How does an object level ontology appear in the lattice of theories?
Since it is represented by an IFF theory, an unpopulated object level ontology will appear as the closure of the theory, which is one element in the lattice of theories that is based at its underlying first order language. Since it is represented by an IFF logic, a populated object level ontology will appear as a path in the lattice of theories. One end of the path (the bottom end) will be located at the theory of the component model of the logic, and the other end of the path (the top end) will be located at the closure of the component theory of the logic.
Related Questions
- If a user has a program that calls a subprogram, which is object code only, could the user see statement level statistics on that subprogram if the user makes the source code accessible to PROFILER?
- How does object level recovery with SQL Virtual Restore work?
- How do the space lattice or crystal structures appear?