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Show that it is valid to infer that, provided there are some stones, if every god lifts every stone, then there is a stone which every god lifts.
So this is what I get as the schema
Px = x is a God
Qx = x is a stone
Rxy = x lifts y
∀x(Px ⊃ ∀y(Qy ⊃ Rxy) ⊃ ∃y(Qy ∧ ∀x(Px ⊃ Rxy))
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My problem is that there is no weak quantifier. Usually I solve these by finding the weak quantifiers and creating a-rows and b-rows....however I have no idea what to do when every quantifier is strong.
Help???
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You need to use the fact that there are some stones:
Bassaricyon neblina
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