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Old 12-16-2004   #1 (permalink)
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Mathematical puzzle

In this sentance, the number of occurances of each numeral is as follows: 0 = _ , 1 = _ , 2 = _ , 3 = _ , 4 = _ , 5 = _ , 6 = _ , 7 = _ , 8 = _ , and 9 = _ .

Have fun solving it! If I remember correctly, there are multiple solutions.


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Old 12-16-2004   #2 (permalink)
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Re: Mathematical puzzle

Hm...I don't get it. Is this a typical math quiz thingy? Are we supposed to find numbers or letters or what?


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Old 12-16-2004   #3 (permalink)
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Re: Mathematical puzzle

well, try to solve it. say you start at the number of 0, well, there's one zero in the sentance, so you would list it as 1
0=1
then you move to the ones, there are now two ones, so you list it as 2
0=1
1=2
then to the twos, there are two twos, so you list it as two
0=1
1=2
2=2
uh-oh, now there are three twos, but if you change it, it will become false... and so on, until you have a workable solution.


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Old 12-17-2004   #4 (permalink)
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Re: Mathematical puzzle

I would probably fail miserably on any Mensa test.


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Old 12-17-2004   #5 (permalink)
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Re: Mathematical puzzle

Spoil of the puzzle ahead!!


\\\\\\\\\\





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\\\\\\\\\\




thanks for the nice puzzle! (i typed in three solutions, that on the other hand appeared to be wrong after all...)

the following sollution (i agree that it probably isn't unique) is derived in the following way:
if you put 2 ->3, 3->2 x->2, 1->x then the rest of the numbers should be 1. It turns out that x=7

0=1
1=7
2=3
3=2
4=1
5=1
6=1
7=2
8=1
9=1

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Old 12-17-2004   #6 (permalink)
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Re: Mathematical puzzle

Congratulations! It took me an hour of guessing until I stumbled upon the same idea, although I couldn't have explained it so well.


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Old 12-17-2004   #7 (permalink)
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Re: Mathematical puzzle

another puzzle!

0
10
1110
3110
132110
13123110
23124110
1413223110

what is the next number in this sequence? (hit: use a similar technique as with pgrmdave's puzzle)


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Old 12-17-2004   #8 (permalink)
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Re: Mathematical puzzle

The solution is : 1423224110


Stop reading if you don't want to know the solution.






there is always an even number of digits, therefore you can make pairs (i. regroupe numbers two by two). the first digit of every pair represents the number of times the second digit appears in the number preceeding.


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Old 12-19-2004   #9 (permalink)
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Re: Mathematical puzzle

I'm trying to find a puzzle someone on this forum presented some time ago that fooled a lot of people. It had to do with a screen of numbers in some graphic context that were arranged in rows and columns. The idea was to pick a number from the screen, click on a button, and the next screen would show the selection you picked and say "try again?" It was not that difficult to figure out the gi mic but was entertaining challenge for a short time. If anyone can remember of knows of it, please send me the web address.


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