JWP1022 wrote:walterwhite wrote:thanks for the detailed response. I think I was tripped up because I immediately tried to take the contrapositive of all the conditional statements in both questions. I'm a little surprised neither correct answer relied on a contrapositive
Keep in your mind -- especially at later portions of LR sections -- that in many cases LSAC might include a heavy amount of conditional phrasing in the stimulus to distract you from the real path to the answer. In both cases here, the conditional phrasing was definitely relevant, but not in a way that you would expect.
Initial strategy decisions can sometimes be difficult with questions like this where the stimulus contains multiple conditional statements, especially when they are long winded conditions and/or have compound conditions.
The first decision to make is diagram or not diagram? It is important because diagramming can sometimes be time consuming and confusing. When I see multiple conditionals, especially for a MBT/most strongly supported question, before deciding to diagram I first ID the individual conditionals (and usually circle or underline the conditional indicator words in each, "If" in this case) and compare them to see if there are any common/overlapping conditions that appear in more than one of the conditionals.
This is a crucial factor in determining whether investing time in diagramming all the statements out is going to be worth the investment of time. If there is at least one overlapping condition that allows conditionals to be linked/chained together, it is highly likely that the correct answer will be about the connection(s) and the valid inference(s) it generates. So you then put together the diagrams to see the connections and evaluate the answer choices with the diagram.
If there are no connections, like in this case, or no obvious connections, it's probably not going to be worth the time to diagram them out, at least not for connection purposes, since they are just independent conditionals. In this case, just circle the indicator words (IF) so you can quickly find and re-read the conditions as checking answers. Then read the answer choices focusing mainly on looking for ones that conclude as true one of the necessary conditions or else the negated form of one of the sufficient conditions (contrapositive) since those are the only things you can validly conclude by applying the conditionals. Find the one that correctly applies one of the conditionals. It's really just a brute force approach you have to do but refined so that you only focus on what is important and don't waste time doing things that turn out to be unhelpful. The way you refine the information for processing in cases like this is simply identifying the necessary conditions from the statements, looking for those being concluded in answer choices, if no luck then look for answers concluding the negation of one of the sufficient conditions for contrapositive application. You can sort through the answer choices much faster when only looking for those two things.
People sometimes find it helpful to diagram multiple conditionals even when they don't overlap just to keep them straight and in simplified form for memory purposes when analyzing answer choices. I sometimes do that when I think it would make it easier to remember and apply the conditions to the answer choices from diagrams than from the original text but wouldn't with this problem because it could end up making the question harder. When the conditionals have long wordy conditions it can be difficult to come up with clear abbreviations you understand when reading the answers and trying to apply them. The situations where I usually do diagram even when there are no connecting conditions (and in instances of just one conditional in the stimulus) is when the conditional is phrased in a less than straightforward way such as with the word unless or without. I like to have the straight up A ---> B If then form written out with the conditions in the correct left to right order when the original text has them presented in another order and/or it includes a negated term with unless.
I don't diagram when I notice that I'm going to have to put extra effort into making the diagrams understandable and/or going to have to re-read the text again anyway to remember what the abbreviations mean while evaluating answer choices. If I'm going to have to re-read the text to know what the abbrvs mean to use the diagrams while analyzing answers, then making them in the first place was a waste of time. Diagrams are meant to simplify the analysis, not make it more difficult. If you start diagramming and realize you are struggling with it due to trouble making good abbreviations you will remember or some other reason, ditch the idea and just circle/underline the conditionals in the stimulus and make sure you properly understand the suff/necc relationship with the elements (which is suff, which is necc).
As for contrapositives, you just have to be on the look out for answer choices that apply the cp as well as ones that apply the original form of the condition because there is no way to anticipate which way the correct answer will apply a conditional. Sometimes the CR is a contrapositive, sometimes it is not, so you just have to be on the lookout for either method of application.
When first reading a stimulus with several conditionals, wait until you've read the whole thing before deciding whether to diagram or not is the main moral to the story since it can sometimes we time wasting. I use presence or absence of common/linking conditions as the main diagram or not deciding factor along with how easily the conditions can be abbreviated without confusion.
If there are multiple conditionals with formal logic stuff going on (quantifiers All, some, most, none) I'm going to diagram some of it for sure.
If it is a sufficient assumption question and there is a conditional anywhere in the question I always diagram and religiously look out for contrapositive use since those sneaky LSAC question writers love to require use of a contrapositive somewhere in the process of solving many of this type.