1 And what about the computability theory for actual physical devices?

2 The computability theory is one of the vital and hard problems in computer scientific research nowadays.

3 The core issue of the computability theory is to establish mathematic model of the computation and then decide its computability.

4 For a more advanced graduate course, computability theory and computational complexity theory are also covered.

5 In one word, the task of interactive computability theory is to determine the computing capability of interactive systems and interaction mechanisms.

6 This includes computability theory, computational complexity theory, and information theory.

7 With the use of computability theory dividing whole-word coding into two parts: writing-input coding and computational coding, an method of none keyboard mapping for spelling language is proposed.

8 Computability theory examines the limitations of various theoretical models of the computer, including the most powerful known model – the Turing machine.

9 In computability theory, there is a closely related concept known as Turing equivalence.

10 In general, questions of what can be computed by various machines are investigated in computability theory.

11 The three main research areas of the theory are: formal language and automata theory, computability theory and the computing complexity theory.

12 For curricula automata subject a more advanced graduate course, computability theory and computational complexity theory are also covered.

13 The following table shows some of the classes of problems that are considered in computability theory and complexity theory.

14 The basic properties of the infinite computation are studied. The concept of the procedure schemata computable functional based on the relative computability theory is introduced.

15 They will be able to use these methods in subsequent courses in the design and analysis of algorithms, computability theory, software engineering, and computer systems.

16 The following table shows some of the classes of problems (or languages, or grammars) that are considered in computability theory (blue) and complexity theory (green).