What This COLL Subset Does
U COLL applies when you recognize a U-shaped OLL pattern on the last layer. The U pattern features a "U" shape formed by correctly oriented pieces. U COLL solves both corner orientation and permutation in one algorithm when corners are already oriented, leaving only EPLL to finish.
When to Use: After F2L, if you see a U pattern on the last layer AND all corners are already oriented correctly, you can use U COLL instead of standard OLL + PLL.
Recognition Logic
Step 1: Identify U Pattern
Look for the U-shaped pattern: a "U" formation of correctly oriented pieces. There are variations of U patterns (wide U, narrow U, etc.).
Step 2: Verify Corner Orientation
Ensure all four corners are already oriented correctly. U COLL only works when corners don't need orientation.
Step 3: Identify Corner Permutation
Determine how the corners need to be permuted. U COLL has multiple cases based on different corner swap scenarios.
Example Algorithms
Note: These are examples. Full U COLL subset contains multiple cases based on corner permutation.
Case 1 (Standard U COLL):
R' U' R U' R' U2 R
This solves U COLL for a common corner permutation case.
Remember: After executing COLL, you'll need to recognize and execute one of four EPLL algorithms to finish the solve.
Why This Subset Is Useful
- Clear Recognition: U patterns are visually distinct and relatively easy to recognize
- Moderate Frequency: U patterns appear in approximately 8-12% of solves
- Time Savings: Can save 1-2 seconds compared to OLL + PLL
- Advanced Optimization: Learning U COLL represents a commitment to advanced CFOP optimization
Common Mistakes
- Confusing U variations: There are multiple U pattern variations; make sure you can distinguish them
- Using COLL when corners need orientation: U COLL only works when corners are already oriented
- Wrong case selection: U COLL has multiple cases; ensure you're using the correct one
- Overlooking EPLL: Remember that COLL solves corners only; edges still need EPLL
⚠️ Important Note
This is a subset. Full COLL has 42 cases.
U COLL is just one subset of the complete COLL method. The full U COLL subset contains multiple cases based on different corner permutation scenarios. Learn these cases gradually as you become comfortable with the recognition and execution.