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Math Help - how do you do this relation type question

  1. #1
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    how do you do this relation type question

    how do you do this relation type question-gsji.png

    I don't understand how to do this

    I'm having difficulty studying discrete maths we've recently done relations but I don't know how to do this question
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  2. #2
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    Re: how do you do this relation type question

    do you understand what is meant by

    reflexive
    symmetric
    anti-symmetric
    transitive?
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  3. #3
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    Re: how do you do this relation type question

    what do the arrows mean do you know??
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  4. #4
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    Re: how do you do this relation type question

    Quote Originally Posted by sozener1 View Post
    what do the arrows mean do you know??
    if your relation is R an arrow going from node x to node y means R(x,y)=TRUE or written another way x R y
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  5. #5
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    Re: how do you do this relation type question

    Quote Originally Posted by sozener1 View Post
    what do the arrows mean do you know??
    This is your problem and you say you have been studying "relations" so this graphic representation of relations should have been defined in your textbook. Also, there are several different notations used for relations, such as "R(x,y)= true" "x R y" and you did not say what notation you are used nor what definition of "relation" you are using.

    The simplest definition of "relation of X with Y" I know is "a set of ordered pairs with the first member from set X and the second in Y".
    Then we can represent each member of the relation as the ordered pair (x, y). The graphic representation has an arrow from x to y if and only if the pair (x, y) is in the relation.

    So, in terms of ordered pairs, the first relation is {(a, a), (a, b), (a, d), (a, e), (b, a), (b, b), (b, d), (b, e), (c, c), (d, a), (d, b), (d, d), (d, e), (e, a), (e, b), (e, d), (e, e), (f, f), (f, h), (f, i), (g, g), (h, f), (h, h), (h, i), (i, f), (i, h), (i, i)}.

    Now, can you answer the question romsek asked:
    "do you understand what is meant by

    reflexive
    symmetric
    anti-symmetric
    transitive? "
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