recursal/Fanatic-Fandom huggingface dataset:
Arachnoid

**Arachnoids**, otherwise known as **Spiderlings**, are monstrous humanoids that possess spider-like qualities. Presumed to be descendants of Driders, they share many primal attributes. But as more recent studies have shown, many scholars believe arachnoids were the unfortunate result of an experiment gone wrong.

## Description

### Physique

At a glance, the majority of arachnoids resemble lanky humans. Upon closer inspection, their skin gives way to an intricate façade; faces made of hardened carapace, dull and sunken eyes, hair-like threads consisting of segmen...

Arachnoids or spider human race are monstrous humanoid creatures that resemble a human at first glance but are much like spiders. They wear a bug mask that hides their true face which resembles a spider. Their masks which are mask-shaped insects typically resemble a human face with unmoving eyes there hair is formed from an organization similar to a rolled centipede's. These creatures use leeches to disguise their voice with either ones they heard or ones they steal from creatures. These creatures are insects though and though not minding to eat other humanoids but they prefer to eat smaller insects. These creatures are descendants of Nerubians are an ancient race of highly intelligent arachnoids.

## Info

Ability Score Increase. Your Wisdom score increases by 2 and your Constitution and dexterity by 1 .

Age. You do not age the same way most creatures do you mature at 6 months old and can live for thousands of years.

Alignment. Creatures who are Arachnids tend to stay neutral for most things but are very territorial

Size. Height and Weight. Your size is Medium

Speed. Your base walking speed is 30 feet.

Languages. You can speak, read, and write Common

Creature type: Humanoid, and monstrous

Bugs bane. You have Vulnerability to acid damage

Mimicry. You can copy voices you hear and rephase how you wish. You may also store the voices for later use.

Spider climb. You have 30 feet of movement and spider climb

Natural resistance. You have advantage on saves that involve poison

Mask of the wild. You can attempt to hide even when you are only lightly obscured by foliage, heavy rain, falling snow, mist, and other natural phenomena.

Squash a cockroach. Every level you gain an additional 1 hp point

Darkvision. You have darkvision 60 feet

Savage attacks. Due to your spider like heritage you know just the place to strike a swift killing blow. When you score a critical hit with a melee weapon Attack, you can roll one of the weapon’s damage dice one additional time and add it to the extra damage of the critical hit.

Water bug. You can hold your breath for 15 minutes
Mažmeninė prekyba

**Mažmeninė prekyba** – prekyba asmeninio arba namų ūkio vartojimo prekėmis mažais kiekiais.

Mažmenine prekyba užsiimančios įmonės (pvz., parduotuvės) ar asmenys perka prekes dideliais kiekiais tiesiai iš gamintojo arba didmenine prekyba užsiimančių įmonių, ir parduoda jas mažais kiekiais bei didesnėmis kainomis galutiniam vartotojui. Galutinis vartotojas prekes panaudoja savo reikmėms, vartojimui. Kartais mažmenine prekyba besiverčianti įmonė visą ar dalį savo parduodamos produkcijos pagamina pati.

Mažmeninė prekyba taip pat gali vykti internetu (elektroninė komercija).

## Šaltiniai

Template:Išn Template:Prekyba-stub

1. ↑ *Mažmeninė prekyba*. Visuotinė lietuvių enciklopedija. Nuoroda tikrinta 2023-01-06.
Silver Wings Wiki

**Welcome to the Silver Wings Wiki!**
Hello and welcome to the SW Wikia page! Currently this wiki is under construction as of 11.18.23!

## Important articles

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

*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.
Autonomical Karting Championship

## Overview

The Autonomical Karting Championship is the third highest tier competition sanctioned by the International Racing Federation.

It consists of a series of 20 races on a specific region within 20 drivers.

The points system is structured like the following:

IFR Standart Point System

## In the Lore

In the Lore, the AKC had a great impact on Wolfgang, being this the first ever Pro competition he participated in and also won, 1 time as a Junior and 2 times as a Professional.

### 2015 Junior Championship

The 2015 AKC Junior Season was the first ever Karting championship won by Wolfgang, aged 15. He made it to the top with the 20/20 races compleetd and made a total of 168 points throughout the season, finishing in 1st place by a margin of +17 points.
SKK Wiki

**Welcome to the SKK Wiki!**
3 Best Part Friend Wiki

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

## Important articles

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

*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.
Wunmi Mosaku

**Wunmi Mosaku** is a Nigerian-born English actress, who portrays Azi in the Max series, *Scavengers Reign*.

## Biography

She is known for her roles as Joy in the BBC Two miniseries *Moses Jones* (2009) and Holly Lawson in the ITV series *Vera* (2011–2012). She won the BAFTA TV Award for Best Supporting Actress for her role as Gloria Taylor in the TV film *Damilola, Our Loved Boy* (2016). In 2019, she starred in the fifth series of *Luther*. In 2020, she starred as Ruby Baptiste in HBO's *Lovecraft Country*, and starting in 2021, starred as Hunter B-15 in the Marvel Cinematic Universe (MCU) television series *Loki*.
Gravity

Gravity is a fundamental force that governs the behavior of objects in the universe. It is responsible for the attraction between two objects with mass. Gravity works in a simple yet profound way. Every object with mass exerts a gravitational force on other objects around it. This force is directly proportional to the mass of the objects involved and inversely proportional to the square of the distance between them. In other words, the larger the mass of an object, the stronger its gravitational pull, and the closer two objects are, the stronger their mutual attraction.
Playground Webs

Playground spiderwebs are fun because kids can climb to the top. The spiderweb is usually created by tying rope between two poles, and then weaving more rope through the gaps to create the web-like structure. Kids can then climb up the ropes or even slide down a rope that is attached to the top of the structure. The rope web is sturdy enough to support the weight of a child, but flexible enough to provide a smooth ride when descending. This encourages imaginative play, as children can use the web to explore, climb, and slide.
TREE(3)

Tree(3) refers to a mathematical concept known as the Ackermann function, which is used to measure the growth rate of certain functions. The Ackermann function was first introduced by Wilhelm Ackermann in 1928 and has since become an important tool in computational complexity theory.

To understand Tree(3), it's necessary to explore the concept of a tree sequence. A tree sequence is a sequence of rooted trees, where each tree is constructed from the previous tree by adding a new level of nodes. In other words, each tree in the sequence is obtained by adding a new layer of nodes on top of the previous tree.

The tree sequence is typically denoted as T(1), T(2), T(3), and so on, where T(1) represents a single node, T(2) represents a tree with a root and two children, and T(3) represents a tree with a root, two children, and two grandchildren. As the sequence progresses, the number of nodes in each tree increases exponentially.

Now, let's delve into Tree(3). Tree(3) is a specific tree in the tree sequence that corresponds to the number 3. It is obtained by adding three layers of nodes on top of the initial tree, resulting in a complex structure. The exact shape and size of Tree(3) are difficult to visualize, as it quickly becomes astronomically large.

The growth rate of Tree(3) is so rapid that it exceeds our ability to comprehend it. In fact, the number of nodes in Tree(3) is unimaginably large, far surpassing the total number of atoms in the observable universe. This demonstrates the immense power of the Ackermann function and its significance in the field of computational complexity.

In conclusion, Tree(3) is a specific tree in the tree sequence that corresponds to the number 3. The tree sequence consists of a series of rooted trees, with each tree obtained by adding a new layer of nodes on top of the previous tree. Tree(3) grows at an exponential rate, surpassing our ability to visualize or comprehend its size.

## Related

* Pentation
* Numbers
* -illions
* Construction Pages
Lamps

Lamps are lighting fixtures that are commonly used to provide light in a particular area. They come in various shapes, sizes, and designs, ranging from table lamps to floor lamps and chandeliers. The main purpose of a lamp is to brighten spaces, enhance visibility, and illuminate objects or surfaces. Lamps are made from a variety of materials, including metal, glass, ceramic, plastic, and fabric. The choice of material depends on the aesthetic preference and purpose of the lamp. Metal lamps are durable, while glass and ceramic lamps add a touch of elegance. Fabric lampshades offer a soft and diffuse glow.

* Short
* Tall
Monkey Bars

Playgrounds usually have monkey bars as part of their equipment, Monkey bars are a fun and challenging physical activity for children. They help to develop strength and balance, as well as coordination. Monkey bars also provide an opportunity for creative play, as children can use them to swing and leap. Monkey bars are also great for kids to socialize, as they can play together and challenge each other. This encourages cooperative learning and helps to foster a sense of community. Monkey bars are fun because they offer an exciting way to move and explore, as well as a great opportunity for creative play. They also provide a social outlet for kids, allowing them to interact with each other and learn important social skills. Monkey bars were created to give kids an outlet for physical activity and exercise. They are designed to encourage children to use their gross motor skills and build strength and coordination. Monkey bars are also a great way to get kids to use their imagination and explore their environment. The name "monkey bars" was derived from the way monkeys swing from tree to tree, using their arms and legs to propel themselves from one bar to another.
Addition

Addition is one of the fundamental operations in mathematics. It is a mathematical process that combines two or more numbers to find their sum. Addition is widely used in everyday life, from basic calculations to complex problem-solving.

Addition is adding two or more numbers together, resulting in a bigger number. Toddlers will use their fingers to do addition, since the fingers are something, they can count. ￼

First and foremost, addition is crucial for developing a strong foundation in mathematics. It is one of the first operations taught to young learners and serves as a building block for more advanced mathematical concepts. Addition helps children understand the concept of combining quantities and lays the groundwork for more complex operations like multiplication and division.

In addition to its educational significance, addition has practical applications in various real-life scenarios. Everyday tasks such as grocery shopping, calculating expenses, and determining change require basic addition skills. Addition is also essential in fields such as finance, engineering, and science, where accurate calculations are paramount. The symbol "+" is used to represent addition.

Moreover, addition plays a vital role in problem-solving. It enables individuals to analyze and solve mathematical problems effectively. By breaking down complex problems into smaller, manageable parts, addition allows for step-by-step problem-solving strategies. This process fosters critical thinking, logical reasoning, and enhances problem-solving skills.
Tetration

Tetration is a mathematical operation that extends exponentiation beyond repeated multiplication. It is a powerful tool that allows us to explore higher levels of mathematical calculations. In this article, we will delve into the concept of tetration, understand its properties, and explore its applications in various mathematical fields.

Tetration is an operation that involves repeated exponentiation. Unlike exponentiation, which involves repeated multiplication, tetration involves repeated exponentiation itself. It is denoted by the symbol "x↑↑y", "yx" or "x^^y". For example, a^b^c or a↑↑b↑↑c represents the tetration of a to the power of b to the power of c.

To better understand tetration, let's consider a basic example. If we take a number, say 2, and repeatedly raise it to itself, we get a sequence: 2, 2^2, 2^(2^2), 2^(2^(2^2)), and so on. This process of repeatedly exponentiating a number to itself represents the concept of tetration.

Examples:

Exponents→Simplify→Answer

2^2^2^2 = 2^^4 = 16

3^3^3 = 3^^3 = 7.6 Trillion

6^6 = 6^^2 = 46,656

4^4^4^4 = 4^^4 = Approximately 1.7 Decimepentacontillion

Tetration exhibits unique properties that set it apart from other mathematical operations. One notable property is its rapid growth, even for small inputs. As the number of iterations increases, tetration quickly surpasses other mathematical operations like exponentiation and multiplication in terms of magnitude. Additionally, tetration is non-commutative, meaning that the order of operations can significantly impact the final result.

Tetration finds applications in various mathematical fields. One such application is in the study of hyperoperations, which is a sequence of arithmetic operations including addition, multiplication, exponentiation, and tetration. Tetration also plays a crucial role in the analysis of growth rates in computer science and the study of large numbers in number theory.

While tetration offers unique insights into mathematical calculations, it also presents challenges and limitations. Computing large tetration values can be computationally expensive, as the number of iterations increases exponentially. Additionally, tetration is not widely used outside of theoretical mathematics and specific scientific domains.

Tetration is a fascinating mathematical concept that extends the idea of exponentiation into higher levels of calculations. Its unique properties and applications make it a valuable tool in various mathematical fields. By understanding the concept of tetration, we can explore its potential and gain a deeper appreciation for the intricacies of mathematical operations.
Chair

Chairs are furniture pieces that are designed to be sat on and used for various purposes. They come in various designs, styles, and sizes, ranging from simple stools to luxurious armchairs. The main purpose of a chair is to provide comfortable seating and support for individuals. Chairs are made from a wide range of materials, including wood, metal, plastic, and fabric. The choice of material depends on the style, purpose, and durability requirements of a chair. Wooden chairs are sturdy and visually appealing, while metal chairs are lightweight and easy to maintain. Plastic chairs are durable and affordable, while fabric chairs provide a comfortable and cushioned sitting experience.
Thesaurus

A dictionary of many words.

* a
* aa
* aah
* aahed
* aahing
* aahs
* aak
* aal
* aalii
* aaliis
* aals
* aan
* aanned
* aanning
* aardpack
* aardpakcs
* aardvark
* aardvarkal
* aardvarkaller
* aardvarks
* aardwolf
* aardwolfal
* aardwolfaller
* aardwolves
* aargh
* aas
* aas
* aases
* aasvogel
* aasvogels
* aavinaquor
* aawolinn
* ab
* aba
* abac
* abaca
* abacadaane
* abacadabra
* abacadabras
* abacas
* abacc
* abaccs
* abaci
* aback
* abackal
* abacs
* abacterial
* abactinal
* abactinally
* abactor
* abactors
* abacus
* abacusa
* abacuses
* abacussy
* abaft
* abaka
* abakability
* abakas
* abas
* abalone
* abalones
* abamp
* abampere
* abamperes
* abamps
* aband
* abanded
* abanding
* abandon
* abandoned
* abandonedly
* abandoner
* abandoners
* abandoning
* abandonmental
* abandonmentally
* abandonment
* abandonments
* abandons
* abands
* abandverter
* abapical
* abas
* abase
* abased
* abasedly
* abasefill
* abaseful
* abasement
* abasemently
* abasements
* abasementsally
* abaser
* abasers
* abases
* abash
* abashed
* abashedly
* abashes
* abashing
* abashless
* abashment
* abashments
* abasia
* abasias
* abasiasly
* abasing
* abatable
* abate
* abated
* abatement
* abatements
* abater
* abaters
* abates
* abatest
* abatesting
* abating
* abaxe
* abaxed
* abaxement
* abaxements
* abaxing
* abaxingly
* abba
* abbreviate
* abbreviated
* abbreviates
* abbreviating
* abbreviation
* abbreviations
* abbreviator
* abbreviators
* abbunite
* abbunited
* abbunitely
* abbuniter
* abbunites
* abbunitest
* abs
Exponentiation

Exponentiation is a fundamental mathematical operation that involves raising a number to a certain power. In simple terms, it is the process of multiplying a number by itself multiple times. This operation is denoted using the exponentiation symbol (^) or by using superscript notation.

To start an exponentiation question, first say the base number (the number that is bigger), then say "to the power of" or "exponent of" which represents (^). Finally say the exponent. An example is 23 is "two to the power of three".

At its core, exponentiation allows us to express repeated multiplication in a concise and efficient manner. It is commonly used in various fields such as mathematics, physics, engineering, and computer science, where large numbers and calculations are involved.

To understand exponentiation, let's consider a simple example. If we have the number 2 and we raise it to the power of 3, it means we multiply 2 by itself three times: 2 x 2 x 2. The result, in this case, is 8. In mathematical notation, this can be written as 2^3 = 8.

Exponentiation follows a set of rules that help us perform calculations accurately. One of the fundamental rules is the product rule, which states that when multiplying two numbers with the same base, we can add their exponents. For example, 2^3 multiplied by 2^2 is equal to 2^(3+2) = 2^5.

Another important rule is the power rule, which states that when raising a power to another power, we can multiply the exponents. For instance, (2^3)^2 is equal to 2^(3x2) = 2^6.

Negative exponents, on the other hand, indicate the reciprocal of the base raised to the positive exponent. For instance, 2^(-3) is equal to 1/(2^3) = 1/8.

If you're tired of saying "to the power of", you can say different words based on the exponent. If the exponent is 2, you can say "squared". So, 42=16 will be "4 squared is 16"
Wiki Rules

Back to Explore Wiki

**RULES:**

1. No dismantling other people's work.
2. If you're making a new page, make it a link from another page, or people won't be able to get to your page unless they search it.
3. No spam pages. (pages that don't include anything and is there to make it seem like the wiki has a lot of pages)
4. No pages with false information
Baskets

Baskets have been used for centuries as a means of carrying and storing various items. They are versatile and come in different shapes, sizes, and materials. One common type of basket is the picnic basket. These baskets are designed to carry food, beverages, and utensils for outdoor picnics. They often have compartments and straps to secure the items and prevent them from shifting during transportation.
Slides

Playground slides are a popular and beloved feature in many outdoor recreational spaces. These structures provide endless hours of fun and entertainment for children of all ages. With their unique design and thrilling experience, playground slides have become a staple in playgrouds, schools, and other community areas.

One of the main reasons why playground slides are so popular is the sense of adventure they offer. Children love the feeling of climbing up the ladder or stairs, eagerly anticipating the exhilarating slide down. The rush of wind against their face and the joyous laughter that accompanies the descent create delightful memories that will last a lifetime.

Besides the sheer enjoyment they provide, playground slides also offer numerous benefits for children's physical development. The act of climbing up the ladder or stairs helps to improve their gross motor skills, coordination, and balance. As they slide down, their vestibular system is engaged, enhancing their sense of spatial awareness. Additionally, sliding down a playground slide can help children overcome their fear of heights in a safe and controlled environment.

Playground slides come in various shapes, sizes, and materials, catering to different age groups and preferences. From traditional straight slides to spiral slides, tube slides, and even water slides, there is a wide range of options available to suit every child's desire for excitement and adventure. Some slides are designed with added features like bumps, curves, or tunnels, providing an extra element of surprise and thrill.

Safety is of utmost importance when it comes to playground slides. Manufacturers and designers take great care in ensuring that slides meet strict safety standards. Features such as sturdy handrails, non-slip steps, and smooth, polished surfaces help reduce the risk of accidents and injuries. Regular maintenance and inspections are also crucial to ensure that the slides remain in good condition and free from any potential hazards.

In recent years, there has been a growing trend towards incorporating inclusive design principles in playgrounds, including slides. This means creating play spaces that are accessible to children of all abilities, including those with disabilities. Inclusive slides often feature wider entrances, gentle slopes, and supportive seating options, allowing children with mobility challenges or sensory sensitivities to enjoy the thrill of sliding alongside their peers.

In conclusion, playground slides are an integral part of outdoor play spaces, providing children with endless fun, physical development, and memorable experiences. Whether it's the excitement of climbing up, the rush of sliding down, or the laughter shared with friends, playground slides hold a special place in the hearts of children and adults alike. So, the next time you visit a playground, don't forget to take a moment to appreciate the joy and wonder that these incredible structures bring to our lives.
Billion

## Introduction

"Billion" is the 3rd period in a number. One billion has 9 zeroes and is represented as 109. The name "billion" came from the prefix "bi-" meaning 2, and the suffix "-illion" which means big period, so it is the 2nd -illion.

## Addons

How -illion addons work: -illion addons are prefixes or suffixes (or sometimes affixes) added to an -illion to make the number different.
Alien Hominid Invasion

*The real "Alien Hominid Invasion" wiki is here*

The alien hominid invasion game is a captivating virtual reality experience that has taken the gaming industry by storm. Developed and published by The Behemoth Games, this thrilling game transports players into an immersive virtual world where they must battle extraterrestrial creatures and defend humanity from impending doom.

## Alien Hominid Invasion

The multiplayer version of Alien Hominid.

### Rating

4.7/5

The alien hominid invasion game offers an exhilarating blend of action and strategy, as players assume the role of a brave human hero tasked with protecting Earth from an alien invasion. The game begins with players being dropped into a deserted city, where they find themselves surrounded by hostile aliens.

To survive and progress through the game, players must use a combination of stealth, combat skills, and strategic planning. They will need to navigate through various environments, including abandoned buildings, dense forests, and underground tunnels, avoiding enemy detection and completing objectives.

The alien hominid invasion game is not just a game; it is an immersive and thrilling virtual reality experience that transports players into a world on the brink of destruction. With its intense gameplay, realistic graphics, and endless replayability, this game is a must-have for gamers and virtual reality enthusiasts alike.
Numbers

Numbers are an essential part of our daily lives. We use them to count, measure, and understand the world around us. As children, learning about numbers is a crucial step in their educational journey. In this essay, we will explore some effective methods to teach kids about numbers in a fun and engaging manner. The digits are 0, 1, 2, 3, 4, 5, 6, 7, 8 and 9. After 9, comes 10, which is a 1 and a 0. The 1 represents how many tens there are, and the 0 represents the ones. After 10 is 11 which means 1 ten and 1 one. After 19, is 20 since we've regrouped ten more ones into one ten, so now there are two tens. After reaching 99, is 100, adding one more digit to represent the hundreds. To get numbers bigger than 999, just add 1 more place value at the left so you can keep regrouping. Fun Fact: The biggest number ever counted is 1,000,000!

## Large Numbers

-illions

Short system

Short -illions
Credits

We would like to extend our gratitude and give proper credit to Shutterstock Images and Wordtune for their valuable contributions.

Shutterstock Images will be credited because of their high-quality stock images. Shutterstock Images offers a vast collection of professional photographs, illustrations, vectors, and videos that have greatly enhanced the visual appeal of our projects. The diverse range of content available on Shutterstock Images has allowed us to find the perfect visuals to complement our written material. We appreciate the ease of access and the user-friendly interface that Shutterstock Images provides, making it effortless to find and license the images we need. The inclusion of Shutterstock Images in our work has significantly enhanced the overall visual experience for our audience.

We would also like to express our gratitude to Wordtune for its remarkable writing assistance. Wordtune's innovative platform has revolutionized the way we write and edit our documents. The artificial intelligence-powered system offered by Wordtune suggests alternative wordings, provides grammar and style suggestions, and helps us refine our text in a more efficient and effective manner. We have found Wordtune to be an invaluable tool for improving the clarity, coherence, and overall quality of our written content. The integration of Wordtune into our writing process has significantly accelerated our workflow and has elevated our writing to a higher standard.

In conclusion, we would like to extend our sincere appreciation to Shutterstock Images and Wordtune for their exceptional services. We are grateful for the contribution of Shutterstock Images in providing us with an extensive library of visually captivating images, and we are thankful for Wordtune for revolutionizing our writing process and enhancing the quality of our written content. We highly recommend both Shutterstock Images and Wordtune to anyone seeking to enhance their visual and written materials.
Simplex pronunciation

One of the pronunciation keys. This is the key on every pronunciation word in the Explore Wiki.

"aa" - **a**kward, ll**a**m**a**

"ah" - b**a**d, c**a**t, th**a**t

"ar" - c**ar**, st**ar**ve, c**ar**ve

"(are)" - c**are**, st**are**

"a" - r**ai**d, c**a**me

"b" - **b**oy, **b**ack, ru**b**

"d" - **d**og, sa**d**, gla**d**

"eh" - b**e**d, s**ai**d, l**e**d

"er" - b**ir**d, iceb**er**g

"(ere)" - h**ear**, st**eer**

"e" - b**ee**, s**ee**, cl**ea**n

"f" - **f**og, pu**ff**, stu**ff**

"g" - **gh**ost, **g**lare, ru**g**

"h" - **h**all, **h**iest, **h**ill

"ih" - st**i**ll, r**i**sk, ch**i**ll

"(ire)" - f**ire**, h**ire**, pl**ier**s

"i" - b**ye**, s**igh**, w**i**ld

"j" - **j**am, **j**ack, **j**azz

"k" - **k**ey, **c**at, ba**ck**

"l" - **l**amp, **l**augh, **l**isten

"(ll)" - ba**ll**, sa**l**t, wi**l**d

"m" - **m**an, **m**onkey, **m**ore

"n" - **n**o**n**e, **n**ice, **n**oon

"oh" - fr**o**g, d**o**g, cl**o**g

"oo" - b**oo**k, h**oo**d, l**oo**k

"or" - b**or**ed, l**ore**, **ore**

"ou" - sh**ou**t, **ou**ch, ab**ou**t

"o" - s**o**, l**ow**, g**o**

"p" - **p**ower, **p**an, **p**ack

"r" - **r**ed, **r**ascal, **r**ap

"s" - **s**u**s**, **s**uper, **s**o

"t" - **t**igh**t**, **t**ear, sa**t**

"uh" - th**e**, b**u**t, cr**u**nch

"uu" - m**oo**n, s**oo**n, c**oo**l

"v" - **v**an, o**v**er, clo**v**er

"w" - **w**ant, **w**izard, **w**arp

"y" - **y**ellow, **y**our, **y**am

"z" - **z**ap, **z**ebra, **z**en

"ch" - **ch**ur**ch**, **ch**ance, **ch**ick

"ng" - si**ng**, di**ng**, lo**ng**

"ph" - **ph**one, ele**ph**ant, trium**ph**

"sh" - **sh**ower, hu**sh**, **sh**ip

"th" - **th**ink, ba**th**, **th**rough

"dh" - **th**e, **th**en, **th**an

"zh" - vi**s**ion, deci**s**ion, mea**s**ure
Scavengers Reign Wiki

Welcome to the Scavengers Reign
Dream of Something More

***Scavengers Reign*** is surreal sci-fi animated series from creators Joe Bennett and Charles Huettner, the remaining crew of a damaged interstellar freighter ship find themselves stranded on a beautiful, yet unforgiving alien planet where they must survive long enough to escape or be rescued.

As the survivors struggle to locate their downed ship and missing crewmates, their new home reveals a hostile world allowed to thrive without human interference.

***Scavengers Reign* is now streaming on Max**

Characters
AziSamUrsulaKamenLevi
**Find more characters**

Episodes
The SignalThe StormThe Wall
**Find more episodes**

Featured videos
Scavengers Reign - Official Teaser - HBO MaxScavengers Reign - Official Teaser - Max

About us

We are a community database on *Scavengers Reign* created by fans, for fans. We are dedicated to building a comprehensive and informative resource about all things related to the Max franchise.

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Short Film
Scavengers Reign is based on the 2016's short film "SCAVENGERS."
Scavengers

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Million

## Introduction

"Million" is the second period in a number. One million has 6 zeroes and is represented as 106. The name "million" came from the prefix "mi-" meaning 1, and the suffix "-illion" which means big period, so it is the first -illion.

## Addons

How -illion addons work: -illion addons are prefixes or suffixes (or sometimes affixes) added to an -illion to make the number different.

Addons
 Quimillion
 Pemillion
 Semillion
 Hemillion
 Halemillion
 Numillion
Rubik's Cubes

Rubik's Cube is a three-dimensional puzzle that was invented by Hungarian architect and professor Ernő Rubik in 1974. It is widely considered to be one of the most popular and iconic puzzles in the world. The Rubik's Cube consists of a 3x3x3 grid of smaller cubes, known as "cubies," which can be twisted and rotated to create various combinations.

Each face of the Rubik's Cube is made up of nine smaller squares, and the cube can be manipulated in different ways to scramble the colors. The goal of the puzzle is to solve the cube by restoring each face to a solid color. This requires strategic thinking, spatial reasoning, and problem-solving skills.

The Rubik's Cube has a total of 43 quintillion possible combinations, which makes solving it a complex and challenging task. However, with practice and the application of specific algorithms, it is possible to solve the cube in a methodical and efficient manner.

Over the years, the Rubik's Cube has gained a massive following and has become a symbol of intellectual prowess and perseverance. It has inspired countless competitions, championships, and even speedcubing, where participants aim to solve the cube as quickly as possible.

In addition to the classic 3x3x3 Rubik's Cube, there are also various other versions available, including the 2x2x2 Pocket Cube, the 4x4x4 Rubik's Revenge, and the 5x5x5 Professor's Cube. These larger cubes offer an additional level of complexity and challenge for those who have mastered the original puzzle.

The Rubik's Cube has also sparked interest in other twisty puzzles, such as the Pyraminx, the Megaminx, and the Square-1. These puzzles offer different shapes and mechanics, providing enthusiasts with a wide range of challenges to explore.

Explore and Learn

3x3x3 Magic Cube
-

Negative sign or subtraction (-)

The minus sign, denoted by the symbol "-", represents subtraction in mathematics. It represents the difference between two quantities, meaning it takes away one quantity from another. For example, 5-3 represents the difference between 5 and 3, which is 2.

Subtraction is non-commutative, meaning that the order in which numbers are subtracted does affect the result. For example, 4-3 and 3-4 yield different results, -1 and 1, respectively.

# Q+A

## What is -1?

-1 is equivalent to 0-1. Think 1 like 1 snowball. 0 would then be no snowball. Then, -1 would be a hole in the snowy ground. So if you add 1 snowball to the whole, it will fill up: just like how -1+1=0.

## Is division repeated subtraction?

No, division is not repeated subtraction. Division is the opposite of multiplication, which is repeated addition.
Matter (science)

## Types of matter

Matter is a fundamental concept in science that refers to anything that has mass and takes up space. It is the substance of the physical world, including everything we see and interact with. Matter is composed of tiny particles called atoms, which are the building blocks of all matter.

In science, matter is classified into different states: solid, liquid, plasma, gas and light. Solids have a definite shape, mass and volume, while liquids have a definite volume and mass but no fixed shape. Plasmas have definite mass but no fixed shape nor volume, while some people believe plasma also has a definite shape, and some thinking it has no definite shape, no definite mass and no definite volume. Gases have neither a definite shape, mass nor volume, as they expand to fill the space they occupy, but some scientists believe gases have definite mass. Light is not a type of matter because light acts like a particle.

## Types of colloids

Colloids are a mixture of different matters. For example, ketchup is a colloid, because it's a mixture of solid and liquid.

Types of colloids
 Sol
 Aerosol
 Soft Aerosol
 Foam
 Superfoam
Websites

A website is a collection of web pages that are designed, developed, and hosted on a server. These web pages are linked together and are accessible via a web browser. The purpose of a website is to provide information, entertainment, or services to users online.

Websites can be categorized into different types based on their purpose. For example, there are e-commerce websites that allow users to buy products or services online, news websites that provide the latest news and updates, and educational websites that offer educational resources.

Team CGR
10-Pin Bowling

==10-Pin Bowling is a bowling video game developed by Morning Star Multimedia and published by Majesco Sales for the Game Boy Color in October 1999[1][5][6]. It is one of the few Game Boy Color games to support rumble, which is achieved by utilizing a rumble pak built directly into the cartridge[1]. The game is entirely basic and stripped down, according to Craig Harris, writing for IGN, who gave it a score of 4/10[1]. The released game was only compatible with the Game Boy Color[3]. The game features a title screen with a rotating ball on the menu[3].
+

Addition sign (+)

In mathematics, the plus sign, denoted by the symbol "+", represents addition. It represents the union of two or more sets, meaning that it adds together the elements of the sets. For example, 2+3 represents the sum of 2 and 3, which is 5.

The operation of addition is commutative, meaning that the order in which numbers are added does not affect the result. For example, 5+4 and 4+5 both yield the same result, 9.

# Q+A

## Is 3+2 the same as 2+3?

Yes, 3+2 is the same as 2+3, since addition is communitive.

## What is a quicker way of adding big numbers besides counting?

To add two 3 digit numbers without counting, draw a place value chart with 3 rows labeled "ones," "tens," and "hundreds." Then, write the first 3-digit number in row 1, column 1. After that, write the second 3-digit number in row 1, column 2. Starting from the rightmost digit of the second number, count up the number of spaces until you reach the digit of the first number. Write the sum of these two digits in the corresponding spot on the place value chart, starting at the rightmost digit of the second number.Continue this process until you add all the digits of the numbers.
A-mazing Tater

==\*\*A-mazing Tater\*\* is a puzzle video game developed and published by Atlus for the Game Boy[1]. It is the sequel to the game Kwirk and is known as Puzzle Boy II in Japan[1]. The game was released in 1991 and features a password system[1]. The objective of the game is to guide a potato character named Spud to the exit of each level, which is filled with various obstacles and puzzles[1]. The player must push crates to fill up holes, allowing Spud to cross them. Different shaped crates and holes create puzzle-like situations, and the player must also manipulate rotation devices to reach the goal[1].
Physics

Physics, the fundamental science that underpins our understanding of the natural world, is a vast and intricate field that encompasses everything from the tiniest particles to the vast expanse of the cosmos. In this article, we embark on a journey through the fascinating realm of physics, unraveling its mysteries and exploring its profound implications for our understanding of the universe.

We begin our exploration with classical mechanics, the branch of physics that governs the motion of objects under the influence of forces. From Isaac Newton's laws of motion to the principles of energy and momentum, this foundation of physics provides a framework to describe the behavior of everyday objects and celestial bodies alike.

Delving deeper into the microscopic world, we encounter quantum mechanics, a revolutionary theory that challenges our intuition and brings about a paradigm shift in our understanding of reality. Quantum mechanics describes the behavior of particles at the atomic and subatomic levels, revealing a world of wave-particle duality, uncertainty, and entanglement.

Moving on, we explore the profound interplay between electricity and magnetism in the realm of electromagnetism. From Maxwell's equations to the discovery of electromagnetic waves, this branch of physics uncovers the fundamental forces that shape the behavior of charged particles and electromagnetic fields.

Venturing into the realm of heat and energy, we encounter thermodynamics, the study of how energy is transferred and transformed. From the laws of thermodynamics to the concept of entropy, this branch of physics provides insights into the behavior of systems ranging from engines to the cosmic microwave background radiation.

Einstein's theory of relativity revolutionized our understanding of space, time, and gravity. Special relativity unveils the interconnectedness of space and time, while general relativity describes gravity as the curvature of spacetime. These theories have profound implications for the behavior of massive objects, the expansion of the universe, and the existence of black holes.

Physics, as a discipline, continues to push the boundaries of human knowledge and understanding. From the microscopic world of quantum mechanics to the vast expanse of the cosmos, this article has provided a glimpse into the captivating world of physics. As we continue to explore and unravel the mysteries of the universe, physics remains an ever-evolving field that fuels our curiosity and expands the frontiers of human understanding.
Decimals

Decimals are a way of representing numbers with two parts. They are used in our everyday lives to help us count and measure things accurately. Let's learn more about decimals!

Understanding Decimals

A decimal is a number that represents a part of a whole. It is shown in a special way using decimal points. This means that the number after the decimal point represents the part, and the number before the decimal point represents the whole.

For example, the number 5 can be divided into 2 equal parts, like this:

5 / 2 = 2

Now, we can represent this division using decimals:

2.5

In this decimal, the 2 represents the part (2/2 = 1), and the .5 represents the decimal part. The decimal point separates the number into two parts.

Adding and Subtracting Decimals

Adding and subtracting decimals can be challenging, but don't worry, we'll help you break it down. Remember, when you add or subtract decimals, you always line up the decimal points and add or subtract the digits.

For example, let's add two decimals:

2.5 + 3.2 = 5.7

Let's break it down:

2.5 + 3.2

2 + 3.2

4.2

5.7

So, the final answer 5.7 is obtained by adding the digits in the two decimals.

Multiplying and Dividing Decimals

Multiplying and dividing decimals is just like multiplying and dividing whole numbers. The only difference is that the decimal point moves.

To multiply decimals, multiply each digit in the product and then move the decimal points accordingly.

For example, let's multiply 3.5 by 2.7:

3.5 \* 2.7 = 8.95

Let's break it down:

3.5 \* 2.7

3 \* 2.7

7.1

8.95

To divide decimals, divide each digit in the dividend by the divisor and then move the decimal points accordingly.

For example, let's divide 9.45 by 2.5:

9.45 / 2.5 = 3.88

Let's break it down:

9.45 / 2.5

4.45 / 2

2.225

3.88

Practice Exercises

Let's practice what you've learned! Here are some practice exercises to help you further understand decimals:

1. Write the decimal representation of the number 4.5.

2. Add 5.6 and 2.9.

3. Subtract 3.8 from 8.2.

4. Multiply 4.5 and 2.7.

5. Divide 9.45 by 2.5.

Remember, practice makes perfect!
3 Choume no Tama - Tama and Friends - 3 Choume Obake Panic!!

== 3 Choume no Tama: Tama and Friends - 3 Choume Obake Panic!! is a Japanese exclusive Game Boy game based on the anime and manga series Tama and Friends[5]. The game was developed by Winkysoft and published by Epoch Co. in 1994[5]. The player controls Tama, a white cat, and must navigate through various levels while avoiding obstacles and enemies[2]. The game features a total of 20 levels, each with a different theme and set of enemies[2]. The game also includes a password system to allow players to continue their progress at a later time[2]. The game has received mixed reviews, with some praising its cute graphics and simple gameplay, while others criticize its lack of depth and challenge[1].
전투중인 뉴비 위키

**전투중인 뉴비 위키에 오신것을 환영합니다!**
안녕하세요! 한국어 Noobs in combat(전투중인 뉴비)위키에 오신것을 환영합니다! 여기에서는 로블록스의 게임인 전투중인 뉴비에 관한 지식이 담겨있는 곳입니다. 행복하세요!

전투중인 뉴비 위키

## 주요 내용

```
이 위키는 현재 미완성 입니다.

```

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Explore Wiki

**Welcome to the Explore Wiki!**Find anything you want here! If we're missing something, feel free to add it! If you want to edit something, please read the rules. To start searching, you can click one of these, or search it up on the search bar! See the credits here!

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Food

## Intro

Food is an essential part of our daily lives. It provides us with the necessary nutrients to sustain our bodies and fuels us with energy. There are countless types of food available, each with its own unique characteristics and flavors. In this document, we will explore the various categories of food and the diverse options within each category.

## Fruits and Vegetable

Fruits and vegetables are a vital part of a healthy diet. They are rich in vitamins, minerals, and antioxidants. Examples of fruits include apples, oranges, bananas, and strawberries. Vegetables encompass a wide range of options such as broccoli, spinach, carrots, and tomatoes.

## Grains

Grains are a staple food worldwide and provide carbohydrates, fiber, and essential nutrients. Common types of grains include rice, wheat, oats, and corn. These grains can be transformed into various products like bread, pasta, and cereals.

## Dairy products

Dairy products are derived from milk and are a good source of calcium and protein. Examples include milk, cheese, yogurt, and butter. These products can be consumed on their own or used as ingredients in various recipes.
Characters

Main

## Basic Characters

### Unknown Wanderer Melee

The Unknown Wanderer Melee is one of two basic characters who have not to be unlocked.

**Stats:**

* +10 Melee Damage
* -10 Projectile Damage

**Character Ability:**

No ability.

### Unknown Wanderer Range

The Unknown Wanderer Range is one of two basic characters who have not to be unlocked.

**Stats:**

* +10 Melee Damage
* -10 Projectile Damage

**Character Ability:**

No ability.

## Unlockable/ Advanced/ Specialised Characters

### Darokin

Darokin is one of the characters a player will meet at first. He tells some story about Ankarath, the city where different actions can be done....

**Stats:**

* +10 Melee Damage
* -10 Projectile Damage

**Character Ability:**

No ability.

### Goladir Blacksmith

Goladir is the blacksmith of Ankerath and one of the characters who have to be unlocked before playing him. All weapons can be purchased at his forgery on the marketplace of the town...

**Stats:**

* +10 Melee Damage
* -10 Projectile Damage

**Character Ability:**

No ability.

### Heleja

Heleja is also found on the marketplace and all skills can be purchased at her place in town, straight north of the Legacy Tree ...

**Stats:**

* +10 Melee Damage
* -10 Projectile Damage

**Character Ability:**

No ability.

### Rogue

The Rogue is one of the characters who have to be unlocked before playing him...

**Stats:**

* + xyz
* - xyz

**Character Ability:**

No ability.

### Farmer

The Farmer is one of the characters who have to be unlocked before playing him...

**Stats:**

* + xyz
* - xyz

**Character Ability:**

Permanent chicken companions.

### Dark Wanderer

The Dark Wanderer is one of the characters who have to be unlocked before playing him...

**Stats:**

* + xyz
* - xyz

**Character Ability:**

Permanent spider companions.