Learn quantum computing fundamentals with just basic algebra in this accessible course covering quantum physics principles and programming.
Learn quantum computing fundamentals with just basic algebra in this accessible course covering quantum physics principles and programming.
This introductory course makes quantum computing accessible to everyone, requiring only basic algebra as a prerequisite. Starting with an exploration of computational problems that classical computers struggle to solve, the course provides intuitive explanations of the quantum physics principles underlying quantum computing. Students will learn about quantum state representation, individual quantum operations, and the mathematics needed to calculate operation results, all presented in a beginner-friendly manner. The curriculum progresses from understanding single operations to combining them into a complete algorithm, culminating with Deutsch's algorithm which demonstrates the performance advantages of quantum computing. With quantum computing moving closer to practical reality through 80+ bit machines already in active use, this course offers essential knowledge for those interested in this revolutionary technology's applications and underlying concepts.
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What you'll learn
Identify types of applications that may benefit from quantum computing Understand fundamental quantum physics principles and their impact on quantum computing Learn mathematical representation of quantum states Master individual quantum operations and their effects Apply mathematical operations to calculate results of quantum operations Represent and analyze multi-operation sequences in quantum circuits Comprehend quantum superposition and entanglement concepts Implement Deutsch's algorithm to demonstrate quantum advantage
Skills you'll gain
This course includes:
PreRecorded video
Graded assignments, Exams
Access on Mobile, Tablet, Desktop
Limited Access access
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There are 10 modules in this course
This course provides an accessible introduction to quantum computing for learners with only basic algebra skills. It begins by exploring computational problems where quantum computers excel compared to classical machines. Students are then guided through fundamental quantum information science concepts, learning about quantum state representation and individual quantum operations using both symbolic and mathematical approaches. The course teaches essential linear algebra operations needed to calculate results of quantum operations. As the course progresses, students learn how to combine these operations into more complex sequences, culminating with Deutsch's algorithm which demonstrates quantum computing's performance advantages. Throughout the program, complex quantum physics principles are presented intuitively, making this emerging field accessible to a broad audience without requiring advanced mathematics or physics background.
QIS Applications & Hardware
Module 1
Quantum Operations
Module 2
Qubit Representation
Module 3
Measurement
Module 4
Matrix Multiplication
Module 6
Multi-Qubit Operations
Module 7
Quantum Circuits
Module 8
Entanglement
Module 9
Deutsch's Algorithm
Module 10
Fee Structure
Payment options
Financial Aid
Instructors
Associate Professor of Computer Science at University of Chicago
Prof. Franklin is an Associate Professor of Computer Science at the University of Chicago. She received her B.S. and Ph.D. in Computer Science from UC Davis in 1997 and 2002, respectively.
Curriculum Development Specialist at University of Chicago
Jen Palmer has dedicated her career to K-8 STEM Education. She spent two decades in science education, including curriculum development, standards development, teacher professional development, and teacher in-classroom coaching.
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