Domain of discourse: the set of human beings.
Exercise($x$) := $x$ enjoys exercising.
How does $$∀x∀y∀z ( (x ≠ y) ∧(y ≠ z) ∧(x ≠ z) \to (\text{Exercise}(x) ∧ \text{Exercise}(y) ∧ \text{Exercise}(z)) )$$ translate to natural English?
Domain of discourse: the set of human beings.
Exercise($x$) := $x$ enjoys exercising.
How does $$∀x∀y∀z ( (x ≠ y) ∧(y ≠ z) ∧(x ≠ z) \to (\text{Exercise}(x) ∧ \text{Exercise}(y) ∧ \text{Exercise}(z)) )$$ translate to natural English?
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