Edward Winter

#### A) Mutilated game-score

The Patzer, who moved only one pawn, was so mortified by his quick defeat that he burned the score-sheet. Did he burn it enough to disguise how he was mated?

(This puzzle appeared in C.N. 4075, with a clue in C.N. 4084.)

#### B) Brunswick’s message

A tough old puzzle from the days of the descriptive notation was given in C.N. 3530 (a clue being added in C.N. 3536):

‘Below is the “score” of a game found in A.D. Brunswick’s rooms after his death under mysterious circumstances. It was in Brunswick’s handwriting. At first it aroused no suspicions, but Inspector Snooper, a keen chessplayer, saw at once that it was some sort of cryptogram.’

‘What was Brunswick’s message?’

Source: pages 28-29 of Caliban’s Problem Book by Hubert Phillips (‘Caliban’), S.T. Shovelton and G. Struan Marshall (London, 1933).

#### C) A mathematical puzzle

Below is the first in a series of puzzles from C.N.s 3537, 3551 and 3555:

‘The competitors in the Rookwood Chess Congress are organized in two sections. In each section each competitor plays one game against each of the other competitors in that section.

This meant, last year, that the secretary had to arrange 165 games. This year there is one more competitor in each section.

How many games must the secretary arrange?’

Sources: page 198 of Hubert Phillips’s Heptameron (London, 1945) and page 66 of Phillips’ Problem Omnibus Volume 1 (London, 1960).

#### D) Sir Richard begins his tour

Source: page 81 and pages 231-232 of Caliban’s Problem Book by Hubert Phillips (‘Caliban’), S.T. Shovelton and G. Struan Marshall (London, 1933).

E) Chess tournament

‘“For the purposes of our chess tournament”, said Woodpusher, “we divided our players into two groups. Each player played two games against each other player in his group. That did away with all possibility of unfairness in regard to the opening move.”

“There must have been a large number of games played altogether.”

“Exactly 200”, said Woodpusher.

How many players in all took part in the tournament?’

Source: Problem Omnibus Volume 1 by H. Phillips (London, 1960), page 73.

F) 100-board match

‘Representatives of Doomshire and Gloomshire met to play chess over 100 boards. Both men and women players took part; each county producing more than 50 men players.

More women played for Gloomshire than for Doomshire.

It was arranged that, so far as possible, men should be matched against men and women against women. This meant that there were only mixed matches (men versus women) to the extent to which the number of men players representing Doomshire exceeded the number of men representing Gloomshire.

On the boards where men were matched against men, Doomshire won three matches out of five. On the boards where women were matched against women, Gloomshire won two matches out of three. And on the boards where Doomshire’s surplus men met Gloomshire’s surplus women, the Doomshire players won two-thirds of the matches. No game ended in a draw. The result was a very narrow win for Doomshire by 51 games to 49.

How many men played for Doomshire?’

Sources: The Hubert Phillips Annual 1951 (London, 1950), page 160 and Problem Omnibus Volume 1 by H. Phillips (London, 1960), page 87.

G) Giuoco Piano

‘“I’m competing”, said Gambitt, “in the Minor Open Reserves at Prawnville.”

“Oh yes? Do you expect to win a prize?”

“Can’t say. There are four prizes altogether.”

“And how many competitors?”

“Twelve. But of course they may divide one or more of the prizes. Scoring is on the usual plan, you see: one point for a win, half a point for a draw. One year all 12 competitors scored five and a half points; the four prizes were divided among them. Last year three competitors tied for first place – they shared the first three prizes – then came three more competitors with equal points; they divided the fourth place. So, you see, there’s always a chance.”

“If I were you, Gambitt”, I said, “I wouldn’t be too ambitious. Aim at scoring just enough points to be certain of at least a share in a prize.”

“Good idea”, said Gambit, “but how many points is that?”

How many points is it?’

Source: Problem Omnibus Volume 1 by H. Phillips (London, 1960), pages 114-115.

#### H) Wrong number

‘When Mrs Orme went into the nursery the children were playing with the chessmen.

“What are you doing, dears?”

“Why”, said Ronnie, “Clara and I were talking about our phone number. Clara says it has 32 pairs of factors.”

“So it has”, said Mrs Orme, who had worked that out herself. “But why the chessmen?”

“There are 32 of those”, said Ronnie. “I was putting one back in the box as I worked each pair of factors out. But, Mummy, there’s something wrong. I’ve finished my calculations, and there are still these eight black pawns.”

Mrs Orme took a hasty glance at his notebook. “Ronnie”, she said, “you are a duffer. You’ve got the number wrong.”

“Got the number wrong?” echoed Ronnie.

“Of course. You wouldn’t call yourself Rome, now would you?”

What is the Ormes’s phone number?’

Source: Problem Omnibus Volume 1 by H. Phillips (London, 1960), pages 119-120.

#### I) Secret Service

‘During the recent rebellion in Jehannum, a native runner was brought into the small fortified station of Ustaraf, which was occupied by a detachment of the Wellshires, and was found to be carrying in the folds of his pagri a tightly-folded paper, which he gave up without demur. The only writing on it was the following:

Major ffeatherstonehaugh-Haugh, a keen but incompetent chessplayer, who was in command, was greatly interested, and guessed that it must be a chess problem sent to him by Legge-Pullar, who had taught him the rudiments of the game, and whom he knew to be on Intelligence duty somewhere in the interior. He therefore set himself to solve the problem, which seemed to be rather unusual; so unusual, in fact, that three days later he had made nothing of it when another runner was brought in, bearing a paper on which the following was written:

AHAMIT TOT THAR TINALI EFAI ETCHL KRPS SOTTURA EPASTAI APONRR NIWDSIN IHLGT.

Major ffeatherstonehaugh-Haugh regrets he is unable to make head or tail of this, and begs you to translate it for him, as he is not familiar with any Oriental language.’

Source: Caliban’s Problem Book by H. Phillips (‘Caliban’), S.T. Shovelton and G. Struan Marshall (London, 1933), pages 59-60.

#### J) Eques enucleat castaneam

‘When I met Professor Graeme Atta the other day he showed me an interesting old manuscript book which he had come across when he was browsing among the second-hand bookstalls in Charing Cross Road. The book plate was almost indecipherable, but as far as I could make out bore the inscription “ex libris Samueli Loyd”. One of the pages contained a curious Latin cryptogram which seems to be of more than passing interest. Here is a copy of it:

Quot annos nata est Maria?

Source: Caliban’s Problem Book by H. Phillips (‘Caliban’), S.T. Shovelton and G. Struan Marshall (London, 1933), page 127.

#### K) Sawing the chessboard

Now, a problem by Sam Loyd given in C.N. 3596:

‘This clever young carpenter received a chest of tools for a Christmas present, and immediately set to work to make a fine chessboard to present to Dr Lasker, the chess champion of the world. Dr Lasker is a great mathematician and puzzlist as well as a marvelous chessplayer, but can he beat our puzzlists in discovering the largest number of different pieces that the carpenter could have used in making this board?

Each piece must be made up of squares. One piece can be a single black square, another piece a single white square. Only one piece may consist of two squares, because all two-square pieces are alike. But a three-square piece has four different forms – a straight row with a black square in the middle, a straight row with a white square in the middle, a crooked piece with one black square, and a crooked piece with one white square. When you have divided the checkerboard into the greatest number of pieces, you will have solved the puzzle.’

#### L) Setting up the pieces

Finally, a puzzle by Henry Ernest Dudeney, from C.N. 3644:

‘I have a single chessboard and a single set of chessmen. In how many different ways may the men be correctly set up for the beginning of a game? I find that most people slip at a particular point in making the calculation.’

Source: Amusements in Mathematics by H.E. Dudeney (London, 1917), page 105.

All the solutions can be found in the pages of Chess Notes, and a complete list of relevant C.N. items is given under ‘Puzzles’ in our Factfinder. For biographical and other information about Hubert Phillips, see The Chess-loving Puzzle-master. A further problem by him (‘Living-chess puzzle’) appeared on pages 71-72 of Chess Facts and Fables.

The above article originally appeared at ChessBase.com.

In a tournament a well-known player won a game against H.E. Atkins, who complimented him on his youthful verve. The player replied:

‘I am so grateful to you, but I do not feel youthful. The day before yesterday I was 51, and next year I shall be 54.’

Who was the player and where did his game against Atkins take place?

(10240)

‘I am so grateful to you, but I do not feel youthful. The day before yesterday I was 51, and next year I shall be 54.’

The speaker of these imaginary words was Amos Burn (born on 31 December 1848) after his game against H.E. Atkins in the Craigside tournament in Llandudno on 1 January 1901. (Page 543 of Richard Forster’s monograph on Burn notes that the game-score has not been found.)

There was a small anagrammatic clue with ‘I am so’, and the item was our adaptation of a puzzle (concerning Sherlock Holmes and Dr Watson, and with no chess connection) on page 47 of Murder at the Chessboard edited by ‘P.T. Houdunitz’ (New York, 2001).

Chess has only a few mentions in the book, whose title is derived from a simple detective story by Stan Smith on pages 116-119 concerning a game of monochromatic chess.

Another of the puzzles interspersed among the short stories has this unhelpful textless solution at the end of the book (page 239):

(10245)

On page 239 of Murder at the Chessboard edited by ‘P.T. Houdunitz’ (New York, 2001) the above was the (full) solution to a puzzle set on page 166.

Having placed a rook on one of the four centre squares of the board, Sherlock Holmes asked Dr Watson:

‘What is the minimum number of moves this rook needs to make in order to pass over all the squares on the board and then return to its original square?’

(10282)

#### Latest update: 31 January 2017.

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