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r= It is raining and w= the ground is wet. Translates the following into formal logical statements? It is raining whenever the ground is wet R <= W???
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\(W\implies R\)
so I was correct?
w is a necessary condition of r??
Yes. it is raining WHENEVER the ground is wet. So it will rain WHEN the ground is wet It is raining whenever the ground is wet => if the ground is wet, it is raining => if w, r w ->r <answer
\[w \rightarrow r\]
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cool.
discrete maths?
yes
or as my teacher calls it, "proper maths"
its a very beautiful subject :))
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did you know discrete math is used in computer science
I mean a part of it.
yes I knew that.
but in some sense all of it
bs math? or com sci probably
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