Arrangements

"Did I mention I was big?" — One Hundred
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“WHO KNOWS WHAT AWAITS YOU?”

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Reason: We don't want people adding their fanmade arrangements.

I just don't understand!

"Oh, I don't know!" — Four
This page has information that is difficult to understand. Please skip the info if you're unable to understand it.

Arrangements, also called Shapes, or Forms, are when the Numberblocks switch shapes. For instance, Four is mostly seen as a 2 by 2 square, but he occasionally appears as a tower (1x4) or other shapes. This page lists out all the arrangements as seen in the official show (and other official content such as apps or social media).

Rules[]

Please read before editing this page!

Face placement doesn't matter if they're facing the same direction relative to the shape. Remember, the only thing that matters is the shape and direction. Same applies to Numberblocks without a face.
- Direction does matter. That means 1x8x1, 8x1x1, and 1x1x8 count as different arrangements.
- Colour placement doesn't matter either. For example, a square Nine with its colours going horizontally has the same arrangement as its colours going vertically. Same applies to Numberblocks which differ from the usual colour scheme (e.g. the blue Eleven that appears when Twenty-Two splits in half).
- Same thing applies to compound Numberblocks, unless you're talking about their components.
- Same also applies to the "Ten Borders" (the thick border to group ten blocks for larger numbers)
Please do not attempt to remove the sub-sections on certain Numberblock's sections, such as Four or Five.
Do not attempt to remove the scrollboxes, either.
Some Numberblocks can make shapes that are not made out of cubes. Those go in the “Other Shapes” category.
Some Numberblocks can make (or have made) shapes that are separated, and thus do not count as polynominoes. Those go in the “Separated” category.
- The space between two separate blocks (the row with no blocks) is denoted by "+0".
Make sure your picture is from official content (episodes, promo vids/pics, and books/magazines). This rule is extremely important: you could end up getting a strike if you add a shape that you made yourself.
If it's bolded then that means the arrangement requires precise timing (i.e. they could only be seen on one or two frames in the process of changing shape). If it's italicized the picture was rotated.
Don't add codes unless you know what you're doing. If you want to learn how to use the code CORRECTLY, look for TSRITW’s tutorials down in the comments or in one of his blog posts.
Do not add sections for Numberblocks that only appeared in one episode with one arrangement, like Forty-One or One Thousand.
- Do not add Numberblocks that haven't appeared yet either. Only add them after their debut episode aires properly.
If a Numberblock bigger than 10 can be separated into $10x+y$ $10x+y$ with a straight line and $y\leq10$ $y\leq 10$ , it counts as a "X Tens and Y" shape and should be named so, along with the other name.

FYI, this is what the "X Tens and Y" shapes mean. So 11 is "Ten and One", 12 is "Ten and Two", 21 is "Two Tens and One" and so on.
- For example, the compound Twenty-One in I Can Count to Twenty should be named "Two Tens and One", or "Twenty and One".
- The "Tens and Ones" shapes also apply to those folded (i.e. 5 blocks tall). These should be called "X Tens and Y Low".
  
  This is an example of a "Low X tens and Y" arrangement.
Arrangements only seen as a compound go into the "Compound Only" subsection of the figured-out Numberblock's section.
Sometimes, multiples of Ten (10) can rearrange while being a part of a Compound Numberblock. They go into the "Component Only" subsection.
- Don't add them if they are seen independent.
Diagonal shapes are not counted as separate arrangements. They are actually a rotated version of the arrangement.
It's okay to add split-second arrangements. Just make sure that they're not split-second separated arrangements. They should be stable and be seen for at least 5 frames.
Do not add Arrangements with the wrong number of blocks.

How do I read arrangement codes?[]

Arrangement codes is a systematic way of describing how a Numberblock's blocks are arranged, using a string composed of numbers, letters and symbols. Below shows the full list of components in an arrangement code.


component	meaning	arrangement code
$n$	$n$ blocks arranged horizontally (sideways).	$3$ (or $3\times1$ )
$x\times y$	Rectangle with a width of $x$ and a height of $y$ . In other words, y layers of x. For example, Eight's default arrangement is two blocks wide and four blocks tall, or in code notation $2\times4$ .	$2\times4$
$L$	all blocks aligned to the LEFT	$(1\times4)\underline{L}+4$
$R$	all blocks aligned to the RIGHT	$3+\underline{1R}$
$C$	all blocks aligned to the CENTER	$\underline{2C}+4\times6$
$CL$	Centered, but slightly to the left	$(1\times2)\underline{CL}+4\times2$
$CR$	Centered, but slightly to the right	$2\underline{CR}+5\times2$
$cn$	means the leftmost block is at column n. The letter "c" MUST be lowercase.	$2\underline{c}4+4L+2\underline{c}3$
$[>]$	One block is skipped.	$3+1\underline{[>]}1+3$
$[>n]$	$n$ blocks are skipped.	$1\underline{[>2]}1+4$
$[nY]$	$n$ rows are skipped (i.e. they have no blocks). Omit $n$ if $n=1$ .	$3+1R+2R+1C\underline{[Y]}1C$
Three Dimensions[] Everything is same as two-dimensional blocks, but with these new rules added for the 3rd dimension:
$x\times y\times z$	A solid cuboid with a width of '''x''', a height of '''y''', and a depth of ''z'' (3D shapes only). In other words, '''z''' 3D layers of '''x×y'''. Omit z if $z=1$ , since that would only be a single layer.	$2\times4\times3$
$[B(x,y)]$	Move one layer back (for 3D blocks), and x blocks to the right and y blocks above the top block of the left-most column of the previous layer. You may omit the $(x,y)$ only if $x = y = 0$ .	$1\times2\underline{[B(0,5)]}\ 1\times6$
$[B(x,y,z)]$	Same as the rule above, but move $z$ layers back instead of one. (which means $z-1$ layers are skipped)

Oh, the shapes the Numberblocks could make![]

Zero (0)[]

Zero is made of nothing. She only has 1 arrangement.

Dimensionless (1)

One (1)[]

One is just one block. She has only 1 arrangement, but currently she has 2 forms.

Two-Dimensional (1/1)

Other (1)

Two (2)[]

Two has 2 arrangements: horizontal and vertical.

2D (2/2)

Other (1)

Three (3)[]

One, Two, Three, Look at me! Three has 6 2D arrangements: horizontal, vertical, 1L+2, 2+1L, 1R+2, and 2+1R.

2D (6/6)

3D (2)

Four (4)[]

Four can be arranged vertically or in a square. He can also be horizontal, L/J-shaped, S/Z-shaped, Bolt-shaped, or T-shaped.

2D (19/19)

I-Tetraminoes

J-Tetraminoes

L-Tetraminoes

O-Tetraminoes

S-Tetraminoes

T-Tetraminoes

Z-Tetraminoes

3D (2)

Five (5)[]

Five is usually seen arranged vertically, but she can also be arranged 1R+2+2. She can also make a few other arrangements out of all.

2D (43/63)

I-Pentaminoes

F-Pentaminoes

ꟻ-Pentaminoes

J-Pentaminoes

L-Pentaminoes

ꟼ-Pentaminoes

P-Pentaminoes

N-Pentaminoes

И-Pentaminoes

T-Pentaminoes

U-Pentaminoes

V-Pentaminoes

W-Pentaminoes

X-Pentaminoes

Y-Pentaminoes

γ-Pentaminoes

S-Pentaminoes

Z-Pentaminoes

3D (4)

Six (6)[]

Six is seen arranged vertically or as 2x3 block. she can also be a 3x2, or triangular.

2D (63/216)

3D (1)

Seven (7)[]

Seven is seen vertical, horizontal, or 1R+2x3. Lucky!

2D (69/760)

Independent (67)

Component Only (2)

3D (1)

Eight (8)[]

Octoblock Rearrange! Eight is seen vertical, but he is mostly 2x4. He can be horizontal, 4x2, 2L+3x2, a square with a hole and other shapes. He is the first Numberblock to make 3D shapes. He also has the most 3D arrangements out of any Numberblock.

2D (119/2,725)

Independent (117)

Component Only (2)

Separated (2)

3D (6)

Nine (9)[]

Nine, just like Four, can be a square, but he frequently sneezes at this shape, making him split into Eight and One. To prevent that, 9 can also be vertical, 1R+2x4, or horizontal. He can make 1,285 different shapes, and has 9,910 different arrangements.

2D (83/9,910)

Independent (82)

Component Only (1)

3D (2)

Ten (10)[]

Ten can make an assortment of shapes. She can be vertical. She can also be a 2x5, 5x2, triangular or horizontal. She can also make more than 30,000 other shapes.

2D (120/36,446)

3D (2)

Eleven (11)[]

Eleven can be seen vertical, horizontal, or 1R+2x5.

2D (34/135,268)

Twelve (12)[]

Because of Twelve's array display, she can make different rectangular arrays: vertical, 2x6, 3x4, 4x3, 6x2, or horizontal. She can also make a bunch of other shapes.

2D (97/505,861)

3D (1)

Thirteen (13)[]

It is debatable whether Thirteen (don't say it!) has a default arrangement, as his arrangement changes almost every episode he appears in. However, his three most common arrangements are 2R+3+(2x4)L, 1R+3x4, and (2x2)L+3x3.

2D (43/1,903,890)

Fourteen (14)[]

Extreme Fourteen is usually seen as 2x7 or Ten and Four.

2D (29/7,204,874)

Fifteen (15)[]

Hush, hush. Fifteen is most commonly seen as a step shape, occasionally as 3 by 5, and rarely other shapes.

2D (50/27,394,666)

Sixteen (16)[]

Square Party! Just like One, Four and Nine, Sixteen can be a square.

2D (61/104,592,937)

Seventeen (17)[]

Seventeen is usually seen as a "rectangle with a hat".

2D (35/400,795,844)

Eighteen (18)[]

Because of Eighteen's array display, he can make different rectangular arrays: vertical, 2x9, 3x6, 6x3, 9x2, or horizontal. He can also make a bunch of other shapes.

2D (78/1,540,820,542)

3D (1)

Nineteen (19)[]

Nineteen can make lots, AND LOTS of crazy shapes. Out of all the Numberblocks, she has made the most arrangements.

2D (131/5,940,738,676)

3D (1)

Twenty (20)[]

Twenty is ten twos, but has over 11,000,000,000x more possible arrangements than Two has!

2D (79/22,964,779,660)

Independent (23)

Component Only (56)

3D (2)

Twenty-One (21)[]

Number Explorer Twenty-One is the smallest number that first appeared as a compound. She is usually seen as 3x7 or a staircase shape with six steps.

2D (52/88,983,512,783)

Figured-Out (43)

Compound Only (9)

Twenty-Two (22)[]

Twenty-Two is two football teams. Other than his "Two Tens and Two" forms, he has only made vertically symmetrical arrangements, allowing him to split into two Elevens from the middle.

2D (15/345,532,572,678)

Figured-Out (10)

Compound Only (1)

Faceless (4)

Twenty-Three (23)[]

Twenty-Three is happy being two tens and three. That is his only (figured-out) arrangement seen in the show. (The others are from apps, magazines, and exclusive clips)

2D (28/1,344,372,335,524)

Figured-Out (9)

Compound Only (19)

Twenty-Four (24)[]

Super-Duper rectangle Twenty-Four can make different rectangular arrays: vertical, 2x12, 3x8, 4x6, 6x4, 8x3, 12x2, or horizontal. She can also make a bunch of other shapes.