I found in a book , this phrase :
There is a man who loves all women.
the logic predicate is : $\exists x(m(x)\wedge\forall y(w(y)\wedge love(x,y)))$ or not
I found in a book , this phrase :
There is a man who loves all women.
the logic predicate is : $\exists x(m(x)\wedge\forall y(w(y)\wedge love(x,y)))$ or not
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Actually it is not. The problem is found in the part $\forall y(w(y)\wedge love(x,y))$, because that means that all people are women and loved by the man $x$. A proper formula would be the following:
$$\exists x(m(x)\wedge\forall y(w(y)\rightarrow love(x,y)))$$
In which case now it says that if $y$ is a woman, then $y$ is loved by $x$.