student2020 wrote:Hi PowerScore community!
I just recently purchased the 2020PowerScore Logic Games Bible (and am loving it). But I am doing a games drill and a bit confused.
On page 248, Game#2 - the third rule states: "Exactly one of the sites was discovered by Gallagher, and it dates from the tenth century." In the game answer key that follows (p 251), this rule is interpreted as a conditional: Gonce--> 10. The answer key mentions "there are different ways to represent this rule ..." but just automatically jumps to this. I get that when diagramming it like that it totally helps with the contrapositive inference it provides, but I am just super confused as to how on earth this is to be read as a conditional? Or what were the indicators of this being a conditional statement? How are we to decipher the conditional relationship here in this kind of rule? Are we to always diagram rules that dictate the amount of times a variable is used or where it is assigned as conditional statements? Also, would there be any similar examples of such rules elsewhere/ in other practice tests/a made-up example so I could compare and properly etch it in my memory?
Would really appreciate your guidance!! Thanks in advance,
D.
Hi Student,
Let's parse what this rule is saying, because I suspect that what you threw you off was the fact that this rule doesn't "look" conditional.
Conditionality is typically built around a clearly absolute statement. Is there anything here that is absolute? Yes—"exactly one of the sites" has an absolute characteristic in that it is limited to a single site. So, that's a tipoff here that you might be able to show this as conditional.
Another characteristic of conditionality is that the sufficient condition "tells" or "indicates" that something else has to happen (namely the necessary condition). So, in this game, if I ask you about the site discovered by Gallagher, do you know anything? Yes, definitely, that the site dates from the 10th century. This means that the "Exactly one of the sites was discovered by Gallagher" is a sufficient condition, and the remainder is a necessary condition.
The broader rule to be drawn here is about how absolutes work, and how they can be "hidden" inside a statement that doesn't use the traditional "if," "all, "every, " type of indicators. Because of this, you can't make a conclusion that every rule about dates would be conditional. This is the beauty of the LSAT—you have to learn the underlying logic of statements like this, but when you do it makes you stronger and stronger, and better prepared for the next test you take
Thanks!