Well, I'm considering giving this up, I'm getting really tired. With what I remember from constrained programming with Prolog, I managed to find five different solutions, all matching the criteria (well, technically only four of them, because I got the first one before the hints were published -- my first solution didn't take them into account, but the rest of the numbers was ok). None of them worked. If you want, you can contact me over Steam and I'll send you my solutions.
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(Hmm, this is getting silly. I'm looking at 9 different solutions, everything adds up, but none of the codes work. :-/)
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Ok, officially giving up. I've modified the program to keep displaying solutions as it goes (why didn't I think of the "fail" predicate earlier?), and it started churning out whole pages of what I guess are possible arrangements. From what I've noticed, not even getting one of the lines correctly ensures a unique solution of the rest.
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(...20 minutes later, the modified program is still churning out solutions, at the approximate speed of 3 to 5 solutions per second...)
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at least you are getting results, my program is laughing at me:
?- solve(A2,A3,A4,A5,B1,B2,B3,B4,C1,C2,C4,C5,D1,D3,D4,D5,E1,E2,E3,E5).
false.
(for those without programming knowledge: it says that it can not find any results for the whole riddle)
when I go by single row/column, I can find solutions for all but those with the later added 'n' and 'Y'...
now for the fun part of programming: bug hunting
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Great puzzle. Feel like I'm on the verge of solving this... Come ooonnnn!
That Super MNC key is going to be sooo sweeeetttt ;)
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I build a program with permutations, and it seems to take ages to run... or maybe it's stuck in a loop :p
edit: crap, I shouldn't have used brute-force, I guess back-tracking would've been better... I don't rally want to redo everything so I'll just let it run as long as possible.
edit2: 20^20 permutations is the worst case scenario, I'd say this problem is way harder than I thought it would be :p
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25... in 5 pos .. and order is important
P(25,5)=25!/(25-5)!=6'375'600
now count out that you know 5 simbols(basicly 1 in each row)
1'860'480
so yeah if you wish to bruteforce it, it's possible
buuuut there is actualy easy solution to this read posts they discuss prety much how to do this read them all
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I found ALL 56000+ permutations possible with those characters. Then worked from there.
I am so tired... -_-
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Well, seems like I need to learn some programming, just wish we had some more time :/
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I did manage one solution without any programming skills but it is a slow process meaning that making a program to do it might be the best idea
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I will be posting the solution when the giveaway has ended(which is noted by the creator). For those who wanted this.
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Isn't it normally the creator who normally posts the solution?
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using logic, I narrowed down 1 column to a certain set, but I can't get anywhere with that until I get another limit... also have the general idea for 2 different sets, but yeah, this is definitely the job of a programmer or someone who started this puzzle when it first came up. I wont be able to finish it in time.
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I thought the OP would post it, but oh well:
nUa5y
FuRJF
ZSSNX
CYs2G
rgHXc
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25CFFGHJNRSSUXXYZacgnrsuy <--- 25 ASCII characters
.n. .a. .a. .a. .a. 466
.b. .b. .b. .b. .F. 413
.c. .c. .S. .c. .c. 422
.d. .Y. .d. .d. .d. 392
.e. .e. .e. .X. .e. 476
451 477 449 343 449
If you get them in the right places aaaaa, bbbbb, ccccc, ddddd, eeeee will be giveaway codes (eg
http://www.steamgifts.com/giveaway/aaaaa)
Edit: Each of the 25 ASCII characters goes in one location, the numbers give you a clue what goes where.
Edit2: Ends around 6:40pm 9th April.
Edits: I've added characters to the grid.
Edit: The numbers show you what the characters in each row & column add up to.
Edit: Added 5 (or 6) characters, at least one from each column & row.
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