recursal/Fanatic-Fandom huggingface dataset:
Moustique géant du Jora

Semblable physiquement au moustique commun mis à part sa taille qui peut varier d'un à un mètres et demi.

La journée il s'enfouit sous le sol et une fois tout les mois à la nuit tombée il part a la chasse en espérant trouver une proie endormie.

Pour des espèces vivant en groupe il n'est pas difficile de les éviter car ils sont faciles à éliminer dû à leurs absence de moyen de combat ou de défense. Cependant il n'est pas rare de rencontrer un animal solitaire complètement vidé de son sang au petit matin.
Déesse Juraël

## Description

Déesse mineure de la justice, souvent représentée aveugle avec une balance à la main, ou sous la forme d'une grande abeille. Selon les mythes il est impossible de lui mentir, voir mortel car cela attirerait ses courroux.

Les fidèles se crèvent les yeux pour prouver sa foi. Ils font vœu d'impartialité totale. Ils sont vêtus d'une toge pourpre ornée de motifs d'abeilles dorées.

*Actuellement contrôlée par un joueur.*
Light Novel Volume SS 02: The Spy Teacher Who Loved Me

## Spy Classroom SS Vol.2 - The Spy Teacher Who Loved Me

**The Spy Teacher Who Loved Me** is the title of the second short stories volume of the *Spy Classroom* light novel.

## Synopsis

“Klaus —s you.” Before her death, Hearth, the leader of the legendary spy team Inferno, bequeathed a key of unknown purpose to Thea after saving her from the brink of despair. Years later, Thea has finally discovered a box the key can open. Inside, she finds Hearth’s last testament—but it’s missing a crucial word. Soon, misunderstanding begets misunderstanding as everyone in Lamplight gets sucked into uncovering the mystery of Hearth’s note!

## Chapter Titles

* Prologue: The Spy Teacher Who Loved Me
* Chapter 1: Annette's Case
* Chapter 2: Thea's Case
* Interlude: Intermission 1
* Chapter 3: Erna's Case
* Chapter 4 Lily's Case
* Interlude: Intermission 2
* Chapter 5: The Spy Who Loved Us
* Bonus Episode
Aiguactus et Auguactus

## Description

*Les aiguactus et les auguactus sont des être vivants mi-plantes mi-animaux prenant la forme d'un cactus et se "nourrissant" grâce à la lumière du soleil.*

*Ces deux hybrides sont trouvables dans le désert à l'ouest de la Jora du Nord.*

*L'aiguactus fait environ 2m de haut et 40cm de large, alors que l'auguactus fait 60cm de haut pour 70 de large.*

*L'aiguactus se déplace gràce à des racines qu'il utilise comme jame alors que l'auguactus se déplace en roulant sur lui même.*

*Les deux êtres vivants vivent souvent seul et se reproduisent grâce à leurs fruits, mortel pour la plupart des animaux.*

*L'aiguactus se défend en projetant des pics sur ses prédateurs alors que l'auguactus leur fonce dessus. Les deux possèdes des piquants avec un poison mortel pour la plupart des animaux.*
Jora

## Description

Jora est un continent divisé en deux parties, la Jora du sud et du nord.

Le Jora du nord est connue pour ses paysages très différents, pouvant aller de la grande montagne au désert en passant par de grandes plaines.

Le Jora du sud est une énorme jungle sur tout le milieu du continent, les côtes elles sont constituées de plages et de plaines.
9999-0004

문제
--

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\int\frac{1}{1+x^2}\:dx}**

# x
tan
⁡
θ

{\displaystyle x = \tan \theta}

라 하면 **구문 분석 실패 (구문 오류): {\displaystyle dx=\sec^2\theta\:d\theta}**
이므로

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\int\frac{1}{1+x^2}\:dx}**
**구문 분석 실패 (구문 오류): {\displaystyle =\displaystyle\int\frac{\sec^2\theta}{1+\tan^2\theta}\:d\theta}**
**구문 분석 실패 (구문 오류): {\displaystyle =\displaystyle\int1\:d\theta}**

=
θ
C

{\displaystyle =\theta +C}

이때

# θ
arctan
⁡
x

{\displaystyle \theta =\arctan x}

이므로

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\int\frac{1}{1+x^2}\:dx}**

=
arctan
⁡
x
C

{\displaystyle =\arctan x+C}
Spy Classroom (anime)

## Spy Classroom

* Season 1
* Season 2

**Spy Classroom** (スパイ教室 *Supai Kyōshitsu*) also known as "Spy Room" is a anime adaptation of the light novel with the same name produced by feel. It was premiered between January 5, 2023 and March 30, 2023.

A second season has been announced and it premiered between July 13, 2023 and September 28, 2023.

## Synopsis

A world where wars are fought with spies. With a mission success rate of 100%, the remarkable, yet rather difficult to deal with, spy Klaus is being tasked with an almost impossible mission by the agency, harboring an insane 90% chance of failure and death... which for some reason involves seven inexperienced girls?!

## Cast

* Lily (Flower Garden): Sora Amamiya
* Klaus (Bonfire): Yūichirō Umehara
* Grete (Daughters Dearest): Miku Itō
* Thea (Dreamspeaker): Sumire Uesaka
* Monika (Glint): Aoi Yūki
* Sybilla (Pandemonium): Nao Tōyama
* Sara (Meadow): Ayane Sakura
* Annette (Forgetter): Tomori Kusunoki
* Erna (Fool): Inori Minase

## Episodes

### Season 1

* 1.Mission: Flower Garden I
* 2.Mission: Flower Garden II
* 3.Mission: Flower Garden III
* 4.File: Fool Erna
* 5.File:Lamplight Days
* 6.File: Pandemonium Sybilla
* 7.File: Meadow Sara
* 8.Mission: Daughter Dearest I
* 9.Mission: Daughter Dearest II
* 10.Mission: Daughter Dearest III
* 11.Mission: Daughter Dearest IV
* 12.File: Daughter Dearest Grete

### Season 2

* 13.Mission: Forgetter I
* 14.Mission: Forgetter II
* 15.Mission: Forgetter III
* 16.Mission: Forgetter IV
* 17.File: Glint Monika
* 18.File: Dreamspeaker Thea
* 19.File: Forgetter Annette
* 20.Mission: Dreamspeaker I
* 21.Mission: Dreamspeaker II
* 22.Mission: Dreamspeaker III
* 23.Mission: Dreamspeaker IV
* 24.File: Flower Garden Lily

## Theme Songs

### Season 1

* Opening Theme: "Tomoshibi" (灯火, "Lamplight") by Nonoc
* Ending Theme: "Secret Code" by Konomi Suzuki

### Season 2

* Opening Theme: "Rakuen" (楽園, "Paradise)") by Nonoc
* Ending Theme: "Nuisance" by sajou no hana

## Gallery

### Key Visuals

Key Visual 1 (Season 1)Key Visual 2 (Season 1)Key Visual 3 (Season 1)Key Visual 1 (Season 2)Key Visual 2 (Season 2)
### Trailers

#### Season 1

TVアニメ「スパイ教室」特報映像TVアニメ「スパイ教室」ティザーPVTVアニメ「スパイ教室」キャラクターPV：リリィ編【2023年1月ONAIR】TVアニメ「スパイ教室」キャラクターPV：グレーテ編【2023年1月ONAIR】TVアニメ「スパイ教室」キャラクターPV：ジビア編【2023年1月ONAIR】TVアニメ「スパイ教室」キャラクターPV：モニカ編【2023年1月ONAIR】TVアニメ「スパイ教室」キャラクターPV：ティア編【2023年1月ONAIR】TVアニメ「スパイ教室」キャラクターPV：サラ編【2023年1月ONAIR】TVアニメ「スパイ教室」キャラクターPV：アネット編【2023年1月ONAIR】TVアニメ「スパイ教室」キャラクターPV：エルナ編【毎週木曜日好評放送中】
#### Season 2

TVアニメ「スパイ教室」2nd season 特報映像TVアニメ「スパイ教室」2nd seasonメインPV【7月13日(木)放送開始】
### Box DVD's/CD's

Spy Classroom Season 1 Box Set 1Spy Classroom Season 1 Box Set 2Special Ending DVD Disc 1
## External Links

* Official Twitter Account
* Official Anime Website
Dieu Durémé

## Description

Demi-dieu, fils de Minosis et d'une vipère titanesque, il a la forme d'un serpent. Taquin il s'amuse a embêter les dieux, qui le laisse d'ordinaire s'en tirer, cependant un jour mal l'en pris il fis une farce à Krael qui, colérique, voulu le tuer. Minosis voulant sauver son enfant mais ne pouvant s'opposer à son frère l'envoya dans le ciel sous la forme d'une constellation.

Depuis il regarde avec envie les humains s'amuser. Les éclairs sont la matérialisation de ses essais de revenir sur terre, à chaque fois déjoués par Minosis qui le renvoie dans le ciel immédiatement.
Wiki CréationsRP

## Décrivez votre thème

**CRP est un RP Discord atypique :** il est évolutif, les joueurs créent le monde au fur et à mesure. En même temps, ils jouent avec un personnage ou autre chose...

Cette wiki permet de compiler toutes les informations concernant le monde créé par les joueurs.

Lien du serveur : https://discord.gg/aAcAqGB
9999-0005

문제
--

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\int\frac{1}{1+x^3}\:dx}**

## 풀이 1

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\int\frac{1}{1+x^3}\:dx}**
**구문 분석 실패 (구문 오류): {\displaystyle =\displaystyle\int\frac{1}{(1+x)(1-x+x^2)}\:dx}**
**구문 분석 실패 (구문 오류): {\displaystyle =\displaystyle\int\left \{ \frac{1}{3(1+x)}-\frac{x-2}{3(1-x+x^2)} \right \}\:dx }**
0004-0001

## 0004-0001

### 문제 소분류

도형의 방정식

문제
--

좌표평면 위의 점

A

(
0
,
1
)

{\displaystyle \mathrm {A} (0,1)}

와 점

B

(
0
,
3
)

{\displaystyle \mathrm {B} (0,3)}

에 대하여 선분

A
B

{\displaystyle \mathrm {AB} }

의 중점

M

{\displaystyle \Mu}

이 원

x
2

y
2

=
4

{\displaystyle x^2 + y^2 = 4}

 위를 움직인다. 이때, 선분

A
B

{\displaystyle \mathrm {AB} }

의 자취의 넓이를 구하여라. (단, 선분

A
B

{\displaystyle \mathrm {AB} }

는

M

{\displaystyle \Mu}

과 함께 움직인다.)
9999-0002

## 문제

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle \int\sin x\sec x\: dx}**

## 풀이 1

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle \int\sin x\sec x\: dx}**

=

∫

sin
⁡
x

cos
⁡
x

d
x

{\displaystyle =\displaystyle \int {\frac {\sin x}{\cos x}}dx}

cos
⁡
# x
u

{\displaystyle \cos x=u}

로 치환하면 **구문 분석 실패 (구문 오류): {\displaystyle \sin x\:dx=-du}**
이므로

∫

sin
⁡
x

cos
⁡
x

d
x

{\displaystyle \displaystyle \int {\frac {\sin x}{\cos x}}dx}

=

−
∫

1
u

d
u

{\displaystyle =\displaystyle -\int {\frac {1}{u}}du}

=
−
ln
⁡

u

C

{\displaystyle =-\ln \left|u\right|+C}

=
−
ln
⁡

cos
⁡
x

C

{\displaystyle =-\ln \left|\cos x\right|+C}
9999-0001

문제
--

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle \int\sec x\: dx}**

## 풀이 1

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle \int\sec x\: dx\:}**
**구문 분석 실패 (구문 오류): {\displaystyle =\displaystyle \int\sec x\:\frac{\sec x+\tan x}{\sec x+\tan x}dx\:}**

=

∫

sec
2

⁡
x
sec
⁡
x
tan
⁡
x

sec
⁡
x
tan
⁡
x

d
x

{\displaystyle =\displaystyle \int\frac{\sec^2 x+\sec x\tan x}{\sec x+\tan x}dx}

그런데

(
sec
⁡
x
tan
⁡
x

)

′

=

sec
2

⁡
x
sec
⁡
x
tan
⁡
x

{\displaystyle (\sec x+\tan x)^{\prime}=\sec^2 x+\sec x\tan x}

이므로

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle \int\frac{\sec^2 x+\sec x\tan x}{\sec x+\tan x}dx\:}**

=

∫

(
sec
⁡
x
tan
⁡
x

)

′

sec
⁡
x
tan
⁡
x

d
x

{\displaystyle =\displaystyle \int\frac{(\sec x+\tan x)^{\prime}}{\sec x+\tan x}dx}

따라서

∫

f
′

(
x
)

f
(
x
)

d
# x
ln
⁡

f
(
x
)

C

{\displaystyle \displaystyle \int \frac{f'(x)}{f(x)}dx=\ln|f(x)| + C}

를 이용하면

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle \int\sec x\: dx\:}**

=
ln
⁡

sec
⁡
x
tan
⁡
x

C

{\displaystyle =\ln\left|\sec x + \tan x\right|+C}
OpenMath 위키

## OpenMath

OpenMath는 수학문제를 제작합니다.

수학문제의 풀이를 서로 공유할 수 있습니다.

문항코드로 문제를 검색할 수 있습니다.

## 문항 목록

### 0000 [Pizzaroot]

* 0000-0001
* 0000-0002
* 0000-0004
* 0000-0006
* 0000-0011

### 0001 [fhewi]

* 0001-0001
* 0001-0002
* 0001-0003

### 9999 [적분 50 최고급편]

* 9999-0001
* 9999-0002
* 9999-0003
* 9999-0004

그림과 동영상을 이용해 위키를 멋지게 꾸며 보세요! 아래에서 원하는 그림을 추가하실 수 있습니다.

파일:Placeholder

## 도움말

궁금한 점이 있으시다면 도움말 문서를 참고해 주세요. 도움말:기여하기 페이지에서 OpenMath 위키에 기여하는 법을 찾아볼 수도 있습니다.

도움말 문서로는 해결되지 않는 궁금증이 있으시다면 중앙 커뮤니티 포럼을 이용해보세요.
Skylanders & My Little Pony Wiki

**Welcome to the Skylanders & My Little Pony Wiki!**
We're a collaborative community website that anyone, including you, can build and expand. Wikis like this one depend on readers getting involved and adding content. Click the "ADD NEW PAGE" or "EDIT" button at the top of any page to get started!

*Community Founders*: Write a good and paragraph-length description here 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.

## Important articles

PlaceholderA page about your topicPlaceholderA Main CharacterPlaceholderThe First EpisodePlaceholderAn Important LocationPlaceholderA Key EventPlaceholderA Crucial Item

*Need help building out this community?*

* 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!
Blackout

Blackout is the supported Character of Skylanders & My Little Pony and his best friend is Princess Luna. He is the member of Skylanders and the leader of Dark Skylanders.

Blackout's Element is Dark.

He's voiced by Brian Bloom.

## Personality

Despite knowing of his sinister origins, Blackout shows bravery, compassion, and encouragement towards others. Like all Skylanders of his element, Blackout sees no relation between the Dark element and The Darkness. He has a good relationship with Spotlight and loves her with all his heart.

## Biography

Blackout hails from the Realm of Dreams, where the collective imagination of all the creatures in the universe come together to create beautiful wonders... and terrible nightmares. At a young age, he was recruited into the Dark Stygian – a Dragon Clan whose chief responsibility was to create nightmares for evil creatures as a way to discourage them from doing more villainy. But the clan began to abuse their power, and soon spread nightmares far and wide for its own amusement. But Blackout would not stand for it. So he learned to teleport directly into the nightmares the clan created and fought the creatures within. Eventually, the nightmares reached as far as Master Eon, who witnessed Blackout’s courage within his own dreams. After helping him put a stop to the Dark Stygian, Eon then made Blackout a Skylander, serving as the protector of the Realm of Dreams and beyond!

## Story

Originating from the Realm of Dreams, a young Blackout was drafted into a dragon clan called the Dark Stygian, whose main goal was to conjure nightmares specifically for evildoers to dishearten them from committing more evil deeds. However the clan began to misuse their power by spreading nightmares far and wide for the fun of it. Not tolerating such abuse, Blackout used his teleportation abilities to dive right into the nightmares and battled the creatures residing inside. One of his battles was witnessed by Master Eon himself when the Portal Master was eventually threatened by these bad dreams. Both Blackout and Eon soon stopped the Dark Stygian, and Blackout was made a Skylander on the spot.

## Powers and Abilites

Wing Whip

Shadow Orbs

Shadow Sawblade

Black Hole
0001-0001

문제
--

함수

f
(
x
# )

x
n

x
−
n

에 대하여 원

C

{\displaystyle \mathrm{C} }

가 다음 조건을 만족시킨다. (단,

n

{\displaystyle n}

은 자연수)

* 원

C

{\displaystyle \mathrm{C} }

는

f
(
x
)

{\displaystyle f(x)}

와 접하는 점의 개수가 최대가 되도록 하는 원이다.

원

C

{\displaystyle \mathrm{C} }

의 중심의

y

{\displaystyle y}

좌표를

a
n

{\displaystyle a\_n}

, 반지름의 길이를

b
n

{\displaystyle b\_n}

이라고 할 때,

lim

n
→
∞

(

5

−
1

)

2

a

n

2

−

b

n

2

n

2

{\displaystyle \displaystyle \lim \_{n\rightarrow \infty }\left({\sqrt {5}}-1\right)^{2}{\frac {{a\_{n}}^{2}-{b\_{n}}^{2}}{n^{2}}}}

의 값을 구하여라.

## 풀이 1

f
(
x
# )

{

−
2
x

(
x
<
−
n
)

2
n

(
−
n
≤
x
<
n
)

2
x

(
x
≥
n
)

{\displaystyle f(x)={\begin{cases}-2x&(x<-n)\\2n&(-n\leq x<n)\\2x&(x\geq n)\end{cases}}}

f
(
x
)

{\displaystyle f(x)}

를 그리면 다음과 같다.
0001-0003

문제
--

최고차항의 계수가

1

{\displaystyle 1}

인 삼차함수

f
(
x
)

{\displaystyle f(x)}

와 함수

g
(
x
)

{\displaystyle g(x)}

가 다음 조건을 만족시킨다.

1. e
x

f
(
x
# )

∫

α

x

{

e
t

f

′

(
t
)

∫

β

t

g
(
k
)
d
k

}

d
t

{\displaystyle \displaystyle e^xf(x)=\int\_{\alpha}^{x}\left\{e^tf^{\prime}(t)+\int\_{\beta}^{t}g(k)dk\right\}dt}

 (

α

{\displaystyle \alpha}

,

β

{\displaystyle \beta}

는 상수)
2. f
(
−
x
)

f

′

(
−
x
# )
−
{
f
(
x
)

f

′

(
x
)
}

{\displaystyle f(-x)+f^{\prime}(-x)=-\{f(x)+f^{\prime}(x)\}}
3. {
f
(
x
)

f

′

(
x
)

}

′

=
0

{\displaystyle \{f(x)+f^{\prime}(x)\}^{\prime}=0}

을 만족시키는

x

{\displaystyle x}

는 오직

1

{\displaystyle 1}

개만 존재한다.

이때,

f
(
4
)

g
(
5
)

e
5

{\displaystyle \displaystyle f(4)+\frac{g(5)}{e^5}}

의 값을 구하시오.
0001-0002

## 0001-0002

### 문제 분류

수학Ⅱ

문제
--

최고차항의 계수가 음수인 이차함수

f
(
x
)

{\displaystyle f(x)}

가 다음 조건을 만족한다.

1. 실수

a

{\displaystyle a}

에 대하여

f
(
x
)

=
a

{\displaystyle |f(x)|=a}

를 만족시키는 서로 다른 실수

x

{\displaystyle x}

의 개수는

3

{\displaystyle 3}

개이다.
2. 함수

# y

f
(
x
)

{\displaystyle y=|f(x)|}

는

# x
0

{\displaystyle x = 0}

,

# x
2

{\displaystyle x = 2 }

에서 미분 불가능하다.

이때,

f
(
1
)
3

9

f
(
1
)
2

{\displaystyle \displaystyle f(1)+3+{\frac {9}{f(1)+2}}}

의 최솟값을 구하시오.
0000-0001

## 0000-0001

### 문제 분류

수학Ⅱ

문제
--

연속함수

f
(
x
)

{\displaystyle f(x)}

가

f
(
−
3
# )
0

{\displaystyle f(-3)=0}

,

f
(
−
1
# )
2

{\displaystyle f(-1)=2}

,

f
(
1
# )
5

{\displaystyle f(1)=5}

를 만족시킬 때,

x

f
(
x
# )
1

{\displaystyle |x|f(x)=1}

은 적어도 몇 개의 실근을 갖는지 구하여라.

## 풀이 1

새로운 함수

h
(
x
# )

x

f
(
x
)

{\displaystyle h(x)=|x|f(x)}

를 정의하면

h
(
−
3
# )
0

{\displaystyle h(-3)=0}

,

h
(
−
1
# )
2

{\displaystyle h(-1)=2}

,

h
(
0
# )
0

{\displaystyle h(0) = 0}

,

h
(
1
# )
5

{\displaystyle h(1)=5}

이므로 사이값 정리에 의하여

x

f
(
x
# )
1

{\displaystyle |x|f(x)=1}

을 만족시키는

x

{\displaystyle x}

는 적어도

(
−
3
,
−
1
)

{\displaystyle (-3,-1) }

,

(
−
1
,
0
)

{\displaystyle (-1,0)}

,

(
0
,
1
)

{\displaystyle (0, 1)}

에서 한 개씩 존재한다. 따라서

x

f
(
x
# )
1

{\displaystyle |x|f(x)=1}

은 적어도

3

{\displaystyle 3}

개의 실근을 갖는다.
Spike The Dragon

Spikey-Wikey (By Rarity)

Spike is the main Character of Skylanders & My Little Pony and his best friend is Chop Chop. He is the member of The Mane Six and Skylanders.

## Appearance

Spike is purple with green scales on his back and a round belly. From the Season 8 episode Molt Down, Spike grows a pair of wings due to the molts.

## Personality

He frequently displays a sardonic personality, but can be counted on to help Twilight and her friends when they need him. In some of the episodes, it is shown that Spike has a major crush on Rarity, but she only sees him as a friend and is unaware of his affections until she becomes aware and accepts it in Season 2. Twilight hatched Spike from an egg as part of an admission exam for a school of magic run by Celestia, gaining both her cutie mark and a chance to study under Celestia's direct guidance. His greatest achievement is saving the Crystal Empire.

## Story

Spike hatched from an egg, and even though he walks and speaks fairly maturely, he's still called a "baby" dragon. He is much smaller than the other dragons, and even smaller than ordinary ponies; in The Cutie Mark Chronicles, he is briefly transformed by Twilight's magic, making his body grow much larger than normal and his head bursts out of the ceiling of a tall spire.

## Powers and Abilities

Fire Breath

Magic Fire Breath

Flight
Stealth Elf

Stealth Elf is a main Character of Skylanders & My Little Pony and her best friend is Fluttershy. She is the member of Skylanders and the leader of Life Skylanders.

Stealth Elf's Element is Life.

She's voiced by Ashley Tisdale.

## Personality

Stealth Elf, like all elves, adores nature. She is considered to be a guardian protector of the forests and of Skylands. She may be a highly trained ninja, but sometimes Stealth Elf is known to have a sense of a rampaging Cyclops Mammoth. She speaks her mind, whether others want to hear it or not. She can sneak her way into any enemy's territory, but can also be tactless. Like all Life Skylanders, Stealth Elf prefers to keep her feet on the ground. Stealth Elf is also known to use trickery to get out of situations she doesn't feel like doing herself, using her decoys. Though she maintains a tough exterior, the elf is also easily embarassed when noticed in emotional moments. She is also mischievous, often scaring her friends with her super speed.

## Biography

As a small child, Stealth Elf awoke one morning inside the hollow of an old tree with no memory of how she got there. She was taken in by an unusually stealthy, ninja-like forest creature in the deep forest. Under his tutelage, she has spent the majority of her life training in the art of stealth fighting. After completing her training, she became a Skylander and set out into the world to uncover the mystery behind her origins.

## Story

Stealth Elf can't remember much about her family or from whence she came. But she is the only Skylander who can skewer and slice through a platoon of ne'er-do-wells before slipping away unseen. Stealth Elf's earliest memory is of waking with a start and screech, following a nightmarish dream of stampeding sheep. But when she awoke there were no woolly warriors in sight - only woodland and a complete memory blank. With a sniffle and a sigh, she picked herself up and set off in search of answers. After several days, she stumbled on a gnarled, stumpy-looking creature with the lightning moves of a ninja master. It turned out the creature was the guardian of the forest and trained in the ancient art of stealth.

Sensing the young elf's skill for sneaking, the guardian immediately made her his apprentice. Sure enough, Stealth Elf was a natural and soon, ran rings around her increasingly ragged sensei. Master Eon was invited for a look, and was knocked out by her nifty ninja skills. She was made a Skylander on the spot and served not only guardian of the forests, but protector of the world.

## Powers and Abilities

Dagger Blades

Ninja Skills

Teleportation

Blade Blender

Stealthier Decoy
We Do Listen Wiki

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

*Community Founders*: Write a good and paragraph-length description here 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.

## Important articles

PlaceholderA page about your topicPlaceholderA Main CharacterPlaceholderThe First EpisodePlaceholderAn Important LocationPlaceholderA Key EventPlaceholderA Crucial Item

*Need help building out this community?*

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

Cynder is the main Character and former Antagonist of Skylanders & My Little Pony and her best friend is Starlight Glimmer. She is the member of Skylanders.

## Personality

Kidnapped as an egg by the evil Malefor, Cynder was brainwashed and trained in the ways of evil and darkness. She was a sinister dragon, a harbringer of despair and misery taught to strike fear into the hearts of Malefor's subjects and spread terror far and wide. However a speck of goodness burned somewhere in her black heart, which made her internally aware of the evil she was committing. After being freed from Malefor's spell, Cynder desires to make amends by battling evildoers with her dark powers, but she still struggles with her past.

As a result of being corrupted under the Undead element, Cynder retains a wicked side and can occasionally be menacing, but she is trying hard to control her dark impulses from time to time. This omnious trait causes most of the Skylanders to try and keep a safe distance from Cynder just in case her inner darkness takes over. While she is loyal to the Skylanders, she is snarky, spiky when riled, witty, fierce and can be a terrifying force for good in the battle against the Darkness. Cynder also possesses a liking towards dark and brooding places, a trait shared by all Undead Skylanders. However she doesn't enjoy pranks or jokes of any kind.

## Biography

While just an egg, Cynder was stolen by the henchmen of an evil dragon named Malefor and raised to do his bidding. For years, she spread fear throughout the land until she was defeated by Spyro the Dragon and freed from the grip of Malefor. But dark powers still flow through her, and despite her desire to make amends for her past, most Skylanders try to keep a safe distance... just in case.

## Story

Cynder is a dangerous dragon with a dark past. While still in her egg, Cynder was stolen by the henchmen of the evil Dragon King named Malefor. He brought the youngster up as a black-hearted harbinger of despair, but deep inside Malefor's monstrous apprentice shone a small speck of goodness. It was none other than Spyro who released Cynder from Malefor's grip by defeating her in battle. Once defeated, the red mist lifted and the spell of evil was broken. Cynder quickly renounced her evil ways and vowed to fight for good. She even joined Spyro on a dangerous quest and came out smiling. Trusting Spyro's judgement, Master Eon signed Cynder up to become one of the scariest Skylanders.

## Powers and Abilities

Spectral Lightning Breath

Shadow Dash

Flight

Lighting Rain

Bladed Tail
0000-0002

문제
--

임의의 실수

x

{\displaystyle x}

,

y

{\displaystyle y}

에 대하여

2
f
(
x
)
f
(
3
y
)
3
# x
(
f
∘
f
)
(
x
y
)

{\displaystyle 2f(x)+f(3y)+3x=(f\circ f)(x+y)}

를 만족시키는 함수

f
(
x
)

{\displaystyle f(x)}

가 있다.

f

′

(
4
)

{\displaystyle f^{\prime }(4)}

의 값은?

## 풀이 1

2
f
(
x
)
f
(
3
y
)
3
# x
(
f
∘
f
)
(
x
y
)

{\displaystyle 2f(x)+f(3y)+3x=(f\circ f)(x+y)}

위의 식에

# x
x
y

{\displaystyle x=x+y}

,

# y
0

{\displaystyle y=0}

을 대입하면

2
f
(
x
y
)
f
(
0
)
3
(
x
y
# )
(
f
∘
f
)
(
x
y
)

{\displaystyle 2f(x+y)+f(0)+3(x+y)=(f\circ f)(x+y)}

따라서

2
f
(
x
)
f
(
3
y
)
3
# x
2
f
(
x
y
)
f
(
0
)
3
(
x
y
)

{\displaystyle 2f(x)+f(3y)+3x=2f(x+y)+f(0)+3(x+y)}

2
f
(
x
y
)
−
2
f
(
x
# )
f
(
3
y
)
−
f
(
0
)
−
3
y

{\displaystyle 2f(x+y)-2f(x)=f(3y)-f(0)-3y}

양변을 **구문 분석 실패 (구문 오류): {\displaystyle y\:(\neq 0)}**
로 나누면

2
f
(
x
y
)
−
2
f
(
x
)

y

=

f
(
3
y
)
−
f
(
0
)

y
−
0

−
3

{\displaystyle \displaystyle {\frac {2f(x+y)-2f(x)}{y}}={\frac {f(3y)-f(0)}{y-0}}-3}

양변에 극한을 취하면

2

f

′

(
x
# )

lim

y
→
0

2
f
(
x
y
)
−
2
f
(
x
)

y

=

lim

y
→
0

f
(
3
y
)
−
f
(
0
)

y
−
0

−
# 3
3

f

′

(
0
)
−
3

{\displaystyle \displaystyle 2f^{\prime }(x)=\lim \_{y\rightarrow 0}{\frac {2f(x+y)-2f(x)}{y}}=\lim \_{y\rightarrow 0}{\frac {f(3y)-f(0)}{y-0}}-3=3f^{\prime }(0)-3}

# x
0

{\displaystyle x = 0}

을 대입하면

2

f

′

(
0
# )
3

f

′

(
0
)
−
3

{\displaystyle 2f^{\prime }(0)=3f^{\prime }(0)-3}

f

′

(
0
# )
3

{\displaystyle f^{\prime }(0)=3}

따라서

f

′

(
x
# )
3

{\displaystyle f^{\prime }(x)=3}

f

′

(
4
# )
3

{\displaystyle f^{\prime }(4)=3}
Pop Fizz

Professor Pop Fizz

Pop Fizz is the major Character of Skylanders and My Little Pony. He is the member of Skylanders and Magic Skylanders.

## Personality

Pop Fizz is widely known as being a little crazy. The Skylander who puts the mad into mad scientist, he is bubbling over with crazy amounts of enthusiasm. And that's before he's glugged from his bonkers beast beaker! According to Pop Fizz, the reason he keeps drinking his potion, or soda, is that the effects keeps him on edge, gives him powers, and that it is "soda-licious." He is also one of the few characters who fully understands Double Trouble's language.

Pop Fizz is unstable and easily distracted, but kind. However, he isn't afraid of speaking his mind and is unconcerned with what other people think of him, and will do actions or search for things of his interest without hesitating. Despite his role as a professor and Skylander, he has no qualms about cheating or messing with belongings that aren't his.

Pop Fizz is a much more popular professor than Jet-Vac, as he helps his students with difficult subjects even out of class, and allows them to take tests multiple times if needed. Because of this, he is highly sought after for assignments with seniors.

## Biography

Nobody is quite sure who Pop Fizz was before he became an alchemist, least of all Pop Fizz himself. After many years of experimenting with magical potions, his appearance has changed quite significantly. In fact, no one even knows his original color. But it’s widely known that he is a little crazy, his experiments are reckless, and the accidents they cause are too numerous to measure. Understandably, he has had a difficult time finding lab partners, or anyone that even wants to be near him. In hopes of making himself more appealing to others, he attempted to create the most effective charm potion ever — but that just turned him into a big, wild, berserker. Or maybe that’s just how he saw the potion working in the first place...

## Story

Pop Fizz is a short and stubby, blue gremlin. At least, he's blue *right now*, but that could change at any moment. As an alchemist, Pop Fizz spends much of his time making potions, and the rest of his time drinking them. Everyone who has ever met him agrees that Pop Fizz is a little crazy. Actually he's a lot crazy, and the potions he brews up usually have some pretty wild effects. He once created a potion to make himself more charming and appealing to others. Unfortunately, when he drank it, he became a huge angry rage monster. Since then, his potions caused him to change colour, lose his memory and, on more than one occasion, violently explode. Despite this, he always keeps some potion close to hand, not just for the special abilities it gives him, but because it always tastes "soda-licious".

## Powers and Abilities

Potion Toss

Beast Form

Potion Shake Explode
Applejack

Sugar Belle (Sister in Law)

Babs Seed (Cousin)

Bright Mac (Father)

Pear Butter (Mother)

Granny Smith (Grandmother)

Grand Pear (Grandfather)

Applejack is the main Character Skylanders & My Little Pony and her best friend is Eruptor. She is the member of The Mane Six and Skylanders. She represented the element of Honesty.

## Appearance

Light-orange fur with white freckles on her cheeks, green eyes, ponytailed tail and mane topped off with a brown cowboy hat. Her cutie mark is three red apples.

## Personality

Applejack is reliable and hard-working, although headstrong about doing things on her own. While normally kind and considerate, Applejack lacks patience with aggressive or rude behavior and has no hesitation in returning it in kind. She is more ill-tempered than the rest of her friends, with the possible exception of Rainbow Dash, who once ironically put it, "Sometimes, she's sour apples". Though she is careful to keep it under control, it can get the better of her sometimes and it often makes a bad situation worse. Above all Also, Applejack is known for her honesty (note her element), and because of that she appears to not be able to truly lie or cheat. Instead she struggles to devise half truths when it is absolutely necessary.

Applejack speaks with a Southern American accent, similar to the accent of the southwest Missouri Ozarks (where there are a number of apple orchards). She seems to have no reservations about getting dirty or messy, and tends to dislike things that are "too girlish" like frou-frou dresses. She is almost always seen wearing a light brown stetson hat, which she usually only removes when sleeping, and is the only one of the six main characters to keep her mane and tail tied back instead of letting them fall loose, in what could be called a pony tail.

## Story

Applejack is named after her great-great grandmother Applejack, the founder of Sweet Apple Acres, and regards her eponymous ancestor with notable reverence. "First generation Applejack," as she sometimes refers to her great-great grandmother, was apparently lampooned as being "a silly pony" for bumping into posts and falling into trenches, but she was quite savvy when it came to apples, and negotiated the arrangement for Sweet Apple Acres to supply apples to Princess Celestia, which the farm has done ever since. This reverence for her ancestor sometimes leads Applejack to resent accusations of being a silly pony herself. Note that this history has not been resolved with the events recounted in "Family Appreciation Day," but it could be that Great-Great Granny Applejack was among the settlers and just not mentioned.

## Powers and Abilities

Lasso Rope

Kick

Speed
Sonic Boom

S.B.

Sonic Boom is the main Character of Skylanders & My Little Pony and her best friend is Sunset Shimmer. She is the member of Skylanders and the leader of Air Skylanders.

Sonic Boom's Element is Air.

She's voiced by Lani Minella.

## Personality

Sonic Boom is described as the maternal individual of the Skylanders, since she and her young are the only Skylanders who fight evil as a family. As protective as only a mother can be, maternal Sonic Boom shelters all who need help beneath her wings. She also dislikes bullying. Sonic Boom can also be sensitive, as demonstrated when she looked hurt after Terrafin yelled at the griffin in order to get though Sonic Boom's screeching.

## Biography

Long ago, Sonic Boom took refuge high atop a mountain peak in the far reaches of Skylands, hoping to keep her griffin hatchlings safe. But despite her precautions, a devious wizard tracked her down and placed a wicked curse on the griffin eggs. Once hatched, the young hatchlings can live for only mere moments before they magically return to their shells... only to be hatched again in an endless cycle. Wanting to prevent such evil from happening to others, Sonic Boom joined the Skylanders and has trained her young to defend Skylands each time they are hatched.

## Story

When Sonic Boom chose the highest mountain peak to lay her eggs, little did she know that she was being watched by an evil wizard. Wearing a cloak of invisibility, the wizard made his way to Sonic Boom's nest, where he hoped to snatch a baby griffin feather for one of this wicked spells. Wizards live on a digusting diet of liver and brussel sprouts so, while Sonic Boom could not see an egg-thief, she could certainly smell one. She filled the sky with an ear-shattering shriek and the wizard stumbled backwards out of his cloak. But as he fell, the wizard put the young hatchlings under a cruel curse. Now, the babies can only break from their egg shells, for mere minutes before returning to one of their eggs, trapped in an endless cycle of rebirth. Sonic Boom and her hatchlings have used the curse to their advantage, however, and are now the first Skylanders to fight as a family. Their speciality is wiping out spout-stinking wizards.

## Powers and Abilities

Sonic Roar

Egg Toss

Flight
Bash

Bash is a main Character of Skylanders & My Little Pony and his best friend is Rarity. He is the member of Skylanders and the leader of Earth Skylanders.

Bash's Element is Earth.

He's voiced by Keith Silverstein.

## Personality

Never tell Bash he can't do something. This resourceful, stubborn Skylander will keep on rolling until he's proved you wrong. He never gives up without a fight. Despite his gruff disposition, Bash is very sensitive about his inability to fly. Bash is the strongest, toughest and most powerful Skylander than everyone else, he also has a bit of anger issues but he has a good heart inside and very loyal to his friends.

## Biography

Bash spent most of his early dragonhood staring into the sky, watching the flying creatures of Skylands soar amongst the clouds. Determined to join them, he learned how to curl himself into a ball and roll with incredible momentum in a vain attempt to take flight. Over the years, his skin hardened, forming a natural protective armor unlike any other creature. He now thunders through Skylands, leaving a wake of destruction against any who threaten it. Despite his thick skin, he still gets very touchy about his inability to fly.

## Story

From an early age there was something that set Bash apart. He was a dragon without wings! But Bash wasn't content to sit around feeling sorry for himself. He would curl up into a tight ball and make a terrific take-off. His speed as he careered across the plains was something to behold - and the more he rolled, the rougher and tougher his skin became. Then the dark day came. A huge flying machine was catching Bash's dragon friends in massive nets. Fired up with fury, he curled up and chased it to the very edge of his floating island. There, Bash launched himself like a bouncing bomb and busted through the side of the airship, creating a colossal hole for his friends to escape through. Having witnessed the entire event through his portal, Master Eon was blown away by Bash's courage and loyalty and made him a Skylander on the spot.

During his time as a Skylander, Bash still longed for the ability to fly. One night, he made a wish that he could fly, and without warning, he saw a shooting star fall from the sky and land in a nearby valley. Bash invesitgated the crashsite and saw a gem-like dragon named Flashwing emerging from a large geode that was the falling star. The earth dragon immediately became attracted to Flashwing. But when he approached her, Flashwing attacked Bash, not knowing whether he was friend or foe, sending the earth dragon flying off of the cliff they were on, and ironically fulfilling Bash's wish to fly.

## Powers and Abilities

Tail Smash

Tail Swipe

Rolling

Rolling Thunder Slam

Summon Rock Fist
0000-0004

문제
--

9

lim

x
→
∞

[

6
x

]

x
3

3

lim

x
→
∞

6
x

[

x
3

]

lim

x
→
0

[

6
x

]

x
3

{\displaystyle \displaystyle 9\lim \_{x\rightarrow \infty }\left[{\frac {6}{x}}\right]{\frac {x}{3}}+3\lim \_{x\rightarrow \infty }{\frac {6}{x}}\left[{\frac {x}{3}}\right]+\lim \_{x\rightarrow 0}\left[{\frac {6}{x}}\right]{\frac {x}{3}}}

의 값은? (단,

[
x
]

{\displaystyle [x]}

는

x

{\displaystyle x}

보다 크지 않은 최대의 정수이다.)

## 풀이 1

x
>
6

{\displaystyle x>6}

일 때

[

6
x

]

=
0

{\displaystyle \displaystyle \left[{\frac {6}{x}}\right]=0}

이므로

lim

x
→
∞

[

6
x

]

x
3

=
0

{\displaystyle \displaystyle \lim \_{x\rightarrow \infty }\left[{\frac {6}{x}}\right]{\frac {x}{3}}=0}

lim

x
→
∞

6
x

[

x
3

]

{\displaystyle \displaystyle \lim \_{x\rightarrow \infty }{\frac {6}{x}}\left[{\frac {x}{3}}\right]}

에서

[

x
3

]

=

x
3

−
k

{\displaystyle \displaystyle \left[{\frac {x}{3}}\right]={\frac {x}{3}}-k}

(
0
≤
k
<
1
)

{\displaystyle (0\leq k<1)}

로 두면

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\lim\_{x\rightarrow\infty}\frac{6}{x}\left[\frac{x}{3}\right]\:}**
**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle =\lim\_{x\rightarrow\infty}\frac{6}{x}\left(\frac{x}{3}-k\right)\:}**

=

lim

x
→
∞

(

2
−

6
k

x

)

=
2

{\displaystyle \displaystyle =\lim \_{x\rightarrow \infty }\left(2-{\frac {6k}{x}}\right)=2}

lim

x
→
0

[

6
x

]

x
3

{\displaystyle \displaystyle \lim \_{x\rightarrow 0}\left[{\frac {6}{x}}\right]{\frac {x}{3}}}

에서

[

6
x

]

=

6
x

−
k

{\displaystyle \displaystyle \left[{\frac {6}{x}}\right]={\frac {6}{x}}-k}

(
0
≤
k
<
1
)

{\displaystyle (0\leq k<1)}

로 두면

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\lim\_{x\rightarrow 0}\left[\frac{6}{x}\right]\frac{x}{3}\:}**
**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle =\lim\_{x\rightarrow 0}\left(\frac{6}{x}-k\right)\frac{x}{3}\:}**

=

lim

x
→
0

(

2
−

k
x

3

)

=
2

{\displaystyle \displaystyle =\lim \_{x\rightarrow 0}\left(2-{\frac {kx}{3}}\right)=2}

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\therefore 9\lim\_{x\rightarrow\infty}\left[\frac{6}{x}\right]\frac{x}{3}+3\lim\_{x\rightarrow\infty}\frac{6}{x}\left[\frac{x}{3}\right]+\lim\_{x\rightarrow 0}\left[\frac{6}{x}\right]\frac{x}{3}\:}**

=
9
×
0
3
×
2
# 2
8

{\displaystyle =9\times 0+3\times 2+2=8}
0000-0011

문제
--

lim

x
→
2

1

2
x

−

3

x
−
2

=
α

{\displaystyle \displaystyle \lim \_{x\rightarrow 2}{\frac {{\sqrt {1+{\sqrt {2+x}}}}-{\sqrt {3}}}{x-2}}=\alpha }

일 때,

1

α

2

{\displaystyle \displaystyle {\frac {1}{\alpha ^{2}}}}

의 값을 구하시오.

## 풀이 1

**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle\lim\_{x\rightarrow 2}\frac{\sqrt{1+\sqrt{2+x}}-\sqrt{3}}{x-2}\:}**
**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle =\lim\_{x\rightarrow 2}\frac{\sqrt{1+\sqrt{2+x}}-\sqrt{3}}{x-2}\times\frac{\sqrt{1+\sqrt{2+x}}+\sqrt{3}}{\sqrt{1+\sqrt{2+x}}+\sqrt{3}}\:}**
**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle =\lim\_{x\rightarrow 2}\frac{1+\sqrt{2+x}-3}{(x-2)\left(\sqrt{1+\sqrt{2+x}}+\sqrt{3}\right)}\:}**
**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle =\lim\_{x\rightarrow 2}\frac{\sqrt{2+x}-2}{(x-2)\left(\sqrt{1+\sqrt{2+x}}+\sqrt{3}\right)}\times\frac{\sqrt{2+x}+2}{\sqrt{2+x}+2}\:}**
**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle =\lim\_{x\rightarrow 2}\frac{x-2}{(x-2)\left(\sqrt{1+\sqrt{2+x}}+\sqrt{3}\right)}\times\frac{1}{\sqrt{2+x}+2}\:}**
**구문 분석 실패 (구문 오류): {\displaystyle \displaystyle =\lim\_{x\rightarrow 2}\frac{1}{\sqrt{1+\sqrt{2+x}}+\sqrt{3}}\times\frac{1}{\sqrt{2+x}+2}\:}**

=

1

8

3

=
α

{\displaystyle \displaystyle ={\frac {1}{8{\sqrt {3}}}}=\alpha }

∴

1

α

2

=
192

{\displaystyle \displaystyle \therefore {\frac {1}{\alpha ^{2}}}=192}
Blue Butterfly

"Blue Butterfly" is taken from yeule's debut album Serotonin II. It was released alongside the album on October 25, 2019. It's lyrics talk about the 'voices in their head,' similar to "Pocky Boy."

 Lyrics

I can hear

All the voices in my ear

I can see

All the shadows following me

Linger, and fall

Linger, and fall

I can hear

All the voices in my ear

I can see

All the shadows following me

Linger, and fall

I can hear

All the voices in my ear

Linger, and fall

I can see

All the shadows following me
Reverie

"Reverie" is taken from yeule's debut album Serotonin II. It was released alongside the album on October 25, 2019.

 Lyrics

(I loved you)

Moonlight

It comes in so close

I always mistake him

For a shadow or a ghost

Moonlight

Bleeding heart

Moonlight

Saw my bleeding heart

Moonlight

Left me to swallow

The pain that you

Moonlight

I've watched you from afar

But I still don't remember

How you fell away from me

Moonlight

I've watched you from afar

But I still don't remember

How you fell away from me

(I loved you)
Glitch Princess (2022)

***Glitch Princess*** is yeule’s sophomore album following their debut album *Serotonin II .* It was released February 4th, 2022 under Bayonet Records. Yeule described the album as “ neo-technical, cyber-Gothic, still mixed with hints of pre-Raphaelite” in an interview with FADER.

>
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> “I wanted to express a part of me that was a bit more, I think, forceful. It's not gentle. It was really forceful. It needed to be a bit violent, almost. Sanitized but technological and clean, unbroken, manufactured, but still having those gentle notes in it. I wanted to mix both of that into it. And I got really into the medical aesthetic, studying the way medical equipment is made and how phones were designed or how cameras were designed, how lenses were designed.” - Yeule for FADER, 2022
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## Album Release

On October 7th, 2021 they announced the album would be released February 4th, 2022 via Instagram. The Album cover and track list were revealed alongside the announcement. They also released physical copies on Vinyl, CD, and Cassette tape.
On October 29th, 2021 Yeule performed live for Sonar Fest. They performed a cover of “Clair de Lune” by Debussy as-well as a live version of “Eyes”. The day before the album release, Yeule went on to their discord server and held a listening party. There they shared snippets of the songs on the album.

## Singles

On September 28, 2021 the first single “The Things They Did For Me Out of Love” was released, the song was produced by Danny L Harle and has a runtime of 4 hours and 44 minutes. (The song is only available on digital streaming platforms and the limited cassette tape box set.) On October 4th, 2021 the lead single “Don’t Be So Hard On Your Own Beauty” was announced and set to release the following Thursday, October 7th. The music video was released alongside the song. The next single “Friendly Machine” was released November 4th, 2021. Yeule teased the song and music video, November 3rd. The music video was released the following Thursday, November 11th. The final single “Too Dead Inside” was teased January 6th and released January 13th, 2022. Alongside it, a lyric video.

## Album Artwork

On October 7th, 2021 Yeule revealed the Album cover on Instagram. The cover and other artworks were made virtually by Neil Krug.

Album Cover“The Things They Did For Me Out of Love” Cover“Don’t Be So Hard on Your Own Beauty” Cover“Friendly Machine” Cover“Too Dead Inside” CoverLQ
## Tracklist

### Other versions

* The physical copies, excluding the cassette tape boxset, did not include “The Things They Did For Me Out of Love”
* The Japan exclusive CD contains Bonus Track instrumentals of: Fragments, Electric, I <3 U, Too Dead Inside, Bites on My Neck, and Friendly Machine.

## Critical Reception

 Metacritic
 Source
 Clash Music
 The Line of Best Fit
 DIY Magazine
 MusicOMH
 Pitchfork
 The Quietus
Chop Chop

Chop Chop is the main Character of Skylanders & My Little Pony and his best friend is Spike The Dragon. He is the member of Skylanders and the leader of Undead Skylanders.

Chop Chop's Element is Undead.

He's voiced by Steve Blum.

## Personality

With his skeletal frame, cold voice, and tremendous abilities, Chop Chop is often assumed to be a bit of a frightening fellow. In truth, he is a *very* frightening fellow. Despite that however, he appears to possess a sense of honor, as shown by his dedication to finding those who created him. Chop Chop is highly protective and stands on guard with everything.

## Biography

Chop Chop was once an elite warrior belonging to the ancient race of Arkeyan beings. Like many of the Arkeyans, he was created from a hybrid of elements - in his case, undead magic and technology. Chop Chop is a relentless, highly-skilled solider who wields a sword and shield made of an indestructible metal. With the Arkeyans having vanished long ago, Chop Chop wandered Skylands for centuries looking for his creators. Eventually, he was found by Eon and recruited as a Skylander.

## Story

Centuries ago, the Giants of Skylands united in battle against the ruling Arkeyans. All that was left of the Arkeyans were their machines, toiling away evermore. One of those machines was Chop Chop, the last in a line of elite guards. But Chop Chop got fed up. There's nothing more tedious than being an Undead machine. It never seemed to end! So he stomped up to the surface to seek out new orders. Chop Chop wandered for centuries without a creator or a clue. Until that is, he stumbled upon another 'last of his kind'; Master Eon. No sooner had they met, Chop Chop's indestructible sword and shield were put to good use in the battle to protect the universe.

## Powers and Abilities

Arkeyan Sword Blade

Arkeyan Shield

Shield Bash

Bone Brambler
Rainbow Dash

Rainbow Crash

Wonderbolts

Rainbow Dash is the main Character of Skylanders & My Little Pony and her best friend is Gill Grunt. She is the member of The Mane Six, Skylanders and Wonderbolts. She represented the element of Loyalty.

## Appearance

Rainbow Dash is one of the most colorful ponies in the show. Her hair consists of six different colors; purple, blue, green, yellow, orange, and red (like a rainbow). Her mane is a light blue shade and she has strong rose colored eyes.

## Personality

Very loyal, cocky, boastful (sometimes), arrogant (sometimes), brash (sometimes), impatient (sometimes), but selfless, friendly, very protective, accepting, tolerant, helpful, warm, kind, forgiving, responsible, understanding and compassionate.

## Story

Rainbow Dash was the first in her class to get her cutie mark. She tells the Cutie Mark Crusaders in The Cutie Mark Chronicles the story of how she got her cutie mark. Her story is set in summer flight camp, where she defends Fluttershy from a pair of bullies, who refer to Rainbow Dash as "Rainbow Crash". Hoops, one of the bullies already has their cutie marks, where Dash and Fluttershy do not. Dash challenges the two bullies to a flying Pegasus race, and in the ensuing contest she discovers her passion for speed and for "winning", in her words. Going through the race course, she performs her very first sonic rainboom, not only gaining her own cutie mark, but also inadvertently setting in motion the events that would cause Fluttershy and her future Ponyville friends to gain their own cutie marks.

## Powers and Abilities

Sonic Rainboom

Super Speed

Flight
Age of the Avatar

> "Don't worry. We will be together for all of your lifetimes, and we will never give up."
> ― Raava heralds the start of the Avatar Cycle to Wan upon his death
>
>

## **Appearances**

* *Secrets of Jinn (first canonical appearance)*
* *Legend of Reylea - Volume 1: The Lost Child*
* *Legend of Reylea - Volume 2: World of the Force*
* *Legend of Reylea - Volume 3: The Fate of Reylea*

### **Non-canon appearances**

* *Legend of Reylea - Volume 1: The Avatar and the Force (first appearance)*
* *Legend of Reylea - Volume 2: Mysteries of Reylea*
* *Recovery*