Author |
Message |
   
MHD
Citizen Username: Mayhewdrive
Post Number: 1815 Registered: 5-2001

| Posted on Wednesday, December 15, 2004 - 9:15 am: |    |
http://www.dslextreme.com/users/exstatica/psychic.swf A website that can read your mind.  |
   
greenetree
Supporter Username: Greenetree
Post Number: 3520 Registered: 5-2001

| Posted on Wednesday, December 15, 2004 - 9:41 am: |    |
I figured it out, but won't blow it for others. |
   
Mark Fuhrman
Citizen Username: Mfpark
Post Number: 977 Registered: 9-2001

| Posted on Wednesday, December 15, 2004 - 11:30 am: |    |
I don't get it. Everytime I concentrate on it the computer says, "tilt". Guess it really can read minds.  |
   
Duncan
Citizen Username: Duncanrogers
Post Number: 3637 Registered: 12-2001

| Posted on Wednesday, December 15, 2004 - 2:22 pm: |    |
note that the symbols change everytime you do it. |
   
Tom Reingold
Citizen Username: Noglider
Post Number: 4758 Registered: 1-2003

| Posted on Wednesday, December 15, 2004 - 2:48 pm: |    |
http://www.digikitten.com/k.txt
|
   
Kalani Thielen
Citizen Username: Kalani
Post Number: 23 Registered: 8-2004
| Posted on Wednesday, December 15, 2004 - 3:40 pm: |    |
This was posted on this message board a few months ago. I gave an algebraic treatment something like: For two digit numbers: (10 * x + y) - (x + y) 10 * x + y - x - y 10 * x - x 9 * x So you'll find the predicted symbols at every multiple of 9 between 9 and 99 -- and your particular symbol at the multiple of 9 corresponding to the most significant digit of the number you picked. You'll also notice that there's a bug in the program, since it doesn't handle 0 (also a multiple of 9) correctly (e.g.: pick 03). Also, if you're interested in the larger pattern here, for our traditional base 10 numbers: ((10^0 * a0) + (10^1 * a1) + ... + (10^n * an)) - (a0 + a1 + ... + an) (10^1 - 1) * a1 + (10^2 - 1) * a2 + ... + (10^n - 1) * an Sum((10^i - 1) * ai) for i in 1..n And doing this for any base B number results in a number that's a multiple of B - 1 (at the very least). Not a very interesting pattern I guess, but you can see how it discards information about the least significant digit (hence the trick). |