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Aug 27th, 2001, 02:36 PM
#1
Thread Starter
Hyperactive Member
Plastelina Games...
Some guy on this forum reccommended these games tho I can't find it with stupid Search:
http://www.plastelina.net/games/game4.html
I did all the othere by the Power of Mathematics but i can't use maths to solve this one. Help?
I have a method but it gives no solutions. I really want the/a solution.
There are 10 types of people in the world - those that understand binary, and those that don't.
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Aug 27th, 2001, 04:30 PM
#2
transcendental analytic
Code:
0123
4567
98ab
cd
06c42b53a19d78
Use  
writing software in C++ is like driving rivets into steel beam with a toothpick.
writing haskell makes your life easier:
reverse (p (6*9)) where p x|x==0=""|True=chr (48+z): p y where (y,z)=divMod x 13
To throw away OOP for low level languages is myopia, to keep OOP is hyperopia. To throw away OOP for a high level language is insight.
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Aug 27th, 2001, 06:57 PM
#3
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Aug 28th, 2001, 03:07 AM
#4
transcendental analytic
ah, n/p
Use  
writing software in C++ is like driving rivets into steel beam with a toothpick.
writing haskell makes your life easier:
reverse (p (6*9)) where p x|x==0=""|True=chr (48+z): p y where (y,z)=divMod x 13
To throw away OOP for low level languages is myopia, to keep OOP is hyperopia. To throw away OOP for a high level language is insight.
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Aug 28th, 2001, 12:58 PM
#5
Thread Starter
Hyperactive Member
Cheers guys, i'll let u kno how my method went wrong in a minute...
There are 10 types of people in the world - those that understand binary, and those that don't.
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Aug 28th, 2001, 03:19 PM
#6
Thread Starter
Hyperactive Member
Algorithm
Ok so I fixed my algorithm. If this is the board:
12 8 4 1
13 9 5 2
14 10 6 3
11 7
then these are the possible solutions:
1,6,8,2,7,14,5,12,10,4,13,11,3,9,1
1,6,8,14,7,2,10,12,5,11,13,4,3,9,1
1,6,13,4,3,11,5,12,10,2,8,14,7,9,1
1,6,13,11,3,4,10,12,5,14,8,2,7,9,1
1,9,3,4,13,11,5,12,10,2,7,14,8,6,1
1,9,3,11,13,4,10,12,5,14,7,2,8,6,1
1,9,7,2,8,14,5,12,10,4,3,11,13,6,1
1,9,7,14,8,2,10,12,5,11,3,4,13,6,1
2,7,9,1,6,13,11,3,4,10,12,5,14,8,2
2,7,14,5,12,10,4,13,11,3,9,1,6,8,2
2,7,14,8,6,1,9,3,4,13,11,5,12,10,2
2,8,6,1,9,3,11,13,4,10,12,5,14,7,2
2,8,14,5,12,10,4,3,11,13,6,1,9,7,2
2,8,14,7,9,1,6,13,4,3,11,5,12,10,2
2,10,12,5,11,3,4,13,6,1,9,7,14,8,2
2,10,12,5,11,13,4,3,9,1,6,8,14,7,2
3,4,10,12,5,14,8,2,7,9,1,6,13,11,3
3,4,13,6,1,9,7,14,8,2,10,12,5,11,3
3,4,13,11,5,12,10,2,7,14,8,6,1,9,3
3,9,1,6,8,2,7,14,5,12,10,4,13,11,3
3,9,1,6,8,14,7,2,10,12,5,11,13,4,3
3,11,5,12,10,2,8,14,7,9,1,6,13,4,3
3,11,13,4,10,12,5,14,7,2,8,6,1,9,3
3,11,13,6,1,9,7,2,8,14,5,12,10,4,3
4,3,9,1,6,8,14,7,2,10,12,5,11,13,4
4,3,11,5,12,10,2,8,14,7,9,1,6,13,4
4,3,11,13,6,1,9,7,2,8,14,5,12,10,4
4,10,12,5,14,7,2,8,6,1,9,3,11,13,4
4,10,12,5,14,8,2,7,9,1,6,13,11,3,4
4,13,6,1,9,7,14,8,2,10,12,5,11,3,4
4,13,11,3,9,1,6,8,2,7,14,5,12,10,4
4,13,11,5,12,10,2,7,14,8,6,1,9,3,4
5,11,3,4,13,6,1,9,7,14,8,2,10,12,5
5,11,13,4,3,9,1,6,8,14,7,2,10,12,5
5,12,10,2,7,14,8,6,1,9,3,4,13,11,5
5,12,10,2,8,14,7,9,1,6,13,4,3,11,5
5,12,10,4,3,11,13,6,1,9,7,2,8,14,5
5,12,10,4,13,11,3,9,1,6,8,2,7,14,5
5,14,7,2,8,6,1,9,3,11,13,4,10,12,5
5,14,8,2,7,9,1,6,13,11,3,4,10,12,5
6,1,9,3,4,13,11,5,12,10,2,7,14,8,6
6,1,9,3,11,13,4,10,12,5,14,7,2,8,6
6,1,9,7,2,8,14,5,12,10,4,3,11,13,6
6,1,9,7,14,8,2,10,12,5,11,3,4,13,6
6,8,2,7,14,5,12,10,4,13,11,3,9,1,6
6,8,14,7,2,10,12,5,11,13,4,3,9,1,6
6,13,4,3,11,5,12,10,2,8,14,7,9,1,6
6,13,11,3,4,10,12,5,14,8,2,7,9,1,6
7,2,8,6,1,9,3,11,13,4,10,12,5,14,7
7,2,8,14,5,12,10,4,3,11,13,6,1,9,7
7,2,10,12,5,11,13,4,3,9,1,6,8,14,7
7,9,1,6,13,4,3,11,5,12,10,2,8,14,7
7,9,1,6,13,11,3,4,10,12,5,14,8,2,7
7,14,5,12,10,4,13,11,3,9,1,6,8,2,7
7,14,8,2,10,12,5,11,3,4,13,6,1,9,7
7,14,8,6,1,9,3,4,13,11,5,12,10,2,7
8,2,7,9,1,6,13,11,3,4,10,12,5,14,8
8,2,7,14,5,12,10,4,13,11,3,9,1,6,8
8,2,10,12,5,11,3,4,13,6,1,9,7,14,8
8,6,1,9,3,4,13,11,5,12,10,2,7,14,8
8,6,1,9,3,11,13,4,10,12,5,14,7,2,8
8,14,5,12,10,4,3,11,13,6,1,9,7,2,8
8,14,7,2,10,12,5,11,13,4,3,9,1,6,8
8,14,7,9,1,6,13,4,3,11,5,12,10,2,8
9,1,6,8,2,7,14,5,12,10,4,13,11,3,9
9,1,6,8,14,7,2,10,12,5,11,13,4,3,9
9,1,6,13,4,3,11,5,12,10,2,8,14,7,9
9,1,6,13,11,3,4,10,12,5,14,8,2,7,9
9,3,4,13,11,5,12,10,2,7,14,8,6,1,9
9,3,11,13,4,10,12,5,14,7,2,8,6,1,9
9,7,2,8,14,5,12,10,4,3,11,13,6,1,9
9,7,14,8,2,10,12,5,11,3,4,13,6,1,9
10,2,7,14,8,6,1,9,3,4,13,11,5,12,10
10,2,8,14,7,9,1,6,13,4,3,11,5,12,10
10,4,3,11,13,6,1,9,7,2,8,14,5,12,10
10,4,13,11,3,9,1,6,8,2,7,14,5,12,10
10,12,5,11,3,4,13,6,1,9,7,14,8,2,10
10,12,5,11,13,4,3,9,1,6,8,14,7,2,10
10,12,5,14,7,2,8,6,1,9,3,11,13,4,10
10,12,5,14,8,2,7,9,1,6,13,11,3,4,10
11,3,4,10,12,5,14,8,2,7,9,1,6,13,11
11,3,4,13,6,1,9,7,14,8,2,10,12,5,11
11,3,9,1,6,8,2,7,14,5,12,10,4,13,11
11,5,12,10,2,7,14,8,6,1,9,3,4,13,11
11,5,12,10,2,8,14,7,9,1,6,13,4,3,11
11,13,4,3,9,1,6,8,14,7,2,10,12,5,11
11,13,4,10,12,5,14,7,2,8,6,1,9,3,11
11,13,6,1,9,7,2,8,14,5,12,10,4,3,11
12,5,11,3,4,13,6,1,9,7,14,8,2,10,12
12,5,11,13,4,3,9,1,6,8,14,7,2,10,12
12,5,14,7,2,8,6,1,9,3,11,13,4,10,12
12,5,14,8,2,7,9,1,6,13,11,3,4,10,12
12,10,2,7,14,8,6,1,9,3,4,13,11,5,12
12,10,2,8,14,7,9,1,6,13,4,3,11,5,12
12,10,4,3,11,13,6,1,9,7,2,8,14,5,12
12,10,4,13,11,3,9,1,6,8,2,7,14,5,12
13,4,3,9,1,6,8,14,7,2,10,12,5,11,13
13,4,3,11,5,12,10,2,8,14,7,9,1,6,13
13,4,10,12,5,14,7,2,8,6,1,9,3,11,13
13,6,1,9,7,2,8,14,5,12,10,4,3,11,13
13,6,1,9,7,14,8,2,10,12,5,11,3,4,13
13,11,3,4,10,12,5,14,8,2,7,9,1,6,13
13,11,3,9,1,6,8,2,7,14,5,12,10,4,13
13,11,5,12,10,2,7,14,8,6,1,9,3,4,13
14,5,12,10,4,3,11,13,6,1,9,7,2,8,14
14,5,12,10,4,13,11,3,9,1,6,8,2,7,14
14,7,2,8,6,1,9,3,11,13,4,10,12,5,14
14,7,2,10,12,5,11,13,4,3,9,1,6,8,14
14,7,9,1,6,13,4,3,11,5,12,10,2,8,14
14,8,2,7,9,1,6,13,11,3,4,10,12,5,14
14,8,2,10,12,5,11,3,4,13,6,1,9,7,14
14,8,6,1,9,3,4,13,11,5,12,10,2,7,14
112 in total! There are 960 possible moves of length 14. So the probability of winning is quite high at 0.12!
Ok, so we're likely to end up with some unfinishable position but hey.
There are 10 types of people in the world - those that understand binary, and those that don't.
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