I decided to generate my own algs for this set, although I called it EP+1. There are 25 EP+1 cases, five of which are also L3C cases. and 23 L3C cases, for a total of 43 algs. Only about 5% of cases can be reduced to L3C in only one way, so try to use algs that avoid pure twists or give better L3C.
The probabilities are if someone always uses the first alg in the table for the edge case that reduces to L3C. The average movecount for EP+1 is 8.249 STM, although it could be lower since some higher-movecount algs are prioritized over some lower-movecount algs.
I decided to generate my own algs for this set, although I called it EP+1. There are 25 EP+1 cases, five of which are also L3C cases. and 23 L3C cases, for a total of 43 algs. Only about 5% of cases can be reduced to L3C in only one way, so try to use algs that avoid pure twists or give better L3C.
The probabilities are if someone always uses the first alg in the table for the edge case that reduces to L3C. The average movecount for EP+1 is 8.249 STM, although it could be lower since some higher-movecount algs are prioritized over some lower-movecount algs.
Recognition for the Adj swap cases can be difficult, simply because there are so many cases to choose from. So I also made a list of fixed corner algs: Put the swapped edges in UR and UF and solve the corner currently in UFR. There are 12 algs for this, and the average movecount is 9.83 HTM.