I tried what was shown but I just don't get it at all... man I'm stupid...
Elwood and Deadpool: master 4th wall breakers! (and while I do love Elwood, I will always love Wade more) Also, you have got the cutest freaking profile~!
The puzzle's hard enough without figuring out just WTF the rhyme is about. I did so poorly in poetry classes. There's no communication there, it's just a word jumble. There's so goddess damned ways to be wrong even if you understood the ...clue?
But of course, Subeta does a "can you read my mind" thing instead of telling us. le sigh
Thankfully there's smarter folks on our team than me!
---There's no undo?! Yeah of course there isn't.
How sad, only one step :( Boo.
No matter how much pain we endure, we will not lose hope. In the face of darkness, look always to the eternal sun. ~Lady Liadrin
I need some help with that square one...it's too early
lolol bless professor layton. i love those games. haha. I was saying to my family that this is totally graph theory from my math 101 college course that I'm in.
WEEOOOO. So I totally called this, its the our childhood show legends of the hidden temple.
Sorry for another ping, but some new items have been added to the item directory.
New Items
Classified as battle loot. Be ready for a challenger behind the next door!
Well that was a let down. One step and now we have to wait???
Thanks, I hate riddles & puzzles, was never good at them.
Christ thank you because I misread the puzzle text and thought it said they needed to be the same size and I was despairing that it was impossible
UGH I WANT TO BE ABLE TO BATTLE THE THINGS. I WANT THE LOOT. -makes stinkface-
Posting the puzzle solution again for those still in need of help:
Professor Layton Saves the Day
Um, does it matter which door in the tomb you click on??
Hi sweetie!
So, the first line about 2 and 8 -- it's just a fancy way of saying "28". There are 28 pegs on the board, and you will only use each peg once.
Using each peg once, you should make 7 squares. The squares do not have to be the same size as each other. So you could have two tiny squares, three medium, 2 large, etc. Just keep trying different combinations. :)
Did this help at all?