Elementary Particle Explorer

Elementary Particle Explorer

Welcome to the Elementary Particle Explorer, designed and written by Garrett Lisi, Troy Gardner, and Greg Little.

Every known elementary particle is identified by its charges with respect to the electromagnetic, weak, strong, and gravitational forces. Electrons have electric charge -1, up quarks 2/3, down quarks -1/3, and neutrinos 0, with antiparticles having opposite electric charges. In the Standard Model these electric charges are a combination of the particles' hypercharge, Y, and weak charge, W. The Elementary Particle Explorer (EPE) allows you to rotate in charge space (by dragging the image), showing the charges of all known particles. Click on them to see how they are allowed to interact, according to charge conservation.

These charges correspond to the geometry of Lie groups, and unified models of particle physics correspond to how the Lie groups of the Standard Model and gravity embed in larger Lie groups, up to the largest simple exceptional Lie group, E8. This geometry of unification is described in a recent Scientific American article and on Wikipedia, a good place to keep up with developments.

Every known elementary particle is identified by its charges with respect to the electromagnetic, weak, strong, and gravitational forces. Electrons have electric charge -1, up quarks 2/3, down quarks -1/3, and neutrinos 0, with antiparticles having opposite electric charges. In the Standard Model these electric charges are a combination of the particles' hypercharge, Y, and weak charge, W. The Elementary Particle Explorer (EPE) allows you to rotate in charge space (by dragging the image), showing the charges of all known particles. Click on them to see how they are allowed to interact, according to charge conservation.

These charges correspond to the geometry of Lie groups, and unified models of particle physics correspond to how the Lie groups of the Standard Model and gravity embed in larger Lie groups, up to the largest simple exceptional Lie group, E8. This geometry of unification is described in a recent Scientific American article and on Wikipedia, a good place to keep up with developments.

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Elementary Particle Explorer

Elementary Particle Explorer