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605-655 Level|   Non-Math Related|   Tables|               
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chini
­This question should be in the table analysis category, not the graphs category
­Changed the tag. Thank you.
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Hi, can someone please explain how we got the answer to Q2.
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Hi, can someone please explain how we got the answer to Q2.
Sure thing!

I believe that there might be some confusion as how to compare the chronology of "most" albums.

We can do this by considering the median. For Columbia, we have: 1928, 1959, 1959, 1959 \(\rightarrow\) 1959. For Blue Note: 1957, 1958, 1958, 1964, 1965 \(\rightarrow\) 1958.

3 Blue Note (most) albums were released before 1959 (1957, 1958, 1958), which means that most Blue Note albums weren't released later than most Columbia albums.
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Thank you so much for your response!

Bismuth83
Nonbiryani
Hi, can someone please explain how we got the answer to Q2.
Sure thing!

I believe that there might be some confusion as how to compare the chronology of "most" albums.

We can do this by considering the median. For Columbia, we have: 1928, 1959, 1959, 1959 \(\rightarrow\) 1959. For Blue Note: 1957, 1958, 1958, 1964, 1965 \(\rightarrow\) 1958.

3 Blue Note (most) albums were released before 1959 (1957, 1958, 1958), which means that most Blue Note albums weren't released later than most Columbia albums.
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Hi! I'm one of those confusing people :lol: Using the median seems like a logical way to get this one right, but I find it hard to get my mind around that idea. For example:
- If we compare the bottom half of Columbia albums (1928, 1959 - still most) with the top three of Blue Note albums (1958, 1964 & 1965), we have the "YES" answer.
- If we compare the latest dates of Columbia albums with those of Blue Note Albums, we have the "NO" answer

Could you please point out the flaws in my thinking? Thank you

Bismuth83
Nonbiryani
Hi, can someone please explain how we got the answer to Q2.
Sure thing!

I believe that there might be some confusion as how to compare the chronology of "most" albums.

We can do this by considering the median. For Columbia, we have: 1928, 1959, 1959, 1959 \(\rightarrow\) 1959. For Blue Note: 1957, 1958, 1958, 1964, 1965 \(\rightarrow\) 1958.

3 Blue Note (most) albums were released before 1959 (1957, 1958, 1958), which means that most Blue Note albums weren't released later than most Columbia albums.
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nvuluan
Hi! I'm one of those confusing people :lol: Using the median seems like a logical way to get this one right, but I find it hard to get my mind around that idea. For example:
- If we compare the bottom half of Columbia albums (1928, 1959 - still most) with the top three of Blue Note albums (1958, 1964 & 1965), we have the "YES" answer.
- If we compare the latest dates of Columbia albums with those of Blue Note Albums, we have the "NO" answer

Could you please point out the flaws in my thinking? Thank you

Bismuth83
Nonbiryani
Hi, can someone please explain how we got the answer to Q2.
Sure thing!

I believe that there might be some confusion as how to compare the chronology of "most" albums.

We can do this by considering the median. For Columbia, we have: 1928, 1959, 1959, 1959 \(\rightarrow\) 1959. For Blue Note: 1957, 1958, 1958, 1964, 1965 \(\rightarrow\) 1958.

3 Blue Note (most) albums were released before 1959 (1957, 1958, 1958), which means that most Blue Note albums weren't released later than most Columbia albums.
I agree with you that using the median is weird. I'm a little bit stuck on "If we compare the bottom half of Columbia albums (1928, 1959 - still most) with the top three of Blue Note albums (1958, 1964 & 1965), we have the "YES" answer." This part we wouldn't get any answer since you can't compare the two sets (1958 < 1959 but 1964 & 1965 are larger).

Think of this as 2 cases. We can consider each case and try to see if it'll work.
Case#1 is most Blue Note albums were released later than most Columbia albums. Here, we want to pick the newest majority of Blue Note albums and the oldest majority of Columbia albums. This would be sets (1958, 1964, 1965) and (1928,1959). However, they merge and thus the case won't work.

Case#2 is most Blue Note albums weren't released later than most Columbia albums. Here, we want to pick the oldest majority of Blue Note albums and the newest majority of Columbia albums. This would be sets (1957, 1958, 1958) and (1959,1959). These two sets don't merge and clearly match the inequality. So, this case works.
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Your case #1's description perfectly captures my predicament in the quotation. Only when I listed out the data just as you showed in case#2, I instantly recognized the right answer. It is strange but I guess its a good lesson to learn writing data out in order. Incidentally, do you think it's because the concept of time (release later), we must take the comparison with the most latest date (in order) of the released Columbia albums.
For example, considering this alternative data set:
- Columbia Albums (1959, 1958, 1958, 1928) vs Blue Note Albums (1964, 1965, 1958, 1958, 1957)
Would the answer still be "NO" in this case?

p/s: it has been a very productive discussion with you. appreciate very much for your time
Bismuth83
nvuluan
Hi! I'm one of those confusing people :lol: Using the median seems like a logical way to get this one right, but I find it hard to get my mind around that idea. For example:
- If we compare the bottom half of Columbia albums (1928, 1959 - still most) with the top three of Blue Note albums (1958, 1964 & 1965), we have the "YES" answer.
- If we compare the latest dates of Columbia albums with those of Blue Note Albums, we have the "NO" answer

Could you please point out the flaws in my thinking? Thank you

Bismuth83
I agree with you that using the median is weird. I'm a little bit stuck on "If we compare the bottom half of Columbia albums (1928, 1959 - still most) with the top three of Blue Note albums (1958, 1964 & 1965), we have the "YES" answer." This part we wouldn't get any answer since you can't compare the two sets (1958 < 1959 but 1964 & 1965 are larger).

Think of this as 2 cases. We can consider each case and try to see if it'll work.
Case#1 is most Blue Note albums were released later than most Columbia albums. Here, we want to pick the newest majority of Blue Note albums and the oldest majority of Columbia albums. This would be sets (1958, 1964, 1965) and (1928,1959). However, they merge and thus the case won't work.

Case#2 is most Blue Note albums weren't released later than most Columbia albums. Here, we want to pick the oldest majority of Blue Note albums and the newest majority of Columbia albums. This would be sets (1957, 1958, 1958) and (1959,1959). These two sets don't merge and clearly match the inequality. So, this case works.
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Most of the Blue Note albums listed were released later than most of the Columbia albums listed.
Solution:
To answer this, please understand that we need to compare the timeline of both the albums listed.
Release year Album
1928 Columbia
1957 Blue Note
1958 Blue Note
1958 Blue Note
1959 Columbia
1959 Columbia
1959 Columbia
1964 Blue Note
1965 Blue Note

We can see that 3 Blue note albums were released prior to Columbia.
Hence, No.

Let me know if you didn't follow.
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nvuluan
Your case #1's description perfectly captures my predicament in the quotation. Only when I listed out the data just as you showed in case#2, I instantly recognized the right answer. It is strange but I guess its a good lesson to learn writing data out in order. Incidentally, do you think it's because the concept of time (release later), we must take the comparison with the most latest date (in order) of the released Columbia albums.
For example, considering this alternative data set:
- Columbia Albums (1959, 1958, 1958, 1928) vs Blue Note Albums (1964, 1965, 1958, 1958, 1957)
Would the answer still be "NO" in this case?

p/s: it has been a very productive discussion with you. appreciate very much for your time
Bismuth83
nvuluan
Hi! I'm one of those confusing people :lol: Using the median seems like a logical way to get this one right, but I find it hard to get my mind around that idea. For example:
- If we compare the bottom half of Columbia albums (1928, 1959 - still most) with the top three of Blue Note albums (1958, 1964 & 1965), we have the "YES" answer.
- If we compare the latest dates of Columbia albums with those of Blue Note Albums, we have the "NO" answer

Could you please point out the flaws in my thinking? Thank you

Bismuth83
I agree with you that using the median is weird. I'm a little bit stuck on "If we compare the bottom half of Columbia albums (1928, 1959 - still most) with the top three of Blue Note albums (1958, 1964 & 1965), we have the "YES" answer." This part we wouldn't get any answer since you can't compare the two sets (1958 < 1959 but 1964 & 1965 are larger).

Think of this as 2 cases. We can consider each case and try to see if it'll work.
Case#1 is most Blue Note albums were released later than most Columbia albums. Here, we want to pick the newest majority of Blue Note albums and the oldest majority of Columbia albums. This would be sets (1958, 1964, 1965) and (1928,1959). However, they merge and thus the case won't work.

Case#2 is most Blue Note albums weren't released later than most Columbia albums. Here, we want to pick the oldest majority of Blue Note albums and the newest majority of Columbia albums. This would be sets (1957, 1958, 1958) and (1959,1959). These two sets don't merge and clearly match the inequality. So, this case works.
I see where you are going. When the question asks to compare the majority of 2 sets, there is no criteria given to pick the majority. So, we'd have to assume that if it works for a chosen 2 majorities then it fulfills the inequality.

In your example, I'd say that there isn't enough information to decide. Since you have 2 different band albums in the same year, you can't compare them and thus you can't compare the majorities.
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