Hi jsmif,
Thanks for your feedback. Good to hear from you again.
Glad to hear that you still enjoy many of the Master level puzzles. I try to vary the techniques required, both for variation and for encouraging people to learn new techniques. When unusual techniques are required, I will try to post a mini-mini Walkthrough. If now several people come forward and say that they would like to see an overweight of Skyscrapers and Two-String kites in the Master level puzzles, that can probably be arranged.
When I started creating puzzles and had no experience with this, I always just stated all the techniques JSudoku listed. For the Master level puzzles I now examine the required techniques thoroughly, and now hopefully only list those that are absolutely necessary. So if JSudoku lists 4-6 techniques, I will hopefully list only those 1-3 that are actually required.
I also try to create Master level puzzles where at least one of the advanced techniques are required early on, making it more difficult to find
Do not underestimate the Uniqueness tests:
- In a puzzle with overlapping nonets a Uniqueness test should only be applied when you are 100% sure that the cells involved cannot be influenced by the overlapping nonets. Otherwise you may get an invalid solution. I have personal experience here.
- AFAIK a Uniqueness test in NEVER required. It can always be substituted with one or more other techniques, but normally several other techniques often involving Chains are required. So the Uniqueness test is almost always the easy shortcut. Regular Samurai #17C is a good example.
Finned fish is not really that difficult. I think the main problem is finding some good explanations on how to find them. Here is what I do:
- Find a set of row or columns that represents a basic fish but has one or more extra cells, the so called fin(s).
- Mark all pencil values that can be eliminated by the basic fish alone.
- Mark all pencil values that all fins can see.
- All pencil values that can be eliminated by the basic fish alone and that are also seen by all fins can be eliminated.
Chains are notoriously difficult. The "easiest" chain type is the XY-Chain where all cells involved contain 2 candidates only.
As a training exercise here a challenging vanilla sudoku which requires a single advanced technique, which is an XY-Chain with 4 links:
690000304001078900000000000250001000080000090000400038000000000002150600407000015
Here the chain:
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