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    False, $CellContext`frac$$ = 0.05, $CellContext`help$$ = 
    False, $CellContext`kMag$$ = 1., $CellContext`lambda$$ = 
    0.154059, $CellContext`rs$$ = 217.5, $CellContext`source$$ = 
    "Receiving slit width", $CellContext`ss$$ = 5., $CellContext`xMag$$ = 
    1.2000000000000002`, $CellContext`z1$$ = 0.4, $CellContext`z2$$ = 
    0.4, $CellContext`\[Delta]$$ = 
    0.004897788193684461, $CellContext`\[Sigma]$$ = 0.0047315125896148025`, 
    Typeset`show$$ = True, Typeset`bookmarkList$$ = {}, 
    Typeset`bookmarkMode$$ = "Menu", Typeset`animator$$, Typeset`animvar$$ = 
    1, Typeset`name$$ = "\"untitled\"", Typeset`specs$$ = {{{
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      Dynamic[Row[{
         Slider[
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          Log10[#2]], " ", 
         InputField[#, Appearance -> "Labeled", 
          BaseStyle -> {"Label", 15}]}]& ]}, {{
       Hold[$CellContext`\[Sigma]$$], 0.03, ""}, 0.001, 1., 
      Dynamic[Row[{
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          Log10[#2]], " ", 
         InputField[#, Appearance -> "Labeled", 
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      Hold[
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          Manipulate`Place[1], "\[Degree]2\[Theta]"}, {"\[Sigma] ", 
          Manipulate`Place[2], "\[Degree]2\[Theta]"}, {"Gauss   fwhm", 
          Dynamic[
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          Dynamic[
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          "\[Degree]2\[Theta]"}, {"Voigt   fwhm", 
          Dynamic[
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          Dynamic[
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$CellContext`\[Sigma]$$], {3, 2}]]}}, Alignment -> {{Left}, {Center}}]], 
      Manipulate`Dump`ThisIsNotAControl}, {
      Hold[
       Text[
        Style["Type of aberration in the equatorial plane", 16, Bold]]], 
      Manipulate`Dump`ThisIsNotAControl}, {{
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      "Width of source", "Specimen tilt", "Receiving slit width", 
       "Tube tails"}}, {
      Hold[
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      Manipulate`Dump`ThisIsNotAControl}, {{
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       Hold[$CellContext`lambda$$], 0.154059, ""}, 0.01, 0.3}, {{
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      Dynamic[2./$CellContext`lambda$$]}, {
      Hold[
       Grid[{{"secondary diffract. radius", 
          Manipulate`Place[3], "mm"}, {"source width              ", 
          Manipulate`Place[4], "mm"}, {"receiving slit width      ", 
          Manipulate`Place[5], "mm"}, {"specimen tilt             ", 
          Manipulate`Place[6], "mm"}, {
          Text[
           Style[
           "Eff. width of tube tails in\nthe equator. plane perpend. to\nthe \
X-ray beam:", Bold]]}, {"neg. z-dir.                ", 
          Manipulate`Place[7], "mm"}, {"pos. z-dir.                ", 
          Manipulate`Place[8], "mm"}, {"fract. height of the tube tails ", 
          Manipulate`Place[9]}, {}, {"wavelength ", 
          Manipulate`Place[10], "nm"}, {
         "peak center (\!\(\*SuperscriptBox[\(d\), \(*\)]\))", 
          Manipulate`Place[11], "\!\(\*SuperscriptBox[\(nm\), \(-1\)]\)"}, {
         "peak center (d)", 
          Dynamic[
           NumberForm[1/$CellContext`ss$$, {3, 5}]], "nm"}, {
         "peak center (2\[Theta])", 
          Dynamic[
           NumberForm[
            $CellContext`\[Theta]2[$CellContext`ss$$, $CellContext`lambda$$], \
{3, 5}]], "\[Degree]"}}, Alignment -> {{Left}, {Center}}]], 
      Manipulate`Dump`ThisIsNotAControl}, {{
       Hold[$CellContext`xMag$$], 1., "zoom factor in 2\[Theta]-space"}, 0.1, 
      10., 0.1}, {{
       Hold[$CellContext`kMag$$], 1., "zoom factor in Fourier-space"}, 0.1, 
      10., 0.1}, {{
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      Hold[
       Button["Export to desktop", $CellContext`export$$ = True]], 
      Manipulate`Dump`ThisIsNotAControl}, {{
       Hold[$CellContext`help$$], False}, 0}, {
      Hold[
       Button["Help", $CellContext`help$$ = True]], 
      Manipulate`Dump`ThisIsNotAControl}}, Typeset`size$$ = {
    1009., {342., 348.}}, Typeset`update$$ = 0, Typeset`initDone$$, 
    Typeset`skipInitDone$$ = True}, 
    DynamicBox[Manipulate`ManipulateBoxes[
     2, StandardForm, 
      "Variables" :> {$CellContext`c1$$ = 1., $CellContext`c2$$ = 
        0.2, $CellContext`c3$$ = 0.03, $CellContext`export$$ = 
        False, $CellContext`frac$$ = 0.05, $CellContext`help$$ = 
        False, $CellContext`kMag$$ = 1., $CellContext`lambda$$ = 
        0.154059, $CellContext`rs$$ = 217.5, $CellContext`source$$ = 
        "Receiving slit width", $CellContext`ss$$ = 5., $CellContext`xMag$$ = 
        1., $CellContext`z1$$ = 0.4, $CellContext`z2$$ = 
        0.4, $CellContext`\[Delta]$$ = 0.03, $CellContext`\[Sigma]$$ = 0.03}, 
      "ControllerVariables" :> {}, 
      "OtherVariables" :> {
       Typeset`show$$, Typeset`bookmarkList$$, Typeset`bookmarkMode$$, 
        Typeset`animator$$, Typeset`animvar$$, Typeset`name$$, 
        Typeset`specs$$, Typeset`size$$, Typeset`update$$, Typeset`initDone$$,
         Typeset`skipInitDone$$}, "Body" :> 
      Module[{$CellContext`fwhmpos$, $CellContext`points$, $CellContext`\
\[Theta]\[Theta]$, $CellContext`leftbound1$, $CellContext`rightbound1$, \
$CellContext`stepw1$, $CellContext`grid1$, $CellContext`middle1$, \
$CellContext`kernel1$, $CellContext`lc1$, $CellContext`leftbound2$, \
$CellContext`rightbound2$, $CellContext`stepw2$, $CellContext`grid2$, \
$CellContext`middle2$, $CellContext`kernel2$, $CellContext`lc2$, \
$CellContext`ftlc$, $CellContext`lp1$, $CellContext`lp2$, $CellContext`lp3$, \
$CellContext`lp4$, $CellContext`\[Theta]\[Theta]pos$}, $CellContext`points$ = 
         4096; $CellContext`\[Theta]\[Theta]$ = \
$CellContext`\[Theta]2[$CellContext`ss$$, $CellContext`lambda$$]; \
$CellContext`leftbound1$ = $CellContext`\[Theta]\[Theta]$ - 
          6. $CellContext`fwhmabs; $CellContext`rightbound1$ = $CellContext`\
\[Theta]\[Theta]$ + 
          6. $CellContext`fwhmabs; $CellContext`stepw1$ = \
($CellContext`rightbound1$ - $CellContext`leftbound1$)/$CellContext`points$; \
$CellContext`grid1$ = 
         Range[$CellContext`leftbound1$, $CellContext`rightbound1$, \
$CellContext`stepw1$]; $CellContext`middle1$ = 
         Ceiling[Length[$CellContext`grid1$]/
           2]; $CellContext`kernel1$ = \
$CellContext`VoigtApproxTable[$CellContext`\[Delta]$$, \
$CellContext`\[Sigma]$$, $CellContext`\[Theta]\[Theta]$, $CellContext`grid1$]; \
$CellContext`leftbound2$ = $CellContext`s[$CellContext`leftbound1$, \
$CellContext`lambda$$]; $CellContext`rightbound2$ = \
$CellContext`s[$CellContext`rightbound1$, $CellContext`lambda$$]; \
$CellContext`stepw2$ = ($CellContext`rightbound2$ - \
$CellContext`leftbound2$)/$CellContext`points$; $CellContext`grid2$ = 
         Range[$CellContext`leftbound2$, $CellContext`rightbound2$, \
$CellContext`stepw2$]; $CellContext`middle2$ = 
         Ceiling[Length[$CellContext`grid2$]/
           2]; $CellContext`kernel2$ = \
$CellContext`VoigtApproxTable[$CellContext`\[Delta]$$ \
$CellContext`cs[$CellContext`\[Theta]\[Theta]$, $CellContext`lambda$$], \
$CellContext`\[Sigma]$$ $CellContext`cs[$CellContext`\[Theta]\[Theta]$, \
$CellContext`lambda$$], $CellContext`ss$$, $CellContext`grid2$]; 
        Which[$CellContext`source$$ == 
          "Width of source", {$CellContext`lc1$ = $CellContext`boxTable[
             $CellContext`Size[$CellContext`\[Theta]\[Theta]$, \
$CellContext`c1$$, $CellContext`rs$$], $CellContext`\[Theta]\[Theta]$, \
$CellContext`grid1$]}, $CellContext`source$$ == 
          "Receiving slit width", {$CellContext`lc1$ = $CellContext`boxTable[
             $CellContext`Size[$CellContext`\[Theta]\[Theta]$, \
$CellContext`c2$$, $CellContext`rs$$], $CellContext`\[Theta]\[Theta]$, \
$CellContext`grid1$]}, $CellContext`source$$ == 
          "Specimen tilt", {$CellContext`lc1$ = $CellContext`boxTable[
             $CellContext`SpecimenTilt[$CellContext`\[Theta]\[Theta]$, \
$CellContext`c3$$, $CellContext`rs$$], $CellContext`\[Theta]\[Theta]$, \
$CellContext`grid1$]}, $CellContext`source$$ == 
          "Tube tails", {$CellContext`lc1$ = $CellContext`tubetailTable[
             $CellContext`Size[$CellContext`\[Theta]\[Theta]$, \
$CellContext`c1$$, $CellContext`rs$$], 
             $CellContext`Size[$CellContext`\[Theta]\[Theta]$, \
-$CellContext`z1$$, $CellContext`rs$$], 
             $CellContext`Size[$CellContext`\[Theta]\[Theta]$, \
$CellContext`z2$$, $CellContext`rs$$], $CellContext`frac$$, $CellContext`\
\[Theta]\[Theta]$, $CellContext`grid1$]}]; $CellContext`lc2$ = \
$CellContext`lc1$ $CellContext`cs[$CellContext`\[Theta]\[Theta]$, \
$CellContext`lambda$$]; $CellContext`lc1$ = 
         Chop[
          ListConvolve[$CellContext`lc1$, $CellContext`kernel1$, \
$CellContext`middle1$] $CellContext`stepw1$]; $CellContext`lc2$ = 
         Chop[ListConvolve[$CellContext`lc2$, $CellContext`kernel2$, \
$CellContext`middle2$] $CellContext`stepw2$]; $CellContext`fwhmpos$ = \
$CellContext`fwhmcalc[
           
           Transpose[{$CellContext`grid1$ - $CellContext`\[Theta]\[Theta]$, \
$CellContext`lc1$}], 8]; $CellContext`fwhmabs = Abs[
            Part[$CellContext`fwhmpos$, 1]] + Abs[
            Part[$CellContext`fwhmpos$, 2]]; $CellContext`ftlc$ = 
         Interpolation[
           $CellContext`fourierData[
            
            Transpose[{$CellContext`grid2$ - $CellContext`ss$$, \
$CellContext`lc2$}], 1.], InterpolationOrder -> 1]; $CellContext`lp1$ = 
         ListLinePlot[$CellContext`lc1$, 
           DataRange -> {$CellContext`leftbound1$, $CellContext`rightbound1$},
            PlotRange -> {{($CellContext`leftbound1$ - $CellContext`\[Theta]\
\[Theta]$)/$CellContext`xMag$$ + $CellContext`\[Theta]\[Theta]$, \
($CellContext`rightbound1$ - \
$CellContext`\[Theta]\[Theta]$)/$CellContext`xMag$$ + $CellContext`\[Theta]\
\[Theta]$}, Full}, GridLines -> Automatic, GridLinesStyle -> Opacity[0.1], 
           PlotStyle -> {Thick}, Frame -> True, 
           FrameLabel -> {"2\[Theta] axis (\[Degree])", "Intensity (a.u.)"}, 
           FrameTicks -> {{None, None}, {Automatic, Automatic}}, LabelStyle -> 
           Directive[Bold, 16], Filling -> Axis, PlotLegends -> Placed[
             LineLegend[{"Voigt peak with aberration functions"}], {
             0.4, Top}], TicksStyle -> Directive[Black, 15], AxesStyle -> 
           Directive[Black, Thick], Epilog -> {
             Inset[
              Framed[
               Style[Text[
                  NumberForm[$CellContext`fwhmabs, 3]] 
                "fwhm/\[Degree]2\[Theta] ", 20]], 
              ImageScaled[{0.25, 0.85}]], 
             InfiniteLine[{0, 0}, {0, 1}]}, ImageSize -> 
           500]; $CellContext`lp2$ = 
         ListLinePlot[$CellContext`lc2$, 
           DataRange -> {$CellContext`leftbound2$, $CellContext`rightbound2$},
            
           PlotRange -> {{($CellContext`leftbound2$ - \
$CellContext`ss$$)/$CellContext`xMag$$ + $CellContext`ss$$, \
($CellContext`rightbound2$ - $CellContext`ss$$)/$CellContext`xMag$$ + \
$CellContext`ss$$}, Full}, GridLines -> Automatic, GridLinesStyle -> 
           Opacity[0.1], PlotStyle -> {Thick}, Frame -> True, 
           FrameLabel -> {
            "\!\(\*SuperscriptBox[\(d\), \(*\)]\) axis (\!\(\*SuperscriptBox[\
\(nm\), \(-1\)]\))", "Intensity (a.u.)"}, 
           FrameTicks -> {{None, None}, {Automatic, Automatic}}, LabelStyle -> 
           Directive[Bold, 16], Filling -> Axis, PlotLegends -> Placed[
             LineLegend[{"Voigt peak with aberration functions"}], {
             0.4, Top}], TicksStyle -> Directive[Black, 15], AxesStyle -> 
           Directive[Black, Thick], ImageSize -> 500]; $CellContext`lp3$ = 
         Plot[{
            $CellContext`ftlc$[$CellContext`x]}, {$CellContext`x, \
((-32.)/($CellContext`rightbound2$ - \
$CellContext`leftbound2$))/$CellContext`kMag$$, (
             32./($CellContext`rightbound2$ - \
$CellContext`leftbound2$))/$CellContext`kMag$$}, PlotRange -> Full, GridLines -> 
           Automatic, GridLinesStyle -> Opacity[0.1], PlotStyle -> {Thick}, 
           Frame -> True, FrameLabel -> {"s (nm)", "Fourier transform"}, 
           FrameTicks -> {{None, None}, {Automatic, Automatic}}, LabelStyle -> 
           Directive[Bold, 16], Filling -> Axis, PlotLegends -> Placed[
             LineLegend[{"Fourier transform of diffraction peak"}], {
             0.4, Top}], TicksStyle -> Directive[Black, 15], AxesStyle -> 
           Directive[Black, Thick], ImageSize -> 500]; $CellContext`lp4$ = 
         Plot[
           Which[$CellContext`source$$ == "Width of source", {
             $CellContext`Size[$CellContext`x, $CellContext`c1$$, \
$CellContext`rs$$]}, $CellContext`source$$ == "Receiving slit width", {
             $CellContext`Size[$CellContext`x, $CellContext`c2$$, \
$CellContext`rs$$]}, $CellContext`source$$ == "Specimen tilt", {
             $CellContext`SpecimenTilt[$CellContext`x, $CellContext`c3$$, \
$CellContext`rs$$]}, $CellContext`source$$ == "Tube tails", {
             $CellContext`Size[$CellContext`x, $CellContext`c1$$, \
$CellContext`rs$$], 
             $CellContext`Size[$CellContext`x, -$CellContext`z1$$, \
$CellContext`rs$$], 
             $CellContext`Size[$CellContext`x, $CellContext`z2$$, \
$CellContext`rs$$]}], {$CellContext`x, 0., 180.}, PlotRange -> All, GridLines -> 
           Automatic, GridLinesStyle -> Opacity[0.1], PlotStyle -> {Thick}, 
           Frame -> True, FrameLabel -> {"2\[Theta] axis (\[Degree])", 
             StringJoin[$CellContext`source$$, " (\[Degree]2\[Theta])"]}, 
           FrameTicks -> {{Automatic, None}, {Automatic, Automatic}}, 
           LabelStyle -> Directive[Bold, 16], Filling -> None, PlotLegends -> 
           Placed[
             LineLegend[{$CellContext`source$$}], {0.6, Top}], TicksStyle -> 
           Directive[Black, 15], AxesStyle -> Directive[Black, Thick], 
           ImageSize -> 500]; $CellContext`\[Theta]\[Theta]pos$ = Graphics[{
            PointSize[Large], Red, 
            Point[{$CellContext`\[Theta]\[Theta]$, 
              Which[$CellContext`source$$ == "Width of source", 
               $CellContext`Size[$CellContext`\[Theta]\[Theta]$, \
$CellContext`c1$$, $CellContext`rs$$], $CellContext`source$$ == 
               "Receiving slit width", 
               $CellContext`Size[$CellContext`\[Theta]\[Theta]$, \
$CellContext`c2$$, $CellContext`rs$$], $CellContext`source$$ == 
               "Specimen tilt", 
               $CellContext`SpecimenTilt[$CellContext`\[Theta]\[Theta]$, \
$CellContext`c3$$, $CellContext`rs$$], $CellContext`source$$ == "Tube tails", 
               $CellContext`Size[$CellContext`\[Theta]\[Theta]$, \
$CellContext`c1$$, $CellContext`rs$$]]}]}]; If[$CellContext`export$$, {
           
           Export[$CellContext`filePath, {$CellContext`lp1$, \
$CellContext`lp2$, $CellContext`lp3$, $CellContext`lp4$, \
$CellContext`\[Theta]\[Theta]pos$}], $CellContext`export$$ = False}]; 
        If[$CellContext`help$$, {
           MessageDialog["Text"], $CellContext`help$$ = False}]; 
        Grid[{{$CellContext`lp1$, $CellContext`lp2$}, {$CellContext`lp3$, 
            Show[$CellContext`lp4$, $CellContext`\[Theta]\[Theta]pos$]}}]], 
      "Specifications" :> {{{$CellContext`\[Delta]$$, 0.03, ""}, 0.001, 1., 
         Dynamic[Row[{
            Slider[
             Dynamic[
              Log10[#], ($CellContext`\[Delta]$$ = 10^#)& ], 
             Log10[#2]], " ", 
            
            InputField[#, Appearance -> "Labeled", 
             BaseStyle -> {"Label", 15}]}]& ], ControlPlacement -> 
         1}, {{$CellContext`\[Sigma]$$, 0.03, ""}, 0.001, 1., 
         Dynamic[Row[{
            Slider[
             Dynamic[
              Log10[#], ($CellContext`\[Sigma]$$ = 10^#)& ], 
             Log10[#2]], " ", 
            
            InputField[#, Appearance -> "Labeled", 
             BaseStyle -> {"Label", 15}]}]& ], ControlPlacement -> 2}, 
        Grid[{{
           Text[
            Style["Voigt function", 16, Bold]]}, {"\[Delta] ", 
           Manipulate`Place[1], "\[Degree]2\[Theta]"}, {"\[Sigma] ", 
           Manipulate`Place[2], "\[Degree]2\[Theta]"}, {"Gauss   fwhm", 
           Dynamic[
            NumberForm[
             $CellContext`Gaussfwhm[$CellContext`\[Sigma]$$], {3, 5}]], 
           "\[Degree]2\[Theta]"}, {"Lorentz fwhm", 
           Dynamic[
            NumberForm[
             $CellContext`Lorentzfwhm[$CellContext`\[Delta]$$], {3, 5}]], 
           "\[Degree]2\[Theta]"}, {"Voigt   fwhm", 
           Dynamic[
            NumberForm[
             $CellContext`Voigtfwhm[$CellContext`\[Delta]$$, $CellContext`\
\[Sigma]$$], {3, 5}]], "\[Degree]2\[Theta]"}, {"mixing  \[Delta]/\[Sigma] ", 
           Dynamic[
            NumberForm[
             $CellContext`Mix[$CellContext`\[Delta]$$, \
$CellContext`\[Sigma]$$], {3, 2}]]}}, Alignment -> {{Left}, {Center}}], 
        Delimiter, 
        Text[
         Style[
         "Type of aberration in the equatorial plane", 16, 
          Bold]], {{$CellContext`source$$, "Receiving slit width", ""}, {
         "Width of source", "Specimen tilt", "Receiving slit width", 
          "Tube tails"}, ControlType -> RadioButton, Appearance -> 
         "Vertical"}, Delimiter, 
        Text[
         Style[
         "Parameters of diffractometer", 16, Bold]], {{$CellContext`rs$$, 
          217.5, ""}, 10., 300., ControlType -> Slider, Appearance -> 
         "Labeled", ControlPlacement -> 3}, {{$CellContext`c1$$, 1., ""}, 
         0.03, 2., ControlType -> Slider, Appearance -> "Labeled", 
         ControlPlacement -> 4}, {{$CellContext`c2$$, 0.2, ""}, 0.03, 2., 
         ControlType -> Slider, Appearance -> "Labeled", ControlPlacement -> 
         5}, {{$CellContext`c3$$, 0.03, ""}, 1.*^-6, 5., ControlType -> 
         Slider, Appearance -> "Labeled", ControlPlacement -> 
         6}, {{$CellContext`z1$$, 0.4, ""}, 0.01, 3., ControlType -> Slider, 
         Appearance -> "Labeled", ControlPlacement -> 
         7}, {{$CellContext`z2$$, 0.4, ""}, 0.01, 3., ControlType -> Slider, 
         Appearance -> "Labeled", ControlPlacement -> 
         8}, {{$CellContext`frac$$, 0.05, ""}, 0.01, 1., ControlType -> 
         Slider, Appearance -> "Labeled", ControlPlacement -> 
         9}, {{$CellContext`lambda$$, 0.154059, ""}, 0.01, 0.3, ControlType -> 
         Slider, Appearance -> "Labeled", ControlPlacement -> 
         10}, {{$CellContext`ss$$, 5., ""}, 0.001, 
         Dynamic[2./$CellContext`lambda$$], ControlType -> Slider, Appearance -> 
         "Labeled", ControlPlacement -> 11}, 
        Grid[{{"secondary diffract. radius", 
           Manipulate`Place[3], "mm"}, {"source width              ", 
           Manipulate`Place[4], "mm"}, {"receiving slit width      ", 
           Manipulate`Place[5], "mm"}, {"specimen tilt             ", 
           Manipulate`Place[6], "mm"}, {
           Text[
            Style[
            "Eff. width of tube tails in\nthe equator. plane perpend. to\nthe \
X-ray beam:", Bold]]}, {"neg. z-dir.                ", 
           Manipulate`Place[7], "mm"}, {"pos. z-dir.                ", 
           Manipulate`Place[8], "mm"}, {"fract. height of the tube tails ", 
           Manipulate`Place[9]}, {}, {"wavelength ", 
           Manipulate`Place[10], "nm"}, {
          "peak center (\!\(\*SuperscriptBox[\(d\), \(*\)]\))", 
           Manipulate`Place[11], "\!\(\*SuperscriptBox[\(nm\), \(-1\)]\)"}, {
          "peak center (d)", 
           Dynamic[
            NumberForm[1/$CellContext`ss$$, {3, 5}]], "nm"}, {
          "peak center (2\[Theta])", 
           Dynamic[
            NumberForm[
             $CellContext`\[Theta]2[$CellContext`ss$$, \
$CellContext`lambda$$], {3, 5}]], "\[Degree]"}}, 
         Alignment -> {{Left}, {Center}}], 
        Delimiter, {{$CellContext`xMag$$, 1., 
          "zoom factor in 2\[Theta]-space"}, 0.1, 10., 0.1, ControlType -> 
         Slider, Exclusions -> {0}, Appearance -> 
         "Labeled"}, {{$CellContext`kMag$$, 1., 
          "zoom factor in Fourier-space"}, 0.1, 10., 0.1, ControlType -> 
         Slider, Exclusions -> {0}, Appearance -> "Labeled"}, 
        Delimiter, {{$CellContext`export$$, False}, 0, ControlType -> None}, 
        Button[
        "Export to desktop", $CellContext`export$$ = 
         True], {{$CellContext`help$$, False}, 0, ControlType -> None}, 
        Button["Help", $CellContext`help$$ = True]}, 
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$CellContext`fwhmcalc[
           
           Transpose[{$CellContext`grid1$ - $CellContext`\[Theta]\[Theta]$, \
$CellContext`lc1$}], 8]; $CellContext`fwhmabs = Abs[
            Part[$CellContext`fwhmpos$, 1]] + Abs[
            Part[$CellContext`fwhmpos$, 2]]; $CellContext`ftlc$ = 
         Interpolation[
           $CellContext`fourierData[
            
            Transpose[{$CellContext`grid2$ - $CellContext`ss$$, \
$CellContext`lc2$}], 1.], InterpolationOrder -> 1]; $CellContext`lp1$ = 
         ListLinePlot[$CellContext`lc1$, 
           DataRange -> {$CellContext`leftbound1$, $CellContext`rightbound1$},
            PlotRange -> {{($CellContext`leftbound1$ - $CellContext`\[Theta]\
\[Theta]$)/$CellContext`xMag$$ + $CellContext`\[Theta]\[Theta]$, \
($CellContext`rightbound1$ - \
$CellContext`\[Theta]\[Theta]$)/$CellContext`xMag$$ + $CellContext`\[Theta]\
\[Theta]$}, Full}, GridLines -> Automatic, GridLinesStyle -> Opacity[0.1], 
           PlotStyle -> {Thick}, Frame -> True, 
           FrameLabel -> {"2\[Theta] axis (\[Degree])", "Intensity (a.u.)"}, 
           FrameTicks -> {{None, None}, {Automatic, Automatic}}, LabelStyle -> 
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            PlotRange -> {{($CellContext`leftbound2$ - \
$CellContext`ss$$)/$CellContext`xMag$$ + $CellContext`ss$$, \
($CellContext`rightbound2$ - $CellContext`ss$$)/$CellContext`xMag$$ + \
$CellContext`ss$$}, Full}, GridLines -> Automatic, GridLinesStyle -> 
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((-32.)/($CellContext`rightbound2$ - \
$CellContext`leftbound2$))/$CellContext`kMag$$, (
             32./($CellContext`rightbound2$ - \
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      Scaled[0.02]}, {
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       "\"imaginary part \\n(cut off at 4.0 \[Degree]2\[Theta])\""},
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         StyleBox[
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                GridBox[{{
                   GraphicsBox[{{
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                    GrayLevel[0]]], 
                    PointSize[0.5], 
                    Opacity[1.], 
                    RGBColor[0.368417, 0.506779, 0.709798], 
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                    Thickness[Large]], {
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                    GrayLevel[0]]], 
                    PointSize[0.5], 
                    Opacity[1.], 
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                    ImagePadding -> Automatic, 
                    BaselinePosition -> (Scaled[0.1] -> Baseline)], #}, {
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                    GrayLevel[0]]], 
                    PointSize[0.5], 
                    Opacity[1.], 
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                    Thickness[Large]], {
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                    GrayLevel[0]]], 
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                    Opacity[1.], 
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                    ImageSize -> {20, 10}, PlotRangePadding -> None, 
                    ImagePadding -> Automatic, 
                    BaselinePosition -> (Scaled[0.1] -> Baseline)], #2}}, 
                 GridBoxAlignment -> {
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                 AutoDelete -> False, 
                 GridBoxDividers -> {
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                 GridBoxItemSize -> {"Columns" -> {{All}}, "Rows" -> {{All}}},
                  GridBoxSpacings -> {
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             GridBoxAlignment -> {"Columns" -> {{Left}}, "Rows" -> {{Top}}}, 
             AutoDelete -> False, 
             GridBoxItemSize -> {
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             GridBoxSpacings -> {"Columns" -> {{1}}, "Rows" -> {{0}}}], 
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                    RectangleBox[{0, 0}]}, {
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                    FrameStyle -> 
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                    DefaultBaseStyle -> {}, ButtonFunction :> 
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                    FrontEnd`Private`$ColorSelectorInitialColor = 
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                    FrontEnd`Private`$ColorSelectorUseMakeBoxes = True; 
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                    FrameStyle -> 
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                    FrontEnd`Private`$ColorSelectorInitialColor = 
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                    "ClosingActions" -> {
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