Besides PowerScore, Who Offers Good Lessons on Formal Logic?
Posted: Mon Jul 12, 2010 3:05 pm
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You don't really need to take a class in symbolic logic for this. There are only 3 rules when it comes to what powerscore calls "formal logic"sumus romani wrote:Take a logic class in college. The "some train" stuff is relevant for only around one or two questions per test. If you insist on learning it, then you have to take a logic course with symbolic logic in it. What you are looking for is a textbook with an upside-down 'A' and backwards 'E'. I am not making this up.
I work for Princeton Review. Yes, you can buy TPR books online from amazon. The books are okay, but mostly what I do is work with the classroom part of our company. There may or may not be some of the problems I've made up and some of the explanations I've contributed in the books you can buy on Amazon. To be honest I'm not sure. I periodically get a very small royalties check from TPR, but I'm really not sure what its for anymore.MagnumLifeStyle wrote:Audio Technica Guy,
As always, thanks for your clarification -- simply brilliant.
I've read in your previous posts that you've written some text for a test prep company. Do you sell them online?
Princeton Review's primary strength is in its class offerings especially our 24 class, 84 hour hyperlearning class. The prep books we sell at like Borders or Amazon are okay, but to be honest they're not really any better than any of the other companies' prep books. If you've started with the powerscore bibles, I'd probably just stick to those.MagnumLifeStyle wrote:I've never read or used anything from Princetown Review.
Is their method radically different from PowerScore's to merit some difficulty in adjusting?
In other words, would you recommend those who are used to PowerScore to also may be try Princetown Review?
Are both compatible?
The bolded part is not correct. If you have most As are Bs and most Bs are Cs, then no inference can be made. As Audio said in the rule the two mosts must be coming out of one group. In the bolded part, the first most is with the A and in the second the most is with the B, then no inference is possible.Audio Technica Guy wrote:sumus romani wrote:
2) Multiple mosts rule: Any time you have two or more mosts (or greater) coming out of one group, then "some" connects the two groups that the most are going to.
Examples:
Most A's are B's, Most A's are C's --> Some B's are C's
All A's are B's, most A's are C's --> Some B's are C's
Most A's are B's, most B's are C's, Most A's are D's --> some B's are C's, some B's are D's and some C's are D's
This bolded rule may also be a bit misleading. This is only true if the second statement is the "all" statement. For exampleAudio Technica Guy wrote:sumus romani wrote:
3) All jump rule: Any time all goes from one quantity to another, whatever goes into the first quantity then get's to jump directly into the second.
Examples:
Some A's are B's, all B's are C's --> Some A's are C's
Most A's are B's, all B's are C's --> Most A's are C's
All A's are B's, all B's are C's --> All A's are C's
Yeah, made a mistake there. The "most B's are C's" was supposed to say "most A's are C's". Sorry for the typo and any confusion it may have brought about.barnum wrote:The bolded part is not correct. If you have most As are Bs and most Bs are Cs, then no inference can be made. As Audio said in the rule the two mosts must be coming out of one group. In the bolded part, the first most is with the A and in the second the most is with the B, then no inference is possible.Audio Technica Guy wrote:sumus romani wrote:
2) Multiple mosts rule: Any time you have two or more mosts (or greater) coming out of one group, then "some" connects the two groups that the most are going to.
Examples:
Most A's are B's, Most A's are C's --> Some B's are C's
All A's are B's, most A's are C's --> Some B's are C's
Most A's are B's, most B's are C's, Most A's are D's --> some B's are C's, some B's are D's and some C's are D's
I think it's correct as written, it's just hard to explain without a visual. What I mean by "first quantity" is what the all is coming from. So if all A's are B's is the statement, I would call A's the first quantity. Whatever goes into A's gets to jump into B's. Again, kind of awkward to word, but easy enough to show with diagrams.barnum wrote:This bolded rule may also be a bit misleading. This is only true if the second statement is the "all" statement. For exampleAudio Technica Guy wrote:sumus romani wrote:
3) All jump rule: Any time all goes from one quantity to another, whatever goes into the first quantity then get's to jump directly into the second.
Examples:
Some A's are B's, all B's are C's --> Some A's are C's
Most A's are B's, all B's are C's --> Most A's are C's
All A's are B's, all B's are C's --> All A's are C's
All As are Bs, Some Bs are Cs, then no inference would be possible.