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Possible Answers:
SUP.
Last seen on: Eugene Sheffer – King Feature Syndicate Crossword – Dec 31 2022
Random information on the term “Dine”:
Jim Dine (born June 16, 1935 in Cincinnati, Ohio) is an American artist whose œuvre extends over sixty years. Dine’s work includes painting, drawing, printmaking (in many forms including lithographs, etchings, gravure, intaglio, woodcuts, letterpress and linocuts), sculpture and photography; his early works encompassed assemblage and happenings, while in recent years his poetry output, both in publications and readings, has increased.
Dine has been associated with many art movements including Neo-Dada (use of collage and found objects), Abstract Expressionism (the gestural nature of his painting), and Pop Art (affixing everyday objects including tools, rope, articles of clothing and even a bathroom sink) to his canvases, yet he has avoided such classifications. At the core of his art, regardless of the medium of the specific work, lies an intense autobiographical reflection, a relentless exploration and criticism of self through a number of personal motifs including: the heart, the bathrobe, tools, antique sculpture, and the character of Pinocchio (among flora, skulls, birds and figurative self-portraits). Dine’s approach is all-encompassing: “Dine’s art has a stream of consciousness quality to its evolution, and is based on all aspects of his life—what he is reading, objects he comes upon in souvenir shops around the world, a serious study of art from every time and place that he understands as being useful to his own practice.”
Random information on the term “SUP”:
In mathematics, the infimum (abbreviated inf; plural infima) of a subset S {\displaystyle S} of a partially ordered set P {\displaystyle P} is a greatest element in P {\displaystyle P} that is less than or equal to each element of S , {\displaystyle S,} if such an element exists. Consequently, the term greatest lower bound (abbreviated as GLB) is also commonly used.
The supremum (abbreviated sup; plural suprema) of a subset S {\displaystyle S} of a partially ordered set P {\displaystyle P} is the least element in P {\displaystyle P} that is greater than or equal to each element of S , {\displaystyle S,} if such an element exists. Consequently, the supremum is also referred to as the least upper bound (or LUB).