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What is the hardest algorithm Rubik's cube?

Published in Cube Complexity 2 mins read

Determining the absolute "hardest" Rubik's cube algorithm is complex, as difficulty can be subjective and depend on various factors such as puzzle complexity and solving method. However, based on the provided reference, we can identify the most challenging Rubik's cube variations.

The reference provided lists several Rubik's cube variations and their difficulty levels. Here's a table summarizing the most challenging ones:

Name of the Pattern Difficulty Level
Square-1 Expert
Master Pyraminx Extreme
The Teraminx Extreme
Over-The-Top Extreme

Based on this, the Master Pyraminx, The Teraminx, and Over-The-Top are considered the most challenging Rubik's cube variations, with a difficulty level of "Extreme". The Square-1 is also particularly difficult, being categorized as "Expert".

Here's why these are considered particularly difficult:

  • Master Pyraminx: Unlike the standard Pyraminx, the Master Pyraminx has more layers and pieces, significantly increasing the complexity of solving.
    • It has 4 layers and 30 pieces
    • It requires more advanced algorithms and techniques to solve.
  • The Teraminx: This puzzle is a massive challenge due to the sheer number of pieces and the complex algorithms needed.
    • It's a megaminx variant with 12 faces.
    • Solving it is akin to solving several smaller cubes together.
  • Over-The-Top: This is an unusual variant, known for its complex mechanisms and solution requirements.
    • It has unique moves that make it very challenging to master.
    • The complex piece interactions make it difficult to visualize and solve.
  • Square-1: This cube is different from traditional cubes due to its unique shape-shifting properties.
    • It is not a standard cube, but has both edges and corners.
    • It is known for the complexity of its algorighms and solution methods.

While the standard 3x3 Rubik's cube is challenging to beginners, these advanced variations take the difficulty to another level by requiring many new algorithms and a deeper understanding of cubing principles.

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