Can You prove it that 7 + 7 = 12
partially mathematical
EDIT (Due to answer): By 7 and 12 I mean the Numbers.
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3$\begingroup$ Related and maybe duplicate: How to cut 12 in half and get 7 $\endgroup$– A JAug 27 '18 at 11:04
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2$\begingroup$ There is an answer already on the linked question, which can answer yours too. $\endgroup$– A JAug 27 '18 at 11:09
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$\begingroup$ @AJ if anyone, you should explain in an answer just as it is explained in the link (as well as including the link, itself, for credibility) :P $\endgroup$– Mr PieAug 27 '18 at 11:10
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1$\begingroup$ As the puzzle is now stated, there are several ways to "prove" this, and no way to tell, which of them is the one intended as correct. This makes the puzzle too broad, so maybe include some additional constraints on allowed proof methods? Moving the goalposts (so that otherwise valid answers get retroactively disqualified) is generally frowned upon: it's better to add the constraints beforehand, and then accept any answer that fits all of them, even if the answer wasn't the one you intended. $\endgroup$– BassAug 27 '18 at 11:16
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2$\begingroup$ Possible duplicate of How to cut 12 in half and get 7 $\endgroup$– SaeïdrylAug 27 '18 at 11:23
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Answer 1:
Since there is no base specified, I'm going to pick base 12.
$7_{12} + 7_{12} = 12_{12}$
Answer 2:
Roman numerals..
My lateral thinking:
7 = VII
Flip it and you also get 7 = ΛII
put them one under the other like you learned in school and you get
VII
ΛII
put them really close together and you get
XII = 12.
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$\begingroup$ Isn't that what has already been in an answer to the linked question? (laterally, of course). :P $\endgroup$– A JAug 27 '18 at 11:55
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$\begingroup$ Yes. In my defense, I saw the link to the duplicate question after I wrote the answer. That's why I added another answer as well. $\endgroup$– MariusAug 27 '18 at 12:09
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$\begingroup$ @KhushrajRathod So is the second one. The first one is just what you expected :) $\endgroup$– MariusAug 28 '18 at 6:34
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12 what?
If you ask for corners yes it´s true. The number 7 has 6 corners,
so 6 corners + 6 corners = 12 corners
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$\begingroup$ Nice try, but wrong answer sorry :|. I mean the number 12 $\endgroup$ Aug 27 '18 at 10:56
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1$\begingroup$ @KhushrajRathod You have to be careful if you're using the tag lateral thinking :D $\endgroup$– DoomenikAug 27 '18 at 10:59
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$\begingroup$ @AmruthA by counting? Or is edges a better fitting word (No native speaker) $\endgroup$– DoomenikAug 27 '18 at 11:02
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Suppose that
It is $12$:$00$ on an analog clock.
Then,
Once the clock strikes $1$:$00$, the big hand would have moved directly above the small hand. Let's call this position $1$.
When the clock strikes $2$:$00$, we now have a total of $1+1$ positions, which is $2$.
The pattern is obvious; when the clock strikes $7$:$00$, the big hand would have moved directly on top the small hand $7$ times.
Note that
O'clock means $12$.
Therefore,
$7+7=12$.
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$\begingroup$ @downvoter may you please share why you downvoted? Was it because of something I did wrong or was it because you didn't like the answer? $\endgroup$– Mr PieAug 27 '18 at 12:51