2.1. Show that every symmetry operator for every group can be represented by the (1 × 1) unit matrix. Is it also true that every symmetry operator for every group can be represented by the (2 × 2) unit matrix? If so, does such a representation satisfy the Wonderful Orthogonality Theorem? Why?
2.1. Show that every symmetry operator for every group can be represented by the (1 × 1) unit matrix. Is it also true that every symmetry operator for every group can be represented by the (2 × 2) unit matrix? If so, does such a representation satisfy the Wonderful Orthogonality Theorem? Why?
Physical Chemistry
2nd Edition
ISBN:9781133958437
Author:Ball, David W. (david Warren), BAER, Tomas
Publisher:Ball, David W. (david Warren), BAER, Tomas
Chapter13: Introduction To Symmetry In Quantum Mechanics
Section: Chapter Questions
Problem 13.21E
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