Cenoman wrote:Hi champagne,
I am far from your knowledge on exocets. I would just focus on the importance of "yzfwsf" extension. When searching a Junior Exocet manually, (as I do on Andrew's Weekly Unsolveables) you possibly find three cover houses for one or several digits. What is proposed by yzfwsf is to look in such cases, whether you can find also an extra cross-line, complying with some requirement. If so, despite the "more than two cover houses", the pattern is a Junior Exocet (i.e. you don't need to demonstrate the exocet property by contradiction). It is an extension of David P. Bird's Junior Exocet definition.
This extension is a great improvement for
manual spotters of
Junior Exocets. Not more, not less. So, it has little interference on what you are doing. For examples of this extension, have a quick look on the recent WU#383 and WU#385 on Sudokuwiki.org site. Note that WU#383 is a clone of WU#299 that we discussed thoroughly a few months ago
here
Hi "Cenoman",
I was surely not trying here to compare 2 solution paths. I am not a manual solver, but I am sure that David made a great job on Juniot Exocet.
As I never used directly David's approach, I was not quite in line with the "2 houses" limit. I call JExocets all patterns where we have three cross_lines.
My contribution here will be to extract puzzles of interest from existing lots of puzzles. Doing so, the run time in the process is important. As "yzfwsf"
seems to have such problems, i suggest one way to speed up the code. In any solver, in the phase looking for the next "best move', all is authorized. You have just later to filter in priorty what a manual solver can find.
BTW, in my opinion, for manual solver, puzzles having an exocet have a higher interest if the exocet brings enough eliminations. This is usually the case with exocets having 3 digits.
As far as I can see, with four digits, action is better
- if we have conjugated JExocets, what is known for long
- if the puzzle shows a JExocet and other exocets not JExocets.
Another important factor on which I am working is the number of valid pairs within the Exocets rules. (using the UR threat among others rules)
And yes, findings the relevant properties and extracting the corresponding puzzles is more in the things interesting me.
Last but not least, as I am a poor manual solver, even to check manually a JExocet status, I need
the "per digit" pm
The reduction of the pm to the digits of the exocets
If I want to study in detail an exocet, this is the stuff produced by my program. On theese reduced pm, the logic shown in another way by David is quite clear.
To come back to the thread, if "yzfwsf" gives examples of puzzles fitting with the extension, I'll check how my fresh code sees them.