Rewriting a logical statement Only lakers are irrational people.
I believe it technically should be translated as:
All irrational people are lakers.
Is there is any way at all to rewrite the above statement to mean the following and be logically correct:
All lakers are irrational people.
How would you justify it? (If it is possible)

Indicating with $L$ the set of lakers $l$ and with $\Pi$ the set of irrational people $\pi$, the first statement is equivalent to
$$\forall \pi\in \Pi \quad \pi\in L$$
the second one is
$$\forall l\in L\quad l\in \Pi $$
which is not equivalent to the first one, indeed from this last one we could also have $\pi \not \in L$ for aome $\pi$.
