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View Full Version : Let's see if this works... Freaky or not?


MikeKAY
07-11-2006, 08:37 PM
http://www.milaadesign.com/wizardy.html

Alright, everyone try this, preferably at least 3-5 times in a row. I want to see if it is consistent for everyone so follow the rules and don't try and "confuse" it.

Jade Djinn
07-11-2006, 09:00 PM
It resuses the images at least 9 times in it's chain from what I observed. So it uses the most common numerlogical trends to give you the result. Interesting how the mind works, eh?

Masked Revenger
07-11-2006, 09:00 PM
http://www.milaadesign.com/wizardy.html

Alright, everyone try this, preferably at least 3-5 times in a row. I want to see if it is consistent for everyone so follow the rules and don't try and "confuse" it.

It's a trick. I don't remember how it works, but the number you get after going through that processes are limited to a select few numbers. If you pay attention, the symbols randomize each time you do it (try picking the same number three times in a row, and you'll see what I mean), but the symbols for those numbers are always the same symbols.

That's it, all the numbers are multiples of 9.

9, 18, 27, 36, etc.

Chris

MikeKAY
07-11-2006, 09:25 PM
Alright, I've got it figured out. Remarkable easy once you know how it works.

MajorMarvel
07-11-2006, 11:23 PM
the image that pops up is the one your curser is on. try getting a number and stare at it with the curser on another number :P

Krypto
07-11-2006, 11:43 PM
Nevermind, I'm retarded. :p

This is nothing new though, been around for ages.

Jumproot
07-12-2006, 12:11 AM
Hi :)

Spoilers below. Don't highlight the following space if you want to figure the process out for yourself!

The difference of any two-digit number from the sum of both individual numbers is always a multiple of nine. observe!

11 - (1+1) = 9
12 - (1+2) = 9
13 - (1+3) = 9
14 - (1+4) = 9
...

20 - (2+0) = 18
21 - (2+1) = 18
..

50 - (5+0) = 45
55 - (5+5) = 45

That's why the same symbol is always used on any multiple of nine, on the chart.

Math is so interesting sometimes. There's a few incredibly impressive card tricks that can be done using mathematic principles. I think a few years ago there was a legal dispute of an MIT grad going to las vegas and winning an obscenely large amount of money by applying mathematic idealogies to casino games.

I'm done feeling supersmart for a while!
It's a nicely done website though! :)

Kinetix
07-12-2006, 12:44 AM
the image that pops up is the one your curser is on. try getting a number and stare at it with the curser on another number :P

Noooo....

Masked Revenger
07-12-2006, 02:44 PM
the image that pops up is the one your curser is on. try getting a number and stare at it with the curser on another number :P

Like Kin said, no. Read Jumproot's post. Its what I was trying to say, but failed misserably at.

Chris