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Question: Let Ln be the set of strings with at least n bits in which the nth symbol from the end is a 0. Use Exercise to show that a deterministic finite-state machine recognizing Ln must have at least 2n states.
Exercise: Suppose that L is a subset of I ∗ and for some positive integer n there are n strings in I ∗ such that every two of these strings are distinguishable with respect to L. Prove that every deterministic finite-state automaton(DFSA) recognizing L has at least n states.
Create a finite-state machine design to turn your FPGA development board into a simple programmable music box.
Redundant sequence identi cation
Dynamic programming algorithm to compute a shortest superstring.
Write down a structural induction principle for the PlayTree free type
Design a syntactic analyzer for the language specified by the grammar
Write a program would read two numbers and then print all numbers between the first and the second, inclusive. Design unambiguous grammar to parse expressions
Consider a logic function with three outputs, A , B , and C , and three inputs, D , E , and F . The function is defined as follows: A is true if at least one input is true, B is true
Considering a single programmed operating system, what is the minimal total time required to complete executions of the two processes? You should explain your answer with a diagram.
Give a construction that assumes you are given a DFA for L and show how to construct an NFA (with or without ε-moves) to recognize sort(L).
How many equivalence classes does this relation have and what are they? Use these equivalence classes to construct the minimal DFA for the language.
Discuss the impact of Moore's law on data center costs on such things as servers and communications equipment. List at least 3 steps or recommendations your data center can take to offset some or all of the effect of Moore's law.
How the problem would be encountered in attempting to represent the following statements in Predicate logic. it should be possible to: John only likes to see French movies.
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