Learn Quantum Computing with Qiskit Textbook
IBM Quantum / Qiskit Team
quantum gates
19 courses · 3 tutorials
Courses
-
-
Xanadu Quantum Codebook
Xanadu
-
Linear Algebra
Brilliant.org
-
Fundamentals of Quantum Information
Delft University of Technology (QuTech)
-
Quantum Optics and Quantum Computing (University of Innsbruck)
Quantum Optics and Spectroscopy Group, University of Innsbruck
-
Introduction to Quantum Computing
Coursera / Community
-
Quantum Katas: Self-Paced Quantum Programming Exercises (Microsoft)
Microsoft Quantum
-
Introduction to Quantum Computing (Qubit by Qubit)
Qubit by Qubit instructors (Stanford PhDs)
-
IBM Quantum Explorers: Gamified Quantum Learning Journey
IBM Quantum Community
-
Quantum Computing (Interactive)
Brilliant.org
-
QSilver: Intermediate Quantum Computing Workshop (QWorld)
QWorld volunteer instructors
-
Quantum Computing Fundamentals (Munich Quantum Valley)
Munich Quantum Valley / TU Munich / LMU Munich
-
Introduction to Quantum Computing with Qiskit (openHPI / IBM Quantum)
Hasso Plattner Institute / IBM Quantum
-
The Complete Quantum Computing Course for Beginners
Packt
-
The Complete Quantum Computing Course with Python
Atil Samancioglu
-
Quantum Computing Essentials (IBM SkillsBuild)
IBM SkillsBuild
-
Introduction to Quantum Information (KAIST)
KAIST / Joonwoo Bae
-
Practical Quantum Computing with IBM Qiskit for Beginners
Packt
-
Introduction to Quantum Computing with the Wolfram Language
Wolfram Research
Free Tutorials
- →
- beginner
- 15 min read
Quantum Gates: Hadamard, Pauli, CNOT, Toffoli (with Diagrams)
What each quantum gate actually does to a qubit state, with circuit diagrams and matrix forms for Hadamard, Pauli-X/Y/Z, CNOT, Toffoli, and the rotation gates.
- →
- beginner
- 20 min read
Quantum Gates as Matrices: The Linear Algebra Behind Quantum Computing
Understand quantum gates as 2x2 unitary matrices, see the explicit matrices for X, Y, Z, H, S, and T gates, and learn how matrix multiplication corresponds to running gates sequentially.
- →
- intermediate
- 25 min read
Bloch Sphere Math: State Vectors to Rotations
The mathematics behind the Bloch sphere: how the angles θ and φ map to quantum state vectors, why single-qubit gates are rotations, and how to read any single-qubit state geometrically.