## The Clock Without a Face: Solutions Part 2

The Clock Without A Face

The Clock Without a Face is a frustrating armchair treasure book because so many of the puzzles are ambiguous with no clear solution. In many cases, the answer could only be confirmed by going and digging up the treasure. This option is, of course, no longer available.

In Part 1 of this solution, I pointed out where the 12 objects stolen from each resident could be found hidden in the book. I also explained, as best as possible, the way to find the hiding places for the first 6 numbers of the clock itself.

This post works through the final 6 numbers from the clock and the problem of the missing number 12 from Floor 9. A reminder to please support the Internet Archive: Wayback Machine if you find the archived links in this post useful.

## The Clock Without a Face: Solutions Part 1

The Clock Without A Face

The Clock Without a Face is a divisive book. Ironically, it is two-faced and I enjoy and despise it at the same time for its oddities.

As a storybook, there’s a childish charm on the surface that clashes with the cruel abuse and betrayal of the narrator bubbling just underneath. As a treasure hunt, the bright, detailed illustrations are fun to sift through and reveal endless potential clues, but the final solutions are ambiguous and unsatisfying.

I’ve put off writing up the solutions for The Clock Without A Face because every time I start trying to piece it all together from the few confirmed answers (some from the author, others from shouty arguments on the Internet) I am left frustrated and annoyed. Trying to solve the puzzles in the book sucks all the joy out of it. It is an awful puzzle book in this regard and there’s no getting away from that.

But, needs must when the blogger procrastinates. So here is my best attempt at providing a reasonable set of solutions to the Clock Without A Face. This first post covers the 12 missing objects from each floor and tracks the first 6 missing numbers from floor 13. The last 6 numbers, and the location of the doubly-hidden number 12 will be covered in part 2.

## The Egyptian Jukebox: Solution Part 2

The Egyptian Jukebox

The Egyptian Jukebox by Nick Bantock is a dark and intriguing conundrum. The book asks a single question: “Where do my worlds join?”. The answer can be discovered in the 10 Drawers that make up the book.

This is Part 2 of my solution to the Egyptian Jukebox. Part 1 is here and provides some hints to get you started before going into the full explanation of the puzzle methodology and the solutions for the first 5 Drawers.

This part will give a brief recap of how the puzzle works before giving the solutions for the last 5 drawers and fitting them together for the final answer.

If you want to avoid spoilers as much as possible and just want a few hints, stop reading this post now and go read Part 1.

Last chance!

## The Egyptian Jukebox: Solution

The Egyptian Jukebox

The Egyptian Jukebox by Nick Bantock is a dark and intriguing conundrum. The book asks a single question: “Where do my worlds join?”. The answer can be discovered in the 10 Drawers that make up the book.

Solving the puzzle requires a few good guesses and a willingness to test out ideas, so it’s easy to get stuck. But I think this is a fun puzzle to solve and do not want to spoil it by giving away the complete solution immediately.

Instead, this post gives a few hints to spark your own ideas before explaining the main method of solving the puzzle. There is then a detailed solution to the Drawer 1 puzzle, and finally a summary of the solutions for the next 4 Drawers. I’ll published solutions for the final 5 Drawers next week.

There are two key steps to solving The Egyptian Jukebox. The first is to crack the cryptic message in the Inscription:
“The gods stand upright and give latitude.
From the yarns pluck golden songs to string across.
With this grid you may now navigate The Egyptian Jukebox.
Ten drawers – ten small solutions – and an answer.”

## Maze: Finding The Path

Maze by Christopher Manson

Maze by Christopher Manson is, according to the cover, “The World’s Most Challenging Puzzle”. True to the claim, nobody correctly solved it during the two years between publication in October 1985 and the close of the competition in September 1987. The \$10,000 prize money was instead split between several people who all got closest to the solution.

The puzzle has several parts. The first step is to find the shortest path in and out of the maze. Then there is a cryptic riddle to find at the centre of the maze. Finally, the solution to the riddle is solved by finding clues hidden along the shortest path.

This post takes a quick look at the book and provides the solution to finding the shortest path. You can also download an interactive map that keen Maze-solvers may find useful.

## Masquerade by Kit Williams: The Solution

Page 1 of Masquerade – Click for larger version

Masquerade is the quintessential armchair treasure hunt book: beautiful to look at and filled with many small, easy puzzles as well as one large one that is nigh impossible to solve.

This post goes through some of the little puzzles in the book (as much as can be covered in a single blog post). It also gradually reveals hints to how the main puzzle works, before giving away the full solution. Skip to the end if you want, or try to work it out for yourself once pointed in the right direction.

The clues start right on the title page: “To solve the hidden riddle, you must use your eyes, / And find the hare in every picture that may point you to the prize”.

Indeed, there is a hare hidden on every page, and hunting them down is the first bit of fun to be had in the book. But this clue has two deeper, double meanings: eyes are important, and the hares point, literally, to the answer.

## Merlin Mystery Solution: Part 1

The Merlin Mystery prize wand

Go to the Merlin Mystery Solution Index.

This is Part 1 of my solution to The Merlin Mystery (“MM”) by Jonathan Gunson and Marten Coombe.

This part looks at the structure of the book and the puzzle that the reader is required to solve.