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Difference between revisions of "Gozinta Boxes"

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[[File:First_advertisement_for_Lubor_Die_in_1971_Magigram.png|300px|thumb|right|First advertisement for Lubor's Die in ''Magigram'' (March-April 1970)]]
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The '''Gozinta Boxes''' are a topological magic trick invented by [[Lubor Fiedler]] in 1966 and first introduced at the 1970 [[FISM]] convention in Amsterdam. In this trick, a die box is removed from a box. The positions are subsequently reversed and the outer box is now placed inside the die, creating a paradoxical situation.[[File:First_advertisement_for_Lubor_Die_in_1971_Magigram.png|300px|thumb|right|First advertisement for Lubor's Die in ''Magigram'' (March-April 1970)]]
The '''Gozinta Boxes''' are a topological magic trick invented by [[Lubor Fiedler]] in 1966 and first introduced at the 1970 [[FISM]] convention in Amsterdam. In this trick, a die box is removed from a box. The positions are subsequently reversed and the outer box is now placed inside the die, creating a paradoxical situation.
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The word 'gozinta' (sometimes written as 'gazinta') is an uncommon word that, according to [https://books.google.com/ngrams/graph?content=gozinta%2Cgazinta&year_start=1900&year_end=2008&corpus=15&smoothing=3&share=&direct_url=t1%3B%2Cgozinta%3B%2Cc0%3B.t1%3B%2Cgazinta%3B%2Cc0 Google ngram], first appears in the English language around 1910. The word gozinta is a form of [https://en.wikipedia.org/wiki/Eye_dialect eye dialect], just like words such as 'fella' instead of 'fellow' or 'helluva' instead of “hell of a ...”. The term gozinta was first used by primary school teachers to explain the principles of long division. For example, 2 gozinta 4 because 2 × 2 = 4, 4 gozinta 12 because 3 × 4 = 12, 8 gozinta 24, 9 gozinta 72 and so on. The word gozinta has twice been registered as a trademark with the United States Patent and Trademark Office.<ref>Peter Prevos (2016). ''[http://magicperspectives.net/gozinta-boxes/ The Box Goes In-Da-Box. A Treatise on the Gozinta Boxes]''. Third Hemisphere Publishing.</ref>
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The word 'gozinta' (sometimes written as 'gazinta') is an uncommon word that first appears in the English language around 1910.<ref>[https://books.google.com/ngrams/graph?content=gozinta%2Cgazinta&year_start=1900&year_end=2008&corpus=15&smoothing=3&share=&direct_url=t1%3B%2Cgozinta%3B%2Cc0%3B.t1%3B%2Cgazinta%3B%2Cc0 Google ngram], </ref> The word gozinta is a form of eye dialect<ref>https://en.wikipedia.org/wiki/Eye_dialect</ref>, just like words such as 'fella' instead of 'fellow' or 'helluva' instead of “hell of a ...”. The term gozinta was first used by primary school teachers to explain the principles of long division. For example, 2 gozinta 4 because 2 × 2 = 4, 4 gozinta 12 because 3 × 4 = 12, 8 gozinta 24, 9 gozinta 72 and so on. The word gozinta has twice been registered as a trademark with the United States Patent and Trademark Office.<ref>Peter Prevos (2016). ''[http://magicperspectives.net/gozinta-boxes/ The Box Goes In-Da-Box. A Treatise on the Gozinta Boxes]''. Third Hemisphere Publishing.</ref>
  
 
The first prototype of what we now know as the gozinta boxes was when Lubor Fiedler ran out of space in his small apartment. He discovered that two identical boxes of certain proportions almost perfectly fit into each other. This random occurrence spawned the development of what we now know as the gozinta boxes.<ref>Stinett, D. (2014). Lubor Fiedler: No Words. ''Genii Magazine'', 77, 60–76.</ref>
 
The first prototype of what we now know as the gozinta boxes was when Lubor Fiedler ran out of space in his small apartment. He discovered that two identical boxes of certain proportions almost perfectly fit into each other. This random occurrence spawned the development of what we now know as the gozinta boxes.<ref>Stinett, D. (2014). Lubor Fiedler: No Words. ''Genii Magazine'', 77, 60–76.</ref>

Revision as of 20:08, 17 October 2016

The Gozinta Boxes are a topological magic trick invented by Lubor Fiedler in 1966 and first introduced at the 1970 FISM convention in Amsterdam. In this trick, a die box is removed from a box. The positions are subsequently reversed and the outer box is now placed inside the die, creating a paradoxical situation.
First advertisement for Lubor's Die in Magigram (March-April 1970)

The word 'gozinta' (sometimes written as 'gazinta') is an uncommon word that first appears in the English language around 1910.[1] The word gozinta is a form of eye dialect[2], just like words such as 'fella' instead of 'fellow' or 'helluva' instead of “hell of a ...”. The term gozinta was first used by primary school teachers to explain the principles of long division. For example, 2 gozinta 4 because 2 × 2 = 4, 4 gozinta 12 because 3 × 4 = 12, 8 gozinta 24, 9 gozinta 72 and so on. The word gozinta has twice been registered as a trademark with the United States Patent and Trademark Office.[3]

The first prototype of what we now know as the gozinta boxes was when Lubor Fiedler ran out of space in his small apartment. He discovered that two identical boxes of certain proportions almost perfectly fit into each other. This random occurrence spawned the development of what we now know as the gozinta boxes.[4]

Edwin Hooper of the Supreme Magic Company bought the rights to the trick and successfully marketed it under the name Lubor Die. Jeffery Atkins introduced the name Gozinta Boxes at the 1971 Friendly Convention at Bideford.[5] Supreme Magic bought the rights to his script and started selling the prop under the name Gozinta Boxes, which has become the generic name for this magic plot.

A range of versions of the gozinta plot has been marketed over the past decades. In 1993 Tenyo released a close-up version under the name Parabox. This version included a sponge ball production by Toru Suzuki.


References

  1. Google ngram,
  2. https://en.wikipedia.org/wiki/Eye_dialect
  3. Peter Prevos (2016). The Box Goes In-Da-Box. A Treatise on the Gozinta Boxes. Third Hemisphere Publishing.
  4. Stinett, D. (2014). Lubor Fiedler: No Words. Genii Magazine, 77, 60–76.
  5. Adair, I. (1971). A score of ideas: The friendly Bideford convention 1971. Magigram, 3(5).