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2) Qubit Representation

2) Qubit Representation

In this video, we will introduce the mathematical object (ket) that describes a

2-Qubit Computational Basis States, Tensor Products, Orthonormality, 4D Hilbert Space

2-Qubit Computational Basis States, Tensor Products, Orthonormality, 4D Hilbert Space

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Bell States from 2-Qubit Computational Basis States via Quantum Circuit (Hadamard and CNOT Gates)

Bell States from 2-Qubit Computational Basis States via Quantum Circuit (Hadamard and CNOT Gates)

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Quantum Computing Course: 2.1 Representing Multiple Qubits

Quantum Computing Course: 2.1 Representing Multiple Qubits

Problem Sets for this Course: https://drive.google.com/drive/folders/1A-RHTQFRY_pipVfItQBxMU-xEexRESQj?usp=sharing ...

2-Qubit Gates Matrix Representations & Quantum Circuits, Controlled Not/CNOT, Controlled Z/CZ, SWAP

2-Qubit Gates Matrix Representations & Quantum Circuits, Controlled Not/CNOT, Controlled Z/CZ, SWAP

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6 . Bloch sphere and Qubit Representation

6 . Bloch sphere and Qubit Representation

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The Math Behind Quantum Computing

The Math Behind Quantum Computing

Learn the math behind

Two Qubit Systems

Two Qubit Systems

Overview of Chapter 11,

8. Quantum Gates-I ( Quantum Computers)

8. Quantum Gates-I ( Quantum Computers)

Quantum

The Bloch Sphere: Qubit Representation #quantumcomputing

The Bloch Sphere: Qubit Representation #quantumcomputing

The Bloch sphere is named after Felix Bloch, a Nobel laureate Swiss physicist who pioneered the study of

Two and three qubits quantum gates

Two and three qubits quantum gates

Previously, we talked about single

Quantum Computing Course: 1.3 Representing a Qubit on the Bloch Sphere

Quantum Computing Course: 1.3 Representing a Qubit on the Bloch Sphere

Problem Sets for this Course: https://drive.google.com/drive/folders/1A-RHTQFRY_pipVfItQBxMU-xEexRESQj?usp=sharing ...

Quantum Computers: Explained VISUALLY

Quantum Computers: Explained VISUALLY

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