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$B(x)\rightarrow$ x is a bear

$F(x)\rightarrow$ x is a fish

$E(x,y)\rightarrow$ x eats y

Now, the Predicate logic $\forall x\left \{ F(x)\rightarrow \forall y\left \{ E(y,x)\rightarrow B(y) \right \} \right \}$

This says " For every x if x is a fish then if it is eaten by y then that y is only bear "

Which can be translated simply as 

$\rightarrow$ Only Bears can eat fish .

OR

$\rightarrow$ Those who eat fish are bears.

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