Complete Partial Order
In mathematics, directed-complete partial orders and ω-complete partial orders (abbreviated to dcpo, ωcpo or sometimes just cpo) are special classes of partially ordered sets, characterized by particular completeness properties. Complete partial orders play a central role in theoretical computer science, in denotational semantics and domain theory.
Read more about Complete Partial Order: Definitions, Examples, Properties, Continuous Functions and Fixpoints
Famous quotes containing the words partial order, complete, partial and/or order:
“Both the man of science and the man of art live always at the edge of mystery, surrounded by it. Both, as a measure of their creation, have always had to do with the harmonization of what is new with what is familiar, with the balance between novelty and synthesis, with the struggle to make partial order in total chaos.... This cannot be an easy life.”
—J. Robert Oppenheimer (1904–1967)
“The modern mind is in complete disarray. Knowledge has streched itself to the point where neither the world nor our intelligence can find any foot-hold. It is a fact that we are suffering from nihilism.”
—Albert Camus (1913–1960)
“It is characteristic of the epistemological tradition to present us with partial scenarios and then to demand whole or categorical answers as it were.”
—Avrum Stroll (b. 1921)
“When first this order was ordained, my lords,
Knights of the Garter were of noble birth,
Valiant and virtuous, full of haughty courage.”
—William Shakespeare (1564–1616)