Canonical Representation of a Boolean Function

Video describing how to obtain the sum of products and product of sums representations of a Boolean function, itself derived from a Boolean expression.

Пікірлер: 15

  • @furkancolak3702
    @furkancolak37024 жыл бұрын

    Low resolution but HIGH explanatory. Thank you very much!

  • @nabaggalagift5863
    @nabaggalagift58632 жыл бұрын

    Thanks. The video was really helpful.

  • @piperbatey3126
    @piperbatey31265 жыл бұрын

    Thank you so much for this video! You explain it so well and I feel like I really understand it now.

  • @rubyPWNS1
    @rubyPWNS13 жыл бұрын

    Eyvallah baba.

  • @terminatortscc1
    @terminatortscc19 жыл бұрын

    Sir! you are awesome!

  • @chri3041
    @chri30416 жыл бұрын

    Could you explain why the canonical representation is useful and give an example of where it might be used?

  • @SunRaven

    @SunRaven

    3 жыл бұрын

    When you have truth table - description of a function - and you want to come up with the formula that computes the same boolean function - we know what we want a certain unit to do - but then we want to actually compose it from primitive gates - this is how we get from truth table (description of a function) to the most optimal logical gate setup that represents it. ^_^ . Check this video: coursera.org/share/9b84d538ad5c6533efddcc0da885c0c0

  • @zarok325
    @zarok3258 жыл бұрын

    Thank you very much :D!

  • @kasunjalitha2300
    @kasunjalitha23003 жыл бұрын

    Thank you!

  • @patrick7287
    @patrick72877 жыл бұрын

    Thank you sir it was easy to understand 👏🏾

  • @bird9
    @bird93 жыл бұрын

    THANKS !

  • @Musica-zt6ov
    @Musica-zt6ov Жыл бұрын

    neat

  • @rashmipatange1770
    @rashmipatange17706 жыл бұрын

    Best... nice explanation.... great video... understood fully.... thank u so much Sir....

  • @habib5481
    @habib54816 жыл бұрын

    its product ( disjunction ) and sum (conjunction) but great vid

  • @josephmathew671

    @josephmathew671

    6 жыл бұрын

    Habib no. Product is conjunction