43 comments

  • If this helps: The first 3 three formal arguments:

    1) If A → B,A,∴ B 2) If A → B, not B,∴ not A

    3) If A → Band B → C then A → C.

    1
  • Friday, Oct 24

    this visual is great

    4
  • Wednesday, Aug 13

    If I had just watched this before doing my drill set I would've gotten a question right

    0
  • Thursday, May 29

    formal argument 4 - some before all:

    a b

    b-> c

    --------

    a c

    0
  • Saturday, May 24

    Just wanted to say the visual example was super effective, thank you for that! I've been trying to make visuals for a lot of the more complicated topics we've covered and used a similar beaker analogy for sufficiency/necessity. I'd love for more lessons to include visual comparisons like these!

    9
  • Wednesday, May 21

    He's flyingggg through this one. Had to slow down the video.

    6
  • Friday, May 09

    the bidirectional some is remind me of the subscript letters we made use of in other lessons. Do they function the same way?

    John is in Group A

    can be expressed

    John > Group A

    AND would be just as true to say

    Johnₐ

    Is this accurate?

    0
  • Friday, Feb 07

    The bucket visualizer was actually super helpful.

    26
  • Wednesday, Jan 22

    Since the some relationship is reversible, this means that some C are A, can you please explain how that works with the bucket visualization or why some cafes that serve tea source their beans from BMR? I am confused because there were no Cs in the A bucket/teas in the BMR bucket, so I don't understand why the relationship is reversible in these cases. Thanks!

    0
  • Friday, Nov 15 2024

    grok

    14
  • Thursday, Nov 14 2024

    I recommend having a tab with the negating lessons for some most all and just regular statements and doing it, asking yourself self how they got to it in the lesson and how you work it out and write out the translation. Then when you go through the answers for all three pages, it makes his reasoning easier to understand. I find I still made mistakes by forgetting about the earlier indicators, but it helps with the confusion if you do not understand at first like me. Hope this helps.

    3
  • Tuesday, Nov 12 2024

    For anyone else who was confused by the bucket/scoop analogy, this is how I visualized it:

    I went back to JY's subset superset circle diagram for the B → C relationship, so you have superset circle C subsuming subset circle B.

    At the bottom, where the edges of B and C line up, there is overlap with the intersecting set A. That little cross-section is A ←s→ C.

    Some A are B. B is sufficient for C. So some A are triggering the necessary condition C, and then we get A ←s→ C.

    1
  • Tuesday, Sep 24 2024

    Why was a domain explicitly stated for example 2, but not for the initial example? What changed between the two examples?

    0
  • Monday, Aug 12 2024

    If this confuses you, look up the some train from the logical reasoning bible and it explains this type of argument really well

    4
  • Sunday, Aug 04 2024

    If you want to see formal arg. 4 in action, look at this question

    https://7sage.com/lsat_explanations/lsat-116-section-3-question-21/

    18
  • Monday, Jul 01 2024

    For the second example... Would it be correct to also say:

    Premise 1: D Some BMR

    Premise 2: D->T

    --------------------------

    Conclusion: T Some BMR

    0
  • Saturday, Jun 22 2024

    The whole buckets and scoops analogy: here is how I understand it. Imagine that A is sugar cubes, B is an espresso shot and C is foamed milk

    If you add "some" sugar (A) to an espresso (B), then it becomes espresso with sugar (B).

    Then if you add the espresso with sugar (B) to foamed milk (C), it becomes a latte (C).

    So you can say that there is some sugar (A) in the latte (C), because of the espresso with sugar (B) that was added to it.

    Let me know if this makes sense to you:)

    8
  • Wednesday, Jun 12 2024

    some cats like milk, if you like milk you have blue eyes, some cats have blue eyes :)

    1
  • Saturday, Mar 02 2024

    #feedback

    The first argument in this lesson has a word missing. Instead of reading "...some students in Mrs. Stoops are invited...," it should read, "...some students in Mrs. Stoops' class are invited..."

    0
  • Saturday, Nov 18 2023

    That last paragraph describing the scoops and buckets is one of the best visual/written explanations I have seen to explain relationships and intersectionality. If more examples had explanations like that that are easy to visualize, it will greatly improve test taker's understanding of the topic and why it is important. #feedback

    49
  • Friday, Jun 09 2023

    "Some cafes that serve decaf source coffee beans from Blue Mountain Roasters. All cafes that serve decaf also serve tea. Therefore, some cafes that serve tea source coffee beans from Blue Mountain Roasters." The first and third sentence from this paragraph need revision, maybe it was meant to say "are from Blue Mountain Roasters"? #feedback

    0
  • Sunday, May 28 2023

    scoop

    14

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