Untangle: Difference between revisions
Nikitaivanov (talk | contribs) (Created page with "--- quest: true --- [Untangle](https://play.fancade.com/5E03DC7EA1C9CF6E) by Tzomby is a puzzle game where you must resolve a series of nodes so that none of the connections cross over each other. File:untangle_by_tzomby.png = Gameplay = In this game, the player must attempt to drag the closest node to untangle the lines. Red lines indicate tangled lines, while green lines indicate resolved/untangled lines. The goal is to have all of the line...") |
(→Impossibility of Level 28: Fixed typo) Tags: Mobile edit Mobile web edit |
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{{Game | |||
|guid=5E03DC7EA1C9CF6E | |||
|author=Tzomby | |||
}} | |||
'''Untangle''' by [[The_Questers#tzomby|Tzomby]] is a puzzle game where you must resolve a series of nodes so that none of the connections cross over each other. | |||
== Gameplay == | |||
In this game, the player must attempt to drag the closest node to untangle the lines. | |||
Red lines indicate tangled lines, while green lines indicate resolved/untangled lines. | |||
The goal is to have all of the lines green, or in other words, all of them being untangled. | |||
== Impossibility of Level 28 == | |||
Level 28 is proven impossible as a direct consequence of [https://en.m.wikipedia.org/wiki/Kuratowski%27s_theorem Kuratowski's theorem]. The subgraph <code>K_{3,3}</code> can be found in that level. | |||
[[Category:Quest games]] | |||
[[Category:Games]] | [[Category:Games]] |
Latest revision as of 15:56, 26 July 2025
Untangle

Title | Untangle |
Author | Tzomby |
GUID | 5E03DC7EA1C9CF6E |
Untangle by Tzomby is a puzzle game where you must resolve a series of nodes so that none of the connections cross over each other.
Gameplay
In this game, the player must attempt to drag the closest node to untangle the lines. Red lines indicate tangled lines, while green lines indicate resolved/untangled lines. The goal is to have all of the lines green, or in other words, all of them being untangled.
Impossibility of Level 28
Level 28 is proven impossible as a direct consequence of Kuratowski's theorem. The subgraph K_{3,3}
can be found in that level.