Mathematical Induction: • This is a method of proving statements in which the statement is shown to be true for one case and then it is assumed that the theory holds true for an arbitrary case. • Next by using the expected case, the objective is to show that the statement make holds the true value for the immediate next case that comes up in the series. • Once, this is proved, by virtue of having proved already that it is true for one case, the conclusion can be made that the theorem holds for all of the series. Inductive step: • Let’s take, that for any set S of size k. • The power set of S has 2k elements. S has 2k distinct subsets. • Assume a set S' of size.

The Sixth Edition of An Introduction to Formal Languages and Automata provides an accessible, student-friendly presentation of all material essential to an introductory Theory of Computation course. Written to address the fundamentals of formal languages, automata, and computability, the text is designed to familiarize students. Preface This document contains solutions to the exercises of the course notes Automata and Computability.These notes were written for the course CS345 Automata Theory and Formal Languages taught at Clarkson University. The course is also.

The power set 2s' is the set of all subsets of S'. User can obtain S' by adding one element (call it x) to a set S of k elements. • User can take a unique subset of S' that includes x by adding x as an element to every distinct subset of S. • Since there are 2 k unique subset of S, there are 2 k unique subset of S' that include x. To summarize: • Subsets not having x: equivalent to the subsets of elements by hypothesis. • Subsets not having x: every subset of S with x added in elements also. • So, for a set S' of size k+1, the size of the power set, equals.

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