Part 5: Tom


So, are you ready for some basic maths? I know I always am!

3. The cost of the entire meal comes out to 105 pounds. This total needs to be split to fit our ratio of 2:1. Therefore, Luke's meal cost 70 pounds and the professor's cost 35. What combination of food and drink items can you find that add up to 70?
Because that is all this puzzle is. Unlike some of the other mathsy puzzles, it doesn't obscure it or anything.






Would you believe that I am so incompetent I got this one wrong once?


3. One design, while perfectly natural when drawn out in 2-D, stacks the glasses in a way that is impossible to create in reality. On paper, each cup is represented by a single bent line, but real glasses have a rim on the top and walls of a set thickness.






3. By now you've tried visualizing what things would look like if you rotated the triangle around, yes? If you've done that, you should be able to see how many smaller triangles fit in the larger one. Just count them up.








3. The sneaky customer ended up getting away with shoes costing 30 pounds, as well as 20 pounds in change.








Honestly, this one is deceptively simple. It seems more complex than it is in practice. Or maybe I'm just dumb and think that. I could believe either at this point.






2. Since 1/6 of the passengers get off at the first station, you know the number must be divisible by six. Start by choosing a number that's divisible by six and see what happens. The principle by which this puzzle is solved should become evident soon.
3. Imagine that 30 passengers are on the train when it embarks. At the first station, the train loses 1/6 of its passengers, meaning five people get off. At the next station, 1/5 of those remaining, or five people, get off. At the next station, 1/4 of those remaining, or five more people, get off. Do you notice a pattern here?
In comparison, this one is EXACTLY as easy as it seems.







2. If you've been looking for what parts of A, B, and C don't match the black-and-white image, you'll eventually find an answer. But since there is only a single solution, it may be easier to start by finding how A, B, and C differ from one another.
3. Pay attention to the circles at the centre of each flower. Also take a good look at the number of dots and their positions in each image.





This one is also exactly as easy as it appears.

3. If every preschooler had on a red hat, you'd see every single child go home with a red balloon. Remembering that the children aren't allowed to add their own hat to their total, think about how many children would receive a red balloon if nine kids wore red hats. What about if eight did? Seven? Just keep going down the line.




Whew, that was a lot of puzzles to blaze through, huh? Probably won't do that many all at once again where possible since that was a lot more than it seemed like.






Now, where were we? Oh yes, that's right. We were making our way back to the observation deck checking everything we can. We'll keep heading ba-








I'm sure we've seen her before as well but... I can't think where from either right now.

Ah well, we've a child to find so let's see if Sally can help.













It does, doesn't it? Let's go see and find out one way or another.








No!
Er, um, no that's quite alright. We know what the deal is. Missed puzzles end up here for us to do. We'll never miss anyw so it doesn't matter. She's harmless, moving on! To the observation deck!

Well, er, I'm... pretty sure this guy isn't Tom. Still, he might know something maybe probably.

Inexplicably, in the US version he's renamed Hank. Why?





The SteveHank. An attempt to write someone from the north of England... by someone who barely knows what that would sound like. Wrong colloquialisms, too many consonants... A poor effort.
Honestly now. The SteveHank is so poor that I am going to ignore his puzzle and leave it to someone else to deal with.

Alright, so we're kind of at an impasse then. We've been everywhere we can get so I suppose we'll just head back to Chelmey and see what he has for us?

Oh but on the way we can talk to Chester since he's in the dining car again now.







That's the one immediately to the south of the dining car.

You may also probably not recognise this room as the one that had the pitcher puzzle in it.
















Oh Layton, you and I both know that's not how it works.

First we bug the people we just spoke to, to see if they have a puzzle or not.


Um, no, that's quite alright. We'll be fine without it, honest.

NOW we can begin to head back to the site of Tom's disappearance.
















Now, where was it we learned about Tom's disappearance again? Oh, right, that was this carriage. Hm. This presents a bit of a problem. The only real person left to question who might be useful was that girl with the dog but we haven't seen her since then. She was heading in this direction so let's head towards our room and see what we can find.








D-does that count as unusual by any chance, Professor?






So, uh, despite it seeming like Layton had everything figured out before now it's only at this moment he actually does. Seems kinda weird, honestly.






















He's a puzzle!

1. Those L-shaped pieces are pretty awkward to move around, aren't they? If only you could change the shape of the pieces into something easier to move around. Say...a square, perhaps?
2. Pair each L-shaped piece with a small square block, and treat each pair as a single unit to be moved.
3. By the way, you might be interested to know that this puzzle can be solved in as few as 20 moves.
A goddamn sliding puzzle. Augh. And despite being a short and simple one, it's also kind of a goddamn pain due to the shape of the pieces. I do not like this "puzzle."








I do remember her! And finding her is our next objective, so let's get to it.



1. To start, try tracing your way through the maze. This trick is probably old news to you by now, but in case you forgot, it's often helpful to try working your way backward from the exit.
2. Do mazes make your head spin? Take some of the work out of following all those roads by using the Memo function to mark dead ends and the paths that lead to them.


1. "Each time the message is spoken, it can have only one recipient." What you need to remember here is that any one person can only spread the message to one other person at a time. Try reading the problem again bearing in mind the above.