Chris Wasshuber - Samuel Cox Hooker and his Rising Cards

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    Dr. Samuel Cox Hooker's Rising Cards have been an unexplainable fascination for nearly a century. Hooker first showed his effect in 1914, and in 1993 and 2007 John Gaughan gave abbreviated performances. Nobody who has seen the Hooker Rising Cards performed has ever been able to explain how such effects can be accomplished. This includes the most notable and most knowledgeable magicians from past and present. How can, from a borrowed and shuffled deck, any card called for rise in the fairest possible manner on a well lit stage only a few feet from the spectators?

    This work is not just about how I think Hooker achieved these incredible effects, but about a fascinating man and the fascinating history of rising card apparatus. Samuel Cox Hooker and his Rising Cards will first examine three famous card rising apparatus: the Hofzinser card automaton, the Neyhart houlette, and Joseffy's rising cards. It then examines Hooker the person covering his private, scientific, and magic achievements.

    This is followed by two theories of how the Hooker Rising Cards could be done. The first theory was purely based on my conclusions studying the historical record and is most likely not how it is done. The second theory arose from observations brought to me by individuals who have seen one of the 2007 reenactments and it can exactly replicate a core set of effects. I built a Lego prototype to prove that this mechanism works, is practical and indeed replicates the effects precisely. You will be able to see photos of the prototype and read a detailed description of it.

    I have studied the historical records, I have extensively communicated with people who have seen Gaughan's reenactments in 1993 and 2007 and I have thought for countless of hours, pieced together clues, and applied my own understanding of magic methods and technology. However, it is not possible for me to say that one of my methods is 'the' method used by Hooker, but I have proven it is at least 'a' method. Potentially it is even a more practical method than the original method.

    Samuel Hooker created his rising cards to stimulate magicians to think and come up with their own solutions and explanations and through that process of inquiry, to develop new methods and techniques. As a scientist this is a very natural way of learning. Nature exposes us to all kinds of mysteries, questions, and puzzles and scientists try to explain them. They conduct experiments and think logically about them to advance their understanding of nature. Fundamentally scientists are driven by nature's secrets and want to understand and explain them. In the same way Hooker is presenting magicians with a mystery and he is asking us to think about ways how it could be done. Hooker himself solicited explanations from his spectators. This work is my answer to Hooker's solicitation.

    This publication was written with this very spirit in mind. Perhaps it stimulates others to also think hard about new ways to achieve such effects. I have communicated with other magicians, some of them notable and recognized, who have developed their own theories about how Hooker did it. This lead to exciting and stimulating exchanges of ideas and critiques - exactly the kind of effect Hooker wanted to achieve with his "Impossibilities".

    (For a short biographical sketch published in a Google map click here.)

    At the end of the book you will find a chronological record and reproductions of many articles and letters, including unpublished records, related to Samuel Hooker. This makes for fascinating reading regardless of if you agree with my theories or not.

    [Please keep in mind that the book and ebook differ in the following way: All photos and illustrations which are color in the ebook are in b/w in the book. The book has been reformatted to a smaller form factor 6'' x 9''. Should I have the time to release a video of my prototype, then such a video will only be part of the ebook, not the book.]

    1. Contents
    2. Acknowledgment
    3. Introduction
    4. Other Famous Any Card Rises
    5. - Hofzinser
    6. - Neyhart
    7. - Joseffy
    8. Hooker the Person
    9. How Could it be Done? (theory #1 - probably not)
    10. - Hooker's idea
    11. - Boundary conditions
    12. - Fundamental method
    13. - Multiple methods for the same effect
    14. - Afterthoughts
    15. Card March
    16. How Could it be Done? (theory #2 - much better)
    17. People in the Know
    18. Chronological Source Documents
    19. 1913, July
    20. 1914, April
    21. 1915, June
    22. 1915, August
    23. 1916, January
    24. 1916, March
    25. 1917, July 6th
    26. 1917, September 25th
    27. 1918, January
    28. 1918, February
    29. 1918, February 16th
    30. 1918, March 16
    31. 1918, March 23
    32. 1918, April 20th
    33. 1918, May 11th
    34. 1918, September
    35. 1927
    36. 1929, April 10th
    37. 1929, April 20th
    38. 1929, April
    39. 1929, April
    40. 1929, June
    41. 1929, June 10th
    42. 1929, November
    43. Undated
    44. 1934
    45. 1935, January
    46. 1935, October 14th
    47. 1935, November
    48. 1936
    49. 1936, June 19th
    50. 1936, September
    51. 1936, November
    52. 1937, June
    53. 1937, July
    54. 1937, August
    55. 1939, January
    56. 1944
    57. Undated
    58. 1945, July
    59. 1947, June
    60. 1949, April
    61. 1949, April
    62. 1949, June
    63. 1951, August
    64. 1955, February
    65. 1966, July 5th
    66. 1966, June
    67. 1966, October
    68. 1967, April (John Mulholland in Pallbearers Review and Magic Circular)
    69. 1970, July
    70. 1976
    71. 1993
    72. 1993, November, 6th (Gene Matsuura's personal notes)
    73. 1994, January
    74. 1994, January (Bill Miesel in Precursor)
    75. 1994, April
    76. 1994, May 9th
    77. 1995 (John Booth in Fine Art of Hocus Pocus)
    78. 2007
    79. 2007, November 9th
    80. 2007, December
    81. 2008, January
    82. About the Author
    83. About the Publisher

    1st edition 2007, 109 pages.
    word count: 55341 which is equivalent to 221 standard pages of text