The goal is to build the 2x3 blue block on the left with white down.
Rotate the cube so that the blue-white edge is in the down-left position with blue left and white down.
If the edge is on the left with blue facing left then simply rotate to the down-left position.
If the edge is in the center (S) slice and flipped the right way then simply rotate to the down-left position.
Once the edge is on the bottom with white facing down then simply retate to the down-left position.
Otherwise, bring to the bottom in the correct orientation and rotate to the down-left position.
Attach the blue center with the down-left edge.
If aligned then simply rotate into place with wide-u.
If the blue center is on top or bottom, bring it down or up with wide-r, then rotate into place.
Tuck the blue-orange edge into the front-down position with blue facing front.
Bring blue-orange-white corner to upper-right-back with white facing right.
Pair blue-orange edge with blue-orange-white corner and insert in back-left.
Note: You can pair on the bottom directly as well (but this doesn't work later with second block).
Tuck the blue-red edge into the back-down position with blue facing back.
Bring blue-red-white corner to upper-right-front with white facing right.
Pair blue-red edge with blue-red-white corner and insert in front-left.
Note: You can pair on the bottom directly as well (but this doesn't work later with second block).
The goal is to build the 2x3 green block on the right with white down while preserving the first block.
Solve the green-white edge into the down-right position with green right and white down.
Restricted to U, R/r, F, B and M twists.
Tuck the green-orange edge into the front-down position with green facing front.
Bring green-orange-white corner to upper-left-back with white facing left.
Pair green-orange edge with green-orange-white corner and insert in back-right.
Tuck the green-red edge into the back-down position with green facing back.
Bring green-red-white corner to upper-left-front with white facing left.
Pair green-red edge with green-red-white corner and insert in front-right.
The goal is to orient and permute the top corners to be solved relative to one another.
Orient the top corners so that yellow is facing up.
If there is a single yellow "sticker" facing up then rotate it to the front-left position.
And performe this ("Sune") algorithm: R U R' U R U2 R'
Sometimes after doing this, you arrive at an unsolved position from above. In this case, repeat the procedure.
| Repeat |
If there is not a single yellow "sticker" facing up (instead two or none) then rotate a side sticker into the front-left position facing front.
Applying the sune algorithm repeatedly will cycle through these cases and eventually solve.
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Permute the top corners so that pairs of side colors (orange, blue, green or red pairs) are adjacent (upper face may remain misaligned).
Rotate pairs (if any) to face left and perform this ("JPerm") algorithm: R U R' F' R U R' U' R' F R2 U' R'.
If no adjacent pairs exist then simply perform the JPerm algorithm from any rotation (making a pair - blue in this example) and then repeat.
| Repeat |
The goal is to orient the edges (and centers) such that up (yellow) and down (white) "stickers" are facing up or down while side colors (red, orange, green, blue) and facing the do the sides (front, back, left or right).
Yellow or white may be thought of as interchangable and are considered oriented when facing up or down.
Red, orange, green and blue may also be thought of as interchangable and are considered oriented when facing any side.
It may be confusing, but all of the following (and many more!) are all oriented correctly.
To make thinking about and diagramming this easier, we will color these "light" up/down colors cyan and the "dark" side colors purple.
If the top/bottom centers are on the front/back, then orient them.
This is the "Arrow Case". With the "arrow" pointing to the front, perform the sequence: M' U' M'
Any time a pair of adjacent misoriented edges is on top, rotate the to the back-right.
| Arrow |