Yellow to B
Green to C
Yellow to C
Blue to B
Yellow to A
Green to B
Yellow to B
Red to C
Yellow to C
Green to A
Yellow to A
Blue to C
Yellow to B
Green to C
Yellow to C

Voila, 15 steps, all done virtually in my head.

Are the rings made of flexible material? And/or, if the rings can fit through the other rings, I suppose I can.

Too late, kaias got it. Damn you people are fast

Dang, probably should've had a puzzle ready/in-mind before deciding to win.

Here we go:


-Move ring 1 to post 2
-move ring 2 to post 3
-move ring 1 to post 3
-move ring 3 to post 2
-move ring 1 to post 1
-move ring 2 to post 2
-move ring 1 to post 2
-move ring 4 to post 3
-move ring 1 to post 3
-move ring 2 to post 1
-move ring 1 to post 1
-move ring 3 to post 3
-move ring 1 to post 2
-move ring 2 to post 3
-move ring 1 to post 3

15 moves required!

Edit: i was too late god damn

Omfg, I keep forgetting stuff! didn't realize you could reuse pole A lol..

No one has posted the next riddle so here:
Common Beginnings:
The following questions give several words. All but one have the following in common: a certain word can be placed in front of each to yield a new, different word. Choose the word which does not share this property.

1.)Come, Day, Right, Place, Mark.

BirthRight
BirthMark
BirthPlace
BirthDay

I'm assuming this word is 'Come'

I think they all have to be the same prefix. And you had the right idea with "Birth". Birthday, Birthplace, Birthright, Birthmark.

The word is 'come'.

EDIT: Oh, you edited your post you bastard. Way to see it before I could point it out

ha! should have made that more clear. sorry... they share the same prefix.
Edit: Killer Kow got it. Gj

I also got it, and first:

A father wished to divide his treats between his boys.

He said to the eldest, "You may take as many twinkies as you think you could eat, and your girlfriend may have one ninth of all the twinkies left."

And to the second son, "You may take the same number of twinkies that your older bother took, plus one extra twinkie more since he had the first pick. To your girlfriend, I will give one ninth of what will be left."

To the third son he made a similar statement. He was to take one twinkie more than the second son, and his girlfriend was to have one ninth of those left. The same applied to the other sons. Each took one twinkie more than his next oldest brother, and each son's girlfriend took one ninth of the remainder.

After the youngest son had taken his twinkies, there were none left for his girlfriend. The father then said: "Since zebra cakes are worth twice as much as twinkies, we will divide up my seven zebra cakes so that each family will own junk food stuff of equal value."

How many twinkies did the father former own and how many sons does he have?

You edited your post

Before you posted, lol, and you only saw it because of me.

EDIT: Wow, late on that one.

Uhm... explain that zebra cake part. There's 7 zebra cakes and after those have been distributed each son + girlfriend hast the same amount of food? (cakes worth 2 times a twinkle)

Not the same amount, equal worth

56 twinkies, 7 sons.


Start off with 56.
- Son1 takes 2.
- 54 is remainder.
- GF takes 1/9 of that or 6.
2+6 = 8

Now we have 48
- Son2 takes 3
- 45 is remainder
- GF takes 1/9 of that or 5.
3+5 = 8

Now we have 40
- Son3 takes 4
- 36 is remainder
- GF takes 1/9 of that or 4.
4+4 = 8

Now we have 32
- Son4 takes 5
- 27 is remainder
- GF takes 1/9 of that or 3.
5+3 = 8

Now we have 24
- Son5 takes 6
- 18 is remainder
- GF takes 1/9 of that or 2.
6+2= 8

Now we have 16
- Son6 takes 7
- 9 is remainder
- GF takes 1/9 of that or 1.
7+1 = 8

Now we have 8
- Son7 takes 8
- 0 is remainder
- Poor girlfriend. She get's 0. Thus she dumps son7.
However, 8+0 = 8


In total, each couple has a total of 8 twinkies. There are seven zebra cakes, so each couple will take one. The total worth now is 10 each.

Moar puzzles already guys!!! MA if you were right just post another, Kaias isn't responding!

Ok.... here we go

you are the only tourist in one of 2 towns
and you do NOT know in which you are
in town #1 everyone will lie if you ask something
in town #2 everyone says the truth

So... here the question: Which question do you have to ask to know in which town you currently are????

Ask "What town do you come from?"