Quantum Computing

Continuing Education Center
Quantum Computing
Quantum Foundation

Course Overview:
Discover the fundamentals of quantum computing by exploring superposition, entanglement, and quantum circuits. Build practical skills with simulators and get introductory hands-on experience with real quantum hardware, laying the foundation for advanced quantum studies.
Learning Outcomes:
- Understand the fundamentals of classical computing and quantum mechanics.
- Model and simulate quantum systems using mathematical tools.
- Design single- and multi-qubit quantum circuits.
- Gain hands-on experience with simulators and introductory real quantum hardware.
Prerequisites:
(Recommended Knowledge)- Mathematics
- linear algebra, logic, and trigonometry: Understanding angles, vectors, and coordinate systems
- Programming
- Python: Familiarity with variables, loops, functions
- Computing Software models usage File handling, installing software
- Engineering
- li>Basics Modern Physics fundamentals: Basic understanding of atomic particles behavior, photons, and light properties
Target Certification:
- The participant who will pass the course exam will obtains Certificate from MIU.
- Delivered in collaboration with SpinQ, this program prepares participants to obtain the SpinQ Quantum Foundation Certificate, supported by hands-on experience on real quantum computing hardware and simulators.
Who Should Attend:
- Students and professionals in computer science, physics, mathematics, or engineering.
- Anyone seeking a strong foundation for advanced quantum computing studies.
Contents:
- Classical computing basics (Von Neumann architecture, algorithms, complexity)
- Foundations of quantum physics (duality, uncertainty, measurement, entanglement)
- Mathematical framework (complex numbers, vectors, matrices, Dirac notation, tensor products)
- Probability & Born rule for quantum systems
- Qubits, Bloch sphere & single-qubit operations
- Multi-qubit systems, quantum circuits & composition
Recommended Next Course:
- Quantum Communication
- Quantum Algorithms
- Quantum Machine Learning
JOB Profile:
Access to industry events, partner networks, and research opportunities.
- Quantum Research Assistant
- Quantum Software Developer
- QML Engineer
- Postgraduate Preparation (Quantum Computing / Physics)
Work Environments:
- Quantum research labs and academic institutions.
- Technology companies develop quantum software.
- Innovation hubs and postgraduate research programs in quantum computing.
Estimated Time to Completion:
- 40 hours: 20 Theory + 20 Practical
Time Plan: Batch 1_July 2026
| Day | Topics & Activities | No. Of Hours | Date | Time | Location |
| Day 1 | Basics of Computers and Programming • Von Neumann architecture: CPU, memory, I/O • Bits, bytes, binary and hexadecimal representation • Complexity intuition: loops, conditionals, recursion • Python Basics |
4H | July 5, 2026 | 10AM – 2PM | On campus |
| Day 2 | Computer Algorithms and Models of Computation • Big-O, Ω, Θ notation; worst/average/best cases • P vs. NP problem overview • Algorithm analysis and design |
4H | July 6, 2026 | 10AM – 2PM | On campus |
| Day 3 | Foundations of Quantum Physics 1 • Wave-particle duality and double-slit experiment • Postulates of quantum mechanics • Heisenberg Uncertainty |
4H | July 7, 2026 | 10AM – 2PM | On campus |
| Day 4 | Foundations of Quantum Physics 2 • Measurement and wave function collapse • Quantum particles properties (superposition, entanglement, interference…) |
4H | July 8, 2026 | 10AM – 2PM | On campus |
| Day 5 | Mathematical Foundations 1 • Complex numbers • Vectors and complex vector spaces • Matrices and Matrix operations • Conjugate transpose and Hermitian adjoint • Inner products and norms |
4H | July 12, 2026 | 10AM – 2PM | On campus |
| Day 6 | Mathematical Foundations 2 • Dirac (bra-ket) notation • Eigenvalues and eigenvectors • Unitary and Hermitian matrices • Tensor products |
4H | July 13, 2026 | 10AM – 2PM | On campus |
| Day 7 | Mathematical Foundations 3 • Classical probability and Bayes’ theorem • Expectation values • Quantum probability amplitudes • Born rule and measurement probabilities |
4H | July 14, 2026 | 10AM – 2PM | On campus |
| Day 8 | Introduction to Quantum Computing 1 • Moore’s law • Qubits • Bloch sphere representation • Reversible gates • Single-qubit operations |
4H | July 15, 2026 | 10AM – 2PM | On campus |
| Day 9 | Introduction to Quantum Computing 2 • Multi-qubit systems • Two-qubit gates • Universal gate sets • Circuit diagrams and notation • Circuit composition and decomposition |
4H | July 19, 2026 | 10AM – 2PM | On campus |
| Day 10 | Introduction to Quantum Computing 3 • Quantum circuit notation and reading order • Gate sequencing and circuit composition • State preparation and measurement flow • Simple application circuits |
4H | July 20, 2026 | 10AM – 2PM | On campus |
Time Plan: Batch 2_August 2026
| Day | Topics & Activities | No. Of Hours | Date | Time | Location |
| Day 1 | Basics of Computers and Programming • Von Neumann architecture: CPU, memory, I/O • Bits, bytes, binary and hexadecimal representation • Complexity intuition: loops, conditionals, recursion • Python Basics |
4H | August 16, 2026 | 10AM – 2PM | On campus |
| Day 2 | Computer Algorithms and Models of Computation • Big-O, Ω, Θ notation; worst/average/best cases • P vs. NP problem overview • Algorithm analysis and design |
4H | August 17, 2026 | 10AM – 2PM | On campus |
| Day 3 | Foundations of Quantum Physics 1 • Wave-particle duality and double-slit experiment • Postulates of quantum mechanics • Heisenberg Uncertainty |
4H | August 18, 2026 | 10AM – 2PM | On campus |
| Day 4 | Foundations of Quantum Physics 2 • Measurement and wave function collapse • Quantum particles properties (superposition, entanglement, interference…) |
4H | August 19, 2026 | 10AM – 2PM | On campus |
| Day 5 | Mathematical Foundations 1 • Complex numbers • Vectors and complex vector spaces • Matrices and Matrix operations • Conjugate transpose and Hermitian adjoint • Inner products and norms |
4H | August 23, 2026 | 10AM – 2PM | On campus |
| Day 6 | Mathematical Foundations 2 • Dirac (bra-ket) notation • Eigenvalues and eigenvectors • Unitary and Hermitian matrices • Tensor products |
4H | August 24, 2026 | 10AM – 2PM | On campus |
| Day 7 | Mathematical Foundations 3 • Classical probability and Bayes’ theorem • Expectation values • Quantum probability amplitudes • Born rule and measurement probabilities |
4H | August 25, 2026 | 10AM – 2PM | On campus |
| Day 8 | Introduction to Quantum Computing 1 • Moore’s law • Qubits • Bloch sphere representation • Reversible gates • Single-qubit operations |
4H | August 26, 2026 | 10AM – 2PM | On campus |
| Day 9 | Introduction to Quantum Computing 2 • Multi-qubit systems • Two-qubit gates • Universal gate sets • Circuit diagrams and notation • Circuit composition and decomposition |
4H | August 30, 2026 | 10AM – 2PM | On campus |
| Day 10 | Introduction to Quantum Computing 3 • Quantum circuit notation and reading order • Gate sequencing and circuit composition • State preparation and measurement flow • Simple application circuits |
4H | August 31, 2026 | 10AM – 2PM | On campus |
Fees : 10000 LE
For further inquiries, please contact:
01029988828

