(* Content-type: application/vnd.wolfram.mathematica *)

(*** Wolfram Notebook File ***)
(* http://www.wolfram.com/nb *)

(* CreatedBy='Mathematica 10.4' *)

(*CacheID: 234*)
(* Internal cache information:
NotebookFileLineBreakTest
NotebookFileLineBreakTest
NotebookDataPosition[       158,          7]
NotebookDataLength[    216207,       4253]
NotebookOptionsPosition[    214858,       4210]
NotebookOutlinePosition[    215204,       4225]
CellTagsIndexPosition[    215161,       4222]
WindowFrame->Normal*)

(* Beginning of Notebook Content *)
Notebook[{

Cell[CellGroupData[{
Cell["DFB1 - Powder - T1 fit", "Title",
 CellChangeTimes->{{3.777365491334436*^9, 3.777365495812441*^9}, 
   3.777620196717688*^9}],

Cell[BoxData[{
 RowBox[{
  RowBox[{"Temperature", " ", "=", " ", 
   RowBox[{"{", 
    RowBox[{
    "25", ",", "80", ",", "90", ",", "100", ",", "110", ",", "70", ",", "120",
      ",", "130", ",", "140", ",", "150", ",", "160", ",", "175"}], "}"}]}], 
  ";"}], "\n", 
 RowBox[{
  RowBox[{"taus", "=", "Temperature"}], ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"errors", " ", "=", " ", 
   RowBox[{"Transpose", "@", 
    RowBox[{"{", 
     RowBox[{"Temperature", ",", "Temperature", ",", "Temperature"}], 
     "}"}]}]}], ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"data", "=", 
   RowBox[{"Transpose", "@", 
    RowBox[{"{", 
     RowBox[{"Temperature", ",", "taus"}], "}"}]}]}], ";"}], "\n", 
 RowBox[{
  RowBox[{
   RowBox[{"expo", "[", 
    RowBox[{
     RowBox[{"t_", "?", "NumericQ"}], ",", " ", 
     RowBox[{"A1_", "?", "NumericQ"}], ",", 
     RowBox[{"T1_", "?", "NumericQ"}], ",", 
     RowBox[{"A2_", "?", "NumericQ"}], ",", 
     RowBox[{"T2_", "?", "NumericQ"}], ",", " ", 
     RowBox[{"y0_", "?", "NumericQ"}]}], "]"}], " ", ":=", 
   RowBox[{
    RowBox[{"A1", "*", 
     RowBox[{"Exp", "[", 
      RowBox[{
       RowBox[{"-", "t"}], "/", "T1"}], "]"}]}], "+", 
    RowBox[{"A2", "*", 
     RowBox[{"Exp", "[", 
      RowBox[{
       RowBox[{"-", "t"}], "/", "T2"}], "]"}]}], "+", "y0"}]}], 
  ";"}]}], "Input",
 CellChangeTimes->{{3.777293824243705*^9, 3.777293833764422*^9}, {
   3.777298559152591*^9, 3.777298570773249*^9}, 3.777298931772601*^9, {
   3.777614704948596*^9, 3.777614729245869*^9}, {3.7776192676261816`*^9, 
   3.777619268780657*^9}, {3.7776193537666893`*^9, 3.7776193549865656`*^9}, {
   3.7776195288143272`*^9, 3.7776195722122707`*^9}, {3.777630680940977*^9, 
   3.777630700289357*^9}}],

Cell[CellGroupData[{

Cell[BoxData[{
 RowBox[{
  RowBox[{"files", "=", 
   RowBox[{"FileNames", "[", 
    RowBox[{
     RowBox[{"NotebookDirectory", "[", "]"}], "<>", "\"\<*.tsv\>\""}], 
    "]"}]}], ";"}], "\[IndentingNewLine]", 
 RowBox[{"For", "[", 
  RowBox[{
   RowBox[{"i", "=", "1"}], ",", 
   RowBox[{"i", "\[LessEqual]", 
    RowBox[{"Length", "[", "files", "]"}]}], ",", 
   RowBox[{"i", "++"}], ",", "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"experiment", "=", " ", 
     RowBox[{"Import", "[", 
      RowBox[{
       RowBox[{
       "files", "\[LeftDoubleBracket]", "i", "\[RightDoubleBracket]"}], ",", 
       "\"\<Data\>\""}], "]"}]}], ";", "\[IndentingNewLine]", 
    RowBox[{"experiment", " ", "=", " ", 
     RowBox[{"experiment", "\[LeftDoubleBracket]", 
      RowBox[{
       RowBox[{"4", ";;", 
        RowBox[{"-", "1"}]}], ",", 
       RowBox[{"1", ";;", "2"}]}], "\[RightDoubleBracket]"}]}], ";", 
    "\[IndentingNewLine]", 
    RowBox[{
     RowBox[{"experiment", "\[LeftDoubleBracket]", 
      RowBox[{
       RowBox[{"1", ";;", 
        RowBox[{"-", "1"}]}], ",", "2"}], "\[RightDoubleBracket]"}], " ", "=",
      " ", 
     RowBox[{
      RowBox[{"experiment", "\[LeftDoubleBracket]", 
       RowBox[{
        RowBox[{"1", ";;", 
         RowBox[{"-", "1"}]}], ",", "2"}], "\[RightDoubleBracket]"}], "/", 
      RowBox[{"Max", "[", 
       RowBox[{"experiment", "\[LeftDoubleBracket]", 
        RowBox[{
         RowBox[{"1", ";;", 
          RowBox[{"-", "1"}]}], ",", "2"}], "\[RightDoubleBracket]"}], 
       "]"}]}]}], ";", "\[IndentingNewLine]", 
    RowBox[{"A11", " ", "=", "  ", 
     RowBox[{"-", "0.8"}]}], ";", "\[IndentingNewLine]", 
    RowBox[{"T11", " ", "=", " ", 
     SuperscriptBox["10", "7"]}], ";", "\[IndentingNewLine]", 
    RowBox[{"A21", " ", "=", " ", 
     RowBox[{"-", "0.4"}]}], ";", "\[IndentingNewLine]", 
    RowBox[{"T21", " ", "=", " ", 
     SuperscriptBox["10", "6"]}], ";", "\[IndentingNewLine]", 
    RowBox[{"y1", " ", "=", " ", "1"}], ";", "\[IndentingNewLine]", 
    RowBox[{"(*", 
     RowBox[{
      RowBox[{
       RowBox[{"Show", "[", 
        RowBox[{
         RowBox[{"ListPlot", "[", 
          RowBox[{"experiment", ",", 
           RowBox[{"PlotStyle", "\[Rule]", 
            RowBox[{"{", 
             RowBox[{"PointSize", "[", "0.010", "]"}], "}"}]}], ",", 
           RowBox[{"PlotRange", "\[Rule]", 
            RowBox[{"{", 
             RowBox[{
              RowBox[{"{", 
               RowBox[{"0", ",", " ", "Automatic"}], "}"}], ",", " ", 
              RowBox[{"{", 
               RowBox[{
                RowBox[{"-", "0.1"}], ",", " ", "1.2"}], "}"}]}], "}"}]}]}], 
          "]"}], ",", " ", 
         RowBox[{"Plot", "[", 
          RowBox[{
           RowBox[{"expo", "[", 
            RowBox[{"t", ",", " ", "A1", ",", " ", "Tm1", ",", "y1"}], "]"}], 
           ",", " ", 
           RowBox[{"{", 
            RowBox[{"t", ",", " ", "0", ",", " ", "26000"}], "}"}], ",", " ", 
           RowBox[{"PlotStyle", "\[Rule]", "Red"}], ",", " ", 
           RowBox[{"PlotRange", "\[Rule]", 
            RowBox[{"{", 
             RowBox[{
              RowBox[{"{", 
               RowBox[{"0", ",", " ", "260000"}], "}"}], ",", " ", 
              RowBox[{"{", 
               RowBox[{"0", ",", " ", "1.2"}], "}"}]}], "}"}]}]}], "]"}], ",",
          "\n", " ", 
         RowBox[{"ImageSize", "\[Rule]", "750"}], ",", " ", 
         RowBox[{"Frame", "\[Rule]", "True"}], ",", " ", 
         RowBox[{"FrameLabel", "\[Rule]", 
          RowBox[{"{", 
           RowBox[{
            RowBox[{"Style", "[", 
             RowBox[{
             "\"\<2\[Tau] (ns)\>\"", ",", " ", "Black", ",", " ", "24"}], 
             "]"}], ",", " ", 
            RowBox[{"Style", "[", 
             RowBox[{
             "\"\<Echo Intensity (arb.un.)\>\"", ",", " ", "Black", ",", " ", 
              "24"}], "]"}]}], "}"}]}], ",", 
         RowBox[{"LabelStyle", "\[Rule]", 
          RowBox[{"Directive", "[", "18", "]"}]}], ",", " ", 
         RowBox[{"FrameStyle", "\[Rule]", 
          RowBox[{"Directive", "[", 
           RowBox[{"Thickness", "[", "0.003", "]"}], "]"}]}]}], "]"}], "//", 
       "Print"}], ";"}], "*)"}], "\[IndentingNewLine]", 
    RowBox[{"nlm", " ", "=", " ", 
     RowBox[{"NonlinearModelFit", "[", 
      RowBox[{"experiment", ",", 
       RowBox[{"{", 
        RowBox[{"expo", "[", 
         RowBox[{"t", ",", "A1", ",", "T1", ",", "A2", ",", "T2", ",", "y0"}],
          "]"}], "}"}], ",", " ", 
       RowBox[{"{", 
        RowBox[{
         RowBox[{"{", 
          RowBox[{"A1", ",", "A11"}], "}"}], ",", " ", 
         RowBox[{"{", 
          RowBox[{"T1", ",", "T11"}], "}"}], ",", 
         RowBox[{"{", 
          RowBox[{"A2", ",", "A21"}], "}"}], ",", 
         RowBox[{"{", 
          RowBox[{"T2", ",", "T21"}], "}"}], ",", 
         RowBox[{"{", 
          RowBox[{"y0", ",", "y1"}], "}"}]}], "}"}], ",", "t", ",", 
       RowBox[{"MaxIterations", "\[Rule]", "600"}]}], "]"}]}], ";", 
    "\[IndentingNewLine]", 
    RowBox[{"Print", "[", 
     RowBox[{"Show", "[", "\[IndentingNewLine]", 
      RowBox[{
       RowBox[{"ListPlot", "[", 
        RowBox[{"experiment", ",", 
         RowBox[{"PlotRange", "\[Rule]", 
          RowBox[{"{", 
           RowBox[{
            RowBox[{"{", 
             RowBox[{"0", ",", "Automatic"}], "}"}], ",", 
            RowBox[{"{", 
             RowBox[{"0", ",", "1.2"}], "}"}]}], "}"}]}]}], "]"}], ",", 
       "\[IndentingNewLine]", 
       RowBox[{"Plot", "[", 
        RowBox[{
         RowBox[{"nlm", "[", "t", "]"}], ",", 
         RowBox[{"{", 
          RowBox[{"t", ",", "0", ",", 
           SuperscriptBox["10", "8"]}], "}"}], ",", 
         RowBox[{"PlotStyle", "\[Rule]", "Red"}], ",", 
         RowBox[{"PlotRange", "\[Rule]", 
          RowBox[{"{", 
           RowBox[{
            RowBox[{"{", 
             RowBox[{"0", ",", 
              SuperscriptBox["10", "8"]}], "}"}], ",", 
            RowBox[{"{", 
             RowBox[{
              RowBox[{"-", "1"}], ",", "1.2"}], "}"}]}], "}"}]}]}], "]"}], 
       ",", "\[IndentingNewLine]", 
       RowBox[{"Graphics", "[", 
        RowBox[{"Style", "[", 
         RowBox[{
          RowBox[{"Text", "[", 
           RowBox[{
            RowBox[{"\"\<\!\(\*SuperscriptBox[\(R\), \(2\)]\) = \>\"", "<>", 
             RowBox[{"ToString", "[", 
              RowBox[{"nlm", "[", "\"\<RSquared\>\"", "]"}], "]"}]}], ",", 
            RowBox[{"{", 
             RowBox[{
              RowBox[{
               RowBox[{"Max", "[", "experiment", "]"}], "/", "10"}], ",", 
              "0.1"}], "}"}], ",", 
            RowBox[{"{", 
             RowBox[{
              RowBox[{"-", "1"}], ",", 
              RowBox[{"-", "1"}]}], "}"}]}], "]"}], ",", "18"}], "]"}], "]"}],
        ",", "\[IndentingNewLine]", 
       RowBox[{"Graphics", "@", 
        RowBox[{"Inset", "[", 
         RowBox[{
          RowBox[{"nlm", "[", "\"\<ParameterTable\>\"", "]"}], ",", 
          RowBox[{"{", 
           RowBox[{
            RowBox[{
             RowBox[{"Max", "[", "experiment", "]"}], "/", "10"}], ",", 
            "0.4"}], "}"}], ",", "Left"}], "]"}]}], ",", 
       "\[IndentingNewLine]", 
       RowBox[{"PlotLabel", "\[Rule]", 
        RowBox[{"Style", "[", 
         RowBox[{
          RowBox[{"Text", "[", 
           RowBox[{"\"\<T = \>\"", "<>", 
            RowBox[{"ToString", "[", 
             RowBox[{
             "Temperature", "\[LeftDoubleBracket]", "i", 
              "\[RightDoubleBracket]"}], "]"}], "<>", "\"\< K\>\""}], "]"}], 
          ",", "Black", ",", "28"}], "]"}]}], ",", "\[IndentingNewLine]", 
       RowBox[{"FrameLabel", "\[Rule]", 
        RowBox[{"{", 
         RowBox[{
          RowBox[{"Style", "[", 
           RowBox[{"\"\<2\[Tau] (ns)\>\"", ",", "Black", ",", " ", "24"}], 
           "]"}], ",", " ", 
          RowBox[{"Style", "[", 
           RowBox[{
           "\"\<Echo Intensity (arb. un.)\>\"", ",", "Black", ",", "24"}], 
           "]"}]}], "}"}]}], ",", "\[IndentingNewLine]", 
       RowBox[{"LabelStyle", "\[Rule]", 
        RowBox[{"Directive", "[", "18", "]"}]}], ",", "\[IndentingNewLine]", 
       RowBox[{"FrameStyle", "\[Rule]", 
        RowBox[{"Directive", "[", 
         RowBox[{"Thickness", "[", "0.003", "]"}], "]"}]}], ",", 
       RowBox[{"Frame", "\[Rule]", "True"}], ",", " ", 
       RowBox[{"ImageSize", "\[Rule]", "750"}]}], " ", "]"}], "]"}], ";", 
    "\[IndentingNewLine]", 
    RowBox[{
     RowBox[{"data", "\[LeftDoubleBracket]", 
      RowBox[{"i", ",", "2"}], "\[RightDoubleBracket]"}], " ", "=", " ", 
     RowBox[{"T1", "/.", 
      RowBox[{"nlm", "[", "\"\<BestFitParameters\>\"", "]"}]}]}], ";", 
    "\[IndentingNewLine]", 
    RowBox[{
     RowBox[{"errors", "\[LeftDoubleBracket]", 
      RowBox[{"i", ",", "3"}], "\[RightDoubleBracket]"}], " ", "=", "  ", 
     RowBox[{
      RowBox[{"nlm", "[", 
       StyleBox["\"\<ParameterErrors\>\"",
        FontWeight->"Plain"], 
       StyleBox["]",
        FontWeight->"Plain"]}], "\[LeftDoubleBracket]", "2", 
      "\[RightDoubleBracket]"}]}], ";"}]}], "\[IndentingNewLine]", 
  "]"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{
   RowBox[{"data", "\[LeftDoubleBracket]", 
    RowBox[{
     RowBox[{"1", ";;", 
      RowBox[{"-", "1"}]}], ",", "2"}], "\[RightDoubleBracket]"}], " ", "=", 
   " ", 
   SuperscriptBox[
    RowBox[{"data", "\[LeftDoubleBracket]", 
     RowBox[{
      RowBox[{"1", ";;", 
       RowBox[{"-", "1"}]}], ",", "2"}], "\[RightDoubleBracket]"}], 
    RowBox[{"-", "1"}]]}], ";"}], "\[IndentingNewLine]", 
 RowBox[{"ListLogPlot", "[", 
  RowBox[{"data", ",", 
   RowBox[{"Frame", "\[Rule]", "True"}], ",", " ", 
   RowBox[{"ImageSize", "\[Rule]", "750"}], ",", "\[IndentingNewLine]", 
   RowBox[{"PlotLabel", "\[Rule]", 
    RowBox[{"Style", "[", 
     RowBox[{
     "\"\<\!\(\*SuperscriptBox[SubscriptBox[\(T\), \(1\)], \(-1\)]\) vs \
Temperature graph\>\"", ",", "Black", ",", "28"}], "]"}]}], ",", 
   "\[IndentingNewLine]", 
   RowBox[{"FrameLabel", "\[Rule]", 
    RowBox[{"{", 
     RowBox[{
      RowBox[{"Style", "[", 
       RowBox[{"\"\<T (K)\>\"", ",", "Black", ",", " ", "24"}], "]"}], ",", 
      " ", 
      RowBox[{"Style", "[", 
       RowBox[{
       "\"\<\!\(\*SubscriptBox[\(T\), \(m\)]\) (ns)\>\"", ",", "Black", ",", 
        "24"}], "]"}]}], "}"}]}], ",", "\[IndentingNewLine]", 
   RowBox[{"LabelStyle", "\[Rule]", 
    RowBox[{"Directive", "[", "18", "]"}]}], ",", "\[IndentingNewLine]", 
   RowBox[{"FrameStyle", "\[Rule]", 
    RowBox[{"Directive", "[", 
     RowBox[{"Thickness", "[", "0.003", "]"}], "]"}]}]}], 
  "\[IndentingNewLine]", "]"}]}], "Input",
 CellChangeTimes->{{3.7773668140991316`*^9, 3.7773670391643705`*^9}, {
   3.7773670880095816`*^9, 3.7773671171744843`*^9}, {3.7773671626441345`*^9, 
   3.7773671790626163`*^9}, {3.777367229958725*^9, 3.7773672648423977`*^9}, {
   3.7773673407880836`*^9, 3.777367638542963*^9}, {3.7773677845977077`*^9, 
   3.777367794087028*^9}, {3.7773678692231493`*^9, 3.777367926907556*^9}, {
   3.777367985361179*^9, 3.7773679911561575`*^9}, {3.7773680542296295`*^9, 
   3.7773680591823597`*^9}, {3.77736820175932*^9, 3.7773682090973215`*^9}, {
   3.7776147222540903`*^9, 3.7776150333934236`*^9}, {3.7776150711581507`*^9, 
   3.777615092523905*^9}, {3.7776151938635197`*^9, 3.7776152997624006`*^9}, {
   3.777615343211698*^9, 3.777615443014755*^9}, {3.777615547429371*^9, 
   3.77761558813841*^9}, {3.777619576258251*^9, 3.777619692530328*^9}, 
   3.7776197242301517`*^9, {3.777619756085382*^9, 3.777619819804407*^9}, {
   3.7776198620436764`*^9, 3.777619905096871*^9}, {3.7776307041987066`*^9, 
   3.7776307435032187`*^9}, {3.777630778958292*^9, 3.7776308052975993`*^9}, {
   3.7776308463254504`*^9, 3.7776308548317566`*^9}, {3.777630887101179*^9, 
   3.777630920541937*^9}, {3.7776309718490624`*^9, 3.7776309721048813`*^9}}],

Cell[CellGroupData[{

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJwt1Ak01FsYAPChVFIPJVRkylE81RMpmmK+tNEmZVemUGK8lCVLZcqSaCGJ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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwVx3k41AkYwPGp9VSS9FiRDtoocky2Jmf2nTfTQ40jJuEJu45a5047Idc6
EmqGYRjzU40upYTaRrsoXZuQpWgIOZrrJ9onyciuRa394/t8n883oWyfw4sp
FIrHQv9/daP4BMGi0E0Pab1NtGuGbPUp8aR6iH7nkiUl0q0ZdMcsPG+r39NH
G5vkPgHN0K+crShUz9N/PWSvqZfSDLtCwlkZam20Z/xBc3/QDOMXSrcmqjeg
qWagn8ilBVwfSvTi1NZYWhl04MreVlA/h+UctTNef7f9ph2jDTYyfJ6O7fTC
i5M8RYzLczAe+2eJ3zY/jBr2pWzs6YSC+0kmlWXBmKhh8Bc38CX4MlZ1njsY
hsG1bbZlcingdNpEruGPyDkseTNA7YGscgrqWkfjnCDa+WPyK0joPZsvtGaj
yP+4laSiF5SW5sNlcT+jlT9rB6uyD36PzMt/lHwMj5ox8pg1/VDv8bkmPjge
RzUste7zX4NufGp7hf1xlGSnNDoEDYDBWo2vzJySUI95PP4qdRCYh8/ccFiX
gvskg4o75CBYUO2jzpn8givqhQLti0MQ4qg0S9qUjkZel45S3IchfNqjKi49
A1eumSo5pRyG2JW3PLszM7E68EIFLf0N8GdEFvOcE9jZnqoQaMjgZHlWkUdi
Fo7yVjXWMGWwhZ0wM5B4EvVoGlZUvgxk2hOlOyKyMcqi7gz3mQzY0T81SaJz
MHUwxI++VA764mPms0G5aJSos+vsd3KIHE/jZTJP4bMVMevHOXIQfOEnb/M4
jdrcI151lXLoUm6+XOHMRWOi44DJgBxGch777tnNQ55oewRFRwHXmGHLNu3O
w+V9h1oP0hWQoeSpW2zycaerg51OrAKojg1RJTv4SN03RaWLFTAVFrvWanMB
ssbmuy1aFCDpLQ6naBZi3ss1S+kTCugJVGemnS5ETW+mS/s6JZxkipxCFglQ
5KUIznFRwvkzTvf8sgToL9c9VxWrBBdv017JnAAXf6oU2QqV8NCwcLL6WBFm
JnWo3RqUcBU/S+9OFWHJPXHlfZkSDKS3vK1ji7G64bpSpaGCqSdhJbUfivGN
lKYfYqmCa0/P9vWxhZhnWLM3fb8KRmxW14e+FSItKcOHz1FBwawgiBJZgv1N
S+JIkQqatvlcWKwowdRXCbrMehW8iCuRlfuLsMX8XQK/TwV7DAfe+veL0HGU
MaQ1qwJXs3Aex5tATayte7KWhOQPq7u4LAI7+vMD9q8j4WZdi365L4FbDJsm
Bxes72Z5WRpA4PwlN63p9SSMREzW00IJnArq6TYzJiH7RsbINIdAoxmDP0+b
kPDEugxThATSz8+5u1qRMP3JM7dYROC+oYbBlwu2eEDpqCol0Jb/b1iwNQlF
nuH+g2ICx421AuKpJISyLdnOVwlsl3GHLtuQsOh2g/jLbwTudtf1nqORQEuK
VhjUE1jNJAJyd5IQgRvMbe4SGPFREqBrS0JnV0btDw8IZLyX0M3tSLg46dr2
uJnAZY3TlSwHErrvzui8biUwZ4kPe3jBy7KqfCfbCGw94mEV6UjC0a915Jte
EDhnsDU/zYmEKwOPtjh1Ech9qPWt5i4S+so5MSwpgXoWxe3FC14RYyqJ7iFQ
mvnoeyNnEoD26u+sXgILJoTvri/4P57WVr8=
       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999887\"\>", {7.3152*^7, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.5861663593436022`"}], "0.005870718370409527`", 
         RowBox[{"-", "99.84576373107684`"}], "1.3893814490672584`*^-119"},
        {"T1", "1.7787703991535455`*^8", "3.745660187339765`*^6", 
         "47.48883535046088`", "5.720772002369937`*^-81"},
        {"A2", 
         RowBox[{"-", "0.23895131434499906`"}], "0.0069411403108973774`", 
         RowBox[{"-", "34.42536869192124`"}], "5.4051941543659355`*^-65"},
        {"T2", "1.760801965825826`*^7", "939944.5548897424`", 
         "18.73304075932832`", "7.817414123673135`*^-38"},
        {"y0", "0.9986855187683491`", "0.0025411712894876444`", 
         "393.0020470873909`", "1.7931449937168946`*^-192"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {7.3152*^7, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 25 K\"", TextForm]], "InlineText"], 
      Text["T = 25 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 7.3152*^8}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.777820725964759*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJxV1Xk01WkYB/DL2JJ2isYURcspMukohPtt41ANRWTIEtWULXuWkizZl3ST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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwV1Gk0FQoQB3BL9UpSeZYQFbKLEIWMyZY9bnKllH1/105JSEXWrDdSlKgs
CYW8RAoJZU8iQra79VyJFt71Yc6c34f/nDPzYfY4kaxdOdjY2F6zaq3zP8+9
RCaw6T7Ik/b+zNkMV5hxufPMEd2+Zu3y0g0twDsrZ1HBpOnmC0jk+m1ohY8T
v4quM//oPo/ITlz9/Qa0HV0IUcwtmHu0lU2ntQPoeTdkw5iiuBJtZshG7YZB
30zZ8p5dKPZEQ1fFtge+iLbxMQd3487NrzolX/ZAO6WZT65WHHuGKsA+tRfy
Yhv4boRI4c4hWb4wiX4waqjkC2Iq4kDhUGTe9kHQlqrI2DqxD0ufHSZmeQ2C
clI5X0mPEqp3i09fbRqEJMUTXP8NKqNOCv+8I+kjhP6y5pKpVcHx12NbbOuH
wJRsxpUVoo7fRtN1BhVGoOWt6VtnujruM/vJ7A8ZAd0Vk/j9bhrYmAJKvxtG
4ICrMVenzUFcUk6s6LD8DLtUDbnWHdBEafoQqdl1FJjvgCuAeRj/MucWy60e
g0FHvE4I1sE8nxbZjYNj8GLhiMCBHzqYufJAk3t5DOKEDcWXfgLGaVz98uXQ
F+BRlRIFdsTaaa/QmeovUHBR4UDzRj0UXq7pisgbB4GjiktPjfXQRVW5bN2/
4xC3fd+/RfF6KDkObhoD4/DPPSWM49bHfMm4vnubJ+DgWxVz020G+POd9636
gAno5D/k2i1ohN+ONnG0q0yC7ughmSaiEfbVrSgkGk9C5QNNSmW2EUZG9e3f
dHYSbmhp+2eIHMUSHj1bzcRJcHKECNtdxkjfcEs79cskLJYaZI5ImeLSBaOT
bVFfwSPEkPjO3RQXz1ckl6Z/hU9gJNLwwBT/E5C5RCz6Co09R+/ky5mhdK3Z
pS3tXyFhybTMeZ85Ksw5uqxun4Ld+tbNswcsMZor4FdW1hQQm4IGEgMsceV2
xBHzwilI1SVPK5Vbov1Xqstw1RREi9HXafEdQ+lEO9HYrimYF1aVjk46hio/
KCoiG6eh7+967y1RVvjn79XveX7T8M3aYsHhthX2Br4/KxQxDdxpoxceP7fC
unqluIBr02CwjSOZsGyFRcTErOY701DNbfQ4O8AanwwrqS53TcON9d0Le10J
2L7Z+N6U7Aw80XeKCI0h4NWqC6mxajPQFcNc33aHgF1Ld4e3wAxs4hAQ9PlM
QIdI7ffthBk4v3LyUKXtcTweZtLAf2EGTv2YjNAxsUEP39hQiTczsGt2aYOt
ki263lx3av2xWfCjelluM7dFzRLdiqe2s9DEGCa3edliydPL4cfPzILbYqOM
dpEtZkfyazn8MwtlnNdM9ogScWbk7of7CbOgJSaUTOGyw2CezeKHX81C4p6E
gXsydmjR1RdAaZuFz5J/xBwM7RBcsiQTumbhkvyX8q5oO2S29VrnjcxC28GH
3U+X7NBktP/4rh+zYEs4xB81dRIfGf1RzJeegwcnSk4fWmePrwlE9VDFOfhp
J1o0v8ce+XrN/zqiOge3z7JruJ62xyBPjaQqnTn46ttGNOmzR8kQ9Y+bbOYg
MM4ul6/pFF50MSnKi5yDlPpzEg9vOWAx12sPnc45eE70OT1d74Ckgv3hCj1z
MMN0IO/97IA393j7bfswB7py+pvvip3B3SUT5+vG5mA+i4eZk3cGEzcNQw5z
DuRrrRxbjp1FlfCMvnxBCiSnTinXWjvi1eD4qvN2FJAcHTX/4OSIdcLH3Yin
KVCn8NFrMcARG7mTeZUcKTDd2n5PLd0RSwcJRa0eFNY/eLyjotcRuwrkBu6H
UmDeK5yt+LgTvr1/z1UtgwI2+tu6bp5wxsjEZzuZbyiwczU16r6rM35XEnk5
3E6ByWd/768Kcsalb6I8Te8oEKQkmPY2zRnXh7/siOyjQJqw2PHld85YalDI
1jZKga5v8oMnjFzw1FDeas53CpjeMhrbftAVp1vkSRFiVOAltl0XNXJFp5WU
MvpuKgzxmqLsCVcM3bz5ySkJKnjFWdzVDXLFJw0P1JVkqBAXaONCeuyKkxVx
nx7tp0KLsfNMh4wbiuwOeSCmTwVcvPgtVsgdm1oW46huVFj83Sg0IOuOMd+l
dJQ9qVDKyaknqemOq3/M+f29qSCwPTaz8aQ73iT46M2RqDAnn6K5fNMdFRw5
j/0bRoU0x7zLXmIeuGgyGTRyjQrjHQ07zCU80XyHe+HRYiqQe9mP3FT1xP7V
H51apVQwG9LzntXzxB9i8i0Kj6hQPd1af8XFE0PcZDQ2VlIhnqPL6UWhJw5t
O5dR+IwKKgfHSpVkvFC62uJTxBsqxBSwIa+iN9q2Das2TFLBmlvVhO+wNzJk
kdtnigriwa4EAXNv7IrN0BKcoUKT4VtXYV9vzBh9WOxBoQLHXHq8eJk31t3R
Fl76jwpRytJ9Koo+mD9ALGhfocKFenN3gqIvFuTe57YVpEHIh5ykDEUS+iV9
eBWmT4PQMhu5GG0SjjN899QY0CAsZlurvykJO0hylxcMaRCudJXN0pOE6pkb
HHyMaRAV6x+4qZCEcVzGV45Z0KBZ5J4C8PjhljrThxRbGrxvP8/75Iofnil+
yB7sRYMJeZnPt4L8Mb5vRwtXEg2Gnn/1qL7gjwe8xigyyTToMS9gvrvsj5Xd
EaqGKTRoJIltYsv0x8leToWLqTS4XcWn5vTUH/da2g1PZNKAqMUeL7Xoj1HC
6utjb9Ogw2ToQHloAH7TaAtTKadBtWdiUuP5QNw1Jy9v/I4Ghvt5nCwvBaJW
c3y01HsaDCylqH++Fog9u0Z0ObtosBibPvrrRiBe0jn5u66bBupFOfs1agKx
XjkqSKKfNW/8QX8ZMxCn1ZL7Bz/RoMa+WfSmTxCG/BOcPThDg1rzlbJgh2AM
GzU7pM9OB97gCx1FB0NxY9KiVIk8HQSF13FKa51Dt0wbgTxrOpi6ZhcfEgnH
56+Y/O7+dJDbd9DrpkQE5vAzPIuT6OCoOSF9TjwSCex/nm0ppIPLonlJUGQU
5olOnE6voYMvT7lFX3Q0StmxHcx/Q4fk5Sy5PwGX0FKrrFB0gA6XC2LSzMNi
cNvOp/WR43SQIoUsfwq7jMK9gaEvqHQY2/LthqrHFfxx5/mOTwt0IHn/87rS
+yqewrZ3x37TQSA3UObX6Vg87hWupMHBAE/6xYRo0zi8naz+WuovBqSuJp9X
Mr+GtHDe0crNDOie2Hu36HA8bj9wTdVsKwOmrr60MTiSgMSl7Qk5vAy4b+q8
UfxIIiqs9+W25WdA1EQCs1U5CbMj2D5GCzJgn+Yzr0zVZDylbuAeJcSABWdf
YYW9KbizosOCT4QBlR/SXdg2XcegrEw7t50M6D/FjL547TqKX/JduSXKgMum
WVqO7KmYS6x5miHGgNvZWv/axqTiWM1qZOguBuhZSX6o/J2KHGg/ILebAQ1C
1+dLA9PwRJxffyPLhbjSW7eQhhpsSYsmexgg2Ftupeibjl/LwvRrWV545ZxZ
xUjHrZ1Cd3eKs/ZpzhkcJGUgFX4+IrE8pcxf6zSdgfr3uwIqWE75lXqazTMT
m3oj/6Ox/FrJOo9jPBP1uITaRSUY8D4oc6yAmIU/L5b3GbBsIPRpmvgxC4tN
h555sWwk7ZIQYEVGcZnftFiWzzP4u+MJZIyvlHSLY/lRTatAgQ0ZRfYvjaxZ
4Kj83V47Mtr9yu+4xvKUx3ytmhMZdSzZihJYvlIcNbUYQEb7JlnjFJZfKd7C
8AwyrjTXW2exvPjdIjY9i4w0s+rGNcu9YOssuUFGxp+z+8gsp1m4EIdzyehW
17nxBstOJHnS4UIybs3hqstmmb3iWe7qUzLmn0aeWyyrnfMeF6wlo/S6kNA1
e6CojHIdGeXVzo6tuas7qursCzISOE9U3GY5f97o7csWMlbu6LTMZ7mvbnnr
0BsyPm6pql7zxpgSm/m3ZKzPsxK9w7Lf31u/iL8n4/Y7VbNrvvepUUqrm4zr
lcMs77I8WBDgQ+gl45mahSdr5vaRrPTuZ93LS1a4gGVQG/gR84GVDxeIXPP/
Y77j0g==
       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999801\"\>", {1.6256*^7, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.21607318356132624`"}], "0.02692720443585107`", 
         RowBox[{"-", "8.024345196178064`"}], "6.869222662134319`*^-13"},
        {"T1", "1.23966154391182`*^7", "1.3702631196751485`*^6", 
         "9.046886879694387`", "2.670525485270334`*^-15"},
        {"A2", 
         RowBox[{"-", "0.592915006395823`"}], "0.02641426023314482`", 
         RowBox[{"-", "22.446776898632525`"}], "2.546597159579506`*^-45"},
        {"T2", "2.4539460295637925`*^6", "132190.14805568187`", 
         "18.563758840258867`", "1.7876500861360555`*^-37"},
        {"y0", "0.9731682283845285`", "0.0017313817075853535`", 
         "562.076071452634`", "1.4130542369230287`*^-211"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {1.6256*^7, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 80 K\"", TextForm]], "InlineText"], 
      Text["T = 80 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 1.6256*^8}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.7778207261366053`*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJxV1A9Yy3kcB/BVzsl1dyn0B+m4QjtK6kg92kcRlzJqoayYJA0Vlf639Wda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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwd13c8lV8YAHCzIRUio2GkUFkZWXU8ZkhC2RGyyQxZ2Xvce3GplCgilVQi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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.99985\"\>", {8.9408*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.3047408378591872`"}], "0.03667981082804142`", 
         RowBox[{"-", "8.308135483245604`"}], "1.496019918836132`*^-13"},
        {"T1", "6.7370405310487645`*^6", "588680.9717357093`", 
         "11.444298107996916`", "4.2809807178790846`*^-21"},
        {"A2", 
         RowBox[{"-", "0.5064383571352356`"}], "0.0360920846737343`", 
         RowBox[{"-", "14.031839992434453`"}], "2.6962474966557026`*^-27"},
        {"T2", "1.7254491045309063`*^6", "114919.97014327924`", 
         "15.0143539228183`", "1.3733337183958757`*^-29"},
        {"y0", "0.9809601352729709`", "0.0015107288198678431`", 
         "649.3290671179386`", "2.7820504743202167`*^-219"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {8.9408*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 90 K\"", TextForm]], "InlineText"], 
      Text["T = 90 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 8.9408*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.7778207263637943`*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJxV1Xk0lGscB3Dm4ki0XBUp11YdDm5dJE3K/IqxhChLCWWnscwwssSYYewG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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwd1nc4lW8YB3DSkFQIRb9oKCs7otTjNovs7D1O9pa9jnmsY4+MFCVNoaRU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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999489\"\>", {6.5024*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.37020769545686044`"}], "0.09212391997087291`", 
         RowBox[{"-", "4.018583833318318`"}], "0.0001012909169111199`"},
        {"T1", "4.692042062078398`*^6", "744411.8007755615`", 
         "6.303019454003844`", "4.746161855003833`*^-9"},
        {"A2", 
         RowBox[{"-", "0.4408405557204868`"}], "0.09090291758072705`", 
         RowBox[{"-", "4.849575431162535`"}], "3.6605601179327343`*^-6"},
        {"T2", "1.3879319187900517`*^6", "228230.75903195693`", 
         "6.08126584110301`", "1.387036682300175`*^-8"},
        {"y0", "0.9818610348928459`", "0.002765408336072192`", 
         "355.05101437837504`", "4.717007008637718`*^-187"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {6.5024*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 100 K\"", TextForm]], "InlineText"], 
      Text["T = 100 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 6.5024*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.777820726632312*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJw91As0VHkcB3AkSTrRk4ghFSoUmfGeX01srTUmiSh5pvKYwXgPBsfWtoQy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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwd13c4l18UAHCUhjT4ZZeismWViFzHDEnIyqavmS17771nKkWJJLNSEUkS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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999924\"\>", {3.2512*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.23253197781293475`"}], "0.043149237352485846`", 
         RowBox[{"-", "5.38901709695081`"}], "3.470674030977954`*^-7"},
        {"T1", "4.525668794259448`*^6", "520050.7958087761`", 
         "8.702359136324727`", "1.7617685181117568`*^-14"},
        {"A2", 
         RowBox[{"-", "0.576843081107442`"}], "0.04329110652905375`", 
         RowBox[{"-", "13.324747906831814`"}], "1.2747083002010867`*^-25"},
        {"T2", "1.5028817899674375`*^6", "74981.97622788337`", 
         "20.04324059691247`", "1.4658137846640838`*^-40"},
        {"y0", "0.9820394974931869`", "0.0015593154536886976`", 
         "629.7888571360504`", "1.1914404418310857`*^-217"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {3.2512*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 110 K\"", TextForm]], "InlineText"], 
      Text["T = 110 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 3.2512*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.777820726819768*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJxVkwk01WkYxo2ytqBTYqpBqTRUpxipyH1SUjMilNtF7mhRKksylpQrWyk7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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwVz2k41A0XBnBS71ORJJGKQpYsUamIOg4yRYhJqKixZMsylihLYxeR/S+p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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.99933\"\>", {2.032*^7, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.21566102325495834`"}], "0.05703055005684797`", 
         RowBox[{"-", "3.7814999687007704`"}], "0.00024196676601327943`"},
        {"T1", "1.2588883193961492`*^7", "2.790317137609554`*^6", 
         "4.511631679525254`", "0.000014819773317321616`"},
        {"A2", 
         RowBox[{"-", "0.5710240126268066`"}], "0.055744392672500635`", 
         RowBox[{"-", "10.243613487397441`"}], "3.5055341542514285`*^-18"},
        {"T2", "2.6292855749087282`*^6", "296759.4135070704`", 
         "8.859990467820777`", "7.444693743002589`*^-15"},
        {"y0", "0.9753627479847717`", "0.0030311047417828298`", 
         "321.78457396727396`", "8.380928670832582`*^-182"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {2.032*^7, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 70 K\"", TextForm]], "InlineText"], 
      Text["T = 70 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 2.032*^8}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.777820727598113*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJxV0gk0lWkYB/CbojSUZehGwlRDYSxtatB9sl2yXPtWsm9Zrn05siUklRGy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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwd13c4ll8YB3C0JAlRJCJ7k+xx3GbIzt577z2yXntvWhSFRFIqSZFKQiUJ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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999879\"\>", {2.4384*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.18182637351272807`"}], "0.04170032597283173`", 
         RowBox[{"-", "4.360310603595526`"}], "0.000027146460895893913`"},
        {"T1", "4.5780251400375385`*^6", "802849.677735922`", 
         "5.702219564872727`", "8.294276829156835`*^-8"},
        {"A2", 
         RowBox[{"-", "0.6404500867784406`"}], "0.04266386156748838`", 
         RowBox[{"-", "15.01153583496741`"}], "1.3940912430140634`*^-29"},
        {"T2", "1.3500350941604802`*^6", "65602.44101309373`", 
         "20.579037507019347`", "1.196730659841948`*^-41"},
        {"y0", "0.9829318439070607`", "0.002703680339078074`", 
         "363.55327577010445`", "2.5748502846431004`*^-188"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {2.4384*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 120 K\"", TextForm]], "InlineText"], 
      Text["T = 120 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 2.4384*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.777820727814335*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJwt1Ak0VXkcB3CEslavJ7uUFlGSSiHcH5Ul+/aeJT3PnjxqWqQaojJUZBon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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwt13k4FV8YB3AqKj+VJEUhkS1bRISOFxGyZytk3/d957r2facooaSQaJM2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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999884\"\>", {1.4631*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.39712002558464315`"}], "0.06802712348809974`", 
         RowBox[{"-", "5.837671875896869`"}], "4.4072523094595075`*^-8"},
        {"T1", "2.92753805363358`*^6", "318949.3235775859`", 
         "9.178693407454249`", "1.2929736268721376`*^-15"},
        {"A2", 
         RowBox[{"-", "0.42826737548893085`"}], "0.06950035169058681`", 
         RowBox[{"-", "6.162089328634804`"}], "9.402939560145696`*^-9"},
        {"T2", "1.0432565028948867`*^6", "96652.8426725858`", 
         "10.79385224528726`", "1.6220330275318013`*^-19"},
        {"y0", "0.9898636529856035`", "0.003091128017011304`", 
         "320.22732398597503`", "1.5209897863106423`*^-181"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {1.4631*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 130 K\"", TextForm]], "InlineText"], 
      Text["T = 130 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 1.4631*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.77782072803529*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJxV1Hk4VWkcB3BFRFlGN2vJ0mRpQ7IVzo8k+7WFcLMvV8tVSom6ZVQzlmJS
ysNYMgaJEbJkSfQYri1LkWR3G+vQcsfSjM7PP73Pc57zfM73vO973t95z5Hz
PG3rs5aLi4u5cnw7k40ZQuTsqpfzys8zwAtpxAsF9e0jeY/Qt0sIcwr3xuaO
HHRnPRESkXd4j34+eq6diNEQ6r8pWYh+1ktwzy1U1PIXoB8OEb7lIZsbr6zm
TWxCpbNneJAoRnfMENPz3ZIOoxXo/nlCdaLGSl6zDG3EIYKbHZM8ajCvkVgm
aPeVqc7zVaTd964BQZX748KDz0mnCvDAxsW+ofr1daRlZfigmhYzz0xHDwQI
QPz44Oue0JfoKUGIP1Nwolm5kbRIlwgE66W95ZNuIk1tFYXHc1tuVWSxSBeM
UuCeX13/6YUW0qoS4hDsJuRS4dNGus1XEi4H8Gun7GwnfbtdGn6UKjUmhF+R
ZjjJgFClv5upZQfp0nBZuC9dJGKb0kn6yDs5WGce9WD2RTdptpkCBBKfIiqG
0Ikvt0OtcnOUQdwb0k7UHaAapmIe1IBWYiuCPCMxQMWpl/T6WGUYTZfclPnr
W9Ic2AlKh+cShZr60Ny7IXGd+DideIfr6dwDAq8zGHoC73E8Z1WQ/4V+9Vo1
mrBWg3uPJ68qug9g/S3UYaLjVYLeLPomdR+InT/1wvngIK7PRQMulVl93BWH
nj25H4b6FbdpnRvC+W5ogiaP0D7LdcOkL2RpQWTd3TtSdHRDizZoa4QHRzei
ZZd14PLoTZNFixHSTPUD4P2eVT1cg2afOgjpre3mS3dHsT6FeqAm1/TlWT+6
bUkf+LM09n49NIbrUyRgr/qHf3qS0Cc6CJDbGMnRrUNrRADk536c4DYcx/k0
DYFzyYY3gYWmThnCAzUbXZ0l9MMsI2hXOu/Ra8kmHeZzCAS1rs1X3EG/2WEM
sZQ0WlcLunTCGNYrW/9eYvqB9Jaiw/CEciO68jyah2kCpRdH9HnT0QzrI/CG
crI8U+ZvrL+8KTy3r0wuKkZ3ckyBKtBY7h2HZr0yg7DInLqwWvSRAnMQIDfk
BDrOAnbTa4UXz6JZ5yyh++yapcYf0J1uVpA4cahVtAftbmoNZhqMKKbMJGnt
LVS4XNWs8EUNfS2BCotsiYRqAXSsiA0orbxtgQK0a4wNVIqOyf6XhJ7cYAtt
yVmssRS0frQtsKSMKF1rp0jbCtnB6LMJleUFzJXi7aA3dqtDmAjmNeL2sEFu
9K9OTbTUb/bQZ+qyM/8ntKaSA8j6jZjP5KEpTxxAsE8+lS8XXWRwFCSuyA/e
GUOLtRyFFrNCB0oDWpfmCNFn96cuPEfLzjrCZlEXW/of6IYIJ6j/OVeoSnqa
tLqkM/AuU+zYMWhagTNk6w1LM0+gLUyPQeS2z+Mtduil4WMQJnLRmRGEPsV0
gcbU+ItfRdDpMq6QEXyGY5KHTqxyBXK52WiquxtoldxbeUPoRm4aGJIFQfNm
0+BlmRR1eQDNQz0OFWLSwoxMdB1nxVEWoWGf0Rk27uDwbTvNoeuz3CHQryCr
ehnd8NUdJJb56H2D6EdHPSBqrY7C8dAZ0kH5HnA9+S1DzBotzu8JcscWDYwW
8P4UL09Y6SzKssKct9oTIjKNLTke6K3SXt/N537BC1xv1X5ScsU8udsLDuza
lJjzFO243xsUpsPnguzQGxK84YxOF1vdD132yRuYx3WG2vXRHo4+3+Xc5T7g
PVncdCsYLb/VF4w8zc0Ei9EHrvrCv/Z3h27/ibYa8wWbfPrKE6JdLPygJFxy
d0gu2vOJH4R++1xX+49J+UNaB6/uyVS0d4Q/DBRONfmXofsm/SFoKSzJZHp1
fMcAYFmNG0W2o8trA4AtPJjWuuqMPXTgItss6etJdFh8kG75tBNzL/5A4BcO
j6UNoXUvBEJvsLne9uzV+rADV//nMwb/A8kX1IM=
       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwt13c0198fB3BKS1KkQaGQPRMhXC9ESEL2yF7Ze4/Pxy5EVhpCpJBoSYOy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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999945\"\>", {1.4631*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.3999333020713291`"}], "0.04891083693362243`", 
         RowBox[{"-", "8.176783043276975`"}], "3.034586335464542`*^-13"},
        {"T1", "3.2238940610230598`*^6", "260003.22732001872`", 
         "12.399438631025172`", "2.0997129906142834`*^-23"},
        {"A2", 
         RowBox[{"-", "0.5408708882891438`"}], "0.05033964702061147`", 
         RowBox[{"-", "10.744431482955875`"}], "2.1380628411588466`*^-19"},
        {"T2", "1.1509946170450577`*^6", "59554.49141779703`", 
         "19.326747481905272`", "4.4224507003990636`*^-39"},
        {"y0", "0.9979463097585934`", "0.002523990651087863`", 
         "395.38431306331086`", "8.531790712846552`*^-193"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {1.4631*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 140 K\"", TextForm]], "InlineText"], 
      Text["T = 140 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 1.4631*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.777820728239426*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJwt0wk0lWkYB/BbkXWaQpKbcIouhWKKFO5TaBLXkq2b5dqyZru2iJzGVmix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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwt13c0198fB3CEShISUTSUKDNRCtcL2RIyErL33nt97E1Wi5BSiChJysjO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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999938\"\>", {2.4384*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.43494686099270896`"}], "0.04846289926085057`", 
         RowBox[{"-", "8.974841943558026`"}], "3.966775890712026`*^-15"},
        {"T1", "3.1247561256073173`*^6", "191592.33509614127`", 
         "16.309400498925548`", "1.5294966913766843`*^-32"},
        {"A2", 
         RowBox[{"-", "0.49271319478632414`"}], "0.048501623262827614`", 
         RowBox[{"-", "10.158694939267054`"}], "5.62913597338188`*^-18"},
        {"T2", "1.1396728299184407`*^6", "66857.64754820781`", 
         "17.04625980291451`", "3.4863590748057612`*^-34"},
        {"y0", "0.982841853234436`", "0.00128542257780202`", 
         "764.6060293378576`", "5.2102186883625707`*^-228"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {2.4384*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 150 K\"", TextForm]], "InlineText"], 
      Text["T = 150 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 2.4384*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.7778207284568415`*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJxV0ns0lHkYB3BbhLDERHLJbFEUqyK5NfOQJreMoZDbjFvu1xilzCjJJWEp
TMqtopIKpdqNFpVwSMk1m3vILTaKtrbeZ//Z3znvec/nfJ/3eZ/z+/3IbkEM
z2V8fHzc78+PN7G4bKoUqeysbkkphXDkVWp/vvXeB6Q76Loq6tJD5llWfjla
qJm6V2wsLvmX2+j6TmpqZXOXbwuaGz1ApYnU9AhmVqBbx6iJfsELWSfuoTU+
UFPDOnqmoyvREvPU2QydQXYjmi9lidqdm/liNuMx4cdtfFCdHXRL0QutpMkP
UyY8ka+atYTzugTBaKO7YYb2E8LUVhGQFHxbqx33FPuLSICBVqG+3aF6wsH7
JYHhYzOY9Fsj+ikJ1tT2c/SH0VwXGYgNP1w49/ML7K+wFlyrXCNkOK2EXyxX
ANGS8bvdPHS8kBL40It01SJeEb5dQAb559PpZ5raCDPp62GaNHXMzvo14axV
ypDQFH3FeL6dsP2ICozyl3PHLTrxf82boPzbdMJHmy6cr0ENbgnkZT+J7CZc
37UFwqwm5+Ij3uA8XzTgoNmVOx2/9hLOydYEiTSXJU3pt4QzqrZCjLxIkmIN
mj65DbrZBT11ln34vbIWHH19w1EvvZ8wyVsbYk3PFTysRctX7IBrfWQBisMA
4VHhnVAUOKt9qhgd6aMLny8Op2/1GyTc9FIPOGZRz5y+oIdMDGCfYMuIIW8I
z7PGEFZfmUzfdALNNKUAizeZW8EdJjzgT4Uu4+ma8EX0vC6AOJ0ioGg/QnhC
xAikGZ+PDXWg6waMgNvzPkOE/x3h6CpjSFlazL1ijV6buxtYXEmjyWWjuP+x
JtAYpdMkFo/+FLgHIjWvMWzZaD0XGtxYPhhdTR8j7MLYC2zSzzo0VbSHuSlU
sJueUGLQFqZm0PcweqJ3+zhhaQtzsJo5X694HF1jYwH++YKhqgloOtMSNigt
zOaIvMf9CNkHE92pvEpVtGS8FeSvS1RppKALrelgv3d4Ls0VXdpPh2qVlJMn
StFqh63hJS2q4Zv+BGEZYQY8Z7muiivDPDyPAbI3Z9Q5fpjv1rP57/6gY9tt
QKt8jZUND60dbgvGoiDlS5okbCe9H2w9vbRgBPPxB/vhn9o919fKYT7legDa
TXcOC3ig3YXsQHqdivF9f7RpuR18iD9SfaAance0B+fYC1d1ctDeEg7QQIst
r9KaIpxf4wDFkb+/yivD3Jx9EMpfrHBqm0B7aTjCTib5XAsN62ffOULBrvoY
7hTm04VOwH/dc0WbBebObs7A1KwTS2OhDda7wGGtbZWXJNBnRlwgLMA8WM4Q
bVniCqXKf0b0VhLmUvSYELYm80JaDeZpuUzwPr3tYL8jWm4FC+p+bMdFrO8N
YMGNDUN6i2x0ZzsLLpHpaqlMrBcFN1gd/ij7MuZ8kSVuIDasndFBR6vKusMn
bY5beh16xWl3WF3aziBfRvd+dAfuwKq56JvozV4eMPRp4ZvQGHqmwwOUKPoZ
rSunCd8y84TzDf29FC/Mvas8YfR0wfPZFnTWdi8wVstN+dKNplz3gvS0xmfL
BtB95EPwfvEOu8Ub+0XxDoFRTutP89vRySRvKD4vS99+BC2d6g2ucY4ex/3R
2aI+IGlQdPLQHPaTTvSBZLvO8AEFzFcK+8JQofFmTiA6PMEXJuI5Au3i6O6V
fsBLP0V5zkLrJvvBhVFdks0b7Ce+yh+KBP0HhcfRTuf9QXYXa0k9DOsL5QMg
abj46qYA9FBhABjRFNT9H6BztgRCvfi+Y5ez0I33Av83/98QBJHF5N2X0tAy
zUEQM/ihNf/cNJ6vejA8mpG7OZmIOSs8GKKufeXEtGLu9SgY9nici3WiYT4m
EAJp9nfvPHFGb7QKgaZLn0zOcrBeKTsE/qriLx3dgHnmYAgEW5cvWGZinqgR
Cg5SVg59UWjdo6Gwg8Uvs60T6y8/DYXjtjSh+6WYJ0mFAR+xZvB+MMPgjdQf
ymXf5/kXt/DeTQ==
       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwl13c4l9//B3CjIWn5NvVJg2Rkj6w6XmZIQkb2zN57hrfxtrNpCdFAZoWU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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999919\"\>", {2.032*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.2548849192816499`"}], "0.04802540287820579`", 
         RowBox[{"-", "5.307293723866254`"}], "5.005033318442341`*^-7"},
        {"T1", "4.269388019110571`*^6", "563100.4760002447`", 
         "7.581929337791423`", "7.167059394383149`*^-12"},
        {"A2", 
         RowBox[{"-", "0.6703846339742122`"}], "0.049394388942220896`", 
         RowBox[{"-", "13.572080722739477`"}], "3.292455399346457`*^-26"},
        {"T2", "1.4246621855068624`*^6", "64317.660860964614`", 
         "22.150404203700013`", "9.468253296450135`*^-45"},
        {"y0", "0.987701363707206`", "0.002734505514152315`", 
         "361.1992583651415`", "5.720565372632263`*^-188"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {2.032*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 160 K\"", TextForm]], "InlineText"], 
      Text["T = 160 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 2.032*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.7778207287067833`*^9}}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.009166666666666668],
       AbsoluteThickness[1.6], PointBox[CompressedData["
1:eJxV1Hk0lWkcB/BLlitkSWSbSEq5DKJcU+P+LGW7iGQL136zXFskitsZYri2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       "]]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJxF1nc0lu8fB3CroSRkRKEkkZ0SksvHHsnKTPbe47HXM8yUvRtClJXSkoZR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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.999905\"\>", {2.032*^6, 0.1}, {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.5678025707724599`"}], "0.0790858137469111`", 
         RowBox[{"-", "7.179575499969322`"}], "5.816832476659624`*^-11"},
        {"T1", "2.7791205035656705`*^6", "193104.049699004`", 
         "14.391829212787373`", "3.85256871628796`*^-28"},
        {"A2", 
         RowBox[{"-", "0.3465948530349192`"}], "0.07929267053474962`", 
         RowBox[{"-", "4.371083111433682`"}], "0.000026013019781266743`"},
        {"T2", "1.1128268488076173`*^6", "132891.65739869126`", 
         "8.373940626453326`", "1.0485381909307338`*^-13"},
        {"y0", "0.9869762770734388`", "0.0017118112383749386`", 
         "576.5684059945755`", "6.17752052458697`*^-213"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], {2.032*^6, 0.4}, Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox["\"T = 175 K\"", TextForm]], "InlineText"], 
      Text["T = 175 K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 2.032*^7}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.77782072890986*^9}}]
}, Open  ]],

Cell[BoxData[
 RowBox[{
  StyleBox[
   RowBox[{"Part", "::", "partw"}], "MessageName"], 
  RowBox[{
  ":", " "}], "\<\"Part \[NoBreak]\\!\\(\\*RowBox[{\\\"13\\\"}]\\)\[NoBreak] \
of \[NoBreak]\\!\\(\\*RowBox[{\\\"{\\\", RowBox[{\\\"25\\\", \\\",\\\", \
\\\"80\\\", \\\",\\\", \\\"90\\\", \\\",\\\", \\\"100\\\", \\\",\\\", \\\"110\
\\\", \\\",\\\", \\\"70\\\", \\\",\\\", \\\"120\\\", \\\",\\\", \\\"130\\\", \
\\\",\\\", \\\"140\\\", \\\",\\\", \\\"150\\\", \\\",\\\", \\\"160\\\", \\\",\
\\\", \\\"175\\\"}], \\\"}\\\"}]\\)\[NoBreak] does not exist. \
\\!\\(\\*ButtonBox[\\\"\[RightSkeleton]\\\", ButtonStyle->\\\"Link\\\", \
ButtonFrame->None, ButtonData:>\\\"paclet:ref/message/General/partw\\\", \
ButtonNote -> \\\"Part::partw\\\"]\\)\"\>"}]], "Message", "MSG",
 CellChangeTimes->{3.77782072907652*^9}],

Cell[BoxData[
 GraphicsBox[{{{}, {{}, 
     {RGBColor[0.368417, 0.506779, 0.709798], PointSize[
      0.012833333333333334`], AbsoluteThickness[1.6], 
      PointBox[{{100., 0.5923051129542997}, {110., 0.6140795161790952}, {70., 
       0.2207598927360555}, {120., 0.6070566278154782}, {130., 
       0.9493029476137133}, {140., 0.86203840788855}, {150., 
       0.8893879688052551}, {160., 0.6509411866819819}, {175., 
       1.}}]}, {}}, {}}, {{{}, {}, 
     {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
      LineBox[CompressedData["
1:eJwV0nlQU1cUB+AHZTrYihQUGHQsFkE2A7RCR6H0vcNSrGkQyLBo0SkQFURI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       "]]}}, {}}, 
   StyleBox[
    InsetBox["\<\"\\!\\(\\*SuperscriptBox[\\(R\\), \\(2\\)]\\) = \
0.905449\"\>", NCache[{Rational[35, 2], 0.1}, {17.5, 0.1}], {-1, -1}],
    StripOnInput->False,
    FontSize->18], InsetBox[
    StyleBox[
     TagBox[GridBox[{
        {"\<\"\"\>", "\<\"Estimate\"\>", "\<\"Standard Error\"\>", "\<\"t\
\[Hyphen]Statistic\"\>", "\<\"P\[Hyphen]Value\"\>"},
        {"A1", 
         RowBox[{"-", "0.10635932786345033`"}], "0.03821453895333666`", 
         RowBox[{"-", "2.7832163039654754`"}], "0.04965496091182993`"},
        {"T1", "7.349820561657539`*^13", "0.`", "\[Infinity]", 
         "0``307.6526555685888"},
        {"A2", 
         RowBox[{"-", "36.81035860959011`"}], "0.03821453886481642`", 
         RowBox[{"-", "963.2553395399175`"}], "6.969192003807393`*^-12"},
        {"T2", 
         RowBox[{"-", "1.4838750298383044`*^12"}], "0.`", 
         RowBox[{"-", "\[Infinity]"}], "0``307.6526555685888"},
        {"y0", "37.62625923630585`", "0.03821453904538259`", 
         "984.6058640566587`", "6.384083988036594`*^-12"}
       },
       AutoDelete->False,
       GridBoxAlignment->{"Columns" -> {{Left}}, "Rows" -> {{Automatic}}},
       GridBoxDividers->{
        "ColumnsIndexed" -> {2 -> GrayLevel[0.7]}, 
         "RowsIndexed" -> {2 -> GrayLevel[0.7]}},
       GridBoxItemSize->{"Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}},
       GridBoxSpacings->{
        "ColumnsIndexed" -> {2 -> 1}, "RowsIndexed" -> {2 -> 0.75}}],
      "Grid"], "DialogStyle",
     StripOnInput->False], NCache[{Rational[35, 2], 0.4}, {17.5, 0.4}], Left]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{
    FormBox[
     StyleBox["\"2\[Tau] (ns)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], 
    FormBox[
     StyleBox["\"Echo Intensity (arb. un.)\"", 
      GrayLevel[0], 24, StripOnInput -> False], TraditionalForm]},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Identity, Identity}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Identity, Identity}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
     InterpretationBox[
      Cell[
       BoxData[
        FormBox[
        "\"T = {25, 80, 90, 100, 110, 70, 120, 130, 140, 150, 160, 175}[[13]] \
K\"", TextForm]], "InlineText"], 
      Text[
      "T = {25, 80, 90, 100, 110, 70, 120, 130, 140, 150, 160, 175}[[13]] \
K"]], 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 175.}, {0, 1.2}},
  PlotRangeClipping->True,
  PlotRangePadding->{{0, 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Print",
 CellChangeTimes->{
  3.777615346763361*^9, {3.7776153924761825`*^9, 3.7776154441963754`*^9}, {
   3.777615569149969*^9, 3.777615588622642*^9}, 3.7776192736968985`*^9, 
   3.777619358448348*^9, 3.7776195775254946`*^9, 3.777619685576914*^9, 
   3.7776197264782596`*^9, {3.7776198013350644`*^9, 3.7776198202609453`*^9}, 
   3.777619908536155*^9, {3.7776307176437283`*^9, 3.777630744795802*^9}, {
   3.7776308176074057`*^9, 3.7776308561979027`*^9}, {3.777630888085287*^9, 
   3.7776309222079144`*^9}, 3.777630973049016*^9, 3.777820622787345*^9, {
   3.777820710532552*^9, 3.7778207290921373`*^9}}],

Cell[BoxData[
 RowBox[{
  StyleBox[
   RowBox[{"Set", "::", "partw"}], "MessageName"], 
  RowBox[{
  ":", " "}], "\<\"Part \[NoBreak]\\!\\(\\*RowBox[{\\\"13\\\"}]\\)\[NoBreak] \
of \[NoBreak]\\!\\(\\*RowBox[{\\\"{\\\", RowBox[{RowBox[{\\\"{\\\", \
RowBox[{\\\"25\\\", \\\",\\\", \\\"1.7787703991535455`*^8\\\"}], \\\"}\\\"}], \
\\\",\\\", RowBox[{\\\"{\\\", RowBox[{\\\"80\\\", \\\",\\\", \
\\\"1.23966154391182`*^7\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"90\\\", \\\",\\\", \\\"6.7370405310487645`*^6\\\"}], \\\"}\\\"}], \
\\\",\\\", RowBox[{\\\"{\\\", RowBox[{\\\"100\\\", \\\",\\\", \
\\\"4.692042062078398`*^6\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"110\\\", \\\",\\\", \\\"4.525668794259448`*^6\\\"}], \\\"}\\\"}], \
\\\",\\\", RowBox[{\\\"{\\\", RowBox[{\\\"70\\\", \\\",\\\", \
\\\"1.2588883193961492`*^7\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"120\\\", \\\",\\\", \\\"4.5780251400375385`*^6\\\"}], \
\\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", RowBox[{\\\"130\\\", \\\",\\\", \\\
\"2.92753805363358`*^6\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"140\\\", \\\",\\\", \\\"3.2238940610230598`*^6\\\"}], \
\\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", RowBox[{\\\"150\\\", \\\",\\\", \\\
\"3.1247561256073173`*^6\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"160\\\", \\\",\\\", \\\"4.269388019110571`*^6\\\"}], \\\"}\\\"}], \
\\\",\\\", RowBox[{\\\"{\\\", RowBox[{\\\"175\\\", \\\",\\\", \
\\\"2.7791205035656705`*^6\\\"}], \\\"}\\\"}]}], \\\"}\\\"}]\\)\[NoBreak] \
does not exist. \\!\\(\\*ButtonBox[\\\"\[RightSkeleton]\\\", \
ButtonStyle->\\\"Link\\\", ButtonFrame->None, \
ButtonData:>\\\"paclet:ref/message/General/partw\\\", ButtonNote -> \
\\\"Set::partw\\\"]\\)\"\>"}]], "Message", "MSG",
 CellChangeTimes->{3.7778207291390157`*^9}],

Cell[BoxData[
 RowBox[{
  StyleBox[
   RowBox[{"Set", "::", "partw"}], "MessageName"], 
  RowBox[{
  ":", " "}], "\<\"Part \[NoBreak]\\!\\(\\*RowBox[{\\\"13\\\"}]\\)\[NoBreak] \
of \[NoBreak]\\!\\(\\*RowBox[{\\\"{\\\", RowBox[{RowBox[{\\\"{\\\", \
RowBox[{\\\"25\\\", \\\",\\\", \\\"25\\\", \\\",\\\", \
\\\"3.745660187339765`*^6\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"80\\\", \\\",\\\", \\\"80\\\", \\\",\\\", \
\\\"1.3702631196751485`*^6\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"90\\\", \\\",\\\", \\\"90\\\", \\\",\\\", \
\\\"588680.9717357093`\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"100\\\", \\\",\\\", \\\"100\\\", \\\",\\\", \
\\\"744411.8007755615`\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"110\\\", \\\",\\\", \\\"110\\\", \\\",\\\", \
\\\"520050.7958087761`\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"70\\\", \\\",\\\", \\\"70\\\", \\\",\\\", \
\\\"2.790317137609554`*^6\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"120\\\", \\\",\\\", \\\"120\\\", \\\",\\\", \\\"802849.677735922`\
\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", RowBox[{\\\"130\\\", \\\",\
\\\", \\\"130\\\", \\\",\\\", \\\"318949.3235775859`\\\"}], \\\"}\\\"}], \
\\\",\\\", RowBox[{\\\"{\\\", RowBox[{\\\"140\\\", \\\",\\\", \\\"140\\\", \\\
\",\\\", \\\"260003.22732001872`\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\
\\\", RowBox[{\\\"150\\\", \\\",\\\", \\\"150\\\", \\\",\\\", \
\\\"191592.33509614127`\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"160\\\", \\\",\\\", \\\"160\\\", \\\",\\\", \
\\\"563100.4760002447`\\\"}], \\\"}\\\"}], \\\",\\\", RowBox[{\\\"{\\\", \
RowBox[{\\\"175\\\", \\\",\\\", \\\"175\\\", \\\",\\\", \\\"193104.049699004`\
\\\"}], \\\"}\\\"}]}], \\\"}\\\"}]\\)\[NoBreak] does not exist. \
\\!\\(\\*ButtonBox[\\\"\[RightSkeleton]\\\", ButtonStyle->\\\"Link\\\", \
ButtonFrame->None, ButtonData:>\\\"paclet:ref/message/General/partw\\\", \
ButtonNote -> \\\"Set::partw\\\"]\\)\"\>"}]], "Message", "MSG",
 CellChangeTimes->{3.777820729207288*^9}],

Cell[BoxData[
 GraphicsBox[{{}, {{}, 
    {RGBColor[0.368417, 0.506779, 0.709798], PointSize[0.012833333333333334`],
      AbsoluteThickness[1.6], 
     PointBox[{{25., -18.9966030825607}, {80., -16.332934044859847`}, {
      90., -15.723131296111246`}, {100., -15.36137845335266}, {
      110., -15.325275924031185`}, {70., -16.348324696284628`}, {
      120., -15.336778270968766`}, {130., -14.889672373048803`}, {
      140., -14.986100522584609`}, {150., -14.954866798301717`}, {
      160., -15.266981053881976`}, {175., -14.837645069988799`}}]}, {}}, {}},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->{True, True},
  AxesLabel->{None, None},
  AxesOrigin->{0, -19.298462938311893`},
  DisplayFunction->Identity,
  Frame->{{True, True}, {True, True}},
  FrameLabel->{{
     FormBox[
      StyleBox["\"\\!\\(\\*SubscriptBox[\\(T\\), \\(m\\)]\\) (ns)\"", 
       GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], None}, {
     FormBox[
      StyleBox["\"T (K)\"", 
       GrayLevel[0], 24, StripOnInput -> False], TraditionalForm], None}},
  FrameStyle->Directive[
    Thickness[0.003]],
  FrameTicks->{{{{-18.420680743952367`, 
       FormBox[
        TemplateBox[{"\[Times]", "\"\[Times]\"", "1.`", 
          TemplateBox[{"10", 
            RowBox[{"-", "8"}]}, "Superscript", SyntaxForm -> 
           SuperscriptBox]}, "RowWithSeparators"], TraditionalForm], {0.01, 
       0.}, {
        AbsoluteThickness[0.1]}}, {-16.811242831518264`, 
       FormBox[
        TemplateBox[{"\[Times]", "\"\[Times]\"", "5.`", 
          TemplateBox[{"10", 
            RowBox[{"-", "8"}]}, "Superscript", SyntaxForm -> 
           SuperscriptBox]}, "RowWithSeparators"], TraditionalForm], {0.01, 
       0.}, {
        AbsoluteThickness[0.1]}}, {-16.11809565095832, 
       FormBox[
        TemplateBox[{"\[Times]", "\"\[Times]\"", "1.`", 
          TemplateBox[{"10", 
            RowBox[{"-", "7"}]}, "Superscript", SyntaxForm -> 
           SuperscriptBox]}, "RowWithSeparators"], TraditionalForm], {0.01, 
       0.}, {
        AbsoluteThickness[0.1]}}, {-19.11382792451231, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-18.931506367718356`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-18.7773556878911, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-18.643824295266576`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-18.526041259610192`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-17.72753356339242, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-17.322068455284256`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-17.034386382832476`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-16.62892127472431, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-16.474770594897052`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-16.34123920227253, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-16.223456166616145`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-15.424948470398375`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-15.01948336229021, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-14.73180128983843, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-14.508657738524219`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-14.326336181730264`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-14.172185501903007`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-14.038654109278484`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-13.9208710736221, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-13.815510557964274`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-13.72020037815995, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-13.633189001170319`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-13.553146293496782`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-13.479038321343062`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-13.41004544985611, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}, {-13.345506928718539`, 
       FormBox[
        InterpretationBox[
         StyleBox[
          GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
          "CacheGraphics" -> False], 
         Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
        AbsoluteThickness[0.1]}}}, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->750,
  LabelStyle->Directive[18],
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Part[{{Identity, Identity}, {Log, Exp}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Log, Exp}}, 2, 2][#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Part[{{Identity, Identity}, {Log, Exp}}, 1, 2][#]& )[
         Part[#, 1]], 
        (Part[{{Identity, Identity}, {Log, Exp}}, 2, 2][#]& )[
         Part[#, 2]]}& )}},
  PlotLabel->FormBox[
    StyleBox[
    "\"\\!\\(\\*SuperscriptBox[SubscriptBox[\\(T\\), \\(1\\)], \\(-1\\)]\\) \
vs Temperature graph\"", 
     GrayLevel[0], 28, StripOnInput -> False], TraditionalForm],
  PlotRange->{{0, 175.}, {-19.227656305481364`, -14.837645069988799`}},
  PlotRangeClipping->True,
  PlotRangePadding->{{
     Scaled[0.02], 
     Scaled[0.02]}, {
     Scaled[0.02], 
     Scaled[0.05]}},
  Ticks->{Automatic, {{-18.420680743952367`, 
      FormBox[
       TemplateBox[{"\[Times]", "\"\[Times]\"", "1.`", 
         TemplateBox[{"10", 
           RowBox[{"-", "8"}]}, "Superscript", SyntaxForm -> SuperscriptBox]},
         "RowWithSeparators"], TraditionalForm], {0.01, 0.}, {
       AbsoluteThickness[0.1]}}, {-16.811242831518264`, 
      FormBox[
       TemplateBox[{"\[Times]", "\"\[Times]\"", "5.`", 
         TemplateBox[{"10", 
           RowBox[{"-", "8"}]}, "Superscript", SyntaxForm -> SuperscriptBox]},
         "RowWithSeparators"], TraditionalForm], {0.01, 0.}, {
       AbsoluteThickness[0.1]}}, {-16.11809565095832, 
      FormBox[
       TemplateBox[{"\[Times]", "\"\[Times]\"", "1.`", 
         TemplateBox[{"10", 
           RowBox[{"-", "7"}]}, "Superscript", SyntaxForm -> SuperscriptBox]},
         "RowWithSeparators"], TraditionalForm], {0.01, 0.}, {
       AbsoluteThickness[0.1]}}, {-19.11382792451231, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-18.931506367718356`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-18.7773556878911, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-18.643824295266576`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-18.526041259610192`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-17.72753356339242, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-17.322068455284256`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-17.034386382832476`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-16.62892127472431, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-16.474770594897052`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-16.34123920227253, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-16.223456166616145`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-15.424948470398375`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-15.01948336229021, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-14.73180128983843, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-14.508657738524219`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-14.326336181730264`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-14.172185501903007`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-14.038654109278484`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-13.9208710736221, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-13.815510557964274`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-13.72020037815995, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-13.633189001170319`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-13.553146293496782`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-13.479038321343062`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-13.41004544985611, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}, {-13.345506928718539`, 
      FormBox[
       InterpretationBox[
        StyleBox[
         GraphicsBox[{}, ImageSize -> {0, 0}, BaselinePosition -> Baseline], 
         "CacheGraphics" -> False], 
        Spacer[{0, 0}]], TraditionalForm], {0.005, 0.}, {
       AbsoluteThickness[0.1]}}}}]], "Output",
 CellChangeTimes->{
  3.777615348716035*^9, {3.777615394402049*^9, 3.777615446109084*^9}, {
   3.77761557105577*^9, 3.777615590642848*^9}, 3.777619275821128*^9, 
   3.7776193607731223`*^9, 3.7776195787014236`*^9, 3.7776196892148433`*^9, 
   3.777619727487322*^9, {3.777619802378772*^9, 3.7776198212919493`*^9}, 
   3.7776199095515413`*^9, {3.7776307197629147`*^9, 3.7776307469495606`*^9}, {
   3.7776308205296335`*^9, 3.777630859234705*^9}, {3.777630890984586*^9, 
   3.7776309250611906`*^9}, 3.777630976139266*^9, 3.777820625987446*^9, {
   3.7778207135637712`*^9, 3.777820729286484*^9}}]
}, Open  ]],

Cell[BoxData[""], "Input",
 CellChangeTimes->{3.777614753118368*^9, 3.7776150827800303`*^9}],

Cell[CellGroupData[{

Cell[BoxData[{
 RowBox[{
  RowBox[{
   RowBox[{"errors", "\[LeftDoubleBracket]", 
    RowBox[{
     RowBox[{"1", ";;", 
      RowBox[{"-", "1"}]}], ",", 
     RowBox[{"1", ";;", "2"}]}], "\[RightDoubleBracket]"}], "=", "data"}], 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{
   RowBox[{"errors", "\[LeftDoubleBracket]", 
    RowBox[{
     RowBox[{"1", ";;", 
      RowBox[{"-", "1"}]}], ",", "3"}], "\[RightDoubleBracket]"}], " ", "=", 
   " ", 
   RowBox[{
    RowBox[{"errors", "\[LeftDoubleBracket]", 
     RowBox[{
      RowBox[{"1", ";;", 
       RowBox[{"-", "1"}]}], ",", "3"}], "\[RightDoubleBracket]"}], " ", "*", 
    RowBox[{"errors", "\[LeftDoubleBracket]", 
     RowBox[{
      RowBox[{"1", ";;", 
       RowBox[{"-", "1"}]}], ",", "2"}], "\[RightDoubleBracket]"}], " ", "*", 
    RowBox[{"errors", "\[LeftDoubleBracket]", 
     RowBox[{
      RowBox[{"1", ";;", 
       RowBox[{"-", "1"}]}], ",", "2"}], "\[RightDoubleBracket]"}]}]}], " ", 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"Export", "[", 
   RowBox[{
    RowBox[{
     RowBox[{"NotebookDirectory", "[", "]"}], "<>", 
     "\"\<Tm_DFB1_DTOL_2018_08_09.tsv\>\""}], ",", "errors"}], "]"}], 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"FilePrint", "[", 
   RowBox[{
    RowBox[{"NotebookDirectory", "[", "]"}], "<>", 
    "\"\<Tm_DFB1_DTOL_2018_08_09.tsv\>\""}], "]"}], ";"}]}], "Input",
 CellChangeTimes->{{3.777820656266316*^9, 3.7778207230288076`*^9}}],

Cell["\<\
25\t5.621861036566973e-9\t1.1838279450482278e-10
80\t8.066717927253313e-8\t8.916567692870075e-9
90\t1.484331280762428e-7\t1.2970050821423673e-8
100\t2.1312681914812966e-7\t3.381344777743719e-8
110\t2.209618170177285e-7\t2.53910248423794e-8
70\t7.943516391348122e-8\t1.7606748412991006e-8
120\t2.1843479872017485e-7\t3.8306977876789337e-8
130\t3.415839458547182e-7\t3.7214876964657e-8
140\t3.101838897530843e-7\t2.501596233372693e-8
150\t3.200249746868304e-7\t1.962211760683131e-8
160\t2.3422560693097348e-7\t3.0892612750094843e-8
175\t3.5982606681393586e-7\t2.5002107897043737e-8\
\>", "Print",
 CellChangeTimes->{{3.777820713675365*^9, 3.7778207294568114`*^9}}]
}, Open  ]]
}, Open  ]]
},
WindowSize->{1920, 997},
WindowMargins->{{1912, Automatic}, {Automatic, -8}},
FrontEndVersion->"10.4 for Microsoft Windows (64-bit) (April 11, 2016)",
StyleDefinitions->"Default.nb"
]
(* End of Notebook Content *)

(* Internal cache information *)
(*CellTagsOutline
CellTagsIndex->{}
*)
(*CellTagsIndex
CellTagsIndex->{}
*)
(*NotebookFileOutline
Notebook[{
Cell[CellGroupData[{
Cell[580, 22, 131, 2, 101, "Title"],
Cell[714, 26, 1740, 46, 112, "Input"],
Cell[CellGroupData[{
Cell[2479, 76, 11855, 285, 685, "Input"],
Cell[CellGroupData[{
Cell[14359, 365, 7864, 155, 538, "Print"],
Cell[22226, 522, 10047, 192, 538, "Print"],
Cell[32276, 716, 17511, 314, 538, "Print"],
Cell[49790, 1032, 15251, 277, 538, "Print"],
Cell[65044, 1311, 15156, 276, 538, "Print"],
Cell[80203, 1589, 10065, 192, 532, "Print"],
Cell[90271, 1783, 15094, 274, 538, "Print"],
Cell[105368, 2059, 15144, 275, 538, "Print"],
Cell[120515, 2336, 14830, 270, 538, "Print"],
Cell[135348, 2608, 14744, 268, 538, "Print"],
Cell[150095, 2878, 15786, 286, 532, "Print"],
Cell[165884, 3166, 15490, 281, 532, "Print"]
}, Open  ]],
Cell[181389, 3450, 808, 14, 23, "Message"],
Cell[182200, 3466, 5998, 127, 500, "Print"],
Cell[188201, 3595, 1852, 29, 30, "Message"],
Cell[190056, 3626, 2111, 33, 30, "Message"],
Cell[192170, 3661, 20398, 479, 508, "Output"]
}, Open  ]],
Cell[212583, 4143, 92, 1, 31, "Input"],
Cell[CellGroupData[{
Cell[212700, 4148, 1455, 42, 149, "Input"],
Cell[214158, 4192, 672, 14, 199, "Print"]
}, Open  ]]
}, Open  ]]
}
]
*)

