You mean 'this's how I would formalise the argument:' ?Speakpigeon wrote: That's how I would formalise the argument:That's the simple way to do it but you can also use predicate logic as you did in your first formalisation here.P1 S → ¬G
P2 G → ¬E
P3 E → ¬S
P4 J → (S ⊻ G)
P5 J → E
C J → S
EB
If so, just to check, is the disjunction inclusive or exclusive?
p.s.
Not that it matters tho' as I think this not a good formalization of your premises as whilst 'a squid' might not be a giraffe some other squid could be and this applies to all your premises and I doubt this is what you are asserting? It seems more likely you are saying that 'for any' or 'all' squids they are not giraffes. So could you choose or create a formalized quantified version of your argument please or else choose one of mine then I can test whether your argument is valid or not.
p.p.s
Although just for forms sake I think the above is a valid argument form as by truth table analysis there is n case where all the premises are true and the conclusion false.