Create a deterministic state diagram which accepts all binary strings in the following set (and rejects all others): {w w does not contain an even-length run of Os} (A "run" is a maximal group of consecutive identical symbols, so e.g. 0000010 consists of a length-5 run of Os followed by a length-1 run of 1s and then a length-1 run of Os. Examples for your state diagram: &, 11, 00000, and 00010110001 should all be accepted, while 00 and 11100101000 should be rejected. A string is "accepted" if the state diagram ends up in a Goal State (aka "end", "final", or "accepting" state) after the whole string is read, and the string is rejected otherwise.) Hint: it is possible to solve this using just 4 states, though you are welcome to use more.

Create a deterministic state diagram which accepts all binary strings in the following set (and rejects all others): {w w does not contain an even-length run of Os} (A "run" is a maximal group of consecutive identical symbols, so e.g. 0000010 consists of a length-5 run of Os followed by a length-1 run of 1s and then a length-1 run of Os. Examples for your state diagram: &, 11, 00000, and 00010110001 should all be accepted, while 00 and 11100101000 should be rejected. A string is "accepted" if the state diagram ends up in a Goal State (aka "end", "final", or "accepting" state) after the whole string is read, and the string is rejected otherwise.) Hint: it is possible to solve this using just 4 states, though you are welcome to use more.

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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