Step 3.5. Put 3 pairs to place
We will rotate the top side and put the place for pair on bottom side and after we insert the bottom pair into place.
|
The top side rotate on any angle and the middle layer only on 180⁰. |
Let's do it:
Put the place for Yellow-Orange and Yellow-Red pair |
Rotate middle layer on 180⁰ and insert pair to place |
Other pair goes to bottom side. On top side put the place for Yellow-Green and Yellow-Blue pair |
Rotate middle layer on 180⁰ and insert pair to place |
All pairs inserted to places! |
|
|
|
|
|
Phase 4. Put centers to its place
There is only 3 cases:
All centers not on their places;
2 centers on their places and 4 is not;
All centers on their places.
Case 1. All centers not on their places
Blue to place |
Red to place |
White to place |
Lines to place |
It is all!!! |
|
|
|
|
|
Case 2. 2 centers on their places and 4 is not
Blue to place (180⁰) |
Put Red (90⁰) |
Red to place (180⁰) |
Lines to place |
It is all!!! |
|
|
|
|
|
About big Rubik's Cubes
8 corners elements (contains 3 color) on cubes of all sizes are going the same way:
|
|
|
|
|
… |
The central edges elements and centers on cubes with an odd number of layers we solve as 3x3x3 cube:
|
|
|
|
|
… |
If on big cubes to collect 2 frame at opposite sides (such as the Green and Blue), the 8 adjacent edge elements will be of a dice 2x2x2 only with invisible right and left sides:
Take the
cube 2x2x2 And pretend that he does not have the right and the left side, i.e. they can not put elements
|
|
|
|
The cube
6x6x6 contains 2 such cubes 2x2x2, that can be solved in order
|
… |
The sequence of solving big cubes
As the basic colors are also used White and Yellow color.
Solving 8 corners as cube 2x2x2 |
Solving 4 columns. Insert edges without basic color into place. This phase equals to phase 2 for cube 3x3x3. |
Solving other 4 ribs and insert them to places. In the result - two letters «O» (on the Green and Blue sides). |
Solving central edges (if them exists). They solving as edges on the cube 3x3x3 |
|
|
|
|
|
Transposition of central elements. |
||
|
For cube
6x6x6, must will solving in order 2 such groups of 8 elements
|
|
|
