and more specifically in model theory, an infinite structure (M,<,...) that is totally ordered by < is called an o-minimal structure if and only if every...

strongly minimal theory is a complete theory all models of which are minimal. A strongly minimal structure is a structure whose theory is strongly minimal. Thus...

In model theory, a branch of mathematical logic, a C-minimal theory is a theory that is "minimal" with respect to a ternary relation C with certain properties...

In model theory, a weakly o-minimal structure is a model-theoretic structure whose definable sets in the domain are just finite unions of convex sets....

In field theory, a branch of mathematics, the minimal polynomial of an element α of an extension field of a field is, roughly speaking, the polynomial...

i ∈ X. Every o-minimal theory satisfies NIP. This fact has had unexpected applications to neural network learning. Examples of NIP theories include also...

presents minimalism as a program, understood as a mode of inquiry that provides a conceptual framework which guides the development of linguistic theory. As...

Smith (1994), "Minimalism and truth aptness", Mind 103, 287-302. Kirkham, Richard (1992), Theories of Truth, MIT Press. Quine, W. V. O. (1970), Philosophy...

Stable theory Forking extension Strongly minimal theory Stable group Tame group o-minimal theory Weakly o-minimal structure C-minimal theory Spectrum...

ordered by containment, the element {d, o} is minimal as it contains no sets in the collection, the element {g, o, a, d} is maximal as there are no sets...

^{3}} . The fact that they are equivalent serves to demonstrate how minimal surface theory lies at the crossroads of several mathematical disciplines, especially...

non-gravitational supersymmetric theories such as the Minimal Supersymmetric Standard Model. Supergravity is the gauge theory of local supersymmetry. Since...

as expounded by, for example, Nikolai Trubetzkoy. Minimal pairs were an important part of the theory of pronunciation teaching during its development in...

semialgebraic set: this is the Tarski–Seidenberg theorem. Related fields are o-minimal theory and real analytic geometry. Examples: Real plane curves are examples...

anticipated contemporary post-minimal art practices, which extend or reflect on minimalism's original objectives. Minimalism's key objectives were to strip...

as ring theory, a minimal right ideal of a ring R is a non-zero right ideal which contains no other non-zero right ideal. Likewise, a minimal left ideal...

A Grand Unified Theory (GUT) is any model in particle physics that merges the electromagnetic, weak, and strong forces (the three gauge interactions of...

(NIP). Simple theories are those theories in which a well-behaved notion of independence can be defined, while NIP theories generalise o-minimal structures...

Valence shell electron pair repulsion (VSEPR) theory (/ˈvɛspər, vəˈsɛpər/ VESP-ər,: 410  və-SEP-ər) is a model used in chemistry to predict the geometry...

Assembly theory is a framework developed to quantify the complexity of molecules and objects by assessing the minimal number of steps required to assemble...

the case of minimal models), in contrast to higher dimensions, where numerical approaches dominate. The development of conformal field theory has been earlier...

up Appendix:Glossary of graph theory in Wiktionary, the free dictionary. This is a glossary of graph theory. Graph theory is the study of graphs, systems...

described in standard textbooks on automata theory. For each regular language, there also exists a minimal automaton that accepts it, that is, a DFA with...

T. (1990), Variational Principles in Topology (Multidimensional Minimal Surface Theory), Mathematics and its Applications (Book 42), Springer, Kluwer Academic...

Paolo; Pagh, Rasmus; Vigna, Sebastiano (November 2008), "Theory and practice of monotone minimal perfect hashing", Journal of Experimental Algorithmics...

concept of T-theory is the tight span of a metric space. If X is a metric space, the tight span T(X) of X is, up to isomorphism, the unique minimal injective...

is needed in order to determine the minimal value. Hence it is a linear time operation, taking O ( n ) {\textstyle O(n)} time. If the number of elements...

Notable two-dimensional conformal field theories include minimal models, Liouville theory, massless free bosonic theories, Wess–Zumino–Witten models, and certain...

theory that reduces lexicons down to a set of semantic primitives. It is based on the conception of Polish professor Andrzej Bogusławski. The theory was...

not correspond to intuitive notions of spaces. Some authors consider an o-minimal structure to be a candidate for realizing tame topology in the real case...