Consider the state machine whose states are triples of non-negative integers (r, s, a). The initialstate is (x, y, 0). The transitions are given by the rule d that for s > 0:(3т, s/3, а)(3г, (s — 1)/3, а +r)(3r, (s — 2)/3, а + 2г) otherwise.if 3 sif 3 | (s – 1)6(т, 5, а) —-The predicate axy is true for every state of this state machine.TrueFalse

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Consider the state machine whose states are triples of non-negative integers (r, s, a). The initial state is (x, y, 0). The transitions are given by the rule & that for s > 0: (3r, s/3, a) (3r, (s – 1)/3, a +r) (3r, (s – 2)/3, a + 2r) otherwise. if 3 s if 3 | (s – 1) 8(r, s, a) - The predicate a = xy is true for every state of this state machine. O True False

Consider the state machine whose states are triples of non-negative integers (r, s, a). The initial state is (x, y, 0). The transitions are given by the rule & that for s > 0: (3r, s/3, a) (3r, (s – 1)/3, a +r) (3r, (s – 2)/3, a + 2r) otherwise. if 3 s if 3 | (s – 1) 8(r, s, a) - The predicate a = xy is true for every state of this state machine. O True False

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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Question

Consider the state machine whose states are triples of non-negative integers (r, s, a). The initial
state is (x, y, 0). The transitions are given by the rule d that for s > 0:
(3т, s/3, а)
(3г, (s — 1)/3, а +r)
(3r, (s — 2)/3, а + 2г) otherwise.
if 3 s
if 3 | (s – 1)
6(т, 5, а) —
-
The predicate a
xy is true for every state of this state machine.
True
False

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