Ӊ஦ࡍλΠώϛϡʔϥʔཧ࿦ͷ‫ূݕ‬ɿਐ௙ঢ়‫گ‬ͷใࠂʢ2013 ೥ 12 ݄‫ࡏݱ‬ʣ‫౎ژ‬େֶ਺ཧղੳ‫ॴڀݚ‬ɾ‫ڭ‬तɹ๬݄৽Ұɹ 2012 ೥ 8 ݄຤ʹӉ஦ࡍλΠώϛϡʔϥʔཧ࿦ʢIUTeichʣʹؔ͢Δ࿈ଓ࿦จΛൃද͔ͯ͠Β 1 ೥ 4ϲ݄ఔ‫ܦ‬ա͓ͯ͠Γ·͕͢ɺͦͷؒɺཧ࿦ͷ‫ূݕ‬Λ८༷ͬͯʑͳಈ͖͕͋Γ·ͨ͠ͷͰ͝ใࠂ͠·͢ɻ

(1) 2012 ೥ 8 ݄຤ʹ IUTeich ཧ࿦ʹؔ͢Δ࿈ଓ࿦จʢ4 รʣΛϓϨϓϦϯτͱͯ͠ൃද͠ɺֶज़ࡶࢽʹ౤ߘ͠·ͨ͠ɻ౤ߘઌͷࡶࢽ໊΋ɺͦͷଞɺ౤ߘʹؔ͢Δ৘ใ
͸ެ։͓ͯ͠Γ·ͤΜɻ࿦จͷެ։ͷ໨త͸͋͘·Ͱ΋ઐ໳ՈʹΑΔֶ໰త‫Ͱূݕ‬͋ΓɺҰൠࣾձ޲͚ͷൃදͰ͸͋Γ·ͤΜɻͳ͓ɺඇઐ໳ՈʹΑΔඇֶ໰తͳ಺༰ͷ൓Ԡ͸࠷ॳ͔Βશ͘૝ఆ͓ͯ͠Γ·ͤΜ͠ɺͦͷΑ͏ͳಈ͖ʹରͯ͠͸‫ݪ‬ଇͱͯ͠ରԠ͠ͳ͍͜ͱʹ͓ͯ͠Γ·͢ɻ
(2) IUTeich ཧ࿦ͷ‫ޱ‬಄ൃද͸‫ࡏݱ‬ͷͱ͜Ζɺ‫౎ژ‬େֶͰ͸
2010 ೥ 10 ݄ʢʹʮ༧ࠂรʯɺ1 ࣌ؒʣͱ2012 ೥ 12 ݄ʢ1 ࣌ؒʣͷ 2 ճɺ౦‫ژ‬େֶͰ͸

2013 ೥ 6 ݄ʢ1 ࣌ؒ൒ʣͷ 1 ճɺߦͳ͓ͬͯΓ·͢ɻߨԋͷεϥΠυ͸ࢲͷ΢ΣϒαΠτʢʹʮग़ுɾߨԋʯͱ͍͏ทʣͰެ։͓ͯ͠Γ·͢ɻ2014 ೥΋ɺগͳ͘ͱ΋ 1 ճɺ೔ຊࠃ಺ͷେֶʹ͓͍ͯߨԋΛߦͳ͏ํ޲Ͱߟ͓͑ͯΓ·͢ɻͲͷߨԋ΋಺༰͸ຆͲมΘ͓ͬͯΒͣɺͦͷ಺༰ʹ͍ͭͯ͸αʔϕΠ [Pano] ʹ͓͍ͯΑΓৄࡉʹղઆ͓ͯ͠Γ·͢ɻ͜ͷαʔϕΠ͸ࢲͷ΢ΣϒαΠτͷʮ࿦จʯͱ͍͏ทͰެ։͓ͯ͠Γɺ·ͨ 2012 ೥ 12݄ͷߨԋΛߦͳͬͨ‫ूڀݚ‬ձͷใࠂूʹऩ࿥͞ΕΔ༧ఆͰ͢ɻ

(3) ࢁԼ߶ࢯʢ๛ాதԝ‫ॴڀݚ‬٬һ‫ڀݚ‬һɾ‫౎ژ‬େֶ਺ཧղੳ‫਺ॴڀݚ‬ཧղੳ‫ڀݚ‬ަྲྀηϯλʔಛ೚ߨࢣʣ͸2012 ೥ 10 ݄Ҏ߱ɺ݄ 1 ճʢʹ 2 ೔ؒ ≈ ໿ 12 ࣌ؒʣࢲͱೋਓͰߦͳ͍ͬͯΔηϛφʔʹ͓͍ͯཧ࿦ͷ‫ূݕ‬ΛਐΊ͍ͯ·͢ɻ۩ମతʹ͸ɺ

2012 ೥ 10 ݄ʙ12 ݄ͷؒ2Ӊ஦ࡍλΠώϛϡʔϥʔཧ࿦ͷ‫ূݕ‬ɿਐ௙ঢ়‫گ‬ͷใࠂʢ2013 ೥ 12 ݄‫ࡏݱ‬ʣ͸ʮ४උͷ࿦จʯʢʹ [HASurI], [HASurII], [SemiAnbd], [FrdI], [FrdII], [EtTh], [AbsTopIII], [GenEll] ౳ʣΛษ‫͠ڧ‬ɺͦͷ಺༰ʹ͍ͭͯηϛφʔͰৄٞ͘͠࿦͠·ͨ͠ɻͦͷ‫ޙ‬ɺࢁԼࢯ͸2013 ೥ 1 ݄ʙ2013 ೥ 3 ݄ɺ͓Αͼ2013 ೥ 4 ݄ʙ2013 ೥ 9 ݄
ͷ 2 ճʹΘͨΓɺཧ࿦ͷʮຊମʯͰ͋Δ [IUTchI], [IUTchII], [IUTchIII], [IUTchIV]ͷ 4 รͷ࿦จΛ࠷‫Ͱ·ޙ‬ಡΈऴ͍͑ͯ·͢ɻ͜ͷ໿ 1 ೥ͷؒʹɺʮ४උͷ࿦จʯͱʮຊମʯʹ͍ͭͯɺ௨ৗͷֶज़ࡶࢽͷࠪಡΛང͔ʹ௒͑ΔΑ͏ͳৄࡉͳٕज़తͳࢦఠ
ʢʹ 1 ೥༨ΓͰ਺ඦ݅ఔ౓ʂʣΛࢲ͸ࢁԼࢯΑΓॻ໘ʢʹిࢠϝʔϧʣͰ͍͍ͨͩͯ
͓Γ·͢ɻͦͷ๲େͳ਺ͷࢦఠʹ͍ͭͯ͸ɺηϛφʔͰٞ࿦ͨ͠‫ޙ‬ɺ֘౰͢Δ࿦จΛमਖ਼͠ɺࢲͷ΢ΣϒαΠτͷʮ࿦จʯͱ͍͏ทͰमਖ਼൛Λެ։͓ͯ͠Γ·͢ɻ·ͨ 2013 ೥ 4 ݄ࠒɺࢁԼࢯ͸‫ूڀݚ‬ձ౳ͰͷަྲྀΛ௨ͯ͡ଞͷ‫͔ऀڀݚ‬Β‫ͤد‬ΒΕ࣭ͨ໰ʹରԠ͢ΔͨΊɺIUTeich ཧ࿦ʹؔ͢ΔʮFAQʯΛ࡞੒͠ɺࢲͷ΢ΣϒαΠτͰެ։͠·ͨ͠ɻ͜ͷ 2 ճʹΘͨΔ࿦จͷӾಡʹΑΓࢁԼࢯ͸ཧ࿦Λৄ͘͠ཧղ͠ɺͦͷਖ਼͠͞ΛҰ௨Γ֬ೝ͍ͯ͠·͕͢ɺ͜ͷ࿦จͷӾಡ͸ࢁԼࢯʹͱͬͯ͸୯ͳΔʮγϯάϧɾνΣοΫʯʢຊਓͷ‫ݴ‬༿ʣʹա͗·ͤΜɻɹ(4) ࢁԼࢯ͸ɺIUTeich ཧ࿦ͷʮμϒϧɾνΣοΫʯʢຊਓͷ‫ݴ‬༿ʣͱͯ͠2013 ೥ 5 ݄ʙ2013 ೥ 11 ݄ͷؒɺ݄ 1 ճʢʹ 2ʙ3 ೔ؒ ≈ 16ʙ24 ࣌ؒʣ࣍ͷࡾਓ‫ۄ‬઒ٍ҆உࢯʢ‫౎ژ‬େֶ਺ཧղੳ‫ॴڀݚ‬ɾ‫ڭ‬तʣ੕༟Ұ࿠ࢯʢ‫౎ژ‬େֶ਺ཧղੳ‫ॴڀݚ‬ɾߨࢣʣদຊᚸࢯʢ޿ౡେֶେֶӃཧֶ‫ڀݚ‬Պ਺ֶઐ߈ɾ‫ڭ‬तʣΛର৅ʹɺIUTeich ཧ࿦Λղઆ͢ΔηϛφʔΛߦͳ͍·ͨ͠ɻࢲΛࢀՃऀ͔Β֎ͨ͠‫Ͱܗ‬ηϛφʔ͕ߦͳΘΕ·͕ͨ͠ɺ͜Ε͸ࢁԼࢯ͕ཧ࿦Λࣗ෼ͷ‫ݴ‬༿Ͱઆ໌͠ɺࣗ෼ͷཧղΛ֬ೝ͢Δ‫ػ‬ձͱͳΔΑ͏ʹͱΒΕͨાஔͰ͢ɻηϛφʔ͸ʮ४උͷ࿦จʯͷॳาతͳ෦෼͔Βʮຊମʯͷ࠷‫Ͱ·ޙ‬ɺ࿦จͷʮఆٛʯ΍ʮ໋୊ʯɺʮఆཧʯ౳ΛҰ‫ॱͭͣݸ‬൪ʹղઆ͍ͯ͘͠ͱ͍͏ɺߨࢣ͓ΑͼࢀՃऀશһͷେมͳ࿑ྗΛඞཁͱ͢Δ‫Ͱࣜܗ‬ਐΊΒΕ·ͨ͠ɻηϛφʔத͓Αͼͦͷ४උͷաఔͰٕज़తͳࢦఠ΍ٙ໰౳͕ൃੜͨ͠ͱ͖ʢʹฏ‫ۉ‬తʹ͸݄ʹ 10ʙ30 ݅ఔ౓ʣ͸ɺཌ݄ͷࢲͱͷηϛφʔͰٞ࿦͠ɺॲཧ͠·ͨ͠ɻʢμϒϧɾνΣοΫͷʣηϛφʔ͕ऴྃͨ͠ࠒʹ͸ࢀՃऀ͔ΒɺফԽʹ͸·ֻ͕͔ͩ࣌ؒΓͦ͏͕ͩɺཧ࿦ͷུ֓͸Ұ௨ΓཧղͰ͖ͨझࢫͷൃ‫͕ݴ‬ฉ͔Ε·ͨ͠ɻ·ͨɺཧ࿦ΛҰ௨Γษ‫͠ڧ‬ऴཱ͑ͨ৔͔ΒվΊͯ‫͠ূݕ‬
ͨͱ͜Ζɺ(2) Ͱ‫ߨͨ͠ٴݴ‬ԋ΍αʔϕΠͷ಺༰͸ʮద੾ʯͰ͋ΔͱͷධՁΛࢀՃऀ͔Β͍͖ͨͩ·ͨ͠ɻ(5) ࢁԼࢯ͸੒ޭཪʹऴྃͨ͠ (4) ͷʮμϒϧɾνΣοΫʯ͚ͩͰ͸๞͖଍ΓͣɺʮτϦϓϧɾνΣοΫʯʢຊਓͷ‫ݴ‬༿ʣͱͯ͠ɺIUTeich ཧ࿦ͷৄࡉͳղઆΛ໨తͱ͢ΔӉ஦ࡍλΠώϛϡʔϥʔཧ࿦ͷ‫ূݕ‬ɿਐ௙ঢ়‫گ‬ͷใࠂʢ2013 ೥ 12 ݄‫ࡏݱ‬ʣ3αʔϕΠͷࣥචΛ։͍࢝ͯ͠·͢ɻ͜ͷαʔϕΠ͸ 200ʙ300 ทఔͷ௕͞ʹͳΔ‫ݟ‬௨͠Ͱ͋Δͱͷ͜ͱͰ͢ɻ·ͨɺ೔ఔ౳͸·ͩ֬ఆ͍ͯ͠ͳ͍΋ͷͷɺ2014 ೥ 4 ݄Ҏ߱ɺ‫۝‬भେֶͷా‫ޱ‬༤Ұ࿠।‫ڭ‬तͷґཔͰ‫۝‬भେֶʹ͓͍ͯ IUTeich ཧ࿦Λղઆ
͢Δʢ਺िؒఔ౓ͷʣूதߨٛΛߦͳ͏ํ޲Ͱ‫ݕ‬౼͍ͯ͠ΔΑ͏Ͱ͢ɻ(6) Mohamed Saı̈di ࢯʢΤΫηλʔେֶʢ࿈߹Ԧࠃʣ
ɾ।‫ڭ‬तʣ͸2013 ೥ 7 ݄ʙ9 ݄ͷ 3ϲ݄ؒɺ٬һ‫ڭ‬तͱͯ͠‫౎ژ‬େֶ਺ཧղੳ‫͠ࡏ଺ʹॴڀݚ‬ɺ଺ࡏ‫ؒظ‬தɺ

10 ճఔʢ≈ ‫ ܭ‬24 ࣌ؒఔ౓ʣߦͳͬͨηϛφʔʹ͓͍ͯ IUTeich ཧ࿦ʹ͍ͭͯࢲͱೋਓͰٞ࿦͠ɺ༷ʑͳ‫͔఺؍‬Β‫ͨ͠·͠ূݕ‬ɻ·ͨࢁԼࢯͱ΋਺ճఔηϛφʔΛߦͳ͍ɺIUTeich ཧ࿦ʹ͍ͭͯ
ٞ࿦͠·ͨ͠ɻSaı̈di ࢯ͸଺ࡏ͢Δલͷ൒೥༨Γͷؒɺʮ४උͷ࿦จʯͱɺͦΕ͔Βʮຊମʯͷ൒෼ఔ౓ΛಡΈऴ͑ͨΒ͘͠ɺདྷ೔͞Ε͔ͯΒ͸ʮຊମʯͷ࢒Γͷ൒෼ΛಡΈऴ͑ɺ·ͨ೦ͷͨΊͷ֬ೝͱͯ͠ɺʮຊମʯΛվΊͯ࠷ॳ͔Β࠷‫Ͱ·ޙ‬ಡΈ௚ͨͦ͠͏Ͱ͢ɻ͜ͷ 2 ճͷӾಡΛߦͳ͍ͬͯͨؒɺSaı̈di ࢯ͸΄΅ि̍ճͷηϛφʔͰ࿦จͷ಺༰ʹ͍ͭͯࢲͱపఈతʹٞ࿦Λ͠ɺ·ͨ௨ৗͷֶज़ࡶࢽͷࠪಡΛང͔ʹ௒͑ΔΑ͏ͳৄࡉͳٕज़తͳࢦఠʢʹ 3ϲ݄ఔ౓Ͱඦ݅લ‫ޙ‬ʂʣΛͯ͠Լ͍͞·ͨ͠ɻࢁԼࢯͷͱ͖ͱಉ༷ɺࢲ͸͍͍ͨͩͨࢦఠʹ͍ͭͯɺηϛφʔͰٞ࿦ͨ͠‫ޙ‬ɺ֘౰͢Δ࿦จΛमਖ਼͠ɺࢲͷ΢ΣϒαΠτͷʮ࿦จʯͱ͍͏ทͰमਖ਼൛Λެ։͓ͯ͠Γ·͢ɻ͜ΕΒͷ‫׆‬ಈΛ‫ ͯܦ‬Saı̈di ࢯ͸ཧ࿦͕ਖ਼͍͠ͱͷ‫ݟ‬ղΛࢲࣗ਎ʹରͯ͠΋ւ֎ͷୈࡾऀʹରͯ͠΋ड़΂͍ͯ·͢ɻɹ(7) ࢁԼࢯͱ Saı̈di ࢯ͸ಉ͡਺࿦‫ز‬Կͱ͍͏ઐ໳෼໺ͷ‫ͱऀڀݚ‬͸͍͑ɺա‫ڈ‬ͷ࿦จ౳ͷ࢓ࣄΛৼΓฦΔͱ໌Β͔ͳΑ͏ʹɺ਺ֶతͳഎ‫Ϳ͍͕ͩܠ‬ҧ͏ೋਓͰ͋Δ͜ͱ΋ࣄ࣮Ͱ͢ɻ͔͜͠͠ͷೋਓͷҰͭͷॏཁͳ‫ڞ‬௨఺ͱͯ͠ɺ͜Ε·Ͱଟ਺ͷ਺࿦‫ز‬Կͷ࿦จʹֶ͍ͭͯज़ࡶࢽͷґཔͰࠪಡΛ͠ɺ‫ࡌܝ‬ద౰ͷՄ൱Λ൑அ͢Δ‫ݧܦ‬Λ͍࣋ͬͯΔͱ͍͏ɺࠪಡऀͱͯ͠ͷ๛෋ͳ࣮੷͕‫͛ڍ‬ΒΕ·͢ɻҰํɺཧ࿦ͷॏཁੑ΍ख๏ͷ৽‫ح‬ੑΛߟྀ͢Δͱɺ৻ॏͳ࢟੎͕‫ٻ‬ΊΒΕΔঢ়‫͋Ͱگ‬Γɺ͜ͷೋਓʹΑΔ͜Ε·Ͱͷ IUTeich ཧ࿦ͷ‫ূݕ‬Λ΋ͬͯཧ࿦ͷ‫͑ߟͱͨྃ͠׬্࣮ࣄ͕ূݕ‬Δ΂͖͔Ͳ͏͔ɺେ͍ʹٞ࿦ͷ༨஍͕͋Γɺʮ࠷ऴతͳ݁࿦ʯΛग़͢͜ͱ͸ࠓճͷใࠂͷൣғΛ௒͍͑ͯΔͱ‫ݴ‬Θ͟ΔΛಘ·ͤΜɻ͔͠͠ೋਓͷࠪಡऀͱͯ͠ͷ࣮੷Λ౿
·͑ͯߟ͑Δͱɺ(3), (4), (6) Ͱใࠂͨ͜͠Ε·Ͱͷ‫׆ূݕ‬ಈ͸‫ͦʹط‬ͷʮ໖ີ͞ʯ͓Αͼʮղ૾౓ʯʹ͓͍ͯҰൠతͳ਺ֶ࿦จͷࠪಡͷൣғΛେ෯ʹ௒͓͑ͯΓɺͦͷ‫׆‬ಈΛ௨ͯ͠ೋਓ͔Β͍͍͍ͨͩͯΔ IUTeich ཧ࿦ʹର͢Δ‫ۃ‬ΊͯߠఆతͳධՁʹ͸ҰఆͷॏΈ͕͋Δͱߟ͓͑ͯΓ·͢ɻ(8) ࢁԼࢯͱ Saı̈di ࢯʹΑΔ IUTeich ཧ࿦ͷ‫׆ূݕ‬ಈͷ΋͏Ұͭͷॏཁͳʮऩ֭ʯ͸ɺ਺ֶతഎ‫͕ܠ‬େ͖͘ҟͳΔೋਓͰ͋Δʹ΋ؔΘΒͣɺཧ࿦͸൒೥ऑఔ౓ͷ౒ྗʹΑͬͯҰ௨Γཧղ͢Δ͜ͱ͕Մೳ

4Ӊ஦ࡍλΠώϛϡʔϥʔཧ࿦ͷ‫ূݕ‬ɿਐ௙ঢ়‫گ‬ͷใࠂʢ2013 ೥ 12 ݄‫ࡏݱ‬ʣͰ͋Δ͜ͱΛɺೋਓ͕ࣗΒͷ‫ݧܦ‬Λ΋ͬͯ‫ۃ‬Ίͯ໌ࣔతͳ‫͢Ͱͱͨ͜͠ূཱͰܗ‬ɻཧ࿦ͷษ‫͏ࢥ͕ڧ‬Α͏ʹਐ·ͳ͍‫ऀڀݚ‬΋ଘࡏ͢ΔΑ͏ͳͷͰɺͦͷΑ͏ͳཱ৔ͷ‫ʹऀڀݚ‬ର͢ΔʮΞυόΠεʯ͕ͳ͍͔ɺࢲ͸ೋਓʹରͯ͠࠶ࡾʹΘͨΓ࣭໰͠ɺٞ࿦ͨ͠ͱ͜Ζɺ།ҰҾ͖ग़͢͜ͱʹ੒ޭͨ͠ʮΞυόΠεʯ͸ɺɹʮ४උͷ࿦จʯ͔Βॱ൪ʹஸೡʹษ‫͢ڧ‬Ε͹ɺ৐Γӽ͑ΒΕͳ͍ো֐͕ग़ͯ͘Δ͸͕ͣͳ͍ͱ͍͏झࢫͷൃ‫ͨ͠Ͱݴ‬ɻͨͩɺཧ࿦Λษ‫͢ڧ‬Δ্Ͱͷॏཁͳ஫ҙ఺ͱͯ͠ɺ
ɾIUTeich ཧ࿦ͷ༷ʑͳ‫ݶ‬ఆతͳଆ໘ʹ͍ͭͯ͸ෳૉ਺ମɺ͋Δ͍͸ p ਐମ্ͷλΠώϛϡʔϥʔཧ࿦΍ɺ‫ݹ‬యతͳςʔλؔ਺ͷؔ਺౳ࣜ౳ɺ‫ط‬ଘͷཧ࿦ͱͷ෦෼తͳྨࣅੑ͸ೝΊΒΕΔ΋ͷͷɺIUTeich ཧ࿦ͷʮຊ‫ے‬ʯʹؔͯ͠‫ط‬ଘͷཧ࿦ͱຊ࣭తʹྨࣅͨ͠ύλʔϯͷٞ࿦ͷల։Λ‫ظ‬଴ͯ͠ษ‫͠ڧ‬Α͏ͱ͢Δͱ࠳ં͢ΔՄೳੑ͕ߴ͍͜ͱʹཹҙ͢Δඞཁ͕͋Γ·͢ɻ͜Εʹ͍ͭͯ͸ೋਓͱ΋ಉҙ‫ͨ͠Ͱݟ‬ɻ‫ޙ‬ɺ࣍ͷೋ఺ʹ͍ͭͯ͸ࢲ͸Կ೥΋લ͔Βසൟʹ‫ڧ‬ௐ͍ͯ͠·͢ɿɾଟ͘ͷਓ͸ ABC ༧૝ͷෆ౳ࣜͷ਺஋తͳଆ໘Λओͳؔ৺ͷର৅ͱ͍ͯ͠ΔΑ͏Ͱ͕͢ɺʮຊ໋ʯͱͯ͠ೝࣝ͞ΕΔ΂͖΋ͷ͸ʮIUTeich ཧ࿦ʯͱ͍͏ཧ࿦ͷํͰ͋Γɺཧ࿦ͱൺֱ͢Δͱɺෆ౳ࣜ͸ཧ࿦͕೗Կʹਂ͍ͱ͜Ζ·Ͱ۷ΓԼ͍͛ͯΔ΋ͷͰ͋Δ͔Λࣔ͢୯ͳΔʮҰͭͷࢦඪʯʹա͗·ͤΜɻɾҰ࣌ؒߨԋͲ͜Ζ͔ɺҰिؒఔ౓ͷղઆͰ΋ɺཧ࿦ͷେ·͔ͳ࢓૊ΈΛຊ֨తʹೲಘͰ͖ΔΑ͏ͳ‫Ͱܗ‬ཧղ͢Δ͜ͱ͸ଟ͘ͷ‫ऀڀݚ‬ͷ৔߹ɺࠔ೉Ͱ͋ΓɺͦͷΑ͏ͳ୹‫ؒظ‬ͷ޿ใ‫׆‬ಈʹՌͨͯ͠ҙຯ͕͋Δ͔Ͳ͏͔ɺ͜Ε·Ͱͷ‫ݧܦ‬ΛৼΓฦΔͱɺେ͍ʹٙ໰͕͋ΔΑ͏ʹ‫͢·͡ײ‬ɻҰํɺ‫ݸ‬ਓ͕ࠩ͋Δͱ͸͍͑ɺ௨ৗͷ਺࿦‫ز‬Կʹৄ͍͠‫ऀڀݚ‬ͷ৔߹ɺIUTeich ཧ࿦ΛҰ௨Γཧղ͢Δͷʹʢ্Ͱ΋ࢦఠͨ͠௨Γʣʮ೥୯Ґʯͷ࣌ؒΛඅ΍͢ඞཁ͸ͳ͘ɺʮ݄୯Ґʯͷ࣌ؒʹ൒೥ఔ౓ͷ࣌ؒ͑͋͞Ε͹ɺे෼ͳ͸ͣͰ͢ɻSaı̈di ࢯͱͷަྲྀͷதͰࢲʹͱͬͯಛʹҹ৅తͩͬͨͷ͸ɺࢲ͔ΒͷࢦఠΛ଴ͭ·Ͱ΋ͳ͘ɺࣗ෼ࣗ਎ͷʮಠཱͳ‫࡯؍‬ʯͱͯ͜͠ͷೋ఺ͱಉ༷ͳํ޲ੑͷൃ‫ݴ‬Λͯ͠Լͬͨ͜͞ͱͰ͢ɻ ɹ(9) ࠷‫ʹޙ‬ɺIUTeich ཧ࿦ͷ‫׆ূݕ‬ಈʹฒʑͳΒ͵౒ྗͱ೤ҙΛ܏஫͞ΕͨࢁԼࢯͱ
Saı̈di ࢯɺฒͼʹ (4) ͷࢀՃऀͨͪʹର͠ɺ͜ͷ৔ΛआΓͯ৺ΑΓް͓͘ྱΛਃ্͠
͛·͢ɻɹӉ஦ࡍλΠώϛϡʔϥʔཧ࿦ͷ‫ূݕ‬ɿਐ௙ঢ়‫گ‬ͷใࠂʢ2013 ೥ 12 ݄‫ࡏݱ‬ʣ5จ‫ݙ‬Ϧετ

[HASurI] S. Mochizuki, A Survey of the Hodge-Arakelov Theory of Elliptic Curves I,Arithmetic Fundamental Groups and Noncommutative Algebra, Proceedingsof Symposia in Pure Mathematics 70, American Mathematical Society (2002),
pp. 533-569.
[HASurII] S. Mochizuki, A Survey of the Hodge-Arakelov Theory of Elliptic Curves II,Algebraic Geometry 2000, Azumino, Adv. Stud. Pure Math. 36, Math. Soc.
Japan (2002), pp. 81-114.
[SemiAnbd] S. Mochizuki, Semi-graphs of Anabelioids, Publ. Res. Inst. Math. Sci. 42(2006), pp. 221-322.
[FrdI] S. Mochizuki, The Geometry of Frobenioids I: The General Theory, Kyushu
J. Math. 62 (2008), pp. 293-400.
[FrdII] S. Mochizuki, The Geometry of Frobenioids II: Poly-Frobenioids, Kyushu J.
Math. 62 (2008), pp. 401-460.
[EtTh] S. Mochizuki, The Étale Theta Function and its Frobenioid-theoretic Manifestations, Publ. Res. Inst. Math. Sci. 45 (2009), pp. 227-349.
[AbsTopIII] S. Mochizuki, Topics in Absolute Anabelian Geometry III: Global Reconstruction Algorithms, RIMS Preprint 1626 (March 2008).
[GenEll] S. Mochizuki, Arithmetic Elliptic Curves in General Position, Math. J. Okayama
Univ. 52 (2010), pp. 1-28.
[IUTchI] S. Mochizuki, Inter-universal Teichmüller Theory I: Construction of Hodge
Theaters, RIMS Preprint 1756 (August 2012).
[IUTchII] S. Mochizuki, Inter-universal Teichmüller Theory II: Hodge-Arakelov-theoretic
Evaluation, RIMS Preprint 1757 (August 2012).
[IUTchIII] S. Mochizuki, Inter-universal Teichmüller Theory III: Canonical Splittings ofthe Log-theta-lattice, RIMS Preprint 1758 (August 2012).
[IUTchIV] S. Mochizuki, Inter-universal Teichmüller Theory IV: Log-volume Computations and Set-theoretic Foundations, RIMS Preprint 1759 (August 2012).
[Pano] S. Mochizuki, A Panoramic Overview of Inter-universal Teichmüller Theory, RIMS Preprint 1774 (February 2013), to appear in RIMS Kōkyūroku
Bessatsu.