• 検索結果がありません。

アルティメット選手の心理的競技能力について(第六報) ~男子 World All Stars と 文化シヤッター バズバレッツの比較~

N/A
N/A
Protected

Academic year: 2021

シェア "アルティメット選手の心理的競技能力について(第六報) ~男子 World All Stars と 文化シヤッター バズバレッツの比較~"

Copied!
7
0
0

読み込み中.... (全文を見る)

全文

(1)

²·

ᴮᴦࢠᕹ۾ޙጽ؆ޙ᥂ጽ؆ޙᇼǽǽᴯ) ࢠᕹ۾ޙϧ࣐ʡʷʑʯ˂ʃޙ᥂॑ᡵʨʗʂʫʽʒޙᇼǽǽᴰᴦԧࠞ۾ޙͶᑎଡ଼ᑎʅʽʉ˂ ᴱᴦࢠᕹ۾ޙϧ࣐ᇼޙ᥂᫽ࠥျޙჵศޙᇼǽǽᴲᴦూ̱ʫʑɭɵʵʃʧ˂ʎߩᩌޙಇ

ɬʵʐɭʫʍʒᤣਖ਼Ɂ॑ျᄑቧ੫ᑤӌȾȷȗȹ

ᴥቼфڨᴦ

ᵻ႒ފ

World All Stars Ȼ୫ԇʁʮʍʉ˂ǽʚʄʚʶʍʎɁ෗ᢎᵻ

ག༖ߑᡅ

ᴮᴦ

ˁరటջխ

ᴯᴦ

ˁኀࡺǽਈ

ᴰᴦ

ˁಅႎี਽

ᴱᴦ

ˁ೘ǽՓ጗

ᴲᴦ

On Psychological Competitive Ability of Ultimate Players

The Sixth Reportᴦ

Comparison of Ultimate Male Players in World All Stars and Buzz Ballets ᵻ

Hiromitsu TAKIZAWAǽǽMorifumi MURAMOTOǽǽKei SASAKAWA

Yasunari KURITAǽǽYuki MORI

ᛵǽ஖

టᆅሱɁᄻᄑɂǾɬʵʐɭʫʍʒาᴮᴦɁ႒ފWorld All StarsาᴯᴦȈ͏˩WAS ȻႩȬȉՒɆǾ୫ԇʁʮʍʉ˂ǽʚʄ

ʚʶʍʎาᴰᴦȈ͏˩ʚʄʚʶʍʎȻႩȬȉɥߦ៎ȾȈ॑ျᄑቧ੫ᑤӌᜱ୽೫౼ᴥDiagnostic Inventory of Psychological

Competitive Ability for Athletes. ³ᴦȈ͏˩ DIPCA.³ ȻႩȬȉɥ޴ஃȪǾ॑ျᄑቧ੫ᑤӌɁᤏȗɥ஥ɜȞȾȬɞȻцȾǾ ɬʵʐɭʫʍʒȾȝȤɞቧ੫ᑤӌտ˨ɁའɁ៾୳ɥͽ਽ȬɞȦȻȺȕɞǿ WAS ȾȝȤɞ DIPCA.³ Ɂ፱նीཟɁࢲ٫Ϗɂ ²°².°° ཟȺȕɝǾˢ஁ǾʚʄʚʶʍʎɁࢲ٫ϏɂǾ±¹°.±± ཟȺȕȶȲǿ ፱նीཟɁࢲ٫ϏȾȝȗȹǾWAS ɂʚʄʚʶʍʎȾ෗Ɍȹ఍৙ȾᯚȞȶȲǿ ɑȲǾDIPCA.³ ȾȝȤɞ µ ىފɁ˹ȺɕǾጀᇘɁާްˁᪿ˹ǾᒲαǾͽ੉ᑤӌǾԦᝩॴɁ ´ ىފɁࢲ٫ϏȺɂǾ WAS ȟʚʄʚʶʍʎȻ෗ᢎȪȹ఍৙ȾᯚȞȶȲǿˢ஁Ǿቧ੫৙ඕɁࢲ٫ϏȺɂǾʚʄʚʶʍʎȟ WAS Ȼ෗ᢎȪȹ఍ ৙ȾᯚȞȶȲǿ ȨɜȾǾDIPCA.³ ȾȝȤɞ ±² ࠂ࣊ȾȝȗȹɕǾ॔ᐔӌǾᒲࢄɽʽʒʷ˂ʵᑤӌǾʴʳʍɹʃᑤӌǾᒲαǾข୽ӌǾ Ҝ୽ӌǾԦᝩॴȻȗș · ࠂ࣊Ɂࢲ٫ϏȺɂǾWAS ȟǾʚʄʚʶʍʎȻ෗ᢎȪȹ఍৙ȾᯚȞȶȲǿˢ஁Ǿӫҟ৙ඕɁࢲ ٫ϏȺɂǾʚʄʚʶʍʎȟǾWAS Ȼ෗ᢎȪȹ఍৙ȾᯚȞȶȲǿ࿑ȾǾWAS ȟǾ॔ᐔӌȟᯚȗɁȾɕકɜȭǾӫҟ৙ඕ ɂͲȗȻȗșፀ౓ɂ࿑ौᄑȺȕȶȲǿ Abstract

The purpose of the current study was to compare the psychological competitive abilities of Ultimate elite players. The teams compared were the World All Stars (WAS) team, which is composed of top foreign players, and the Bunka Shatter Buzz Bullets (Buzz Bullets) team that placed fi rst in an all-Japan tournament. This was done to collect basic data for the improvement of competitive ability. The mean total score on the Diagnostic Inventory for Psychological Competitive Ability 3 (DIPCA.3) was 202.00 for WAS and 190.11 for Buzz Bullets, which represented a statistically signifi cant difference. When comparing scores of the ‘fi ve factors’, it was evident that the scores of WAS players were higher than Buzz Bullets players in ‘mental stabilityeconcentration’, ‘confi dence’, ‘strategic ability’, and ‘cooperation’. On the other hand, “volition for competition” of Buzz Bullets players was signifi cantly higher than in WAS. Examination of the ‘twelve scales’ also showed signifi cant differences between the groups, with WAS members demonstrating signifi cantly higher scores inǽ‘endurance capacity’, ‘scales of self-control’, ‘ability to relax’, ‘confidence’, ‘decision-making’, ‘judgment’, and ‘cooperation’. Conversely, mean total scores on the ‘motivation to win’ scale was signifi cantly higher in Buzz Bullets players. We specifi cally focused on the fi ndings that ‘endurance capacity’ scores were signifi cantly higher in WAS compared to Buzz Bullets players, despite the ‘motivation to win’ results observed.

(2)

²¸

 ɂȫɔȾ

ǽɬʵʐɭʫʍʒɂǾȊ± ʋ˂ʪ · ջȞɜȽɞ ² ʋ˂ʪȟǾ ±°°m ą ³·m Ɂɽ˂ʒюȺʟʳɮʽɺʑɭʃɹาᴱᴦ ɥʛ ʃȾɛɝᤆɆǾᄾਖ਼ɲʽʓʈ˂ʽᴥɾ˂ʵᴦюȺ֞஁Ȟ ɜɁʛʃɥɷʭʍʋȬɟɃǾʧɮʽʒᴥ± ཟᴦȻȽɞʑɭ ʃɹ࿂Ɂɬʫʴɵʽʟʍʒʦ˂ʵǿʃʞ˂ʓɗધ̄ӌǾ ʑɭʃɹɁʃʷ˂੫ᚓǾʋ˂ʪ੉ᚓኄǾʟʳɮʽɺʑɭ ʃ ɹ Ɂ ȕ ɜ ə ɞ ᛵ ጨ ȟ ᪿ ጙ Ȩ ɟ ɞ Ȧ Ȼ Ȟ ɜǾ ULTIMATEᴥሱ഍ᴦȻ֣Ƀɟɞǿȋ± ᴦ ǽȨɜȾǾȊɬʵʐɭʫʍʒɁஓట͍᚜ʋ˂ʪɂǾច۶ ّȾɂͶಐࢃȺɂӐɞȻȗșʙʽʑɭɷʭʍʡɥǾʃ ʞ˂ʓȻʃʷ˂੫ᚓǾʋ˂ʪ੉ᚓኄȺᛃȗǾّ᪨۾͢Ⱦ ȝȗȹǾး٣ɑȺȾୣȁɁܧ਽᎝ɥમȥȹȗɞาᴲᴦ ǿȋ´ ᴦ ǽȊȰɁˢ஁ȺǾਾّȾȝȗȹɬʵʐɭʫʍʒɁᝓᅺ࣊ ɂఝȳ̈ȪȢǾʕʯ˂ʃʧ˂ʎǾʨɮʔ˂ʃʧ˂ʎȻ̟ ɢɟȹ̄ȪȗǿȪȞȪȽȟɜǾɬʵʐɭʫʍʒɂʳɺʝ˂ ɗɿʍɵ˂ȾɕขȪȹऀȤɥ՘ɜȽȗ༜ȪȨȻᯚȗቧ੫ ॴɥધȴնɢȮȹȗɞʃʧ˂ʎȺȕɞǿȋ´ ᴦ ǽिȶȹǾȊʡʶ˂ʮ˂ɁͶӌǾ੫ᚓǾʋ˂ʪ੉ᚓɁɒ ȽɜȭǾछུǾʫʽʉʵɽʽʒʷ˂ʵɕ᥾ᛵȽʃɷʵȻ ȽɞɕɁɁǾɬʵʐɭʫʍʒᤣਖ਼ɥߦ៎ȻȪȲʫʽʉʵ ᬂɋɁᇼޙᄑȽɬʡʷ˂ʋɂɎȻɦȼ᛻छȲɜȽȗɁȟ း࿡Ⱥȕɞǿȋ´ ᴦ ǽȰȦȺǾኂᐐɜ´ ᴦµ ᴦ¶ ᴦ· ᴦ¸ ᴦ ɂǾɬʵʐɭʫʍʒᤣਖ਼ ɥߦ៎ȻȪȹǾो෫¹ ᴦ ȟᩒᄉȪȲDIPCA.³ ɥ޴ஃȪǾ ቧ੫ᑤӌտ˨ɁའɁ៾୳ɥͽ਽ȬɞȦȻɥᝁɒȹȗɞǿ ǽቼˢڨ´ ᴦ ȾȝȗȹɂǾɬʵʐɭʫʍʒᤣਖ਼Ɂ॑ျᄑ ቧ੫ᑤӌɥॴࢃȾᅔᄻȪǾ͏˩ɁɛșȽፀ౓ɥीȹȗɞǿ ǽȊɬʵʐɭʫʍʒᤣਖ਼Ɂ॑ျᄑቧ੫ᑤӌɂǾаᚐᆅሱ ȾȝȤɞͅɁቧ੫ʃʧ˂ʎȻɎɏպറȽىފीཟɁϿտ ɥᇉȪȲȦȻȞɜǾɬʵʐɭʫʍʒᤣਖ਼Ɂ॑ျᄑቧ੫ᑤ ӌɂขȪȹͲȢɂȽȞȶȲǿщͶᄑȾɂǾ႒ܤцȾǾ˨ ͱɁࠂ࣊ȺȕȶȲǾᩰ॑̚ɗԦᝩॴኄɂǾɬʵʐɭʫʍ ʒᤣਖ਼Ɂ॑ျᄑ࿑ौȺȕɞժᑤॴɥᇉדȪȹȗɞǿȋ ǽඒȾǾቼ̝ڨµ ᴦ ȾȹǾቧ੫ධȟႱȽɞɬʵʐɭʫʍ ʒᤣਖ਼ɥߦ៎ȻȪȹǾպȫȢDIPCA.³ ɥ޴ஃȪǾ͏˩ ɁɛșȽፀ౓ɥीȹȗɞǿ ǽȊቧ੫ධ µ ࢳ͏˨Ɂᤣਖ਼ȾȝȤɞDIPCA.³ Ɂ፱նी ཟɁࢲ٫ϏȟǾµ ࢳఝ຿Ɂᤣਖ਼Ȼ෗ᢎȪȹᯚȗȦȻȞɜǾ ቧ੫ධȟᩋȗᤣਖ਼ɂ॑ျᄑቧ੫ᑤӌȟᯚȗȦȻȟᐎțɜ ɟɞǿȻɝɢȤǾጀᇘɁާްˁᪿ˹ǾᒲαǾͽ੉ᑤӌɁ ³ ىފȝȗȹǾȨɜȾɂǾᒲࢄɽʽʒʷ˂ʵᑤӌǾʴʳʍ ɹʃᑤӌǾᪿ˹ӌǾᒲαǾข୽ӌǾ̙ລӌǾҜ୽ӌȻȗ ș · ࠂ࣊Ⱦȝȗȹ᭎ᕻȺȕȶȲǿȋ ǽȨɜȾǾቼ˧ڨ¶ ᴦ ȾȹǾܤފஓట͍᚜ᤣਖ਼Ȼܤފɴ˂ ʃʒʳʴɬ͍᚜ᤣਖ਼ɥߦ៎ȾDIPCA.³ ɥ޴ஃȪǾ͏˩ ɁɛșȽፀ౓ɥीȹȗɞǿ ǽȊጀᇘɁާްˁᪿ˹ǾᒲαǾͽ੉ᑤӌɁ ³ ىފȾȝȗ ȹɂǾܤފɴ˂ʃʒʳʴɬ͍᚜ᤣਖ਼ȟǾቧ੫৙ඕɁىފ ȾȝȗȹɂǾܤފஓట͍᚜ᤣਖ਼ȟᯚȞȶȲǿɑȲǾ॔ᐔ ӌǾᒲࢄɽʽʒʷ˂ʵᑤӌǾʴʳʍɹʃᑤӌǾᒲαǾข ୽ӌǾ̙ລӌǾҜ୽ӌȻȗș · ࠂ࣊ȾȝȗȹɂǾܤފɴ˂ ʃʒʳʴɬ͍᚜ᤣਖ਼ȟᯚȢǾˢ஁Ǿӫҟ৙ඕȾȷȗȹɂǾ ܤފஓట͍᚜ᤣਖ਼ȟᯚȞȶȲǿȻɝɢȤǾܤފɴ˂ʃʒ ʳʴɬ͍᚜ᤣਖ਼ȟǾ॔ᐔӌȟͲȢɂȽȗɁȾɕકɜȭǾ ӫҟ৙ඕȟᯚȢɂȽȗȻȗșȦȻȟ஥ɜȞȾȽȶȲǿȋ ǽፖȗȹǾቼهڨ· ᴦ ȾȹǾ႒ފஓట͍᚜ᤣਖ਼Ȼ႒ފɴ˂ ʃʒʳʴɬ͍᚜ᤣਖ਼ɥߦ៎ȾDIPCA.³ ɥ޴ஃȪǾ͏˩ ɁɛșȽፀ౓ɕीȹȗɞǿ ǽȊጀᇘɁާްˁᪿ˹ǾᒲαǾͽ੉ᑤӌɁ ³ ىފȾȝȗ ȹɂǾ႒ފɴ˂ʃʒʳʴɬ͍᚜ᤣਖ਼ȟᯚȢǾˢ஁Ǿቧ੫ ৙ඕȾȝȗȹɂǾ႒ފஓట͍᚜ᤣਖ਼ȟᯚȞȶȲǿȨɜȾǾ ॔ᐔӌǾʴʳʍɹʃᑤӌǾข୽ӌǾҜ୽ӌȻȗș ´ ࠂ࣊ ȾȝȗȹɂǾ႒ފɴ˂ʃʒʳʴɬ͍᚜ᤣਖ਼ȟᯚȢǾˢ஁Ǿ ᩰ॑̚Ȼӫҟ৙ඕȾȝȗȹɂǾ႒ފஓట͍᚜ᤣਖ਼ȟᯚ ȞȶȲǿܤފɴ˂ʃʒʳʴɬ͍᚜ᤣਖ਼ȻպറȾǾ႒ފɴ˂ ʃʒʳʴɬ͍᚜ᤣਖ਼ɕǾ॔ᐔӌȟͲȢɂȽȗɁȾɕકɜ ȭǾӫҟ৙ඕȟᯚȢɂȽȗȻȗșȦȻȟ஥ɜȞȾȽȶȲǿ ӫҟ৙ඕȟᯚȢɂȽȗȻȗșϿտɂǾஓట̷ᤣਖ਼Ⱦɂ᛻ ɜɟȽȗ࿑ौᄑȽʃɷʵȺȕɞժᑤॴȟᯚȗǿȋ ǽȨɜȾǾቼ̡ڨ¸ ᴦ ȾȹǾWASᴥܤފ˰ႜᤣ੺ᤣਖ਼ᴦ ȻHUCKᴥஓట̷ᤣਖ਼ᴦɥߦ៎Ⱦ DIPCA.³ ɥ޴ஃȪǾ ͏˩ɁɛșȽፀ౓ɕीȹȗɞǿȊጀᇘɁާްˁᪿ˹ǾᒲαǾ ͽ੉ᑤӌǾԦᝩॴɁ ´ ىފȾȝȗȹɂǾWAS ȟᯚȞȶȲǿ ȨɜȾǾ॔ᐔӌǾᒲαǾข୽ӌǾ̙ລӌǾҜ୽ӌǾԦᝩ ॴȻȗș ¶ ࠂ࣊ȾȝȗȹɕǾWAS ȟᯚȞȶȲǿˢ஁Ǿ ӫ ҟ ৙ ඕ Ⱦ ȷ ȗ ȹ ɂǾHUCK ȟ ᯚ Ȟ ȶ Ȳǿ ɗ ɂ ɝǾ WAS ȟǾ॔ᐔӌɗᩰ॑̚ɂᯚȗɁȾɕકɜȭǾӫҟ৙ ඕȟͲȗȻȗșፀ౓ɂ࿑ौᄑȺȕȶȲǿȦɁϿտɂǾ๜ ۶ᤣਖ਼Ɂ࿑ौᄑȽʃɷʵȺȕɞժᑤॴȟᯚȗǿȋ ǽటᆅሱɁᄻᄑɂǾȨɜȾǾ႒ފ๜۶ᤣਖ਼Ȼஓట̷ᤣਖ਼ ɥߦ៎ȾDIPCA.³ ɥ޴ஃȪǾ॑ျᄑቧ੫ᑤӌȾȝȤɞ ᤏȗɥ஥ɜȞȾȪǾቧ੫ᑤӌտ˨ɁའɁ៾୳ɥͽ਽Ȭɞ ȦȻȺȕɞǿ

஁ǽศ

ߦ៎ᐐ ǽȈWASȉ±² ջᴥࢳᳮ ²¸.°¸ Ă ¶.¹²ᵘ²³ ᵻ ³µᵚදᴦǾպ ȫȢǾȈʚʄʚʶʍʎȉ±¸ ջᴥࢳᳮ ³°.°¶ Ă µ.°¶ᵘ²µ ᵻ ³µᵚදᴦǿ

(3)

²¹ ᚜ᴮᴫÄÉÐÃÁ®³ ȾȝȤɞ॑ျᄑቧ੫ᑤӌɁىފȝɛɆࠂ࣊ µǽىǽފ ±²ǽࠂǽ࣊ ቧǽ੫ǽ৙ǽඕ ॔ᐔӌˁᩰ॑̚ˁᒲࢄ޴း৙ඕˁӫҟ৙ඕ ጀᇘɁާްˁᪿ˹ ᒲࢄɽʽʒʷ˂ʵᑤӌˁʴʳʍɹʃᑤӌˁᪿ˹ӌ ᒲǽǽα ᒲαˁข୽ӌ ͽǽ੉ǽᑤǽӌ ̙ລӌˁҜ୽ӌ Ԧǽᝩǽॴ Ԧᝩॴ ҋ੔ᴷो෫ࢷ᪽ᴷȈÔ®Ô ࣻʫʽʉʵʒʶ˂ʕʽɺɁ᣹ɔ஁ᵻ॑ျᄑቧ੫ᑤӌᜱ୽೫౼Ɂਖ਼ऀ Ƞᵻȉð® ᴵǽᴥಊᴦʒ˂ʲ˂ʟɭʂɵʵҋ࿂᥂ǽᴯᴭᴭᴶ ᚜ᴯᴫÄÉÐÃÁ®³ ȾȝȤɞ॑ျᄑቧ੫ᑤӌ ±² ࠂ࣊ɁщͶᄑȽю߁ ±ᴫ॔ᐔӌ ȟɑɦऐȨǾɀɃɝऐȨǾᔍმȾᐔțɞǿ ²ᴫᩰ॑̚ ۾ᝁնɗ۾̜ȽᝁնȺɁᩰॖɗʟɫɮʒǾྖțɞǿ ³ᴫᒲࢄ޴း৙ඕ ժᑤॴɋɁભ੉Ǿ˿ͶॴǾᒲ˿ॴǿ ´ᴫӫҟ৙ඕ ӫȴȲȗ෥ધȴǾӫҟ᥾᛾Ǿ២Ȥȭݲȗǿ µᴫᒲࢄɽʽʒʷ˂ʵᑤӌ ᒲࢄከျǾȗȷɕɁʡʶɮǾᡵͶᄑ፯एɁȽȗȦȻǾ෥ધȴɁҒɝȞțǿ ¶ᴫʴʳʍɹʃᑤӌ ˪ާǾʡʶʍʁʭ˂Ǿ፯एɁȽȗጀᇘᄑȽʴʳʍɹʃǿ ·ᴫᪿ˹ӌ ᕶȴᅔȠǾѯ᫽ȨǾา৙Ɂᪿ˹ǿ ¸ᴫᒲα ᑤӌˁ޴ӌᄉ૴ˁᄻൈᤎ਽ɋɁᒲαǿ ¹ᴫข୽ӌ ९ȗȠɝǾȬɃɗȗข୽Ǿ܅୚ɥঃɟȽȗข୽ǿ ±°ᴫ̙ລӌ ͽ੉Ɂᄑ˹Ǿͽ੉ɁҒɝȞțǾӫȷȲɔɁͽ੉ǿ ±±ᴫҜ୽ӌ ᄑᆬȽҜ୽Ǿѯ᫽ȽҜ୽ǾȬɃɗȗҜ୽ǿ ±²ᴫԦᝩॴ ʋ˂ʪʹ˂ɹǾيፀ॑ǾԦᝩǾӘɑȪǿ ҋ੔ᴷो෫ࢷ᪽ᴷȈÔ®Ô ࣻʫʽʉʵʒʶ˂ʕʽɺɁ᣹ɔ஁ᵻ॑ျᄑቧ੫ᑤӌᜱ୽೫౼Ɂਖ਼ऀȠᵻȉ ð® ᴮᴯǽᴥಊᴦʒ˂ʲ˂ʟɭʂɵʵҋ࿂᥂ǽᴯᴭᴭᴶ ᝩ౼ఙஓ ǽWAS ɂ ²°±¸ ࢳ ³ ఌȾ޴ஃȪǾʚʄʚʶʍʎɂ ²°±¹ ࢳ · ఌȾ޴ஃȪȲǿ ᝩ౼஁ศ ǽ ो ෫ ȟ ᩒ ᄉ Ȫ ȲDIPCA.³ ɥ ႊ ȗ ȹ ޴ ஃ Ȫ Ȳǿ ߸Ǿ WAS ȾɂǾDIPCA.³ Ɂᔐ᝙࿂ɥ޴ஃȪȲǿ ǽDIPCA.³ ɂǾʃʧ˂ʎᤣਖ਼ȟǾʛʟɳ˂ʨʽʃɥᄉ ૴ȬɞȲɔȾ॒ᛵȽ॑ျᄑቧ੫ᑤӌɥᜱ୽ȬɞɕɁȺȕ ɞǿ ǽ॑ျᄑቧ੫ᑤӌɥǾቧ੫৙ඕǾጀᇘɁާްˁᪿ˹Ǿᒲ αǾͽ੉ᑤӌǾԦᝩॴɁ µ ىފȻ᛼ްȪǾȨɜȾǾյى ފɂǾ॔ᐔӌǾᩰ॑̚Ǿᒲࢄ޴း৙ඕǾӫҟ৙ඕǾᒲࢄ ɽʽʒʷ˂ʵᑤӌǾʴʳʍɹʃᑤӌǾᪿ˹ӌǾᒲαǾข ୽ӌǾ̙ລӌǾҜ୽ӌǾԦᝩॴɁ ±² ࠂ࣊Ȟɜഫ਽Ȩɟ ȹȗɞᴥ᚜ ±ᴦǿ ǽɑȲǾ±² ࠂ࣊ɁщͶᄑȽю߁ɂ᚜ ² ɁᣮɝȺȕɞǿ ǽ೫౼ɂǾ´¸ Ɂ᠎ץᬱᄻǾ˶ɆȾǾوኌɁαᭅॴɥҜ ްȬɞ ´ ᬱᄻᴥLie ScaleᴦǾն᜛ µ² Ɂ᠎ץഫ਽ȻȽȶ ȹȗɞǿ ǽյ᠎ץȾߦȬɞᜓኌɂпȹǾ±ᴫɎȻɦȼȰșȺȽȗ ᴥ°~±°ᴢᴦǾ²ᴫȻȠȲɑȰșȺȕɞᴥ²µᴢᴦǾ³ᴫȻȠȼ ȠȰșȺȕɞᴥµ°ᴢᴦǾ´ᴫȪɃȪɃȰșȺȕɞᴥ·°ᴢᴦǾ µᴫȗȷɕȰșȺȕɞᴥ¹° ᵻ ±°°ᴢᴦɁ µ ෉᪡ȾґȤɜ ɟȹȝɝǾᚱ᮷ᐐɂఊɕᒲɜȾछȹɂɑɞႭհɥᤣɉȻ ȗșɕɁȺȕɞǿႭհɂȰɁɑɑीཟȻȽɝǾ±² Ɂࠂ ࣊ȟյ ²° ཟȻȽȶȹȝɝǾ፱նीཟɂ ²´° ཟ຿ཟȻȽɞǿ ߸ǾLie Scaleᴥ²° ཟᴦȟǾ±² ཟ͏˩ȺȕɟɃǾαᭅॴ ȟ̈ȪȗȻҜ୽ȪǾᜱ୽ɥوᤧȬɞǿ ґ౏஁ศ ǽDIPCA.³ Ɂ૗ཟǾीཟҜްǾʡʷʟɭ˂ʵɁͽ਽ɂǾ ो෫¹ ᴦ Ɂਖ਼ऀంȾिȶȹᚐȶȲǿ ǽаȭǾµ ȷɁىފȾȝȗȹࢲ٫ϏȻൈໄϡࢃɥWASǾ ˶ɆȾǾʚʄʚʶʍʎȺ෰ɔǾ˵ʋ˂ʪȾȝȤɞࢲ٫Ϗ Ɂࢃɥаᚐᆅሱ² ᴦ³ ᴦ ȻպറȾǾߦख़ɁȽȗᵱ೫ްɥႊ ȗȹґ౏ȪȲǿ ǽඒȾǾ±² Ɂࠂ࣊Ⱦȝȗȹɕ˵ʋ˂ʪɁࢲ٫ϏȻൈໄ ϡࢃɥ෰ɔǾаᚐᆅሱ² ᴦ³ ᴦ ȻպറȾǾߦख़ɁȽȗᵱ೫ ްɥႊȗȹґ౏ȪȲǿ ፀ౓˶ɆȾᐎߔ ǽаȭǾቧ੫৙ඕǾጀᇘɁާްˁᪿ˹ǾᒲαǾͽ੉ᑤӌǾ ԦᝩॴɁ µ ىފीཟȾȷȗȹ೫᜞ȪȲǿᪿ᜛ȪȲյ॑ျ ᄑቧ੫ᑤӌɁ µ ىފɥ෗ᢎȪȲɕɁȟ᚜ ³ Ⱥȕɞǿ ǽጀᇘɁާްˁᪿ˹ǾᒲαǾͽ੉ᑤӌǾԦᝩॴɁ ´ ىފ ȾȷȗȹɂWAS ȟʚʄʚʶʍʎȾ෗Ɍȹ఍৙ȾᯚȗȻ ȗșፀ౓ȻȽȶȲǿˢ஁Ǿቧ੫৙ඕȾȷȗȹɂǾʚʄʚ ʶʍʎȟWAS Ȼ෗ᢎȪȹ఍৙ȾᯚȞȶȲǿ

(4)

³° ᚜ᴰᴫ²°±¸ ×ïòìä Áìì Óôáòó Ȼ ²°±¹ ʚʄʚʶʍʎɁ µ ىފीཟȾȝȤɞीཟɁ ࢲ٫ϏȻൈໄϡࢃǾ˶ɆȾىފҝʡʷʟɭ˂ʵʶʣʵᴥ± ᵻ µᴦ µ ىފ ²°±¸ WASᴥ±² ջᴦ ²°±¹ ʚʄʚʶʍʎᴥ±¸ ջᴦ t Ϗ ࢲ٫ ൈໄϡࢃ ʶʣʵ ࢲ٫ ൈໄϡࢃ ʶʣʵ ቧ੫৙ඕ ¶°.¸³ ¶.´¹ ² ¶¶.¶± µ.¹± ³ -².´·* ጀᇘɁާްˁᪿ˹ µ².·µ ².µ³ ´ ´¸.µ¶ µ.µ° ³ ².¸±** ᒲα ³¶.¶· ².¸´ ´ ³°.±· ³.¹¶ ³ µ.²³*** ͽ੉ᑤӌ ³².·µ ³.¸¶ ´ ²·.µ¶ ³.¹³ ³ ³.µ¸** Ԧᝩॴ ±¹.°° ±.·± ´ ±·.²² ±.µ¶ ³ ².¹°** ªᴷð ¼ °®°µ¬  ªªᴷð ¼ °®°±¬  ªªªᴷð ¼ °®°°± ᚜ᴱᴫ²°±¸ ×ïòìä Áìì Óôáòó Ȼ ²°±¹ ʚʄʚʶʍʎɁ ±² ࠂ࣊ȾȝȤɞ ीཟɁࢲ٫ϏȻൈໄϡࢃ ±² ࠂ࣊ ²°±¸ WASᴥ±² ջᴦ ²°±¹ ʚʄʚʶʍʎᴥ±¸ ջᴦ t Ϗ ࢲ٫ ൈໄϡࢃ ࢲ٫ ൈໄϡࢃ ॔ᐔӌ ±¸.´² ±.·³ ±µ.·¸ ².²¹ ³.µ¹** ᩰ॑̚ ±·.³³ ².¶± ±¸.±± ².°¸ °.¸· ᒲࢄ޴း৙ඕ ±µ.µ° ².·µ ±¶.³³ ±.¹´ °.¹± ӫҟ৙ඕ ¹.µ¸ ².·µ ±¶.³¹ ±.·¹ -·.µ¸*** ᒲࢄɽʽʒʷ˂ʵᑤӌ ±¸.°° ±.´± ±¶.³³ ².°¶ ².¶³* ʴʳʍɹʃᑤӌ ±¶.¹² ±.·³ ±µ.±± ².µ´ ².³²* ᪿ˹ӌ ±·.¸³ ±.´· ±·.±± ².²² ±.°· ᒲα ±¸.´² ±.¶¸ ±µ.³¹ ².´¸ ³.¹¹*** ข୽ӌ ±¸.²µ ±.´² ±´.·¸ ².±¶ µ.³±*** ̙ລӌ ±µ.´² ².´· ±´.°° ±.¶± ±.·¶ Ҝ୽ӌ ±·.³³ ±.¶· ±³.µ¶ ².¶´ ´.¸°*** Ԧᝩॴ ±¹.°° ±.·± ±·.²² ±.µ¶ ².¹°** ፱նीཟ ²°².°° ±².¶³ ±¹°.±± ±·.±² ².±¹*** ªᴷð ¼ °®°µ¬  ªªᴷð ¼ °®°±¬  ªªªᴷð ¼ °®°°± ᚜ᴲᴫ॑ျᄑቧ੫ᑤӌ፱նीཟɁҜް᚜ Ҝް ᜻Ι ᴮ ᴥȞȽɝͲȗᴦ ᴯ ᴥɗɗͲȗᴦ ᴰ ᴥɕșȬȦȪᴦ ᴱ ᴥɗɗТɟȹȗɞᴦ ᴲ ᴥ᫿ࢠȾТɟȹȗɞᴦ ႒ފ ᴮᴱᴮ͏˩ ᴮᴱᴯᵻᴮᴳᴱ ᴮᴳᴲᵻᴮᴵᴳ ᴮᴵᴴᵻᴯᴭᴶ ᴯᴮᴭ͏˨ ܤފ ᴮᴰᴮ͏˩ ᴮᴰᴯᵻᴮᴲᴱ ᴮᴲᴲᵻᴮᴴᴵ ᴮᴴᴶᵻᴯᴭᴯ ᴯᴭᴰ͏˨ ҋ੔ᴷो෫ࢷ᪽ᴷȈÔ®Ô ࣻʫʽʉʵʒʶ˂ʕʽɺɁ᣹ɔ஁ᵻ॑ျᄑቧ੫ᑤӌᜱ୽೫౼Ɂਖ਼ऀȠᵻȉ ǽǽǽð® ᴮᴯǽᴥಊᴦʒ˂ʲ˂ʟɭʂɵʵҋ࿂᥂ǽᴯᴭᴭᴶ ǽɑȲǾWAS ȾȝȤɞ DIPCA.³ ፱նीཟɁࢲ٫ϏɂǾ ²°².°° ཟȺȕɝǾˢ஁ǾʚʄʚʶʍʎɂǾ±¹°.±± ཟȻ ȗșɕɁȺȕȶȲᴥ᚜ ´ᴦǿ፱նीཟɁࢲ٫ϏȾȝȗȹǾ WAS ɂʚʄʚʶʍʎȾ෗Ɍȹ఍৙ȾᯚȞȶȲǿ ǽो෫±±ᴦ ɂǾȊጽ᮷ࢳୣȟ ±° ࢳ͏˨ȾɕȽɞȻǾ۹Ȣ ɁᝁնȾՎӏȪǾȰɁͶ᮷ȞɜǾᝁնکᬂȺ॒ᛵȽ॑ျ ᄑᑤӌɥᡵȾȷȤȹȗɞȦȻȟ૜ລȨɟɑȬǿȦɁȦȻ ȟɷʭʴɬᴥጽ᮷ᴦɁࢃȻȗșȦȻȺȪɚșǿ΍țɃǾ ȦȦɂȈᐔțȽȤɟɃȽɜȽȗȉȻȗș஽Ⱦ॔ᐔӌɥᄉ ૴ҋ఼ɞȻȗșȦȻȺȬǿᝁնɁکȺႆȫɞȗɠȗɠȽ کᬂȺǾȰɟȟ॒ᛵȻȨɟɞ஽ȾǾ॒ᛵȽᑤӌɥᄉ૴Ⱥ ȠɞȻȗșȦȻȺȬȋȻᣖɌȹȗɞǿ ǽWAS Ɂ ±² ջпȹȟɬʵʐɭʫʍʒቧ੫ධ ±° ࢳ͏˨ ȺȕɞȦȻȞɜǾᩋȗቧ੫ጽ᮷ȟፀ౓ȾफᬭɥՒɏȪȲ ȦȻȟ૜ߔȨɟɞǿ ǽȨɜȾǾ᚜ µ ɂDIPCA.³ ȾȝȤɞ፱նीཟɁҜް᚜ ȺȕɞǿWASǾ˶ɆȾǾʚʄʚʶʍʎцȾ ´ᴥɗɗТɟ ȹȗɞᴦɁҜްȳȶȲǿ

(5)

³± َᴮ®²°±¸ ×ïòìä Áìì Óôáòó Ȼ ²°±¹ ʚʄʚʶʍʎɁࠂ࣊ҝʡʷʟɭ˂ʵ ǽȦɁျႏȻȪȹǾȊТᇸȽᤣਖ਼Ǿᝁն˹Ɂ॑ျ࿡ৰȟ Тɟȹȗɞᤣਖ਼Ǿ޴ӌᄉ૴࣊ȟᯚȗᤣਖ਼ɂǾ፱նीཟȟ ᯚȗȋȻȗșो෫¹ ᴦ Ɂ઩ଊɁᣮɝǾWASǾ˶ɆȾǾʚ ʄʚʶʍʎɁɎȻɦȼȟյّɁA ͍᚜ᤣਖ਼ȺȕɞȦȻ ȞɜǾɬʵʐɭʫʍʒȾȝȤɞቧ੫෩ໄȟᯚȗᤣਖ਼ᤎȺ ȕȶȲȦȻȟᐎțɜɟɞǿ ǽȨɜȾǾDIPCA.³ ȾȝȤɞ ±² ࠂ࣊ȾȝȗȹɕǾ॔ᐔ ӌǾᒲࢄɽʽʒʷ˂ʵᑤӌǾʴʳʍɹʃᑤӌǾᒲαǾข ୽ ӌǾ Ҝ ୽ ӌǾ Ԧ ᝩ ॴ Ȼ ȗ ș · ࠂ ࣊ Ɂ ࢲ ٫ Ϗ Ⱥ ɂǾ WAS ȟǾʚʄʚʶʍʎȻ෗ᢎȪȹ఍৙ȾᯚȞȶȲǿˢ஁Ǿ ӫҟ৙ඕȺɂǾʚʄʚʶʍʎȟǾWAS Ȼ෗ᢎȪȹ఍৙ ȾᯚȞȶȲǿ࿑ȾǾWAS ȟǾ॔ᐔӌȟᯚȗɁȾɕકɜȭǾ ӫҟ৙ඕɂͲȗȻȗșፀ౓ɂ࿑ौᄑȺȕȶȲǿ ǽኂᐐɜɁаᚐᆅሱ¶ ᴦ· ᴦ¸ ᴦ ȝȗȹɕǾպറɁፀ౓ɥी ȹȗɞȦȻȞɜǾӫҟ৙ඕȟͲȗȻȗșϿտɂǾ๜۶ᤣ ਖ਼Ɂ࿑ौᄑȽʃɷʵȺȕɞժᑤॴȟᇉדȨɟȲǿ ǽఊऻȾDIPCA.³ Ɂ ±² ࠂ࣊Ɂीཟᬲͱȷȗȹ೫᜞Ȫ Ȳᴥ᚜ ´ᴦǿɑȲǾَ ± ɂ˵ʋ˂ʪɁࠂ࣊ҝʡʷʟɭ˂ ʵȺȕɞǿ ǽаȭǾWAS ȾȝȤɞ ±² ࠂ࣊ɁीཟᬲͱȟᯚȗᬲɂǾ±ᴫ ԦᝩॴǾ²ᴫ॔ᐔӌǾ². ᒲαȺȕȶȲǿˢ஁Ǿʚʄʚʶʍ ʎȾȝȤɞीཟᬲͱȟᯚȗᬲɂǾ±. ᩰ॑̚Ǿ². ԦᝩॴǾ³. ᪿ˹ӌȺȕȶȲǿ ǽ˵ʋ˂ʪцȾǾԦᝩॴȟ˨ͱȾʳʽɹȨɟȹȗɞǿኂ ᐐɜɁаᚐᆅሱ´ ᴦµ ᴦ¶ ᴦ· ᴦ¸ ᴦ ȾȝȗȹɕǾպറȽፀ౓ɥ ीȹȝɝǾԦᝩॴɂǾɬʵʐɭʫʍʒᤣਖ਼Ɂ॑ျᄑ࿑ौ ȺȕɞժᑤॴɥᇉדȪȹȗɞȻᐎțɜɟɞǿ ǽɑȲǾो෫±°ᴦ ɂǾʡʷʟɭ˂ʵ᚜ȾȝȗȹȊ፷ȟ۶ ϫȾࢿȟɝǾᯚीཟȾȽɞɎȼఖɑȪȗȻȗțɑȬǿɑ ȲǾ፷Ɂʑɽʦɽᴥ҉ҊᴦȟߵȽȗɎȼʚʳʽʃȟȻɟ ȹȗɑȬǿȬȽɢȴǾяȟ۶ϫȾ۾ȠȢǾʑɽʦɽȟߵ ȽȗɎȼఖɑȪȗ॑ျ࿡ৰȻȗțɑȬȋȻᣖɌȹȗɞǿ ǽَ ± Ɂʡʷʟɭ˂ʵ᚜ȺɕԦᝩॴɁࠂ࣊ȟ˵ʋ˂ʪц Ⱦ۶ϫȾᣋȗȦȻɂǾɬʵʐɭʫʍʒᤣਖ਼Ɂ࿑ौȟᇉד ȨɟȹȗɞȻ९ɢɟɞǿ ពᢷ ǽటᆅሱȾ᪨ȪȹɂǾඒɁ஁ȁȾಐҝȽᥓਁɥ᠇ɝɑȪ ȲǿȦȦȾ෡ջɥᜤȪȹ຅ႃɁ৞ពɥીȥɞඒቼȺȬǿ ஓటɬʵʐɭʫʍʒԦ͢͢ᩋǽటႎǽ᪾ˢ෡ պʡʷʑʯ˂ɿ˂ǽಭՁǽ៱ඩ෡ ᴥಊᴦɹʳʠʂʯʕɬ͍᚜՘፻मǽշႎǽலण෡ าᴮᴦɬʵʐɭʫʍʒ ǽɼ˂ʪᩒܿҰȾǾɴʟɱʽʃȻʑɭʟɱʽʃɥขɔǾ յȁɁɲʽʓʈ˂ʽюȾ൐ˢҚȾ˶ɆǾʑɭʟɱʽʃ ʋ˂ʪȞɜɁʃʷ˂ɴʟȺɼ˂ʪᩒܿȻȽɝɑȬǿʃ ʷ˂ɴʟҰȾɂǾȼȴɜɁʋ˂ʪȻɕɾ˂ʵʳɮʽɛɝ ҰȾɂҋɜɟɑȮɦǿ˵ʋ˂ʪȻɕᄾਖ਼Ɂɲʽʓʈ˂ʽ ȟɾ˂ʵȻȽɝǾɴʟɱʽʃʋ˂ʪɂǾ֞஁պۢɁʑɭ ʃɹɁʛʃȺ୏଒ɥࠕᩒȪȹȗȠɑȬǿȰɁ᪨Ǿʑɭʃ ɹɥધȶȹȗɞʡʶ˂ʮ˂ɂඬȢȦȻȟȺȠɑȮɦǿ 0 5 10 15 20ᚸ⪏ຊ 㜚தᚰ ⮬ᕫᐇ⌧ពḧ ຾฼ពḧ ⮬ᕫࢥࣥࢺ࣮ࣟࣝ⬟ຊ ࣜࣛࢵࢡࢫ⬟ຊ 㞟୰ຊ ⮬ಙ Ỵ᩿ຊ ண ຊ ุ᩿ຊ ༠ㄪᛶ

World All Stars 2018㸦12 ྡ㸧

ࣂࢬࣂࣞࢵࢶ㸦18ྡ㸧 ²°±¸ ×ïòìä Áìì Óôáòóᴥ±²ջᴦ ²°±¹ ʚʄʚʶʍʎᴥ±¸ջᴦ

(6)

³² ʑɭʃɹɥίધȪȲʡʶ˂ʮ˂ȟᢉᠴɥሉӦȪȲɝǾඬ ȗȲɝȬɞȻʒʳʣʴʽɺȻȗșՕҬȾȽɝɑȬǿʛʃ ȪȲʑɭʃɹȟ٥ᬂȾᕶȴȲɝǾɬɰʒˁɴʠˁʚɰʽ ʄȻȽȶȲکնᴥʳɮʽȞɜҋȲکնᴦǾɑȲɂǾʑɭʟɱ ʽʃʋ˂ʪɁʡʶ˂ʮ˂Ⱦɮʽʉ˂ʅʡʒǾȕɞȗɂǾ ʛʃɵʍʒȨɟɞǾʃʒ˂ʴʽɺɬɰʒȾȽɞᴥʨ˂ɵ˂ ɂʃʷ˂ʹ˂Ɂ ³m ͏юɁͱᏚȾȷȗȲ஽ཟȺȈʃʒ˂ ʴʽɺȉȻɽ˂ʵȪǾ± ᇽᩖ᪣Ⱥ ±°ᴥʐʽᴦɵɰʽʒɥ ܿɔɞǿʃʷ˂ʹ˂ɂ ±° ɁۦȟᄉȮɜɟɞҰȾʑɭʃ ɹɥੵȥȽȗȻʃʒ˂ʴʽɺɬɰʒȻȽɞǿᴦኄȟȝȠ ȲکնȽȼɂǾʉ˂ʽɴ˂ʚ˂ᴥT.O.ᴦȻȽɝǾȰɁک Ⱥ୏଒൏ɂǾᄾਖ਼Ɂʋ˂ʪȾሉɝɑȬǿʡʶ˂˹Ⱦʑɭ ʟɱʽʃɋɁᠨᡅܶ޼ȟᠭȦȶȲکնɂǾʞʍɹȻȗș ՕҬȾȽɝɑȬǿ± ཟоɞȧȻȾɽ˂ʒʋɱʽʂɥᚐȗǾ ҰɁʡʶ˂ȺीཟȪȲʋ˂ʪȟʑɭʟɱʽʃȻȽɝǾʃ ʷ˂ɴʟɥᚐȗɑȬǿ ᴥhttp://www.japanultimate.jp/ǽஓటɬʵʐɭʫʍʒԦ ͢ɛɝऀႊᴦ าᴯᴦ×ïòìä Áìì Óôáòó ǽ²°±¸ ࢳ ³ ఌ ¹ ᵻ ±± ஓ ᫽ࠥᅇߋۢࢍߋۢࡺ፲٥уٛ ȺᚐɢɟȲȈ²°±¸ ɬʵʐɭʫʍʒʓʴ˂ʪɵʍʡɮʽ ʟʂȉቼ ²° وᜤॡ۾͢ȾગशȨɟǾТӫȪȲ႒ފ˰ႜ ᤣ੺ʋ˂ʪȺȕɞǿ ǽʫʽʚ˂ഫ਽ɂǾɬʫʴɵ ¹ ջˁɴ˂ʃʒʳʴɬ ± ջˁ ɵʔʊ ± ջˁɮɸʴʃᴮջɁ᜛ ±² ջȺȕɞǿ าᴰᴦ୫ԇʁʮʍʉ˂ǽʚʄʚʶʍʎ ǽਾّךˢɁ႒ފ޴ഈيɬʵʐɭʫʍʒʋ˂ʪǿ±¹¹¹ ࢳȞɜ ²°±¶ ࢳɑȺпஓటɬʵʐɭʫʍʒᤣਖ਼൏ ±¸ ᣵᛸǿ ȨɜȾǾ²°±¸ ࢳǾ²°±¹ ࢳȻᣵᛸǿး٣ɑȺȾୣ۹ȢɁ ஓట͍᚜ᤣਖ਼ɥᢝҋǿ²°±¹ ࢳUS Open ቼ ¸ ͱǿ ǽȈ²°±¸ ɬʵʐɭʫʍʒʓʴ˂ʪɵʍʡɮʽʟʂȉቼ ²° وᜤॡ۾͢ȺɂขӫȺWAS Ⱦ୚ɟໄТӫǿ าᴱᴦʟʳɮʽɺʑɭʃɹ ǽʟʳɮʽɺʑɭʃɹȻɂʡʳʃʋʍɹᛏɁяᄷ࿡Ɂ ʑɭʃɹɁȦȻȺǾˢᓐȾɂʟʴʃʝ˂ᴥFrisbeeᴦȻ ȗșջለᴥɬʫʴɵˁʹʪɴ˂ᇋᛏɁᄊ᧸ףൈᴦȺ֣Ƀ ɟɞȦȻɕȕɝɑȬǿʟʳɮʽɺʑɭʃɹɁᠭໃɂǾ ±¹´° ࢳ͍ǾɬʫʴɵɁɬɮʝ˂ʴ˂ɺɁջᩌಇȺȕɞ ɲ˂ʵ۾ޙɁޙႆȲȴȟǾɷʭʽʛʃᣋȢɁȈʟʴʃ ʝ˂ˁʣ˂ɵʴ˂ȉɁʛɮᄧɥੵȥնȶȲɁȟܿɑɝȻ ȗɢɟȹȗɑȬǿȰɁб௑Ⱦᒾ֞ɥધȶȲ࣮ኳ೫౼׆Ɂ ʟʶʍʓˁʬʴʇʽ෡ȟ ±¹´¸ ࢳǾᦂࠖᛏɁʑɭʃɹɥ ᝁͽȪǾȰɁऻɁ୎ᓦȺး٣ɁʡʳʃʋʍɹᛏɁʑɭʃ ɹȟ᝖ႆȪɑȪȲǿȗɑȺɂǾయ᠎Ⱦ୎ᓦȟ᥾ɀɜɟʟ ʳɮʽɺʑɭʃɹɁ᭣ᚐॴᑤɂǾఊᩋ᭣ᠾᫌȈ²µµmȉǾ ఊᯚ஽ᣱȈ஽ᣱ ±´°kmȉǾఊᩋໞሳ஽ᩖȈ±¶.·² ᇽȉȻ ȠɢɔȹТɟȲɕɁȻȽȶȹȗɑȬǿ ᴥhttp://www.jfda.or.jpǽˢᓐᇋيศ̷ǽஓటʟʳɮʽɺ ʑɭʃɹԦ͢ɛɝऀႊᴦ ǽˢᓐᇋيศ̷ǽஓటʟʳɮʽɺʑɭʃɹԦ͢Ⱦɛɟ ɃǾȊటԦ͢ȟӏᄴȪȹȗɞ˰ႜʟʳɮʽɺʑɭʃɹᣵ ᄴᴥWFDFᴦɁӏᄴˁໄӏᄴّɂ µ¶ ɵّȺǾп˰ႜȾ ȝȤɞঢ়ܧᐐ̷ՠɂጙ ¶,°°° ˥̷Ǿቧ੫ᐐ̷ՠɂ ·°° ˥ ̷ȾᤎȬɞȻȗɢɟȹȝɝǾ±¹¸¹ ࢳȾɂǾIOC ȟऻ૵ Ȭɞ᫿ɴʴʽʞʍɹሗᄻɁ˰ႜ۾͢Ȉʹ˂ʵʓɼ˂ʪʃȉ ɁɲɷʂʝʁʱʽሗᄻȻȽɝɑȪȲǿȰȪȹǾ²°°± ࢳ ¸ ఌȾᇻႎȺᩒϸȨɟȲቼ ¶ وʹ˂ʵʓɼ˂ʪʃȞɜɂඩ ࣻቧ੫Ⱦ૗ႊȨɟɑȪȲǿ±¹¹µ ࢳȾɂǾّ᪨ʃʧ˂ʎ ¹° يͶɁᣵնͶȺȕɞGAISF ᴧɁඩ͢׆Ⱦɕᝓɔɜɟ ȹȝɝǾ²°±³ ࢳȾɂWFDF ȟ IOCᴥّ᪨ɴʴʽʞʍɹ ݃׆͢ᴦȾໄуᝓيͶȻȪȹᝓɔɜɟǾɴʴʽʞʍɹሗ ᄻԇɋɁቼˢඬɥᡍɒܿɔɑȪȲǿȰɁͅǾʟʳɮʽɺ ʑɭʃɹɂǾ୫᥂ᇼޙᅁɥɂȫɔȻȬɞറȁȽጸᎥȟ˿ ϸȬɞႆ๫ʃʧ˂ʎផ᏿͢Ⱦ૗ႊȨɟȹȝɝǾ±¹¹¹ˁ ²°°°ˁ²°°²ˁ²°°³ ࢳȾɂNHK ଡ଼ᑎʐʶʝɁႭጸȈʐ ʶʝˁʃʧ˂ʎଡ଼޷ȉȾɕ՘ɝ˨ȥɜɟǾʃʧ˂ʎȻȪ ȹɁᝓឧȟᯚɑȶȹȠɑȪȲǿᴥ៣ᴦኀࡺʃʧ˂ʎ៣ي ɁȈʃʧ˂ʎʳɮʟˁʑ˂ʉᝩ౼ȉȾɛɟɃǾʟʳɮʽ ɺʑɭʃɹɁঢ়ܧᐐ̷ՠɂጙ ±µ° ˥̷ȾᤎȪȹȝɝǾ ±µ° ಇɥᠯțɞ˹ޙˁᯚಇˁ۾ޙȽȼɁૌഈȾɕ૗ႊȨ ɟȹȗɑȬǿɑȲǾ±¹¹¶ ࢳȞɜɂпஓటɬʵʐɭʫʍ ʒᤣਖ਼൏۾͢ȟ୫᥂ᇼޙ۾ᒮీɥȗȲȳȢ۾͢Ⱦᝓɔɜ ɟɑȪȲǿȋ ᴥhttp://www.jfda.or.jpǽˢᓐᇋيศ̷ǽஓటʟʳɮʽɺ ʑɭʃɹԦ͢ɛɝऀႊᴦ

ᴧ GAISFᴷGeneral Association of International Sports Federation ّ᪨ʃʧ˂ʎᣵᄴൡഫǿɴʴʽʞʍɹሗᄻ͏۶Ɂّ᪨ ۾͢ɥ˿ከȬɞǿ ǽʟʳɮʽɺʑɭʃɹቧ੫ȾɂǾɬʵʐɭʫʍʒɥֆɔǾ уᝓȨɟȹȗɞ ±° ሗᄻȟސ٣Ȭɞǿ ǽᝊጯȾȷȗȹɂǾhttp://www.jfda.or.jpǽˢᓐᇋيศ ̷ǽஓటʟʳɮʽɺʑɭʃɹԦ͢ɁHP ɥՎྃȨɟȲ ȗǿ าᴲᴦɬʵʐɭʫʍʒɁ˰ႜʳʽɷʽɺȻஓట͍᚜Ɂ੉ ᎝ ǽ²°±¹ ࢳ · ఌɁ˰ႜʳʽɷʽɺȺɂǾஓటɂǾ± ͱɬʫ ʴɵǾ² ͱɵʔʊǾ³ ͱɮɸʴʃǾ´ ͱʓɮʎȾඒȗȺ µ

(7)

³³ ͱȺȕɞǿ ǽ²°±¹ ࢳ · ఌʓɮʎȺᩒϸȨɟȲ˰ႜU-²´ ɬʵʐɭ ʫʍʒᤣਖ਼൏ȺɂǾʫʽ᥂ᩌȟ ´ ͱǾɰɭʫʽ᥂ᩌȟ ² ͱǾ ʩʍɹʃ᥂ᩌȟ ² ͱǿ ǽպȫȢǾ²°±¹ ࢳ · ఌ˨๜ȺᚐɢɟȲɬʂɬˁɴʅɬ ʕɬɬʵʐɭʫʍʒᤣਖ਼൏ȺɂǾʫʽ᥂ᩌȟ ± ͱǾɰɭ ʫʽ᥂ᩌȟ ± ͱǾʩʍɹʃ᥂ᩌȟ ² ͱȺȕȶȲǿ ᴥ ҋ ੔ᴷhttp://www.japanultimate.jp/ǽ ஓ ట ɬ ʵ ʐ ɭ ʫʍʒԦ͢ᴦ ୫ǽစ ± ᴦ http://www.jfda.or.jpǽˢᓐᇋيศ̷ǽஓటʟʳɮ ʽɺʑɭʃɹԦ͢ɛɝऀႊ ² ᴦ ቏ែี̄ˁ̢̾ঔފˁࠞࡆխগˁᕏႆ៱̅ˁࢲజ៱ ފˁࢲႎ۾ᢕˁᆀ̢ໃαˁైࠆप୫ᴷȈʇʵʒʶ˂ɹ ʁʐɭ˂ՒɆʒʴʘѧޖɴʴʽʞʍɹ͍᚜ᤣਖ਼Ɂ॑ျ ᄑ ቧ ੫ ᑤ ӌ ȉJapanese Journal of Elite Sports Support vol.± pp±³~²° ᴥ²°°¸ᴦ ᴰᴦ ަࠎॖίˁࡀటܧࢲˁᇩ౑ǽॎˁᆀ̢ໃαᴷȈষӦ ᅺᑤȟ॑ျᄑቧ੫ᑤӌȾ˫țɞफᬭᵻܤފʚʃɻʍʒ ʦ˂ʵᤣਖ਼ɥߦ៎ȻȪȹᵻȉpp.±³~²´ǽʃʧ˂ʎ॑ျ ޙᆅሱǽቼ ³¸ ࢊቼᴮհᴥ²°±±ᴦ ´ ᴦ ག༖ߑᡅˁరటջխˁಅႎี਽ˁᯚಏα֐ˁኀࡺǽਈᴷ Ȉɬʵʐɭʫʍʒᤣਖ਼Ɂ॑ျᄑቧ੫ᑤӌȾȷȗȹᵻቼ ˢڨᵻȉpp.²¹ ᵻ ³·ǽࢠᕹ۾ޙጽ؆ޙ᥂጗ᛵǽቼ ² ࢊ ቼ ² հᴥ²°±µᴦ ᴲᴦ ག༖ߑᡅˁరటջխˁಅႎี਽ˁኀࡺǽਈˁᯚಏα ֐ᴷȈɬʵʐɭʫʍʒᤣਖ਼Ɂ॑ျᄑቧ੫ᑤӌȾȷȗȹ ᵻቼ̝ڨᵻȉpp.²· ᵻ ³µǽࢠᕹ۾ޙጽ؆ޙ᥂጗ᛵǽቼ ³ ࢊቼ ² հᴥ²°±¶ᴦ ¶ ᴦ ག༖ߑᡅˁరటջխˁಅႎี਽ˁኀࡺǽਈᴷȈɬʵʐɭ ʫʍʒᤣਖ਼Ɂ॑ျᄑቧ੫ᑤӌȾȷȗȹǽቼ˧ڨǽᵻ ɰɭʫʽɴ˂ʃʒʳʴɬ͍᚜ᤣਖ਼Ȼஓట͍᚜ᤣਖ਼Ɂ෗ ᢎᵻȉpp.µ¹ ᵻ ¶¹ǽࢠᕹ۾ޙጽ؆ޙ᥂጗ᛵǽቼ ´ ࢊቼ ² հᴥ²°±·ᴦ · ᴦ ག༖ߑᡅˁరటջխˁಅႎี਽ˁኀࡺǽਈᴷȈɬʵʐɭ ʫʍʒᤣਖ਼Ɂ॑ျᄑቧ੫ᑤӌȾȷȗȹǽቼهڨǽᵻ႒ ފɴ˂ʃʒʳʴɬ͍᚜ᤣਖ਼Ȼஓట͍᚜ᤣਖ਼Ɂ෗ᢎᵻȉ pp.µ± ᵻ ¶±ǽࢠᕹ۾ޙጽ؆ޙ᥂጗ᛵǽቼ µ ࢊቼ ±ˁ² հᴥ²°±¸ᴦ ¸ ᴦ ག༖ߑᡅˁరటջխˁኀࡺǽਈˁಅႎี਽ˁ೘ǽՓ ጗ᴷȈɬʵʐɭʫʍʒᤣਖ਼Ɂ॑ျᄑቧ੫ᑤӌȾȷȗȹǽ ቼ̡ڨǽᵻܤފWorld All Stars Ȼ HUCK Ɂ෗ᢎᵻȉ pp.±± ᵻ ±¸ǽࢠᕹ۾ޙጽ؆ޙ᥂጗ᛵǽቼ ¶ ࢊቼ ² հ ᴥ²°±¹ᴦ ¹ ᴦ ो෫ࢷ᪽ᴷȈT.T ࣻʫʽʉʵʒʶ˂ʕʽɺɁ᣹ɔ஁ ᵻ॑ျᄑቧ੫ᑤӌᜱ୽೫౼Ɂਖ਼ऀȠᵻȉpp.¸ ᵻ ±µǽ ᴥಊᴦʒ˂ʲ˂ʟɭʂɵʵҋ࿂᥂ᴥ²°°¹ᴦ ±°ᴦ ो෫ࢷ᪽ᴷȈʣʃʒʡʶɮɋɁʫʽʉʵʒʶ˂ʕʽ ɺᵻ॑ျᄑቧ੫ᑤӌɁᜱ୽Ȼऐԇᵻȉp.²¸ǽ۾εᮁం ࣆᴥ²°±°ᴦ ±±ᴦ ो෫ࢷ᪽ᴷȈպ˨ంȉp.µ³

参照

関連したドキュメント

In [11, 13], the turnpike property was defined using the notion of statistical convergence (see [3]) and it was proved that all optimal trajectories have the same unique

We construct a Lax pair for the E 6 (1) q-Painlev´ e system from first principles by employing the general theory of semi-classical orthogonal polynomial systems characterised

In this paper, for the first time an economic production quantity model for deteriorating items has been considered under inflation and time discounting over a stochastic time

Then the change of variables, or area formula holds for f provided removing from counting into the multiplicity function the set where f is not approximately H¨ older continuous1.

It is suggested by our method that most of the quadratic algebras for all St¨ ackel equivalence classes of 3D second order quantum superintegrable systems on conformally flat

Following Speyer, we give a non-recursive formula for the bounded octahedron recurrence using perfect matchings.. Namely, we prove that the solution of the recur- rence at some

As is well known (see [20, Corollary 3.4 and Section 4.2] for a geometric proof), the B¨ acklund transformation of the sine-Gordon equation, applied repeatedly, produces

[18] , On nontrivial solutions of some homogeneous boundary value problems for the multidi- mensional hyperbolic Euler-Poisson-Darboux equation in an unbounded domain,