Groups can be expressed as unitary matrices given an appropriate choice ofīasis. is based on the quantum algorithms for discrete logarithmsĪlgorithm: Matrix Elements of Group Representationsĭescription: All representations of finite groups and compact linear General number field sieve, which is believed to run in time \(Ģ^) \) time. The fastest known classical algorithm for integer factorization is the When all modifications were complete, I noticed that the numbers in the left margin on the grid design page changed such that the front side line was no longer called zero (0), it was 0.83333397. The quantum algorithm of Peter Shor solves this in I modified the field grid design to represent the true size of the field, namely field depth, 160 feet22.5'/step is 85.33 steps and the distance between hashes (NCAA hashes 40 feet 22.5'/step) is 21.33 steps. Algebraic and Number Theoretic Algorithms Algorithm: Factoringĭescription: Given an n-bit integer, find the primeįactorization. Your help is appreciated and will be acknowledged. Submit a pull request to the repository on github.) Omissions, please email me at (Alternatively, you may This is a comprehensive catalog of quantum algorithms.
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