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a
i 1 v 1 /u 2 o 1
b
i 1 v 1 /u 1 o 1
i 2 v 1 /u 1 o 1
a
b
i 2 /o 2
1
i 1 /o 1
i 1 v 2 /−−
i 1 v 2 /−−
i 2 v 1 /−−
i 2 v 2 /−−
i 2 v 2 /−−
c
u 2 /v 1
a 1
dc
c
−−/−−
−/−
d
e
i 1 v 1 /u 2 o 1
u 2 /v 1
i 1 v 1 /u 1 o 1
u 1 /v 1
i 2 v 2 /u 1 o 1
a
b
a 1
b 1
u 2 /v 2
u 1 /v 2
i 1 v 2 /u 1 o 2
i 1 v 2 /u 2 o 2
i 2 v 1 /u 1 o 1
i 2 v 2 /u 2 o 1
i 2 v 1 /u 2 o 1
c
dc
−−/−−
−−/−−
e
g
u 2 /v 1
i 1 v 1 /u 2 o 1
i 1 v 1 /u 1 o 1
u 1 /v 1
i 2 v 1 /u 2 o 1
a
b
a 1
b 1
i 1 v 2 /u 1 o 2
i 2 v 2 /u 1 o 2
i 2 v 1 /u 1 o 1
i 1 v 2 /u 2 o 2
u 2 /v 2
u 1 /v 2
i 2 v 2 /u 2 o 2
i 1 v 1 /u 1 o 2
i 1 v 2 /u 2 o 1
i 2 v 1 /u 2 o 1
i 2 v 2 /u 1 o 2
c
c 1
u 1 /v 2
u 2 /v 2
Fig. 3.5 Illustration of Example 3.19 .( a ) FSM M A ;( b ) FSM M C ;( c )FSMM X ;( d )FSMM A ;
( e ) FSM M X ;( f ) FSM M A ;( g ) FSM M X
For logic synthesis applications, we assume that M A and M C are complete FSMs
and we require that the solution is a complete FSM too. This is obtained by applying
Procedure 3.1.2 to S FSM , yielding Prog.S FSM /,thelargest.I 2 U/-progressive
FSM language .I 2 U V O/ ? . Notice that an .I 2 U/-progressive solution
might not exist, and in that case Procedure 3.1.2 returns an empty language.
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