I have found a solution. By modeling the problem as a graph represented with an adjacency matrix, I can find the optimum path with only elementary row reduction and matrix multiplication. I will be keeping my discovery proprietary for now to continue searching for bugs, but please sing my praises and congratulate me on this world-changing discovery.
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God2014-09-17 3:35
Oh, this is in O(2n) by the way.
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Anonymous2014-09-17 4:07
Sounds neat did you drop the nodes with only two edges?
>>4 No, stupid, exactly O(2n). You're the type of retard who would call O(n3+n2+log2(n)+n) the same as O(n3) and then wonder why your programs are so much fucking slower than mine are.
n/N stands for number and amount. So it does 2n passes or 2 passes. The 2 without n (which signifies it as an amount) could mean something else.
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Anonymous2014-09-18 0:01
N is going to be the number of nodes... I'm still a little skeptical that op has the algorithm, but i don't think it'd be impossible
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God2014-09-18 3:08
I have further reduced the solution to operate in only O(0.5n). Furthermore, I have generalized the problem class to cover all of the class of NP.
Yes, it is true. You have heard that correctly. Yes, I have verified my proof. I can say without a doubt that P=NP. I have a proof-of-concept that allows for the factoring of integers in O(2). I have also developed a sorting algorithm that can sort in-place in only O(7). I have decided to delay releasing my proof and algorithms to allow the world, specifically security, to catch up to my new discovery.
I'm sure OP wanted us to reverse engineer his/her algorithm.. So lets see n-1 * n/2 total paths is too big... First quadtree step -> 4 * (n/4 -1 * n/8) + 3 m quadtree steps -> 4^m * (n/4^m - 1 * n/2*4^m) + 4^m-1