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Salchow jump

From Wikipedia, the free encyclopedia
Figure skating element
Element nameSalchow jump
Scoring abbreviationS
Element typeJump
Take-off edgeBack inside
Landing edgeBack outside
InventorUlrich Salchow

The Salchow jump is an edge jump in figure skating. It was named after its inventor, Ulrich Salchow, in 1909. The Salchow is accomplished with a takeoff from the back inside edge of one foot and a landing on the back outside edge of the opposite foot. It is "usually the first jump that skaters learn to double, and the first or second to triple".[1] Timing is critical because both the takeoff and landing must be on the backward edge. A Salchow is deemed cheated if the skate blade starts to turn forward before the takeoff, or if it has not turned completely backward when the skater lands back on the ice.[1]

In competitions, the base value of a single Salchow is 0.40, for a double Salchow it is 1.30, for a triple 4.30, 9.70 for a quadruple, and 14 for a quintuple.[2]

History

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Ulrich Salchow, inventor of the Salchow jump

The Salchow jump is an edge jump in the sport of figure skating. It was named after its inventor, Swedish world champion Ulrich Salchow in 1909.[3][4] According to writer Ellyn Kestnbaum, American skater Theresa Weld "received reprimands" at the 1920 Olympics "for performing a single Salchow jump because her skirt would fly up to her knees, creating an image deemed too risque".[5][6]

Firsts

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Abbr. Jump element Skater Nation Event Ref.
2S Double Salchow (women's) Cecilia Colledge  Great Britain 1936 European Championships [7]
3S Triple Salchow (men's) Ronald Robertson  United States 1955 World Championships [8]
Triple Salchow (women's) Petra Burka  Canada 1962 Canadian Championships [8][a]
Triple Salchow (women's) Helli Sengstschmid  Austria 1961 European Championships [8]
Triple Salchow (women's) Jana Mrázková  Czech Republic 1961 European Championships [8]
4S Quadruple Salchow (men's) Timothy Goebel  United States 1997-1998 Junior Grand Prix final [8]
Quadruple Salchow (women's) Miki Ando  Japan 2002-2003 Junior Grand Prix final [8]
Japanese figure skater Miki Ando (2009)

Multiple quadruple Salchows in one program

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Description Skater Nation Event Ref.
Quad Salchow w/quad toe loop jump (male's) Ilia Klimkin Russia Russia 1999 Nebelhorn Trophy [8]
Quad Salchow w/quad toe loop (women's) Alexandra Trusova Russia Russia 2018 World Junior Championships [8]
Two quad Salchows in combination with the triple and quadruple toe loop (men's) Timothy Goebel United States United States 1999 Skate America [8]
Four quad jumps in the same program: Two quad Salchows, one in combination with the double toe loop; the quadruple toe loop in combination with the double toe loop; and the quadruple toe loop (men's) Nathan Chen United States United States 2016 U.S. Championships [9]
Four quad jumps in the same program: Quad Salchow, quad Lutz, quad toe loop jump-triple toe loop, quad toe loop-Euler-triple Salchow (women's) Alexandra Trusova Russia Russia 2019 Japan Open [9]
Five quad jumps in the same program: the quad Salchow; the quad Lutz jump in combination with the triple toe; the quadruple flip jump; the quadruple toe in combination with the double toe and double loop; and the quadruple toe (men's) Nathan Chen  United States 2017 U.S. Championships

2017 Four Continents Championships

[9]
Throw quad Salchow (pair skating) Tiffany Vise and Derek Trent United States United States 2007 Trophee Eric Bompard [9]

Execution

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As defined by the ISU, the Salchow jump is an edge jump. Its takeoff is made from the back inside edge of one foot and its landing is made on the back outside edge of the opposite foot.[3] The skater enters into the jump with a backward approach, launches it using their inside edge, and lands on the opposite outside edge.[10] The free leg is extended behind the skater and swings toward the front as they spring into the air while, at the same time, drawing in their arms.[11] Skaters do not have to draw in their arms or free leg close to their bodies while performing the single Salchow because bringing the free side of their bodies forward and around the opposite side of their bodies after they turn towards the back, is enough to produce the necessary rotation.[1]

The rotation in the air, with respect to a fixed point, is slightly less than 360 degrees because the takeoff edge curves in the same direction as the rotation in the air. When a skater pulls the arms into their body and/or brings their free leg inward, more rotations can be performed; for this reason, the Salchow is "usually the first jump that skaters learn to double, and the first or second to triple".[1] As U.S. Figure Skating states, however, "timing is critical"[11] because both the takeoff and landing must be on the backward edge.

Footnotes

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  1. ^ Not definitely established. A report from the 1961 European Championships stated that Helli Sengstschmid from Austria and Jana Mrazkova from Czechoslovakia had already successfully landed a triple Salchow.

References

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  1. ^ a b c d Kestnbaum, p. 284
  2. ^ "ISU Communication 2656 Single and Pair Skating". International Skating Union. pp. 2–4. Retrieved 5 November 2024.
  3. ^ a b Media guide, p. 16
  4. ^ Hines, p. 193
  5. ^ Kestnbaum, p. 92
  6. ^ Eschner, Kat (6 February 2018). "A Brief History of Women's Figure Skating". Smithsonian Magazine. Retrieved 28 June 2024.
  7. ^ Hines, p. xxiv
  8. ^ a b c d e f g h i Media guide, p. 17
  9. ^ a b c d Media guide, p. 18
  10. ^ Park, Alice (22 February 2018). "Everything You Ever Wanted to Know About Figure Skating Jumps and Scores". Time Magazine. Retrieved 28 June 2024.
  11. ^ a b "Identifying Jumps" (PDF). U.S. Figure Skating. p. 2. Archived from the original (PDF) on 15 September 2019. Retrieved 28 June 2024.

Works cited

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  • Hines, James R. (2011). Historical Dictionary of Figure Skating. Lanham, Maryland: Scarecrow Press. ISBN 978-0-8108-6859-5.
  • "ISU Figure Skating Media Guide 2023/24". (Media guide) International Skating Union. 17 October 2022. Retrieved 28 June 2024.
  • Kestnbaum, Ellyn (2003). Culture on Ice: Figure Skating and Cultural Meaning. Middletown, Connecticut: Wesleyan University Press. ISBN 0819566411.