Logical proof help needed [on hold] The Next CEO of Stack OverflowAre the following logical statements equal? Solution verificationHow to make truth tableIs this the correct way of drawing a combinatorial circuit based on the disjunctive normal form and logic table?Proof by contradiction of $Pimplies Q$?What approach would I take to this logical proof?Get DNF from Karnaugh mapExpressing identities in terms of $lnot$ and $land$Reduce Logical ExpressionHow can I convert logic expression from DNF to CNF or CNF to DNF?Use Theorem 1.1.1 below to verify the logical equivalence and supply a reason for each step?
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Logical proof help needed [on hold]
The Next CEO of Stack OverflowAre the following logical statements equal? Solution verificationHow to make truth tableIs this the correct way of drawing a combinatorial circuit based on the disjunctive normal form and logic table?Proof by contradiction of $Pimplies Q$?What approach would I take to this logical proof?Get DNF from Karnaugh mapExpressing identities in terms of $lnot$ and $land$Reduce Logical ExpressionHow can I convert logic expression from DNF to CNF or CNF to DNF?Use Theorem 1.1.1 below to verify the logical equivalence and supply a reason for each step?
$begingroup$
$beginarray forall p~ forall q ~(operatornamexor_1(p, q) to (p land lnot q) lor (lnot p land q)\
forall p~ forall q ~((p land lnot q) lor (lnot p land q) to operatornamexor_1(p, q))\
forall p ~forall q~(operatornamexor_2(p, q) to (p lor q) land (lnot p lor q))\
forall p~ forall q~ ((p lor q) land (lnot p lorlnot q) to operatornamexor_2(p, q))
\hline vdots\
forall p~forall q~(operatornamexor_1(p, q) to operatornamexor_2(p, q))
endarray$
logic
New contributor
$endgroup$
put on hold as unclear what you're asking by David, Saad, Alex Kruckman, Joel Reyes Noche, Abcd Mar 28 at 7:47
Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question. If this question can be reworded to fit the rules in the help center, please edit the question.
add a comment |
$begingroup$
$beginarray forall p~ forall q ~(operatornamexor_1(p, q) to (p land lnot q) lor (lnot p land q)\
forall p~ forall q ~((p land lnot q) lor (lnot p land q) to operatornamexor_1(p, q))\
forall p ~forall q~(operatornamexor_2(p, q) to (p lor q) land (lnot p lor q))\
forall p~ forall q~ ((p lor q) land (lnot p lorlnot q) to operatornamexor_2(p, q))
\hline vdots\
forall p~forall q~(operatornamexor_1(p, q) to operatornamexor_2(p, q))
endarray$
logic
New contributor
$endgroup$
put on hold as unclear what you're asking by David, Saad, Alex Kruckman, Joel Reyes Noche, Abcd Mar 28 at 7:47
Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question. If this question can be reworded to fit the rules in the help center, please edit the question.
$begingroup$
What is the question? Exactly what sort of help do you need?
$endgroup$
– David
Mar 28 at 3:52
$begingroup$
Please include your attempts and ideas. We cannot see what is troubling you, unless we can see what you have tried.
$endgroup$
– Graham Kemp
Mar 28 at 3:53
$begingroup$
Nevermind sirs, thank you. i made the answer correct on my own.
$endgroup$
– Joe Harr
Mar 28 at 4:06
add a comment |
$begingroup$
$beginarray forall p~ forall q ~(operatornamexor_1(p, q) to (p land lnot q) lor (lnot p land q)\
forall p~ forall q ~((p land lnot q) lor (lnot p land q) to operatornamexor_1(p, q))\
forall p ~forall q~(operatornamexor_2(p, q) to (p lor q) land (lnot p lor q))\
forall p~ forall q~ ((p lor q) land (lnot p lorlnot q) to operatornamexor_2(p, q))
\hline vdots\
forall p~forall q~(operatornamexor_1(p, q) to operatornamexor_2(p, q))
endarray$
logic
New contributor
$endgroup$
$beginarray forall p~ forall q ~(operatornamexor_1(p, q) to (p land lnot q) lor (lnot p land q)\
forall p~ forall q ~((p land lnot q) lor (lnot p land q) to operatornamexor_1(p, q))\
forall p ~forall q~(operatornamexor_2(p, q) to (p lor q) land (lnot p lor q))\
forall p~ forall q~ ((p lor q) land (lnot p lorlnot q) to operatornamexor_2(p, q))
\hline vdots\
forall p~forall q~(operatornamexor_1(p, q) to operatornamexor_2(p, q))
endarray$
logic
logic
New contributor
New contributor
edited Mar 28 at 3:49
Graham Kemp
87.6k43578
87.6k43578
New contributor
asked Mar 28 at 3:40
Joe HarrJoe Harr
12
12
New contributor
New contributor
put on hold as unclear what you're asking by David, Saad, Alex Kruckman, Joel Reyes Noche, Abcd Mar 28 at 7:47
Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question. If this question can be reworded to fit the rules in the help center, please edit the question.
put on hold as unclear what you're asking by David, Saad, Alex Kruckman, Joel Reyes Noche, Abcd Mar 28 at 7:47
Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question. If this question can be reworded to fit the rules in the help center, please edit the question.
$begingroup$
What is the question? Exactly what sort of help do you need?
$endgroup$
– David
Mar 28 at 3:52
$begingroup$
Please include your attempts and ideas. We cannot see what is troubling you, unless we can see what you have tried.
$endgroup$
– Graham Kemp
Mar 28 at 3:53
$begingroup$
Nevermind sirs, thank you. i made the answer correct on my own.
$endgroup$
– Joe Harr
Mar 28 at 4:06
add a comment |
$begingroup$
What is the question? Exactly what sort of help do you need?
$endgroup$
– David
Mar 28 at 3:52
$begingroup$
Please include your attempts and ideas. We cannot see what is troubling you, unless we can see what you have tried.
$endgroup$
– Graham Kemp
Mar 28 at 3:53
$begingroup$
Nevermind sirs, thank you. i made the answer correct on my own.
$endgroup$
– Joe Harr
Mar 28 at 4:06
$begingroup$
What is the question? Exactly what sort of help do you need?
$endgroup$
– David
Mar 28 at 3:52
$begingroup$
What is the question? Exactly what sort of help do you need?
$endgroup$
– David
Mar 28 at 3:52
$begingroup$
Please include your attempts and ideas. We cannot see what is troubling you, unless we can see what you have tried.
$endgroup$
– Graham Kemp
Mar 28 at 3:53
$begingroup$
Please include your attempts and ideas. We cannot see what is troubling you, unless we can see what you have tried.
$endgroup$
– Graham Kemp
Mar 28 at 3:53
$begingroup$
Nevermind sirs, thank you. i made the answer correct on my own.
$endgroup$
– Joe Harr
Mar 28 at 4:06
$begingroup$
Nevermind sirs, thank you. i made the answer correct on my own.
$endgroup$
– Joe Harr
Mar 28 at 4:06
add a comment |
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$begingroup$
What is the question? Exactly what sort of help do you need?
$endgroup$
– David
Mar 28 at 3:52
$begingroup$
Please include your attempts and ideas. We cannot see what is troubling you, unless we can see what you have tried.
$endgroup$
– Graham Kemp
Mar 28 at 3:53
$begingroup$
Nevermind sirs, thank you. i made the answer correct on my own.
$endgroup$
– Joe Harr
Mar 28 at 4:06