Shake up the sixteen letters of these four words, and recast them into four other words:—
| S | E | E | K | ||||
| S | L | A | B | ||||
| L | E | E | K | ||||
| M | O | A | N |
These fresh words, placed on the white squares, must read alike from side to side, and zigzag from top to bottom. The first word is MASK.
Take the letters which form the words in these sixteen cells—
| A | F | A | R |
| T | A | S | K |
| S | E | A | T |
| L | E | A | L |
and recast them so that they form a perfect word square.
There are five English words in this square:—
| c | h | e | s | s |
| g | r | e | e | d |
| c | a | n | e | s |
| r | e | a | r | s |
| c | h | e | e | r |
Can you shake up their letters, and recast them into five other words which form a perfect word square, and read alike from top to bottom and from left to right? The first fresh word is CRESS.
Five familiar proverbs are hidden in this square of 169 letters,
| R | E | N | O | W | N | E | D | T | H | A | N | W |
| S | Y | O | U | R | C | A | K | E | A | N | D | A |
| S | T | E | T | O | B | E | F | E | A | R | H | R |
| E | A | R | K | S | S | P | O | I | L | E | A | F |
| L | E | O | O | H | E | R | S | N | T | D | V | O |
| O | T | M | O | T | L | I | N | O | H | T | E | U |
| N | O | S | C | A | L | A | G | M | E | H | I | R |
| S | N | I | Y | G | O | R | S | O | B | A | T | S |
| E | N | G | N | E | N | O | T | S | R | N | P | A |
| I | A | O | A | M | O | O | T | S | O | A | E | W |
| R | C | D | E | V | I | L | A | H | T | D | A | S |
| O | U | O | Y | N | O | I | L | D | A | E | C | A |
| T | C | I | V | R | E | H | H | T | A | H | E | Z |
The proverbs are arranged in a regular sequence.
We are familiar with the anagram that so charmingly points to the ministrations on the battle-field of Florence Nightingale—Flit on, cheering angel—but it is not so well known that her name can also be recast with an appropriate wish for her continuance in our loving memory. Can you frame this?
A French sentence of 100 letters in twenty-two words is concealed in these 100 cells.
| D | L | A | N | N | E | S | M | P | A |
| L | I | R | D | L | E | E | M | L | H |
| I | L | U | E | E | A | I | N | T | J |
| C | U | R | S | E | M | N | T | U | P |
| E | U | É | S | N | P | R | E | O | S |
| O | L | I | É | D | X | S | M | A | N |
| U | D | E | A | E | É | I | X | N | T |
| T | E | T | P | E | D | N | U | Q | E |
| B | U | U | U | F | L | I | J | I | N |
| Z | U | E | J | I | O | E | U | N | R |
It can be deciphered by means of a cardboard mask of similar size, with circular holes cut out in some of its cells. This is placed squarely over the diagram, turned round in four successive positions. And thus the sequence of letters is found, and falls into words.
The instant popularity of this clever puzzle was amazing, and its sale is said to have run into millions years ago in America.
Cut the pony into six pieces, as is indicated in the picture, and rearrange these so that they show a trotting horse.
I am
a man
I rate you
a beast
You know me.
Can you put this into shape?
Here is another of Sam Loyd’s famous trick pictures:—
Can you rearrange the parts to show jockeys and horses in racing trim?
This boy is sure that if he takes his time, and watches his opportunity, he will be able to reach and secure with his mouth the sugar on the chair. Will he?
The names of eight famous British poets are buried in these lines—that is to say, the letters that spell the names form in their proper order parts of different words:—
Can you dig them up?
Here are six little hoptoads, as our cousins across the water call them, three white and three black, going in opposite directions. A frog may jump, one, two, or three steps, but no two may be together at any time.
In how few jumps can the black frogs be seated to the left of their white brothers? It is obvious that one of the white frogs must jump first to the stool marked 1.
A very curious old print, of which this might well be the title, was picked up on a bookstall. This picture shows clever designs for two of the digits:
1
Se Pierot or Lun,
A Figure of One.
2
Again he’s to view,
A Figure of Two.
Here is the second pair of this queer company:—
3
Now ’tis plain you may see,
He’s a Figure of Three.
4
Behold him once more,
A Figure of Four.
Here is the third pair of these quaint characters:—
5
Now here we contrive
To make him a Five
6
He’s a Six here complete,
With his hands to his feet.
A proverb of eight words is buried here:—
I fancy this Tory outcry, this weary outrageous attempt to show illegality, is as a cat chasing snow-flakes. I must be forgiven if I shun his example.
The six missing words are spelt with the same seven letters.
Here is another pair of these quaint figures:—
7
With some alteration,
A Seven’s his station.
8
Here not being strait,
He forms a good eight.
Here is the final pair:—
9
While drinking his Wine,
He appears like a nine.
0
Nine Forms having past
He’s a Cypher at last.
If you “resist disasters,” how may this affect one of your home circle?
1 × 8 + 1 = 9
12 × 8 + 2 = 98
123 × 8 + 3 = 987
1234 × 8 + 4 = 9876
12345 × 8 + 5 = 98765
123456 × 8 + 6 = 987654
1234567 × 8 + 7 = 9876543
12345678 × 8 + 8 = 98765432
123456789 × 8 + 9 = 987654321
If you tell a schoolboy that the longest side of a triangular field measures 100 rods, and that each of the other sides measures 50 rods, and ask him to estimate the value of its grass at £1 per acre, how should he answer?
What is the smallest number of straight lines which can be drawn within this square so as to enclose each of the wheels within separate boundaries?
While solving this, rotate the paper in your hand, and see the wheels spin.
A market gardener who has a large square plot of ground wishes to reserve a fourth of it in the shape of a triangle for himself, as is shown in the diagram—
and to divide the remainder among his four sons, so that each shares equally, with plots of similar shape. How did he mark it out for them?
This appears in a less perfect form in “The Twentieth Century Standard Puzzle Book.”
Here is a simple little puzzle which may amuse anyone who has paper and pencil at hand:—
Can you combine three figures similar to Fig. A with two similar to Fig. B, so that a perfect Latin cross is formed?
It is, of course, an easier matter to cut out five such pieces in paper or cardboard, and arrange them in the form required.
The missing words are spelt with the same seven letters.
Four poor men were living in the cottages shown in this diagram, round a central lake well stocked with fish. Four rich men built their houses further afield, and selfishly determined to exclude their neighbours from access to the water.
How could they do this effectually without cutting themselves off from the lake?
150 hat robe or tent
Can you form from this the name of a famous British author, treating the 150 as Roman numerals?
Cut out in cardboard four pieces of the shape and size of each of the large patterns, and two pieces of the small one:—
Now arrange these ten pieces so that they form a perfect square.
The dotted lines in this diagram show how the figure can be divided into nine parts by four straight cuts
which can be reunited to form a perfect cross.
Tom Larkins, proud of his prize for arithmetic, challenged his sisters to show on a blackboard that if 50 is subtracted from the sum of the nine digits, the result is equal to the number obtained by dividing their sum by 3. How did he prove his point?
Take in paper or cardboard a figure made up of a square and half of a similar square, thus:—