An equivalence relation in mathematics is a binary relation that is reflexive, symmetric, and transitive. A common example of this is the equipollence relation between line segments in geometry. Each equivalence relation creates a partition of the underlying set into separate equivalence classes, where two elements are equivalent if they belong to the same class.
Stanford University
Winter 2020
CS 103A serves as an additional review course for CS103 students, focusing on strengthening proof-based mathematics skills and general problem-solving strategies in a context closely tied to CS103.
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