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1.0) Subtraction: http://regex.alf.nu/?set=096c2851405041e914554d6569c7b12b282e5b8c | |
2.0) Anyway: http://regex.alf.nu/?set=e8bae464b482dfe68f03083276d8759ee4d0000c | |
2.1) Anyway: http://regex.alf.nu/?set=12fda3525a9f0964e82f19c9b30333f15abf57ab | |
3.0) Addition: http://regex.alf.nu/?set=a3598dad86891467275fe5b784902b093e01cc5b | |
4.0) Coprime: http://regex.alf.nu/?set=04963affd55e2a487195995c9a9c8a3060ab0623 | |
5.0) Typist: http://regex.alf.nu/?set=814323f64b3028f3774526362d6516aba5c732e2 | |
6.0) Dominoes: http://regex.alf.nu/?set=d706fb7a1a939704a009d6d3da9e53217a733187 | |
6.1) Dominoes: http://regex.alf.nu/?set=9e055be1a701c710ca9ed731af041fa2d6a9d478 | |
7.0) Modulus: http://regex.alf.nu/?set=1d0701393c93cb937872f119ccfd5f4e13771c73 | |
8.0) Euclid: http://regex.alf.nu/?set=40da988035bc832a637fa95f1dd579c93396df69 | |
9.0) Latin squares: http://regex.alf.nu/?set=02c95a9dec7cc53c70c364ad5b56eb6e316f2821 | |
9.1) Latin squares: http://regex.alf.nu/?set=742eab557c42499e5222b6a4642fe6a46380669e | |
9.2) Latin squares: http://regex.alf.nu/?set=d88f72524efafbbfe80c36dc449e3c176f72b544 | |
9.3) Latin squares: http://regex.alf.nu/?set=1981d2ca1b570c5b737e27517358eed59bca53a0 | |
10.0) Matryoshka: http://regex.alf.nu/?set=f2c77b400ad20bc3b522205eb0cdd5b5f9184eb7 | |
10.1) Matryoshka: http://regex.alf.nu/?set=08ae234d43f95d09112b460ee06f042c569eb79a | |
11.0) Dominoes 2: http://regex.alf.nu/?set=b1ffdd1dd77a92053acd5792bcec7271e8c599d5 | |
11.1) Dominoes 2: http://regex.alf.nu/?set=4da7bda7ef6c5d5cb9ba79cdd25ec3ae5fd7c280 | |
11.2) Dominoes 2: http://regex.alf.nu/?set=0c4a5a9e2e4e9695edfcf5b3f7f08e6dfe1ba81e | |
12.0) Xor: http://regex.alf.nu/?set=ec60e1f78681fba20f74384e2d378e81ebb42ec0 | |
13.0) Tic-tac-toe: http://regex.alf.nu/?set=57a44278bbf89cd219f465cde985fe8f2f7f3294 |
I've tweaked one of the example strings in Latin squares so that it guards against a particular non-robust solution.
I think that's enough puzzles for now. I'll spend what time I can spare for this on sharpening up the existing problems and solutions. Following this, I'll reassess the difficulties and re-order the problems.
The Dominoes 2 strings have been completely reworked to make the subtleties of the problem clearer and to increase the number of false positives for natural solutions to Dominoes.
Dominoes 2 strings were tweaked to include some very short chains (lengths 1 and 2). These cases trip up a number of natural solutions.
Dominoes 2 strings were redone in light of work done by Davidebyzero.
Would you mind me using your levels on my site? I already have Erling's levels (with his permission) and it would be cool if I could add yours as well. Of course I'd mention you as the author.
Not at all. Please use them as you wish.
For Anyway, I've added "eleven" to the left and "mysterious" to the right. I've taken "human" and "plastic" out so that there are still 20 strings on each side.