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H5LI$LH5HH H5HA$H)H5HI}HHD$HxH;= HI}HHD$0HH@H$(HHHD$8I}pHI}@HHD$8HD$HL$IHD$0H@HL0HHH$(H8[]A\A]A^A_w UHD$0HxLw  H=t]PHt$'H=t"HALHL$APQۋPJHHHHHHHfAWAVIAUATIH5USHHL$L|$PHD$@HD$?LHH$L$@L1dfLH$HxH;=Hl$@fDLHLHDŽ$LuLHD$HH\$>HH5HHHD$I$1HHJHH LLH$HQHH$HxH;=HD$HHxH;=IH1HDŽ$HDŽ$HDŽ$HH$1f$HHDŽ$HDŽ$HHH@HyH$HL$ LHD$(HHI}HH$HH@H$IuIHH\$H5HI$1HHJHHL$H HQHHD$HHxH9Ht$I}H$HzLH11#sCLHdff*YD$@^Qf.$I$LP(H5LD$$LYf(H5HHD$HIHH@IH~{8,HH H@0H;HI}HHD$HxH;=HI}HH$HH@H$HHH$I}pHI}@HH$HD$ HL$(IH$H@HHHH$LH[]A\A]A^A_Ëw H$HxLw H=PSH4$EH=P;L.H=PFHt$H7H=tNP H4$H=tcHA@Ht$1PJH뱋PJHx1PJH3PJHHL$APQHHHHHHHHHHf.UHSHHHHHHHHHHH[]ff.AWAVAUATUSHH8L%I,$L-Lt$(HHl$ M$$HT$HH5IHLLHt$(LHVH5HHHHH5HHHH5HHD$(HxL9HD$ HxL9LHH;tHfHl$ HD$ f/-Ll$(;fDHHXD$ f/D$ HHfD$(f/v5f(f^f/vfWf/v HD$(ff/vHH;QLLPHLt$(H5LHT$LHHT$(L-HzL9u(I,$H8[]A\A]A^A_H=tzJHl$ D$HD$H=tUP6L)H=t7PHt$Jqr녋PJH몋PJHHHH@AWAVAUATUSHH8L-Ld$(MuAH-LLt$ M}HT$LH5HD$LLLHt$(H|$HVH5HILH5HIH5LHLH5HIH5LLH5HI!H5LHLH4H5HILH5HHD$(HxH9nHD$ HxH9/ YHѣHH9HuImH\$H5LHLHHT$(H-HzH9=I}M}Ll$ HT$H5LILLLHt$(LHV9H5HHD$(HxH9HD$ HxH9fIH5LHT$LLHT$(H-HzH9MufHHLHH)HHDHD$(H8[]A\A]A^A_H=JHt$ D$D$H=JEHt$ D$D$-H=PLH=PrHt$cH=P_LRJqrJqr;H=tIPHPJHHIELHD$0HH$HxH;=t Ht$0H|$@HH;=t Ht$xH|$8HH;=LHHH$HxH;=t Ht$vHD$xHxH;=tLzxHD$xHxH;=t Ht$vYLOH|$ HH;=tHt$0Ht$x$TH$HxH;=%Ht$xH$HxH;=Ht$xI}IGHL$HL$HHIHH$xI|$HCH$LHI$LHH$xH}HCH$LHHHH$xLHD$8HxH;=t Ht$7LHH|$HH;=tHt$(I|$HD$HL$ HD$@H@HL@HI$HH$8HI}HD$HL$HD$0H@HL0HIHH$(HHD$(HxH;=t Ht$'LHH|$HH;=tHt$'H|$HH;=tLLHHD$(HxH;=tHt$'I}HD$HL$HD$0H@HL0HIHH$(HH$HxH;=t H4$*HD$HHxH;=tLLHH|$HH;=t Ht$LI}HD$ HL$(H$H@HHIHH$H$HxH;=t Ht$HsHHD$HHxH;=qH4$LcHD$(HxL9t Ht$.HD$ HxL9tLHHD$(HxH;=t Ht$ HHD$(HxH9tHHD$ HxH9tLLHD$(HxH;=t Ht$ HHD$(HxH9t Ht$|HD$ HxH9tLfID$HH$HHSHHHHHtHH{ HHC HH߾[ - does not meet accuracy goal yet Will return 0 and hope for the best. # b FT of form factor num anaNorm = 1/(2 Pi)^2 Int_0^Infinity dq [q 2 Pi f(q)] = vs. analytical = vs. estimate = Fourier transform for b : exact : analytical : interpolated Grid in impact parameter space: , will be in separate file for plotting. start evaluating in (naively) Form factor doesn't seem to converge, will exit run now () in steps: i = , b = : from : exact = vs. grid = . Use now steps --> delta_b = - did meet accuracy goal. Error in ): Out of bounds. /LnGamma.dat/IncompleteGamma.dat /BesselJ0I0I1K1.dat/FormFactor_Q.dat# q FF(q^2) /FormFactor_B.dat/FormFactor_Summary.datFormfactor(0, ) = vs. from approximate FT(0). bins up to bmax = /SelectQt2.dat/FF_Q2_Analytical.dat for steps with size = (bmax = with initial steps, accuracy goal = ; steps up to b = ;#e  )3;GU,,,,,+++8++, + A, + + + + + +A,+,+,+'$,'+d+!'m,C1+      ) %kGFb >          C= fwf1);>"i | 6 %   /) aAWIHAVAUATIUSHH(HOH/HH)H)HH<IH9LHT$HL$HT$HL$IIAIMLM)ADO<I9HLLL$LD$HL$HL$LD$LL$I9t4LLLHu!L+L{LsH([]A\A]A^A_HfDHH95E1E1HH@I9u뛐L4UH=SHH=Hl$HH5HH5H=HHH5HHH5H=HHH5HH5H=HHH5HH5H=HHH5H[]double SHRIMPS::Special_Functions::IncompleteGamma(const double&, const double&) constIncompleteGammabool SHRIMPS::Form_Factor::GridGood()void SHRIMPS::Form_Factor::FillTestGrid()FillFourierTransformGridvoid SHRIMPS::Form_Factor::FillFourierTransformGrid()N7SHRIMPS11Form_Factor13Norm_ArgumentEN7SHRIMPS11Form_Factor11FT_ArgumentEN7SHRIMPS11Form_FactorE v S@V6+WUL;8@͍4sS?־?-DT!@ư>-q= @"۞gV`H@\ceAYvkAB*B橳p@@#bAAV*BP@T!?;2u>Q)d>74>e> Q?)y&x>>a~"?2H?dCm0_??$@:0yE>E ? v S@ ?@' @I@tHZr?Ix??,?N?03@$ @;^p?UL+ߐ?Z?8V?TPÂ?JNY?Ւ+Hub?-5?4@Y@0@II0D! 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S ?/\ ?/ne ?+es ?. ?/ ?/n ?+e ?Q ?/ ?/n ? ?1D ?/M ?/n[ ?or ?  ?/ ?V ?t ?6 ?b ?/ ?/ ?5 ?/I ?[ ?cg ? ?/ ?/ ?/n ? ?/ ?/n ?H ?/ ?m; ?f ?/o ?]| ? ?/ ?/ ?/n ?9v ?/ ? ?/< ?/[ ?/u ?`> ?/ ?/ ?/ ?/ ?/  ?/> ?/b ?/ ?/ ?/ ?/ ?/ ?o  ?/" ?/8 ?=P ?tY ?6b ?]^k ?x ?C ?/ ?/n ?+e ?* ?s ?/ ?/n ?+e  ?Qc) ?K ?/k ? ?t ?6 ?]^ ?b ? ?/ ?3 ?t< ?6E ?b] ?6f ? ?/ ?/ ?/ ?/ ?  ?/) ?/n7 ?X$X ?/f ?8 ?/ ? ?/ ?/n ? ?/ ?/ ?/+ ?/4 ?F ?]rw ?/ ?Q ?/ ?/n ? ?/ ?/n ?% ?/7 =pHB ?/J ; O ?y[ ;R a ?s ? ?H ;  ;  ; ? ;D ?@# =N6 ; ?AG =0O] ;(fAn =0Oz ;(A =O ; ;A =O ;] ;B ; ;BB3B; =PH ;MEE`B} ;H BBSB =@P ;k ;mB rB =pP ; ;#BKBS =Pd ;<m ;hrBB ; ;BSBE? =H/ ;8?U ;/_?g =Ht ;R} ;jD =@I ; ;{jD =I ; ;xD ;% ;JD ;o( ;-DB ;JDf3@n =I ; ;3@ ;H ;~ ;3@ ;3@ ;7@, ;5 ;3> ;kG ;3P ;UE@tE@| =I ; ;E@ = J ; ;@H@ =PJ ;ci@ =J ;i@, ;6u@> =JK ;T ;Q]De = Kr ;{ ;D =`K ; ;BD ;| ;"E ; ;"E ;!8D=@E =KV ;3_@| ;|@ =K ; ;=D =@L ;1 ;g=D =L ; ;KD ;$ ;6.EF ;[O ;TEi ;qeD@ =L ;@ =L ;@@ =0M ;7/A /? ;mI Mf ;k l}^AnA /A ; ;A ;H ;# ;,AI ;&RAk ;&vA ;I ;m ; ;m ; AA ;K  ;n A ; ( ; 2AK ; \Ad =pMu ;!~A ;M!A =M ;p! ;!D =N ;" ;="D =PN  ;s" ;"D: ;"C ; #MDe ;1#n ;V#sD ;{#DA =N ;# ;&$ ;$C ;_% ;% ;%C1 ;%: ;%CCfCuAAB =P ;&C ;U&C ;x&& ;&/CR DaCz C =Q ;& C ;'C =`Q ;?' ;'D =Q ;' ;*(D =Q* ;y(3 ;(<DX ;(a ;)k0E ;C) ;h)0E ;)D"C ;))C =0R  ;)mC/ ;)4CFdC^mCtC| =`R ;#*C =R ;F*C  ;l*  ;* 3 ;*< ;*A \ y ;*  ;+  ;?+ ;b+   ;+ - ;+7 P ;+Y ;+^  n ;6, n ;Y, z ;|, ;,  0 ;,9 V ;-` y ;4- ;X- ??@3@)9i@WAnC   $  =? 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