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21. Acid-Base Equilibrium: Is MIT Water Safe to Drink?1:00:2286
34. Kinetics: Catalysts41:1469
5. Hydrogen Atom Energy Levels41:39543
29. Transition Metals: Crystal Field Theory Part II35:60146
2. Atomic Structure39:001 649
25. Oxidation-Reduction and Electrochemical Cells53:80104
L13.1 Delta function potential I: Preliminaries.16:40413
L6.3 Probability current and current conservation.15:20368
L8.3 Three-dimensional Fourier transforms.6:40346
L6.4 Three dimensional current and conservation.18:11321
L10.5 Solving particle on a circle.11:50270
L12.3 Qualitative insights: Local de Broglie wavelength.15:51116
L7.3 Widths and uncertainties.19:12193
L8.2 Parseval identity.15:49223
L4.1 de Broglie wavelength in different frames.14:53537
L6.2 Is probability conserved? Hermiticity of the Hamiltonian.20:40271
L7.1 Wavepackets and Fourier representation.11:14296
L10.1 Uncertainty and eigenstates.15:52164
L12.4 Correspondence principle: amplitude as a function of position.5:5488
L13.2 Delta function potential I: Solving for the bound state.15:21103
L5.2 Free Schrödinger equation.9:56547
L8.1 Fourier transforms and delta functions.13:57252
L7.2 Reality condition in Fourier transforms.9:90205
L12.2 Potentials that satisfy V(-x) = V(x).14:18102
L11.4 Finite square well. Setting up the problem.22:30129
L13.3 Node Theorem.13:10101
L10.3 Expectation values on stationary states.9:0094
L9.2 Eigenfunctions of a Hermitian operator.13:60162
L4.6 The wave for a free particle.14:33349
L14.1 Recursion relation for the solution.12:2661
L5.5 Interpretation of the wavefunction.7:57268
L5.4 Commutators, matrices, and 3-dimensional Schrödinger equation.16:13289
L10.4 Comments on the spectrum and continuity conditions.13:1078
L4.4 Group velocity and stationary phase approximation.10:32371
L7.5 Time evolution of a free particle wavepacket.9:44158
L8.5 Time dependence of expectation values7:38143
L11.5 Finite square well energy eigenstates.10:3997
L14.4 Ground state wavefunction.15:5763
L13.4 Harmonic oscillator: Differential equation.16:42116
L12.5 Local picture of the wavefunction.12:5275
L4.3 The frequency of a matter wave.10:23422
L11.2 Infinite square well energy eigenstates.13:1395
L10.2 Stationary states: key equations.18:42123
L4.5 Motion of a wave-packet.8:59308
L9.4 Consistency condition. Particle on a circle.17:45131
L14.2 Quantization of the energy.23:1958
L13.5 Behavior of the differential equation.10:3182
L9.5 Defining uncertainty.10:31121
L9.3 Completeness of eigenvectors and measurement postulate.16:56149
L9.1 Expectation value of Hermitian operators.16:40181
L6.1 Normalizable wavefunctions and the question of time evolution.16:49287
L12.1 Nondegeneracy of bound states in 1D. Real solutions.12:3596
L5.3 The general Schrödinger equation. x, p commutator.17:58306
L8.4 Expectation values of operators.28:15165
L7.4 Shape changes in a wave.16:56165
L11.3 Nodes and symmetries of the infinite square well eigenstates.9:4391
L11.1 Energy eigenstates for particle on a circle.16:12133
L4.2 Galilean transformation of ordinary waves.12:16444
L12.6 Energy eigenstates on a generic symmetric potential. Shooting method.15:2781
L14.3 Algebraic solution of the harmonic oscillator.16:5071
L5.1 Momentum operator, energy operator, and a differential equation.20:32403
1. Course Overview and Introduction1:08:1915 482
6. Independent Chip Model1:20:11606
4. Preflop Re-raising Theory1:17:40621
7. An In-depth Combinatorial Hand Analysis in Cash Games1:18:10506
2. Introduction to Postflop Play1:15:541 247
3. Tournaments vs. Cash Games1:18:24528
L1.1 Quantum mechanics as a framework. Defining linearity.17:4921 535
L18.1 Incident packet and delay for reflection.18:52669
L21.1 Associated Legendre functions and spherical harmonics.18:52669
L12.2 Potentials that satisfy V(-x) = V(x).14:19193
L1.5 The nature of superposition. Mach-Zehnder interferometer.14:315 524
L15.3 Creation and annihilation operators acting on energy eigenstates.21:40269
L24.3 Hamiltonian and emerging spin angular momentum.15:43268
L19.3 Modeling a resonance.15:38281
L4.6 The wave for a free particle.14:35222
L14.1 Recursion relation for the solution.12:2698
L9.3 Completeness of eigenvectors and measurement postulate.16:57143
L12.6 Energy eigenstates on a generic symmetric potential. Shooting method.15:2691
L3.3 Compton Scattering.22:37363
L11.2 Infinite square well energy eigenstates.13:1651
L12.4 Correspondence principle: amplitude as a function of position.5:5351
L16.2 Reflection and transmission coefficients.8:1252
L22.1 Center of mass and relative motion wavefunctions.14:23121
L14.2 Quantization of the energy.23:2352
L3.1 The photoelectric effect.22:55714
L13.5 Behavior of the differential equation.10:31162
L20.4 Simultaneous eigenstates and quantization of angular momentum.24:3660
L13.3 Node Theorem.13:10138
L8.4 Expectation values of operators.28:16106
L10.1 Uncertainty and eigenstates.15:5365
L23.1 Energy levels and diagram for hydrogen.13:4257
L10.4 Comments on the spectrum and continuity conditions.13:1050
L14.3 Algebraic solution of the harmonic oscillator.16:5187
L21.4 Hydrogen atom two-body problem.25:5079
L9.1 Expectation value of Hermitian operators.16:4185
L22.4 Series solution and quantization of the energy.14:2265
L5.4 Commutators, matrices, and 3-dimensional Schrödinger equation.16:1397
L4.4 Group velocity and stationary phase approximation.10:32398
L19.5 Resonances in the complex k plane.15:1535

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