Rsaturn9

Here is a game of magic:approve:
http://www.milaadesign.com/wizardy.html

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stevenator65

Very cool!

Martin

Originally Posted by stevenator65

Very cool!

It, er, didn't work for me...I picked 99 to start.

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Rsaturn9

Originally Posted by Martin

It, er, didn't work for me...I picked 99 to start.

Try again read the direction's carefully:approve:

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lazyart

Lets see.. when you subtract the sum of digits from a two digit number, the result is always a number whose digits sum is 9.

When you look at your magic image, notice that all the other numbers whose digits sum is 9 has the same image... IE

9, 18, 27, 36, 45, 54, 63, 72, 81 and 90...

BTW- 99-18=81... check again.

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mtgeorge

I did it 3 times, each time with a different number...and it worked ALL 3 times! What's the secret?!?!?!

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silentknight

10 - 1 = 9
11 - 2 = 9
12 - 3 = 9
~
20 - 2 = 18
21 - 3 = 18
22 - 4 = 18
~
30 - 3 = 27
~
40 - 4 = 36
~
50 - 5 = 45
~
60 - 6 = 54
~
70 - 7 = 63
~
80 - 8 = 72
~
90 - 9 = 81

So as Lazyart said, sums of 9... those are the only numbers they need to have the same image on... they just change the image on those same numbers.. when you play it again

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Rsaturn9

Originally Posted by mtgeorge

I did it 3 times, each time with a different number...and it worked ALL 3 times! What's the secret?!?!?!

Hi mtgeorge, I noticed we share the same Bdays Dec 30

bnlsn

Take a number, add the next number (i.e. if you chose 3 add 4), add 9 to that, divide total by two, subtract original number. Your new number is ... 5!
Point is, there are a lot of stupid math "tricks" like this.

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rroberts161

This game uses a characteristic easy to describe:

The selection of the two digit number takes the general form,

10a + b, where a is the tens' place digit value, and b is the ones' place.

When you do the subtraction, the expression becomes:

10a + b - (a + b) = 10a - a + b - b = 9a

Since 10a - a = 9a and b - b = 0

This is why the game always generates multiples of 9. And as another poster observed, all of the multiples of 9 on the page full of glyphs bear the identical token.

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