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10 videos · 3 h 25 min

  • Interview · Institute for Quantum Computing

    Born to Rule - Dr. Urbasi Sinha explains the triple-slit experiment

    Institute for Quantum Computing · Urbasi Sinha

    Urbasi Sinha, then a postdoctoral fellow at Waterloo's Institute for Quantum Computing, explains the triple-slit experiment that put Born's rule on trial, the 2010 test this section describes. The logic to keep in mind: squaring sums of amplitudes produces only pairwise interference, so a genuine three-path term would break the rule.

  • Lecture · International Centre for Theoretical Sciences

    Multipath Interference Experiments Probe the Foundations of Quantum Physics by Gregor Weihs

    International Centre for Theoretical Sciences · Gregor Weihs

    Gregor Weihs of the University of Innsbruck, co-author of both the 2010 triple-slit test and the 2017 Innsbruck follow-up cited in this section, lecturing at ICTS in late 2016. The jump lands on 'Three Slits'; 'Testing for higher-order interference' follows at 6:19. Rewind to 1:47 for 'Interference'.

  • Explainer · Perimeter

    Quantum Probability Explained | Perimeter Institute for Theoretical Physics

    Perimeter Institute for Theoretical Physics · Katie Mack · 2023

    A short episode from Perimeter Institute's Quantum 101 series with Katie Mack. Watch it alongside Chapter 9.

  • Series · Perimeter

    Quantum 101

    Perimeter Institute for Theoretical Physics · Katie Mack · 2023

    Ten five-minute episodes hosted by the cosmologist Katie Mack: duality, quantization, uncertainty, superposition, entanglement, probability, tunnelling and quantum computing. The friendliest possible on-ramp, and a quick refresher before any chapter.

  • Explainer · YouTube

    Quantum Wavefunction | Quantum physics | Physics | Khan Academy

    Khan Academy

    Khan Academy's beginner introduction to what the quantum wavefunction is, how to use it and where it comes from. Watch for how ψ is turned into probabilities, the recipe that Parts 2 and 3 make exact.

  • Lecture · MIT

    Lecture 3: The Wave Function

    MIT OpenCourseWare · Allan Adams · 2013

    Allan Adams's MIT 8.04 lecture introduces the wavefunction as the fundamental description of a quantum system, states the probability rule and normalization, shows why a wave of definite momentum is equally likely to be found anywhere, and restates superposition and uncertainty in the language of wavefunctions. A university-level companion to Parts 1 to 3; expectation values arrive in his next lecture.

  • Explainer · YouTube

    Quantum Wave Functions: What's Actually Waving?

    The Science Asylum

    Nick Lucid asks the question at the heart of Part 1 and Part 6, what exactly is waving, and ties the wavefunction to probability and statistics. A lively second pass on what the wavefunction is, and what it is not.

  • Explainer · YouTube

    Complex Numbers in Quantum Mechanics

    Richard Behiel

    A visual case for why quantum mechanics runs on complex numbers, aimed at learners who have met some quantum mechanics but find the complex numbers puzzling. Behiel pictures the phase as a generalization of plus and minus that drives interference: this section's arrows, which Part 5 puts to work. His chapter 'Plane Waves' (14:30) is this section's winding-phase wave; the closing 'U(1) Symmetry Implies Electromagnetism' (18:07) is an optional extra.

  • Lecture · MIT

    Interpretation of the wavefunction

    MIT OpenCourseWare · Barton Zwiebach

    An eight-minute segment of MIT 8.04 (Spring 2016) on what the wavefunction means: Born's probability interpretation, stated on the blackboard. Compare his notation with this section's recipe, density |ψ(x)|² times a width gives a probability.

  • Lecture · MIT

    Normalizable wavefunctions and the question of time evolution

    MIT OpenCourseWare · Barton Zwiebach

    Zwiebach asks which wavefunctions can be normalized at all and whether a normalized wavefunction stays normalized as time passes: the last paragraph of this section, done properly. It looks ahead to the Schrödinger equation of chapter 10.