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Com o avan\[CCedilla]o da IA h\[AAcute] amea\[CCedilla]a dos trabalhos em \ escrit\[OAcute]rio (colarinho branco - white-collar). Assim como os \ rob\[OHat]s substitu\[IAcute]ram os oper\[AAcute]rios na ind\[UAcute]stria \ (colarinho azul - blue-collar), a AI vai automatizar muitas das atividades de \ escrit\[OAcute]rio em curto e m\[EAcute]dio prazo. Por\[EAcute]m novas \ profiss\[OTilde]es e demandas de mercado ser\[ATilde]o geradas, novas profiss\ \[OTilde]es que n\[ATilde]o temos consci\[EHat]ncia ainda v\[ATilde]o surgir. \ \>", "Text", CellChangeTimes->{{3.6500556759060946`*^9, 3.6500557009488163`*^9}, { 3.6500560980172358`*^9, 3.6500561281074066`*^9}, {3.650056253084876*^9, 3.65005626517395*^9}, {3.650056562613763*^9, 3.6500565898589544`*^9}, { 3.6500567140347996`*^9, 3.65005681222838*^9}, {3.6500569393345575`*^9, 3.6500569849970627`*^9}, 3.6503078342574053`*^9, {3.6503078837775393`*^9, 3.6503079709133825`*^9}, {3.650308081159623*^9, 3.6503081077275543`*^9}, { 3.6505006136075535`*^9, 3.650500616641527*^9}, {3.6505007159863853`*^9, 3.6505007468553963`*^9}, 3.650500875555433*^9, {3.6505029318697653`*^9, 3.6505029420384064`*^9}, {3.6505048549204054`*^9, 3.65050485573291*^9}, { 3.653841885259621*^9, 3.653841886586274*^9}, {3.65386663474156*^9, 3.653866817062867*^9}, {3.6538668589976187`*^9, 3.6538669911304197`*^9}, { 3.6538670235671606`*^9, 3.653867027995946*^9}, {3.653867079438555*^9, 3.6538670795791883`*^9}, 3.6538671128393154`*^9, 3.653867258390684*^9, { 3.6538672944134536`*^9, 3.653867323585587*^9}}], Cell["\<\ A sorte favorece a mente bem preparada. Louis Pasteur\ \>", "Text", CellChangeTimes->{{3.6538671195917196`*^9, 3.6538671272633*^9}}, FontColor->GrayLevel[1], Background->RGBColor[1, 0.5, 0]], Cell["", "PageBreak", PageBreakBelow->True] }, Open ]], Cell[CellGroupData[{ Cell[TextData[{ StyleBox["Mathematica", FontSlant->"Italic"], " & Wolfram Language" }], "Section", CellChangeTimes->{{3.649720200882407*^9, 3.649720224907363*^9}, 3.6505039728946896`*^9, {3.6538420683195996`*^9, 3.653842086835202*^9}, { 3.653843588377324*^9, 3.653843596541256*^9}}], Cell[TextData[{ "\nMais sobre Visualiza\[CCedilla]\[ATilde]o de Dados e Vis\[ATilde]o \ Computacional:\n\n", ButtonBox["Channels: Wolfram Language Image Processing Virtual Workshop\n", BaseStyle->"Hyperlink", ButtonData->{ URL["http://www.wolfram.com/broadcast/video.php?c=391&v=1378"], None}, ButtonNote->"http://www.wolfram.com/broadcast/video.php?c=391&v=1378"], ButtonBox["The Wolfram Language: FAST INTRODUCTION FOR PROGRAMMERS", BaseStyle->"Hyperlink", ButtonData->{ URL["https://www.wolfram.com/language/fast-introduction-for-programmers/"]\ , None}, ButtonNote-> "https://www.wolfram.com/language/fast-introduction-for-programmers/"], "\n\n", StyleBox["Imagens provenientes de busca no \[OpenCurlyDoubleQuote]Google \ Images\[CloseCurlyDoubleQuote], s\[ATilde]o de propriedade de seus \ respectivos autores!!! 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Typeset`chosen$$ = { "Result", "Response", 1, 1, "Output", "\"My name is Wolfram\[NegativeThinSpace]|\[NegativeThinSpace]Alpha.\""}, Typeset`open$$ = False, Typeset`newq$$ = "who are you?"}, DynamicBox[ToBoxes[ AlphaIntegration`FormatAlphaResults[ Dynamic[{ 2, {Typeset`pod1$$, Typeset`pod2$$, Typeset`pod3$$, Typeset`pod4$$, Typeset`pod5$$, Typeset`pod6$$, Typeset`pod7$$, Typeset`pod8$$, Typeset`pod9$$, Typeset`pod10$$, Typeset`pod11$$, Typeset`pod12$$, Typeset`pod13$$, Typeset`pod14$$, Typeset`pod15$$, Typeset`pod16$$, Typeset`pod17$$, Typeset`pod18$$, Typeset`pod19$$, Typeset`pod20$$, Typeset`pod21$$, Typeset`pod22$$, Typeset`pod23$$, Typeset`pod24$$, Typeset`pod25$$, Typeset`pod26$$, Typeset`pod27$$, Typeset`pod28$$, Typeset`pod29$$, Typeset`pod30$$, Typeset`pod31$$, Typeset`pod32$$}, { Typeset`aux1$$, Typeset`aux2$$, Typeset`aux3$$, Typeset`aux4$$, Typeset`aux5$$, Typeset`aux6$$, Typeset`aux7$$, Typeset`aux8$$, Typeset`aux9$$, Typeset`aux10$$, Typeset`aux11$$, Typeset`aux12$$, Typeset`aux13$$, Typeset`aux14$$, Typeset`aux15$$, Typeset`aux16$$, Typeset`aux17$$, Typeset`aux18$$, Typeset`aux19$$, Typeset`aux20$$, Typeset`aux21$$, Typeset`aux22$$, Typeset`aux23$$, Typeset`aux24$$, Typeset`aux25$$, Typeset`aux26$$, Typeset`aux27$$, Typeset`aux28$$, Typeset`aux29$$, Typeset`aux30$$, Typeset`aux31$$, Typeset`aux32$$}, Typeset`chosen$$, Typeset`open$$, Typeset`elements$$, Typeset`q$$, Typeset`opts$$, Typeset`nonpods$$, Typeset`queryinfo$$, Typeset`sessioninfo$$, Typeset`showpods$$, Typeset`failedpods$$, Typeset`newq$$}]], StandardForm], ImageSizeCache->{285., {55., 21.}}, TrackedSymbols:>{Typeset`showpods$$, Typeset`failedpods$$}], DynamicModuleValues:>{}, Initialization:>If[ Not[Typeset`initdone$$], Null; AlphaIntegration`DoAsyncInitialization[ Hold[{ 2, {Typeset`pod1$$, Typeset`pod2$$, Typeset`pod3$$, Typeset`pod4$$, Typeset`pod5$$, Typeset`pod6$$, Typeset`pod7$$, Typeset`pod8$$, Typeset`pod9$$, Typeset`pod10$$, Typeset`pod11$$, Typeset`pod12$$, Typeset`pod13$$, 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Cos[Rational[1, 50] Pi]}, { Rational[1, 2], 1}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[1, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[1, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[1, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[1, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[3, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[3, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[2, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[2, 25] Pi]}, { Rational[1, 2] + Rational[1, 8] (1 - 5^Rational[1, 2]), Rational[1, 2] + Rational[ 1, 2] (Rational[5, 8] + Rational[1, 8] 5^Rational[1, 2])^ Rational[1, 2]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[3, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[3, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[7, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[4, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[9, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^Rational[1, 2], Rational[1, 2] + Rational[1, 8] (1 + 5^Rational[1, 2])}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[11, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[6, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[6, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[11, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[1, 8] (-1 - 5^Rational[1, 2]), Rational[1, 2] + Rational[ 1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^ Rational[1, 2]}, { Rational[1, 2] + Rational[-1, 2] 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Sin[Rational[2, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] (Rational[5, 8] + Rational[1, 8] 5^Rational[1, 2])^ Rational[1, 2], Rational[1, 2] + Rational[1, 8] (-1 + 5^Rational[1, 2])}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[3, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[3, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[7, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[4, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[9, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[1, 8] (1 + 5^Rational[1, 2]), Rational[1, 2] + Rational[ 1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^ Rational[1, 2]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[11, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[6, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[6, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[11, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[ 1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^ Rational[1, 2], Rational[1, 2] + Rational[1, 8] (1 + 5^Rational[1, 2])}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[9, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[4, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[7, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[3, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[3, 25] Pi]}, { Rational[1, 2] + Rational[1, 8] (-1 + 5^Rational[1, 2]), Rational[1, 2] + Rational[1, 2] (Rational[5, 8] + Rational[1, 8] 5^Rational[1, 2])^ Rational[1, 2]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[2, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[2, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[3, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[3, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[1, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[1, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[1, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[1, 50] Pi]}, { Rational[1, 2], 1}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[1, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[1, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[1, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[1, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[3, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[3, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[2, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[2, 25] Pi]}, { Rational[1, 2] + Rational[1, 8] (1 - 5^Rational[1, 2]), Rational[1, 2] + Rational[1, 2] (Rational[5, 8] + Rational[1, 8] 5^Rational[1, 2])^ Rational[1, 2]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[3, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[3, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[7, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[4, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[9, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^Rational[1, 2], Rational[1, 2] + Rational[1, 8] (1 + 5^Rational[1, 2])}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[11, 50] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[6, 25] Pi], Rational[1, 2] + Rational[1, 2] Cos[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[6, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[11, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[1, 8] (-1 - 5^Rational[1, 2]), Rational[1, 2] + Rational[ 1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^ Rational[1, 2]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[9, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[4, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[7, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[3, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[3, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[1, 8] 5^Rational[1, 2])^Rational[1, 2], Rational[1, 2] + Rational[1, 8] (-1 + 5^Rational[1, 2])}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[2, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[2, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[3, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[3, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[1, 25] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[1, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[1, 50] Pi], Rational[1, 2] + Rational[1, 2] Sin[Rational[1, 50] Pi]}, {0, Rational[1, 2]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[1, 50] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[1, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[1, 25] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[1, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[3, 50] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[3, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[2, 25] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[2, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[1, 8] 5^Rational[1, 2])^Rational[1, 2], Rational[1, 2] + Rational[1, 8] (1 - 5^Rational[1, 2])}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[3, 25] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[3, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[7, 50] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[4, 25] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[9, 50] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[1, 8] (-1 - 5^Rational[1, 2]), Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^Rational[1, 2]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[11, 50] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Cos[Rational[6, 25] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[6, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[11, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^Rational[1, 2], Rational[1, 2] + Rational[1, 8] (-1 - 5^Rational[1, 2])}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[9, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[4, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[7, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[3, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[3, 25] Pi]}, { Rational[1, 2] + Rational[1, 8] (1 - 5^Rational[1, 2]), Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[1, 8] 5^Rational[1, 2])^Rational[1, 2]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[2, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[2, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[3, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[3, 50] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[1, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[1, 25] Pi]}, { Rational[1, 2] + Rational[-1, 2] Sin[Rational[1, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[1, 50] Pi]}, { Rational[1, 2], 0}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[1, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[1, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[1, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[1, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[3, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[3, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[2, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[2, 25] Pi]}, { Rational[1, 2] + Rational[1, 8] (-1 + 5^Rational[1, 2]), Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[1, 8] 5^Rational[1, 2])^Rational[1, 2]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[3, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[3, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[7, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[4, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[9, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[ 1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^ Rational[1, 2], Rational[1, 2] + Rational[1, 8] (-1 - 5^Rational[1, 2])}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[11, 50] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Sin[Rational[6, 25] Pi], Rational[1, 2] + Rational[-1, 2] Cos[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[6, 25] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[6, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[11, 50] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[11, 50] Pi]}, { Rational[1, 2] + Rational[1, 8] (1 + 5^Rational[1, 2]), Rational[1, 2] + Rational[-1, 2] (Rational[5, 8] + Rational[-1, 8] 5^Rational[1, 2])^Rational[1, 2]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[9, 50] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[9, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[4, 25] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[4, 25] Pi]}, { Rational[1, 2] + Rational[1, 2] Cos[Rational[7, 50] Pi], Rational[1, 2] + Rational[-1, 2] Sin[Rational[7, 50] Pi]}, { Rational[1, 2] + Rational[1, 2] 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par\[AHat]metros via URL o mapa \[EAcute] gerado, pode ser \ chamado de aplica\[CCedilla]\[ATilde]o WEB ou Mobile via JavaScript ou outras \ linguagens como Java ou Python. 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