Numberblocks Wiki
Advertisement
45D66C80-65B9-4623-B0E9-73E219B2B8C6

"No one may edit!" — disembodied voice
This page is currently protected. Only content moderators and administrators can edit this page.
Please contact an administrator or discuss in the comments to request an edit.

Reason(s):
no more


This page was last edited on April 30, 2020 at 9:50 AM.

Arrangements or Forms are when Numberblocks switch shapes. e.g. when 4 can either be a square, or a tower.


Rules

  1. NOBODY CARES about face placement. The only thing that matters is the SHAPE.
    • COLOR PLACEMENT DOESN’T MATTER EITHER. For example, a square 9 with its colors going horizontally has the same arrangement as its colors going vertically.
  2. DON'T TRY TO REMOVE THE SUBSECTIONS OF 4 AND 5'S SECTIONS.
  3. DON'T REMOVE THE SCROLL BOXES EITHER.
  4. IF YOU VANDALISE THIS, YOU ARE BLOCKED FOR LIFE EVEN IF YOU HAVE AN ACCOUNT.
  5. Some Numberblocks can make non-square shapes. Those go in the “Other Shapes” category.
  6. Some Numberblocks can make (or have made) shapes that are separated, and thus do not count as polyominoes. Those go in the “Separated” category.
    • The space between two separate blocks (the row with no blocks) is denoted by "+0".
  7. Make sure your photo is CANON. However, it is okay to mirror or rotate a shape, but ONLY if you’re really desperate.
    • This rule is EXTREMELY IMPORTANT. Make sure that your picture IS canon or else you could end up like this guy.
  8. If it's bolded then that means the arrangement requires precise timing. If it's italicized the picture was mirrored/rotated. If it's underlined it is edited.
  9. You can edit out some extra Numberblocks with any art program. Yes, even MS Paint.
  10. 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.
  11. Do not add upcoming Numberblocks until they're official.
  12. If a Numberblock bigger than 10 can be separated into 10 and x with a straight line and the x isn't higher than the 10, it counts as a "10 and X" shape and should be named so, along with the other name.
  13. If an arrangement has a really long code, it can alternatively be described by using "Left-to-Right" code.
    • Left-To-Right code should be the default code for compound Numberblocks (like 21) unless they make non x0\y shapes.

How do I read these patterns?

Let me explain!

n means n blocks arranged horizontally (sideways).

L means all blocks to the Left.

R means all blocks to the Right.

B means all blocks to the Back (3D shapes only).

F means all blocks to the Front (3D shapes only).

C means it's Centered.

CL means it's Centered, but slightly to the Left.

CR means it's Centered, but slightly to the Right.

CB means it's Centered, but slightly Back (3D shapes only).

CF means it's Centered, but slightly to the Front (3D shapes only).

cn means the leftmost block is at column n. The "c" must be lowercase.

rn means the backmost block is at row n (3D shapes only). The "r" must be lowercase.

+ means go down one layer. It means to go front a layer for 3D shapes.

| means to go down a layer (3D shapes only).

axb means a rectangle with a length of a and a height of b. In other words, b layers of a.

axbxc means a cuboid with a length of a, a width of b, and a height of c (3D shapes only). In other words, c layers of axb. If c is 1, it can be omitted.

[>] means to skip one block.

[>n] means to skip n blocks.

\ means go right one layer.

U means all blocks higher.

D means all blocks lower.


Now you know.

Oh, the shapes the Numberblocks could make!

0 (1/1)

0 is nothing. She only has one arrangement.

1

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

Square/Cube (1/1)

Other Shapes (1)

2

2 has 2 arrangements: horizontal and vertical.

2D (2/2)

3

3 has 7 arrangements: horizontal, vertical, 1L+2, 2+1L, 1R+2, and 2+1R.

2D (7/7)

3D (1)

4

4 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

5

5 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 (32/63)

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 (2)

6

6 is seen arranged vertically or as 2x3 block. she can also be a 3x2, which appears in Counting Sheep, Hiccups with Mirror, Mirror and Twelve.

2D (38/216)

7

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

2D (40/760)

8

8 is seen vertical, but he is mostly 2x4. He can be horizontal, 4x2, 2+3+3, a square with a hole (donut like) and other shapes. He is the first Numberblock to make 3D shapes. He also has the most 3D arrangements out of any Numberblock.

2D (66/2,725)

Separated (5/INFINITE)

3D (4/INFINITY)

9

9, just like 4, can be a square, but he always sneezes at this shape. To prevent that, 9 can also be vertical, 1+2+2+2+2, or horizontal. He can make 1,285 shapes.

2D (43/9,910)

10

10 can make an assortment of shapes. She can be vertical. She can also be a 2x5, 5x2, triangular or horizontal. Despite this, she can make 4,655 shapes.

2D (86/36,446)

11

11 can be seen vertical, horizontal, or 1+2+2+2+2+2.

2D (28/135,268)

12

Because of 12'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 (52/505,861)

13

13.

2D (29/1,903,890)

14

14.

2D (22/7,204,874)

15

15.

2D (37/27,394,666)

16

16, just like 4 and 9, can be a square.

2D (47/104,592,937)

17

17.

2D (26/400,795,844)

18

18.

2D (50/1,540,820,542)

19

19.

2D (121/5,940,738,676)

20

20.

2D (7/22,964,779,660)

21

21.

2D (12/78,432,925,914)

Compound Only

22

22.

2D (1/325,237,985,372)

25

25, just like 4, 9, and 16, can be a square.

2D (2/713,315,915,759)

30

30.

2D (2/12,532,781,923,235)

40

40.

2D (6/932,149,995,178,829)

50

50.

2D (1/215,632,362,277,235,912)

60

60.

2D (1/985,253,623,720,385,009)

70

70.

2D

80

80.

2D

90

90.

2D

100

100, just like 4, 9, 16, and 25, can be a square.

2D

3D

Sleeping 100 (10x1x10)

Advertisement