ Defected to Opzin's side. Was adopted by the Arc Family.
* Nero Arc Alter/Whore of Babylon
* Gray Arc Alter/Corpse King
* Jeanne Arc Alter/Joan Arc
* Jeanne Arc Alter Lily/Jean Arc
* Jaune Arc Alter/Gris Arc
* Arjuna Alter/Partha
* Atalanta Alter/
* Beni-enma Alter/Vermillion
* Cu Chulainn Alter/Riastrad
* Shirou Emiya Alter/The Executor
* Galahad du Lac Alter/Galath
* Medusa Gorgon Alter/Gorgo
* Okita Souji Alter/Majin Okita
* Alcaeus Heracles Alter/Alcides
* Ruby Rose Alter/Umber Rose
* Weiss Schnee Alter/Schwarz Schnee
* Blake Belladonna Alter/Cheshire Belladonna
* Yang Xiao Long Alter/Phoenix Xiao Long
* Nora Valkyrie Alter/Donar Valkyrie
* Pyrrha Nikos Alter/Pildes Nikos
* Lie Ren Alter/Shan Ren
Долина холмов

**Долина холмов** — трасса больших размеров в TRAIL OUT, доступная для режимов Прорыв, Моно.класс и Охотник. Открывается для свободного заезда при достижении 500000 фанатов.

## Описание

Трасса больших размеров, расположенная вдоль холмов. Сама трасса довольно протяжённая без сильно резких поворотов. Здесь лучше всего раскрываются машины с высокой максимальной скоростью.

 События
Центр С.Ф.

**Центр С.Ф.** — трасса средних размеров в TRAIL OUT, доступная для режимов Прорыв, Моно.класс и Охотник. Открывается для свободного заезда при достижении 600000 фанатов.

## Описание

Трасса средних размеров, расположенная в центре Сан-Франциско. Большая часть трассы проходит по узеньким вертикальным улочкам города с резкими поворотами. Здесь, как и на трассе С.Ф. Хиллтаун есть трамваи. Единственное место, где имеется возможность нормально разогнаться и не бояться расшибиться об ограждение на резком повороте, это начальный и конечный куски трассы, связанные большим поворотом.

 События
Emerson Gamer

Emerson Gamer foi o personagem que deu origem a todo o Universo Na Net.

Emerson teve uma vida curta e cheia de sofrimento, pois foi amaldiçoado com o peso de dividir a conta com Ribamar Gamer. Os dois viviam em intenso conflito, que acarretava em uma grande onda de ódio contra Emerson vinda dos fãs de Ribamar.

Emerson, quando tinha o controle da conta, demonstrava ser ingênuo, inocente e muito sonysta. Tinha o costume de escrever errado e considerar-se bastante esperto, apesar disso.

## Morte

Emerson Gamer chegou à trágica conclusão de que para encerrar o ciclo de brigas por dominação, teria que se sacrificar, dando a Ribamar Gamer, mais querido e amado, o controle total e final da conta. Hoje, Emerson é visto como herói e seu legado é respeitado por toda a comunidade.

## Links

* Biografia de Emerson Gamer (por Ribamar Gamer):https://twitter.com/ribamarnanet/status/1419338580695126021
Paragoogology Wiki

**Welcome to the Paragoogology Wiki!**
Welcome to this wiki about Paragoogology!

Paragoogology is the study of numbers past Absolute Infinity, the Supremum of the Ordinals. Anyone can add their own ideas, as long as it's reasonably defined. This means that your number must be a logical extension that eventually finds a root at Absolute Infinity. Please follow the rules.

Have fun!

## Important articles

N-ArithmeticUnreachable Post-OrdinalZeroid TheorySectorsPlaceholderto be discovered...Placeholderto be discovered...

*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.
Pierre Merlot

## Dr. Merlot

**Dr. Pierre Merlot** was a Valean scientist and biologist who was fascinated by the Grimm. After causing the Siege of Mountain Glenn, he joined Salem's Cabal. Pierre's research was instrumental to Salem's plans and created several new species of the beasts as well as stronger versions of existing ones, and even sentient members of the species.
Megazeta-Naught

Megazeta-Naught is the first of the Megazeta numbers. It is the first fixed point with the property that EC = C. It is represented using Z0. It is also K(0,2) using Kappa Notation.

We can extend it using EZ₀+1 and so on to get Z1 then Z2 and so on. We eventually end up at ZZ... which is called Megaeta-naught.
Sector

Sectors are a special type of entity that are similiar to numbers, but can be multiple values simultaneously. They are shown as a set with an asterisk on the front, like

∗
C

{\displaystyle \ast C}

†. Although their creation is dependent on sets, they are not a variation on sets. Sectors are entities which are multiple things at once. Sectors are defined more rigorously as:

∗
C
:=
∀
x
∈
C
(
∗
# C
x
)

{\displaystyle \ast C := \forall x \in C(\ast C = x)}

This implies that the membership in a set and equilavency in a sector is equivalent.

## Examples

For example, the sector

∗
{
1
,
2
,
3
}

{\displaystyle \ast\{1,2,3\}}

 is a sector which is equal to 1, 2 and 3 simultaneously.

## Properties and Theorems

* The sector made from a set and the sector that is equal to a set are not the same thing.

∗
C
≠
∗
{
C
}

{\displaystyle \ast C \neq \ast\{C\}}

* A sector inside another sector dissolves into it's elements.

∗
{
a
,
b
,
c

,
∗

{
d
,
e
,
f
}
,
g
# }
∗
{
a
,
b
,
c
,
d
,
e
,
f
,
g
}

{\displaystyle \ast\{a,b,c,^\ast\{d,e,f\},g\} = \ast\{a,b,c,d,e,f,g\} }

* A unary function applied to a sector will simply output the sector with the function applied to all values.

f
(
∗
C
# )
∗
{
f
(
x
)

x
∈
C
}

{\displaystyle f(\ast C) = \ast\{f(x) | x \in C\}}

* An n-ary function applied to various sectors will output the sector with all of the possible results from the n-ary function.

f
(
∗

A
1

,
∗

A
2

,
∗

A
3

,
∗

A
4

…
# )
∗
{
f
(

x
1

,

x
2

,

x
3

,

x
4

…
)

x
i

∈

A
i

}

{\displaystyle f(\ast A\_1,\ast A\_2,\ast A\_3,\ast A\_4 \dots) = \ast\{f(x\_1,x\_2,x\_3,x\_4\dots) | x\_i \in A\_i\}}

* Sectors break the transitivity of equality. if

# a
∗
C

{\displaystyle a = \ast C}

 and

# b
∗
C

{\displaystyle b = \ast C }

, a may not be equal to b. For example:
	+ 5 = \*{2,4,5}
	+ 4 = \*{2,4,5}
	+ and yet, 4 ≠ 5.

## Footnotes

†Usually, when writing down sectors in regular text you'd write "C, instead of \*C.
Megaepsilon-Naught

*This is not the same E0 as the E0 found in Hypergoogology. Just be careful.*

Megaepsilon-Naught is the first in the series of Megaepsilon numbers. It's the smallest fixed point of Ω(C), where Ω(C) = C. It is a series of the Megaepsilon Numbers. They are represented using En . E0 can also be represented as K(0,1) using Kappa Functions.

## Getting the other megaepsilon numbers

Getting to the other megaepsilon numbers follows the same logic as going from ε0 to ε1 . We can do E0+1, and then Ω(E0+1), and then Ω(Ω(E0+1)), and etc. This is E1. We can continue until we have EE.... This is called Megazeta-Naught.
Ribamar NFT

> Ribamar NFT é o verdadeiro Ribamar!
>
> Ribamar NFT

Um cientista maligno conhecido como Dr. Ivo Ronildo criou um robô com o objetivo de derrotar Ribamar Gamer, esse robô era Ribamar NFT.

Ribamar NFT era um robô maligno que estava sempre trazendo o caos por onde passava, ele não só tinha aparência similar a de Ribamar Gamer como também falava em terceira pessoa. Ribamar NFT desenvolveu uma forte e icônica rivalidade com Ribamar Gamer, travando várias batalhas e até mesmo uma partida de futebol. Apesar de sua personalidade sombria, ele demonstrou algumas vezes ter pessoas com quem se importava, e fez alguns aliados ao longo de sua jornada.

## Morte

Durante um confronto entre os Na Nets e o Dr. Ivo Ronildo, Ribamar NFT foi derrotado em um duelo contra Ribamar Gamer e posteriormente jogado no lixo por Ronildo.

## Links

* Duelo no futebol;

https://twitter.com/ribamarnanet/status/1496649110375604227?t=UR3PUHUd1bH8vw-x1JHsVg&s=19

* Morte de Ribamar NFT;

https://twitter.com/ribamarnanft/status/1498002966539812867?t=ZddC5rZr31yFZ4UgKSiHrA&s=19
Haven

A **Haven** is a specialized Algebraic Structure that allows us to discuss addition in isolation of multiplication in Zeroid theory. To discuss multiplication in isolation of addition you can use a Sanctuary. The separation is useful as it isolates the two threads of Zeroid thought and the structures are simpler and more well behaved. To handle the complexities that arise when combining these two operations together an Arcanum is needed.

A Haven is a Class equipped only with addition, two basic subdivisions, exofinite numbers and subfinite numbers, a partial identity element to the exofinite numbers, the honorary zeroid, which is itself an exofinite number, and subfinite numbers that obey a looser set of rules.

## Definition of a Haven

### Haven

A **Haven** is a class equipped with exactly one binary operation, called addition such that: (1) It contains two disjoint subclasses, that form an **Outer Haven** and **Inner Haven** with respect to the addition operator (2) contains any element that can be generated from adding pairs of elements already within the haven. (3) obeys all the assumptions of a haven.

### Components of a Haven

An **Outer Haven** is a class equipped with exactly one binary operation, called addition, such that: (1) Every element of an Outer Haven is an exofinite number (2) contains any element that can be generated from adding pairs of elements already within the Outer Heaven (3) obeys the basic assumption and the outer assumptions of a haven.

An **Inner Haven** is a class equipped with exactly one binary operation, called addition, such that: (1) Every element of an Inner Haven is a subfinite number (2) it contains any element that can be generated from adding pairs of elements already within the Inner Haven and (3) obeys the basic assumption and inner assumptions of a haven.

An **Alchemy Lab** is the subclass of all elements in a haven that are neither in its Outer Haven nor Inner Haven.

## Assumptions of a Haven

### The Basic Assumption

**Basic Assumption.** Addition is a binary function which is closed, associative, and commutative.

### Outer Assumptions

**Advanced Assumption I.** An element called the Honorary Zeroid exists.

**Advanced Assumption II.** Any exofinite number plus the honorary zeroid returns the exofinite number

**Advanced Assumption III.** The Honorary Zeroid is an exofinite number.

**Advanced Assumption IV.** The sum of any two exofinite numbers is an exofinite number.

### Inner Assumptions

**Advanced Assumption V.** A subfinite number is not an exofinite number

**Advanced Assumption VI.** The sum of any two subfinite numbers is a subfinite number.

### The Alchemic Assumption

**Advanced Assumption VII.** The Sum of a subfinite number and an exofinite number is neither the subfinite number nor the exofinite number.
Unreachable Post-Ordinal

Unreachable Post-Ordinal (Shortened to *UPO*) is the first Post-Ordinal which cannot be defined using OCF-Substitution. It is written in several ways. The most common ones are Ip or Ip(0). It can be defined as the supremum of all Φ → α, where α is some countable ordinal. It can also be described as Φ → ω1 where ω1 is the first uncountable ordinal.

It can also be written as Φ1(1,0).

## Reaching N-UPO FP

To get to Ip(1), we need to define a new way from where we can recurse a veblen-like function. Fortunately for us, we will land on Ip(1) no matter what kind of veblen-like recursive extension we make, since by definition you can't get ω1 from ω.

So we can officially define Ip(1) as "Supremum of all f → α, where α is a countable ordinal, and f is a veblen-like recursive function which works over Ip(0)." We can define a similiar meaning for Ip(2), and so on. Now, we can reach Ip(Ip(Ip(... which is the UPO Fixed Point. But we don't have to end here.

Remember how I said Φ1(1,0) is Ip(0)? Φ1(1,1) is Ip(1). and so on. Φ1(Φ1(Φ1(...),0),0),0) is equal to the UPO Fixed Point. Using veblen-like notation, which Φ1 is, we'd notate this as Φ1(2,0). We can go further until we're at Φ1(Φ1(Φ1(...),0),0),0), which we'll notate as Φ1(1,0,0). Φ1(1,0,0,0) is next on the list. And so on...

We can finally use OCF-Substitution of Φ1. Φ1 → ω1 is the next limit. This is called Φ2(1,0). This is called 2-UPO. In fact, the idea is:

Φn → ω1 = Φn+1(1,0)

Eventually, we could even end up at ΦΦ...(1,0). The so called N-UPO Fixed Point.
Anderson Player

Anderson Player foi o primeiro rival de Ribamar Gamer. Ele era uma pessoa agressiva, tendo o costume de se referir a todos como "puta".

Eventualmente, ele e Ribamar acabaram virando amigos, mas sua postura de anti-herói se manteve.

## Morte

> P-puta
>
> [|Últimas palavras de Anderson Player]

Anderson Player foi a primeira vítima do impiedoso Ribamar.EXE e infelizmente, não foi possível ressuscitá-lo. Sua morte é um grande símbolo da resistência contra os EXE.
Na Net Canônico

Um Na Net considerado canônico é aquele que faz parte das Sagas Principais do Universo Na Net.

A história do Universo se desenrola através das Sagas, e apenas os Na Nets canônicos tem influência nestas. Os Na Nets canônicos mais conhecidos na comunidade são: Ribamar Gamer, Emerson Gamer, Anderson Player, Jadson Player, Pedro Jogador, Carlos Gamer, RIBAMAR\_GAMER.EXE e Miguel Jogador.
Miramar Gamer

Miramar Gamer é um parente distante de Ribamar Gamer que havia desaparecido. Depois de aproximadamente 1 ano, Miramar Gamer veio a falecer de "Morte Morrida".

## Links

* Primeira aparição de Miramar Gamer:

https://twitter.com/ribamarnanet/status/1441542475294797836?t=NGbw1G3aeBbFJDlMorte de Miramar Gamer: urLobfA&s=19

* Morte de Miramar Gamer:

https://twitter.com/ribamarnanet/status/1567219820801789952?t=b\_QHDUU5sVIsJdPg0SPFnA&s=19

.
26 de Setembro de 2022

O dia 26 de Setembro de 2022, também conhecido como "A Noite Mais Densa" e "O Terceiro Impacto Na Net", foi marcado por um grande êxodo de grandes e influentes contas Na Net. Foi uma data marcada por tristeza e sentimento de derrota em toda a comunidade.

Há alguns dias antes, havia-se expressado descontentamento com novos Na Nets surgindo na comunidade. Reclamava-se como "faziam Na Nets de qualquer coisa", focando nas contas inspiradas não em personagens fictícios, mas sim, pessoas reais. A ideia de que a comunidade estava tendo sua imagem manchada por perfis de caráter duvidoso estava se propagando, e o estopim foi a criação de um Na Net de Jair Messias Bolsonaro.

Dentre as contas afetadas negativamente por este evento, estão:

* Nicolas Profissa (considerou desativar, mas não o fez);
* Everton Gamer (hiato);
* Michel Milleto Speed Runner (desativado - conta não deletada);
* George Player (considerou desativar, mas não o fez);
* Valter Branco (morte do personagem);
* Joseph Joãoestrela.
* Maiara Jogadora (Desativou)

Miguel Jogador fez uma Grande-Dama da Esperança da Comunidade, e com a Ajuda de vários Na Nets e usuários do Twitter, encerrou esse dia terrível.
Roman Torchwick

**Roman Torchwick** was a Mistrali-Valean criminal. Born in the city of Wind Path and abandoned by his mother as a child, Roman became a pickpocket from Mistral in his younger days. After he was caught by members of Spider and was taken under the wing of Lil' Miss Malachite, he became her second-in-command until he started becoming more ambitious than her and defected from the gang to become independent while eventually meeting Neopolitan in the process.