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Rubik's cube and graph theory.

1,573,385 次观看 • 11 天前 •via X (Twitter)

31 条评论

Doug 的头像
Doug11 天前

I’ve seen this many times, and neither graphic adds value to my ability to fail at solving the cube.

될 일은 된다 的头像
될 일은 된다10 天前

3차원을 2차원으로 단순화 시키니까 전체 상태가 한 눈에 보이고 이해가 훨씬 잘 되네요. 기발합니다.

soubi 的头像
soubi11 天前

ルービックキューブは数学の群論が基本にあるようだ。奥が深い。

CryptoNinjas 的头像
CryptoNinjas10 天前

Mapping the cube states to a graph really shows how massive that configuration space actually is.

Nodnarb 的头像
Nodnarb11 天前

Graph theory can also be applied to solving Sudoku puzzles.

Kaoru Maeda 前田 薫 的头像
Kaoru Maeda 前田 薫10 天前

This visualization obscures the fact that there are two kinds of "units"; pairs of surfaces that correspond to edges, and trios to corners. You could spot a trio of small circles that move always in group, but you have to be very careful.

Jenny Cotan 的头像
Jenny Cotan11 天前

So, you mean the trifoil thing is related to a Rubik's Cube!?

らいず / RizeJP 的头像
らいず / RizeJP10 天前

So to speak ...... Rubik's Ring?

Romulus☕️♟️Διώκετε τὴν ἀγάπην 的头像
Romulus☕️♟️Διώκετε τὴν ἀγάπην10 天前

I'm going to watch this and pretend I now understand it better.

Applerin🍎 的头像
Applerin🍎10 天前

😰我想我大概知道直面克苏鲁是一种什么感觉了...不是这样的...😭你应该先cross然后f2l之后刷刷刷完成oll和pll...不是这样的...😭

edi 的头像
edi11 天前

Use the spatial spiral Rubik's cube and place one object randomly what will happen? only with 18-20 x spins

Nerd 的头像
Nerd10 天前

I made some interesting discoveries based off this sucker

林檎 的头像
林檎10 天前

按照这个来看,规则高阶模仿被复原也会是必然的吗?只是取决于时间问题?@grok

KT 的头像
KT10 天前

Borromean spheres. Literally solving the 3 Body right in front of your eyes. Orthogonal shear which is somehow blind to orthodoxy.

Carrie the Red (stripe) 的头像
Carrie the Red (stripe)10 天前

It's like tumblers on a lock!

煮饭棒冰北🪼 的头像
煮饭棒冰北🪼10 天前

Wait... this seems to help people understand the 4D Rubik's Cube?

danbo 的头像
danbo11 天前

Ok and....

cosura 的头像
cosura10 天前

Give it a try!

Proswit 的头像
Proswit10 天前

While this visualization masterfully maps the Rubik's Cube group structure into a symmetric graph of state nodes and transition edges, wandering through this network via random moves brings us face-to-face with Pólya's Recurrence Theorem!

gzonelee 的头像
gzonelee10 天前

앱으로 큐브앱을 만들었는데 이런 기능 넣으면 좋을 것 같네요

aipomorridnv 的头像
aipomorridnv10 天前

CARALHOOOOOOOO

Waj Web 的头像
Waj Web10 天前

Heya @meowludo Great visual here

مُحمّد فارزْ عآمر 🇵🇰 的头像
مُحمّد فارزْ عآمر 🇵🇰10 天前

@grok explain it

M Blackwell 的头像
M Blackwell11 天前

Be careful…..

poly 4 的头像
poly 411 天前

impressive

~ᑭoꙆᥲɾᑲꙆᥙᥱ~ 的头像
~ᑭoꙆᥲɾᑲꙆᥙᥱ~10 天前

this shows me better how to solve one better than any human has ever demonstrated ngl

TheDankBoi69 / OE! 的头像
TheDankBoi69 / OE!11 天前

Okay now do a Rubik's Dodecahedron

星河 的头像
星河10 天前

我做的,欢迎试玩

Priyanshu 的头像
Priyanshu10 天前

Impressive..

kirbymaster221 的头像
kirbymaster22110 天前

ii think this made rubiiks cubes Less comprehensible to me somehow

Tim 的头像
Tim10 天前

is that supposed to make it easier or am I meant to think in 5D?