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Usar Sqrt[ n experimental ] para \ o desvio-padr\[ATilde]o de uma grandeza com f.p. Poisson \[EAcute] uma \ aproxima\[CCedilla]\[ATilde]o inadequada quando n < 10 e muito ruim quando n \ ~ 1.\ \>", "Text", CellChangeTimes->{{3.5931697084808683`*^9, 3.5931698299714966`*^9}, { 3.5931699403833914`*^9, 3.5931700372165065`*^9}}] }, Open ]] }, Open ]] }, Open ]], Cell[CellGroupData[{ Cell["\<\ MMQ para fun\[CCedilla]\[OTilde]es n\[ATilde]o-lineares em apenas 1 ou 2 par\ \[AHat]metros e lineares nos demais\ \>", "Title", CellChangeTimes->{{3.6252204906952024`*^9, 3.6252205249000835`*^9}}], Cell["n\[ATilde]o-linear em um \[UAcute]nico par\[AHat]metro", "Subtitle", CellChangeTimes->{{3.6252213847394066`*^9, 3.625221396583748*^9}}], Cell[CellGroupData[{ Cell["dados experimentais", "Subsubsection", CellChangeTimes->{{3.59401751458419*^9, 3.5940175203044357`*^9}}], Cell[BoxData[ RowBox[{"seno", "=", RowBox[{"{", RowBox[{ RowBox[{"{", RowBox[{"0", ",", "490", ",", "210"}], "}"}], ",", RowBox[{"{", RowBox[{"33", ",", "1400", ",", "400"}], "}"}], ",", RowBox[{"{", RowBox[{"67", ",", RowBox[{"-", "850"}], ",", "350"}], "}"}], ",", RowBox[{"{", RowBox[{"100", ",", RowBox[{"-", "130"}], ",", "220"}], "}"}]}], "}"}]}]], "Input", CellChangeTimes->{{3.5940173424659224`*^9, 3.5940175014279203`*^9}, { 3.6252206174052944`*^9, 3.6252206359687357`*^9}}], Cell[BoxData[ RowBox[{"graficoDados", "=", RowBox[{"ErrorListPlot", "[", RowBox[{"seno", ",", RowBox[{"PlotRange", "\[Rule]", "All"}]}], "]"}]}]], "Input", CellChangeTimes->{{3.5940175485388536`*^9, 3.5940175634607515`*^9}, { 3.59401774491718*^9, 3.5940177502609377`*^9}, {3.6252207060035896`*^9, 3.625220708191188*^9}}] }, Open ]], Cell[CellGroupData[{ Cell[TextData[StyleBox["Ajuste dos par\[AHat]metros", "Subsection"]], \ "Subsubsection", CellChangeTimes->{{3.5940177602765784`*^9, 3.5940177652297106`*^9}}], Cell[BoxData[ RowBox[{"Show", "[", RowBox[{"{", RowBox[{"graficoDados", ",", RowBox[{"Plot", "[", RowBox[{ RowBox[{"fitSemCuidado", "[", "t", "]"}], ",", RowBox[{"{", RowBox[{"t", ",", "0", ",", "100"}], "}"}]}], "]"}]}], "}"}], "]"}]], "Input", CellChangeTimes->{{3.5940177338390384`*^9, 3.5940177364484177`*^9}, { 3.5940177886853333`*^9, 3.5940178446385417`*^9}}], Cell[BoxData[ RowBox[{"Show", "[", RowBox[{"{", RowBox[{"graficoDados", ",", RowBox[{"Plot", "[", RowBox[{ RowBox[{"fitSemPesos", "[", "t", "]"}], ",", RowBox[{"{", RowBox[{"t", ",", "0", ",", "100"}], "}"}]}], "]"}]}], "}"}], "]"}]], "Input", CellChangeTimes->{{3.594017901263627*^9, 3.594017902607379*^9}, { 3.59401981490387*^9, 3.5940198169663725`*^9}}], Cell["\<\ Note que a principal mudan\[CCedilla]a por usar os pesos corretos \ est\[AAcute] no desvio-padr\[ATilde]o de \[Omega]\ \>", "Text", CellChangeTimes->{{3.594019934075924*^9, 3.594019962435342*^9}}], Cell[BoxData[ RowBox[{"fitCerto", "[", "\"\\"", "]"}]], "Input", CellChangeTimes->{{3.5940199007946243`*^9, 3.594019908669636*^9}, { 3.5940223952383223`*^9, 3.5940223959726973`*^9}}] }, Open ]], Cell[CellGroupData[{ Cell["Verificando a tendenciosidade por simula\[CCedilla]\[ATilde]o", \ "Subsection", CellChangeTimes->{{3.5940199804978685`*^9, 3.594019989404132*^9}}], Cell[BoxData[ RowBox[{ RowBox[{"simulacaoMedicao", "[", RowBox[{"dados_", ",", "a_", ",", "\[Omega]_"}], "]"}], ":=", RowBox[{"Module", "[", RowBox[{ RowBox[{"{", RowBox[{"x", ",", "\[Sigma]", ",", "y"}], "}"}], ",", RowBox[{ RowBox[{"x", "=", RowBox[{"dados", "[", RowBox[{"[", RowBox[{"All", ",", "1"}], "]"}], "]"}]}], ";", "\[IndentingNewLine]", RowBox[{"\[Sigma]", "=", RowBox[{"dados", "[", RowBox[{"[", RowBox[{"All", ",", "3"}], "]"}], "]"}]}], ";", "\[IndentingNewLine]", RowBox[{"Table", "[", RowBox[{ RowBox[{"{", RowBox[{ RowBox[{"x", "[", RowBox[{"[", "i", "]"}], "]"}], ",", RowBox[{"RandomVariate", "[", RowBox[{"NormalDistribution", "[", RowBox[{ RowBox[{"a", " ", RowBox[{"Sin", "[", RowBox[{"\[Omega]", " ", RowBox[{"x", "[", RowBox[{"[", "i", "]"}], "]"}]}], " ", "]"}]}], ",", RowBox[{"\[Sigma]", "[", RowBox[{"[", "i", "]"}], "]"}]}], " ", "]"}], " ", "]"}]}], "}"}], ",", RowBox[{"{", RowBox[{"i", ",", RowBox[{"Length", "[", "dados", "]"}]}], "}"}]}], " ", "]"}]}]}], " ", "]"}]}]], "Input", CellChangeTimes->{{3.594019992872887*^9, 3.594020040935459*^9}, { 3.594020093263663*^9, 3.5940203212327547`*^9}, {3.594020359873438*^9, 3.594020360201564*^9}, {3.5940205138736687`*^9, 3.594020515014296*^9}}], Cell["\<\ Criar uma fun\[CCedilla]\[ATilde]o que ajusta e devolve s\[OAcute] os par\ \[AHat]metros ajustados\ \>", "Text", CellChangeTimes->{{3.594020479451743*^9, 3.594020498936147*^9}}], Cell["\<\ Aten\[CCedilla]\[ATilde]o, n\[ATilde]o confundir o par\[AHat]metro da fun\ \[CCedilla]\[ATilde]o simulaFit - \[Omega]0 - com a vari\[AAcute]vel \[Omega] \ da fun\[CCedilla]\[ATilde]o \[Alpha] Sin[\[Omega] t] que entra em \ NonlinearModelFit\ \>", "Text", CellChangeTimes->{{3.5940213576791644`*^9, 3.594021421027299*^9}}], Cell[BoxData[ RowBox[{ RowBox[{"simulaFit", "[", RowBox[{"dados_", ",", "a0_", ",", "\[Omega]0_"}], "]"}], ":=", RowBox[{ RowBox[{ RowBox[{"NonlinearModelFit", "[", RowBox[{ RowBox[{"simulacaoMedicao", "[", RowBox[{"dados", ",", "a0", ",", "\[Omega]0"}], "]"}], ",", RowBox[{"{", RowBox[{"\[Alpha]", " ", RowBox[{"Sin", "[", RowBox[{"\[Omega]", " ", "t"}], "]"}]}], "}"}], ",", RowBox[{"{", RowBox[{ RowBox[{"{", RowBox[{"\[Alpha]", ",", "1000"}], "}"}], ",", RowBox[{"{", RowBox[{"\[Omega]", ",", "0.06"}], "}"}]}], "}"}], ",", RowBox[{"{", "t", "}"}], ",", RowBox[{"Weights", "\[Rule]", RowBox[{"1", "/", RowBox[{ RowBox[{"dados", "[", RowBox[{"[", RowBox[{"All", ",", "3"}], "]"}], "]"}], "^", "2"}]}]}], ",", RowBox[{"VarianceEstimatorFunction", "\[Rule]", RowBox[{"(", RowBox[{"1", "&"}], ")"}]}]}], "]"}], "[", "\"\\"", "]"}], "[", RowBox[{"[", RowBox[{"All", ",", "1"}], "]"}], "]"}], " "}]], "Input", CellChangeTimes->{{3.5940205331549487`*^9, 3.5940206041989803`*^9}, { 3.5940210992256513`*^9, 3.594021171085134*^9}, {3.594021206538312*^9, 3.5940212194289565`*^9}, {3.5940213181947303`*^9, 3.5940213353666306`*^9}, { 3.5940220348784065`*^9, 3.594022040440915*^9}}], Cell[BoxData[ RowBox[{"simulaFit", "[", RowBox[{"seno", ",", " ", "1268.", ",", "0.0615"}], "]"}]], "Input", CellChangeTimes->{{3.5940212252727156`*^9, 3.5940212640540237`*^9}, { 3.625221004692418*^9, 3.6252210070206547`*^9}}], Cell["\<\ \[AGrave]s vezes, o algoritmo de NonlinearModelFit pode n\[ATilde]o encontrar \ o m\[IAcute]nimo com a precis\[ATilde]o estabelecida (quando n\[ATilde]o se \ estabelece um AccuracyGoal, a rotina usa AccuracyGoal=1/2 PrecisionGoal que, \ por default, \[EAcute] MachinePrecision=16 d\[IAcute]gitos. 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