Editing Talk:2313: Wrong Times Table

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::I wouldn't say it's weird, but maybe you don't get it because you're better at the memorisation or multiplication that we were taught in school.  Try spending a few hours working in base nine or base thirteen, you might see how you commonly make the same errors.  I know that I have difficulty with multiplying even small numbers, so I take longer to do it so I infrequently make these common errors.  But I do like to work in other bases occasionally so I can vaguely relate to the subject matter of this comic.  [[Special:Contributions/162.158.74.41|162.158.74.41]] 18:20, 2 June 2020 (UTC)
 
::I wouldn't say it's weird, but maybe you don't get it because you're better at the memorisation or multiplication that we were taught in school.  Try spending a few hours working in base nine or base thirteen, you might see how you commonly make the same errors.  I know that I have difficulty with multiplying even small numbers, so I take longer to do it so I infrequently make these common errors.  But I do like to work in other bases occasionally so I can vaguely relate to the subject matter of this comic.  [[Special:Contributions/162.158.74.41|162.158.74.41]] 18:20, 2 June 2020 (UTC)
 
::I never fully memorized the times tables, to this day (50+ years later) I use tricks...  7*6?  Well, I know the 5's, and 7*5=35, so now add another seven.... 42?  I've always preferred to understand how to get to an answer than to memorize the answer, for some reason.  Stuff I use frequently or that are especially useful (i.e. 5's) I end up memorizing of course, but things like 7's not so much.  I suspect Randall is the same way. [[User:N0lqu|-boB]] ([[User talk:N0lqu|talk]]) 16:49, 3 June 2020 (UTC)
 
::I never fully memorized the times tables, to this day (50+ years later) I use tricks...  7*6?  Well, I know the 5's, and 7*5=35, so now add another seven.... 42?  I've always preferred to understand how to get to an answer than to memorize the answer, for some reason.  Stuff I use frequently or that are especially useful (i.e. 5's) I end up memorizing of course, but things like 7's not so much.  I suspect Randall is the same way. [[User:N0lqu|-boB]] ([[User talk:N0lqu|talk]]) 16:49, 3 June 2020 (UTC)
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:::In fact, your example, where 7*8 screams 56 to you?  I used my method and, like Randall, kept coming up with 54.  8*5=40, plus two more sevens (14) = 54.  Feels right, but for some reason it's not.  Took some head scratching to realize... it should have been two more EIGHTS, not two more sevens. Here's where the memorization thing would have been better. [[User:N0lqu|-boB]] ([[User talk:N0lqu|talk]]) 16:55, 3 June 2020 (UTC)
 
  
 
Well, 2,2 that's actually 2^3=8. 2,3 is addition instead of multiplication. 1,2 is division instead of multiplication. 1,1 is subtraction. 10,10 seems to be a visual gag, though most of the 10s row is either multiplication by 11 or 12... There's some logic to some of these, but it's different for each row, column, or cell. [[Special:Contributions/162.158.74.167|162.158.74.167]] 21:13, 29 May 2020 (UTC)
 
Well, 2,2 that's actually 2^3=8. 2,3 is addition instead of multiplication. 1,2 is division instead of multiplication. 1,1 is subtraction. 10,10 seems to be a visual gag, though most of the 10s row is either multiplication by 11 or 12... There's some logic to some of these, but it's different for each row, column, or cell. [[Special:Contributions/162.158.74.167|162.158.74.167]] 21:13, 29 May 2020 (UTC)

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