context: This motivates the concept of a problem being hard for a complexity class. A problem X is hard for a class of problems C if every problem in C can be reduced to X. Thus no problem in C is harder than X, since an algorithm for X allows us to solve any problem in C. Of course, the notion of hard problems depends on the type of reduction being used. For complexity classes larger than P, polynomial-time reductions are commonly used. In particular, the set of problems that are hard for NP is the set of NP-hard problems.
question: এক্স এর জন্য একটি অ্যালগরিদম যা সি তে হ্রাস পায় তা আমাদের কী করতে হবে?
answers: solve any problem in C solve any problem in C solve any problem in C