Quantum Algorithm: Implementing Shor's & Finding Simpler Algorithms

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The discussion focuses on implementing Shor's algorithm for number factorization as part of a quantum computer simulation project. The original poster seeks simpler quantum algorithms to enhance their understanding of quantum computing concepts. Suggestions include exploring Grover’s Algorithm, the Deutsch-Josza problem, and Simon's problem as accessible introductory examples. Additionally, John Preskill's lecture notes are recommended for further insights into quantum algorithms. These resources aim to provide foundational knowledge in quantum computing.
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For a computer science project I am creating a simulation of quantum computer memory structure and operations and implementing Shor's algorithm for number factorization. I have been readings its steps and sort of get it but I want to see a simpler quantum algorithm in action to solidify my understanding.

Does anyone know of any simpler algorithms to assimilate?

I did not post this in the computers section because it is not specific to any sort of computer programming language or memory architecture; it seems to be more of a pure math question.
 
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I've read stuff on Grover’s Algorithm...
 
Look for the Deutsch-Josza problem and Simon's problem. These are fun and great introductory quantum algorithm problems.

Also check out John Preskill's notes:
http://www.theory.caltech.edu/~preskill/ph219/index.html#lecture
They handle the algorithms as well, but are a great read besides that.
 

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