Strength (mathematical logic)
Tools
Actions
General
Print/export
In other projects
Appearance
Source: Wikipedia, the free encyclopedia.
The relative strength of two systems of
formal logic can be defined via model theory
. Specifically, a logic is said to be as strong as a logic if every elementary class in is an elementary class in .[1]
See also
References
- ISBN 0-387-90936-2page 43
General | |||||||||
---|---|---|---|---|---|---|---|---|---|
Theorems (list) and paradoxes | |||||||||
Logics |
| ||||||||
Set theory |
| ||||||||
Formal systems (list), language and syntax |
| ||||||||
Proof theory | |||||||||
Model theory |
| ||||||||
Computability theory | |||||||||
Related | |||||||||
This mathematical logic-related article is a stub. You can help Wikipedia by expanding it. |