CSCE 551 Final: CSCE551 South Carolina SampleFinal

42 views2 pages
15 Feb 2019
School
Course
Professor

Document Summary

Consider the following dfa a over the alphabet {0, 1}: start. 0 (1) give the table t of distinguishabilities for a. Show only the proper lower triangle of t , that is, ll in the following table with x in each entry corresponding to a pair of distinguishable (2) draw the minimal (4-state) dfa equivalent to a. Consider the following two languages over {a, b}: L1 = {w | w contains an odd number of b"s} , Do not perform any optimizations (e. g. , removing unreachable states or transitions, or merging equivalent states). The alphabet in this problem contains the symbol 0. For any word w on our alphabet let nozero(w) result from w by deleting all the 0"s in w and then closing up the gaps. Prove that if l is a regular language, then so is nozero(l). Show that the language is not pumpable (hence not regular). [note: a string w is always a pre x of itself. ]

Get access

Grade+
$40 USD/m
Billed monthly
Grade+
Homework Help
Study Guides
Textbook Solutions
Class Notes
Textbook Notes
Booster Class
10 Verified Answers

Related Documents

Related Questions