'Start states' presentation slideshows

FORMAL LANGUAGES, AUTOMATA AND COMPUTABILITY

15-453. FORMAL LANGUAGES, AUTOMATA AND COMPUTABILITY. FIRST HOMEWORK IS DUE Thursday, January 22. NON-DETERMINISM. THURSDAY JAN 18. q 1. 1. 0. 0,1. 1. M. q 0. q 2. 0. 0. 1. q 3. M = (Q, ? , ?, q 0 , F) where. Q = {q 0 , q 1 , q 2 , q 3 }. ? = {0,1}.

513 views • 51 slides

CS 154, Lecture 2: Finite Automata, Closure Properties Nondeterminism,

CS 154, Lecture 2: Finite Automata, Closure Properties Nondeterminism,. Why so Many Models?. Streaming Algorithms. 0. 0. 1. 42. D eterministic F inite A utomata. 1. 0. 0,1. accept states (F)?. states. 1. 0. 0. 1. states. Anatomy of Deterministic Finite Automata.

452 views • 45 slides

FORMAL LANGUAGES, AUTOMATA, AND COMPUTABILITY

15-453. FORMAL LANGUAGES, AUTOMATA, AND COMPUTABILITY. Q. ?. q 0. F. M = ({p,q}, {0,1}, ?, p, {q}). 0. 0. THEOREM: L(M) = {w | w has odd number of 1s }. 1. q. p. 1. Proof: By induction on n , the length of a string.

430 views • 35 slides

FORMAL LANGUAGES, AUTOMATA, AND COMPUTABILITY

15-453. FORMAL LANGUAGES, AUTOMATA, AND COMPUTABILITY. Q. ?. q 0. F. M = ({p,q}, {0,1}, ?, p, {q}). 0. 0. THEOREM: L(M) = {w | w has odd number of 1s }. 1. q. p. 1. Proof: By induction on n , the length of a string.

355 views • 35 slides

An Introduction to the GRAPPLE Authoring Paradigm & Toolset

An Introduction to the GRAPPLE Authoring Paradigm & Toolset. Jonathan Foss Alexandra Cristea University of Warwick, UK. The GRAPPLE Framework. The GRAPPLE Framework. The GAT Framework. Learner Model. Domain. Course. Pedagogical Relations. GRAPPLE Authoring Tool (GAT).

418 views • 28 slides

Lecture 5 Theory of AUTOMATA

551 views • 16 slides