The PSLQ procedure can be regarded as a jazzed-up version of an integer-relation algorithm dating back more than 2,000 years to the Greek geometer Euclid of Alexandria (365–300 B.C.). The Euclidean ...
The program solves the problem by placing marks on the ruler and recursively exploring all combinations of marks. It checks if the current set of marks can measure all the distances from 1 to X by ...
Application of Hadamard gates. Controlled modular exponentiation. Inverse QFT. Probability Peaks: A histogram displaying the probability of measured phases. The red dashed lines indicate expected ...
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