Ordinal Optimization - Mathematical Foundations

Mathematical Foundations

See also: Mathematical optimization, Partially ordered set, Lattice (order), Greedoid, Antimatroid, Combinatorial optimization, and Duality (mathematics)#Order-reversing dualities

Ordinal optimization is the maximization of function taking values in a partially ordered set ("poset") — or, dually, the minimization of functions taking values in a poset.

Read more about this topic:  Ordinal Optimization

Famous quotes containing the words mathematical and/or foundations:

    What he loved so much in the plant morphological structure of the tree was that given a fixed mathematical basis, the final evolution was so incalculable.
    —D.H. (David Herbert)

    The aggregate of all knowledge has not yet become culture in us. Rather it would seem as if, with the progressive scientific penetration and dissection of reality, the foundations of our thinking grow ever more precarious and unstable.
    Johan Huizinga (1872–1945)