Every Preorder Relation induces an Order Relation
# Statement
Let $(P, R)$ be a Preorder. Then there exists an Equivalence Relation $\sim$ on $P$ so that $(P/\sim,R/\sim)$ is a Partial Ordering.
Search
Let $(P, R)$ be a Preorder. Then there exists an Equivalence Relation $\sim$ on $P$ so that $(P/\sim,R/\sim)$ is a Partial Ordering.