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                  RowBox[{"-", "1"}], "+", "\[Sigma]2"}]}], "]"}]}]}], 
             ")"}]}], "+", 
           InterpretationBox[
            SuperscriptBox[
             RowBox[{"O", "[", "\[Xi]2", "]"}], "2"],
            SeriesData[$CellContext`\[Xi]2, 0, {}, -1, 2, 1],
            Editable->False]}],
          
          SeriesData[$CellContext`\[Xi]2, 0, {
           Rational[1, 4] 
             E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
               Rational[
                1, 2] ((
                  1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)) ((
                 1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 $CellContext`F0[
              1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
            Rational[-1, 4] 
             E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
               Rational[
                1, 2] ((
                  1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)) ((
                 1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
              Rational[
                1, 4] $CellContext`t^(
                 Rational[
                  1, 2] ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)) ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)^2 $CellContext`F0[$CellContext`\[Sigma]1, \
$CellContext`\[Sigma]2]) $CellContext`F0[
              1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
            Rational[1, 4] 
             E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
               Rational[
                1, 2] ((
                  1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)) ((
                 1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
               Rational[
                 1, 4] $CellContext`t^(
                  Rational[
                   1, 2] ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)) ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)^2 $CellContext`F0[$CellContext`\[Sigma]1, \
$CellContext`\[Sigma]2])^2 $CellContext`F0[
              1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
            Rational[-1, 4] 
             E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
               Rational[
                1, 2] ((
                  1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)) ((
                 1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
               Rational[
                 1, 4] $CellContext`t^(
                  Rational[
                   1, 2] ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)) ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)^2 $CellContext`F0[$CellContext`\[Sigma]1, \
$CellContext`\[Sigma]2])^3 $CellContext`F0[
              1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
            Rational[1, 4] 
             E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
               Rational[
                1, 2] ((
                  1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)) ((
                 1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
               Rational[
                 1, 4] $CellContext`t^(
                  Rational[
                   1, 2] ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)) ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)^2 $CellContext`F0[$CellContext`\[Sigma]1, \
$CellContext`\[Sigma]2])^4 $CellContext`F0[
              1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
            Rational[-1, 4] 
             E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
               Rational[
                1, 2] ((
                  1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)) ((
                 1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
               Rational[
                 1, 4] $CellContext`t^(
                  Rational[
                   1, 2] ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)) ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)^2 $CellContext`F0[$CellContext`\[Sigma]1, \
$CellContext`\[Sigma]2])^5 $CellContext`F0[
              1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
            Rational[1, 4] 
             E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
               Rational[
                1, 2] ((
                  1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)) ((
                 1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
               Rational[
                 1, 4] $CellContext`t^(
                  Rational[
                   1, 2] ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)) ($CellContext`\[Sigma]1^2 + \
$CellContext`\[Sigma]2^2)^2 $CellContext`F0[$CellContext`\[Sigma]1, \
$CellContext`\[Sigma]2])^6 $CellContext`F0[
              1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2]}, -1, 
           2, 1],
          Editable->False], ")"}], " ", "\[Xi]1"}], "+", 
       InterpretationBox[
        SuperscriptBox[
         RowBox[{"O", "[", "\[Xi]1", "]"}], "2"],
        SeriesData[$CellContext`\[Xi]1, 0, {}, -1, 2, 1],
        Editable->False]}],
      SeriesData[$CellContext`\[Xi]1, 0, {
        SeriesData[$CellContext`\[Xi]2, 0, {
         Rational[1, 4] 
           E^(-$CellContext`\[Eta]1 + $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((-1 + $CellContext`\[Sigma]1)^2 + (
                1 + $CellContext`\[Sigma]2)^2)) ((-1 + \
$CellContext`\[Sigma]1)^2 + (
               1 + $CellContext`\[Sigma]2)^2)^2 $CellContext`F0[-1 + \
$CellContext`\[Sigma]1, 1 + $CellContext`\[Sigma]2] + 
          Rational[-1, 4] 
           E^(-$CellContext`\[Eta]1 + $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((-1 + $CellContext`\[Sigma]1)^2 + (
                1 + $CellContext`\[Sigma]2)^2)) ((-1 + \
$CellContext`\[Sigma]1)^2 + (
               1 + $CellContext`\[Sigma]2)^2)^2 $CellContext`F0[-1 + \
$CellContext`\[Sigma]1, 1 + $CellContext`\[Sigma]2] (-1 + 
            Rational[
              1, 4] $CellContext`t^(
               Rational[
                1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2]) + 
          Rational[1, 4] 
           E^(-$CellContext`\[Eta]1 + $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((-1 + $CellContext`\[Sigma]1)^2 + (
                1 + $CellContext`\[Sigma]2)^2)) ((-1 + \
$CellContext`\[Sigma]1)^2 + (
               1 + $CellContext`\[Sigma]2)^2)^2 $CellContext`F0[-1 + \
$CellContext`\[Sigma]1, 1 + $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^2 + 
          Rational[-1, 4] 
           E^(-$CellContext`\[Eta]1 + $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((-1 + $CellContext`\[Sigma]1)^2 + (
                1 + $CellContext`\[Sigma]2)^2)) ((-1 + \
$CellContext`\[Sigma]1)^2 + (
               1 + $CellContext`\[Sigma]2)^2)^2 $CellContext`F0[-1 + \
$CellContext`\[Sigma]1, 1 + $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^3 + 
          Rational[1, 4] 
           E^(-$CellContext`\[Eta]1 + $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((-1 + $CellContext`\[Sigma]1)^2 + (
                1 + $CellContext`\[Sigma]2)^2)) ((-1 + \
$CellContext`\[Sigma]1)^2 + (
               1 + $CellContext`\[Sigma]2)^2)^2 $CellContext`F0[-1 + \
$CellContext`\[Sigma]1, 1 + $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^4 + 
          Rational[-1, 4] 
           E^(-$CellContext`\[Eta]1 + $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((-1 + $CellContext`\[Sigma]1)^2 + (
                1 + $CellContext`\[Sigma]2)^2)) ((-1 + \
$CellContext`\[Sigma]1)^2 + (
               1 + $CellContext`\[Sigma]2)^2)^2 $CellContext`F0[-1 + \
$CellContext`\[Sigma]1, 1 + $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^5 + 
          Rational[1, 4] 
           E^(-$CellContext`\[Eta]1 + $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((-1 + $CellContext`\[Sigma]1)^2 + (
                1 + $CellContext`\[Sigma]2)^2)) ((-1 + \
$CellContext`\[Sigma]1)^2 + (
               1 + $CellContext`\[Sigma]2)^2)^2 $CellContext`F0[-1 + \
$CellContext`\[Sigma]1, 1 + $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^6}, 1, 4, 1], 
        SeriesData[$CellContext`\[Xi]2, 0, {
         Rational[
            1, 4] $CellContext`t^(
             Rational[1, 2] (
              2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) (
             2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] \
$CellContext`Z1[1][$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] + 
          Rational[-1, 4] $CellContext`t^(
             Rational[1, 2] (
              2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) (
             2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] (-1 + 
            Rational[
              1, 4] $CellContext`t^(
               Rational[
                1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2]) \
$CellContext`Z1[1][$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] + 
          Rational[
            1, 4] $CellContext`t^(
             Rational[1, 2] (
              2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) (
             2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^2 \
$CellContext`Z1[1][$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] + 
          Rational[-1, 4] $CellContext`t^(
             Rational[1, 2] (
              2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) (
             2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^3 \
$CellContext`Z1[1][$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] + 
          Rational[
            1, 4] $CellContext`t^(
             Rational[1, 2] (
              2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) (
             2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^4 \
$CellContext`Z1[1][$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] + 
          Rational[-1, 4] $CellContext`t^(
             Rational[1, 2] (
              2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) (
             2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^5 \
$CellContext`Z1[1][$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] + 
          Rational[
            1, 4] $CellContext`t^(
             Rational[1, 2] (
              2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) (
             2 + $CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^6 \
$CellContext`Z1[1][$CellContext`\[Sigma]1, $CellContext`\[Sigma]2]}, 0, 3, 1], 
        SeriesData[$CellContext`\[Xi]2, 0, {
         Rational[1, 4] 
           E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((1 + $CellContext`\[Sigma]1)^2 + (-1 + $CellContext`\
\[Sigma]2)^2)) ((
               1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 $CellContext`F0[
            1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
          Rational[-1, 4] 
           E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((1 + $CellContext`\[Sigma]1)^2 + (-1 + $CellContext`\
\[Sigma]2)^2)) ((
               1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
            Rational[
              1, 4] $CellContext`t^(
               Rational[
                1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2]) \
$CellContext`F0[1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
          Rational[1, 4] 
           E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((1 + $CellContext`\[Sigma]1)^2 + (-1 + $CellContext`\
\[Sigma]2)^2)) ((
               1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^2 \
$CellContext`F0[1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
          Rational[-1, 4] 
           E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((1 + $CellContext`\[Sigma]1)^2 + (-1 + $CellContext`\
\[Sigma]2)^2)) ((
               1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^3 \
$CellContext`F0[1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
          Rational[1, 4] 
           E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((1 + $CellContext`\[Sigma]1)^2 + (-1 + $CellContext`\
\[Sigma]2)^2)) ((
               1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^4 \
$CellContext`F0[1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
          Rational[-1, 4] 
           E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((1 + $CellContext`\[Sigma]1)^2 + (-1 + $CellContext`\
\[Sigma]2)^2)) ((
               1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^5 \
$CellContext`F0[1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2] + 
          Rational[1, 4] 
           E^($CellContext`\[Eta]1 - $CellContext`\[Eta]2) $CellContext`t^(
             Rational[
              1, 2] ((1 + $CellContext`\[Sigma]1)^2 + (-1 + $CellContext`\
\[Sigma]2)^2)) ((
               1 + $CellContext`\[Sigma]1)^2 + (-1 + \
$CellContext`\[Sigma]2)^2)^2 (-1 + 
             Rational[
               1, 4] $CellContext`t^(
                Rational[
                 1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^6 \
$CellContext`F0[1 + $CellContext`\[Sigma]1, -1 + $CellContext`\[Sigma]2]}, -1,
          2, 1]}, -1, 2, 1],
      Editable->False], ")"}], " ", "\[Epsilon]"}], "+", 
   InterpretationBox[
    SuperscriptBox[
     RowBox[{"O", "[", "\[Epsilon]", "]"}], "2"],
    SeriesData[$CellContext`\[Epsilon], 0, {}, 0, 2, 1],
    Editable->False]}],
  SeriesData[$CellContext`\[Epsilon], 0, {
    SeriesData[$CellContext`\[Xi]1, 0, {
      SeriesData[$CellContext`\[Xi]2, 
       0, {-1 + Rational[
          1, 4] $CellContext`t^(
           Rational[
            1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2] + 
        Rational[-1, 2] (-1 + 
           Rational[
             1, 4] $CellContext`t^(
              Rational[
               1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^2 + 
        Rational[
          1, 3] (-1 + 
           Rational[
             1, 4] $CellContext`t^(
              Rational[
               1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^3 + 
        Rational[-1, 4] (-1 + 
           Rational[
             1, 4] $CellContext`t^(
              Rational[
               1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^4 + 
        Rational[
          1, 5] (-1 + 
           Rational[
             1, 4] $CellContext`t^(
              Rational[
               1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^5 + 
        Rational[-1, 6] (-1 + 
           Rational[
             1, 4] $CellContext`t^(
              Rational[
               1, 2] ($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)) \
($CellContext`\[Sigma]1^2 + $CellContext`\[Sigma]2^2)^2 \
$CellContext`F0[$CellContext`\[Sigma]1, $CellContext`\[Sigma]2])^6 + 
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