model theory

Much of work during that time was on first order logic and model theory.

These classes are a main subject of study in model theory.

This resulted in the full development of actor model theory.

Many important properties in model theory can be expressed with types.

They are sometimes called stable groups, though this term normally means something quite different in model theory.

When this 780-page book appeared in 1993, it quickly became one of the standard textbooks on model theory.

He continues to research into permutation groups and model theory.

In the context of model theory, however, this proof is somewhat more difficult.

This work was seminal to the area of finite model theory.

With dissemination, only half of this communication model theory is applied.

They also act as a link between model theory and analytic geometry.

All of these results are classics of modern model theory.

In model theory, a graph is just a structure.

In model theory, there are several general results and definitions related to absoluteness.

For the model theory, the necessity operator is omitted from the formula.

Elementary embeddings are the most important maps in model theory.

In model theory, signatures are used for both purposes.

Model theory - The study of interpretation of formal systems.

Nevertheless model theory can be seen as an extension of universal algebra.

Model theory as a subject has existed since approximately the middle of the 20th century.

In mathematical logic, this is often done in terms of model theory.

In so doing, they helped found what are now known as metamathematics and model theory.

Model theory studies the models of various formal theories.

Research has also established relationship of the constraint satisfaction problem with problems in other areas such as finite model theory.

In model theory there is also a stronger notion of elementary embedding.