ChatDiagram
theory of computation · automata · DFA

DFA for Binary Numbers Divisible by 3

סוג תרשים מצביםתקן OMG UML 2.5.1 §14 + Harel (1987) statechartמנוע schematex-stateעודכן 27.5.2026
DFA for Binary Numbers Divisible by 3
Drawing preview
הבקשה

“A DFA over {0, 1} that accepts binary numbers divisible by 3. States q0, q1 and q2 track the remainder; q0 is the start state and the accepting state.”

ואז נסוChange it to divisible by 5Name the states by their remainder
מה מופיע בתרשים הזה

פענחו את ההחלטות שמאחוריו.

01

State represent remainder modulo 3 (0, 1, 2).

02Transitions

on 0, state = (state*2) % 3; on 1, state = (state*2+1) % 3.

03

Accepting state is q0 (remainder 0), indicated by a note.

When modeling finite state machines that accept regular languages based on numeric modulo properties.

עיון בכל תבניות ה־תרשים מצבים ←