Centroles wrote:Finally a valid proof. All girl scout troops will indeed die. Find me a girl scout troop that won't ever die, and i'll show you a human that'll never die.
It is indeed a pleasure to discuss these matters with you,
Centroles, for, although you are seldom right, you are frequently surprising. So far you have given us "The Sentient Corpse" and "The Amazing Lazarus Dog." And now you offer "The Mortal Girl Scout Troop."
Of course, you're wrong here too, but it is worth a few moments to examine the nature of your error. Let us suppose that there is a Girl Scout troop, at time T1, composed of the following members: A, B, C, D, and E. Over the course of time, the following events occur:
T2: F and G join.
T3: A leaves and H joins.
T4: B and C leave and I and J join.
T5: D leaves.
T6: F leaves and K joins.
T7: E leaves, and L and M join.
T8: A, B, C, D, and E
die in a horrible blimp accident, and G and H leave.
Thus, at time T8, the Girl Scout troop consists of the following members: I, J, K, L, and M. Now, at what time did this particular Girl Scout troop "die?" Was it at T8, when the original members of the troop all perished (even though none of them was a member of the troop at the time)? Was it at T2, when the original composition of the troop changed? Was it at T3, when the first original member left? Was it at T7, when the last of the original members left the troop? Or do we need to wait until some subsequent time, T
n, when the last surviving member of the troop dies?
Centroles wrote:Could it be that you're so caught up on disproving mine that you're willing to abandon the fundamental rule of a proof, that all statements in the proof have to be valid?
You misunderstand the rule. All statements in a syllogism must be
logically valid. You, on the other hand, seem to be demanding
inductively valid terms, which are simply not required for a logical proof.