Course Content
Day 1- Intro to Quantum Physics basics
Get your feet wet to the introduction world of quantum computing and Quantum Physics.
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What is Quantum Entanglement
What is Quantum Superposition?
Quantum Entanglement QUIZ
Quantum Superposition QUIZ
Day 2- Intro to Quantum Computing
Start learning about Quantum Computing now.
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What is Quantum Computing in a Nutshell ?
The applications of quantum computing and Myths Debunked.
Quantum computing Basics QUIZ
Types of Quantum Computers
Types of Quantum Computers QUIZ
Day 3- Intro to Quantum Gates and Quantum Circuits
We'll dive into what makes qubits actually useful and how we can program a quantum circuit to do cool stuff!
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What is a Quantum Circuit?
Basic/single qubit Quantum Gates
Understanding Quantum Circuits and Its History
Pauli-X gate Bloch Sphere Represenation
Pauli-Y Gate Bloch Sphere Representation
Pauli-Z Gate Bloch sphere representation
H-Gate Bloch Sphere representation
Representing Quantum Gates using matrices(Basic linear Algrebra and matrices) QUIZ
Day 4-Classiq Platform Introduction(lets start coding)
In this section we will dive into the classiq platform that is used to design high level quantum circuits visualize quantum circuit outomcomes . Classiq is like using a high-level modeling tool or visual drag-and-drop code generator: You describe what you want, and it figures out how to build it. Ask your parent or if you are over the age of 18 to Sign up here: https://platform.classiq.io/ NOTE: For more granular coding and software development of quantum algorithms you need to check out IBM's Qixkit Python SDK(Software Development Kit): https://www.ibm.com/quantum/qiskit
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Introduction to the Classiq Platform
Applying the X Gate using the Classiq platform
Applying the X gate twice using the Classiq Platform
Applying the H gate to create a superposition state
Day-5 Capstone Project
Capstone project Information and Congratulation message
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Capstone project Information and Congratulation message
Capstone Project Submission
ScholarIQ’s Intro to Quantum Computing Course

Explanation:

The effects of the Z gate can be seen when applied to the |+〉 state in the following visualization, where a rotation of π about the z axis occurs. After the transformation, the final state is |-〉, and when measured, still has an equal probability of being 0 or 1. The Z gate performs a rotation of π radians around the z axis.

(think of it like just going backwards on a line graph on the x axis where numbers become negative)

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