By Henry E. Dudeney

Virtually each kind of mathematical or logical poser is incorporated during this remarkable assortment — difficulties about the manipulation of numbers; unicursal and path difficulties; relocating counter puzzles; locomotion and pace difficulties; measuring, weighing, and packing difficulties; clock puzzles; mix and workforce difficulties. Greek move puzzles, difficulties regarding the dissection or superimposition of aircraft figures, issues and features difficulties, joiner's difficulties, and crossing river difficulties seriously try out the geometrical and topological mind's eye. Chessboard difficulties, related to the dissection of the board or the situation or circulation of items, age and kinship problems, algebraical and numerical difficulties, magic squares and strips, mazes, puzzle video games, and difficulties bearing on video games provide you with an unparalled chance to workout your logical, in addition to your mathematical agility.

Each challenge is gifted with Dudeney's particular urbane wit and sense of paradox, and every is supplied with a clearly-written resolution — and sometimes with an fun and instructive dialogue of the way others attempted to assault it and failed. lots of the difficulties are unique creations — yet Dudeney has additionally incorporated many age-old puzzlers for which he has came upon new, incredible, and customarily easier, solutions.

*"Not in basic terms an entertainment yet a revelation … "*— THE SPECTATOR.

*"The top miscellaneous number of the sort*

*…"*— NATURE.

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**Additional resources for Amusements in mathematics**

**Sample text**

Bill spent three shillings more than the average of the party. What was the actual amount of Bill's expenditure? −−SIMPLE MULTIPLICATION. If we number six cards 1, 2, 4, 5, 7, and 8, and arrange them on the table in this order:−− 142857 We can demonstrate that in order to multiply by 3 all that is necessary is to remove the 1 to the other end of the row, and the thing is done. The answer is 428571. Can you find a number that, when multiplied by 3 and divided by 2, the answer will be the same as if we removed the first card (which in this case is to be a 3) From the beginning of the row to the end?

Although we should always observe the exact conditions of a puzzle we must not read into it conditions that are not there. Many puzzles are based entirely on the tendency that people have to do this. The very first essential in solving a puzzle is to be sure that you understand the exact conditions. Now, if you divided your square in half so as to produce Fig. 35 it is possible to cut it into as few as three pieces to form a Greek cross. We thus save a piece. I give another puzzle in Fig. 36. The dotted lines are added merely to show the correct proportions of the figure−−a square of 25 cells with the four corner cells cut out.

Illustration: FIG. ] [Illustration: FIG. ] Amusements in Mathematics 47 The other puzzle, like the one illustrated in Figs. 12 and 13, will show how useful a little arithmetic may sometimes prove to be in the solution of dissection puzzles. There are twenty−one of those little square cells into which our figure is subdivided, from which we have to form both a square and a Greek cross. Now, as the cross is built up of five squares, and 5 from 21 leaves 16−−a square number−−we ought easily to be led to the solution shown in Fig.