Is my truth table for the formula: $A ∧ (A ∨ C) implies (C ∨ B)$ correct?

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Is my truth table for the formula: $A land (A lor C) implies (C lor B)$ correct?



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    In a word: yes, it is.
    – fleablood
    Aug 26 at 19:12






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    It seems fine to me.
    – Anik Bhowmick
    Aug 26 at 19:14














up vote
3
down vote

favorite












Is my truth table for the formula: $A land (A lor C) implies (C lor B)$ correct?



enter image description here







share|cite|improve this question


















  • 3




    In a word: yes, it is.
    – fleablood
    Aug 26 at 19:12






  • 2




    It seems fine to me.
    – Anik Bhowmick
    Aug 26 at 19:14












up vote
3
down vote

favorite









up vote
3
down vote

favorite











Is my truth table for the formula: $A land (A lor C) implies (C lor B)$ correct?



enter image description here







share|cite|improve this question














Is my truth table for the formula: $A land (A lor C) implies (C lor B)$ correct?



enter image description here









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edited Aug 26 at 19:32









Anik Bhowmick

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asked Aug 26 at 19:07









user3352632

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  • 3




    In a word: yes, it is.
    – fleablood
    Aug 26 at 19:12






  • 2




    It seems fine to me.
    – Anik Bhowmick
    Aug 26 at 19:14












  • 3




    In a word: yes, it is.
    – fleablood
    Aug 26 at 19:12






  • 2




    It seems fine to me.
    – Anik Bhowmick
    Aug 26 at 19:14







3




3




In a word: yes, it is.
– fleablood
Aug 26 at 19:12




In a word: yes, it is.
– fleablood
Aug 26 at 19:12




2




2




It seems fine to me.
– Anik Bhowmick
Aug 26 at 19:14




It seems fine to me.
– Anik Bhowmick
Aug 26 at 19:14










1 Answer
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Yes.   Why did you doubt it?



$Awedge (Avee C)$ is true only when $A$ is true.



$Cvee B$ is true when either of $B$ or $C$ are true.



$Awedge (Avee C)to(Cvee B)$ is true when at least one from: $A$ is false, $B$ is true, or $C$ is true.




Okay, perhaps, to be strict, you should include a column for $Avee C$, to show, rather than merely asserting, that $Awedge (Avee C)$ is equivalent to $A$.






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    1 Answer
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    1 Answer
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    up vote
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    down vote













    Yes.   Why did you doubt it?



    $Awedge (Avee C)$ is true only when $A$ is true.



    $Cvee B$ is true when either of $B$ or $C$ are true.



    $Awedge (Avee C)to(Cvee B)$ is true when at least one from: $A$ is false, $B$ is true, or $C$ is true.




    Okay, perhaps, to be strict, you should include a column for $Avee C$, to show, rather than merely asserting, that $Awedge (Avee C)$ is equivalent to $A$.






    share|cite|improve this answer
























      up vote
      0
      down vote













      Yes.   Why did you doubt it?



      $Awedge (Avee C)$ is true only when $A$ is true.



      $Cvee B$ is true when either of $B$ or $C$ are true.



      $Awedge (Avee C)to(Cvee B)$ is true when at least one from: $A$ is false, $B$ is true, or $C$ is true.




      Okay, perhaps, to be strict, you should include a column for $Avee C$, to show, rather than merely asserting, that $Awedge (Avee C)$ is equivalent to $A$.






      share|cite|improve this answer






















        up vote
        0
        down vote










        up vote
        0
        down vote









        Yes.   Why did you doubt it?



        $Awedge (Avee C)$ is true only when $A$ is true.



        $Cvee B$ is true when either of $B$ or $C$ are true.



        $Awedge (Avee C)to(Cvee B)$ is true when at least one from: $A$ is false, $B$ is true, or $C$ is true.




        Okay, perhaps, to be strict, you should include a column for $Avee C$, to show, rather than merely asserting, that $Awedge (Avee C)$ is equivalent to $A$.






        share|cite|improve this answer












        Yes.   Why did you doubt it?



        $Awedge (Avee C)$ is true only when $A$ is true.



        $Cvee B$ is true when either of $B$ or $C$ are true.



        $Awedge (Avee C)to(Cvee B)$ is true when at least one from: $A$ is false, $B$ is true, or $C$ is true.




        Okay, perhaps, to be strict, you should include a column for $Avee C$, to show, rather than merely asserting, that $Awedge (Avee C)$ is equivalent to $A$.







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        share|cite|improve this answer



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        answered Aug 27 at 23:57









        Graham Kemp

        81k43275




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