Abstract Theory is the debut solo album released by former Five member Abs. The album was released on 1 September 2003, peaking at No. 29 on the UK Albums...

Abstract object theory (AOT) is a branch of metaphysics regarding abstract objects. Originally devised by metaphysician Edward Zalta in 1981, the theory...

from number theory, geometry, analysis, and the solutions of algebraic equations. Most theories that are now recognized as parts of abstract algebra started...

In abstract algebra, group theory studies the algebraic structures known as groups. The concept of a group is central to abstract algebra: other well-known...

October 1996). Nation Formation: Towards a Theory of Abstract Community. Volume 1 of Towards a theory of abstract community. London: SAGE (published 1996)...

contrast to concreta. The term abstract object is said to have been coined by Willard Van Orman Quine. Abstract object theory is a discipline that studies...

Representation theory is a branch of mathematics that studies abstract algebraic structures by representing their elements as linear transformations of...

These terms are mainly used for abstract methods related to category theory and homological algebra. More generally, "abstract nonsense" may refer to a proof...

the 1960s, the New Math experiment aimed to teach basic set theory, among other abstract concepts, to primary school students but was met with much criticism...

In mathematical logic, abstract model theory is a generalization of model theory that studies the general properties of extensions of first-order logic...

Forms are various abstract ideals that exist even outside of human minds and that constitute the basis of reality. Thus, Plato's Theory of Forms is a type...

an abstract structure, but the theory of continental drift is not, because it depends on the geology of the Earth. A formal language is an abstract structure...

A theory is a systematic and rational form of abstract thinking about a phenomenon, or the conclusions derived from such thinking. It involves contemplative...

Abstract analytic number theory is a branch of mathematics which takes the ideas and techniques of classical analytic number theory and applies them to...

For some history of the abstract theory see also multilinear algebra. Ricci calculus The earliest foundation of tensor theory – tensor index notation...

In mathematics, an abstract polytope is an algebraic partially ordered set which captures the dyadic property of a traditional polytope without specifying...

A lattice is an abstract structure studied in the mathematical subdisciplines of order theory and abstract algebra. It consists of a partially ordered...

supergroup Boyz on Block. In 2003, he released his debut solo album, Abstract Theory, which earned him a further three top-ten hits. In 2013, he appeared...

Abstract expressionism in the United States emerged as a distinct art movement in the aftermath of World War II and gained mainstream acceptance in the...

as well as models for real-world computer systems. In the theory of computation, abstract machines are often used in thought experiments regarding computability...

(1) Concepts are abstract objects, and (2) concepts are mental representations. Within the framework of the representational theory of mind, the structural...

In computer science, a tree is a widely used abstract data type that represents a hierarchical tree structure with a set of connected nodes. Each node...

self-awareness including: emotion, self-reflection, ego, and theory. The theory of abstract and imaginary sense data operates on the tacit definition of...

beings. Engaged theory progresses from detailed, empirical analysis of the people, things, and processes of the world to abstract theory about the constitution...

category theory have been worked out in fair detail as a basis for, and justification of, constructive mathematics. Topos theory is a form of abstract sheaf...

Automata theory is the study of abstract machines and automata, as well as the computational problems that can be solved using them. It is a theory in theoretical...

called axioms. Universal algebra and category theory provide general frameworks to investigate abstract patterns that characterize different classes of...

with the puzzle, What is the best move?, which in theory could be solved by logic alone. A good abstract game can therefore be thought of as a "family" of...

points of X and the morphisms are paths. Abstract homotopy theory is an axiomatic approach to homotopy theory. Such axiomatization is useful for non-traditional...

sociological theory construction, especially in the United States. Middle-range theory starts with an empirical phenomenon (as opposed to a broad abstract entity...