ΔU=-y-2 (y^2)+(7/3) q (y^(5/2))+(-5-(q^2)) (y^3)+(46/3) q (y^(7/2))+(-(121/3)+((41 (π^2))/32)-((86 (q^2))/9)) (y^4)+(77 q+(q^3)) (y^(9/2))+(((974/3)+((29 (π^2))/32)) q+((1526 (q^3))/81)) (y^(11/2))+(y^5) (-(1157/15)-((128 EulerGamma)/5)-((64 Log[y])/5)+((677 (π^2))/512)-((577 (q^2))/9)-((256 Log[2])/5))+(y^(13/2)) (-((13696 π)/525)+((176 Log[y] q)/5)+((13625 (q^3))/81)+q ((348047/150)+((352 EulerGamma)/5)-((6349 (π^2))/64)+((416 Log[2])/3)))+(y^6) ((1606877/3150)+((1912 EulerGamma)/105)+((956 Log[y])/105)-((60343 (π^2))/768)+(-(1147/3)+((593 (π^2))/512)) (q^2)-2 (q^4)+((7544 Log[2])/105)-((243 Log[3])/7))+(y^7) ((17083661/4050)+((102512 EulerGamma)/567)-((1246056911 (π^2))/1769472)+((2800873 (π^4))/262144)-((8120 (q^4))/243)+Log[y] ((51256/567)-((132 (q^2))/5))+(q^2) (-(1288408/675)-((264 EulerGamma)/5)+((92557 (π^2))/9216)-104 Log[2])+((372784 Log[2])/2835)+((1215 Log[3])/7))+(y^(15/2)) (((81077 π)/3675)+((12 (q^5))/5)+Log[y] (((1052 q)/5)+((96 (q^3))/5))+q ((734961481/22050)+((2072 EulerGamma)/5)-((8911441 (π^2))/3072)+((4744 Log[2])/7)+((972 Log[3])/7)+((32 Log[κ])/5)+(16/5) ψ[0,2])+(q^3) ((243611/225)+((96 EulerGamma)/5)+((1319 (π^2))/384)+((96 Log[2])/5)+((96 Log[κ])/5)+(48/5) ψ[0,2]))+(y^(17/2)) (((82561159 π)/467775)-((5564 π (q^2))/105)+((191699 (q^5))/3645)+Log[y] (((147872 q)/1701)+((2224 (q^3))/15))+q ((700704798839/3572100)+((1097696 EulerGamma)/8505)-((27925459441 (π^2))/1327104)+((124925059 (π^4))/393216)+((4440032 Log[2])/8505)-((162 Log[3])/7)+((224 Log[κ])/5)+(16/5) ψ[0,1]+(96/5) ψ[0,2])+(q^3) ((13856317/1215)+((2792 EulerGamma)/15)-((80954347 (π^2))/165888)+((1272 Log[2])/5)+((552 Log[κ])/5)-(12/5) ψ[0,1]+(288/5) ψ[0,2]))+(y^8) ((12624956532163/382016250)-((10327445038 EulerGamma)/5457375)+((109568 (EulerGamma^2))/525)+((27392 ((Log[y])^2))/525)-((9041721471697 (π^2))/2477260800)-((23851025 (π^4))/16777216)+((33008 π q)/315)+(-(85420/243)-((69 (π^2))/256)) (q^4)-((16983588526 Log[2])/5457375)+(438272/525) EulerGamma Log[2]+((438272 ((Log[2])^2))/525)+Log[y] (-(5163722519/5457375)+((109568 EulerGamma)/525)-((33868 (q^2))/315)+((219136 Log[2])/525))+(q^2) ((14713942/945)-((67736 EulerGamma)/315)-((710125279 (π^2))/294912)-((6632 Log[2])/21)-((729 Log[3])/7))-((2873961 Log[3])/24640)-((1953125 Log[5])/19008)-((2048 Zeta[3])/5))+(y^9) (-(7516468355368067/34763478750)-((1533327047906 EulerGamma)/496621125)-((108064 (EulerGamma^2))/2205)-((27016 ((Log[y])^2))/2205)-((246847155756529 (π^2))/18496880640)+((22759807747673 (π^4))/6442450944)-((14 (q^6))/5)+((1712 κ)/525)+q (((24020077 π)/66150)-(3424/525) ψbar[0,2]+((64 ψbar[1,2])/(5 κ)))+(q^3) (-(3424/175) ψbar[0,2]+((192 ψbar[1,2])/(5 κ)))-((1363551923554 Log[2])/496621125)-((3574208 EulerGamma Log[2])/3675)-((2143328 ((Log[2])^2))/1575)-((2201898578589 Log[3])/392392000)+(37908/49) EulerGamma Log[3]+(37908/49) Log[2] Log[3]+((18954 ((Log[3])^2))/49)+Log[y] (-(769841899153/496621125)-((108064 EulerGamma)/2205)-((383336 (q^2))/567)-((36 (q^4))/5)-((1787104 Log[2])/3675)+((18954 Log[3])/49))+((798828125 Log[5])/741312)-((64 Log[κ])/5)+(q^4) (-(650593/225)-((104 EulerGamma)/5)+((818819 (π^2))/98304)-((232 Log[2])/5)+((32 Log[κ])/5)+(16/5) ψ[0,1])+(q^2) ((53568869587/99225)-((682000 EulerGamma)/567)-((411304830035 (π^2))/7077888)-((417436343 (π^4))/16777216)+((1712 κ)/175)-((7102544 Log[2])/2835)+((486 Log[3])/7)-((448 Log[κ])/3)-(64/15) ψ[0,1]-(352/5) ψ[0,2])-(32/5) ψ[0,2]-((41408 Zeta[3])/105))+(y^(19/2)) (-((2207224641326123 π)/1048863816000)+((23447552 EulerGamma π)/55125)-((219136 (π^3))/1575)-((109456 ((Log[y])^2) q)/525)-((10755481 π (q^2))/33075)+Log[y] (((11723776 π)/55125)+((3560992 (q^3))/2835)+((272 (q^5))/35)+q ((40237200436/16372125)-((437824 EulerGamma)/525)-((2620096 Log[2])/1575)))+((46895104 π Log[2])/55125)+(q^3) ((164687954986/297675)+((5178416 EulerGamma)/2835)-((17476082953 (π^2))/331776)+((7481392 Log[2])/2835)+((1944 Log[3])/7)+((71984 Log[κ])/105)-(1307/70) ψ[0,1]+(7424/21) ψ[0,2]+(111/14) ψ[0,3])+(q^5) ((1079765333/1786050)+((272 EulerGamma)/35)-((53 (π^2))/1024)+((272 Log[2])/35)+((272 Log[κ])/35)-(36/35) ψ[0,1]-(128/35) ψ[0,2]+(60/7) ψ[0,3])+q ((2167536532386661/2521307250)+((75699353672 EulerGamma)/16372125)-((437824 (EulerGamma^2))/525)-((780002666754601 (π^2))/7431782400)+((43593199495 (π^4))/16777216)+((144895599176 Log[2])/16372125)-((5240192 EulerGamma Log[2])/1575)-((1744448 ((Log[2])^2))/525)-((10841769 Log[3])/6160)+((9765625 Log[5])/14256)+((10208 Log[κ])/35)+(2806/105) ψ[0,1]+(12416/105) ψ[0,2]+(6/7) ψ[0,3]+((5504 Zeta[3])/5)));