complexity class การใช้
- Several natural complexity classes are known to be low for themselves.
- Many circuit complexity classes are defined in terms of class hierarchies.
- A more tight complexity bound was shown using alternating complexity classes by.
- Other important complexity classes include ALL is the class of all decision problems.
- This motivates the concept of a problem being hard for a complexity class.
- The complexity class of decision problems that have Las Vegas algorithms with ZPP.
- When studying the complexity class NL, log-space reductions are used.
- The notation is that of a function that returns a certain complexity class.
- For complexity classes larger than P, polynomial-time reductions are commonly used.
- The problem can be of any complexity class.
- Therefore, the appropriate notion of reduction depends on the complexity class being studied.
- So my question is, does anyone know the complexity class of this problem?
- Larger complexity classes can be defined similarly.
- It is an open problem what the complexity class of Go is under superko rule.
- Note that in assigning complexity classes to algorithms, we always use the worst case.
- The time and space hierarchy theorems form the basis for most separation results of complexity classes.
- The main complexity classes describing interactive proof systems are "'IP " '.
- It essentially states that there are arbitrarily large computable gaps in the hierarchy of complexity classes.
- This is a "'list of complexity classes "'in computational complexity theory.
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