(* x = mt^2/MW^2 *)
(* y = MW/mt *)
(* w = 1 - MW^2/mt^2 *)

Cl2[x_] := Im[PolyLog[2, E^(I*x)]];
MATADMasterIntegralRule = { D3 -> 6*Zeta[3] - 15/4*Zeta[4] - 6*(Cl2[Pi/3])^2,
	B4 -> -4*Zeta[2]*Log[2]^2 + 2/3*Log[2]^4 - 13/2*Zeta[4] + 16*PolyLog[4, 1/2],
	S2 -> 4/(9*Sqrt[3])*Cl2[Pi/3],
	T1ep -> ( -45/2 - Pi*Sqrt[3]*Log[3]^2/8 - 35*Pi^3*Sqrt[3]/216 - 9/2*Zeta[2]
	    + Zeta[3] + 6*Sqrt[3]*Cl2[Pi/3] - 6*Sqrt[3]*Im[PolyLog[3, E^(-I*Pi/6)/Sqrt[3]]] ),
	OepS2 -> ( -763/32 - 9*Pi*Sqrt[3]*Log[3]^2/16 - 35*Pi^3*Sqrt[3]/48 + 195/16*Zeta[2]
	    - 15/4*Zeta[3] + 57/16*Zeta[4] + 45*Sqrt[3]/2*Cl2[Pi/3]
	    - 27*Sqrt[3]*Im[PolyLog[3, Exp[(-I*Pi/6)]/Sqrt[3]]] ) };



cAZt0 = ( (3*x)/(8*(-1 + x)^2) - (7*x^2)/(16*(-1 + x)^2) + x^3/(16*(-1 + x)^2)
	+ (x*Log[x])/(8*(-1 + x)^2) + (3*x^2*Log[x])/(16*(-1 + x)^2) );


cAWt0 = ( (-1 + x - x*Log[x])/(8*(-1 + x)^2) );


cAWc0 = ( -1/8 );


cAZt1 = ( (-29*x)/(6*(-1 + x)^3) + (11*x^2)/(3*(-1 + x)^3) + x^3/(2*(-1 + x)^3)
	+ (2*x^4)/(3*(-1 + x)^3) - (4*x*Log[mu^2/Mt^2])/(-1 + x)^3
	+ (7*x^2*Log[mu^2/Mt^2])/(2*(-1 + x)^3) + (x^4*Log[mu^2/Mt^2])/(2*(-1 + x)^3)
	- (23*x*Log[x])/(6*(-1 + x)^3) - (7*x^2*Log[x])/(3*(-1 + x)^3) - (x^3*Log[x])/(2*(-1 + x)^3)
	- (x*Log[mu^2/Mt^2]*Log[x])/(-1 + x)^3 - (4*x^2*Log[mu^2/Mt^2]*Log[x])/(-1 + x)^3
	- (x*Log[x]^2)/(-1 + x)^3 + (x^2*Log[x]^2)/(-1 + x)^3 - (x^3*Log[x]^2)/(4*(-1 + x)^3)
	+ (x^4*Log[x]^2)/(4*(-1 + x)^3) - (2*x*PolyLog[2, 1 - x])/(-1 + x)^3 + (2*x^2*PolyLog[2, 1 - x])/(-1 + x)^3
	- (x^3*PolyLog[2, 1 - x])/(2*(-1 + x)^3) + (x^4*PolyLog[2, 1 - x])/(2*(-1 + x)^3) );


cAWt1 = ( 1/(2*(-1 + x)^3) + (5*x)/(3*(-1 + x)^3)	- (13*x^2)/(6*(-1 + x)^3)
	+ (2*x*Log[mu^2/Mt^2])/(-1 + x)^3 - (2*x^2*Log[mu^2/Mt^2])/(-1 + x)^3
	+ (17*x*Log[x])/(6*(-1 + x)^3) - (x^2*Log[x])/(6*(-1 + x)^3)
	+ (x*Log[mu^2/Mt^2]*Log[x])/(-1 + x)^3 + (x^2*Log[mu^2/Mt^2]*Log[x])/(-1 + x)^3
	+ (x*Log[x]^2)/(2*(-1 + x)^3) - (x^2*Log[x]^2)/(2*(-1 + x)^3)
	+ (x*PolyLog[2, 1 - x])/(-1 + x)^3 - (x^2*PolyLog[2, 1 - x])/(-1 + x)^3 );


cAWc1 = ( -1/2 );


cAZt2log = ( (2311*x*Log[mu^2/Mt^2])/(18*(-1 + x)^4)
	- (399*x^2*Log[mu^2/Mt^2])/(4*(-1 + x)^4)
	- (449*x^3*Log[mu^2/Mt^2])/(36*(-1 + x)^4)
	- (1057*x^4*Log[mu^2/Mt^2])/(36*(-1 + x)^4)
	+ (475*x^5*Log[mu^2/Mt^2])/(36*(-1 + x)^4)
	+ (110*x*Log[mu^2/Mt^2]^2)/(3*(-1 + x)^4)
	- (61*x^2*Log[mu^2/Mt^2]^2)/(4*(-1 + x)^4)
	- (185*x^3*Log[mu^2/Mt^2]^2)/(12*(-1 + x)^4)
	- (121*x^4*Log[mu^2/Mt^2]^2)/(12*(-1 + x)^4)
	+ (49*x^5*Log[mu^2/Mt^2]^2)/(12*(-1 + x)^4)
	+ (734*x*Log[mu^2/Mt^2]*Log[x])/(9*(-1 + x)^4)
	+ (263*x^2*Log[mu^2/Mt^2]*Log[x])/(3*(-1 + x)^4)
	- (25*x^3*Log[mu^2/Mt^2]*Log[x])/(18*(-1 + x)^4)
	- (47*x^4*Log[mu^2/Mt^2]*Log[x])/(6*(-1 + x)^4)
	+ (49*x*Log[mu^2/Mt^2]^2*Log[x])/(6*(-1 + x)^4)
	+ (105*x^2*Log[mu^2/Mt^2]^2*Log[x])/(2*(-1 + x)^4)
	- (2*x^3*Log[mu^2/Mt^2]^2*Log[x])/(3*(-1 + x)^4)
	+ (47*x*Log[mu^2/Mt^2]*Log[x]^2)/(3*(-1 + x)^4)
	- (46*x^2*Log[mu^2/Mt^2]*Log[x]^2)/(3*(-1 + x)^4)
	+ (91*x^3*Log[mu^2/Mt^2]*Log[x]^2)/(12*(-1 + x)^4)
	- (71*x^4*Log[mu^2/Mt^2]*Log[x]^2)/(6*(-1 + x)^4)
	+ (47*x^5*Log[mu^2/Mt^2]*Log[x]^2)/(12*(-1 + x)^4)
	+ (94*x*Log[mu^2/Mt^2]*PolyLog[2, 1 - x])/(3*(-1 + x)^4)
	- (92*x^2*Log[mu^2/Mt^2]*PolyLog[2, 1 - x])/(3*(-1 + x)^4)
	+ (91*x^3*Log[mu^2/Mt^2]*PolyLog[2, 1 - x])/(6*(-1 + x)^4)
	- (71*x^4*Log[mu^2/Mt^2]*PolyLog[2, 1 - x])/(3*(-1 + x)^4)
	+ (47*x^5*Log[mu^2/Mt^2]*PolyLog[2, 1 - x])/(6*(-1 + x)^4) );


cAWt2log = ( (-23*Log[mu^2/Mt^2])/(6*(-1 + x)^4)
	- (1223*x*Log[mu^2/Mt^2])/(18*(-1 + x)^4)
	+ (1501*x^2*Log[mu^2/Mt^2])/(18*(-1 + x)^4)
	- (209*x^3*Log[mu^2/Mt^2])/(18*(-1 + x)^4)
	- (61*x*Log[mu^2/Mt^2]^2)/(3*(-1 + x)^4)
	+ (50*x^2*Log[mu^2/Mt^2]^2)/(3*(-1 + x)^4)
	+ (11*x^3*Log[mu^2/Mt^2]^2)/(3*(-1 + x)^4)
	- (521*x*Log[mu^2/Mt^2]*Log[x])/(9*(-1 + x)^4)
	- (35*x^2*Log[mu^2/Mt^2]*Log[x])/(3*(-1 + x)^4)
	+ (50*x^3*Log[mu^2/Mt^2]*Log[x])/(9*(-1 + x)^4)
	- (49*x*Log[mu^2/Mt^2]^2*Log[x])/(6*(-1 + x)^4)
	- (16*x^2*Log[mu^2/Mt^2]^2*Log[x])/(-1 + x)^4
	+ (x^3*Log[mu^2/Mt^2]^2*Log[x])/(6*(-1 + x)^4)
	- (47*x*Log[mu^2/Mt^2]*Log[x]^2)/(6*(-1 + x)^4)
	+ (23*x^2*Log[mu^2/Mt^2]*Log[x]^2)/(3*(-1 + x)^4)
	+ (x^3*Log[mu^2/Mt^2]*Log[x]^2)/(6*(-1 + x)^4)
	- (47*x*Log[mu^2/Mt^2]*PolyLog[2, 1 - x])/(3*(-1 + x)^4)
	+ (46*x^2*Log[mu^2/Mt^2]*PolyLog[2, 1 - x])/(3*(-1 + x)^4)
	+ (x^3*Log[mu^2/Mt^2]*PolyLog[2, 1 - x])/(3*(-1 + x)^4) );


cAWc2log = ( -23*Log[mu^2/MW^2]/6 );


cAZ2y = ( 26267/720 - (17*B4)/18 + (17*D3)/36 - (4357*Pi^2)/720 + (97*Pi^4)/3240 - (2187*S2)/80
	+ 47899/(2160*y^2) - (5*B4)/(18*y^2) + (5*D3)/(36*y^2) - (16537*Pi^2)/(6480*y^2)
	- (67*Pi^4)/(3240*y^2) + (1557*S2)/(80*y^2) + (138673*y^2)/1728 - (115*B4*y^2)/18 + (115*D3*y^2)/36
	+ (179*OepS2*y^2)/54 - (46805*Pi^2*y^2)/1728 + (2191*Pi^4*y^2)/25920 - (8775*S2*y^2)/32
	- (179*T1ep*y^2)/36 - (25153*y^4)/3888 - (293*B4*y^4)/18 + (293*D3*y^4)/36 + (4192*OepS2*y^4)/243
	- (3066011*Pi^2*y^4)/38880 - (1723*Pi^4*y^4)/29160 - (34353*S2*y^4)/32 - (2096*T1ep*y^4)/81
	- (194638297*y^6)/559872 - (551*B4*y^6)/18 + (551*D3*y^6)/36 + (911633*OepS2*y^6)/17496
	 - (532447043*Pi^2*y^6)/2799360 - (6789731*Pi^4*y^6)/8398080 - (9946639*S2*y^6)/3456 - (911633*T1ep*y^6)/11664
	- (14522466673*y^8)/13996800 - (889*B4*y^8)/18 + (889*D3*y^8)/36 + (6368279*OepS2*y^8)/52488
	- (118241933791*Pi^2*y^8)/293932800 - (67926101*Pi^4*y^8)/25194240 - (2925810797*S2*y^8)/466560
	- (6368279*T1ep*y^8)/34992 - (54570207599*y^10)/25194240 - (1307*B4*y^10)/18 + (1307*D3*y^10)/36
	+ (570872359*OepS2*y^10)/2361960 - (2029933017439*Pi^2*y^10)/2645395200 - (7239949381*Pi^4*y^10)/1133740800
	- (251603607619*S2*y^10)/20995200 - (570872359*T1ep*y^10)/1574640 - (1063208614536751*y^12)/277766496000
	- (1805*B4*y^12)/18 + (1805*D3*y^12)/36 + (12896911007*OepS2*y^12)/29760696
	- (224755501439611*Pi^2*y^12)/166659897600 - (36214248841*Pi^4*y^12)/2857026816
	- (38704736958809*S2*y^12)/1851776640 - (12896911007*T1ep*y^12)/19840464 + (379*y^2*Log[y])/9
	- (473*Pi^2*y^2*Log[y])/108 + (537*S2*y^2*Log[y])/4 + (745*y^4*Log[y])/36 - (859*Pi^2*y^4*Log[y])/81
	+ (2096*S2*y^4*Log[y])/3 - (2021909*y^6*Log[y])/7776 - (2675*Pi^2*y^6*Log[y])/144 + (911633*S2*y^6*Log[y])/432
	- (125764681*y^8*Log[y])/116640 - (183887*Pi^2*y^8*Log[y])/6480 + (6368279*S2*y^8*Log[y])/1296
	- (582007307*y^10*Log[y])/209952 - (5771*Pi^2*y^10*Log[y])/144 + (570872359*S2*y^10*Log[y])/58320
	- (1894320169853*y^12*Log[y])/330674400 - (90301*Pi^2*y^12*Log[y])/1680
	+ (12896911007*S2*y^12*Log[y])/734832 + (293*Zeta[3])/12 + (7*Zeta[3])/(108*y^2)
	+ (23515*y^2*Zeta[3])/216 + (829*y^4*Zeta[3])/3 + (13835195*y^6*Zeta[3])/23328
	+ (397615297*y^8*Zeta[3])/349920 + (1258833641*y^10*Zeta[3])/629856
	+ (652608386137*y^12*Zeta[3])/198404640
	
	+ xTri*( 35/12 - Pi^2/18 + 167/(288*y^2) - (59*Pi^2)/(864*y^2) - (81*S2)/(32*y^2)
	+ (6835*y^2)/1296 - (OepS2*y^2)/3 + (191*Pi^2*y^2)/216 + (19*Pi^4*y^2)/1440 + (945*S2*y^2)/32
	+ (T1ep*y^2)/2 + (705619*y^4)/86400 - (56*OepS2*y^4)/81 + (1195*Pi^2*y^4)/648 + (133*Pi^4*y^4)/4860
	+ (2747*S2*y^4)/48 + (28*T1ep*y^4)/27 + (5700398*y^6)/496125 - (85*OepS2*y^6)/81 + (7397*Pi^2*y^6)/2592
	+ (323*Pi^4*y^6)/7776 + (1349*S2*y^6)/16 + (85*T1ep*y^6)/54 + (301947581*y^8)/20412000 - (1040*OepS2*y^8)/729
	+ (11429*Pi^2*y^8)/2916 + (247*Pi^4*y^8)/4374 + (36437*S2*y^8)/324 + (520*T1ep*y^8)/243 + (989334261383*y^10)/54460236600
	- (35800*OepS2*y^10)/19683 + (792413*Pi^2*y^10)/157464 + (17005*Pi^4*y^10)/236196 + (4946171*S2*y^10)/34992
	+ (17900*T1ep*y^10)/6561 + (127203034275931123*y^12)/5890419190656000 - (43774*OepS2*y^12)/19683 + (1948147*Pi^2*y^12)/314928
	+ (415853*Pi^4*y^12)/4723920 + (14948777*S2*y^12)/87480 + (21887*T1ep*y^12)/6561 - (3*Log[y])/2 - (5*y^2*Log[y])/18
	- (27*S2*y^2*Log[y])/2 + (299*y^4*Log[y])/720 - 28*S2*y^4*Log[y] + (737*y^6*Log[y])/3150 - (85*S2*y^6*Log[y])/2
	- (311*y^8*Log[y])/8100 - (520*S2*y^8*Log[y])/9 - (44136017*y^10*Log[y])/94303440 - (17900*S2*y^10*Log[y])/243
	- (25107931621*y^12*Log[y])/24518894400 - (21887*S2*y^12*Log[y])/243 + (2*y^2*Log[y]^2)/9 - (y^4*Log[y]^2)/36
	- (35*Zeta[3])/12 - (7*Zeta[3])/(36*y^2) - (70*y^2*Zeta[3])/9 - (1379*y^4*Zeta[3])/108 - (959*y^6*Zeta[3])/54
	- (22211*y^8*Zeta[3])/972 - (735385*y^10*Zeta[3])/26244 - (872851*y^12*Zeta[3])/26244 ) );


cAZ2w = ( 511/108 + (70967*w)/20736 - (789439*w^2)/276480 - (7905609661*w^3)/522547200
	- (395686053769*w^4)/12192768000 - (512333846610671*w^5)/9364045824000
	- (14309033383489567*w^6)/174795522048000 - (2364660797390805121*w^7)/20765708019302400
	- (688619234755061531527*w^8)/4568455764246528000 - (76967799579129762482419*w^9)/399972963849338880000
	- (243535674764752881989304349*w^10)/1019131111888115466240000
	- (71799654762024179504095277819*w^11)/247309149818182686474240000
	- (373939548067041058487316657497*w^12)/1079167199206615359160320000
	- (42105843110977512037230900679286179*w^13)/103323784320838180947445678080000
	- (170548324485946773903293525716891873*w^14)/360308581221384425868015697920000
	- (2962846694933196517018725633392552101781*w^15)/5446568637174935535191272496037888000
	- (777008703839707144020552455175996748637*w^16)/1254361261894833638407686999087513600
	- (1597*Zeta[3])/288 - (29047*w*Zeta[3])/13824 + (330769*w^2*Zeta[3])/110592 + (1608487*w^3*Zeta[3])/122880
	+ (424584413*w^4*Zeta[3])/15482880 + (181871877529*w^5*Zeta[3])/3963617280 + (2169832116397*w^6*Zeta[3])/31708938240
	+ (18079814580917*w^7*Zeta[3])/190253629440 + (1052012687892631*w^8*Zeta[3])/8371159695360
	+ (2684510312369843*w^9*Zeta[3])/16742319390720 + (173283022529352173*w^10*Zeta[3])/870600608317440
	+ (1683765071553992659*w^11*Zeta[3])/6964804866539520 + (2472904248563162653*w^12*Zeta[3])/8572067528048640
	+ (19354868227902351616601*w^13*Zeta[3])/57055681466691747840
	+ (3057135958166062881485189*w^14*Zeta[3])/7759572679470077706240
	+ (780693735214151989394011*w^15*Zeta[3])/1724349484326683934720
	+ (17883290756543000081479111*w^16*Zeta[3])/34689854331748582686720
	
	+ xTri*( 95/144 + (7*Pi^2)/432 + (81*S2)/16 + (11*w)/192 - (Pi^2*w)/72 + (27*S2*w)/8 - (817*w^2)/2304
	- (Pi^2*w^2)/432 + (81*S2*w^2)/16 - (497843*w^3)/921600 + (15*S2*w^3)/2 - (46765543*w^4)/66355200 + 10*S2*w^4
	- (176373749*w^5)/203212800 + (251*S2*w^5)/20 - (11921943571*w^6)/11560550400 + (545*S2*w^6)/36
	- (5969346325613*w^7)/4994157772800 + (67111*S2*w^7)/3780 - (271701691925533*w^8)/199766310912000 + (44039*S2*w^8)/2160
	- (442558806539774579*w^9)/290060683444224000 + (14513*S2*w^9)/630 - (17669710295838784177*w^10)/10442184603992064000
	+ (10489789*S2*w^10)/408240 - (4374702419154523197923*w^11)/2352972264099545088000 + (4245457*S2*w^11)/149688
	- (7211091262339149573392911*w^12)/3557694063318512173056000 + (114029399*S2*w^12)/3674160
	- (46857098317724813246200991*w^13)/21346164379911073038336000 + (3321311332*S2*w^13)/98513415
	- (6458577733615494124139035837*w^14)/2732309040628617348907008000 + (630442843*S2*w^14)/17321040
	- (288006828683543903974217295683759*w^15)/113707773034800539592114044928000 + (39603489847*S2*w^15)/1013280840
	- (42140620184251348977019006293031*w^16)/15594208873344074001204211875840 + (101590167149*S2*w^16)/2431874016
	- (691*Zeta[3])/288 - (511*w*Zeta[3])/384 - (6815*w^2*Zeta[3])/4608 - (139519*w^3*Zeta[3])/73728
	- (454553*w^4*Zeta[3])/196608 - (101005*w^5*Zeta[3])/36864 - (59901295*w^6*Zeta[3])/18874368
	- (121160427*w^7*Zeta[3])/33554432 - (9784868023*w^8*Zeta[3])/2415919104 - (43398037547*w^9*Zeta[3])/9663676416
	- (21184696521*w^10*Zeta[3])/4294967296 - (831029610337*w^11*Zeta[3])/154618822656 - (7195856152489*w^12*Zeta[3])/1236950581248
	- (1720866415707*w^13*Zeta[3])/274877906944 - (2122818619994873*w^14*Zeta[3])/316659348799488
	- (36212186819817547*w^15*Zeta[3])/5066549580791808 - (102560148815310149*w^16*Zeta[3])/13510798882111488 ) );


cAWt2y = ( (-190555*y^2)/4032 + (4*B4*y^2)/3 - (2*D3*y^2)/3 + (OepS2*y^2)/2 + (59891*Pi^2*y^2)/12096
	- (269*Pi^4*y^2)/5184 + (4953*S2*y^2)/56 - (3*T1ep*y^2)/4 - (14591467*y^4)/136080 + (40*B4*y^4)/9
	- (20*D3*y^4)/9 + (566*OepS2*y^4)/243 + (65347*Pi^2*y^4)/15120 - (2861*Pi^4*y^4)/11664
	+ (267221*S2*y^4)/1260 - (283*T1ep*y^4)/81 - (466249*y^6)/3456 + (28*B4*y^6)/3 - (14*D3*y^6)/3
	+ (221*OepS2*y^6)/36 - (17257*Pi^2*y^6)/3456 - (10471*Pi^4*y^6)/17280 + (22821*S2*y^6)/64
	- (221*T1ep*y^6)/24 - (301813969*y^8)/2624400 + 16*B4*y^8 - 8*D3*y^8 + (408368*OepS2*y^8)/32805
	- (28932571*Pi^2*y^8)/1148175 - (1136177*Pi^4*y^8)/984150 + (4102927*S2*y^8)/8100
	- (204184*T1ep*y^8)/10935 - (50414381*y^10)/1259712 + (220*B4*y^10)/9 - (110*D3*y^10)/9
	+ (2557331*OepS2*y^10)/118098 - (7651878869*Pi^2*y^10)/132269760 - (108075689*Pi^4*y^10)/56687040
	+ (68056531*S2*y^10)/104976 - (2557331*T1ep*y^10)/78732 + (243710208923*y^12)/2571912000 + (104*B4*y^12)/3
	- (52*D3*y^12)/3 + (23422156*OepS2*y^12)/688905 - (2505289373*Pi^2*y^12)/24111675
	- (237401401*Pi^4*y^12)/82668600 + (16577700379*S2*y^12)/21432600 - (11711078*T1ep*y^12)/229635
	- (365*y^2*Log[y])/36 + (119*Pi^2*y^2*Log[y])/108 + (81*S2*y^2*Log[y])/4 - (1592*y^4*Log[y])/27
	+ (91*Pi^2*y^4*Log[y])/27 + (283*S2*y^4*Log[y])/3 - (20449*y^6*Log[y])/144 + (1385*Pi^2*y^6*Log[y])/216
	+ (1989*S2*y^6*Log[y])/8 - (1576171*y^8*Log[y])/7290 + (4126*Pi^2*y^8*Log[y])/405 + (204184*S2*y^8*Log[y])/405
	- (2945201*y^10*Log[y])/13122 + (1589*Pi^2*y^10*Log[y])/108 + (2557331*S2*y^10*Log[y])/2916
	- (77602339*y^12*Log[y])/765450 + (1261*Pi^2*y^12*Log[y])/63 + (11711078*S2*y^12*Log[y])/8505
	- (6941*y^2*Zeta[3])/216 - (3445*y^4*Zeta[3])/54 - (42761*y^6*Zeta[3])/432 - (1512208*y^8*Zeta[3])/10935
	- (28623463*y^10*Zeta[3])/157464 - (10552417*y^12*Zeta[3])/45927 );


cAWt2w = ( 355219/15120 - B4/9 + D3/18 - (971*Pi^2)/630 - (127*Pi^4)/1620 + (1017*S2)/35 + (1377503*w)/72576
	- (B4*w)/9 + (D3*w)/18 - (971*Pi^2*w)/630 - (127*Pi^4*w)/1620 + (1017*S2*w)/35 + (21372521*w^2)/907200
	- (B4*w^2)/9 + (D3*w^2)/18 - (971*Pi^2*w^2)/630 - (127*Pi^4*w^2)/1620 + (1017*S2*w^2)/35
	+ (4335482947*w^3)/130636800 - (B4*w^3)/9 + (D3*w^3)/18 - (971*Pi^2*w^3)/630 - (127*Pi^4*w^3)/1620
	+ (1017*S2*w^3)/35 + (702052807523*w^4)/14631321600 - (B4*w^4)/9 + (D3*w^4)/18 - (971*Pi^2*w^4)/630
	- (127*Pi^4*w^4)/1620 + (1017*S2*w^4)/35 + (15124425915511*w^5)/222953472000 - (B4*w^5)/9 + (D3*w^5)/18
	- (971*Pi^2*w^5)/630 - (127*Pi^4*w^5)/1620 + (1017*S2*w^5)/35 + (1735522238796131*w^6)/18728091648000
	- (B4*w^6)/9 + (D3*w^6)/18 - (971*Pi^2*w^6)/630 - (127*Pi^4*w^6)/1620 + (1017*S2*w^6)/35
	+ (317797811220065237*w^7)/2595713502412800 - (B4*w^7)/9 + (D3*w^7)/18 - (971*Pi^2*w^7)/630
	- (127*Pi^4*w^7)/1620 + (1017*S2*w^7)/35 + (1794173093341581710627*w^8)/11421139410616320000
	- (B4*w^8)/9 + (D3*w^8)/18 - (971*Pi^2*w^8)/630 - (127*Pi^4*w^8)/1620 + (1017*S2*w^8)/35
	+ (3853693019844927136748713*w^9)/19598675228617605120000 - (B4*w^9)/9 + (D3*w^9)/18 - (971*Pi^2*w^9)/630
	- (127*Pi^4*w^9)/1620 + (1017*S2*w^9)/35 + (1299695907097540154692781*w^10)/5392228105228124160000
	- (B4*w^10)/9 + (D3*w^10)/18 - (971*Pi^2*w^10)/630 - (127*Pi^4*w^10)/1620 + (1017*S2*w^10)/35
	+ (107685246255537050431343158511*w^11)/370963724727274029711360000 - (B4*w^11)/9 + (D3*w^11)/18
	- (971*Pi^2*w^11)/630 - (127*Pi^4*w^11)/1620 + (1017*S2*w^11)/35
	+ (2044063319588080765333940862499*w^12)/5935419595636384475381760000 - (B4*w^12)/9 + (D3*w^12)/18
	- (971*Pi^2*w^12)/630 - (127*Pi^4*w^12)/1620 + (1017*S2*w^12)/35
	+ (4167275969236400018356648888457371*w^13)/10332378432083818094744567808000 - (B4*w^13)/9
	+ (D3*w^13)/18 - (971*Pi^2*w^13)/630 - (127*Pi^4*w^13)/1620 + (1017*S2*w^13)/35
	+ (546969361411928328019592910433985051*w^14)/1171002888969499384071051018240000 - (B4*w^14)/9
	+ (D3*w^14)/18 - (971*Pi^2*w^14)/630 - (127*Pi^4*w^14)/1620 + (1017*S2*w^14)/35
	+ (1823574584679174837066394396214380097039*w^15)/3404105398234334709494545310023680000
	- (B4*w^15)/9 + (D3*w^15)/18 - (971*Pi^2*w^15)/630 - (127*Pi^4*w^15)/1620 + (1017*S2*w^15)/35
	+ (24244523376974087645387659003968713295371*w^16)/39801847733201451987936222086430720000
	- (B4*w^16)/9 + (D3*w^16)/18 - (971*Pi^2*w^16)/630 - (127*Pi^4*w^16)/1620 + (1017*S2*w^16)/35
	- (347*Zeta[3])/48 - (24793*w*Zeta[3])/6912 - (7343*w^2*Zeta[3])/1080
	- (4089049*w^3*Zeta[3])/276480 - (93329809*w^4*Zeta[3])/3440640
	- (86539961381*w^5*Zeta[3])/1981808640 - (510070193029*w^6*Zeta[3])/7927234560
	- (302763492319*w^7*Zeta[3])/3397386240 - (70533235053937*w^8*Zeta[3])/597939978240
	- (360819195233983*w^9*Zeta[3])/2391759912960 - (4671445786096547*w^10*Zeta[3])/24874303094784
	- (159341274326469929*w^11*Zeta[3])/696480486653952 - (15255097767409938793*w^12*Zeta[3])/55718438932316160
	- (9209430184313931759557*w^13*Zeta[3])/28527840733345873920
	- (104166049101780670814053*w^14*Zeta[3])/277127595695359918080
	- (119982735766868716296227*w^15*Zeta[3])/277127595695359918080
	- (408052782047813531682769*w^16*Zeta[3])/825948912660680540160 );


cAWc2y = ( -47/9 - (1502*y^2)/10125 - (Pi^2*y^2)/135 + (1245679*y^4)/37044000 + (Pi^2*y^4)/1260
	- (542*y^6)/496125 - (37049*y^8)/864448200 - (211993*y^10)/68176148040
	- (781477*y^12)/2597186592000 + (28*y^2*Log[y])/225 - (1303*y^4*Log[y])/44100
	+ (y^6*Log[y])/1575 + (y^8*Log[y])/31185 + (y^10*Log[y])/378378 + (y^12*Log[y])/3603600
	- (4*y^2*Log[y]^2)/45 + (y^4*Log[y]^2)/105 );


cAWc2w = ( -2833/252 - (5*Pi^2)/756 + (405*S2)/28 - (5897*w)/630 + (11*Pi^2*w)/1890
	+ (1377*S2*w)/70 - (1619*w^2)/140 + (Pi^2*w^2)/1260 + (2781*S2*w^2)/140
	- (119*w^3)/9 + 18*S2*w^3 - (175*w^4)/12 + 15*S2*w^4 - (236*w^5)/15 + (56*S2*w^5)/5
	- (2258*w^6)/135 + (34*S2*w^6)/5 - (99767*w^7)/5670 + (608*S2*w^7)/315
	- (1249609*w^8)/68040 - (1793*S2*w^8)/540 - (11667533*w^9)/612360 - (30235*S2*w^9)/3402
	- (143401*w^10)/7290 - (18551*S2*w^10)/1260 - (2043830911*w^11)/101039400
	- (5835079*S2*w^11)/280665 - (12568757687*w^12)/606236400 - (91136677*S2*w^12)/3367980
	- (250502263507*w^13)/11821609800 - (314381027*S2*w^13)/9382230 - (1072773411439*w^14)/49650761160
	- (3161575915*S2*w^14)/78810732 - (9096508795631*w^15)/413756343000 - (1539024184*S2*w^15)/32837805
	- (3991347897041293*w^16)/178742740176000 - (381238206523*S2*w^16)/7092965880 + (16*Zeta[3])/9
	+ (32*w*Zeta[3])/9 + (16*w^2*Zeta[3])/3 + (64*w^3*Zeta[3])/9 + (80*w^4*Zeta[3])/9
	+ (32*w^5*Zeta[3])/3 + (112*w^6*Zeta[3])/9 + (128*w^7*Zeta[3])/9 + 16*w^8*Zeta[3]
	+ (160*w^9*Zeta[3])/9 + (176*w^10*Zeta[3])/9 + (64*w^11*Zeta[3])/3 + (208*w^12*Zeta[3])/9
	+ (224*w^13*Zeta[3])/9 + (80*w^14*Zeta[3])/3 + (256*w^15*Zeta[3])/9 + (272*w^16*Zeta[3])/9 );
