Quantum Mechanics index

Purpose: a local map for Andrew’s Susskind quantum mechanics notes. These notes are original summaries from the local reference PDF, not copied passages.

Reference PDF: /Users/andrew/MISCADA/REF LIBRARY/Quantum_Mechanics_UK_Edition_-_Leonard_Susskind.pdf

Parent folder: PHYSICS/Susskind The Theoretical Minimum/Quantum Mechanics

Quick entry points

Lecture path

  1. Susskind QM Lecture 1 - Systems and Experiments — spin measurements, apparatus orientation, and why quantum states are not classical states.
  2. Susskind QM Lecture 2 - Quantum States — state-vectors, amplitudes, bases, and the Born rule.
  3. Susskind QM Lecture 3 - Principles of Quantum Mechanics — observables as Hermitian operators, eigenvalues, eigenvectors, and measurement.
  4. Susskind QM Lecture 4 - Time and Change — unitarity, time-development operators, and the Hamiltonian.
  5. Susskind QM Lecture 5 - Uncertainty and Time Dependence — commuting observables, wavefunctions, and uncertainty.
  6. Susskind QM Lecture 6 - Combining Systems Entanglement — tensor products, product states, and the first entanglement examples.
  7. Susskind QM Lecture 7 - More on Entanglement — tensor products in component form, density matrices, and EPR-style tension.
  8. Susskind QM Lecture 8 - Particles and Waves — continuous Hilbert spaces, position, momentum, and wavefunctions as real functions of position.
  9. Susskind QM Lecture 9 - Particle Dynamics — the particle Schrödinger equation and Hamiltonians for motion.
  10. Susskind QM Lecture 10 - Harmonic Oscillator — quantized oscillators, ladder operators, and evenly spaced energy levels.

Concept anchors

Reading strategy

Susskind’s route is not historical. He starts with the simplest quantum system, a single spin, and uses it to force a new kind of logic: states are vectors, measurements are operators, and probabilities are computed from amplitudes. Only after that machinery is working does the book move to particles, wave mechanics, and the oscillator.

A good learning loop for each lecture:

  1. State the plain-language claim.
  2. Write the two or three equations that implement it.
  3. Name the trap that would make a classical intuition fail.
  4. Work one tiny spin, tensor-product, or wavefunction example.

Nearby maps