Winning ways for your mathematical plays: 4
Gespeichert in:
| Hauptverfasser: | , , |
|---|---|
| Format: | Buch |
| Sprache: | English |
| Veröffentlicht: |
London [u.a.]
CRC Press
2017
|
| Ausgabe: | Second edition, first issued in hardback |
| Online-Zugang: | Inhaltsverzeichnis |
| Beschreibung: | xvi, S. 801-964 Illustrationen, Diagramme |
| ISBN: | 9781138427556 |
Internformat
MARC
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| 035 | |a (OCoLC)1371316472 | ||
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| 245 | 1 | 0 | |a Winning ways for your mathematical plays |n 4 |c Elwyn R. Berlekamp ; John H. Conway ; Richard K. Guy |
| 250 | |a Second edition, first issued in hardback | ||
| 264 | 1 | |a London [u.a.] |b CRC Press |c 2017 | |
| 300 | |a xvi, S. 801-964 |b Illustrationen, Diagramme | ||
| 336 | |b txt |2 rdacontent | ||
| 337 | |b n |2 rdamedia | ||
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| 700 | 1 | |a Conway, John Horton |d 1937-2020 |e Verfasser |0 (DE-588)119529289 |4 aut | |
| 700 | 1 | |a Guy, Richard K. |d 1916-2020 |e Verfasser |0 (DE-588)124655254 |4 aut | |
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Datensatz im Suchindex
| _version_ | 1804184785996742656 |
|---|---|
| adam_text | Contents 23 Purging Pegs Properly 803 Central Solitaire ............................................................................................................ 804 Dudeney, Bergholt and Beasley....................................................................................805 Packages and Purges ................................................................................................... 807 Packages Provide Perfect Panacea ............................................................................. 809 The Rule of Two and the Rule of Three.................................................................... 811 Some Pegs Are More Equal Than Others ................................................................. 812 Reiss’s 16 Solitaire Position Classes............................................................................. 814 The Continental Board................................................................................................... 817 Playing Backwards and Forwards.................................................................................817 Pagoda Functons............................................................................................................ 818 The Solitaire Army......................................................................................................... 821 Managing Your Resources............................................................................................. 823 Unproductivity and the Prodigal Son ....................................................................... 825 Deficit
Accounting and the G.N.P..................................................................................826 Accounting for Two-Peg Reversal Problems.............................................................. 826 Forgetting the Order Can Be Useful.......................................................................... 827 Beasley’s Exit Theorems................................................................................................ 829 A Stolid Survivor Problem............................................................................................. 829 Another Hard Problem................................................................................................... 831 The Spinner...................................................................................................................... 833 Our Fine Finalist............................................................................................................ 834 Doing the Splits ............................................................................................................ 834 All Soluble One-Peg Problems on the Continental Board........................................ 835 The Last Two Moves...................................................................................................... 835 A 20-Man Solitaire Army............................................................................................. 835 Fool’s Solitaire, Etc.......................................................................................................... 835 ix
x CONTENTS Beasley Proves Bergholt Is Best.................................................................................... 837 The Classical Problems ................................................................................................ 839 References and Further Reading.................................................................................... 840 24 Pursuing Puzzles Purposefully 843 Soma ............................................................................................................................... 843 Blocks-in֊a-Box................................................................................................................ 844 Hidden Secrets................................................................................................................ 844 The Hidden Secrets of Soma ....................................................................................... 845 Hoffman’s Arithmetico-Geometric Puzzle ................................................................. 847 Coloring Three-by-Threee-by-Three by Three, Bar Three ..................................... 848 Wire and String Puzzles................................................................................................ 849 The Magic Mirror Method............................................................................................ 849 The Barmy Braid.............................................................................................................853 The Artful
Arrow........................................................................................................... 854 The Magic Movie Method............................................................................................ 854 Party Tricks and Chinese Rings.................................................................................... 856 Chinese Rings and the Gray Code .............................................................................. 858 The Tower of Hano.......................................................................................................... 861 A Solitaire-Like Puzzle and Some Coin-Sliding Problems........................................ 863 The Fifteen Puzzle and the Lucky Seven Puzzle ..................................................... 864 All Other Courses for Point-to-Point ...........................................................................867 The Hungarian Cube-BŰvös Kocka.............................................................................. 868 Just How Chaotic Can the Cube Get?........................................................................869 Chief Colors and Chief Faces....................................................................................... 869 Curing the Cube............................................................................................................. 871 A: Aloft, Around (Adjust) and About........................................................................872 B: Bottom Layer Corner Cubelets
.............................................................................. 872 C: Central Layer Edge Cubelets.................................................................................... 872 D: Domiciling the Top Edge Cubelets ....................................................................... 872 E: Exchanging Pairs of Top Corners........................................................................... 874 F: Finishing Flips and Fiddles....................................................................................... 874 Explanations................................................................................................................... 874 Improvements................................................................................................................... 875 Elena’s Elements............................................................................................................. 876 Are You Partial to Partial Puzzles?.............................................................................. 876 Other “Hungarian” Objects.......................................................................................... 876 A Trio of Sliding Block Puzzles.................................................................................... 877 Tactics for Solving Such Puzzles ................................................................................. 878 Counting Your Moves ................................................................................................... 885 Paradoxical Pennies
.......................................................................................................885 Paradoxical Dice............................................................................................................. 886 More on Magic Squares ................................................................................................ 886 The Magic Tesseract....................................................................................................... 891
о CONTENTS xi Adams’s Amazing Magic Hexagon..............................................................................892 The Great Tantalizer...................................................................................................... 892 Polyominoes, Polyiamonds and Searching Policy ..................................................... 894 Alan Schoen’s Cyclotome............................................................................................. 897 Macmahon’s Superdominoes.......................................................................................... 899 Quitominal Dodecahedra................................................................................................ 900 The Doomsday Rule...................................................................................................... 903 ... and Easter Easily...................................................................................................... 905 How Old is the Moon?................................................................................................... 907 Jewish New Year (Rosh Hashana) ..............................................................................908 Blocks-in-a-Box................................................................................................................ 910 The Somap...................................................................................................................... 910 Solutions to the Arithmetico-Geometric Puzzle........................................................ 913 ... and One for
“Three” Too!....................................................................................... 916 Hares and Tortoises ...................................................................................................... 916 The Lucky Seven Puzzle ............................................................................................. 916 Top Face Alterations for the Hungarian Cube........................................................... 917 The Century Puzzle...................................................................................................... 919 Adams’s Amazing Magic Hexagon ............................................................................. 919 Flags of the Allies Solution .......................................................................................... 920 All Hexiamond Solutions Found.................................................................................... 920 The Three Quintominal Dodecahedra ....................................................................... 921 Answer to Exercise for Experts.................................................................................... 921 Where Do the Black Edges of Magmahon Squares Go?........................................... 921 Doomsday Answers..........................................................................................................922 References and Further Reading.................................................................................... 923 25 What is Life? 927 Still
Life............................................................................................................................ 929 Life Cycles ...................................................................................................................... 930 The Glider and Other Space Ships..............................................................................931 The Unpredictability of Life......................................................................................... 934 Gardens of Eden............................................................................................................. 938 Life’s Problems are Hard!............................................................................................. 939 Making a Life Computer................................................................................................ 940 When Glider Meets Glider............................................................................................. 941 How to Make a not Gate................................................................................................ 942 The Eater ...................................................................................................................... 943 Gliders Can Build Their Own Guns!.......................................................................... 947 The Kickback Reaction . ............................................................................................... 947 Thinning a Glider
Stream............................................................................................. 947 Building Blocks for Our Computer..............................................................................948 Auxiliary Storage.............................................................................................................951 How We Move Blocks ................................................................................................... 952
xii CONTENTS A Little Difficulty............................................................................................................ 954 Mission Completed—Will Self-Destruct .................................................................... 955 Life Computers Can Reproduce! ................................................................................ 958 Genetic Engineering...................................................................................................... 958 Whither Life?...................................................................................................................958 References and Further Reading................................................................................... 959
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| adam_txt |
Contents 23 Purging Pegs Properly 803 Central Solitaire . 804 Dudeney, Bergholt and Beasley.805 Packages and Purges . 807 Packages Provide Perfect Panacea . 809 The Rule of Two and the Rule of Three. 811 Some Pegs Are More Equal Than Others . 812 Reiss’s 16 Solitaire Position Classes. 814 The Continental Board. 817 Playing Backwards and Forwards.817 Pagoda Functons. 818 The Solitaire Army. 821 Managing Your Resources. 823 Unproductivity and the Prodigal Son . 825 Deficit
Accounting and the G.N.P.826 Accounting for Two-Peg Reversal Problems. 826 Forgetting the Order Can Be Useful. 827 Beasley’s Exit Theorems. 829 A Stolid Survivor Problem. 829 Another Hard Problem. 831 The Spinner. 833 Our Fine Finalist. 834 Doing the Splits . 834 All Soluble One-Peg Problems on the Continental Board. 835 The Last Two Moves. 835 A 20-Man Solitaire Army. 835 Fool’s Solitaire, Etc. 835 ix
x CONTENTS Beasley Proves Bergholt Is Best. 837 The Classical Problems . 839 References and Further Reading. 840 24 Pursuing Puzzles Purposefully 843 Soma . 843 Blocks-in֊a-Box. 844 Hidden Secrets. 844 The Hidden Secrets of Soma . 845 Hoffman’s Arithmetico-Geometric Puzzle . 847 Coloring Three-by-Threee-by-Three by Three, Bar Three . 848 Wire and String Puzzles. 849 The Magic Mirror Method. 849 The Barmy Braid.853 The Artful
Arrow. 854 The Magic Movie Method. 854 Party Tricks and Chinese Rings. 856 Chinese Rings and the Gray Code . 858 The Tower of Hano. 861 A Solitaire-Like Puzzle and Some Coin-Sliding Problems. 863 The Fifteen Puzzle and the Lucky Seven Puzzle . 864 All Other Courses for Point-to-Point .867 The Hungarian Cube-BŰvös Kocka. 868 Just How Chaotic Can the Cube Get?.869 Chief Colors and Chief Faces. 869 Curing the Cube. 871 A: Aloft, Around (Adjust) and About.872 B: Bottom Layer Corner Cubelets
. 872 C: Central Layer Edge Cubelets. 872 D: Domiciling the Top Edge Cubelets . 872 E: Exchanging Pairs of Top Corners. 874 F: Finishing Flips and Fiddles. 874 Explanations. 874 Improvements. 875 Elena’s Elements. 876 Are You Partial to Partial Puzzles?. 876 Other “Hungarian” Objects. 876 A Trio of Sliding Block Puzzles. 877 Tactics for Solving Such Puzzles . 878 Counting Your Moves . 885 Paradoxical Pennies
.885 Paradoxical Dice. 886 More on Magic Squares . 886 The Magic Tesseract. 891
о CONTENTS xi Adams’s Amazing Magic Hexagon.892 The Great Tantalizer. 892 Polyominoes, Polyiamonds and Searching Policy . 894 Alan Schoen’s Cyclotome. 897 Macmahon’s Superdominoes. 899 Quitominal Dodecahedra. 900 The Doomsday Rule. 903 . and Easter Easily. 905 How Old is the Moon?. 907 Jewish New Year (Rosh Hashana) .908 Blocks-in-a-Box. 910 The Somap. 910 Solutions to the Arithmetico-Geometric Puzzle. 913 . and One for
“Three” Too!. 916 Hares and Tortoises . 916 The Lucky Seven Puzzle . 916 Top Face Alterations for the Hungarian Cube. 917 The Century Puzzle. 919 Adams’s Amazing Magic Hexagon . 919 Flags of the Allies Solution . 920 All Hexiamond Solutions Found. 920 The Three Quintominal Dodecahedra . 921 Answer to Exercise for Experts. 921 Where Do the Black Edges of Magmahon Squares Go?. 921 Doomsday Answers.922 References and Further Reading. 923 25 What is Life? 927 Still
Life. 929 Life Cycles . 930 The Glider and Other Space Ships.931 The Unpredictability of Life. 934 Gardens of Eden. 938 Life’s Problems are Hard!. 939 Making a Life Computer. 940 When Glider Meets Glider. 941 How to Make a not Gate. 942 The Eater . 943 Gliders Can Build Their Own Guns!. 947 The Kickback Reaction . . 947 Thinning a Glider
Stream. 947 Building Blocks for Our Computer.948 Auxiliary Storage.951 How We Move Blocks . 952
xii CONTENTS A Little Difficulty. 954 Mission Completed—Will Self-Destruct . 955 Life Computers Can Reproduce! . 958 Genetic Engineering. 958 Whither Life?.958 References and Further Reading. 959 |
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| author | Berlekamp, Elwyn R. 1940-2019 Conway, John Horton 1937-2020 Guy, Richard K. 1916-2020 |
| author_GND | (DE-588)123359732 (DE-588)119529289 (DE-588)124655254 |
| author_facet | Berlekamp, Elwyn R. 1940-2019 Conway, John Horton 1937-2020 Guy, Richard K. 1916-2020 |
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| author_sort | Berlekamp, Elwyn R. 1940-2019 |
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| discipline | Mathematik |
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| edition | Second edition, first issued in hardback |
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| spelling | Berlekamp, Elwyn R. 1940-2019 Verfasser (DE-588)123359732 aut Winning ways for your mathematical plays 4 Elwyn R. Berlekamp ; John H. Conway ; Richard K. Guy Second edition, first issued in hardback London [u.a.] CRC Press 2017 xvi, S. 801-964 Illustrationen, Diagramme txt rdacontent n rdamedia nc rdacarrier Conway, John Horton 1937-2020 Verfasser (DE-588)119529289 aut Guy, Richard K. 1916-2020 Verfasser (DE-588)124655254 aut (DE-604)BV048642414 4 Digitalisierung UB Passau - ADAM Catalogue Enrichment application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=034017377&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
| spellingShingle | Berlekamp, Elwyn R. 1940-2019 Conway, John Horton 1937-2020 Guy, Richard K. 1916-2020 Winning ways for your mathematical plays |
| title | Winning ways for your mathematical plays |
| title_auth | Winning ways for your mathematical plays |
| title_exact_search | Winning ways for your mathematical plays |
| title_exact_search_txtP | Winning ways for your mathematical plays |
| title_full | Winning ways for your mathematical plays 4 Elwyn R. Berlekamp ; John H. Conway ; Richard K. Guy |
| title_fullStr | Winning ways for your mathematical plays 4 Elwyn R. Berlekamp ; John H. Conway ; Richard K. Guy |
| title_full_unstemmed | Winning ways for your mathematical plays 4 Elwyn R. Berlekamp ; John H. Conway ; Richard K. Guy |
| title_short | Winning ways for your mathematical plays |
| title_sort | winning ways for your mathematical plays |
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