PDF-From Ancient ‘Moving Geometry’ to Dynmic Geometr

Author : marina-yarberry | Published Date : 2015-12-02

Technology Jen Chung Chuan NTHU Taiwan jcchuanmathnthuedutw Mirek Majewski 1 NYIT UAE mirekmajewskiyahoocom Abstract In this paper we analyze the origins of dynamic

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From Ancient ‘Moving Geometry’ to Dynmic Geometr: Transcript

Technology Jen Chung Chuan NTHU Taiwan jcchuanmathnthuedutw Mirek Majewski 1 NYIT UAE mirekmajewskiyahoocom Abstract In this paper we analyze the origins of dynamic geometry and show. iစsuo sȄaࠑȎdࠓᐑudࠕ g TpN࠙nYh ᐗkࠁe d ‘jour؅jaࠉs’Tj j̄r؇lese’ S̐ shȐr ’‘ Є hel ’‘ thelyऊnhtrruch iထሒorሕhtapeh(anᰅᴑndhw.llhworᴡ,hahruler,hahpenhorhpenထl,hglueh(orhahgluehst.ဝ RASEB FlaHhmen@r‘sdb-nrf vvv-r‘sdb-nrfRASEB LLBBkd‘rv‘sdr, EL 22651hmenTR@r‘sdb-nrfvvv-r‘sdb-nrf RASEB ornfr‘lSdbgmhb‘k bg‘mfdr rdrdrudc Getting ‘ SOAPED ’ in NextGen EMR 11/2012 Update Component Remarks S S tory ROS) O O bservations So - called ‘objective’ findings (Vitals & Physical Exam) A A ssessments s!r E[hBl(Biv]!E[v]E[hDynl(Dyniv]!E[v]E[hGm(DynihDynl(Giv]!E[v]E[hHm(DynihDynl(Giv]!blamemifG6=HE[hDynl(S!Tiv]!E[hDynl(Dyn!DynihDyn!Dynl(S!Tiv];ifS!T6=Dyn!DynE[hS!Tl(Dyniv]!E[hS!Tl(Dyn!DynihDyn My 2 (8:00 m)………........……………………..………………………& oq‘a Hmrtqfdmbx Lhbg‘dk Dhrdmrs‘cs ‘mc Ideeqdx Vghsd | Lhbg‘dk Dhrdmrs‘cs ‘mc Ideeqdx Vghsd orrdrrhmf Hq‘p&r Rtmmh oq‘a Hmrtqfdmbx Poli STATUS STATUS OUT MIC 1 MIC 2 MIC 3 IN LINK OUT MIC 1 MIC 2 MIC 3 IN LINK STATUS OUT MIC 1 MIC 2 MIC 3 IN LINK OUT MIC 1 MIC 2 MIC 3 IN LINK OUT MIC 1 MIC 2 MIC 3 IN LINK STATUS ĔNroN R lRAIN’ऊ OఋNऒN’खsOy’OT ’Cᄗ’CERrOTNᘑᘎRIN᠙ᤄᤚi VVoinoViu1 a0P’NAἠNDpms Life Blood Life fB flodCr a’ฏ’ဍdofl–k1D a’sh’c’dࠇ–k1D C–p tnA.ฃmAS’ဃ؍1AdfVထ(0 2dD༘ Stage 31’.7” Proscenium 5’8” Wing Curtains 5’8” Wing Curtains 2’ 2’ Crossover 2’ 19’x17’ Staging Area/Load - In 12’x N.C. Deprtment of Administtion Applchin Stte 8niversity Energy Center Boone, North Crolin June 2005 DiirugdeohSdvvlyh iru4ruwkFd Litodt,oundtionhi Geometry in Nature is Everywhere. Proportions of the human body. In the shape of a shell. .. .. . .. . The bees make their hives into regular hexagons. Honeycomb. The following slides are some more examples of geometry in nature.

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