Spring, 2010
In this set of lectures Professor Susskind continues his particle physics theme, moving on to supersymmetry, which describes the relationship between fermions and bosons. He connects this to the concept of vacuum energy, the energy density associated with “empty” space. Professor Susskind finishes with supersymmetry breaking and grand unified field theories, which predict proton decay. (Image credit: Atlas Experiment at the Large Hadron Collider)
Lectures in this Course

Renormalization concepts, and dimensional analysis
In the first lecture of the series Professor Susskind introduces the concept of renormalization, which allows elimination of as yet unknown physics at very tiny scales or high energies from our calculations of physics at accessible scales. He also... [more] 
Fermions and bosons
Professor Susskind starts with the topic of rotations, showing that particles under rotation by 2π either return to their initial state (wavefunction) or to their initial wavefunction multiplied by a phase of 1. The first case corresponds to... [more] 
Propagators and renormalization of mass
This lecture reviews the propagator and connects its form to dimensional analysis. Then loop propagators are used to introduce mass renormalization. 
Symmetry and Grassmann numbers
Professor Susskind reviews the mathematical concepts of symmetry in preparation for the development of supersymmetry. Then he introduces the mathematical concept of Grassmann numbers, which are used in the description of fermionic fields. 
A first supersymmetric model
The lecture finishes the development of Grassmann numbers with the introduction of integration and differentiation. With these tools in place Prof Susskind describes a simplified supersymmetric model. 
Supersymmetry building blocks
Professor Susskind introduces superfields and integration with Grassmann variables. 
Lagrangians that preserve supersymmetry
This lecture develops the notion of a Supercharge, Q+ representing the transformation from a fermion to a boson and Q the transformation from a boson to a fermion. 
Generalizing supersymmetry to 3+1 spacetime, and QFT
In this lecture, Professor Susskind generalizes supersymmetry to 3 space and 1 time dimension. 
Supersymmetry breaking and an introduction to grand unified theories
In the first half of the lecture, Professor Susskind makes an analogy between breaking supersymmetry and breaking the symmetry of a ferromagnet. In the second half of the lecture, Professor Susskind introduces GUTs as corresponding to the group SU... [more] 
GUTs, the SU(5) representation, proton decay
The final lecture focuses on grand unified theories, and how their group structure connects to fermions (neutrinos, leptons and quarks) and the gauge bosons.