In Grand Unified Theories, these particles are represented as a topological defect in a compact U(1) gauge theory and have a variant named for ‘t Hooft and Polyakov which don’t necessitate breaking gauge symmetry. In one formulation two of these particles are connected by a Dirac string, which can act as a solenoid to cause the Aharonov-Bohm effect. The presence of these particles causes a nonzero first term in a certain series expansion on the (*) magnetic field that is typically expressed with spherical harmonics. Dirac showed that these particles lead to the quantization of electric charge. These particles would add a current density term to the 2nd of Maxwell’s equations, whose typical form implies these particles don’t exist. For 10 points, name these hypothetical particles that hold magnetic charge. ■END■
| Player | Team | Opponent | Buzz Position | Value |
|---|---|---|---|---|
| Andrew Wang | Illinois | UChicago A | 27 | 15 |
| Beckett Pursey | Purdue B | UChicago C | 95 | -5 |
| Coby Tran | UChicago B | Purdue A | 119 | 10 |
| Mats Miller | UChicago C | Purdue B | 129 | 0 |