Symbolic Mathematical Laboratory - définition. Qu'est-ce que Symbolic Mathematical Laboratory
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Qu'est-ce (qui) est Symbolic Mathematical Laboratory - définition

SUBFIELD OF MATHEMATICS
Symbolic Logic; Symbolic logic; Mathematical Logic; Logic (mathematics); Logic (math); Logic (maths); Logic (symbolic); Mathematical logician; Logic modeling; Logic modelling; Formal Logic; History of mathematical logic; Subfields of mathematical logic; Formal logical systems; History of symbolic logic; Applications of mathematical logic; 20th century in mathematical logic

Symbolic Mathematical Laboratory      
<tool, mathematics> An on-line system under CTSS for symbolic mathematics. It used a display screen and a light pen. [Sammet 1969, p.514]. (1995-04-16)
The Symbolic         
TERM IN LACANIAN PSYCHOANALYSIS
Symbolic order
The Symbolic (or Symbolic Order of the Borromean knot)Thurston, Luke, "Ineluctable Nodalities: On the Borromean Knot", in: Dany Nobus (ed.), Key Concepts of Lacanian Psychoanalysis, Other Press, pp.
Higher-Order and Symbolic Computation         
JOURNAL
LISP and Symbolic Computation; Lisp and Symbolic Computation; Higher-order and Symbolic Computation; Higher-Order & Symbolic Computation; Higher-order & Symbolic Computation; LISP & Symbolic Computation; Lisp & Symbolic Computation
Higher-Order and Symbolic Computation (formerly LISP and Symbolic Computation; print: , online: ) was a computer science journal published by Springer Science+Business Media. It focuses on programming concepts and abstractions and programming language theory.

Wikipédia

Mathematical logic

Mathematical logic is the study of formal logic within mathematics. Major subareas include model theory, proof theory, set theory, and recursion theory. Research in mathematical logic commonly addresses the mathematical properties of formal systems of logic such as their expressive or deductive power. However, it can also include uses of logic to characterize correct mathematical reasoning or to establish foundations of mathematics.

Since its inception, mathematical logic has both contributed to and been motivated by the study of foundations of mathematics. This study began in the late 19th century with the development of axiomatic frameworks for geometry, arithmetic, and analysis. In the early 20th century it was shaped by David Hilbert's program to prove the consistency of foundational theories. Results of Kurt Gödel, Gerhard Gentzen, and others provided partial resolution to the program, and clarified the issues involved in proving consistency. Work in set theory showed that almost all ordinary mathematics can be formalized in terms of sets, although there are some theorems that cannot be proven in common axiom systems for set theory. Contemporary work in the foundations of mathematics often focuses on establishing which parts of mathematics can be formalized in particular formal systems (as in reverse mathematics) rather than trying to find theories in which all of mathematics can be developed.