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\[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-7.042069689221941 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-7.042069689221941 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-2) + Rational[ 625, 676] ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + (-134.4233037103233 + \ \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.82601124969868 + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.82601124969868 + \ \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.178925157553955` + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.178925157553955` + \[FormalY])^2)^(-2) + Rational[625, 676] ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.775150777314636` + \[FormalY])^2)^Rational[1, 2])^2 ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.775150777314636` + \[FormalY])^2)^(-2) + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.31911008839951 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.31911008839951 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.31911008839951 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.319110088399505` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.319110088399505` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^(-1) ( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.319110088399505` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^(-1) ( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-489.7804882443625 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-489.7804882443625 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-489.7804882443625 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-125.94819496548106` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-125.94819496548106` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-125.94819496548106` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629845 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629845 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629845 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^(-1) ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096489 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096489 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096489 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548105` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548105` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-125.94819496548105` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629846 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629846 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629846 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^(-1) ( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096487 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096487 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-890.954665631119 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^(-1) ( 27040000 + (-890.954665631119 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-890.954665631119 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-890.954665631119 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-890.954665631119 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-890.954665631119 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.9481949654811 + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.9481949654811 + \[FormalX])^2 + (-687.3786865634015 + \ \[FormalY])^2)^(-1) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-125.9481949654811 + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096489 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096489 + \ \[FormalY])^2)^(-1) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096489 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303735 + \[FormalX])^2 + \ (-555.8035469458171 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303735 + \[FormalX])^2 + (-555.8035469458171 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-824.8870419303735 + \[FormalX])^2 + \ (-555.8035469458171 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458171 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.8035469458171 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458171 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096488 + \ \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303735 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303735 + \[FormalX])^2 + (-555.8035469458168 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-824.8870419303735 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.8035469458168 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.8035469458168 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.8035469458168 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.8035469458168 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.9481949654811 + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.9481949654811 + \[FormalX])^2 + (-687.3786865634015 + \ \[FormalY])^2)^(-1) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.8035469458168 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-125.9481949654811 + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303732 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303732 + \[FormalX])^2 + (-555.8035469458168 + \ \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-824.8870419303732 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.78048824436263` + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.78048824436263` + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.78048824436263` + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096487 + \ \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311188 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311188 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.9546656311188 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.8035469458168 + \ \[FormalY])^2)^(-1) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.8035469458168 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.042069689221941 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^(-1) ( 27040000 + (-7.042069689221941 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-7.042069689221941 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.319110088399505` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.04206968922194 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.319110088399505` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^(-1) ( 27040000 + (-7.04206968922194 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.319110088399505` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-7.04206968922194 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.04206968922194 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-7.04206968922194 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-7.04206968922194 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.04206968922194 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^(-1) ( 27040000 + (-7.04206968922194 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.722967626298455` + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-7.04206968922194 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^(-1) ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096487 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096489 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402075 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096489 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402075 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096489 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402075 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989166 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989166 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-971.7318773989166 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.9481949654811 + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.9481949654811 + \[FormalX])^2 + (-687.3786865634015 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-125.9481949654811 + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.10957674766945` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989164 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.10957674766945` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989164 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.10957674766945` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-971.7318773989164 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-971.7318773989164 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-971.7318773989164 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-971.7318773989164 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548106` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548106` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-125.94819496548106` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096488 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-529.852131807145 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-529.852131807145 + \[FormalX])^2 + (-375.59045156347224` + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-529.852131807145 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588366 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588366 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-4.372656153588366 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.42526150444013` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522434 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.42526150444 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-402.3315607522434 + \[FormalX])^2 + (-324.42526150444 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-402.3315607522434 + \[FormalX])^2 + (-324.42526150444 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-496.10957674766956` + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^(-1) Cos[ Rational[ 50, 13] (( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.9481949654811 + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.9481949654811 + \[FormalX])^2 + (-687.3786865634015 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-125.9481949654811 + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032335` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565883 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565883 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565883 + \[FormalX])^2 + \ (-134.42330371032332` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + (-134.4233037103233 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + (-134.4233037103233 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-402.33156075224326` + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032327` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096488 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032327` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032327` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032327` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032327` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.42330371032327` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443625 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443625 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443625 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-125.94819496548101` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096488 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.954665631119 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.954665631119 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.954665631119 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303735 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303735 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-824.8870419303735 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-971.7318773989164 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-971.7318773989164 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-971.7318773989164 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-402.3315607522434 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-642.9389374565885 + \[FormalX])^2 + (-134.4233037103233 + \ \[FormalY])^2)^(-1) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.319110088399526` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.689785797018 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.319110088399526` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^(-1) ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-42.319110088399526` + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.689785797018 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.689785797018 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[ Rational[ 50, 13] (( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.689785797018 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629847 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.689785797018 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629847 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629847 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.689785797018 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-125.94819496548104` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^(-1) ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588366 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588366 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588366 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^(-1) ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.86524363385746` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + (-134.4233037103233 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2] - ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + (-83.8260112496987 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-475.68978579701786` + \[FormalX])^2 + \ (-83.8260112496987 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548105` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548105` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-125.94819496548105` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-402.3315607522433 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-402.3315607522433 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629846 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629846 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629846 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^(-1) ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.3726561535883945` + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^(-1) ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.86524363385743` + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^(-1) ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-7.0420696892219325` + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.17901033770332` + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443626 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443626 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.9546656311189 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.9546656311189 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303734 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-824.8870419303734 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-971.7318773989165 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-971.7318773989165 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755398 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-529.8521318071452 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755398 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.82601124969868 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755396 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-475.6897857970179 + \[FormalX])^2 + (-83.82601124969868 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755396 + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-475.6897857970179 + \[FormalX])^2 + \ (-83.82601124969868 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.17901033770335` + \[FormalX])^2 + \ (-52.17892515755396 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755395 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-642.9389374565884 + \[FormalX])^2 + (-134.4233037103233 + \ \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755395 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-642.9389374565884 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755395 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755395 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755395 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755395 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-971.7318773989164 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731465 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-971.7318773989164 + \[FormalX])^2 + (-428.0392623402074 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731465 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-971.7318773989164 + \[FormalX])^2 + \ (-428.0392623402074 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731465 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731465 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731465 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-529.8521318071453 + \[FormalX])^2 + \ (-375.59045156347224` + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731465 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731465 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-402.3315607522434 + \[FormalX])^2 + (-324.4252615044401 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731465 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-402.3315607522434 + \[FormalX])^2 + \ (-324.4252615044401 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731465 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731464 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-642.9389374565885 + \[FormalX])^2 + (-134.4233037103233 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731464 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-642.9389374565885 + \[FormalX])^2 + \ (-134.4233037103233 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731464 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731464 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731464 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-576.2020830658139 + \[FormalX])^2 + \ (-106.38696817531957` + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731464 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-475.689785797018 + \[FormalX])^2 + \ (-83.82601124969868 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.775150777314636` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-475.689785797018 + \[FormalX])^2 + (-83.82601124969868 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.775150777314636` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-475.689785797018 + \[FormalX])^2 + \ (-83.82601124969868 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.775150777314636` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755396 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.775150777314636` + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-163.1790103377033 + \[FormalX])^2 + (-52.17892515755396 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.775150777314636` + \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-163.1790103377033 + \[FormalX])^2 + \ (-52.17892515755396 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.775150777314636` + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731462 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-7.042069689221989 + \[FormalX])^2 + (-521.6154777935349 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731462 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-7.042069689221989 + \[FormalX])^2 + \ (-521.6154777935349 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731462 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-42.3191100883995 + \[FormalX])^2 + (-889.1605802010636 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-42.3191100883995 + \[FormalX])^2 + \ (-889.1605802010636 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-496.1095767476695 + \[FormalX])^2 + (-867.0179689927861 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-496.1095767476695 + \[FormalX])^2 + \ (-867.0179689927861 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-37.72296762629844 + \[FormalX])^2 + (-833.0105879365397 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-37.72296762629844 + \[FormalX])^2 + \ (-833.0105879365397 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-4.372656153588423 + \[FormalX])^2 + (-806.8953771615393 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-4.372656153588423 + \[FormalX])^2 + \ (-806.8953771615393 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-613.4473351964102 + \[FormalX])^2 + (-748.8700399909562 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-613.4473351964102 + \[FormalX])^2 + \ (-748.8700399909562 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-489.7804882443625 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-489.7804882443625 + \[FormalX])^2 + (-702.4139190127603 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-489.7804882443625 + \[FormalX])^2 + \ (-702.4139190127603 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-125.94819496548098` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-125.94819496548098` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-125.94819496548098` + \[FormalX])^2 + \ (-687.3786865634015 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-135.8652436338574 + \[FormalX])^2 + (-640.6096875096488 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-135.8652436338574 + \[FormalX])^2 + \ (-640.6096875096488 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-890.954665631119 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-890.954665631119 + \[FormalX])^2 + (-568.5100885134032 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-890.954665631119 + \[FormalX])^2 + \ (-568.5100885134032 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-824.8870419303735 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-824.8870419303735 + \[FormalX])^2 + (-555.803546945817 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-824.8870419303735 + \[FormalX])^2 + \ (-555.803546945817 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi] + Rational[625, 338] ( 5200 + (27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2]) ( 5200 + (27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) ( 27040000 + (-612.6388540251253 + \[FormalX])^2 + (-554.2669829271849 + \ \[FormalY])^2)^(-1) ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + (-34.77515077731459 + \ \[FormalY])^2)^(-1) Cos[Rational[ 50, 13] (-( 27040000 + (-612.6388540251253 + \[FormalX])^2 + \ (-554.2669829271849 + \[FormalY])^2)^Rational[1, 2] + ( 27040000 + (-843.6071541768124 + \[FormalX])^2 + \ (-34.77515077731459 + \[FormalY])^2)^Rational[1, 2]) Pi]|>], Editable->False, SelectWithContents->True, Selectable->False]], "Output", TaggingRules->{}, CellChangeTimes->{3.803662677661085*^9, 3.803662738805208*^9, 3.8036884849353757`*^9, 3.803745129895072*^9, 3.803745572366153*^9}, CellLabel->"Out[3]=", CellID->163196931] }, Open ]], Cell[CellGroupData[{ Cell[BoxData[ InterpretationBox[Cell["\t", "ExampleDelimiter"], $Line = 0; Null]], "ExampleDelimiter", TaggingRules->{}, CellID->14107568], Cell["\<\ Use \"Expression\" to get the complete symbolic expression from a power \ spectrum object:\ \>", "Text", TaggingRules->{}, CellChangeTimes->{{3.80365608299727*^9, 3.8036561279105206`*^9}, { 3.8036570643962793`*^9, 3.8036570652136507`*^9}}, CellID->67634019], Cell[CellGroupData[{ Cell[BoxData[{ RowBox[{ RowBox[{"\[Lambda]", "=", "0.632"}], 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StripOnInput -> False], "\"Format selection as literal Wolfram Language code\""}, "PrettyTooltipTemplate"], ButtonFunction :> With[{RSNB`nb$ = ButtonNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 4138174468017918531; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Literal Input"; DefinitionNotebookClient`LiteralInput[]]]], DefinitionNotebookClient`ButtonCodeID[ 4138174468017918531]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], FrameMargins -> {{4, 4}, {0, 0}}, BaseStyle -> Dynamic[ FEPrivate`If[ CurrentValue[Enabled], FEPrivate`If[ CurrentValue["MouseOver"], { FontColor -> GrayLevel[1], TaggingRules -> {"ButtonHovering" -> True}}, { FontColor -> RGBColor[0.8274509803921568, 0.20784313725490197`, 0.], TaggingRules -> {"ButtonHovering" -> False}}], { FontColor -> RGBColor[0.9568627450980391, 0.8019607843137255, 0.75], TaggingRules -> {"ButtonHovering" -> False}}], Evaluator -> "System"], Appearance -> {"Default" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GPL5w6v66uRAEZJNqyN3J1VfdxC6bMiAjoAhQ nBhDHh3dfT3JGqLrhpfUgwJvCAKyIYJAWaAaPIYAZSEqbwapfjq8GS38gSJA cYgCZHPQDIG44XaU3r9fP7HGI1AcKAtxD1ZDgP6FuAGXCXBzIO6Bhw+yIZCQ xPQFJgCqgYQzRCMkNUJiExKSBE2AAEg4Q+KdAQwoN4QqLvlPvTChVuxQJZ1Q K8VSJe/AAYW5GBlQWJ6QBKhoCH5ATGkPANqBKWU= "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Hover" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6G3Dt/+uKq+RAEZJNqyIn+urW20su12ZARUAQo Towhtw7v2RZtD9G1wYjrgK0wBAHZEEGgLFANHkOAshCVW0x5H0eo/8k2QUZA EaA4RAGyOWiGQNyw3ZzvV6YxmgkQBBQHykLcg9UQoH8hbsBlAtwciHvg4YNs CCQkMX2BiYBqIOEM0QhJjZDYhIQkQRMgCBLOkHhnAAPKDaGKS6gYJtSKHaqk E2qlWKrkHTigMBcjAwrLE5IAFQ3BD4gp7QGdXXDI "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Pressed" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GvHjx4i0MANmkGvLx48c/f/6g+RooAhQnxpBX r179+PEDIv771dNPR7ZAEJANEQTKAtXgMQQoCxH5+ejWg0Kfy6YMyAgoAhSH KEA2B80QiBu+3754xYoNzQQIAooDZSHuwWoI0L8QN+AyAW4OxD3w8EE2BBKS mL7AREA1kHCGaISkRkhsQkKSoAkQBAlnSLwzgAHlhlDFJVQME2rFDlXSCbVS LFXyDhxQmIuRAYXlCUmAiobgB8SU9gD80e8B "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True]}, Background -> GrayLevel[0.9], Method -> "Queued", ImageSize -> {All, 20}, Evaluator -> Automatic], FrameStyle -> Directive[ GrayLevel[0.9], AbsoluteThickness[2]], FrameMargins -> -1, ContentPadding -> False, StripOnInput -> False], FrameBox[ ButtonBox[ TemplateBox[{ StyleBox[ "\"Insert Delimiter\"", "Text", FontFamily -> "Source Sans Pro", FontSize -> 11, StripOnInput -> False], "\"Insert example delimiter\""}, "PrettyTooltipTemplate"], ButtonFunction :> With[{RSNB`nb$ = ButtonNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 1887802176716758884; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Insert Delimiter"; DefinitionNotebookClient`DelimiterInsert[]]]], DefinitionNotebookClient`ButtonCodeID[ 1887802176716758884]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], FrameMargins -> {{4, 4}, {0, 0}}, BaseStyle -> Dynamic[ FEPrivate`If[ CurrentValue[Enabled], FEPrivate`If[ CurrentValue["MouseOver"], { FontColor -> GrayLevel[1], TaggingRules -> {"ButtonHovering" -> True}}, { FontColor -> RGBColor[0.8274509803921568, 0.20784313725490197`, 0.], TaggingRules -> {"ButtonHovering" -> False}}], { FontColor -> RGBColor[0.9568627450980391, 0.8019607843137255, 0.75], TaggingRules -> {"ButtonHovering" -> False}}], Evaluator -> "System"], Appearance -> {"Default" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GPL5w6v66uRAEZJNqyN3J1VfdxC6bMiAjoAhQ nBhDHh3dfT3JGqLrhpfUgwJvCAKyIYJAWaAaPIYAZSEqbwapfjq8GS38gSJA cYgCZHPQDIG44XaU3r9fP7HGI1AcKAtxD1ZDgP6FuAGXCXBzIO6Bhw+yIZCQ xPQFJgCqgYQzRCMkNUJiExKSBE2AAEg4Q+KdAQwoN4QqLvlPvTChVuxQJZ1Q K8VSJe/AAYW5GBlQWJ6QBKhoCH5ATGkPANqBKWU= "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Hover" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6G3Dt/+uKq+RAEZJNqyIn+urW20su12ZARUAQo Towhtw7v2RZtD9G1wYjrgK0wBAHZEEGgLFANHkOAshCVW0x5H0eo/8k2QUZA EaA4RAGyOWiGQNyw3ZzvV6YxmgkQBBQHykLcg9UQoH8hbsBlAtwciHvg4YNs CCQkMX2BiYBqIOEM0QhJjZDYhIQkQRMgCBLOkHhnAAPKDaGKS6gYJtSKHaqk E2qlWKrkHTigMBcjAwrLE5IAFQ3BD4gp7QGdXXDI "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Pressed" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GvHjx4i0MANmkGvLx48c/f/6g+RooAhQnxpBX r179+PEDIv771dNPR7ZAEJANEQTKAtXgMQQoCxH5+ejWg0Kfy6YMyAgoAhSH KEA2B80QiBu+3754xYoNzQQIAooDZSHuwWoI0L8QN+AyAW4OxD3w8EE2BBKS mL7AREA1kHCGaISkRkhsQkKSoAkQBAlnSLwzgAHlhlDFJVQME2rFDlXSCbVS LFXyDhxQmIuRAYXlCUmAiobgB8SU9gD80e8B "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True]}, Background -> GrayLevel[0.9], Method -> "Queued", ImageSize -> {All, 20}, Evaluator -> Automatic], FrameStyle -> Directive[ GrayLevel[0.9], AbsoluteThickness[2]], FrameMargins -> -1, ContentPadding -> False, StripOnInput -> False], FrameBox[ ButtonBox[ TemplateBox[{ StyleBox[ "\"Subscripted Variable\"", "Text", FontFamily -> "Source Sans Pro", FontSize -> 11, StripOnInput -> False], "\"Insert subscripted variable placeholder\""}, "PrettyTooltipTemplate"], ButtonFunction :> With[{RSNB`nb$ = ButtonNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 3787878858871814623; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Subscripted Variable"; DefinitionNotebookClient`SubscriptInsert[]]]], DefinitionNotebookClient`ButtonCodeID[ 3787878858871814623]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], FrameMargins -> {{4, 4}, {0, 0}}, BaseStyle -> Dynamic[ FEPrivate`If[ CurrentValue[Enabled], FEPrivate`If[ CurrentValue["MouseOver"], { FontColor -> GrayLevel[1], TaggingRules -> {"ButtonHovering" -> True}}, { FontColor -> RGBColor[0.8274509803921568, 0.20784313725490197`, 0.], TaggingRules -> {"ButtonHovering" -> False}}], { FontColor -> RGBColor[0.9568627450980391, 0.8019607843137255, 0.75], TaggingRules -> {"ButtonHovering" -> False}}], Evaluator -> "System"], Appearance -> {"Default" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GPL5w6v66uRAEZJNqyN3J1VfdxC6bMiAjoAhQ nBhDHh3dfT3JGqLrhpfUgwJvCAKyIYJAWaAaPIYAZSEqbwapfjq8GS38gSJA cYgCZHPQDIG44XaU3r9fP7HGI1AcKAtxD1ZDgP6FuAGXCXBzIO6Bhw+yIZCQ xPQFJgCqgYQzRCMkNUJiExKSBE2AAEg4Q+KdAQwoN4QqLvlPvTChVuxQJZ1Q K8VSJe/AAYW5GBlQWJ6QBKhoCH5ATGkPANqBKWU= "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Hover" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6G3Dt/+uKq+RAEZJNqyIn+urW20su12ZARUAQo Towhtw7v2RZtD9G1wYjrgK0wBAHZEEGgLFANHkOAshCVW0x5H0eo/8k2QUZA EaA4RAGyOWiGQNyw3ZzvV6YxmgkQBBQHykLcg9UQoH8hbsBlAtwciHvg4YNs CCQkMX2BiYBqIOEM0QhJjZDYhIQkQRMgCBLOkHhnAAPKDaGKS6gYJtSKHaqk E2qlWKrkHTigMBcjAwrLE5IAFQ3BD4gp7QGdXXDI "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Pressed" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GvHjx4i0MANmkGvLx48c/f/6g+RooAhQnxpBX r179+PEDIv771dNPR7ZAEJANEQTKAtXgMQQoCxH5+ejWg0Kfy6YMyAgoAhSH KEA2B80QiBu+3754xYoNzQQIAooDZSHuwWoI0L8QN+AyAW4OxD3w8EE2BBKS mL7AREA1kHCGaISkRkhsQkKSoAkQBAlnSLwzgAHlhlDFJVQME2rFDlXSCbVS LFXyDhxQmIuRAYXlCUmAiobgB8SU9gD80e8B "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True]}, Background -> GrayLevel[0.9], Method -> "Queued", ImageSize -> {All, 20}, Evaluator -> Automatic], FrameStyle -> Directive[ GrayLevel[0.9], AbsoluteThickness[2]], FrameMargins -> -1, ContentPadding -> False, StripOnInput -> False], ActionMenuBox[ FrameBox[ ButtonBox[ TemplateBox[{ StyleBox[ TemplateBox[{ "\"Tables\"", "\"\[ThinSpace]\[ThinSpace]\[ThinSpace]\ \[FilledDownTriangle]\""}, "RowDefault"], "Text", FontFamily -> "Source Sans Pro", FontSize -> 11, StripOnInput -> False], "\"Table functions\""}, "PrettyTooltipTemplate"], ButtonFunction :> With[{RSNB`nb$ = ButtonNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 3216557251994556740; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[Null]]], DefinitionNotebookClient`ButtonCodeID[ 3216557251994556740]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], FrameMargins -> {{4, 4}, {0, 0}}, BaseStyle -> Dynamic[ FEPrivate`If[ CurrentValue[Enabled], FEPrivate`If[ CurrentValue["MouseOver"], { FontColor -> GrayLevel[1], TaggingRules -> {"ButtonHovering" -> True}}, { FontColor -> RGBColor[0.8274509803921568, 0.20784313725490197`, 0.], TaggingRules -> {"ButtonHovering" -> False}}], { FontColor -> RGBColor[0.9568627450980391, 0.8019607843137255, 0.75], TaggingRules -> {"ButtonHovering" -> False}}], Evaluator -> "System"], Appearance -> {"Default" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GPL5w6v66uRAEZJNqyN3J1VfdxC6bMiAjoAhQ nBhDHh3dfT3JGqLrhpfUgwJvCAKyIYJAWaAaPIYAZSEqbwapfjq8GS38gSJA cYgCZHPQDIG44XaU3r9fP7HGI1AcKAtxD1ZDgP6FuAGXCXBzIO6Bhw+yIZCQ xPQFJgCqgYQzRCMkNUJiExKSBE2AAEg4Q+KdAQwoN4QqLvlPvTChVuxQJZ1Q K8VSJe/AAYW5GBlQWJ6QBKhoCH5ATGkPANqBKWU= "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Hover" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6G3Dt/+uKq+RAEZJNqyIn+urW20su12ZARUAQo Towhtw7v2RZtD9G1wYjrgK0wBAHZEEGgLFANHkOAshCVW0x5H0eo/8k2QUZA EaA4RAGyOWiGQNyw3ZzvV6YxmgkQBBQHykLcg9UQoH8hbsBlAtwciHvg4YNs CCQkMX2BiYBqIOEM0QhJjZDYhIQkQRMgCBLOkHhnAAPKDaGKS6gYJtSKHaqk E2qlWKrkHTigMBcjAwrLE5IAFQ3BD4gp7QGdXXDI "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Pressed" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GvHjx4i0MANmkGvLx48c/f/6g+RooAhQnxpBX r179+PEDIv771dNPR7ZAEJANEQTKAtXgMQQoCxH5+ejWg0Kfy6YMyAgoAhSH KEA2B80QiBu+3754xYoNzQQIAooDZSHuwWoI0L8QN+AyAW4OxD3w8EE2BBKS mL7AREA1kHCGaISkRkhsQkKSoAkQBAlnSLwzgAHlhlDFJVQME2rFDlXSCbVS LFXyDhxQmIuRAYXlCUmAiobgB8SU9gD80e8B "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True]}, Background -> GrayLevel[0.9], Method -> "Queued", ImageSize -> {All, 20}, Evaluator -> Automatic], FrameStyle -> Directive[ GrayLevel[0.9], AbsoluteThickness[2]], FrameMargins -> -1, ContentPadding -> False, StripOnInput -> False], { "\"Insert table with two columns\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 5800166344906378520; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Tables"; DefinitionNotebookClient`$ClickedAction = "Insert table with two columns"; DefinitionNotebookClient`TableInsert[2]]]], DefinitionNotebookClient`ButtonCodeID[ 5800166344906378520]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"Insert table with three columns\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 533841403879783297; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Tables"; DefinitionNotebookClient`$ClickedAction = "Insert table with three columns"; DefinitionNotebookClient`TableInsert[3]]]], DefinitionNotebookClient`ButtonCodeID[ 533841403879783297]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"Add a row to the selected table\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 4413051590217973467; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Tables"; DefinitionNotebookClient`$ClickedAction = "Add a row to the selected table"; DefinitionNotebookClient`TableRowInsert[]]]], DefinitionNotebookClient`ButtonCodeID[ 4413051590217973467]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"Sort the selected table\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 9150037060110806081; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Tables"; DefinitionNotebookClient`$ClickedAction = "Sort the selected table"; DefinitionNotebookClient`TableSort[]]]], DefinitionNotebookClient`ButtonCodeID[ 9150037060110806081]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"Merge selected tables\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 2347719643166780208; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Tables"; DefinitionNotebookClient`$ClickedAction = "Merge selected tables"; DefinitionNotebookClient`TableMerge[]]]], DefinitionNotebookClient`ButtonCodeID[ 2347719643166780208]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]]}, Appearance -> None, Method -> "Queued"], ActionMenuBox[ FrameBox[ ButtonBox[ StyleBox[ TemplateBox[{ "\"Cells\"", "\"\[ThinSpace]\[ThinSpace]\[ThinSpace]\[FilledDownTriangle]\ \""}, "RowDefault"], "Text", FontFamily -> "Source Sans Pro", FontSize -> 11, StripOnInput -> False], ButtonFunction :> With[{RSNB`nb$ = ButtonNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 3216557251994556740; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[Null]]], DefinitionNotebookClient`ButtonCodeID[ 3216557251994556740]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], FrameMargins -> {{4, 4}, {0, 0}}, BaseStyle -> Dynamic[ FEPrivate`If[ CurrentValue[Enabled], FEPrivate`If[ CurrentValue["MouseOver"], { FontColor -> GrayLevel[1], TaggingRules -> {"ButtonHovering" -> True}}, { FontColor -> RGBColor[0.8274509803921568, 0.20784313725490197`, 0.], TaggingRules -> {"ButtonHovering" -> False}}], { FontColor -> RGBColor[0.9568627450980391, 0.8019607843137255, 0.75], TaggingRules -> {"ButtonHovering" -> False}}], Evaluator -> "System"], Appearance -> {"Default" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6GPL5w6v66uRAEZJNqyN3J1VfdxC6bMiAjoAhQ nBhDHh3dfT3JGqLrhpfUgwJvCAKyIYJAWaAaPIYAZSEqbwapfjq8GS38gSJA cYgCZHPQDIG44XaU3r9fP7HGI1AcKAtxD1ZDgP6FuAGXCXBzIO6Bhw+yIZCQ xPQFJgCqgYQzRCMkNUJiExKSBE2AAEg4Q+KdAQwoN4QqLvlPvTChVuxQJZ1Q K8VSJe/AAYW5GBlQWJ6QBKhoCH5ATGkPANqBKWU= "], "Byte", ColorSpace -> "RGB", ImageResolution -> 144, Interleaving -> True], "Hover" -> Image[CompressedData[" 1:eJxTTMoPSmNiYGAo5gASQYnljkVFiZXBAkBOaF5xZnpeaopnXklqemqRRRIz UFAcikHs/4QAMWqA4CllgA6G3Dt/+uKq+RAEZJNqyIn+urW20su12ZARUAQo Towhtw7v2RZtD9G1wYjrgK0wBAHZEEGgLFANHkOAshCVW0x5H0eo/8k2QUZA 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InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 2572781756330727330; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Cells"; DefinitionNotebookClient`$ClickedAction = "Insert comment for reviewer"; DefinitionNotebookClient`CommentInsert[]]]], DefinitionNotebookClient`ButtonCodeID[ 2572781756330727330]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"Mark/unmark selected cells as comments\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 3646530685697756512; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Cells"; DefinitionNotebookClient`$ClickedAction = "Mark/unmark selected cells as comments"; DefinitionNotebookClient`CommentToggle[]]]], DefinitionNotebookClient`ButtonCodeID[ 3646530685697756512]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"Mark/unmark selected cells as excluded\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 1866935765212102190; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Cells"; DefinitionNotebookClient`$ClickedAction = "Mark/unmark selected cells as excluded"; DefinitionNotebookClient`ExclusionToggle[]]]], DefinitionNotebookClient`ButtonCodeID[ 1866935765212102190]], DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]]}, Appearance -> None, Method -> "Queued"]}}, GridBoxAlignment -> {"Columns" -> {{Left}}, "Rows" -> {{Center}}}, AutoDelete -> False, GridBoxBackground -> {"Columns" -> {{None}}, "Rows" -> { GrayLevel[0.9]}}, GridBoxFrame -> { "Columns" -> False, "RowsIndexed" -> {1 -> GrayLevel[0.9]}}, GridBoxItemSize -> { "Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}}, GridBoxSpacings -> { "Columns" -> {5, {0.5}, 5}, "Rows" -> {{Automatic}}}, FrameStyle -> GrayLevel[0.75]], "Grid"], ButtonBoxOptions -> {Enabled -> Dynamic[ Not[ TrueQ[DefinitionNotebookClient`$ButtonsDisabled]], TrackedSymbols :> {DefinitionNotebookClient`$ButtonsDisabled}]}, StripOnInput -> False]& )}], Cell[ StyleData["MainGridTemplate"], TemplateBoxOptions -> {DisplayFunction -> (StyleBox[ TagBox[ GridBox[{{ TagBox[ GridBox[{{ GraphicsBox[{ Thickness[0.022222222222222223`], { FaceForm[{ RGBColor[0.87451, 0.278431, 0.03137260000000001], Opacity[1.]}], FilledCurveBox[{{{1, 4, 3}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}}}, {{{45., 22.5}, {45., 10.073999999999998`}, {34.926, 0.}, {22.5, 0.}, {10.074, 0.}, {0., 10.073999999999998`}, {0., 22.5}, {0., 34.926}, {10.074, 45.}, {22.5, 45.}, {34.926, 45.}, {45., 34.926}, {45., 22.5}}}]}, { FaceForm[{ RGBColor[1., 1., 1.], Opacity[1.]}], FilledCurveBox[{{{0, 2, 0}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}, {1, 3, 3}, {0, 1, 0}, {0, 1, 0}, {1, 3, 3}, {0, 1, 0}, {0, 1, 0}, {1, 3, 3}, {0, 1, 0}, {0, 1, 0}, {0, 1, 0}, {1, 3, 3}, {0, 1, 0}, {0, 1, 0}, {0, 1, 0}, {0, 1, 0}}, {{0, 2, 0}, {0, 1, 0}, {0, 1, 0}, {1, 3, 3}, {0, 1, 0}, {1, 3, 3}, {0, 1, 0}}, {{0, 2, 0}, {1, 3, 3}, {0, 1, 0}, {1, 3, 3}, {0, 1, 0}, {1, 3, 3}, {0, 1, 0}, {1, 3, 3}}, {{0, 2, 0}, {1, 3, 3}, {0, 1, 0}, {1, 3, 3}, {0, 1, 0}, {0, 1, 0}, {0, 1, 0}}}, {CompressedData[" 1:eJxTTMoPSmViYGAwAWIQLcESxqe7SdlhqnN3zvPblg4w/omyffOl/K0cEp9e ULq9U9lhT8lkCZZrVg6VL9UMOd4oO1SLrHN/GGXtcKUCKOCh4sDDpN0udtPa 4fnvlR8v8ao6ZIE12ELMrVZzmAIymNfOAWj43PfpGg45YIV2Dguk9O+qsGlB 9M+0h9gjpgOxh8fBYePc98uPees5MICAggNE/TF9B6Bl574rO0DcMcsAwmd2 cNCM6T/0VcPQAeQsjh6oeWWGEPt97R3UDTnWyMwyhKh7Yefw5S/QB22GEHe1 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17.91}, {25.418, 17.91}, {24.953, 17.906}, {24.574, 18.285}, {24.578, 18.75}}, {{31.328, 14.242}, {31.328, 15.315999999999999`}, {33.684, 15.539000000000001`}, {33.789, 15.602}, {33.789, 17.641}, {33.789, 24.188}, {33.789, 26.227}, {33.684, 26.281}, {31.328, 26.512000000000004`}, {31.328, 27.586}, {36.113, 27.586}, {36.113, 14.234000000000002`}}}]}}, { ImageSize -> {Automatic, 32}, ImagePadding -> {{5, 0}, {0, 0}}, BaselinePosition -> Scaled[0.25], AspectRatio -> Automatic, Background -> RGBColor[0.988235, 0.419608, 0.203922], ImageSize -> {45., 45.}, PlotRange -> {{0., 45.}, {0., 45.}}}], StyleBox[ TagBox[ GridBox[{{ StyleBox[ "\"Function Resource\"", FontFamily -> "Source Sans Pro", FontWeight -> "SemiBold", StripOnInput -> False], StyleBox[ "\"DEFINITION NOTEBOOK\"", FontFamily -> "Source Sans Pro", FontTracking -> "SemiCondensed", FontVariations -> {"CapsType" -> "AllSmallCaps"}, StripOnInput -> False]}}, GridBoxAlignment -> { "Columns" -> {{Left}}, "Rows" -> {{Baseline}}}, AutoDelete -> False, GridBoxDividers -> { "ColumnsIndexed" -> {2 -> RGBColor[1., 1., 1.]}, "Rows" -> {{None}}}, GridBoxItemSize -> { "Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}}], "Grid"], FontSize -> 24, FontColor -> RGBColor[1., 1., 1.], StripOnInput -> False]}}, GridBoxAlignment -> { "Columns" -> {{Left}}, "Rows" -> {{Baseline}}}, AutoDelete -> False, GridBoxItemSize -> { "Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}}], "Grid"], "\[SpanFromLeft]", "\[SpanFromLeft]", "\[SpanFromLeft]", "\[SpanFromLeft]", "\[SpanFromLeft]", "\[SpanFromLeft]", "\[SpanFromLeft]", TemplateBox[{ StyleBox[ TemplateBox[{ "\"Function Repository\"", "\" \[RightGuillemet] \""}, "RowDefault"], "Text", FontColor -> RGBColor[1., 1., 1.], StripOnInput -> False], "https://resources.wolframcloud.com/FunctionRepository"}, "HyperlinkURL"]}, { TemplateBox[{ TemplateBox[{ "\"Open Sample\"", "\"View a completed sample definition notebook\""}, "PrettyTooltipTemplate"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 4393071033038384034; DefinitionNotebookClient`$ClickedButton = "Open Sample"; DefinitionNotebookClient`ViewExampleNotebook[ ButtonNotebook[]], DefinitionNotebookClient`ButtonCodeID[4393071033038384034]]& , "\"View a completed sample definition notebook\"", False}, "OrangeButtonTemplate"], TemplateBox[{ TemplateBox[{ "\"Style Guidelines\"", "\"View general guidelines for authoring resource \ functions\""}, "PrettyTooltipTemplate"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 5906117565281445171; DefinitionNotebookClient`$ClickedButton = "Style Guidelines"; DefinitionNotebookClient`ViewStyleGuidelines[ ButtonNotebook[]], DefinitionNotebookClient`ButtonCodeID[5906117565281445171]]& , "\"View general guidelines for authoring resource functions\"", False}, "OrangeButtonTemplate"], TemplateBox[{ TemplateBox[{ TagBox[ GridBox[{{"\"Tools\"", PaneSelectorBox[{False -> GraphicsBox[{ RGBColor[1., 1., 1.], AbsoluteThickness[1.], LineBox[{{0, 0}, {0, 10}, {10, 10}, {10, 0}, {0, 0}}], LineBox[{{5, 2.5}, {5, 7.5}}], LineBox[{{2.5, 5}, {7.5, 5}}]}, ImageSize -> 9, PlotRangePadding -> 1.5], True -> GraphicsBox[{ RGBColor[1., 1., 1.], AbsoluteThickness[1.], LineBox[{{0, 0}, {0, 10}, {10, 10}, {10, 0}, {0, 0}}], LineBox[{{2.5, 5}, {7.5, 5}}]}, ImageSize -> 9, PlotRangePadding -> 1.5]}, Dynamic[ CurrentValue[ EvaluationNotebook[], {TaggingRules, "ToolsOpen"}, True]], BaselinePosition -> Scaled[0]]}}, GridBoxAlignment -> { "Columns" -> {{Automatic}}, "Rows" -> {{Baseline}}}, AutoDelete -> False, GridBoxItemSize -> { "Columns" -> {{Automatic}}, "Rows" -> {{Automatic}}}, GridBoxSpacings -> {"Columns" -> {{0.35}}}], "Grid"], "\"Toggle documentation toolbar\""}, "PrettyTooltipTemplate"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 5074018684552945401; DefinitionNotebookClient`$ClickedButton = "Tools"; DefinitionNotebookClient`ToggleToolbar[ ButtonNotebook[]], DefinitionNotebookClient`ButtonCodeID[5074018684552945401]]& , "\"Toggle documentation toolbar\"", False}, "OrangeButtonTemplate"], TagBox[ GridBox[{{"\"\"", "\"\""}}, GridBoxAlignment -> { "Columns" -> {{Left}}, "Rows" -> {{Center}}}, AutoDelete -> False, GridBoxDividers -> { "ColumnsIndexed" -> {2 -> True}, "Rows" -> {{False}}}, GridBoxItemSize -> { "Columns" -> {{Automatic}}, "Rows" -> {{2}}}, GridBoxSpacings -> {"Columns" -> {{0.5}}}, FrameStyle -> RGBColor[0.994118, 0.709804, 0.601961]], "Grid"], TemplateBox[{ TemplateBox[{ "\"Check\"", "\"Check notebook for potential errors\""}, "PrettyTooltipTemplate"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 7891204313296928191; DefinitionNotebookClient`$ClickedButton = "Check"; DefinitionNotebookClient`CheckDefinitionNotebook[ ButtonNotebook[]], DefinitionNotebookClient`ButtonCodeID[7891204313296928191]]& , "\"Check notebook for potential errors\"", False}, "OrangeButtonTemplate"], TemplateBox[{ TemplateBox[{"\"Preview\"", "\"Generate a preview notebook\""}, "PrettyTooltipTemplate"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 4299709568580201021; DefinitionNotebookClient`$ClickedButton = "Preview"; DefinitionNotebookClient`PreviewResource[ ButtonNotebook[], "Notebook"], DefinitionNotebookClient`ButtonCodeID[4299709568580201021]]& , "\"Generate a preview notebook\"", True}, "OrangeButtonTemplate"], ActionMenuBox[ TemplateBox[{ TemplateBox[{"\"Deploy\"", TemplateBox[{5}, "Spacer1"], "\"\[FilledDownTriangle]\""}, "RowDefault"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 1898445052439169298; Null, DefinitionNotebookClient`ButtonCodeID[1898445052439169298]]& , "\"\"", True}, "OrangeButtonTemplate"], { "\"Locally on this computer\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$SuppressDynamicEvents = True, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; CurrentValue[RSNB`nb$, {TaggingRules, "StatusMessage"}] = ProgressIndicator[Appearance -> "Necklace"]; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 8714502586816766511; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Deploy"; DefinitionNotebookClient`$ClickedAction = "Locally on this computer"; DefinitionNotebookClient`DisplayStripe[ ButtonNotebook[], DefinitionNotebookClient`DeployResource[ ButtonNotebook[], "Local"]]]]], DefinitionNotebookClient`ButtonCodeID[ 8714502586816766511]], CurrentValue[RSNB`nb$, {TaggingRules, "StatusMessage"}] = ""; DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"For my cloud account\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$SuppressDynamicEvents = True, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; CurrentValue[RSNB`nb$, {TaggingRules, "StatusMessage"}] = ProgressIndicator[Appearance -> "Necklace"]; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 1389539917011878958; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Deploy"; DefinitionNotebookClient`$ClickedAction = "For my cloud account"; DefinitionNotebookClient`DisplayStripe[ ButtonNotebook[], DefinitionNotebookClient`DeployResource[ ButtonNotebook[], "CloudPrivate"]]]]], DefinitionNotebookClient`ButtonCodeID[ 1389539917011878958]], CurrentValue[RSNB`nb$, {TaggingRules, "StatusMessage"}] = ""; DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"Publicly in the cloud\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$SuppressDynamicEvents = True, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; CurrentValue[RSNB`nb$, {TaggingRules, "StatusMessage"}] = ProgressIndicator[Appearance -> "Necklace"]; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 5593410685219912767; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Deploy"; DefinitionNotebookClient`$ClickedAction = "Publicly in the cloud"; DefinitionNotebookClient`DisplayStripe[ ButtonNotebook[], DefinitionNotebookClient`DeployResource[ ButtonNotebook[], "CloudPublic"]]]]], DefinitionNotebookClient`ButtonCodeID[ 5593410685219912767]], CurrentValue[RSNB`nb$, {TaggingRules, "StatusMessage"}] = ""; DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]], "\"In this session only (without documentation)\"" :> With[{RSNB`nb$ = InputNotebook[], RSNB`$cp$ = $ContextPath}, Quiet[ Block[{$ContextPath = RSNB`$cp$, ResourceSystemClient`$\ AsyncronousResourceInformationUpdates = False, DefinitionNotebookClient`$SuppressDynamicEvents = True, DefinitionNotebookClient`$ButtonCodeID = None}, Internal`WithLocalSettings[ DefinitionNotebookClient`$ButtonsDisabled = True; CurrentValue[RSNB`nb$, {TaggingRules, "StatusMessage"}] = ProgressIndicator[Appearance -> "Necklace"]; Once[ ReleaseHold[ CurrentValue[ RSNB`nb$, {TaggingRules, "CompatibilityTest"}]], "KernelSession"]; Needs["DefinitionNotebookClient`"], Annotation[ DefinitionNotebookClient`$ButtonCodeID = 8586347731213964380; DefinitionNotebookClient`CheckForUpdates[RSNB`nb$, ReleaseHold[ DefinitionNotebookClient`$ButtonCode = HoldForm[ DefinitionNotebookClient`$ClickedButton = "Deploy"; DefinitionNotebookClient`$ClickedAction = "In this session only (without documentation)"; DefinitionNotebookClient`DisplayStripe[ ButtonNotebook[], DefinitionNotebookClient`DeployResource[ ButtonNotebook[], "KernelSession"]]]]], DefinitionNotebookClient`ButtonCodeID[ 8586347731213964380]], CurrentValue[RSNB`nb$, {TaggingRules, "StatusMessage"}] = ""; DefinitionNotebookClient`$ButtonsDisabled = False; Null]; Null]]]}, Appearance -> None, Method -> "Queued"], ItemBox[ StyleBox[ DynamicBox[ ToBoxes[ CurrentValue[ EvaluationNotebook[], {TaggingRules, "StatusMessage"}, ""], StandardForm], Initialization :> (CurrentValue[ EvaluationNotebook[], 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