velAnalysisX.nb

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

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

(* CreatedBy='Mathematica 11.3' *)

(*CacheID: 234*)
(* Internal cache information:
NotebookFileLineBreakTest
NotebookFileLineBreakTest
NotebookDataPosition[       158,          7]
NotebookDataLength[    476050,       8338]
NotebookOptionsPosition[    473580,       8295]
NotebookOutlinePosition[    473919,       8310]
CellTagsIndexPosition[    473876,       8307]
WindowFrame->Normal*)

(* Beginning of Notebook Content *)
Notebook[{
Cell[BoxData[
 RowBox[{
  RowBox[{"(*", 
   RowBox[{
    RowBox[{"with", " ", "rfd"}], ",", " ", 
    RowBox[{"5000", " ", "non", " ", "interacting", " ", "particles"}]}], 
   "*)"}], "\[IndentingNewLine]", 
  RowBox[{
   RowBox[{
    RowBox[{"SetDirectory", "[", 
     RowBox[{"NotebookDirectory", "[", "]"}], "]"}], ";"}], 
   "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{
    "dir", "=", "\"\</home/drladiges/gigan/projects/FHDeX/exec/\>\""}], ";"}],
    "\[IndentingNewLine]", 
   RowBox[{"(*", 
    RowBox[{
     RowBox[{
     "dir", "=", "\"\</home/drladiges/gigan/projects/FHDeX/exec/\>\""}], 
     ";"}], "*)"}], "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"file", "=", "\"\<asciiVx000035000\>\""}], ";"}], 
   "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"count", "=", "2"}], ";"}], "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"slist", "=", 
     RowBox[{"{", 
      RowBox[{"\"\<E\>\"", ",", "\"\<F\>\""}], "}"}]}], ";"}], 
   "\[IndentingNewLine]", 
   RowBox[{"(*", 
    RowBox[{
     RowBox[{"slist", "=", 
      RowBox[{"{", 
       RowBox[{
       "\"\<E\>\"", ",", "\"\<F\>\"", ",", "\"\<G\>\"", ",", "\"\<H\>\""}], 
       "}"}]}], ";"}], "*)"}], 
   RowBox[{"(*", 
    RowBox[{"eo", " ", "damp", " ", "0"}], "*)"}], "\n", 
   RowBox[{"(*", 
    RowBox[{
     RowBox[{"slist", "=", 
      RowBox[{"{", 
       RowBox[{
       "\"\<I\>\"", ",", "\"\<J\>\"", ",", "\"\<K\>\"", ",", "\"\<L\>\""}], 
       "}"}]}], ";"}], "*)"}], 
   RowBox[{"(*", 
    RowBox[{"eo", " ", "wet", " ", "120"}], "*)"}], "\[IndentingNewLine]", 
   RowBox[{"(*", 
    RowBox[{
     RowBox[{"slist", "=", 
      RowBox[{"{", "\"\<\>\"", "}"}]}], ";"}], "*)"}], "\n", 
   RowBox[{
    RowBox[{"rawList", "=", 
     RowBox[{"Table", "[", 
      RowBox[{"0", ",", 
       RowBox[{"{", 
        RowBox[{"ii", ",", "1", ",", "count"}], "}"}]}], "]"}]}], ";"}], 
   "\[IndentingNewLine]", 
   RowBox[{"(*", 
    RowBox[{
     RowBox[{
      RowBox[{
       RowBox[{
        RowBox[{"dir", "=", "\"\</home/drladiges/projects/FHDeX/exec/\>\""}], 
        ";"}], ".", "\[IndentingNewLine]", "file"}], "=", 
      "\"\<ascii_means000000150\>\""}], ";"}], "*)"}], "\[IndentingNewLine]", 
   "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"For", "[", 
     RowBox[{
      RowBox[{"kk", "=", "1"}], ",", 
      RowBox[{"kk", "\[LessEqual]", "count"}], ",", 
      RowBox[{"kk", "++"}], ",", "\[IndentingNewLine]", 
      RowBox[{
       RowBox[{"raw0", "=", 
        RowBox[{"Import", "[", 
         RowBox[{
          RowBox[{"dir", "<>", "\"\<immersedIons\>\"", "<>", 
           RowBox[{"slist", "[", 
            RowBox[{"[", "kk", "]"}], "]"}], "<>", "\"\</0_\>\"", "<>", 
           "file"}], ",", "\"\<Table\>\""}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{"raw1", "=", 
        RowBox[{"Import", "[", 
         RowBox[{
          RowBox[{"dir", "<>", "\"\<immersedIons\>\"", "<>", 
           RowBox[{"slist", "[", 
            RowBox[{"[", "kk", "]"}], "]"}], "<>", "\"\</1_\>\"", "<>", 
           "file"}], ",", "\"\<Table\>\""}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{"raw2", "=", 
        RowBox[{"Import", "[", 
         RowBox[{
          RowBox[{"dir", "<>", "\"\<immersedIons\>\"", "<>", 
           RowBox[{"slist", "[", 
            RowBox[{"[", "kk", "]"}], "]"}], "<>", "\"\</2_\>\"", "<>", 
           "file"}], ",", "\"\<Table\>\""}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{"raw3", "=", 
        RowBox[{"Import", "[", 
         RowBox[{
          RowBox[{"dir", "<>", "\"\<immersedIons\>\"", "<>", 
           RowBox[{"slist", "[", 
            RowBox[{"[", "kk", "]"}], "]"}], "<>", "\"\</3_\>\"", "<>", 
           "file"}], ",", "\"\<Table\>\""}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{"raw4", "=", 
        RowBox[{"Import", "[", 
         RowBox[{
          RowBox[{"dir", "<>", "\"\<immersedIons\>\"", "<>", 
           RowBox[{"slist", "[", 
            RowBox[{"[", "kk", "]"}], "]"}], "<>", "\"\</4_\>\"", "<>", 
           "file"}], ",", "\"\<Table\>\""}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{"raw5", "=", 
        RowBox[{"Import", "[", 
         RowBox[{
          RowBox[{"dir", "<>", "\"\<immersedIons\>\"", "<>", 
           RowBox[{"slist", "[", 
            RowBox[{"[", "kk", "]"}], "]"}], "<>", "\"\</5_\>\"", "<>", 
           "file"}], ",", "\"\<Table\>\""}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{"raw6", "=", 
        RowBox[{"Import", "[", 
         RowBox[{
          RowBox[{"dir", "<>", "\"\<immersedIons\>\"", "<>", 
           RowBox[{"slist", "[", 
            RowBox[{"[", "kk", "]"}], "]"}], "<>", "\"\</6_\>\"", "<>", 
           "file"}], ",", "\"\<Table\>\""}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{"raw7", "=", 
        RowBox[{"Import", "[", 
         RowBox[{
          RowBox[{"dir", "<>", "\"\<immersedIons\>\"", "<>", 
           RowBox[{"slist", "[", 
            RowBox[{"[", "kk", "]"}], "]"}], "<>", "\"\</7_\>\"", "<>", 
           "file"}], ",", "\"\<Table\>\""}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{"(*", 
        RowBox[{
         RowBox[{"rawA", "=", 
          RowBox[{"Join", "[", 
           RowBox[{
            RowBox[{"raw0", "[", 
             RowBox[{"[", 
              RowBox[{"1", ";;", 
               RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
            RowBox[{"raw1", "[", 
             RowBox[{"[", 
              RowBox[{"1", ";;", 
               RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
            RowBox[{"raw2", "[", 
             RowBox[{"[", 
              RowBox[{"1", ";;", 
               RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
            RowBox[{"raw3", "[", 
             RowBox[{"[", 
              RowBox[{"1", ";;", 
               RowBox[{"-", "3"}]}], "]"}], "]"}]}], "]"}]}], ";"}], "*)"}], 
       "\[IndentingNewLine]", 
       RowBox[{"rawA", "=", 
        RowBox[{"Join", "[", 
         RowBox[{
          RowBox[{"raw0", "[", 
           RowBox[{"[", 
            RowBox[{"1", ";;", 
             RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
          RowBox[{"raw1", "[", 
           RowBox[{"[", 
            RowBox[{"1", ";;", 
             RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
          RowBox[{"raw2", "[", 
           RowBox[{"[", 
            RowBox[{"1", ";;", 
             RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
          RowBox[{"raw3", "[", 
           RowBox[{"[", 
            RowBox[{"1", ";;", 
             RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
          RowBox[{"raw4", "[", 
           RowBox[{"[", 
            RowBox[{"1", ";;", 
             RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
          RowBox[{"raw5", "[", 
           RowBox[{"[", 
            RowBox[{"1", ";;", 
             RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
          RowBox[{"raw6", "[", 
           RowBox[{"[", 
            RowBox[{"1", ";;", 
             RowBox[{"-", "3"}]}], "]"}], "]"}], ",", 
          RowBox[{"raw7", "[", 
           RowBox[{"[", 
            RowBox[{"1", ";;", 
             RowBox[{"-", "3"}]}], "]"}], "]"}]}], "]"}]}], ";", 
       "\[IndentingNewLine]", 
       RowBox[{
        RowBox[{"rawList", "[", 
         RowBox[{"[", "kk", "]"}], "]"}], "=", 
        RowBox[{"rawA", "/.", 
         RowBox[{
          RowBox[{"{", "}"}], "\[Rule]", "Nothing"}]}]}], ";"}]}], 
     "\[IndentingNewLine]", "]"}], ";"}], "\[IndentingNewLine]"}]}]], "Input",\

 CellChangeTimes->{{3.7620270465568047`*^9, 3.7620270490390778`*^9}, {
   3.762028220617968*^9, 3.762028221847945*^9}, {3.7620387450120153`*^9, 
   3.76203874601989*^9}, {3.762090575159704*^9, 3.76209057659021*^9}, {
   3.762101737182386*^9, 3.762101738838257*^9}, {3.7621075451519213`*^9, 
   3.762107552579117*^9}, 3.762107662450385*^9, 3.762108169605818*^9, {
   3.762108212612582*^9, 3.762108213532811*^9}, {3.762110064182928*^9, 
   3.762110114717211*^9}, {3.7621101638457193`*^9, 3.762110185331509*^9}, {
   3.762110262590301*^9, 3.7621102868225718`*^9}, {3.7621144954674473`*^9, 
   3.762114498650156*^9}, {3.762117678813548*^9, 3.762117682478093*^9}, {
   3.762175413109673*^9, 3.762175417214943*^9}, {3.7621799970432997`*^9, 
   3.762179999315282*^9}, {3.762209328423085*^9, 3.762209333072008*^9}, {
   3.762209583778967*^9, 3.762209589644123*^9}, {3.762210244090149*^9, 
   3.762210261793632*^9}, {3.764616158988434*^9, 3.764616165331106*^9}, {
   3.7646162378924017`*^9, 3.7646162421392117`*^9}, {3.76461663919591*^9, 
   3.7646166408034267`*^9}, {3.764616682484284*^9, 3.7646166962115498`*^9}, {
   3.764616784723474*^9, 3.764616785867478*^9}, {3.764617095531967*^9, 
   3.764617100107401*^9}, 3.764617221396285*^9, {3.764617675484001*^9, 
   3.764617680141039*^9}, {3.76461821840632*^9, 3.764618223916411*^9}, {
   3.764621248882413*^9, 3.764621250455903*^9}, {3.764938295028606*^9, 
   3.7649383019282207`*^9}, {3.764938338035676*^9, 3.764938346728424*^9}, {
   3.777309115169785*^9, 3.777309118809329*^9}, {3.77730916794523*^9, 
   3.7773091734241953`*^9}, {3.7773108714475307`*^9, 3.777310873547686*^9}, {
   3.777312870553245*^9, 3.777312900431754*^9}, {3.777406380671358*^9, 
   3.777406385067725*^9}, {3.777407002071189*^9, 3.777407003852942*^9}, {
   3.777761663484888*^9, 3.7777616652340317`*^9}, {3.777762358789847*^9, 
   3.7777623609958143`*^9}, {3.777824372467085*^9, 3.777824373975424*^9}, {
   3.7778250978872766`*^9, 3.777825103184819*^9}, {3.777909707768989*^9, 
   3.777909711829376*^9}, {3.7779108543872223`*^9, 3.7779108592875957`*^9}, {
   3.778603065717391*^9, 3.7786030705543213`*^9}, {3.778603570612447*^9, 
   3.778603572339341*^9}, {3.778603743844886*^9, 3.778603747195579*^9}, {
   3.778606770444563*^9, 3.778606774027155*^9}, {3.7786085282925043`*^9, 
   3.7786085330837507`*^9}, {3.784410607087977*^9, 3.784410640166501*^9}, {
   3.784410800137307*^9, 3.784410805360745*^9}, {3.7844139298991003`*^9, 
   3.784413932195498*^9}, {3.784415100669972*^9, 3.7844151030035553`*^9}, {
   3.7844165142421703`*^9, 3.7844165159692163`*^9}, {3.7844185524112177`*^9, 
   3.78441855432998*^9}, {3.7844193169396687`*^9, 3.7844193187463627`*^9}, {
   3.810490193213604*^9, 3.8104902127803698`*^9}, {3.8104906426039352`*^9, 
   3.810490670995255*^9}, {3.810509375362815*^9, 3.810509377538196*^9}, {
   3.8105097158106318`*^9, 3.810509717570065*^9}, {3.8105113612008467`*^9, 
   3.8105114079455223`*^9}, {3.8105114571985483`*^9, 3.810511458404995*^9}, {
   3.81051149857428*^9, 3.8105114999023314`*^9}, {3.81051158674158*^9, 
   3.810511592052915*^9}, {3.810512371335784*^9, 3.810512374030554*^9}, {
   3.81099645078371*^9, 3.810996535741761*^9}, {3.81099699332476*^9, 
   3.8109970509884577`*^9}, {3.810997196451556*^9, 3.810997201773259*^9}, {
   3.810998664327883*^9, 3.810998717518548*^9}, {3.811000610685892*^9, 
   3.811000754217885*^9}, {3.811001305592229*^9, 3.81100130572515*^9}, 
   3.811003392049366*^9, {3.811004282167595*^9, 3.811004282565483*^9}, 
   3.8110058183632402`*^9, {3.811008042883997*^9, 3.811008043096931*^9}, 
   3.8110090852051983`*^9, {3.8110107635844393`*^9, 3.8110107637509203`*^9}, {
   3.8110137480163727`*^9, 3.811013748326161*^9}, {3.811014012513286*^9, 
   3.81101401260189*^9}, {3.81108508317836*^9, 3.811085083840122*^9}, {
   3.8111121514896593`*^9, 3.811112151744706*^9}, {3.811119597601981*^9, 
   3.81111959768919*^9}, {3.811120589536459*^9, 3.811120590505443*^9}, {
   3.8111297927948723`*^9, 3.811129792989753*^9}, {3.811130351270835*^9, 
   3.8111303514210377`*^9}, {3.811166451513981*^9, 3.811166452177105*^9}, {
   3.811173628031118*^9, 3.811173672306252*^9}, {3.811173742746722*^9, 
   3.811173746893395*^9}, {3.811176093539075*^9, 3.811176205260654*^9}, {
   3.811176244860304*^9, 3.811176390943802*^9}, {3.8111817512275333`*^9, 
   3.8111817575374737`*^9}, 3.8111906337664948`*^9, {3.811453164187154*^9, 
   3.8114531814825277`*^9}, {3.81145329989025*^9, 3.81145330315794*^9}, {
   3.8122097340935183`*^9, 3.812209734550189*^9}, {3.812209794415037*^9, 
   3.8122098018549757`*^9}, {3.81221270156957*^9, 3.8122127056853456`*^9}, {
   3.8122168001510887`*^9, 3.8122168333304567`*^9}, {3.812217981444069*^9, 
   3.812217988994688*^9}, {3.812306961291501*^9, 3.8123069719151707`*^9}, {
   3.8123090742487707`*^9, 3.812309101655345*^9}, {3.812384640520875*^9, 
   3.81238466381404*^9}, {3.812388553604775*^9, 3.812388560266947*^9}, {
   3.81239000184017*^9, 3.812390003784712*^9}, 3.812390055302085*^9, {
   3.8123949411474457`*^9, 3.812395016382161*^9}, {3.812395064307822*^9, 
   3.812395064616804*^9}, {3.812469047698826*^9, 3.812469059721088*^9}, 
   3.812471359364588*^9, 3.812485605408945*^9, {3.812496688014451*^9, 
   3.812496689327795*^9}, {3.812498721482854*^9, 3.81249872158841*^9}, {
   3.813089641426668*^9, 3.813089688476439*^9}, {3.8130959022584887`*^9, 
   3.813095951465074*^9}, {3.8133412586193*^9, 3.8133412715528097`*^9}, {
   3.813358528058503*^9, 3.813358554722109*^9}, {3.813358767016453*^9, 
   3.8133587670591*^9}, {3.8133588147443933`*^9, 3.81335882050062*^9}, {
   3.813359037509663*^9, 3.813359048100401*^9}, {3.813359712246879*^9, 
   3.813359715093144*^9}, {3.813359889704936*^9, 3.813359924502295*^9}, {
   3.813359979674633*^9, 3.8133600106385107`*^9}, {3.813424068737743*^9, 
   3.8134240693943357`*^9}, {3.81342685693202*^9, 3.813426858766838*^9}, {
   3.813981601303787*^9, 3.813981601401075*^9}, {3.813983552695561*^9, 
   3.8139835533637877`*^9}, 3.8140272456798363`*^9, {3.8186115223737497`*^9, 
   3.8186116331909323`*^9}, 3.818611740322385*^9, 3.818611860224762*^9, {
   3.818616280670669*^9, 3.818616301049452*^9}, 3.818687859711174*^9, {
   3.81877975319179*^9, 3.818779753260683*^9}, {3.8188094047304773`*^9, 
   3.818809404950831*^9}, {3.818857224925158*^9, 3.818857225569929*^9}, 
   3.818873905906519*^9, {3.818946762225625*^9, 3.818946762480803*^9}, {
   3.8190407890520153`*^9, 3.819040789410713*^9}, {3.825599068310039*^9, 
   3.825599081666143*^9}, 3.82559913743979*^9, 3.8256080891408367`*^9, {
   3.825691085337324*^9, 3.82569108541975*^9}, 3.825766391352992*^9, {
   3.825766666057828*^9, 3.825766666144061*^9}, {3.8274109520108852`*^9, 
   3.8274109523401413`*^9}, {3.8274110118770933`*^9, 3.827411036788761*^9}, {
   3.827411113018333*^9, 3.827411127275285*^9}, {3.82775579832327*^9, 
   3.827755798818634*^9}, {3.827756647325939*^9, 3.827756651650701*^9}, {
   3.827756755861928*^9, 3.8277567560690937`*^9}, {3.8277615853587923`*^9, 
   3.827761618728458*^9}, {3.8277617044883413`*^9, 3.827761717322577*^9}, {
   3.827764436947968*^9, 3.827764437056555*^9}, {3.827767617373204*^9, 
   3.82776761755556*^9}, {3.82776908526956*^9, 3.827769085555534*^9}, {
   3.827772302792491*^9, 3.827772303052555*^9}, {3.8277759955025043`*^9, 
   3.827775995588189*^9}, {3.827793887473427*^9, 3.827793888424284*^9}, {
   3.827793925750386*^9, 3.8277939464413557`*^9}, {3.827794118309002*^9, 
   3.827794122054*^9}, {3.8277941561894417`*^9, 3.827794179851575*^9}, {
   3.827842566149886*^9, 3.827842573597546*^9}, {3.827842614811256*^9, 
   3.8278426216192017`*^9}, {3.827843362215416*^9, 3.8278433876917477`*^9}, {
   3.8278487140261297`*^9, 3.82784871545929*^9}, {3.827848767892889*^9, 
   3.827848769843285*^9}, {3.8278488001375113`*^9, 3.827848818817719*^9}, {
   3.827856764740856*^9, 3.827856770980646*^9}, {3.8278568900562897`*^9, 
   3.8278568987676353`*^9}, {3.827856977113982*^9, 3.827856984748673*^9}, {
   3.827870405941195*^9, 3.827870410122179*^9}, {3.827921568444386*^9, 
   3.827921590883203*^9}, {3.8279216694440947`*^9, 3.827921669554164*^9}, {
   3.827922021995036*^9, 3.827922024028159*^9}, {3.8279328609790087`*^9, 
   3.8279328610517673`*^9}, 3.82845520176868*^9, 
   3.8284586298606377`*^9},ExpressionUUID->"534f2d91-9012-40c2-a2cf-\
290c24f646b1"],

Cell[BoxData[{
 RowBox[{
  RowBox[{"xsize", "=", "128"}], ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"ysize", "=", "128"}], ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{
   RowBox[{"zsize", "=", "64"}], ";"}], "\[IndentingNewLine]", 
  RowBox[{"(*", 
   RowBox[{
    RowBox[{"xsize", "=", "64"}], ";", "\[IndentingNewLine]", 
    RowBox[{"ysize", "=", "64"}], ";", "\[IndentingNewLine]", 
    RowBox[{"zsize", "=", "32"}], ";"}], "*)"}]}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{
   RowBox[{"cell", "=", "1"}], ";"}], 
  "\[IndentingNewLine]"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"func3D", "=", 
   RowBox[{"Table", "[", 
    RowBox[{"0", ",", 
     RowBox[{"{", 
      RowBox[{"ii", ",", "1", ",", "count"}], "}"}]}], "]"}]}], 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{
   RowBox[{"func2D", "=", 
    RowBox[{"Table", "[", 
     RowBox[{"0", ",", 
      RowBox[{"{", 
       RowBox[{"ii", ",", "1", ",", "count"}], "}"}]}], "]"}]}], ";"}], 
  "\[IndentingNewLine]"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{
   RowBox[{"For", "[", 
    RowBox[{
     RowBox[{"ll", "=", "1"}], ",", 
     RowBox[{"ll", "\[LessEqual]", "count"}], ",", 
     RowBox[{"ll", "++"}], ",", "\[IndentingNewLine]", 
     RowBox[{
      RowBox[{"members3DA", "=", 
       RowBox[{"Table", "[", 
        RowBox[{
         RowBox[{"{", 
          RowBox[{
           RowBox[{"ToExpression", "[", 
            RowBox[{"StringReplace", "[", 
             RowBox[{
              RowBox[{"rawList", "[", 
               RowBox[{"[", 
                RowBox[{"ll", ",", "ii", ",", "1"}], "]"}], "]"}], ",", 
              RowBox[{"{", 
               RowBox[{
                RowBox[{"\"\<(\>\"", "\[Rule]", " ", "\"\<{\>\""}], ",", 
                RowBox[{"\"\<)\>\"", "\[Rule]", " ", "\"\<}\>\""}]}], "}"}]}],
              "]"}], "]"}], ",", 
           RowBox[{"rawList", "[", 
            RowBox[{"[", 
             RowBox[{"ll", ",", "ii", ",", "2"}], "]"}], "]"}]}], "}"}], ",", 
         
         RowBox[{"{", 
          RowBox[{"ii", ",", "1", ",", 
           RowBox[{"Length", "[", 
            RowBox[{"rawList", "[", 
             RowBox[{"[", "ll", "]"}], "]"}], "]"}]}], "}"}]}], "]"}]}], ";", 
      "\[IndentingNewLine]", 
      RowBox[{"members3DA", "=", " ", 
       RowBox[{"DeleteDuplicatesBy", "[", 
        RowBox[{"members3DA", ",", "First"}], "]"}]}], ";", 
      "\[IndentingNewLine]", 
      RowBox[{
       RowBox[{"func3D", "[", 
        RowBox[{"[", "ll", "]"}], "]"}], "=", 
       RowBox[{"Interpolation", "[", 
        RowBox[{"members3DA", ",", 
         RowBox[{"InterpolationOrder", "\[Rule]", "0"}]}], "]"}]}], ";", 
      "\[IndentingNewLine]", 
      RowBox[{"membersFlat", "=", 
       RowBox[{"Flatten", "[", 
        RowBox[{
         RowBox[{"Table", "[", 
          RowBox[{
           RowBox[{"{", 
            RowBox[{
             RowBox[{"{", 
              RowBox[{"ii", ",", "jj"}], "}"}], ",", 
             RowBox[{"Mean", "[", 
              RowBox[{"Table", "[", 
               RowBox[{
                RowBox[{
                 RowBox[{"func3D", "[", 
                  RowBox[{"[", "ll", "]"}], "]"}], "[", 
                 RowBox[{"ii", ",", "jj", ",", "kk"}], "]"}], ",", 
                RowBox[{"{", 
                 RowBox[{"kk", ",", "0", ",", 
                  RowBox[{"zsize", "-", "1"}], ",", "cell"}], "}"}]}], "]"}], 
              "]"}]}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"ii", ",", "0", ",", 
             RowBox[{"xsize", "-", "1"}]}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"jj", ",", "0", ",", 
             RowBox[{"ysize", "-", "1"}]}], "}"}]}], "]"}], ",", "1"}], 
        "]"}]}], ";", "\[IndentingNewLine]", 
      RowBox[{
       RowBox[{"func2D", "[", 
        RowBox[{"[", "ll", "]"}], "]"}], "=", 
       RowBox[{"Interpolation", "[", 
        RowBox[{"membersFlat", ",", 
         RowBox[{"InterpolationOrder", "\[Rule]", "0"}]}], "]"}]}], ";"}]}], 
    "\[IndentingNewLine]", "]"}], ";"}], "\[IndentingNewLine]", 
  "\[IndentingNewLine]"}], "\[IndentingNewLine]"}], "Input",
 CellChangeTimes->{{3.7620270722556343`*^9, 3.762027086908496*^9}, {
   3.7620282291904793`*^9, 3.7620282626646223`*^9}, {3.7620283161865263`*^9, 
   3.76202832881645*^9}, 3.7620283804239883`*^9, {3.762028848507431*^9, 
   3.7620289273127728`*^9}, {3.762037132563192*^9, 3.762037140907056*^9}, 
   3.762037334100811*^9, 3.762037436158414*^9, {3.762101760658503*^9, 
   3.762101766164112*^9}, {3.762108240151393*^9, 3.76210824042654*^9}, {
   3.762110293602521*^9, 3.76211029371806*^9}, {3.762110403135092*^9, 
   3.762110478170023*^9}, {3.762110836139948*^9, 3.7621108791361427`*^9}, {
   3.7621109208972607`*^9, 3.762110943031864*^9}, {3.762110984445429*^9, 
   3.762111094084107*^9}, {3.762111143054628*^9, 3.762111195524992*^9}, {
   3.7621112440864058`*^9, 3.762111277735265*^9}, {3.762111344972352*^9, 
   3.76211136280121*^9}, {3.7621797178358717`*^9, 3.762179747688345*^9}, 
   3.762180399662489*^9, {3.762180440825015*^9, 3.7621804661352654`*^9}, {
   3.7621805521841307`*^9, 3.762180563310307*^9}, 3.762180646479746*^9, {
   3.762180914101776*^9, 3.762180930834063*^9}, {3.7773109825684*^9, 
   3.777310984011505*^9}, {3.810490228141714*^9, 3.8104902608889914`*^9}, {
   3.810998000251855*^9, 3.810998001577495*^9}, {3.8109986661843243`*^9, 
   3.8109986718454*^9}, {3.810998733725726*^9, 3.810998841876369*^9}, {
   3.811000946129099*^9, 3.811000954097568*^9}, 3.811001209875987*^9, {
   3.811001532395899*^9, 3.811001533467033*^9}, {3.811001807227009*^9, 
   3.81100181202335*^9}, {3.811085269077815*^9, 3.811085307522976*^9}, {
   3.811085849434548*^9, 3.811085857688283*^9}, {3.811085889128373*^9, 
   3.811085906636145*^9}, {3.811173759141473*^9, 3.8111737704918413`*^9}, 
   3.8111738425229883`*^9, 3.811181430894622*^9, {3.811181470392215*^9, 
   3.8111815009044847`*^9}, {3.811181732705061*^9, 3.81118174540694*^9}, {
   3.811181775506065*^9, 3.811181839351939*^9}, {3.811182845219019*^9, 
   3.811182933245494*^9}, 3.8111834060165462`*^9, 3.81118368612698*^9, {
   3.8122097378065853`*^9, 3.8122097387682247`*^9}, {3.812212179164481*^9, 
   3.812212190601273*^9}, {3.8122127281253567`*^9, 3.8122127319969807`*^9}, 
   3.812308286550015*^9, {3.812308408406436*^9, 3.8123084094676313`*^9}, {
   3.812308477495208*^9, 3.8123084787286243`*^9}, {3.812308550599099*^9, 
   3.8123085532669153`*^9}, {3.8123870511303797`*^9, 3.812387053207712*^9}, {
   3.8124026858177547`*^9, 3.8124026862035303`*^9}, {3.8124725586888847`*^9, 
   3.8124725598611727`*^9}, 3.813089920833461*^9, {3.8133591940274076`*^9, 
   3.813359238645117*^9}, {3.813359342563342*^9, 3.813359347277091*^9}, 
   3.813359472923792*^9, {3.813359513842638*^9, 3.813359516124062*^9}, {
   3.8133595651581783`*^9, 3.813359568132762*^9}, {3.818611660749199*^9, 
   3.818611660817555*^9}, {3.818616322024753*^9, 3.8186163234050093`*^9}, {
   3.827410980324901*^9, 3.827410985864386*^9}, {3.8274111644340887`*^9, 
   3.827411168444334*^9}, {3.827794128111278*^9, 3.827794141065844*^9}, {
   3.8278426300281363`*^9, 3.827842634159864*^9}, {3.827843425824584*^9, 
   3.827843431113558*^9}, {3.827848827160202*^9, 3.8278488306323967`*^9}, {
   3.8278606162460546`*^9, 3.8278606163016148`*^9}, 3.827870370438817*^9, {
   3.827870423529242*^9, 3.8278704237120113`*^9}, {3.827921678097019*^9, 
   3.827921681623589*^9}, 3.82793462154352*^9, 
   3.828455369708076*^9},ExpressionUUID->"b52a0624-2649-48d5-8fac-\
8c88a6edee45"],

Cell[BoxData[
 RowBox[{
  RowBox[{
   RowBox[{
    RowBox[{"func2DM", "[", 
     RowBox[{"x_", ",", "y_"}], "]"}], " ", "=", " ", 
    RowBox[{
     RowBox[{"Sum", "[", 
      RowBox[{
       RowBox[{
        RowBox[{"func2D", "[", 
         RowBox[{"[", "ll", "]"}], "]"}], "[", 
        RowBox[{"x", ",", "y"}], "]"}], ",", 
       RowBox[{"{", 
        RowBox[{"ll", ",", "1", ",", "count"}], "}"}]}], "]"}], "/", 
     "count"}]}], ";"}], "\[IndentingNewLine]"}]], "Input",
 CellChangeTimes->{{3.762028388992824*^9, 3.762028539824771*^9}, {
   3.762028684009287*^9, 3.762028752681683*^9}, {3.762028803546854*^9, 
   3.7620288471730423`*^9}, {3.7620289365853662`*^9, 3.762028965049755*^9}, {
   3.762032274061108*^9, 3.762032327571374*^9}, {3.7620323582218943`*^9, 
   3.762032374352806*^9}, {3.762037706340373*^9, 3.762037712182233*^9}, {
   3.7620378115468397`*^9, 3.762037820384177*^9}, 3.7620378610762978`*^9, {
   3.7620378922009172`*^9, 3.762037940337727*^9}, {3.762111299885037*^9, 
   3.762111301560965*^9}, {3.762114488847456*^9, 3.762114489647284*^9}, {
   3.7621145228963013`*^9, 3.762114523414654*^9}, {3.7621798790764647`*^9, 
   3.762179881800117*^9}, {3.7621799438090763`*^9, 3.762179951899037*^9}, {
   3.762180503312422*^9, 3.762180511316234*^9}, {3.810998852302376*^9, 
   3.810998925108468*^9}, {3.811000966879148*^9, 3.8110009692707863`*^9}, {
   3.8110010324543257`*^9, 3.811001045199656*^9}, 3.811001966247739*^9, {
   3.8110034597428417`*^9, 3.8110034671183043`*^9}, {3.811181458160841*^9, 
   3.811181462879622*^9}, {3.811182954968836*^9, 3.811182965594452*^9}, {
   3.811183649596558*^9, 3.8111836568031063`*^9}, {3.811183800695158*^9, 
   3.811183842262087*^9}, {3.812308383797051*^9, 3.812308414827614*^9}, {
   3.812308535975896*^9, 3.812308537668996*^9}, {3.812308609779304*^9, 
   3.812308611002693*^9}, {3.8123870628717003`*^9, 3.812387065775155*^9}, {
   3.8130903430443783`*^9, 3.813090353018095*^9}, 3.813359587771823*^9, 
   3.827411182338208*^9},ExpressionUUID->"2f4d6960-a255-40e3-b535-\
07d95085d1b9"],

Cell[CellGroupData[{

Cell[BoxData[
 RowBox[{
  RowBox[{"DensityPlot", "[", 
   RowBox[{
    RowBox[{"func2DM", "[", 
     RowBox[{"x", ",", "y"}], "]"}], ",", 
    RowBox[{"{", 
     RowBox[{"x", ",", "0", ",", 
      RowBox[{"xsize", "-", "1"}]}], "}"}], ",", 
    RowBox[{"{", 
     RowBox[{"y", ",", "0", ",", 
      RowBox[{"ysize", "-", "1"}]}], "}"}], ",", 
    RowBox[{"ColorFunction", "\[Rule]", "\"\<SunsetColors\>\""}], ",", 
    RowBox[{"PlotLegends", "\[Rule]", "Automatic"}]}], "]"}], 
  "\[IndentingNewLine]", "\[IndentingNewLine]", 
  "\[IndentingNewLine]"}]], "Input",
 CellChangeTimes->{{3.762028388992824*^9, 3.762028539824771*^9}, {
   3.762028684009287*^9, 3.762028752681683*^9}, {3.762028803546854*^9, 
   3.7620288471730423`*^9}, {3.7620289365853662`*^9, 3.762028965049755*^9}, {
   3.762032274061108*^9, 3.762032327571374*^9}, {3.7620323582218943`*^9, 
   3.762032374352806*^9}, {3.762037706340373*^9, 3.762037712182233*^9}, {
   3.7620378115468397`*^9, 3.762037820384177*^9}, 3.7620378610762978`*^9, {
   3.7620378922009172`*^9, 3.762037940337727*^9}, {3.762111299885037*^9, 
   3.762111301560965*^9}, {3.762114488847456*^9, 3.762114489647284*^9}, {
   3.7621145228963013`*^9, 3.762114523414654*^9}, {3.7621798790764647`*^9, 
   3.762179881800117*^9}, {3.7621799438090763`*^9, 3.762179951899037*^9}, {
   3.762180503312422*^9, 3.762180511316234*^9}, {3.810998852302376*^9, 
   3.810998925108468*^9}, {3.811000966879148*^9, 3.8110009692707863`*^9}, {
   3.8110010324543257`*^9, 3.811001045199656*^9}, 3.811001966247739*^9, {
   3.8110034597428417`*^9, 3.8110034671183043`*^9}, {3.811181458160841*^9, 
   3.811181462879622*^9}, {3.811182954968836*^9, 3.811182965594452*^9}, {
   3.811183649596558*^9, 3.8111836568031063`*^9}, {3.811183800695158*^9, 
   3.811183842262087*^9}, {3.812308383797051*^9, 3.812308414827614*^9}, {
   3.812308535975896*^9, 3.812308537668996*^9}, {3.812308609779304*^9, 
   3.812308611002693*^9}, {3.8123870628717003`*^9, 3.812387065775155*^9}, {
   3.8130903430443783`*^9, 3.813090362905776*^9}, 3.813359589837658*^9, 
   3.827860641403944*^9},ExpressionUUID->"4aa8451c-333b-46e7-8a5e-\
b80a8d865dc1"],

Cell[BoxData[
 TemplateBox[{GraphicsBox[
    GraphicsComplexBox[CompressedData["
1:eJyNnb9vXcl1xx/YBVBFbLcqHCIJAgiQgRdHCEBEsp9l7np/xNYjRVGiVsQG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     "], {{{
        EdgeForm[], 
        GrayLevel[0.8], 
        GraphicsGroupBox[{
          PolygonBox[CompressedData["
1:eJxM3QW0dlXRB/Bz733qAIIgJSWdUtIg3d0d0tIhIIJ0KZhIiIB0d0t3SYd0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           "]]}]}, {}, {}, {}, {}}}, VertexColors -> CompressedData["

1:eJxke3k01W/wv9JC0WIJWUKUIgpJlJdUEqJsFW2WkChSIZUlLSoUbchSkogi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      "]], {
    DisplayFunction -> Identity, Ticks -> {Automatic, Automatic}, 
     AxesOrigin -> {0., 0.}, 
     FrameTicks -> {{Automatic, Automatic}, {Automatic, Automatic}}, 
     GridLines -> {None, None}, AxesLabel -> {None, None}, 
     FrameLabel -> {{None, None}, {None, None}}, DisplayFunction -> Identity, 
     AspectRatio -> 1, AxesLabel -> {None, None}, DisplayFunction :> Identity,
      Frame -> True, FrameLabel -> {{None, None}, {None, None}}, 
     FrameTicks -> {{Automatic, Automatic}, {Automatic, Automatic}}, 
     GridLinesStyle -> Directive[
       GrayLevel[0.5, 0.4]], 
     Method -> {
      "DefaultBoundaryStyle" -> Automatic, "DefaultPlotStyle" -> Automatic, 
       "GridLinesInFront" -> True}, PlotRange -> {{0, 127}, {0, 127}}, 
     PlotRangeClipping -> True, PlotRangePadding -> {{
        Scaled[0.02], 
        Scaled[0.02]}, {
        Scaled[0.02], 
        Scaled[0.02]}}, Ticks -> {Automatic, Automatic}}],FormBox[
    FormBox[
     TemplateBox[{
       FormBox[
        StyleBox[
         StyleBox[
          PaneBox[
           GraphicsBox[{{}, {}, 
             RasterBox[CompressedData["
1:eJx11wdQE+u7BnBQPBQVK1IVQeRIUREbRXlEkCMqgihgF4+iiChgRRRQUERB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              "], {{
                Rational[-15, 2], 
                Rational[-225, 2]}, {
                Rational[15, 2], 
                Rational[225, 2]}}], {Antialiasing -> False, 
              AbsoluteThickness[0.1], 
              Directive[
               Opacity[0.3], 
               GrayLevel[0]], 
              LineBox[
               NCache[{{
                  Rational[15, 2], 
                  Rational[-225, 2]}, {
                  Rational[-15, 2], 
                  Rational[-225, 2]}, {
                  Rational[-15, 2], 
                  Rational[225, 2]}, {
                  Rational[15, 2], 
                  Rational[225, 2]}, {
                  Rational[15, 2], 
                  Rational[-225, 2]}}, {{7.5, -112.5}, {-7.5, -112.5}, {-7.5, 
                112.5}, {7.5, 112.5}, {7.5, -112.5}}]]}, {
              CapForm[None], {}}, {Antialiasing -> False, 
              StyleBox[
               LineBox[{{7.5, -112.5}, {7.5, 112.5}}], 
               Directive[
                AbsoluteThickness[0.2], 
                Opacity[0.3], 
                GrayLevel[0]], StripOnInput -> False], 
              StyleBox[
               StyleBox[{{
                  StyleBox[
                   LineBox[{{{7.500000000000001, -76.24407582938389}, 
                    
                    Offset[{4., 0}, {
                    7.500000000000001, -76.24407582938389}]}, {{
                    7.500000000000001, -22.92654028436019}, 
                    
                    Offset[{4., 0}, {
                    7.500000000000001, -22.92654028436019}]}, {{
                    7.500000000000001, 30.39099526066351}, 
                    
                    Offset[{4., 0}, {7.500000000000001, 
                    30.39099526066351}]}, {{7.500000000000001, 
                    83.7085308056872}, 
                    Offset[{4., 0}, {7.500000000000001, 83.7085308056872}]}}], 
                   Directive[
                    AbsoluteThickness[0.2], 
                    GrayLevel[0.4]], StripOnInput -> False], 
                  StyleBox[
                   LineBox[{{{7.500000000000001, -102.90284360189574`}, 
                    
                    Offset[{2.5, 0.}, {
                    7.500000000000001, -102.90284360189574`}]}, {{
                    7.500000000000001, -89.57345971563981}, 
                    
                    Offset[{2.5, 0.}, {
                    7.500000000000001, -89.57345971563981}]}, {{
                    7.500000000000001, -62.91469194312797}, 
                    
                    Offset[{2.5, 0.}, {
                    7.500000000000001, -62.91469194312797}]}, {{
                    7.500000000000001, -49.585308056872044`}, 
                    
                    Offset[{2.5, 0.}, {
                    7.500000000000001, -49.585308056872044`}]}, {{
                    7.500000000000001, -36.25592417061612}, 
                    
                    Offset[{2.5, 0.}, {
                    7.500000000000001, -36.25592417061612}]}, {{
                    7.500000000000001, -9.597156398104266}, 
                    Offset[{2.5, 0.}, {
                    7.500000000000001, -9.597156398104266}]}, {{
                    7.500000000000001, 3.732227488151659}, 
                    
                    Offset[{2.5, 0.}, {7.500000000000001, 
                    3.732227488151659}]}, {{7.500000000000001, 
                    17.061611374407583`}, 
                    
                    Offset[{2.5, 0.}, {7.500000000000001, 
                    17.061611374407583`}]}, {{7.500000000000001, 
                    43.720379146919434`}, 
                    
                    Offset[{2.5, 0.}, {7.500000000000001, 
                    43.720379146919434`}]}, {{7.500000000000001, 
                    57.04976303317536}, 
                    
                    Offset[{2.5, 0.}, {7.500000000000001, 
                    57.04976303317536}]}, {{7.500000000000001, 
                    70.37914691943128}, 
                    
                    Offset[{2.5, 0.}, {7.500000000000001, 
                    70.37914691943128}]}, {{7.500000000000001, 
                    97.03791469194313}, 
                    
                    Offset[{2.5, 0.}, {7.500000000000001, 
                    97.03791469194313}]}, {{7.500000000000001, 
                    110.36729857819905`}, 
                    
                    Offset[{2.5, 0.}, {7.500000000000001, 
                    110.36729857819905`}]}}], 
                   Directive[
                    AbsoluteThickness[0.2], 
                    GrayLevel[0.4], 
                    Opacity[0.3]], StripOnInput -> False]}, 
                 StyleBox[
                  StyleBox[{{
                    StyleBox[{
                    InsetBox[
                    FormBox["0", TraditionalForm], 
                    
                    Offset[{7., 0.}, {
                    7.500000000000001, -76.24407582938389}], {-1, 0.}, 
                    Automatic, {1, 0}], 
                    InsetBox[
                    FormBox["200", TraditionalForm], 
                    
                    Offset[{7., 0.}, {
                    7.500000000000001, -22.92654028436019}], {-1, 0.}, 
                    Automatic, {1, 0}], 
                    InsetBox[
                    FormBox["400", TraditionalForm], 
                    
                    Offset[{7., 0.}, {7.500000000000001, 
                    30.39099526066351}], {-1, 0.}, Automatic, {1, 0}], 
                    InsetBox[
                    FormBox["600", TraditionalForm], 
                    Offset[{7., 0.}, {7.500000000000001, 
                    83.7085308056872}], {-1, 0.}, Automatic, {1, 0}]}, 
                    Directive[
                    AbsoluteThickness[0.2], 
                    GrayLevel[0.4]], {
                    Directive[
                    Opacity[1]], 
                    Directive[
                    Opacity[1]]}, StripOnInput -> False], 
                    
                    StyleBox[{{}, {}, {}, {}, {}, {}, {}, {}, {}, {}, {}, {}, \
{}}, 
                    Directive[
                    AbsoluteThickness[0.2], 
                    GrayLevel[0.4], 
                    Opacity[0.3]], {
                    Directive[
                    Opacity[1]], 
                    Directive[
                    Opacity[1]]}, StripOnInput -> False]}, {}}, {
                    Directive[
                    Opacity[1]], 
                    Directive[
                    Opacity[1]]}, StripOnInput -> False], "GraphicsLabel", 
                  StripOnInput -> False]}, "GraphicsTicks", StripOnInput -> 
                False], 
               Directive[
                AbsoluteThickness[0.2], 
                Opacity[0.3], 
                GrayLevel[0]], StripOnInput -> False]}}, PlotRangePadding -> 
            Scaled[0.02], PlotRange -> All, Frame -> True, 
            FrameTicks -> {{False, False}, {True, False}}, FrameStyle -> 
            Opacity[0], FrameTicksStyle -> Opacity[0], 
            ImageSize -> {Automatic, 225}, BaseStyle -> {}], Alignment -> 
           Left, AppearanceElements -> None, ImageMargins -> {{5, 5}, {5, 5}},
            ImageSizeAction -> "ResizeToFit"], LineIndent -> 0, StripOnInput -> 
          False], {FontFamily -> "Arial"}, Background -> Automatic, 
         StripOnInput -> False], TraditionalForm]}, "BarLegend", 
      DisplayFunction -> (#& ), 
      InterpretationFunction :> (RowBox[{"BarLegend", "[", 
         RowBox[{
           RowBox[{"{", 
             RowBox[{
               RowBox[{
                 RowBox[{"Blend", "[", 
                   RowBox[{"\"SunsetColors\"", ",", "#1"}], "]"}], "&"}], ",", 
               RowBox[{"{", 
                 RowBox[{
                   RowBox[{"-", "135.8173077859375`"}], ",", 
                   "707.6380234375001`"}], "}"}]}], "}"}], ",", 
           RowBox[{"LabelStyle", "\[Rule]", 
             RowBox[{"{", "}"}]}], ",", 
           RowBox[{"LegendLayout", "\[Rule]", "\"Column\""}], ",", 
           RowBox[{"Charting`TickAnnotations", "\[Rule]", "None"}], ",", 
           RowBox[{"ScalingFunctions", "\[Rule]", 
             RowBox[{"{", 
               RowBox[{"Identity", ",", "Identity"}], "}"}]}], ",", 
           RowBox[{"Charting`TickSide", "\[Rule]", "Right"}], ",", 
           RowBox[{"ColorFunctionScaling", "\[Rule]", "True"}]}], "]"}]& )], 
     TraditionalForm], TraditionalForm]},
  "Legended",
  DisplayFunction->(GridBox[{{
      TagBox[
       ItemBox[
        PaneBox[
         TagBox[#, "SkipImageSizeLevel"], Alignment -> {Center, Baseline}, 
         BaselinePosition -> Baseline], DefaultBaseStyle -> "Labeled"], 
       "SkipImageSizeLevel"], 
      ItemBox[#2, DefaultBaseStyle -> "LabeledLabel"]}}, 
    GridBoxAlignment -> {"Columns" -> {{Center}}, "Rows" -> {{Center}}}, 
    AutoDelete -> False, GridBoxItemSize -> Automatic, 
    BaselinePosition -> {1, 1}]& ),
  Editable->True,
  InterpretationFunction->(RowBox[{"Legended", "[", 
     RowBox[{#, ",", 
       RowBox[{"Placed", "[", 
         RowBox[{#2, ",", "After"}], "]"}]}], "]"}]& )]], "Output",
 CellChangeTimes->{{3.7620284195313053`*^9, 3.7620284372305727`*^9}, {
   3.762028493219577*^9, 3.76202852500518*^9}, 3.762028753300939*^9, 
   3.7620288071843977`*^9, 3.7620288392508097`*^9, {3.762028942871426*^9, 
   3.7620289654624453`*^9}, 3.762032327796926*^9, {3.762032361712832*^9, 
   3.762032375898775*^9}, 3.762037145524515*^9, 3.7620374899449377`*^9, 
   3.762037713368812*^9, {3.762037816971826*^9, 3.762037820711815*^9}, {
   3.762037857895484*^9, 3.762037861266139*^9}, {3.762037893082634*^9, 
   3.762037942680028*^9}, 3.762038810928094*^9, 3.762090612032298*^9, 
   3.76210757254462*^9, 3.762108251427915*^9, 3.762111304878454*^9, 
   3.76211345384095*^9, {3.7621145149921103`*^9, 3.762114525276855*^9}, 
   3.762117759413026*^9, 3.762175444947762*^9, 3.7621798836104937`*^9, 
   3.762179954136856*^9, {3.7621804779552*^9, 3.762180512818741*^9}, 
   3.762180941629011*^9, 3.762209412803815*^9, 3.76221029082412*^9, 
   3.764613830661067*^9, 3.76461619284242*^9, 3.764616657249599*^9, 
   3.764617117557529*^9, 3.76461769972619*^9, 3.764618264436593*^9, 
   3.764621266982579*^9, 3.7649383583249893`*^9, 3.777310790685584*^9, 
   3.777310960581983*^9, 3.777310991094528*^9, 3.777312942230426*^9, 
   3.777405747688416*^9, 3.777405887384272*^9, 3.7774064079265003`*^9, 
   3.777407020078434*^9, 3.777761361760313*^9, 3.777761681980116*^9, 
   3.777762375551054*^9, 3.777824390697857*^9, 3.777825119611027*^9, 
   3.777828910941621*^9, 3.777909726207037*^9, 3.7779108745618877`*^9, 
   3.778603104874349*^9, 3.778606786818019*^9, 3.778608544965575*^9, 
   3.778616402075253*^9, 3.784410664542967*^9, 3.7844117693051043`*^9, 
   3.784413956284411*^9, 3.784415116413043*^9, 3.7844165437411613`*^9, 
   3.784418577722789*^9, 3.784419497038653*^9, 3.8104902725104313`*^9, 
   3.810490689273231*^9, 3.810511425841427*^9, 3.810511476977714*^9, 
   3.8105115166429*^9, 3.810996549287389*^9, 3.810998030462797*^9, 
   3.810998872097966*^9, 3.811000930418847*^9, 3.811000973601914*^9, {
   3.811001034295022*^9, 3.811001046822627*^9}, 3.811001232904724*^9, 
   3.81100154651*^9, 3.811001827341435*^9, 3.811001968817452*^9, 
   3.811003429315287*^9, 3.811003469438854*^9, 3.811005381562953*^9, 
   3.811005847353572*^9, 3.8110080724325037`*^9, 3.811009128226095*^9, 
   3.81101378292231*^9, 3.811014037746417*^9, 3.811085223300026*^9, 
   3.811085925423038*^9, 3.811112181407321*^9, 3.811114971552113*^9, 
   3.811119568321188*^9, 3.8111201772659597`*^9, 3.811121439195438*^9, 
   3.811129859302938*^9, 3.811130384716422*^9, 3.81116681752726*^9, 
   3.811173922463912*^9, 3.811174234217063*^9, 3.8111816849886093`*^9, 
   3.811182980299079*^9, 3.8111836216872787`*^9, {3.8111836522813253`*^9, 
   3.81118366046986*^9}, {3.811183875635503*^9, 3.811183889420371*^9}, 
   3.811191048153714*^9, 3.8114537222122793`*^9, 3.812212455375712*^9, 
   3.81221332626856*^9, 3.812217883128549*^9, 3.812218708945725*^9, 
   3.812308217266753*^9, {3.812308358384646*^9, 3.8123083874190283`*^9}, 
   3.81230846055811*^9, {3.8123085313115683`*^9, 3.812308541702304*^9}, {
   3.8123086079401417`*^9, 3.8123086144998407`*^9}, 3.812387277611796*^9, 
   3.812389904036034*^9, 3.8123912046233883`*^9, 3.812402973086131*^9, 
   3.812472749249673*^9, 3.812497985335964*^9, 3.8130908012806787`*^9, 
   3.813097191127685*^9, 3.813346117681162*^9, 3.813359607909904*^9, 
   3.8133597920703583`*^9, 3.813360051488957*^9, 3.813981632303754*^9, 
   3.813983585792521*^9, 3.8186116772023373`*^9, 3.818611770643971*^9, 
   3.8186118981798563`*^9, 3.818616342369152*^9, 3.8186878811895514`*^9, 
   3.818779780621441*^9, 3.8188094293144913`*^9, 3.818809790867332*^9, 
   3.818862079017174*^9, 3.818862125666852*^9, 3.8188739288937197`*^9, 
   3.81894678432619*^9, 3.819040812849929*^9, 3.8256081505493727`*^9, 
   3.825691139682679*^9, 3.825766438845625*^9, 3.825766518153851*^9, 
   3.825766704699318*^9, 3.827411202635764*^9, 3.827756710903283*^9, 
   3.827756816991929*^9, 3.827761976479162*^9, 3.8277644915838747`*^9, 
   3.827767747384988*^9, 3.827767911029769*^9, 3.827769315584485*^9, 
   3.827772457949457*^9, 3.827776137830852*^9, 3.827793972359058*^9, 
   3.8277943609331284`*^9, 3.8278426690474777`*^9, 3.8278435322992363`*^9, 
   3.827848884733547*^9, 3.827860634598568*^9, {3.82787044953895*^9, 
   3.827870459964114*^9}, 3.827921756421384*^9, 3.827940376333653*^9, 
   3.828455412178114*^9, 
   3.828458746012001*^9},ExpressionUUID->"eedf7ff6-88c0-49d6-a3e0-\
247c3305cf56"]
}, Open  ]],

Cell[BoxData["\[IndentingNewLine]"], "Input",
 CellChangeTimes->{{3.813090253958106*^9, 3.813090259390627*^9}, {
  3.81309033443657*^9, 
  3.813090356715432*^9}},ExpressionUUID->"a42540a2-e27c-40ad-838b-\
c51124e08cb7"],

Cell[BoxData[
 RowBox[{"\[IndentingNewLine]", "\[IndentingNewLine]"}]], "Input",
 CellChangeTimes->{{3.813090253958106*^9, 3.813090271142248*^9}, 
   3.8130903310385313`*^9, 
   3.813090361298099*^9},ExpressionUUID->"a2f4ee5b-9bb4-4890-8163-\
ae372b3e8e2b"],

Cell[BoxData[{
 RowBox[{
  RowBox[{"membersFlatter", "=", 
   RowBox[{"Flatten", "[", 
    RowBox[{
     RowBox[{"Table", "[", 
      RowBox[{
       RowBox[{"{", 
        RowBox[{"{", 
         RowBox[{"jj", ",", 
          RowBox[{"Mean", "[", 
           RowBox[{"Table", "[", 
            RowBox[{
             RowBox[{"func2DM", "[", 
              RowBox[{"ii", ",", "jj"}], "]"}], ",", 
             RowBox[{"{", 
              RowBox[{"ii", ",", "0", ",", 
               RowBox[{"xsize", "-", "1"}], ",", "cell"}], "}"}]}], "]"}], 
           "]"}]}], "}"}], "}"}], ",", 
       RowBox[{"{", 
        RowBox[{"jj", ",", "0", ",", 
         RowBox[{"ysize", "-", "1"}]}], "}"}]}], "]"}], ",", "1"}], "]"}]}], 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"func1DM", "=", 
   RowBox[{"Interpolation", "[", 
    RowBox[{"membersFlatter", ",", 
     RowBox[{"InterpolationOrder", "\[Rule]", "1"}]}], "]"}]}], 
  ";"}]}], "Input",
 CellChangeTimes->{{3.762090707433031*^9, 3.762090709831781*^9}, {
  3.810490352000963*^9, 3.810490410474428*^9}, {3.810490448547209*^9, 
  3.810490530728993*^9}, {3.810490579450204*^9, 3.810490600831662*^9}, {
  3.810998966323394*^9, 3.810998999299148*^9}, {3.811001244986871*^9, 
  3.811001268660658*^9}, {3.8110859530809603`*^9, 3.81108595682286*^9}, {
  3.811183913282387*^9, 3.811183921159423*^9}, {3.813090304691978*^9, 
  3.8130903197731133`*^9}, {3.813359617242037*^9, 
  3.813359620589205*^9}},ExpressionUUID->"d1e93a59-ca8a-4c71-9d10-\
428d7a5b9a6f"],

Cell[BoxData["\[IndentingNewLine]"], "Input",
 CellChangeTimes->{{3.762090707433031*^9, 3.762090709831781*^9}, {
  3.810490352000963*^9, 3.810490410474428*^9}, {3.810490448547209*^9, 
  3.810490530728993*^9}, {3.810490579450204*^9, 3.810490600831662*^9}, {
  3.810998966323394*^9, 3.810998999299148*^9}, {3.811001244986871*^9, 
  3.811001268660658*^9}, {3.8110859530809603`*^9, 3.81108595682286*^9}, {
  3.811183913282387*^9, 3.811183921159423*^9}, {3.81309028694901*^9, 
  3.813090303029499*^9}},ExpressionUUID->"2f3a7222-a721-46c5-aead-\
8f4ab4aaddb1"],

Cell[BoxData[
 RowBox[{
  RowBox[{"(*", 
   RowBox[{
    RowBox[{"size", "=", 
     RowBox[{"8.284925963482451", "*", 
      SuperscriptBox["10", 
       RowBox[{"-", "7"}]]}]}], ";"}], "*)"}], "\[IndentingNewLine]", 
  RowBox[{
   RowBox[{
    RowBox[{"size", "=", 
     RowBox[{"13.06", "*", 
      SuperscriptBox["10", 
       RowBox[{"-", "7"}]]}]}], ";"}], "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"dx", "=", 
     RowBox[{"size", "/", "xsize"}]}], ";"}], "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{
     RowBox[{"posFunc", "[", "x_", "]"}], "=", 
     RowBox[{
      RowBox[{"x", "/", "dx"}], " ", "-", "0.5"}]}], ";"}], 
   "\[IndentingNewLine]", "\[IndentingNewLine]", "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"m1", "=", 
     RowBox[{"Graphics", "[", 
      RowBox[{"{", 
       RowBox[{"Thick", ",", "Red", ",", 
        RowBox[{"Circle", "[", 
         RowBox[{
          RowBox[{"{", 
           RowBox[{"0", ",", "0"}], "}"}], ",", "1"}], "]"}]}], "}"}], 
      "]"}]}], ";"}], "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"m2", "=", 
     RowBox[{"Graphics", "[", 
      RowBox[{"{", 
       RowBox[{"Thick", ",", "Black", ",", 
        RowBox[{"Line", "[", 
         RowBox[{"{", 
          RowBox[{
           RowBox[{"{", 
            RowBox[{
             RowBox[{"-", "0.5"}], ",", 
             RowBox[{"-", "0.5"}]}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"0.5", ",", 
             RowBox[{"-", "0.5"}]}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"0.5", ",", "0.5"}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{
             RowBox[{"-", "0.5"}], ",", "0.5"}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{
             RowBox[{"-", "0.5"}], ",", 
             RowBox[{"-", "0.5"}]}], "}"}]}], "}"}], "]"}]}], "}"}], "]"}]}], 
    ";"}], "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"m3", "=", 
     RowBox[{"Graphics", "[", 
      RowBox[{"{", 
       RowBox[{"Thick", ",", "Purple", ",", 
        RowBox[{"Line", "[", 
         RowBox[{"{", 
          RowBox[{
           RowBox[{"{", 
            RowBox[{
             RowBox[{"-", "0.5"}], ",", 
             RowBox[{"-", "0.5"}]}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"0.5", ",", "0.5"}], "}"}]}], "}"}], "]"}], ",", 
        RowBox[{"Line", "[", 
         RowBox[{"{", 
          RowBox[{
           RowBox[{"{", 
            RowBox[{
             RowBox[{"-", "0.5"}], ",", "0.5"}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"0.5", ",", 
             RowBox[{"-", "0.5"}]}], "}"}]}], "}"}], "]"}]}], "}"}], "]"}]}], 
    ";"}], "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"m4", "=", 
     RowBox[{"Graphics", "[", 
      RowBox[{"{", 
       RowBox[{"Thick", ",", "Green", ",", 
        RowBox[{"Line", "[", 
         RowBox[{"{", 
          RowBox[{
           RowBox[{"{", 
            RowBox[{"0", ",", 
             RowBox[{"-", "0.5"}]}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{
             RowBox[{"-", "0.5"}], ",", "0"}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"0", ",", "0.5"}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"0.5", ",", "0"}], "}"}], ",", 
           RowBox[{"{", 
            RowBox[{"0", ",", 
             RowBox[{"-", "0.5"}]}], "}"}]}], "}"}], "]"}]}], "}"}], "]"}]}], 
    ";"}], "\[IndentingNewLine]", "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"ml1", "=", 
     RowBox[{"Graphics", "[", 
      RowBox[{"Line", "[", 
       RowBox[{"{", 
        RowBox[{
         RowBox[{"{", 
          RowBox[{
           RowBox[{"0.25", "size"}], ",", 
           RowBox[{"-", "20"}]}], "}"}], ",", 
         RowBox[{"{", 
          RowBox[{
           RowBox[{"0.25", "size"}], ",", "900"}], "}"}]}], "}"}], "]"}], 
      "]"}]}], ";"}], "\[IndentingNewLine]", 
   RowBox[{
    RowBox[{"ml2", "=", 
     RowBox[{"Graphics", "[", 
      RowBox[{"Line", "[", 
       RowBox[{"{", 
        RowBox[{
         RowBox[{"{", 
          RowBox[{
           RowBox[{"0.75", "size"}], ",", 
           RowBox[{"-", "20"}]}], "}"}], ",", 
         RowBox[{"{", 
          RowBox[{
           RowBox[{"0.75", "size"}], ",", "900"}], "}"}]}], "}"}], "]"}], 
      "]"}]}], ";"}], "\[IndentingNewLine]"}]}]], "Input",
 CellChangeTimes->{{3.812387553071373*^9, 3.812387705693137*^9}, {
  3.812388024967135*^9, 3.812388129949691*^9}, {3.812388351501214*^9, 
  3.812388400466756*^9}, {3.8133465940428343`*^9, 3.813346596858582*^9}, {
  3.813346658935116*^9, 3.813346726956176*^9}, {3.81334683401548*^9, 
  3.813346941377334*^9}, {3.8133470139053373`*^9, 3.813347014936647*^9}, {
  3.818616481979992*^9, 3.818616541674108*^9}, {3.818616610146853*^9, 
  3.8186166300751762`*^9}, {3.825608179307416*^9, 3.825608180519533*^9}, {
  3.825691188996808*^9, 3.825691196410606*^9}, {3.827794908631659*^9, 
  3.8277949638514833`*^9}, {3.827872333424672*^9, 3.8278723355261793`*^9}, {
  3.827872374561105*^9, 
  3.8278723838804417`*^9}},ExpressionUUID->"b14011cf-d217-4d1b-af67-\
268a30472358"],

Cell[BoxData[""], "Input",
 CellChangeTimes->{{3.827764585846277*^9, 
  3.8277646193958397`*^9}},ExpressionUUID->"63b2ae4d-90e4-463f-8328-\
2e52c93ce546"],

Cell[CellGroupData[{

Cell[BoxData[{
 RowBox[{
  RowBox[{"pa", "=", 
   RowBox[{"ListPlot", "[", 
    RowBox[{
     RowBox[{"Table", "[", 
      RowBox[{
       RowBox[{"{", 
        RowBox[{"y", ",", 
         RowBox[{
          RowBox[{"(", 
           RowBox[{
            RowBox[{"func1DM", "[", 
             RowBox[{"posFunc", "[", 
              RowBox[{"size", "-", "y"}], "]"}], "]"}], "+", 
            RowBox[{"func1DM", "[", 
             RowBox[{"posFunc", "[", "y", "]"}], "]"}]}], ")"}], "/", "2"}]}],
         "}"}], ",", 
       RowBox[{"{", 
        RowBox[{"y", ",", 
         RowBox[{"dx", "/", "2"}], ",", 
         RowBox[{"size", "-", 
          RowBox[{"dx", "/", "2"}]}], ",", "dx"}], "}"}]}], "]"}], ",", 
     RowBox[{"PlotStyle", "\[Rule]", "Red"}], ",", 
     RowBox[{"PlotMarkers", "\[Rule]", 
      RowBox[{"{", 
       RowBox[{"m4", ",", "0.03"}], "}"}]}]}], "]"}]}], 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"pb", "=", 
   RowBox[{"Plot", "[", 
    RowBox[{
     RowBox[{
      RowBox[{"(", 
       RowBox[{
        RowBox[{"func1DM", "[", 
         RowBox[{"posFunc", "[", 
          RowBox[{"size", "-", "y"}], "]"}], "]"}], "+", 
        RowBox[{"func1DM", "[", 
         RowBox[{"posFunc", "[", "y", "]"}], "]"}]}], ")"}], "/", "2"}], ",", 
     
     RowBox[{"{", 
      RowBox[{"y", ",", 
       RowBox[{"dx", "/", "2"}], ",", 
       RowBox[{"size", "-", 
        RowBox[{"dx", "/", "2"}]}]}], "}"}], ",", 
     RowBox[{"PlotRange", "\[Rule]", "All"}], ",", 
     RowBox[{"PlotStyle", "\[Rule]", "Green"}]}], "]"}]}], 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{"Show", "[", 
  RowBox[{"pa", ",", "pb", ",", "ml1", ",", "ml2", ",", 
   RowBox[{"PlotRange", "\[Rule]", "All"}], ",", 
   RowBox[{"Frame", "\[Rule]", "True"}], ",", 
   RowBox[{"Axes", "\[Rule]", "True"}]}], "]"}]}], "Input",
 CellChangeTimes->{{3.810490615193445*^9, 3.81049063254498*^9}, {
   3.81099904100343*^9, 3.810999070754456*^9}, {3.811002003957994*^9, 
   3.811002037046339*^9}, {3.811005932308329*^9, 3.8110059327368402`*^9}, {
   3.811013791036776*^9, 3.8110137911056767`*^9}, 3.811014049038652*^9, 
   3.811085976234768*^9, {3.8111200432562637`*^9, 3.811120081069818*^9}, {
   3.811129966965934*^9, 3.811130071284136*^9}, {3.8111301832428703`*^9, 
   3.81113019830197*^9}, {3.811130444044788*^9, 3.811130448252716*^9}, {
   3.811166886912157*^9, 3.811166913191577*^9}, {3.8111839337480383`*^9, 
   3.8111839418475523`*^9}, {3.8122124897726603`*^9, 3.812212519166901*^9}, 
   3.812212574968639*^9, {3.8122127492457123`*^9, 3.81221276047255*^9}, {
   3.8122187250885963`*^9, 3.812218729849307*^9}, {3.8123884105652037`*^9, 
   3.812388472339445*^9}, {3.812389645305368*^9, 3.8123896789521513`*^9}, {
   3.8123900234839563`*^9, 3.812390031731435*^9}, {3.812402412483542*^9, 
   3.8124024264557858`*^9}, {3.812472568253065*^9, 3.812472575381783*^9}, 
   3.813346145145629*^9, {3.813346192468834*^9, 3.813346269030308*^9}, {
   3.813346705425804*^9, 3.813346711624435*^9}, {3.813347020187402*^9, 
   3.813347030175445*^9}, {3.813347159921584*^9, 3.8133471971404963`*^9}, {
   3.813359644994404*^9, 3.813359648161598*^9}, 3.813981626952286*^9, 
   3.813981687633479*^9, {3.818616422663064*^9, 3.818616449389991*^9}, {
   3.818616547442627*^9, 3.818616548706209*^9}, {3.8186166224998217`*^9, 
   3.818616651975539*^9}, {3.827764629831073*^9, 3.8277646425250063`*^9}, {
   3.827794013921667*^9, 3.8277940158562393`*^9}, {3.827848907998011*^9, 
   3.8278489184148273`*^9}},ExpressionUUID->"b3d5fd80-82cb-49b2-8f62-\
1e183d20da4a"],

Cell[BoxData[
 GraphicsBox[{{{}, {
     {RGBColor[1, 0, 0], AbsolutePointSize[6], AbsoluteThickness[1.6], 
      InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.1015625*^-9, -1.610187935086663},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.5304687500000002*^-8, -1.1014865926055912},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.55078125*^-8, -0.9452791298522971},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.5710937500000006*^-8, -2.0340520170401533},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.5914062500000005*^-8, -4.562057027276612},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.6117187500000004*^-8, -1.306074456721498},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.632031250000001*^-8, -0.001064206329774997},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.65234375*^-8, -3.244369029883731},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.672656250000001*^-8, -0.3652498084997631},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.692968750000001*^-8, -4.341988144865111},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.071328125*^-7, -6.522403035590208},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1733593750000001*^-7, -6.9446037793457425},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.275390625*^-7, -8.47730664894409},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.377421875*^-7, -9.913452552590947},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.479453125*^-7, -8.298106674403996},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.581484375*^-7, -8.103847951770021},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.683515625*^-7, -8.231064754238892},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.785546875*^-7, -11.062756987649461},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.887578125*^-7, -6.764827489890753},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.989609375*^-7, -4.006374783611449},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.091640625*^-7, -7.6044648638617085},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.193671875*^-7, -11.695341533390412},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.295703125*^-7, -17.077202668634037},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.397734375*^-7, -7.64205591579581},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.4997656250000004*^-7, 1.2664445670990037},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.601796875*^-7, 4.077093219570901},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.7038281250000005*^-7, 1.7432060350189258},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.8058593750000003*^-7, 2.74310499886963},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.907890625*^-7, -3.304223658921525},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.0099218750000004*^-7, -14.84283436137026},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.111953125*^-7, -29.51388795803222},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.2139843750000006*^-7, -32.36920202434033},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.3160156250000003*^-7, 24.619272655235925},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.418046875*^-7, 139.49783577277833},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.5200781250000005*^-7, 268.82414761128814},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.622109375*^-7, 392.29207076680586},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.7241406250000006*^-7, 469.5737857826965},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.8261718750000004*^-7, 499.50142692929705},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], 
       {3.928203125*^-7, 511.5854302093504}, Automatic, Scaled[{0.03, 0.03}]],
       InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.0302343750000005*^-7, 518.9963441217132},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.132265625*^-7, 529.2506715620941},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.2342968750000006*^-7, 535.6659014857789},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.3363281250000004*^-7, 539.289598350586},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.438359375*^-7, 544.9830662090851},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.5403906250000005*^-7, 551.2527275485231},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.6424218750000003*^-7, 559.2242585803526},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.7444531250000006*^-7, 566.1013876578675},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.846484375*^-7, 568.6068533779359},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.948515625*^-7, 577.6111054133515},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.050546874999999*^-7, 576.261532217163},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.152578125*^-7, 577.962055947937},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.254609375*^-7, 583.9991409682005},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.356640625*^-7, 587.3005895690001},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.458671875*^-7, 592.1189077363465},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.560703125*^-7, 598.681222818054},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.662734375*^-7, 601.8650919562376},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.764765625*^-7, 604.5242709502197},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.866796875*^-7, 606.9810760934506},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.968828125*^-7, 614.0197150495026},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.070859374999999*^-7, 618.9261724628539},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.172890625*^-7, 621.2507864382937},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.274921875*^-7, 621.8552786215212},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.376953125*^-7, 620.7778055967406},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.478984375*^-7, 620.8922253008056},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.581015625*^-7, 620.8922253008056},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.683046875*^-7, 620.7778055967406},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.785078125*^-7, 621.8552786215212},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.887109375*^-7, 621.2507864382937},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.989140625*^-7, 618.9261724628539},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.091171875000001*^-7, 614.0197150495026},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.193203125*^-7, 606.9810760934506},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.295234375*^-7, 604.5242709502197},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.397265625*^-7, 601.8650919562376},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.499296875*^-7, 598.681222818054},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.601328125*^-7, 592.1189077363465},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.703359375*^-7, 587.3005895690001},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.805390625*^-7, 583.9991409682007},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.907421875*^-7, 577.962055947937},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.009453125*^-7, 576.261532217163},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.111484375000001*^-7, 577.6111054133515},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.213515625*^-7, 568.606853377936},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.315546875*^-7, 566.1013876578675},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.417578125*^-7, 559.2242585803526},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.519609375*^-7, 551.2527275485231},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.621640625*^-7, 544.9830662090851},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.723671875*^-7, 539.289598350586},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.825703125*^-7, 535.6659014857789},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.927734375*^-7, 529.2506715620941},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.029765625*^-7, 518.9963441217132},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.131796875000001*^-7, 511.5854302093504},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.233828125*^-7, 499.5014269292971},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.335859375*^-7, 469.5737857826965},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.437890625*^-7, 392.29207076680586},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.539921875*^-7, 268.8241476112886},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.641953125000001*^-7, 139.49783577277793},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.743984375*^-7, 24.619272655235925},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.846015625000002*^-7, -32.36920202434079},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.948046875*^-7, -29.5138879580322},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0050078125*^-6, -14.84283436137026},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0152109375000002*^-6, -3.3042236589213805},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0254140625*^-6, 2.743104998869625},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0356171875000002*^-6, 1.7432060350189573},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0458203125000002*^-6, 4.077093219570887},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0560234375*^-6, 1.2664445670989881},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0662265625000002*^-6, -7.642055915796046},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0764296875000001*^-6, -17.07720266863398},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0866328125*^-6, -11.695341533390412},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0968359375000002*^-6, -7.604464863861644},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1070390625000001*^-6, -4.006374783611449},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1172421875*^-6, -6.764827489890753},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1274453125000002*^-6, -11.062756987649497},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1376484375000001*^-6, -8.231064754238906},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1478515625*^-6, -8.103847951770017},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1580546875000002*^-6, -8.29810667440401},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1682578125000001*^-6, -9.91345255259093},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1784609375*^-6, -8.477306648944094},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1886640625000002*^-6, -6.944603779345689},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], 
       {1.1988671875000001*^-6, -6.522403035590213}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2090703125*^-6, -4.341988144865105},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2192734375000002*^-6, -0.3652498084997875},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2294765625*^-6, -3.2443690298837238},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2396796875000002*^-6, -0.0010642063298007542},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2498828125000002*^-6, -1.306074456721516},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2600859375*^-6, -4.562057027276615},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2702890625000002*^-6, -2.034052017040084},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2804921875000002*^-6, -0.9452791298522725},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2906953125*^-6, -1.1014865926055912},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.3008984375000002*^-6, -1.6101879350866772},
        Automatic, Scaled[{0.03, 0.03}]]}, {}}, {}, {}, {}, {}}, {{{}, {}, 
     TagBox[
      {RGBColor[0, 1, 0], AbsoluteThickness[1.6], Opacity[1.], 
       LineBox[CompressedData["
1:eJxEt3k0le/3/y9T5jlzHENIkiLKsF0KlSghIcmceZ7HM5hlnudjHlJJ8kJy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        "]]},
      Annotation[#, "Charting`Private`Tag$11796#1"]& ]}, {}, {}}, 
   LineBox[{{3.265*^-7, -20}, {3.265*^-7, 900}}], 
   LineBox[{{9.795000000000001*^-7, -20}, {9.795000000000001*^-7, 900}}]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->True,
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{{None, None}, {None, None}},
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->{1342., Automatic},
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Identity[#]& )[
         Part[#, 1]], 
        (Identity[#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Identity[#]& )[
         Part[#, 1]], 
        (Identity[#]& )[
         Part[#, 2]]}& )}},
  PlotRange->All,
  PlotRangeClipping->True,
  PlotRangePadding->{{
     Scaled[0.02], 
     Scaled[0.02]}, {
     Scaled[0.05], 
     Scaled[0.05]}},
  Ticks->{Automatic, Automatic}]], "Output",
 CellChangeTimes->{
  3.810490633046011*^9, 3.810490695993724*^9, 3.810511435192615*^9, 
   3.810511485730624*^9, 3.8105115224739027`*^9, 3.8109965573713713`*^9, 
   3.81099900608101*^9, 3.8110012732844687`*^9, 3.8110015949133453`*^9, 
   3.81100183550891*^9, {3.811001997603456*^9, 3.811002037658444*^9}, 
   3.8110034391818447`*^9, 3.811003484986972*^9, 3.811005388818878*^9, 
   3.8110058525881777`*^9, 3.811005933470481*^9, 3.811008145647099*^9, 
   3.811009141438733*^9, 3.811013797006057*^9, 3.8110140452188263`*^9, 
   3.811085232375794*^9, {3.8110859377720222`*^9, 3.811085976905328*^9}, 
   3.811112192785453*^9, 3.81111498500294*^9, 3.811119574249281*^9, {
   3.811120057046513*^9, 3.811120081960113*^9}, 3.811120182964238*^9, 
   3.811121439562132*^9, 3.811129912956184*^9, 3.8111300019900637`*^9, 
   3.81113003771761*^9, 3.811130072227416*^9, {3.811130183750361*^9, 
   3.8111301991397963`*^9}, {3.811130403723365*^9, 3.811130449108609*^9}, 
   3.811166834347533*^9, {3.81116689764708*^9, 3.811166914092339*^9}, 
   3.8111742390574417`*^9, 3.8111839426691227`*^9, 3.811191048753544*^9, 
   3.8114537306557417`*^9, {3.8122124773958197`*^9, 3.812212506834436*^9}, 
   3.812212576877438*^9, 3.8122133268257027`*^9, 3.812217890397788*^9, 
   3.812218730147399*^9, {3.812308226057836*^9, 3.812308231141687*^9}, 
   3.812308392899963*^9, 3.8123084655092297`*^9, 3.812308545410939*^9, 
   3.8123086180467453`*^9, 3.812387278341958*^9, {3.8123884152240562`*^9, 
   3.812388472634573*^9}, 3.81238990456574*^9, 3.812391205480954*^9, 
   3.812402974006809*^9, 3.812472749978273*^9, {3.812497986322933*^9, 
   3.8124979963845367`*^9}, {3.813091019246048*^9, 3.813091025860633*^9}, {
   3.813346193783471*^9, 3.8133462699740963`*^9}, {3.813346708531177*^9, 
   3.8133467154324493`*^9}, 3.813346839015955*^9, 3.813346879017737*^9, 
   3.813346948533497*^9, {3.81334702233552*^9, 3.813347030890151*^9}, {
   3.813347190354467*^9, 3.8133471980116987`*^9}, 3.813359649965892*^9, 
   3.813359812105111*^9, 3.813360120417145*^9, {3.813981678859131*^9, 
   3.813981688618883*^9}, 3.8139835895592613`*^9, 3.81861169461754*^9, 
   3.8186117865679617`*^9, 3.818611911766074*^9, 3.818616373702672*^9, {
   3.8186164233350763`*^9, 3.818616449918729*^9}, {3.818616549097933*^9, 
   3.818616552903315*^9}, {3.818616623819717*^9, 3.8186166525799007`*^9}, 
   3.818779795199443*^9, 3.818809792467141*^9, 3.818862133552784*^9, 
   3.818873930596019*^9, 3.81894679812222*^9, 3.819040823082181*^9, {
   3.8256081637973547`*^9, 3.825608183954855*^9}, 3.8256912127851963`*^9, 
   3.825766539852824*^9, 3.825766725250002*^9, 3.827411454521277*^9, 
   3.827756734286399*^9, 3.827762012122579*^9, 3.827764507929241*^9, 
   3.827764643665718*^9, {3.827767767158843*^9, 3.827767785227668*^9}, 
   3.827767936614571*^9, 3.827772531933867*^9, 3.827776180320506*^9, 
   3.8277939826259403`*^9, 3.82779401676165*^9, 3.827794968331636*^9, 
   3.827842682509263*^9, 3.827843621725891*^9, {3.827848889589522*^9, 
   3.8278489192288227`*^9}, 3.8278606598676*^9, 3.827870472391089*^9, 
   3.827921794688697*^9, 3.827940376747694*^9, 3.828455506309279*^9, 
   3.828458746308154*^9},ExpressionUUID->"1cda10d3-7548-4814-833f-\
d03c7db92744"]
}, Open  ]],

Cell[CellGroupData[{

Cell[BoxData[
 RowBox[{"func1DM", "[", 
  RowBox[{"posFunc", "[", 
   RowBox[{"size", "/", "2"}], "]"}], "]"}]], "Input",
 CellChangeTimes->{{3.827842728367982*^9, 
  3.827842747087318*^9}},ExpressionUUID->"3c269b66-97d9-42ec-ad0d-\
ef36c45ded70"],

Cell[BoxData["875.2658371582031`"], "Output",
 CellChangeTimes->{3.82784274807831*^9, 3.827848899909724*^9, 
  3.827848931038692*^9, 
  3.827870544127783*^9},ExpressionUUID->"fe0bbfd7-5816-44a1-a0bf-\
3231e83fa27a"]
}, Open  ]],

Cell[BoxData[
 GraphicsBox[{{{}, {
     {RGBColor[1, 0, 0], AbsolutePointSize[6], AbsoluteThickness[1.6], 
      InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0203125*^-8, 6.380419706787109},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.0609375000000003*^-8, 6.380419706787109},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.1015625*^-8, 1.068910217651373},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.142187500000001*^-8, 13.228859174487303},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.182812500000001*^-8, 5.9821946967773405},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.1223437500000001*^-7, 4.849332052978518},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.3264062500000002*^-7, 11.343977260964357},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.53046875*^-7, 17.655144846972657},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.7345312500000001*^-7, 19.017841865185545},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.9385937500000003*^-7, 28.684315523479018},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.14265625*^-7, 28.348622009375003},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.3467187500000002*^-7, 28.138006598471677},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.55078125*^-7, 27.046798962670916},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.75484375*^-7, 24.76923486264647},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {2.95890625*^-7, -22.131388707031174},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.16296875*^-7, -68.636326606372},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.36703125*^-7, 31.117140030078122},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.57109375*^-7, 246.98564196390376},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.77515625*^-7, 421.4472648833984},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {3.97921875*^-7, 491.16887454809535},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.18328125*^-7, 541.0705463452147},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.38734375*^-7, 593.0211173994143},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.59140625*^-7, 654.660315864258},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.79546875*^-7, 698.0254103515623},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {4.999531250000001*^-7, 752.439337504883},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.20359375*^-7, 786.2831025703126},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.407656250000001*^-7, 821.5638231201169},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.611718750000001*^-7, 835.8055548095701},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {5.81578125*^-7, 877.9151345214846},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.019843750000001*^-7, 904.0895092773438},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.22390625*^-7, 919.4102570800783},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.427968750000001*^-7, 907.4851345214842},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.632031250000001*^-7, 897.890372558594},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {6.83609375*^-7, 904.2720278320312},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.040156250000001*^-7, 892.4451067626954},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.24421875*^-7, 887.6052878417971},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.448281250000001*^-7, 873.7865248291016},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.652343750000001*^-7, 846.0860881347655},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {7.85640625*^-7, 805.8206372751465},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.060468750000001*^-7, 772.2695584326171},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.26453125*^-7, 729.1655735107422},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.468593750000001*^-7, 683.6023319628908},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.672656250000001*^-7, 623.5842703222656},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {8.87671875*^-7, 575.9556271826169},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.080781250000001*^-7, 511.85741714697264},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.284843750000001*^-7, 429.1088689618652},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], 
       {9.488906250000001*^-7, 253.50414856770024}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.69296875*^-7, 24.201407430836586},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {9.89703125*^-7, -64.1005452825122},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.0101093749999999*^-6, -20.683201885254213},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.030515625*^-6, 18.053263548071016},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.050921875*^-6, 33.79889340473633},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.071328125*^-6, 16.024568798632814},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.091734375*^-6, 14.126891694995132},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], 
       {1.112140625*^-6, 19.616484257910113}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.132546875*^-6, 31.836601280517577},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.152953125*^-6, 34.72167776218259},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.173359375*^-6, 33.02188102685548},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.193765625*^-6, 30.633643451904284},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.2141718749999999*^-6, 26.453647975097688},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.234578125*^-6, 25.62746814555666},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.254984375*^-6, 26.55494507792968},
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], 
       {1.275390625*^-6, 15.989874844389645}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[0, 1, 0], AbsolutePointSize[6], Thickness[Large], 
         LineBox[{{0, -0.5}, {-0.5, 0}, {0, 0.5}, {0.5, 0}, {0, -0.5}}]}], {1.295796875*^-6, -0.9959118076170673},
        Automatic, Scaled[{0.03, 0.03}]]}, {}}, {}, {}, {}, {}}, {{{}, {}, 
     TagBox[
      {RGBColor[0, 1, 0], AbsoluteThickness[1.6], Opacity[1.], 
       LineBox[CompressedData["
1:eJxEd3k81N/3v6RIyhrlrSwpkn1fxnGyh2xJKoUSQkKy7zszsu9L9n2ZmShR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        "]]},
      Annotation[#, "Charting`Private`Tag$29540#1"]& ]}, {}, {}}, 
   LineBox[{{3.265*^-7, -2000}, {3.265*^-7, 2000}}], 
   LineBox[{{9.795000000000001*^-7, -2000}, {9.795000000000001*^-7, 2000}}]},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->True,
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{{None, None}, {None, None}},
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->{1342., Automatic},
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Identity[#]& )[
         Part[#, 1]], 
        (Identity[#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Identity[#]& )[
         Part[#, 1]], 
        (Identity[#]& )[
         Part[#, 2]]}& )}},
  PlotRange->All,
  PlotRangeClipping->True,
  PlotRangePadding->{{
     Scaled[0.02], 
     Scaled[0.02]}, {
     Scaled[0.05], 
     Scaled[0.05]}},
  Ticks->{Automatic, Automatic}]], "Input",
 CellChangeTimes->{
  3.827843285862413*^9},ExpressionUUID->"eff81382-06f5-46f5-910c-\
cfebc90fcf3c"],

Cell[CellGroupData[{

Cell[BoxData[{
 RowBox[{
  RowBox[{"pa", "=", 
   RowBox[{"ListPlot", "[", 
    RowBox[{
     RowBox[{"Table", "[", 
      RowBox[{
       RowBox[{"{", 
        RowBox[{"y", ",", 
         RowBox[{
          RowBox[{"(", 
           RowBox[{
            RowBox[{"func1DM", "[", 
             RowBox[{"posFunc", "[", 
              RowBox[{"size", "-", 
               RowBox[{"(", 
                RowBox[{"y", "+", 
                 RowBox[{"0.25", "size"}]}], ")"}]}], "]"}], "]"}], "+", 
            RowBox[{"func1DM", "[", 
             RowBox[{"posFunc", "[", 
              RowBox[{"(", 
               RowBox[{"y", "+", 
                RowBox[{"0.25", "size"}]}], ")"}], "]"}], "]"}]}], ")"}], "/",
           "2"}]}], "}"}], ",", 
       RowBox[{"{", 
        RowBox[{"y", ",", 
         RowBox[{"dx", "/", "2"}], ",", 
         RowBox[{
          RowBox[{"0.5", "size"}], "-", 
          RowBox[{"dx", "/", "2"}]}], ",", "dx"}], "}"}]}], "]"}], ",", 
     RowBox[{"PlotMarkers", "\[Rule]", 
      RowBox[{"{", 
       RowBox[{"m1", ",", "0.03"}], "}"}]}], ",", 
     RowBox[{"PlotRange", "\[Rule]", 
      RowBox[{"{", 
       RowBox[{"0", ",", "900"}], "}"}]}]}], "]"}]}], 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"pb", "=", 
   RowBox[{"Plot", "[", 
    RowBox[{
     RowBox[{
      RowBox[{"(", 
       RowBox[{
        RowBox[{"func1DM", "[", 
         RowBox[{"posFunc", "[", 
          RowBox[{"size", "-", 
           RowBox[{"(", 
            RowBox[{"y", "+", 
             RowBox[{"0.25", "size"}]}], ")"}]}], "]"}], "]"}], "+", 
        RowBox[{"func1DM", "[", 
         RowBox[{"posFunc", "[", 
          RowBox[{"y", "+", 
           RowBox[{"0.25", "size"}]}], "]"}], "]"}]}], ")"}], "/", "2"}], ",", 
     RowBox[{"{", 
      RowBox[{"y", ",", 
       RowBox[{"dx", "/", "2"}], ",", 
       RowBox[{
        RowBox[{"0.5", "size"}], "-", 
        RowBox[{"dx", "/", "2"}]}]}], "}"}], ",", 
     RowBox[{"PlotStyle", "\[Rule]", "Red"}], ",", 
     RowBox[{"PlotRange", "\[Rule]", 
      RowBox[{"{", 
       RowBox[{"0", ",", "900"}], "}"}]}]}], "]"}]}], 
  ";"}], "\[IndentingNewLine]", 
 RowBox[{"Show", "[", 
  RowBox[{"pa", ",", "pb", ",", 
   RowBox[{"Frame", "\[Rule]", "True"}], ",", 
   RowBox[{"Axes", "\[Rule]", "False"}], ",", 
   RowBox[{"AxesOrigin", "\[Rule]", 
    RowBox[{"{", 
     RowBox[{"0", ",", "0"}], "}"}]}], ",", 
   RowBox[{"PlotRange", "\[Rule]", 
    RowBox[{"{", 
     RowBox[{"0", ",", "950"}], "}"}]}]}], "]"}]}], "Input",
 CellChangeTimes->{{3.827872323622959*^9, 3.8278723517037086`*^9}, {
  3.827872421004367*^9, 3.827872495993293*^9}, {3.827872531018797*^9, 
  3.827872787454379*^9}, {3.828455661006248*^9, 
  3.828455666665736*^9}},ExpressionUUID->"dd3780d2-5a2a-4b99-ad11-\
ecf8c58aa88e"],

Cell[BoxData[
 GraphicsBox[{{{}, {
     {RGBColor[0.368417, 0.506779, 0.709798], AbsolutePointSize[6], 
      AbsoluteThickness[1.6], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.1015625*^-9, 24.619272655235925}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.5304687500000002*^-8, 139.49783577277833}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.55078125*^-8, 268.82414761128814}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.5710937500000006*^-8, 392.29207076680586}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.5914062500000005*^-8, 469.5737857826965}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.6117187500000004*^-8, 499.50142692929705}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {6.632031250000001*^-8, 511.5854302093504}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {7.65234375*^-8, 518.9963441217132}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {8.672656250000001*^-8, 529.2506715620941}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {9.692968750000001*^-8, 535.6659014857789}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.071328125*^-7, 539.289598350586}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.1733593750000001*^-7, 544.9830662090851}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.275390625*^-7, 551.252727548523}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.377421875*^-7, 559.2242585803526}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.479453125*^-7, 566.1013876578675}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.581484375*^-7, 568.6068533779359}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.683515625*^-7, 577.6111054133515}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.785546875*^-7, 576.261532217163}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.887578125*^-7, 577.962055947937}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {1.989609375*^-7, 583.9991409682005}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.091640625*^-7, 587.3005895690001}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.193671875*^-7, 592.1189077363465}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.295703125*^-7, 598.681222818054}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.397734375*^-7, 601.8650919562376}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.4997656250000004*^-7, 604.5242709502197}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.601796875*^-7, 606.9810760934506}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.7038281250000005*^-7, 614.0197150495026}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.8058593750000003*^-7, 618.9261724628539}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {2.907890625*^-7, 621.2507864382937}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.0099218750000004*^-7, 621.8552786215212}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.111953125*^-7, 620.7778055967406}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.2139843750000006*^-7, 620.8922253008056}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.3160156250000003*^-7, 620.8922253008056}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.418046875*^-7, 620.7778055967406}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.5200781250000005*^-7, 621.8552786215212}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.622109375*^-7, 621.2507864382937}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.7241406250000006*^-7, 618.9261724628539}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.8261718750000004*^-7, 614.0197150495026}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {3.928203125*^-7, 606.9810760934506}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.0302343750000005*^-7, 604.5242709502197}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.132265625*^-7, 601.8650919562376}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.2342968750000006*^-7, 598.681222818054}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.3363281250000004*^-7, 592.1189077363465}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.438359375*^-7, 587.3005895690001}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.5403906250000005*^-7, 583.9991409682005}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.6424218750000003*^-7, 577.962055947937}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.7444531250000006*^-7, 576.261532217163}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.846484375*^-7, 577.6111054133515}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {4.948515625*^-7, 568.6068533779359}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.050546874999999*^-7, 566.1013876578675}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.152578125*^-7, 559.2242585803527}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.254609375*^-7, 551.252727548523}, Automatic, 
       Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.356640625*^-7, 544.9830662090851}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.458671875*^-7, 539.2895983505861}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.560703125*^-7, 535.6659014857789}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.662734375*^-7, 529.2506715620941}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.764765625*^-7, 518.9963441217133}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.866796875*^-7, 511.5854302093504}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {5.968828125*^-7, 499.5014269292971}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {6.070859374999999*^-7, 469.573785782697}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {6.172890625*^-7, 392.29207076680586}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {6.274921875*^-7, 268.8241476112886}, Automatic,
        Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {6.376953125*^-7, 139.49783577277793}, 
       Automatic, Scaled[{0.03, 0.03}]], InsetBox[
       GraphicsBox[
        {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
         CircleBox[{0, 0}]}], {6.478984375*^-7, 24.619272655235925}, 
       Automatic, Scaled[{0.03, 0.03}]]}, {}}, {}, {}, {}, {}}, {{{}, {}, 
     TagBox[
      {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
       LineBox[CompressedData["
1:eJxE23k01N//OPCUkJSUVBKSNgmpbOnpWpKksoUk2Xey78vMa+z7MvYZxtiX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        "]]},
      Annotation[#, "Charting`Private`Tag$11886#1"]& ]}, {}, {}}},
  AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
  Axes->False,
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{{None, None}, {None, None}},
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->{570., Automatic},
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Identity[#]& )[
         Part[#, 1]], 
        (Identity[#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Identity[#]& )[
         Part[#, 1]], 
        (Identity[#]& )[
         Part[#, 2]]}& )}},
  PlotRange->{0, 950},
  PlotRangeClipping->True,
  PlotRangePadding->{{
     Scaled[0.02], 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Output",
 CellChangeTimes->{{3.8278723248124237`*^9, 3.827872353039513*^9}, 
   3.8278723888839417`*^9, {3.827872432815555*^9, 3.827872496660634*^9}, {
   3.8278726011031437`*^9, 3.8278726261776943`*^9}, {3.827872664326625*^9, 
   3.827872738978239*^9}, {3.8278727785613832`*^9, 3.827872787697579*^9}, 
   3.8284556675401583`*^9, 
   3.828458874952627*^9},ImageCache->GraphicsData["CompressedBitmap", "\<\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\
\>"],ExpressionUUID->"3cb46853-9734-4650-97a9-5d7535ddd2d7"]
}, Open  ]],

Cell[BoxData[{
 RowBox[{
  RowBox[{"flow50", "=", 
   GraphicsBox[{{{}, {
       {RGBColor[0.368417, 0.506779, 0.709798], AbsolutePointSize[6], 
        AbsoluteThickness[1.6], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {1.0203125*^-8, 26.848596122752284}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {3.0609375000000003*^-8, 251.70361197021475},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {5.1015625*^-8, 422.3834804096681}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {7.142187500000001*^-8, 492.62560161010754},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {9.182812500000001*^-8, 540.4454743786622},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {1.1223437500000001*^-7, 579.3011736048585},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {1.3264062500000002*^-7, 630.9697689843749},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {1.53046875*^-7, 677.7621559814454}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {1.7345312500000001*^-7, 723.5124962402343},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {1.9385937500000003*^-7, 759.1522402832031},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {2.14265625*^-7, 794.1341281738281}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {2.3467187500000002*^-7, 819.6838002075195},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {2.55078125*^-7, 847.3551248779297}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {2.75484375*^-7, 864.9251130981445}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {2.95890625*^-7, 879.5805474853514}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {3.16296875*^-7, 875.2658371582031}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {3.36703125*^-7, 875.2658371582031}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {3.57109375*^-7, 879.5805474853515}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {3.77515625*^-7, 864.9251130981445}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {3.97921875*^-7, 847.3551248779297}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {4.18328125*^-7, 819.6838002075195}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {4.38734375*^-7, 794.1341281738283}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {4.59140625*^-7, 759.1522402832031}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {4.79546875*^-7, 723.5124962402343}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {4.999531250000001*^-7, 677.7621559814451},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {5.20359375*^-7, 630.9697689843749}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {5.407656250000001*^-7, 579.3011736048585},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {5.611718750000001*^-7, 540.4454743786621},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {5.81578125*^-7, 492.62560161010765}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {6.019843750000001*^-7, 422.3834804096681},
          Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {6.22390625*^-7, 251.70361197021438}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
           LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
            0.5}, {-0.5, -0.5}}]}], {6.427968750000001*^-7, 26.848596122750806},
          Automatic, Scaled[{0.03, 0.03}]]}, {}}, {}, {}, {}, {}}, {{{}, {}, 
       TagBox[
        {GrayLevel[0], AbsoluteThickness[1.6], Opacity[1.], 
         LineBox[CompressedData["
1:eJxFmXk01O/7/0WkzV6SrWhBVETZulxZImRpsVVUlkRURIwxxtjGzCiMrQlh
hpBUFNokRYiSrRCplCVa0GJJv9fnnN/5vv+a8zj3ci33fT/nus5r7fHT+zz5
+fj4Bhfw8f3vd9F0JZ/hiBnU6q76srtbHw2tDDQ+7d8NBbSVWxLnDPFMVrXz
herd4NAkFditaIRvdtWVDbDNIbuU/lenfBcWM9o8YmAP+GNMTMO0GVrLjTe8
YFuDqQcldTzWBhsUkxq2XrGHrQ5VPZdbHXGZSX3ikz1OcNvm4N+AIA9U01/Y
wOfmDi7BcWZJ6QEY4i3fPR/qDqSL14q7bwVgXdr20bkUd7hQ+FJUqTkAj056
L5tucoeSHumeMr5ATC9psfux3QNEjQr9O04G4kLF9O73Ip7wdFFjurThOewX
UPtSW+0Fqy4tGc0aCEJ1LZO5mm4v2F622fbzTBCGHj28/NGUF1g933d784pg
lHp4Yct9tRNA+suhPNoTjFbBk4HlaSeg+dgmyfdlwVg1/GCO6+8NVDVrw3Ux
55HdYisSo+AD/fcTLhSrhuLqvzLsWV0fKBG8+dvfJBRz1AelA/b7AMW27ei2
I6FYygxZ60b3AbWPK7c9SAxFnfvGBZ15PsCvoZdJLQ7FB6PLNlk/9IGm4EOC
Zk9DsWlPrrbehA8ELcl53fI7FO1Dfe/eWOYLNgdqMVmchG8KdWDDRl9YnT1Y
5LCJhK5v/tVm7vKFr0NCkrJmJPy0qMlc8rAv1Gmqkt+5kvDUjpTm+GBfGIz8
a17jR8IJL1d7viRfOHdt2V+XEBKGpql0BV/zBb5O2bKfNBLy1U+4jNf5QvK8
2onEBBLG/Xzwzn3AF9aq6MttyiChyPo4j54ZXyiz3/OqLo+EctGy/s+2nIIW
3gmD2UoS7jA2jcy9dAqWWfFEvT6Q0L869epBPz9gpctXGewIw5/jburNcX6w
6rG6X9euMCTLq90yzvODwlEDpbPWYRhPrr635bUfPN3pwio4FoY8/aGWxbv8
QXgw7ag4Kwx7K3SnHkqdBspWscVDA8T4a781kq5nIKSR3yWZQcZ9z3aF+Z06
A2NL6Rsk08jIV7mi6xnpDBy1WT7JziXjkbSHTHL6GbBul2alVpFx5cHlvz+1
noF1ferVGZ/JGNdW0lJlchZavzsoXTEOR5+WLyRX1QBYs+ra6LWZcFz18FFn
1Y4A4LhsrVQXomB9CXur5O4AWJZ1J+q6OAWVWAafnx0PgD9ra+RuqFCw15Jp
r5kZAM2bOm3KHCjI0HcrYRYHgJm/i+y24xTUVdu26HNVAFTdfDdU7kfBlMW9
DzidAZCtM0q9E01B6wY1lYWigRBs9K+sqoyCM5XzNFf5QBiNjI7Qq6Zg4dW2
vqpNgXDs6WLre40UdEgv0JXUD4SJ5udyBa8oKBhHYvtZBMIzh/WDpG4K3g62
+frMIRCyByjXbN9T8LiX0h4lz0AI9HkTsG6EgtVmTfNdkYEgQ2EuePGHglue
nOwsmgqEp82Ohud2RGDbouczIvznIPNfrt4TiMBga/U150TPwRmtse0SuyOw
uvMrcdnPgVIGVfPmgQi0Hg7ka3c7B2T3og1jZyPQZzll01zTOdg+MyPmURKB
BY7JkTa5QdAh+XKiSIyKcmP3NCb3ngfzXQHPLsVQsUq0Npf/GwmaW+N1VDwj
8WOJj4zJXxKQVkRN2XlHooilZFLU0jBQdSGXh/pGoke0B3WhShjEfvTXfH42
EsWmhdyEjoXBrl/7NfwpkXjyg5XckvYwqJJVWH87PRJX3+lME68kQ75XmRQ2
RaLZPorIvjoyHLh2rd27JRLPfNsQm9xOBv7vvOSk1kisVw0JkvxOBrfQdLGP
XZEYkL36wArVcJBlkZfFfozEpjg3cZnL4ZB0a/fC5rlIDHMZYa6JoICY44Cq
0XYaZlorvvBlUcDKq9deTZ+GD+CgWOUlCsQGdYWuABrOKz1O2XubAn/ZzY1f
zGhI/ZKRRRqhwGhr1cmMgzSMJlvc6NgfAfWWSUU/ztHQ/OX+k6ZSVCCDsSqv
nIZ2P8pYf4ap8Hk9T2WxZhTe07J+b1JBA2tz23eLtKOxUyIxbtgjGq4N005P
yMRgtNCgt9TSWOCV7hGs+xWDFrU5PEOJWBi1vBsQORODyyhHBjxkYkF7SGVg
53wMpvzscryzMRaeKgrfrxCMxfzBxt0OprEwmFh/plAqFutrb6zLCI+FdYEm
b5lasbgoImxA9nssFOzYWb7PPxYZvyWclDvjoFSXRknujMXGIyunW3vjwCB5
a/meN7Eo/FSGQ/kQB/Vf+of4emMxNnHN2+5vcTCQbWB/eiAWI1U3H01cQgcp
wZ/K1l9iMeTQHu+/RnQ4/+pEo+CCOPR6FBHyupgO6LNXKlQ9Do3jxjKY1Hh4
dXlVsVtUHNpL5Q512TLh+JvCfouddOzY0KA54cCEidbtAopIRwe9b2HLXZlA
a3y68acxHQ+77hQzPcWEvHsDZ3It6OhV2K17i86EgcxVAjP76UgylGAwHzPB
9Rh94zUfOuZ5RKnjNhYcHj1xZnkGHdedLw4+pM+CsQ8/Uz5y6Hg1/lVN8C4W
kHqj7t7NomNJqeLB67Ys4DRf4ffi0rHiz/3w1adY0FP6OqW6lI66Sz8+0wlk
wcmrnndTbtHxvvwSCXsSC6avTPb53KZjjbFTQRydBauSRDdK36Pjc9bUiyke
C5wCze+erqOjzRVZGbESFoz4dvaZNdCx9Zax+6ZyFpz3cOeXe07H/U9PXt99
jwWLjvzYMNFCx66uxN/HHrMg42CEVUMrHZ1GKneFN7DAa73ona9tdOyd7Wdm
vGTBHlwnuqCTjgNrNNa87GOBWLDNk/XddJy67Xm2aGUCaOz9za4aoeOPs+1r
LOUTgFNkv/XqFzp+3byrdVQ5AYSFSppTx+k4Uii3RV0zAT5WHxUM/EHH/sz2
sVKrBLi0tSlYY5qOjdG7vG9TE0BIKss5Tzgesw/Iuz0aTYCBHmNF1sZ4tJjq
sO6svgDJ3heK3TzjkZQhKhtglghqcSqBv3/EoyYt5kuzRSKsiuipXjEVj8O+
s/c3WifCwvOsJdq/4vGg0dDhvn2JMOD1PffMTDxu/VydbXE0EdJ2V7WO8DPw
8zZ/JcUwYr6Qxea3kgy0f9ms2nwzEd5Gnxip0WGg8F3jmQ23E6GRLKPzbgcD
q/OqmiIrE6Hq3HPqXz0GqgfzfHdUJ0Kyx5ZV+sBAIXny9bzniWBh+nt3+W4G
PvDZpBn6ORFuC8Tx8h0ZGHggd0HHSCLkzep+f+LMQDWQbts8nghJk6MGHw4x
MF1cIHBwMhF8P9q0KxxlYEBVz23bBUmg9GQlf4Y3A1Xz7GKKFyaB2P2GvRU+
DBxg1h8UFE6CuTLSpY5TDNzrVvbrnkgSvMnr3yp+loEL96g8WyGRBPWcRPKW
QAahF9npZ1Ykwe1k44a9QQw8Kyfl/XxVEuQypiRPnWegihBDd4NcEiTQCtwY
oQzsyZd9SdR8oJ/cIxAaxkCm2XVPX+UksNRpUfxKZuDX6Nbkm2pJ4B9W5vgm
goHlAtLj+nrE/ovCn5XEMBAW8HJtHZIA10hcPZjEwINzD5eEJiaBs72h19VC
BtImfrx9vjAZWOWJg5avGVgw/F5BZyQZ3jbFrSzaxMQHf1nB8WPJcK9OTrle
nYltErov+r4lw6WaW1s+ajBx3vBCeOyvZHCq6LWQ38pEhyT9t68F2NCeuyUs
SZuJgvrsSyQFNjSFvH4XupOJHkxTqZr9bKjasLHI0paJpJxvvlKObMhY++DO
CTsmJt7hPPF2YUOwnH1ttD1h/933APFjbNCWCOut3s9EKe2sV8f92XDz74vl
25yY+PTtzwuC8Wwo7AgOkD3GxJ4fOZ+dWWyIe7k0Qvc4E78LWUPpRTZ4NeUw
D7ozUU4zb9whjQ3KNU28i55MPBdjY13IZcOVawqvBXyYqLz56mKrajak0eoN
xgKYqD3tt3HoMTHfZseeteeYaPpU2yyqjrAvU+jgEMREL5da6v1mIr6b8Wdr
zjMxeH18tmMrGxzIM5SfIUyM+277YLKdDR/MfVlqJCZm3F/Zc/E1G/wl315y
C2NiYWzf7029bJjtt76aQmZilT1vRUM/G07PbK23IbhRznebxwc2iLlrN04S
80fL/vhnjrBhv7bBy50Ea7yT/LzsDxu6uyx6X4UyEYp7BIpm2UAysu4PJtgm
KHet2T82yBXavpcl+MzSLUfChVKI/1eHIU/Cv7Idlh3jUikwKOsxOR3MxB2J
1NoXminw/WjEUiUiXotD5gM+OimQ3EgTeRbIRKcNIvNCeimgrRUrfopg0oPL
ekaYAsECCdIVRL4eDFfcvGGTAnP5HGXLs0zctWs8O9E3BYS/3DEI8Gei1YRz
2L78FFgTNOZb681EjsRTq1uFKXChSybEj+Bhrc1yYiUpML/DPHoVwdGB/A9b
ylKgdyY30/8Esf9U8bxFTQpkUB1bVnsxUf33bKRRbwqIsmo3BxLnS5L22pfd
nwKU8W/6CgQ37GhV+vs+BcZs5M0bifvgEcJ7cm84BZ6Lh7gpEpw5bS24/VcK
xKVrJD4/ysRlc1l0dfFUmM/L+KHsykQXOWFnplQq+C2s//viCHFehgGqo9Kp
8NZzcjGJYNPw3U1XFVLhnoqNUuthJiZn3eQIKaWCGiNscxjBAw9X+3quT4WM
L4X6Gwgmz39dqqyeCsGlAvvJh5jYpOD8NnJLKnwS1XTbSPAqoyclA1qpcOCs
q2+bC3G/3DTCjbanwpM25vlwgm9HpO/N1ksFLe27USoE8+csUPhrmAouHgan
1xBsV+P79RD+x9kDndX3TP7jMT68KGP+Hx8WSJIQO/4fNwt+SBUK/48DpEbP
1n7+j6WVJ/ZS7NLA+f9zWteroE1+af83LsW4lfUm/j+eCi4aEkj6jzvcczW3
ZPzHpi5ZXU8vp8GGLPfTAf+Lz+5SmMuVNOjLMmpsJpi9M6kupiANLK/8JkcS
+eHXTvCRLU4Dvpz2rl6CA9TiRW9dT4OKnBtbtxP53Scd6fz2dhoo5Z0YHCVY
4seZca0naTDHe211gDhP2tCp5Ib6NCjLL88vJXiiz3uHa1MaeBdc/CfsRuhb
09HI+Fdp0HHVvPwhwUk8uxUD79LgenHl6o2Evog5bd2ZMJcGrjfTR6aJ+yXy
6BtrSCcdau87xl05ycT7Sy4OGumlQ8mTxW8mCfZ22GyYYZgOKc/vq1gQ+vJk
/NQXC5N08OpVbPpOcIjc6J5iu3QQnh1aZnyKiR9CB4X8fNPBRj8keZB4Lxfr
olzr/NNhh7HaR93TTDQUV66QD0iHNZZvtyUQnF54zPNFSDpMOGOnzhkmWr/u
f7IllrAXKrwqjnh/Fdrd1ImcdOipyshSJd6zOzXkjSUvHZ7UWH4NJ1isWXor
9yrhb8MctBHs6+7wbn9pOoS/OTpAIvRtTXL7zjv3CXt/VJSbCX1o6QtIXf6I
8JevN3ANoXckVYlxz1rC/qKEp+cI7qyxy1zZSOwv/cNTntAXxreWmfNdRLw7
7hb6E/qzw8BvX2s3EZ+R73QtwYOxy4pV+oj4zOUtpQl9NFKwcu7+mA6LHSO/
PCJ47OToTc0hYn/XbYZShN5x7sQLM0aJeLw+sbwJNl+gevTDOGHPP73vAcFT
1g2V+j+IeIL3bBYn9DM344Qoe4rIB2WW4kmwzaDQiS+/06Fp0GKdK8GzWwqq
TWbTQeKn8WOj/+lxmNnKzPl0OCy403UtYf/gs0G/qQUZwFuxY5af8JdfMrrO
WjADxtZrZgwS8R4prj33d2kGhO9e33aVyNfCkvDkLNEMkIk18T9L5LPkuu7N
nZIZcLvu2BIDQi/nbpZ+CV+dAaOm2cYviPPKrOQcn1fJgIMm0uVTvkx8+zTA
7p9ZBqjj4pRdhD65vFNSX0DNgB698YO9NoT+SkV9XDiVAboad7pFVJgoT3/+
7eXrS2A1t71Ut52oZ/5debG29xL4jqt9+/iKgduDz10P7L8ErH6FrRdbGWjj
Ie8r/ekSNNcIlX1qYSAVT392nbgENjFdd5IbGDj4R6JvfBkH7EWCH449ZGDJ
SZempcYccFxzpzmHqBeqBjYXHTHjQIh40XLrqwyscxSg37DgQAZ/ls3vfAb2
m5WY7bflwJvB6Na9XAaKKc3XcA5zwKXoQMdMFlF/9eRWqp7nwGGtqd4DbMK+
fXBaGIkD4crDcnzJDGQ1WAa1hHMgW+rtkWuJDORVTGqdjebAu19P3i24wMCu
ZLPSqiQOHL3P/lhKZ+CHxasTlqRygFoSt84ljoHfqF99D2dwICcrzFMwlqgf
T6er8l3hwIcI96FDUQyU+uwrvC+PA/xnHVUW0Ri49ggOcfM5oHTc6mQZlYH6
ViM88xIOHDfd9kWYwsBdId173t/gwADu8kwn6i2L/MavpHIOuO60fbeeqMds
2+6ypSo58Nd6RnI5Ua85/CvSLb3HgfrKRtlnwQw8os7pM6/mwEWlS8qR5xjo
4cygvX/MAacE700GAUQ+yn2apRo5MHx8kcENPyLfsmOT7z9xQP0uLTSCqEcV
xr4akxUvQ5ln6C9Fov4VSJgauJl8GWqrvb4f/RqP6xU66+pPZsLYzl0L6n3i
MbGmf5OEXybQhjt293jH49zx4aQjZzJhJdub9dUrHjuuzh6ZCs4Eo+GL0tLu
8UjTVPq1NjoTkpP7NbwPxeOA6ekN4dmZoD8U5rLEOh4v+y6O29aeCXGJFeU2
GvEoJCI5TunKBDkDy+njm+Ix4Kbc/qbuTLj5qQ/Oq8aj5c8tiscGMuGNvmDT
lfXx+IfiUHlhPBM2f9o/8F0+Hh2SuUMji7KgQ+/HMrZIPIrf3WmRY5gFSh83
eb3+RscQcfdz2zALvCZF2h8T/Uv/SXpOvUkWFAtMGJUQ/U3x6vY/Y5ZZoLWu
SiZyiI6mZO8iPecsMPY0bVF7R4x3JHQ2H84i+v2N+iv66CimUb7g6NEseB6z
5Oq/Hjr29f11jj2RBfsKWqkdXcT67cqxMr5ZkFZRPl7dQay/YFFW4p8FPfVp
LkVEPyY25NdvFJAFmZF/xjyIfi3YiL2kPSgLvj564cog+rm36VXbvUKzwHSe
13qjiY4m3/uOT5OJ/QzDjDufEetzVe4rRmcB3N24YU0tHYv4q31PJWcBq4w6
fqeCWF833Cx4IwvU8rXI76/QsbCNbe+7NhuunJ6puGhKxwyDRwIff2WDKcs0
NvlSHGorvzG07r8CekXuxa59sbhCw11U81AOuGjseGcpEotBexVeytflgGuk
Pp+iZgyqadjtE9DNhQ+BH4zbDKKRdXtM1YibC4UGw/8qrKPw6gLnOdH8XOjr
3v3Z3yIKa23qXgwU5IJkSH7zBtMo/DOcFUgrzgXq7eOX0gyi0F3e9mHdrVxw
0ujTClaLQv3YW3bWNbmwRLHNU0c4Cocdg8879+WCH/+D5+VPaCiQ/2GP2rtc
yMtZXeb7iIYKEzZyswO50AOhGcr3aXiAtfFx5mAu7A7b7skuo+GjmjdLBr7k
gvzUzfmAXBqmqRpke83kQtunfE2tCBqazv57GiidBzqNF9Nv6tMwwOmqgqFM
Hhw3Vwwhb6dh7h2bkIWyecCqK3Wy0KLh/OmsTakKeTD0uEVmQJWG6i2mMUfW
5MEKPDJzbT0ND6mN9a9XygOsHus5v5aGjDi27lflPDhlSL5vIk/DqkH95Ir1
ebD768btnjI0/LzrwxfKxjxIdKuaMFhJwxVX4s3MVfOgq9XihoQk4Y/zmz+v
1fPAu/ykSs0yGm56EeQ2vY3wJ+Taalk+Gkrkfpmm2OXBqoSyj7Etkfh+9+vN
jPg8UK2oCXL1jkQ1fZnxX5N50Jq9mPEwm4pTcmuinv7Mg/YT0+tfcKj46N8G
meTfedCxdeRxfxoVD9Rpm2nM5sHb2obpfxeoSLGzy3Ln58Lnz3EnjSOo2OYV
t7dVjAtzm4X2PHOjIon983qRBhdUHvELv1pDRdPgOZPzW7igTp/gvpejoqiz
QI+pJhc07D8YTayiIk9BXGhAmws6Hx+flxSn4osiddeVhlzARZFDBxdQUanG
XSTKkgs3s+cT7jyJwMaxV/6HT3BB+NHvpY1mEahFUnNdepIL4oWfl5+BCMxc
FLX3ng8XJJI6RaV3RKC/krb6Kn8urHYvl/RUiUAJp7SR9nOEP4tOyy5YGoFh
n76+oQVzYfP3I/KFAhE4GGDeoBlC+NNtrWg7R8HKhD8FF8O4oH1NTTlrnIJr
ZO3TIJwLRiky600/U5BRWBQzTiH8DRfe+KWfgpM6/EGZVC6A12+V5NcUPPzE
xcOKxgVL289qeq0UrLMr3z8TxQVXx1pRpwYKbu5falIUwwWK0V7phIcU5Jt+
sHZRPBeKRd03/L5KwfzNiu9qL3Lh+40Lps/JFPx66aOzfhYXMr9/ogZuoKDj
RsM9I9lcKH1zhl4oS8Ga2ym6GTlceFYze7FPjILsl2bSv7hcGEkUv2I+G466
goUdt4oJfzV3PpRtDcfIM6dsVau4MHA2ZfpJaDhKmf80XdXOBbVJ4wCpFjIm
DdLvV3dw4ZSf0POIWjKK0OS0PLu4cG+oUflLJRkXPTRRLOvmgs1bu87HeWSc
0UqethrgQkidq+7pEDIOKGwpjRjnQm06ab5RmYxHHtSu2/CNCwIS4KgjQ8Ye
Z4fLzd+5YM9acDNHhIztKeF0mSnCHyr92PnpMKxf0ny8fIYLYj5pT9e9DMOS
X97SQ4t44GRYxogghaFqylxCwmIecCqCPo6eDsMCzcSF2kt5MLxVz9DBMwyv
nKr8QRXhQcj6mnF1uzBM/iDYvHoFDwpEXtj1rA9DUeol48crifn0pCIz2TBk
yWvcPbGKB9sFDvLfEgvDGKcDBbdleVD/u7c8bpaEIS/yqDZKPPg2MLJS5xUJ
f/pu/z2lzIOth66fzqknYcDiJr/L63kQ0XmmYekDEvqa/nAZVuGBSNPv0A8F
JBx+H/3qghoPjpreb9ubSUKPiFUWOuo8KK2mbLqbRELXe0Y6tC082Fku2HeR
TMJex/ZrKpo8oGg06syeJaHTTy+ll1o8aL7KuuB1goQdyTMZQdo88K8sfx9h
S0L7rRdE5bbzwNgscHOTDglftKyNrd3BA/V2rTApORJa+t6Z89bjwcpjE89c
+UloWvB25I4hD7rJZ49NvgjFagWKCRV4MJDyKVWkPBR10xWzLJEHb0ucm1TT
Q1GdftzunQkP3rzdte2oWyiu8BmuELbiQZmhhGDLtxD8rDEVdciZB5VzZYUF
YiEYd2epwoJgHiSSp7457wvGpqf6+6xv8OA4+TylpjMA5xgConqr8+Hx5ZN/
H1C8MPBZXcRKuXywiRwp2azlhaMC9O+T8vkAJ04ezvnkid3kZW2la/PBSevk
/ShrT6zwX5G6TjUfljR6h1qu9sDT+zbKiunmA+XXiZ+v7xzDDzJWG4cO5oMi
t7nnU7czOjssz3jqmA96/s16jeiMrckvhfOc8+GdXnNGyVUnfLT0wOjhI/kg
2frcITDIETP/Hr7e5pEPt/42tfGJH0SH9/7bqgPzgePU2CRrYYct8pq8y0H5
4G2evH/+iC3Rb05KhZ7Ph/L+JPG6TTa4rf38r21h+SC3NClh3zMrFKuj3i2i
5UOS18UYv/ndGLfARC0uOh+ezl0w0W42w/mdgpc9YvMhKuXCgtlLpjhWEU9W
ZOTDwtqEcLqOMbpPWo3PMQn/nRIMbAV2Yc8WEdeehHz49k5mclOeEe471fqi
8mI+OCyTOX13505sLEw2Sk3K/7/vxf8POLExyg==
          "]]},
        Annotation[#, "Charting`Private`Tag$11770#1"]& ]}, {}, {}}},
    AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
    Axes->False,
    AxesLabel->{None, None},
    AxesOrigin->{0, 0},
    DisplayFunction->Identity,
    Frame->True,
    FrameLabel->{{None, None}, {None, None}},
    FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
    GridLines->{None, None},
    GridLinesStyle->Directive[
      GrayLevel[0.5, 0.4]],
    ImagePadding->All,
    ImageSize->{570., Automatic},
    Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
          (Identity[#]& )[
           Part[#, 1]], 
          (Identity[#]& )[
           Part[#, 2]]}& ), "CopiedValueFunction" -> ({
          (Identity[#]& )[
           Part[#, 1]], 
          (Identity[#]& )[
           Part[#, 2]]}& )}},
    PlotRange->{0, 950},
    PlotRangeClipping->True,
    PlotRangePadding->{{
       Scaled[0.02], 
       Scaled[0.02]}, {0, 0}},
    Ticks->{Automatic, Automatic}]}], ";"}], "\[IndentingNewLine]", 
 RowBox[{
  RowBox[{"flow100", "=", 
   GraphicsBox[{{{}, {
       {RGBColor[0.368417, 0.506779, 0.709798], AbsolutePointSize[6], 
        AbsoluteThickness[1.6], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.1015625*^-9, 23.782585059606323}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.5304687500000002*^-8, 141.52269415118687}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.55078125*^-8, 272.6840041782265}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.5710937500000006*^-8, 394.2243463198853}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.5914062500000005*^-8, 473.0258017511291}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.6117187500000004*^-8, 497.916505212036}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {6.632031250000001*^-8, 500.572110894043}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {7.65234375*^-8, 502.4670967328186}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {8.672656250000001*^-8, 504.17146267572025}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {9.692968750000001*^-8, 508.54222293548594}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.071328125*^-7, 509.17990714843756}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.1733593750000001*^-7, 511.1162342921754}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.275390625*^-7, 513.9665649317932}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.377421875*^-7, 516.7892313260193}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.479453125*^-7, 518.7604317183533}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.581484375*^-7, 521.3309812644653}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.683515625*^-7, 521.7200634829712}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.785546875*^-7, 521.6731875265501}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.887578125*^-7, 521.1735604367068}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {1.989609375*^-7, 525.6318525654295}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.091640625*^-7, 527.4887496610108}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.193671875*^-7, 530.394069483948}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.295703125*^-7, 533.6181994013978}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.397734375*^-7, 531.3078958450928}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.4997656250000004*^-7, 534.0588045036927}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.601796875*^-7, 536.9854030688477}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.7038281250000005*^-7, 541.2577253347472}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.8058593750000003*^-7, 545.1449650790405}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {2.907890625*^-7, 545.541355036316}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.0099218750000004*^-7, 544.3656284258424}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.111953125*^-7, 547.039414048462}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.2139843750000006*^-7, 544.3498730734252}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.3160156250000003*^-7, 544.3498730734252}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.418046875*^-7, 547.039414048462}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.5200781250000005*^-7, 544.3656284258424}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.622109375*^-7, 545.541355036316}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.7241406250000006*^-7, 545.1449650790405}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.8261718750000004*^-7, 541.2577253347472}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {3.928203125*^-7, 536.9854030688477}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.0302343750000005*^-7, 534.0588045036927}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.132265625*^-7, 531.3078958450928}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.2342968750000006*^-7, 533.6181994013978}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.3363281250000004*^-7, 530.394069483948}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.438359375*^-7, 527.4887496610108}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.5403906250000005*^-7, 525.6318525654295}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.6424218750000003*^-7, 521.1735604367068}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.7444531250000006*^-7, 521.6731875265501}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.846484375*^-7, 521.7200634829712}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {4.948515625*^-7, 521.3309812644653}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.050546874999999*^-7, 518.7604317183533}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.152578125*^-7, 516.7892313260193}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.254609375*^-7, 513.9665649317932}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.356640625*^-7, 511.1162342921754}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.458671875*^-7, 509.17990714843756}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.560703125*^-7, 508.54222293548594}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.662734375*^-7, 504.17146267572025}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.764765625*^-7, 502.4670967328186}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.866796875*^-7, 500.572110894043}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {5.968828125*^-7, 497.91650521203604}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {6.070859374999999*^-7, 473.02580175112945}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {6.172890625*^-7, 394.2243463198853}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {6.274921875*^-7, 272.6840041782269}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {6.376953125*^-7, 141.52269415118647}, 
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
         GraphicsBox[
          {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
           CircleBox[{0, 0}]}], {6.478984375*^-7, 23.782585059606323}, 
         Automatic, Scaled[{0.03, 0.03}]]}, {}}, {}, {}, {}, {}}, {{{}, {}, 
       TagBox[
        {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
         LineBox[CompressedData["
1:eJxE23c81d//APCSkCQhpCI0pEgpK14dI1siK5WdnZCs8H6Tvce113UvGSEk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          "]]},
        Annotation[#, "Charting`Private`Tag$4049#1"]& ]}, {}, {}}},
    AspectRatio->NCache[GoldenRatio^(-1), 0.6180339887498948],
    Axes->False,
    AxesLabel->{None, None},
    AxesOrigin->{0, 0},
    DisplayFunction->Identity,
    Frame->True,
    FrameLabel->{{None, None}, {None, None}},
    FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
    GridLines->{None, None},
    GridLinesStyle->Directive[
      GrayLevel[0.5, 0.4]],
    ImagePadding->All,
    ImageSize->{570., Automatic},
    Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
          (Identity[#]& )[
           Part[#, 1]], 
          (Identity[#]& )[
           Part[#, 2]]}& ), "CopiedValueFunction" -> ({
          (Identity[#]& )[
           Part[#, 1]], 
          (Identity[#]& )[
           Part[#, 2]]}& )}},
    PlotRange->{0, 950},
    PlotRangeClipping->True,
    PlotRangePadding->{{
       Scaled[0.02], 
       Scaled[0.02]}, {0, 0}},
    Ticks->{Automatic, Automatic}]}], ";"}]}], "Input",
 CellChangeTimes->{{3.828455619220681*^9, 3.828455622927656*^9}, {
  3.8284556763135242`*^9, 
  3.82845568098209*^9}},ExpressionUUID->"cc029851-696f-487a-bf3b-\
55449df20fd1"],

Cell[CellGroupData[{

Cell[BoxData[
 RowBox[{"Show", "[", 
  RowBox[{"flow50", ",", "flow100", ",", 
   RowBox[{"AspectRatio", "\[Rule]", "1"}]}], "]"}]], "Input",
 CellChangeTimes->{{3.828455682255207*^9, 
  3.828455711077156*^9}},ExpressionUUID->"fcf61684-6552-4cd4-b39b-\
581b4536a852"],

Cell[BoxData[
 GraphicsBox[{{{{}, {
      {RGBColor[0.368417, 0.506779, 0.709798], AbsolutePointSize[6], 
       AbsoluteThickness[1.6], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {1.0203125*^-8, 26.848596122752284}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {3.0609375000000003*^-8, 251.70361197021475},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {5.1015625*^-8, 422.3834804096681}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {7.142187500000001*^-8, 492.62560161010754},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {9.182812500000001*^-8, 540.4454743786622},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {1.1223437500000001*^-7, 579.3011736048585},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {1.3264062500000002*^-7, 630.9697689843749},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {1.53046875*^-7, 677.7621559814454}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {1.7345312500000001*^-7, 723.5124962402343},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {1.9385937500000003*^-7, 759.1522402832031},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {2.14265625*^-7, 794.1341281738281}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {2.3467187500000002*^-7, 819.6838002075195},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {2.55078125*^-7, 847.3551248779297}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {2.75484375*^-7, 864.9251130981445}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {2.95890625*^-7, 879.5805474853514}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {3.16296875*^-7, 875.2658371582031}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {3.36703125*^-7, 875.2658371582031}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {3.57109375*^-7, 879.5805474853515}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {3.77515625*^-7, 864.9251130981445}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {3.97921875*^-7, 847.3551248779297}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {4.18328125*^-7, 819.6838002075195}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {4.38734375*^-7, 794.1341281738283}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {4.59140625*^-7, 759.1522402832031}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {4.79546875*^-7, 723.5124962402343}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {4.999531250000001*^-7, 677.7621559814451},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {5.20359375*^-7, 630.9697689843749}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {5.407656250000001*^-7, 579.3011736048585},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {5.611718750000001*^-7, 540.4454743786621},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {5.81578125*^-7, 492.62560161010765}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {6.019843750000001*^-7, 422.3834804096681},
         Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {6.22390625*^-7, 251.70361197021438}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {GrayLevel[0], AbsolutePointSize[6], Thickness[Large], 
          LineBox[{{-0.5, -0.5}, {0.5, -0.5}, {0.5, 0.5}, {-0.5, 
           0.5}, {-0.5, -0.5}}]}], {6.427968750000001*^-7, 26.848596122750806},
         Automatic, Scaled[{0.03, 0.03}]]}, {}}, {}, {}, {}, {}}, {{{}, {}, 
      TagBox[
       {GrayLevel[0], AbsoluteThickness[1.6], Opacity[1.], 
        LineBox[CompressedData["
1:eJxFmXk01O/7/0WkzV6SrWhBVETZulxZImRpsVVUlkRURIwxxtjGzCiMrQlh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         "]]},
       Annotation[#, "Charting`Private`Tag$11770#1"]& ]}, {}, {}}}, {{{}, {
      {RGBColor[0.368417, 0.506779, 0.709798], AbsolutePointSize[6], 
       AbsoluteThickness[1.6], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.1015625*^-9, 23.782585059606323}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.5304687500000002*^-8, 141.52269415118687}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.55078125*^-8, 272.6840041782265}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.5710937500000006*^-8, 394.2243463198853}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.5914062500000005*^-8, 473.0258017511291}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.6117187500000004*^-8, 497.916505212036}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {6.632031250000001*^-8, 500.572110894043}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {7.65234375*^-8, 502.4670967328186}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {8.672656250000001*^-8, 504.17146267572025}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {9.692968750000001*^-8, 508.54222293548594}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.071328125*^-7, 509.17990714843756}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.1733593750000001*^-7, 511.1162342921754}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.275390625*^-7, 513.9665649317932}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.377421875*^-7, 516.7892313260193}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.479453125*^-7, 518.7604317183533}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.581484375*^-7, 521.3309812644653}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.683515625*^-7, 521.7200634829712}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.785546875*^-7, 521.6731875265501}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.887578125*^-7, 521.1735604367068}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {1.989609375*^-7, 525.6318525654295}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.091640625*^-7, 527.4887496610108}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.193671875*^-7, 530.394069483948}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.295703125*^-7, 533.6181994013978}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.397734375*^-7, 531.3078958450928}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.4997656250000004*^-7, 534.0588045036927}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.601796875*^-7, 536.9854030688477}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.7038281250000005*^-7, 541.2577253347472}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.8058593750000003*^-7, 545.1449650790405}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {2.907890625*^-7, 545.541355036316}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.0099218750000004*^-7, 544.3656284258424}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.111953125*^-7, 547.039414048462}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.2139843750000006*^-7, 544.3498730734252}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.3160156250000003*^-7, 544.3498730734252}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.418046875*^-7, 547.039414048462}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.5200781250000005*^-7, 544.3656284258424}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.622109375*^-7, 545.541355036316}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.7241406250000006*^-7, 545.1449650790405}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.8261718750000004*^-7, 541.2577253347472}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {3.928203125*^-7, 536.9854030688477}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.0302343750000005*^-7, 534.0588045036927}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.132265625*^-7, 531.3078958450928}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.2342968750000006*^-7, 533.6181994013978}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.3363281250000004*^-7, 530.394069483948}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.438359375*^-7, 527.4887496610108}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.5403906250000005*^-7, 525.6318525654295}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.6424218750000003*^-7, 521.1735604367068}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.7444531250000006*^-7, 521.6731875265501}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.846484375*^-7, 521.7200634829712}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {4.948515625*^-7, 521.3309812644653}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.050546874999999*^-7, 518.7604317183533}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.152578125*^-7, 516.7892313260193}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.254609375*^-7, 513.9665649317932}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.356640625*^-7, 511.1162342921754}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.458671875*^-7, 509.17990714843756}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.560703125*^-7, 508.54222293548594}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.662734375*^-7, 504.17146267572025}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.764765625*^-7, 502.4670967328186}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.866796875*^-7, 500.572110894043}, Automatic,
         Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {5.968828125*^-7, 497.91650521203604}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {6.070859374999999*^-7, 473.02580175112945}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {6.172890625*^-7, 394.2243463198853}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {6.274921875*^-7, 272.6840041782269}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {6.376953125*^-7, 141.52269415118647}, 
        Automatic, Scaled[{0.03, 0.03}]], InsetBox[
        GraphicsBox[
         {RGBColor[1, 0, 0], AbsolutePointSize[6], Thickness[Large], 
          CircleBox[{0, 0}]}], {6.478984375*^-7, 23.782585059606323}, 
        Automatic, Scaled[{0.03, 0.03}]]}, {}}, {}, {}, {}, {}}, {{{}, {}, 
      TagBox[
       {RGBColor[1, 0, 0], AbsoluteThickness[1.6], Opacity[1.], 
        LineBox[CompressedData["
1:eJxE23c81d//APCSkCQhpCI0pEgpK14dI1siK5WdnZCs8H6Tvce113UvGSEk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         "]]},
       Annotation[#, "Charting`Private`Tag$4049#1"]& ]}, {}, {}}}},
  AspectRatio->1,
  Axes->False,
  AxesLabel->{None, None},
  AxesOrigin->{0, 0},
  DisplayFunction->Identity,
  Frame->True,
  FrameLabel->{{None, None}, {None, None}},
  FrameTicks->{{Automatic, Automatic}, {Automatic, Automatic}},
  GridLines->{None, None},
  GridLinesStyle->Directive[
    GrayLevel[0.5, 0.4]],
  ImagePadding->All,
  ImageSize->{570., Automatic},
  Method->{"CoordinatesToolOptions" -> {"DisplayFunction" -> ({
        (Identity[#]& )[
         Part[#, 1]], 
        (Identity[#]& )[
         Part[#, 2]]}& ), "CopiedValueFunction" -> ({
        (Identity[#]& )[
         Part[#, 1]], 
        (Identity[#]& )[
         Part[#, 2]]}& )}},
  PlotRange->{0, 950},
  PlotRangeClipping->True,
  PlotRangePadding->{{
     Scaled[0.02], 
     Scaled[0.02]}, {0, 0}},
  Ticks->{Automatic, Automatic}]], "Output",
 CellChangeTimes->{{3.828455692083082*^9, 
  3.8284557116259623`*^9}},ExpressionUUID->"fcc66f90-3864-4272-9809-\
a5a2179551af"]
}, Open  ]]
},
WindowSize->{1855, 1176},
WindowMargins->{{0, Automatic}, {Automatic, 0}},
FrontEndVersion->"11.2 for Linux x86 (64-bit) (September 10, 2017)",
StyleDefinitions->"Default.nb"
]
(* End of Notebook Content *)

(* Internal cache information *)
(*CellTagsOutline
CellTagsIndex->{}
*)
(*CellTagsIndex
CellTagsIndex->{}
*)
(*NotebookFileOutline
Notebook[{
Cell[558, 20, 15761, 318, 653, "Input",ExpressionUUID->"534f2d91-9012-40c2-a2cf-290c24f646b1"],
Cell[16322, 340, 7510, 158, 492, "Input",ExpressionUUID->"b52a0624-2649-48d5-8fac-8c88a6edee45"],
Cell[23835, 500, 2042, 37, 55, "Input",ExpressionUUID->"2f4d6960-a255-40e3-b535-07d95085d1b9"],
Cell[CellGroupData[{
Cell[25902, 541, 2128, 37, 101, "Input",ExpressionUUID->"4aa8451c-333b-46e7-8a5e-b80a8d865dc1"],
Cell[28033, 580, 137670, 2317, 376, "Output",ExpressionUUID->"eedf7ff6-88c0-49d6-a3e0-247c3305cf56"]
}, Open  ]],
Cell[165718, 2900, 219, 4, 55, "Input",ExpressionUUID->"a42540a2-e27c-40ad-838b-c51124e08cb7"],
Cell[165940, 2906, 257, 5, 78, "Input",ExpressionUUID->"a2f4ee5b-9bb4-4890-8163-ae372b3e8e2b"],
Cell[166200, 2913, 1503, 37, 55, "Input",ExpressionUUID->"d1e93a59-ca8a-4c71-9d10-428d7a5b9a6f"],
Cell[167706, 2952, 554, 8, 55, "Input",ExpressionUUID->"2f3a7222-a721-46c5-aead-8f4ab4aaddb1"],
Cell[168263, 2962, 5052, 143, 332, "Input",ExpressionUUID->"b14011cf-d217-4d1b-af67-268a30472358"],
Cell[173318, 3107, 154, 3, 31, "Input",ExpressionUUID->"63b2ae4d-90e4-463f-8328-2e52c93ce546"],
Cell[CellGroupData[{
Cell[173497, 3114, 3528, 77, 78, "Input",ExpressionUUID->"b3d5fd80-82cb-49b2-8f62-1e183d20da4a"],
Cell[177028, 3193, 76162, 1234, 855, "Output",ExpressionUUID->"1cda10d3-7548-4814-833f-d03c7db92744"]
}, Open  ]],
Cell[CellGroupData[{
Cell[253227, 4432, 247, 6, 31, "Input",ExpressionUUID->"3c269b66-97d9-42ec-ad0d-ef36c45ded70"],
Cell[253477, 4440, 215, 4, 35, "Output",ExpressionUUID->"fe0bbfd7-5816-44a1-a0bf-3231e83fa27a"]
}, Open  ]],
Cell[253707, 4447, 43356, 720, 843, "Input",ExpressionUUID->"eff81382-06f5-46f5-910c-cfebc90fcf3c"],
Cell[CellGroupData[{
Cell[297088, 5171, 2762, 79, 78, "Input",ExpressionUUID->"dd3780d2-5a2a-4b99-ad11-ecf8c58aa88e"],
Cell[299853, 5252, 54233, 939, 378, 40134, 708, "CachedBoxData", "BoxData", "Output",ExpressionUUID->"3cb46853-9734-4650-97a9-5d7535ddd2d7"]
}, Open  ]],
Cell[354101, 6194, 60396, 1060, 773, "Input",ExpressionUUID->"cc029851-696f-487a-bf3b-55449df20fd1"],
Cell[CellGroupData[{
Cell[414522, 7258, 267, 6, 31, "Input",ExpressionUUID->"fcf61684-6552-4cd4-b39b-581b4536a852"],
Cell[414792, 7266, 58772, 1026, 587, "Output",ExpressionUUID->"fcc66f90-3864-4272-9809-a5a2179551af"]
}, Open  ]]
}
]
*)