Concatenation of transition system
$begingroup$
I do not understand how can I make the concatenation of transition system with $P_{text{safe}}$ in question c).
In the first question (a) why I have as feedback $lnot c$ a from the third state to second state, and why there is $(c∧a)∨(lnot a ∧ lnot b ∧ lnot c)$.
I read the book of Principles of Modelling but I did not find a practical way to make it.
I appreciate that if somebody can explain that with figures or a video.
Thanks.
discrete-mathematics automata
edited Dec 22 '18 at 3:57
Saad
19.7k92352
asked Dec 12 '18 at 10:58
Nadim KarkanwiNadim Karkanwi
1
$endgroup$
add a comment |
$begingroup$
I do not understand how can I make the concatenation of transition system with $P_{text{safe}}$ in question c).
In the first question (a) why I have as feedback $lnot c$ a from the third state to second state, and why there is $(c∧a)∨(lnot a ∧ lnot b ∧ lnot c)$.
I read the book of Principles of Modelling but I did not find a practical way to make it.
I appreciate that if somebody can explain that with figures or a video.
Thanks.
discrete-mathematics automata
edited Dec 22 '18 at 3:57
Saad
19.7k92352
asked Dec 12 '18 at 10:58
Nadim KarkanwiNadim Karkanwi
1
$endgroup$
$begingroup$
Could you give the complete reference for the book (author, editor, year, etc.)?
$endgroup$
– J.-E. Pin
Dec 14 '18 at 5:21
add a comment |
$begingroup$
I do not understand how can I make the concatenation of transition system with $P_{text{safe}}$ in question c).
In the first question (a) why I have as feedback $lnot c$ a from the third state to second state, and why there is $(c∧a)∨(lnot a ∧ lnot b ∧ lnot c)$.
I read the book of Principles of Modelling but I did not find a practical way to make it.
I appreciate that if somebody can explain that with figures or a video.
Thanks.
discrete-mathematics automata
edited Dec 22 '18 at 3:57
Saad
19.7k92352
asked Dec 12 '18 at 10:58
Nadim KarkanwiNadim Karkanwi
1
$endgroup$
I do not understand how can I make the concatenation of transition system with $P_{text{safe}}$ in question c).
In the first question (a) why I have as feedback $lnot c$ a from the third state to second state, and why there is $(c∧a)∨(lnot a ∧ lnot b ∧ lnot c)$.
I read the book of Principles of Modelling but I did not find a practical way to make it.
I appreciate that if somebody can explain that with figures or a video.
Thanks.
discrete-mathematics automata
discrete-mathematics automata
edited Dec 22 '18 at 3:57
Saad
19.7k92352
asked Dec 12 '18 at 10:58
Nadim KarkanwiNadim Karkanwi
1
edited Dec 22 '18 at 3:57
Saad
19.7k92352
asked Dec 12 '18 at 10:58
Nadim KarkanwiNadim Karkanwi
1
edited Dec 22 '18 at 3:57
Saad
19.7k92352
edited Dec 22 '18 at 3:57
Saad
19.7k92352
edited Dec 22 '18 at 3:57
Saad
19.7k92352
19.7k92352
asked Dec 12 '18 at 10:58
Nadim KarkanwiNadim Karkanwi
1
asked Dec 12 '18 at 10:58
Nadim KarkanwiNadim Karkanwi
1
asked Dec 12 '18 at 10:58
Nadim KarkanwiNadim Karkanwi
1
1
$begingroup$
Could you give the complete reference for the book (author, editor, year, etc.)?
$endgroup$
– J.-E. Pin
Dec 14 '18 at 5:21
add a comment |
$begingroup$
Could you give the complete reference for the book (author, editor, year, etc.)?
$endgroup$
– J.-E. Pin
Dec 14 '18 at 5:21
$begingroup$
Could you give the complete reference for the book (author, editor, year, etc.)?
$endgroup$
– J.-E. Pin
Dec 14 '18 at 5:21
$begingroup$
Could you give the complete reference for the book (author, editor, year, etc.)?
$endgroup$
– J.-E. Pin
Dec 14 '18 at 5:21
add a comment |
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$begingroup$
Could you give the complete reference for the book (author, editor, year, etc.)?
$endgroup$
– J.-E. Pin
Dec 14 '18 at 5:21