Fermat's Bicycle

Основная информация
Автор: Alice Silverberg & Karl Rubin
RSCDS: Не RSCDS
Сочинен в России: Нет
Публикация: -
Рекомендуемая музыка: -
Параметры
Тип танца: Strathspey
Тип сета: Longwise set
Размер: 4x40
Формат сета: 4 couples
Танцующие пары: 4
MiniCribs
1-8
1s & 3s petronella into centre as 2s & 4s step up, all set. 2s & 4s petronella into centre as 1s & 3s petronella onto opposite sides, all set
9-16
2s+4s dance full reel of 4 up/down centre
17-24
1s+2s also 3s+4s dance RH across once round, 2L leads top couples down Ladies’ side as 4M leads bottom couples up Men’s side
25-32
All Men (at top) also all Ladies circle 4H round once round to left then centre 4 dancers dance 1/2 R&L
33-36
1M+4L also 3M+2L (all on Ladies’ side) lead across between opposite couple, cross & cast back to Ladies’ side (opposite their ptnrs)
37-40
1s & 3s (in 2nd & 4th places) dance 1/2 Figs of 8 round couples above them to end 4 1 2 3
E-Cribs
or August in Erlangen
 
1-8
1c+3c Petronella Turn (2c+4c up) | all set ; all Petronella Turn and set
9-16
2c+4c (on midline) Reel4.
17-24
1c+2c & 3c+4c RHA ; 4M leads 3M, 4W, 3W in chase up M side, while{4} 2W leads 1W, 2M and 1M in chase down W side
25-32
1M+2M+3M+4M & 1W+2W+3W+4W circle4 left ; middle pairs (in 2pl+3pl) ½R&L (order on W side 1M, 4W, 3M, 2W)
33-40
1M+4W & 3M+2W lead (RHJ) across between opposite dancers, cross and cast back to exchanged places on W side (to 4,1x,2,3x) ; 1c+3c cross up RH and cast off (4,1,2,3)
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Изображение

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Заметки
This dance was devised for the Erlanger SCD group by Alice Silverberg and Karl Rubin in August of 1994. They had been working here for a term as mathematicians at the university. Over 350 years ago, Pierre de Fermat (1601-1665) stated a mathematics conjecture, which became known as Fermat’s Last Theorem. Andrew Wiles (whose first PhD student was Karl) announced a proof of the conjecture in June of 1993. The dance was written in honor of Wiles’ announcement of a proof of Fermat’s Last Theorem. The bicycle motif that occurs in the dance (note the wheels and spokes) commemorates the fact that Erlangen is a very bicycle-friendly town.

Видео 1 Reasonable
Видео 2 Animation