So I don't get told my german is not good, and not have to read it anymore ^^ I would like to talk about the "Zahlenrätsel" in the german section of the forum. Before Sharkathan called me a "wannabe", I thought I would explain the puzzle here. I explained it to Grandcore in the chat, and he understood, so I'm going to try to explain it here as well.
mmorpg-core.com/forum/off-topi…sel-32359.html#post303815
Is the link to the equation !
Explination:

You can see for example that the numbers only divisible by one and by themselves only have ONE single geometrical form. Those are of course 1,2,3,5 and 7 . All the other integers, except zero, have more than one geometrical representation. These are called Prime Numbers
Zero has of course a kind of special status. The only possible geometrical representation is the “void”, or an empty representation (space). This is analogous to the empty set in set theory. The empty set is still a set.
The solution to the problem is to value each integer in terms of the number of factorizations that does NOT contain the factor ONE ( 1 ). Keep in mind that 0 has no value, but we must give it the least amount of value to determine our problem. So 0=1. I hope we all understand that ?
With that in mind I'll go further
zero=1
One=0
Two=0
Three=0
Four=1
Five=0
Six=1
Seven=0
Eight=2
Nine=1
With this interpretation the answer to the problem is easy…
2581 = ?
0+0+2+0 = 2
Okay ?
mmorpg-core.com/forum/off-topi…sel-32359.html#post303815
Is the link to the equation !
Explination:

You can see for example that the numbers only divisible by one and by themselves only have ONE single geometrical form. Those are of course 1,2,3,5 and 7 . All the other integers, except zero, have more than one geometrical representation. These are called Prime Numbers
Zero has of course a kind of special status. The only possible geometrical representation is the “void”, or an empty representation (space). This is analogous to the empty set in set theory. The empty set is still a set.
The solution to the problem is to value each integer in terms of the number of factorizations that does NOT contain the factor ONE ( 1 ). Keep in mind that 0 has no value, but we must give it the least amount of value to determine our problem. So 0=1. I hope we all understand that ?
With that in mind I'll go further
zero=1
One=0
Two=0
Three=0
Four=1
Five=0
Six=1
Seven=0
Eight=2
Nine=1
With this interpretation the answer to the problem is easy…
2581 = ?
0+0+2+0 = 2
Okay ?