File: Crystal Ball.swf-(117 KB, 550x400, Game)
[_] Anonymous 12/26/18(Wed)14:04:01 No.3374417
I welcome any and all to reveal what is happening here.
>> [_] Anonymous 12/26/18(Wed)14:14:25 No.3374418
>>3374417
The table changes for each iteration of the flash and it's not 99 unique symbols, it will repeat
the same symbol for every possible answer to the question posed by the problem, the answer will
always be a multiple of 9.
Look at the entries for multiples of 9 (81, 72, 63, etc) and you'll see they are all for the same
symbol which is going to pop up when you hit that ball.
>> [_] Anonymous 12/26/18(Wed)14:40:41 No.3374420
the first time I saw this my brain was blown
>> [_] Anonymous 12/26/18(Wed)14:59:23 No.3374426
Thank you, yes, and so it's an illusion. But, is there a known technique being used? - the set of
numbers; the formula; the resulting set.
>> [_] Anonymous 12/26/18(Wed)16:01:46 No.3374429
>>3374426
99-(9+9) = 81
98-(9+8) = 81
...
90-(9+0) = 81
89-(8+9) = 72
88-(8+8) = 72
...
The number is decreasing by 1 each time, but you're also decrementing the number you're
subtracting away each time, so the result is always the same. Until you reach a new 10s digit, at
which point you're decreasing your number by 1, but increasing your subtraction. So the pattern
repeats with a new number.
99-(9+9) = 99 - 9 - 9 = 81
98-(9+8) = 98 - 9 - (9 - 1) = 98 - 9 - 9 + 1 = 99 - 9 - 9 = 81
Therefore, are only actually 10 different answers. So, each time the flash starts it sets all 10
of those numbers to the same symbol.
Brainlet.
>> [_] Anonymous 12/26/18(Wed)21:47:11 No.3374451
>>3374417
I did it three times with the same number and it got it wrong all three times.
>> [_] Anonymous 12/26/18(Wed)22:04:31 No.3374453
>>3374451
So can you not add or can you not subtract? The world may never know...
>> [_] Anonymous 12/26/18(Wed)22:31:32 No.3374454
Got one number right once and the rest wrong.
>> [_] Anonymous 12/26/18(Wed)23:16:28 No.3374461
>>3374454
Then your math is off. Get back to the short bus.
>> [_] Anonymous 12/26/18(Wed)23:32:34 No.3374462
>>3374453
ANY double digit number. I like to bet on 00.
>> [_] Anonymous 12/27/18(Thu)13:42:15 No.3374519
The expression 10a+b (where a and b are both single-digit numbers) describes all two-digit
numbers. a+b describes the sum of the digits.
10a+b-(a+b) = 10a+b-a-b = 9a
Therefore it will always return a multiple of 9.