#
quantum-computer-simulator
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Curated list of open-source quantum software projects.
QPanda 2 is an open source quantum computing framework developed by OriginQC that can be used to build, run, and optimize quantum algorithms.
High Performance Tools for Quantum Computing
Updated
Aug 27, 2019
Python
Quantum Computer Library for Everyone
Updated
Mar 20, 2022
Python
Quantum computer simulator
Updated
Aug 29, 2021
Java
QGAME: Quantum Gate and Measurement Emulator, a quantum computer simulator
Updated
Feb 17, 2017
Common Lisp
Quantum emulator of the IBM Quantum experience
Quantum computing simulator in Rust
Updated
Feb 12, 2018
Rust
Quantum computer system environment and libraries in Python
Updated
Jul 31, 2019
Python
C++ simulator of quantum registers and quantum algorithms
A simple, efficient, quantum computer simulator.
Updated
May 24, 2021
Rust
A set of libraries to simulate a Quantum Computer on your computer using C.
QCLIB: Quantum Computing library for Python
Updated
Oct 17, 2021
Python
A quantum computer simulator written in Python 3.
Updated
Jan 22, 2021
Python
Linear optics circuit calculator
A simulation of the inner working of a quantum computer
Updated
Feb 13, 2021
Java
Very basic quantum computer simulation in Ruby
Updated
Jul 28, 2017
Ruby
Java Quantum Computer simulator with GUI
Quantum gate simulation library for Crystal
Updated
Dec 7, 2020
Crystal
Quantum Circuit Simulating Tool
Updated
Jan 1, 2021
Jupyter Notebook
Quantum Computer Simulator Engine
Updated
Jan 15, 2018
Java
A Quantum Computer Simulator.
Quantum computer system environment and libraries in NodeJS / Javascript
Updated
Feb 14, 2018
JavaScript
Colab-friendly implementation of a quantum computing simulator.
Updated
Feb 21, 2021
Jupyter Notebook
Simplistic Quantum Computer Simulator in Python
Updated
Apr 20, 2021
Python
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There's an obvious extension of
ZMask()to "masked"S,T, and generalPhaseRootNgates.ZMask()calculates parity of each masked permutation, and applies a-1multiplicative factor if the parity is odd, achieving a batched set of masked PauliZgates. Similarly, for a general batchedPhaseRootNgate, the effective extension of this parity calculation is to a ring with2^(n+1)phas