From f6326f1c24bebb2a4042ee0dc9d9ac489f56bc8e Mon Sep 17 00:00:00 2001
From: Andrew Lorimer <andrew@lorimer.id.au>
Date: Tue, 28 May 2019 14:44:26 +1000
Subject: [PATCH] [spec] minor editors; add inverse sin&cos graphs

---
 spec/spec-collated.pdf |  Bin 452801 -> 464037 bytes
 spec/spec-collated.tex | 1720 ++++++++++++++++++++--------------------
 2 files changed, 872 insertions(+), 848 deletions(-)

diff --git a/spec/spec-collated.pdf b/spec/spec-collated.pdf
index 6db681c27b7f3febdd4796c27e81035d35425d8e..6e6dc208768da9be5b522be916a5644b69d5ccf9 100644
GIT binary patch
delta 91419
zcmV)gK%~FH(Ho_y9I!hN1UEP_AeXTT0VjX$J=t;`M{@7@ihcyF?cTZ%*&AVsD=}6f
zc^9M{Yll`3!@&?7Eij-4fF$bcomtg&byxRXAVakMK+Kh0m6eruW)(?u-H_(R*%#lP
z{qZZ)*v=}Zn(y8;QgzDm#!wEg&39ML_vin8VfguKvAt+H=jW99*H`Z@T4v5y%k_Wa
zW_|x~(Nd-rKYzBl+OB@_Am7|=*SD+f#Sh<o{l~9_%4Xq;c9IxC!OcM7X+p^P^S^%k
zw{O1uFaPv^{O7k{eEISfK7ID(cV|DHQ2-|mjVKZrkBDY@d-nYgq`89MzHUgzt!aL7
zkhhI6v@;go-ZZbyF3(85XsQ}YJ1c)B%a*OR>=+jwtLJyO?`~GV0ybKn!)iG_zq@(A
zxx0lG-}^=7lp{^cRL3;;Pyc1Jym`D@c{nQa#mkNYHTt#xgAg?y3{WFFfV{cuX}`F+
z!8hXk{_f`S;ewv8?>6^;@L#QAzV4zG0^Z&(uGgEz_WhW4ns$ooMhnrIdD?$5K+`G_
zi8taDLplmus2S^&(H_%RkGCGvyEi?eKRqtCtDahvW{+zP#K-ZtlK$b}Jd|!!XEir&
zTYw6*5gn!dp0F{gVCM{P+6?Hk%5?aS2ZAnYGcl!h%%p)gbTQMPDl<{iNgB8JfJGHd
zGF}xh3K`>6tm_{{k_tw=Gg^PdwXes67+`*z4MN9A`!VL}(+U{KfEd6ExeOF)nKo0H
zQ2{(RAk~24Muy*aZ|lU;Oun=UOmwHk5R+m<3RKcwoQTb|gc8}IZaPUqLBvF(EbFwj
z69T$?e2qJFUYAi2ai(@k4VVgGcn8BPl*5JCrp=&|&MT%fo#Bx>ug8D03DB;!*(x%c
z0Uf}Bi>e@USy9$I5zmqGh#$y=`;eRMOK!aj>qP}^&}53UIq^Gq$5@RxLJjeq5e%?3
z9Xm}fC@f5%WN4h*_(}h~{&{^5_O!A}p*yJ~9sX8hI&BWo!4*yCjY6&&9M@J2jP9t6
z^ZmJ|Wh9eNfDap+gz0}VE^A~l1=~Lj9xY?6%8XQX@OyxLS;I#O`XT62XH*5!0p8~+
zoN8eRP~8gLQ_6cE>*eZpvEE#HzZxAyt!UE%Q&`@+o)2$VciYvi`yF^!5Y^;Af3te1
zQO|aOaatLzsdCCXmfZGUm_Zr~2$2-(^V%j*8<_$eR%=<dq!xc%C$vpt{NNYxs|G9m
zSh83%3&dnD6A^XSjO~Gnd<wUNjd!kelEpx~pcAmZud5eE#k{uD_K<b$iPEGXafmQL
zp`9W~+JeRhK>{u}Awv5K<J!gYAw*Z1*bMD5XjG-=wh81@?b;@gWx?lZVmq2R4|WG^
zfCfjvy}apB#rJ<z36VepX+OM~Vmm|wNKH!qph{2K5D5Hz(EQYLy{{a2E9+i}=K~D4
zD^39EG})yeasOu3V?mqelPoVSxSgQZPmIqQwT(33SrHpj8k-*<uNMz1ztZiU%i-KP
zd(d$3io~=j89PNo!}5_mqkPX6HIv4*Bj#LqnYpi%vAlnt4-XWVJHi9t3K}>4^}6n8
zr*w~_Q{nv$Ot9u-2`u7p3SNN$W-Yezb-&kdD;P2kfgYX7SqNAr%Bb_3`<z{coZOfu
zgIR2@#w^ZY1ylo%1Fv&6$KpUY!b%1&u?{0C*(t4_8u=|q3A5ZM+c48MYo(+j9kKdg
zk>#|Khm?PuLXgv^P(nyjBrIWdCbBN<sY_C#JY$yfp=Q@x|45Of+|<O)mgDAn;yxx1
zDhk1NJlVISr7ik~+p6|X@#wPdy?}U_Ea+gY79X)JAGTe6UZWOhLklLo<vyu1w<vq?
zqA=5F4dwl!AgEWJwlrhTlE)}Gzo^WGCg4Pjg$936h&gY^#|4YoY_>R(f*C=&rq}>e
z5oilKP5F@CV{%i`5n+ZjA9z2KL6{F>M$FviKzxwGkk5Ry$Lfh2o7nB2z?ck1<Tc`<
zB?NC&C@@)OPCz-BN?~R+4z&Vw5>QVXh{07UpM_@X2xvOkEJNdBox>1|5CgT|Qo#W`
z*0g^DLW`L4rF!ttWbXIX;<mTyw_aMW9&aA+lSkvSeSHBT(`mCf`3XP?b~Yps4?*eK
z_WJR5wYdOfyyg(+_p5h{E%+Z-9*x)d+xxM`#te;>;2K!Q%1jq2a?&<;Myq>oStnuZ
zi3H-#?mY(UgPqUk!kw4QG~8N<1xmRAaVmf0-6%v|a5ZP73rc~Twe5Eg%}zzRf~AW~
z-PA_oB--yxUC(ly#X=Nny2H2jFK>EFuvz7Wo}pVg9c5bBU_MMOmwG^$y)*wcr%LDk
z`X6G5=h3}GiVx5$lBh_~T>)J!T{{Tgg*l{T;FmGEVGM1F(8mkpi}lYaaE=Bv>>YnS
zU*EpFSufWQ^~jf`h-oi(ftF##&?g5=v9G5oC!ICX0U0uoKlq8?JZ_e#)%s=K*Mnq|
zk|n1b^xrCa$ww@h&@Mf=e3>l-Tkx*MJd(-n{`BTcm-dCg02Gnld-LO3UqzJ<)R{=K
zNuWMs$E<DOUx8QKW<XPPlye%u!1I5RQ+{z8vJ$yq34+fFA#iXCm?mO!F_*D)QWt)|
zS+9EfZTu@RJw5NgTdudun^iT-0oL7uqf|s>zt$=|3gVCXf(e#}MNu&MY*$k7eYKV(
z*p8WM#k8>t=;Z-B7G%^(j8rRAAg^r>_+xEHJFR9zZeIl>#R$1WjYS;>D}{g9ZQ7y6
z1_-d`1jMkCT0Fp?_5(2s^95h8;t-;kBhMKTT{}i=n}QT#prYjDrT_<NhyhyzHbA6|
z!P@&-tL@JhQl4XnN)f6RvtUirIamB7=L)18+*|>R2bCoC3Emas3|7NnBn+nMjAkJ)
zDEd~i^sRuc3|4ZHTd5l=rFefsewR#_)VKmqD6V!<F-sJ=!sLo?x)mh@+9{c@f2%hC
zNJaN{ewH=+$dl^qeV@ns-uD4d?FxMG^)dzrx5zq=H;ZZ@40Z?OdLIb0!|bLgSEXTO
z2s_38Ue)Vr%1zi|#;qr+0k5q`@m(ztWE}^(F%EE&&qji>n-2uTP~d-x8Oe4Oz*%Rs
z+1cxpLG97&BWh6ss-?)q%bMB)bO9d*c81Ir(IHm0hR@W{!86nl4>5}Aq`~5bII*ER
zFH%|9IS6_LMVC9(-HWaj=Z~AK1xAqI%{?q`e3C1qq}>PC#-dT*U9Vnm7dyN1o`DV!
z;@tNx#%@0UC60x!SF3;P?P^u^SU}&U<Wf~X37X_`vGD`?%<Ia3@MWC!J%+$c$n#!r
z-_@iX6p7w3TjrQ-ut(GBLWUZ|3~DNV;@&K*Hx)++Oc_bV#);Z({QYx3mq3@%wSHMb
zr={Qfx%2%5plO8Frx&o~hv>6dRGne;MDoOPH9`_#XET@s>L7oob)cmpRj!i2`0Jh7
zaNm?uBK`4N=k`UMeX5A_JrS>kXr1Jl47ONXbua4t^NK6MVF}`h3fxoCp^%p`A@-D)
z;Nxj9QbagIK|)9}7a8Vt=!0ZoV8RAl^RJ%l^)WF4NN9~upLS4QA5>SyjQo*4Y5$v=
z+A5%)q^!1AgW!Lf7K_-k<{i=%S+b*W2{gqbr>1~}pfQ<@<wW0%f3w)E?yDn#yAzxp
zuCW3R9;f22LI>W?PYnRRXdLvJb9f|pJoxpc`-{OTxcL&8y+beP41x+Juz1^{Cv^78
zL4g<GzQBL@9)OIXm=l5z%Ugu`zWKp@x&l1DhJQc0s7`+~2GJ5sOM!`Rk+{lY`#UDP
z6?o4rR(CM7hXo5`Wt?T1erm&S@#!``9;Rr+9LwfabJ>K|A?iJCjPYHf47Sd-84TAH
zXLifUs1`<Ou?C{SX;X^2^9(S^$V=>D0!ZJ#Hr0v?PAON1_GRTeK9~+Ly37#n*BqC8
z>F9!sOxu5c>%R!w9=AM@rOjy*_x;n@bMUjV;BGPha@>}42~nPeHyRU#MpySd00kId
zFSwoFbbWX;ULod#`O01QYi{GBF9Tt!e*+1C0=^Otu5El1nIWSo1886yP9dyPM-tT%
z??x&Mww>@u)Y3-xPyr}alM7l5pav4qW7{TlFDrk1qEKxz%mp(aBOaj}u$Ks|c&n+;
z3slz>pftpPEYv(tPsx9XViIQEty7pFc#M989tJt=VJH+`pj;wvzR&#*wrLCFJ_CAa
zDdF#nv+qGKSz{nj46i|fRk%MFiNYEN%bUFoua^a10XCTUZME~uj^ita2^CnNl$~K_
zf~|i%P=HB1QBbf18W6BYHDY>M67I4YEb$bo;%{Revo}?NoZ6~Ja(8g?I1Qx0CQ^yg
zsvs1g6B?+83P364RcN3AR7qHmYnzbWP1t#bJY>ngH)orSJlpHWzj+Bh=DX`R|Ni`$
zo9@2xAD4^p(UT?3<~;&E{HQ>^Vq;c#&B1@d`z831!{6KC0B!!{GJ2lK+X12q+Gewi
z07hdBCV5*d@rxm`Gp>TTQG&q)<0;LNOl5cnOo0BO?5vd&Ow~gLph=B41RMx#k8c|h
z_6qNEN|R}D6~M8oeh0=#fHPRUDWSs`OE)|f9Q*$Q5SH*XaCdq<eiNR@=dv&R0pfp~
z5q$h+>ChYwo6sAelFj#af)ZaiB5j&n^wJ*o5mcLnP<{`K^UPp`z!z=cBg`ugZ%g?0
z@#bNTEeMNHye~V0h8+ne>yfWzMQzHO9*~MOlShf3KmU7ZY<Y+%ic~?*<7P~YQ<`@!
z)oW)G^X7n-V%Rf2d$>V#me?{AUsQkdD3YDQNT5}P&EoKx&L7{B+%gE=^$|Pv?CNTb
zgs2sa1n}jk!{Xp}TwfE(V0OA~d(Fh^*)6WigcBQwmelvVE26L)0CNeT6g3g7hk(b4
zYZWI>Uq+9mf38grRy>w+aEHXd?8e~o=xL}6y4*Z}b;XHV#glcC?(Uk_cC>#>1=a#X
za(Ou2`sd~sR1Q8tw-E-HM^AGc-B`WqB@GA)Y#G+RLze5+Ke5)edRXGi+x6z!C%l&V
zRTS6T#k;qC+yE|YS?dxI?)EYFH?bl#r3hRPttg*5L=8M;Dre6!%(8l{GeuOP*gu(Y
zz(6ilk@h@sI)|Fxfm(4pLw|p1%J!W<bicV;FCT9feRuBb_5BKKbTP{@slUP9;cnY3
zJ)(E>33D-f?%Hj&t4gH)%%@HYPEk%<F#fbB-4yMb?^{VowK=IceRKMS6?=9!nW_3u
zwa=o+K<w<WI(ZSb7LDS<gCA=?8Yk>jAFZesvkCqIZ*kOQcv_Ec{d#`~xyM=g2=i;T
zmY-UFb|;n&xND)-YEoVfL5{vJXTE)~1;@6dE;miVxb~@-7puG5)x&nZ{2Xs9lIN?R
z9@kfRm(l&hVsimnv2PoHv%R~mN}x{`2Gsfz*XxQs1QW}^&!sNmDMWAJp1UT^`@QX=
zdKxWpT0!-YM(KehhBAMnETl0X3H8CQ*0!t_RPM{9%No+0(#lj7ob$P+w3s=FK5Q<`
zkku1M6|Nu$(s9~~6XK39wpeRrACb*YyFcnfAJv#RRbC*muU*{9n<Xhsx|Zz}qjb=T
z=U=P)X30TDX;Gs`=10uk>2+jFYd(-~q`||2=~PN}<(O=jO$LAWzHX6=8<(EYBo9|F
z_t1K3Kdq;a(0Zk{Vqk8Fw(fWjVLgGqxpOBQmldfIpeK`y{cH=dA{A4VX9P@{Iq||D
zm0zIqZ{c1o#&&gL;PE@WE`?!XO4xlmG0Mb0vzU#W>%oxN6^w1+pH2^ktJ3k)dN7o9
zo^;D3o(eGaCX9a`D8PL1E{wr^wc;eNwqbxF<U)Z6q_UXX`S~`Cxb>e@8-@bo?JM-h
zv<$$*c$%6s1_-cvA4U%pVD^ap<w<=QgZZj`7-`k9B0W<tC15Btp{N-ADBJ6PxR)=^
zS}fgKrGlCWWQ)vFFp2xn=Bi|dTcjicgBwbT#hxJCT_b<ca4~_5hJ!)4CNNR2SjjBm
zr#Ac+9&Y2)VS+Zyknzf}{5eB_Qbkfuh-~7UOk}j%IRDa?A5nBDH7vdPG^mm)#<8l)
z%Brsa*v3*<p<CKv**N2!`7(1F=El|3-u!>T`gc;W2K~ZWBb*m=oGr!b2*cc<0)LHV
zT@ZPFPf&k6ma4&(G03=cCB6izIz!nBB|br|J9vWrlQAkg05mEP0p1z@mjkoI@uWr|
zQ7n-U+!D|^#vS{T_SiNZynhI{mEq}-RQhMwQsWewTa*XtVKOIHW=<?%oF2ie>CDiH
zEe9RmwAzm%GZ=7iMBZK1pQPd(k6&sXTzcxxNHTwEX7^ZFci5Q;^o_@REc1h;QV#Z*
zlWa;H3S%uMXeXJN+~k64L*L5nUD~?T_BFB|6nAX;7fhVF>wLWEg^#qO3jCb-nuCS+
zPB{#IZ-)c4`IGoWgp3eX&^DW81TY$7FiAz73>SY{jV?wk@1e5+f*YIkQ*5h9V$p{|
zZ5DqAdAZ2rKyaNwZ9uSu7vq^e41Bq`fGF^N<=T0nfe+LvQQ&Er$-RQ_J<CLU#gbIH
zCNj!E5SZAjt6zX`fsK&=hno72Q`{0bluKuzEm#Xt4J-msfO&#=lFbDc!}+G$`Ul};
zrOWbvcQ|=u|ED0r-B#qz&`UOvMd*P7%!hvtCx`P*hm&H^;G9CH4pHdvAGnsN<%=&c
zhNPmS8hhq?)qtvkD!iBlZ&SrP6jL~f*JEltrVJZs5w-A|eu1aCV2<-(&`%?pDtO7C
z@I_zd=+g|~#kiAd5Gje&F<81f#O+c;IdzA~r*7#;aKs%9pYg6ZSV2DLU4@|-UT1$W
z<y{5r6Y@FFdE&H@I+y9#ScQ$8#cA`{FN-qsun+mM5B%KQ{X)O-oUAh#nvOols7qtd
z0|X)|#tTE_ks!mHiKG$<3`iy^BiTsto9MlTFH#T~$7#p&<w0RYE5QZKv%#{pc}H%v
z{x62!*MPT8M-57dao49DsVM!OL@j?MJVa5I5Rur<;MKU`z-3poRKte|D&4Jer-X?9
zl0#(RaPgcO>r{__hJME1o<NB{RVq46@pdQdUNgs@BZHl0Xzvtgr|fi45y}Oi9_DG{
zLzTOmeI={V6L<?g&*Q$zu7UpOxE76)fZ0h}DUJm63ioV^YFG;{0~!ma3a@|K%HUO(
z(W}IZ5_Sf!;Bs_?@IBVCD|W?^uxOXBW5j)f4IL=gp05&H<raO18IQ5-evs%g5s9K1
zRAu}k1)m@x1nYGvrVRR~h;z}J5a)gdFpS!;A3F^dzKNN$@I@BuhH={Qd~Gpdz$*g`
z$Y;al3!KrHJLxqzYvjl1TXlbTi2Y!w%525{XCu$2!Kt^F{*6n6gUgIDOU!-y5Km~l
zCXL~pA)K+okE^A^(?@3T68H9Zo)X`c+6M|~i8({l5hYwY==ZveeUG|f(<au(xek}M
z9bv)+^$p+dy0Bz=iVR@@>S6MhlfvHMX`|suhhiXAW;a4MrO@rh{U3is<^6;uHXTcy
zEk9PRgH8=`f2xdNI-3sAew>A%g+>d-RW!2$OKnmY_PR0}czlNM$mDW&$6vm#vhlyz
z#o<|K&rFGzE^EqVK3al-h4X}v-;eYtnKPUi$s#&+cI<(An7KVrolF;0RbuL5pn(N;
zt4WKgxqlKI0kHVsOJhLJ@wgS^wf~y=CU(5)yIvgVp#spvdInJAQ@n_6L^c*YCXTy>
z)MA_E7Dssy=59^Kst$PW)jmH!@P7cMQ7`C|F(nh1vb_Zo1RyjrHkW~=0V<P(B_V%p
zQ<g-9lI-NA-`;a}vA`~{06|%f<IE%`L>%m%`<@#}t5+4RzCL*P^x(l`TRGx1*VWUP
zmC{5zQCTM7vwC`3Jv;o*krjul#rCKcLL4$4KA&72)!ZJgmg~j&`ugUmX546Tczk)f
zUA+q+|JZET7pv{j^QYfDcr10Yi)4R>XsZDQzXL4ED5Zx#eD&z*x8Fa(2M)e^dhpW$
z0|;8N7Ap!%P+2W64xT-y)hXQjrlLeRTfOs;7nQV(SO=Hq)sush1Devwbj2hQQuBmT
zV-(>+c8D;p4u3du5=gt*Y_B~sahdoD$VJqc5QG|8X)TEn0&)AP0>G~;4}E{&(NlmQ
zetqKqtpN)Luz)5(oDZxdS~AD|-{;lA6A#AV58C{X*8pWDW5$26yg-;|)pP&XDIoF<
z{C`%}9I)YBRvh+az^jX@W=N=30O^#5U26&pIfvVGW1VVuS$4PTc&~lBZXb_Z)Nzkx
z^`ttfB6)~<!yIdgQvL}hz1V;HG_^Z>auT-16>81_0pM$`H75#03#$ZavP7XGR0Q(U
z{5dL8T&xcTOPwTJHQ2Vuo_LB7y-s2m;fq#ct+XOVbxKw%vQI-?0HHasl@jU9-NeNN
zJgh)mMxkAmr4@l17%!|}`oih~<+2Kh)*YrNksN>^z@lpVs*0E2gW-P?;|yhJhOH=5
znHn%tDnRV*MIu;34KC$B>ikatS61=%b3)EaQSgC+Fh)U67hWz_D&Q-ZQh3P$0F&s@
zG|$BxZ`JW$e7J6(jvLf*hfygDN3^z;)WB9ZL&_Z+GwvobH=G#BLFNpU&hQbT0~FE_
zfxOiJcO<PjydB8CSuuZEFg4VMg1RH2G1bOBH=010Q=mZa8Zj!o3;%w7@C@|FS!+f6
z8Ra!cQLHxISFM^P43>a26`;U?`z)`ANJR|WRVbkEZ9X0;8C2m|iL1h*oNy(<XeQ5-
z6sWJa6m?b*ZjF|Bp{xc@ULZQaFx@QNLPUV`>UH%nY90J{S!I863nbMIP3fJ6Wp&51
z)}W(Mlgpl*qh1^Ecm_#R`i{=a0GwcW)+l1e&YB1nfx5G%0<BP}RNS(t-}p5nN_y|w
ze!m`Se7<O3;{$DVOWaAW(F5h*U)}qf-6?zXQBrlp8V;LAe1KQ+7@VQ&{P(8myr}05
zzv_-*1JAXm)*F9_XaP-OquSgd#G;1a$zdo^$4A_E0~BGpGaHm%z!w9h2MT$n^Jjx_
zEMKzEsz6xXQ8wUHkLfWKuaj834g47xkV*r84PUV)_;|EAzrDDGti`Cq%gxQ=X1%!#
zX-moiV~B!O15yNH1&<knrxkq%aiUpHHqWLH!=`YcfpLEun|ch;5x5_oPPv-ztbk9p
zf`Eux6M#f%U)4M*Q*Q;~tkFJTaLookQbmuLHh94bsB%GUOwE37vNxAuqn(TZ>i}Rg
zQn_q%yUz+6;FX8~zZ7@iz$}{RP0o)R+$?xP40`|+yu*FS;=yABcbpNnBNE)0bTV1K
z$6Z(n+-ZLT^dsc4BNX!<Pp5Y)38v<T_(+~<B8AKNm#zj`hgBa2_gTBKk_L0*Dgh^<
z<-0XF)g}g)TxAOUB9tC(j^N*S_|Ix}SwI{-hlF#h!Tfl*G`JtrQs%9qun4h6&Xb%P
zmz;#1ss!dwM>QH?ft!v9#!Ktjd^zpX^+qfikyn2adDv4}clfZtV#sEly>~|Ndu9aR
zj}e*E2Q718J8<%%<7iH#C(FgTuWNzZzc>=?@b>&>eRaNGrUyXgI3T&wc&b?<8b|!5
zU|EJ3COdZ0q6D42i|Xy|h|MlX%=dM~S-B8|#1b+XSf;UuUl#TPGiR#B<_&P27m31S
z`Tc*X66r>)NE_sqW|BD6OwcSA{4Q;r+hZ(;Znk9#tw|^xDuyLo+pg;A0YE8J)FpKh
z;QM9;kywSnq!u(ogL?OzcFrS%J~M&)Jk(@Q*W1<7Yd8EU57*b>>+R~T_oLhE)oIau
zBw&W26{Ox=H0IM)NrMS3PEXg-a3)Kpia~!&FDq^Y5qeI=w7rP&f0v~DHAAr{mU`Oc
z03tmmC{<N^F|Vov;F2-0&-UVzsOxZ_TQIO$Zs*l?x~k5greg(>zI2OKQENw1VSo~#
z4iTtd)5(<*U|g%*Uj|Q6IwP<M09o$bG`jDRbQ*ltob&P~l2BiF-8*fGtVuYNrRsk{
z40R`mQgJF#;qct{RkHx7aL7<Jui6XDbRiF-kRvdN=(UkDsXc@GNNId$z&Z&gRVNqW
z4m_>EBQW4C74#F)XkXv6SdZ2SHY2wU3`}^MXtXm#1OI9P*&*f*WsL?X4(LXpsL`4o
zzAb6AkgU__LiR<8Vmb*0XfYk()c${V)xF_c!nUk(7i3g-LfWD3V+H!Iq+_v)rW#FW
zl8V%ALp-AJIb6=GS-6Nd;9;&PD7@EnO11bTG`)r+k%3Q9+(%^hQIw~^5=269?F%$z
zbq6R$O%;K5IdCe~bmXN>tBw0v4a)!=q%HSn5b}NvqTy`9*u)?jLDrolOBH{<e&wo(
zi0UpR8g%9@kPqs{!6;(S?Dv#6l<E`ICP^vP!(}o&Cb-cm?V^mU*7wGZ7lj=p;hkBG
zaHEt&`HvB@IQ9$rC8b^#>S%#~<Ehf3gjvFyPEHwhnY!)fpSQ>nqQGZcVS0+yBT6bg
zgQ&hd?3g&_5OtPiG(C(Uuz-JP3pBOn;QnN5n#}Z`vSWPz`*sm3Sw1COEtdG#>yVg*
zw5-Xo;O^_y;xyd3*)*Sv^?A5=^Llj|zB}8jo2&En<?4D8{eTK0&z#;L`Qw=M`R!sp
zxjd@b;pXB3vA@N7dY~iRMB!g8wu|%g)%oVtc5xA9FbhXBieo0g49S1nVlM8|npcd>
z#uq7`WTva)d|9qBB=KMINKLR98iyP;juDIvG15(73{EvIO`)$*N|$3-MPybLWW!7d
z%@G1M5DZnmNAnW|E>c+`0tl>t!5Cg+Ow(nT;lVn2vXous%X>WjI0K23yYB?PAy%=E
zOO;XxFP)w*@fT$mM#X;&#p6A{JSb>t;xNTaOEUjlyt-W9+@7vV=P7pEWLCT^oJE`%
zZGIDl$(<b{_MQR8(8u@JfHb5Zrw&D(u>Wc}y2u;^{}2mlO+dS*Mi;SgfT>M0x>(9h
z!%|HHbGi`EfjB!_HxIp^Isuw1g?uLzLVu@0>94Q4eneAO1{{Bk)(susVfno|6GAod
zEq>F@VD`^vNJ<TsrzBC-jC*+v9=es`*;!GO5-Gne`9aJ(TxJq^^E6wI3rKa{gvW;<
zLGh{VC-)$4$|zGd;p80=9ZBzAuePgF0BMQsYRzNSYO{B>T8;r+hSTk3!K-4Ay4|UC
z_F=oErTA5;RBwO4tEr$6l&ic{@1u^ZPP@9e3d59}BM4RSVha}~U4z4cnW-q*5xj`^
zFHcLy0?5Qn1*M8G+p_A5!U{FR1DV^<!s0r^M)6E;R<U9Gsi#7Q+X-}xFTw8geW2|!
z4pG?H(1n;rHzxU)_#I9jH7EF=v&JtU2mGR_lNRuTV_1JOmO1X+2-8DsQFIG}?%@_n
z$9N{N!s#KX_iphJd>QoadU3G|(R$a38LnL`+Em{$>33bIaJDnz_(;@p?$4wiwVSK(
zmcZtEeY5H{psveN4VLY2v=_oPD{XQ(thQIamAAS)T`zCjzU}lefwe@Y@?&CAbX2sn
z@W0+EtiykHA{Toc6Lv~u*2{g`hBK$Q+lGBLfga(QRLH@u*O$vi8JC-DY{ctBN3-Gs
z9q*@85n>3TAf;#=?!O@T?2Dx(E_vEOsKfi}<l7T1hzv&p0i*)de_IZuXh7<XbCC($
zqPQVZT2Jm5W`c5Nv0~taQv@9609hZg#DLNG!^D4UoYN_u8`R{X047}wVk!t*(pj23
zq?F+P9LF{#C?!=>F(r<w$zDjAovU#vEL+-pbEw6F3dWKeQdl|44>VH)i2+V^S<UAr
zS@Z122Onp<Qs%j|^{t_eM=ddNxIG;&x!P{L_d2~@-jo#CQ8)_=98N$O&I*d6Pe`X5
zAv%9InNyf*#S7<WV=Jk#xS;0r;`9ExfT)IhH;eCcC4HLEe~j(NL5C6^RSY)v{Tid)
zC-R02gmD^jAAEhyiMvhPO0-GrG2p9eig%s$+_yJS5hxL7BECLUuQ%6VTX*PouQYWc
z<jyzLCg!Jc48mbY>(hDj3_J)<5!G-8N_&4-K^ah5jJFlIBWuP46`&$eXTQ0ia;To5
z8f;r++cEHV004_N5<SdC@?|5mND5s3+qafRUxRvZ_3Gu{9v%D1`s*tExm?6Q0}ndg
z0Ob<Gn*N`lF>nT|_A>>G*URdl?%%Kb3)Jb8_(TiYLKH#kWS0TJV2$1;uQL)K_8WiI
zxvgWm#Ua(WyQOQ3maerQDk#<-BUA)xygTP5V^0Bx#_qGji0?_&{nu+ZMz3EdZhxrR
zLQ?e2urCD9LjS6<>aMEDqF9X5X3ijPJ}~;CG|-Iwp&cW*-So7Y*%_RLGru>S3st{b
zVH&3zT`_aVR>lHC`;l`_>4|9WV+NBGGZue2Z5S?hYHPQ5e@vLOJr@#1Riq;CXZlRL
z4yoPC?dGCs%0U`_*`(py+w)Zj4vC}K_=8W$@JMk^Q|rgk%6I&*&i>D28H}Jf+2g>)
z2qMA@ZT^Nb-eBOYqrBR#s+af*|6LFq`+0+IW7%d{-!{F=N5@Z^iWASYj1wQJ1mJ(u
z&CPeHAI}y?wc-k2MZk~c^UuS@v(xao3Lh_@cfHN`paW1cJ+1W-61EJY9e=moT=}8u
z)%IpR==m1Pt(a}eCRJgi-+yKK14i^J#l1$!uwyjdPJf@8rJGwq?afh`d2<va)%J<n
zZ|3J_PO^+0kbKVr^1XB7;%f<PpYDI(&i2HJoQ8ensC$@9LwN72cG#_sttB$m?awrH
z5B<u_DyxapQm<aRVLdI!T|j(KBkE1%N9>LIJ&A4H1d9rmw531WH4L#Vij}F+cR_NR
zvv)z>C#K{(DB`mzx|hgyIpKC8MUjM2o9nfluN>=wUTdO^+o#u4?8e*qj^%%>fQ0cy
z*gcRqE6$dhJ<xblv~eTVK4-|A;yjMlr8010<IeaWrO3pnK8TIqOSxYuRSfclfn!PR
zn1kc^>hTojcj=sr8wi}HtY;wlgE;<i-5jaYi}_>z_f|kp6TFacB`<XGk_K=;5Yz#^
zM<zYos#o)Nf;b`l3;H?^z#M;HzB*rpiua4qt-HZS&^zA^T3wE`?0P>yCN0Z5b|bkR
z7=&}v`CXP`6}<|O314*mmix2LUdjXPQUa&P8ARV~s%gU^C)HD3o4A(4?vDQWN&1vu
z2hQTpnsj}iqDnGi7#m8Vua$c57p+H1C2CH2N8U$yNALYg^emKlp)G$XfQwit+O1*I
z5$0<cqkTcC{4dS?N*X5jD+7JpqJ@z}D;aAR0^fO&sNlHR2P|1M+ZIa}?^|3LuXila
zp-&b(`rmhfgzf!w1@@Wz(2q_EZO3CXFhUcq+Ee!rg{d+8O`cYBe(=9inGGByYq9jj
zq(AI<k>t3cd61XFj^Pn?aOVg9yPvU0TdV&E|6=_mlPX#t3`}KiXLM*FH90piAeXTT
z0VjXmJ!_L3$8F#5SIno>U8EWH`ys{Ukc_3WDpm4|v|TA$sahSEcPrgPygiC?KIFFt
z=*LXIX7)kKq3p7_v$N=KG=K)s0J@KKR~_lTI(z!!?6WUTX9ug8>R!C=q#BgvouM2)
zyBDvzm*@X=VfguG{czE9&d(|HpU;1~=$U^x-&}6jH{0FgMNgSl{QSw?tB1`y5AvV)
z58K<#!^L+mzW(e>p^{Mq)q^q$P;etamy{54{+B;Id-2V;&#}STA6}fjIimnUIyz!S
zpbH|p%iFV;-;wSW{PuN625wFF&OzRG!qCB3c)aPJpRLYFI!~%PN(U<?OJ=II92kEW
z9+4+^S2r6#Ud!|E;e(!U9xveEclgg{bLW5g*?qfwynpcD*LSbN!!O&NpKMA|()COZ
zDh}}_Qu96%#U_AM3{s9XS=T+;foL9o|DFGx(zFLMNLu!wJ2hC%jhpkpl<Imq2rE4h
zZ6G2B0lZIuwlywdFpkXb_fHzQm_dILc@!$Fjfze&`Ju){4OFQQiwQpflOJnL%wR+u
z=iT-8@&eY!HLMaP&u`a1UNC*W+4-+)l(St6S2b`sBKtQ&`9&|zzkv0j6n+&Kz2yG8
z#_zJmg4scv5smHRHG+T)QZ-1+V4ixgoco{s8ou9cAGbdvwi~~2ciUI)Nt}P*ziuF@
z%s?mR{}QnIJG4*{)&FVWg{?;MUH`J#eeN++usRSiK%7bAf4;nLQ3qCtwKk(pW06p;
z7Z(W|v=YF7Ee;V0k*t$kDN)7&jCPs;T1z?!l#UY&uadkf5*bFmBW2|vbuQ_d3?k;b
zkmRf<ke*4@e`rje!xINE6V-pw7c~We%G}b}%YmE_t>s{u`S6@z4Nl;)fj-}#6QQHu
zGACq<6GGd)oZ$O8p)*eKniEU_*Tn}|6S1R%IAM<C#2EoEf?6;dI0VBFtBC0yuDY3D
zzWwT?HZ31UX@-^rNQ1Arh1uZ}Fxc0odyPKJDcJ4t=fbFt2H)IyE&qS)$@9-oCr23Y
zvoBfZ7BKL>CS!|c?r%hrmus+F%sEx~arxb+{^2F{pCo*I2f(zJ-#&EfZ5Q*MzrGJ1
z={h)VV6LElw6c$AYu`D822NWo?ix%avxU%PQsvbSnRS2Ez=U3MI^0tP_`c~+fWKTQ
zh;#%!NGA4;Fq+fL<_LeBj>_Z5mZg+z;?%2_TCfAxBg`*#7ihUhB>Tz#%{^`K2w=5?
zrtdjwq9BHUdbq#nVaM<TxYFDEyPfx;|HXeiY<BlIZy&vngzG3-MFyM&2|ZHgG|Zb0
zgz>A+N#vPRG7_{5zFxV1@%KTaOcL-fyi`wL-O9#iR7z(?z_x!x5QcKh1qFR|)15sJ
zeHbe^E(IYp1w|Mi;t$Z)D8?wZ6`T@84qLwLzH{Bb0_?wr|9${Z2ON0@+-0cVVLx+=
zY895LlDNdA;ugC%!YOu;6St%SmY35{ef(`~-H*-V5PcluvU}dGx`Zf^qMSiv2?`h8
zMxZAR1L1$^v!8#>Sx&r)wqv)w0r@gOCut;T5yvX0oiZ5>KoMqIk15X!An0h7j1%zh
z#|f<5B%^{_#mNqcCSVvJYt941nfpF6y`%;5SWw4w@>^jqIK&Lt0GiXAojv@W$dgfR
zqPJB8*aYCK<lxY=HeUl!gmHX*Tk^F4D*5UWAMtLn)q{WHl6DWkQjifMh+vVgR9RTk
zxWQj!EP@$BrTq<YmV(4vYzy0d!4F!yfl3MCCVEqhoJd@-k^ok;&DaPPfhPNwa<+sj
zSQ{~)5N|PeWF;t6$xu>myPUr_-MEC|@vq(4-NIu3?5C^O|NiU=e!tpv{_EvBe)T3~
z(g)ya5MqCbsJ??qgzd8(KQqAb%Vl@gR}g*GNuRaGMicM|(+2L-v1*XIpK_?{Y`#xR
z>Zd9Mtf~Q9&xJfl$f7ZxOo0Y@haJ9D3hciaB`Xhoc%TRqwlj=X)*y!~wT8pBACdKf
z6^y_@!6o6rJ8+zL;_=nlOIXp?7{kZUxb)G!SxtW^HY#;XEuf=*NvLNqzG%^xQi40b
zKhUjDiI-Ve>4j0IL?nQ`Q!3Ht$)Fm3Pr_UV##u1FtO8S@QUMZFetcj?J1-8*u>v~Y
zB04}W6*?XvBEU^|-93%UYvq<_$}2ymKFlfoCD5#&h&D1YN@?;~nR-um1D=VaI}z$M
zxut&s99&7!hXGu*oKcAZDgybyTcr{UsB*?0+kQfKm5XSu9@D9MHRqMwn^KRaF3w)@
zy^XT5s{U;brEz~iVM7>t9KXX<!LA7uwsDl?-Se)VP9Yn?&+ijQzYY?F&8@^>g5lXl
zC*zPFw6Miy3|xyWvQG3ALy_d?3(m$EzY%}uKjoX1&*J`M+OOu@M>9wZrj#pqm3TkZ
z25j1a{jQY}po0b-S%qaXBEV2IiT{vxMBkcxH(CVHzy;&rTEpgS5OguYLJjy+b}5D?
zf#YENg)&2Q>GuY1zHdxSrcve}>VTAw!Lh+;GoL`f`EU%jNtKP1g%>ylb}4YVKu~`o
zTnv-d=@lwKqIGVd%54oSD2qNfC;I(4N0&IKh*Ob5fU1=C{Wzy!69kV!K*Jc8+#CHo
zlyzAE2Aq1;F@iq#NJt*D8cmWiv^5z?Thy>1bD(4op#~UswipW@`}(!1;X}a{HEKD9
z6@~Gb9xx&@iYZ8~aXPD=Qsj0iI68kLf_aRGfM)@lY!(*te>Vm~TTa}jWd!@a)m1`>
zs5)`_u!0X6fVT$7<^x*`+<AbYa5)GQB<1%l(qy^PIip}wqwo{h0<a1X;q&g*_VVqG
z%ZnQxEQE*_V#Y9NSkG=6dQeeqy=w&i>A;y@G!2Np-pASmebSPTEQa{DNl$++Kqs=C
zo_klp+h!bIn=&Jk(OaR{n9_T9xenw71AIZx;gO#2v%`6yR}EBTW_Z_%wBjbT$c~6v
zQTbq#&z3f<egftYKP{ts_^v*lC5>S>LeX~efiUq8@@1ASq5+SwV*(Jf?`aS<b6SVt
zA~-l5c&G`;$;by6$^oSlsr`QeMDftfWM0`JrnK#0Imc+Qv*iq`1NJnW=BndcSh(xE
zt4VK8mMh274&aUy*^3N`Ob)(ibdgQu_YDlQZGqDu4x`KaTd(2o?>2Y14|v?QmItVC
zqExQRXNq?AJNXP32DiWR%HTK%_a3^Y$1aT=Yp%f`^V?c2^t|MQb|ruOXvERY7c5PW
zf8SKxQ`eu=ewDXw2e|9tR03K06!H)rkTy4|G#`qaOM5m(Fdh40xCy&|w--H#o9t-B
zXSqo$6<KhL&*T#^&;YhcGM6QF(0{qGA}z~v4jHcE*Sp5rFRJpM-QQileRv4#{qsh`
z7q>>E+T7k@a`|!du=9U@NKq^$@`gsxL|4kDyGPV058S7<Z?<=J`cs2<%T>&R9+>^C
zk|b$p5VjPsQ}5!ZkIu9rYH92zLWfT9W2pn5Bg8;_mVu2gphI+cxsfstw_~Pdu3Hck
zs$E<=KDcZTSPf~#%u6{i&B4c<9xC|p%_TJCsJnsA6Bzgdh8TaI^f11OJz&G}<=Dgc
zP{EIHuwmWpICPCnGUD|NL7pbDwK7~f#@d2V^^;UN4Uw%EPQVWYot2f#KD)m`DIK>!
ze!XooqnRxR;`~Ly<-XORi^UKM6~nsQ`So_Q4fTrmp`zvSI@E#e*0-B!6_tyKgLG-d
zU@<Z0Y=7V)0t$bu;zlnCuMb=*mhnoWmR7K-Yrl-5Apv<SU}riC!qi(LykHfi<v{%j
z44ha(N!r!;CK09SWt6z7t0<Mzh>7q{h>c()@?%%k9KG;13G%c|rGUEET4N>)!@ehl
z^tlGLgQ*402?+E|E-FGrATRBe92HPSNIziPPw4tcca(n$P;o{nH&e`7ahQMe9oEfi
zDzUIv2<^(Ph_;D%#qU5$a7LLxt2V-5L9qZC9ear{;!xNszLQ|OfeB+T;8|FVpT?2m
zcWe`}iSI^yLnqaoJf|D8ulNi)LIFQuv!lp~sT+<JJQ|!j4Ld8z^bDT^R0Q&e04hEg
zPz9d@w*7yEuIKZZ`CxQlicptxfoXGQb^9F*qcC)CFl<3=hjqac3(=;o;u|2Q;e+MY
zssxOq^JLPV#y4R+-!8m^9lpdewXrAIeln%O437hjZ?IuNYl0dvAA2h2=b7FjMa6Xk
zoTZNWTH6!3Zeh#mxDMNsIi3d?58^ofwBmRMQ>K6FJf8i8=qk^ZC36C6DL5A0!=kYI
z)JgGyg8uH61wWe2sjL7MfqbcFJ+U0Bm|8%0!ZuAcHVdf6<halMVYJO9`e2#dI+MUG
z7r6BtlmLq}W}kbspA3(?3`!cIFx)gg_+P*#!2U)$=gCsKRFxwoCQV^#lvs&XISjOm
zkU)Q6CeYi!RJ%YG4LV7&yeKFB)W_dq<9=)%2k7Gnc}>p2DQP7KBT*q*zh65+7GS9=
zYEZ3_%vqDhbql;eSqM-OXetrSWTAj6WFa8ikJzr}q+m6}eTEfWut&s=-<0|F%tus_
z9SqElD+L%I{4We+M;t4ottCYM6EI&=7tw#})qpi9r*U85nF{0y0gJ874EF<61Zo#m
zmQbbh;;|i(J(~GgDhW=uK-(Y;0XI7-rDX(-0P@;E_kDbbKR{b64W}+A2DAESU_TbG
zGUrh-a~k&r;qK5R?AI`VYTMk8P!XtIpjSfG^*4xYKVrMY{>3_uxYz2F%~o|tfx~~c
zz<}5&0j{zNo5Rg;HC*&U2v;f2^m%$h?eTj3SV=U7Bo*|6>3m-&{07J@@P8g;5SF;4
z8F3sKaSRRnq-Ddv7Tr4}|MdVQRws|dFk2Fjrao)zluaYJyl^7)w%);j?@CxjGFW_k
znPj2io{1FQ&ycJ}Vs-LJ8OfeDLJ)rpV{IZ$GhX<rgJ!-KTx&gLIxbr=Xk(HyxnnY(
zwuhER)&b=CV;#4xvs_x}GKXGZ%|UC*g@eRdYWR}_kthmW5-eJ2K}tY%yYvVqG}(Mc
zOM${Qd*%cFsIdBQE|kg+))O8-QMek6iBc{XB|J9jlUB9dm0h<byn(>#<dJ^}_+^ox
z-?*^YlZIx{gPhJEeNrI=&K-x53X1Gkm9gO-T#N2!s8S=bI(ej&DlJusM~_@KyUee*
z_#}-5JEV>jl%&->`y$Y?pd?+bP9F(tP3ZB0vUHNIvLFH!F9koTAlZHk5*zNBOws)e
z*=i(Kr;n77En1NLFd`On=%#;W+h3|-=CXi?k-oMCS%uP!Ef7nk31xzIu1<(8%p|KR
z7z?{_3(1T<v8d&}DODLPvyTky1lv4s7T2u`KJL%h<g)YI@fwa`Lene2NI6#8qBf2t
zj8ATM_n%($#@MEVz!jdWEOF14Kc%p)Stkr^BYfQI0JR+&^+~ISRw#eEp3y%w0;|(U
zLOqnJ?Y8GHrsKo=J^z?#!`F=2jyVs|{q(<nt%^b5sn+C&4`nl8Y*lM)>xvf&mI<RM
z-D5U<!#%_-x}P%}6%wn{N2=KNwCNUuE6Z4}65m~K9ySdsG8mWG<<bFIM^jnCUROS{
zqEZgJ*un$_j&Xp(hyQ=$>wSYfYo>Im9IepJcC!md_iyg+uIktXCa+{CgdT{GJ{{;%
zgob_6vca*U`x)7&kyxER5(7JEMwg<Oq;=Z|>@_jwMULJpnc1yU%T#1lZ~qo;56A^P
zX?W4PP{>TCkv2>Hz_Y@$V|W;w#E|2kunb`Ru)ew3+}vM1tZ#pPHA@*LOCtdcbJe!v
z91qv?0~7OA(xu005|mp|cKp<68>hmjk~k)}sGNyA1gHo!lXWSe@@QMYc0zX5I)F9)
z+pILmPWFxeFK3OLCB;AXBhD4pu%F>vtB)G*^qgsWMw=k4ct24TU<d$%J)#()GEuB@
z*(FqYGCSZ~3S)mRX|6yE9t<&Rss*X#j|>_s6T?TJf29IkG>-KXcr%zV%TfN1lDV1>
z(qiyoV3eK6TWejxcF!#)K<9WHpdwH^Yh6N>ybb8~6TX4DH7{?IlAHwwXGfUb7ogmr
zsZMKzK4MkV!k^*QKHzqJ^!U$6rNFcA?<JF5`$+q;Oh$jGOePyOQaMy1lOEYhB5T>Z
z&8~VV#jvem;#X98LgInL`0!g`>B09CkOOt{<Zpn(PdMHTqwPWERm}?tFf}(AJdTKU
zaClsQEF5L2>IzU1DEO{i<A0R~D}YN47BKH8)LScnbJ$4>^s5fLu%bOZE-m^USW1Rh
z%JTN~B2<3_TAW@9T;5&b@$N^&n^)c(CKi>!URLL0g^F^A;oJe!_Ye(k*`SE_q9N>z
zXhf(86ltgGs-+yTtW@zx_Y>AFsjzrIl<>!G-b3hdFD$t)Fr;!uDk4+_nw?n*Sj;To
z+>c1NB%-M-tF6JWc2SP2+;>Vh|E>n67$)_@X9j;be!)9$Du}-7q|aKri*iQb5vC2?
zr(@M1bwA}$hhLNf>Is*(7}&|Reqay@X1h5aIh-r?3qS#8_NJTyu2iNT*?z=!&iEun
zelNTDg$~v-u;-J)X*!Y9+aP-j8;Q)eA6!?1UaiK0Q&+=$x)W|OS<L}=orL<hOe<>w
zR0MxY4^U<$IAGXic{5|))4->TKjKkno0f37i*W<MZX52f<SYTfJ5SQ%={5UHd>h*V
zeBDo!tFN3niWA^op>ejr{u9L?oHKtX5N=PkP&14OP!VX65o{kL_&!GP>M(512sUWB
z$cF;m>M}G(wvlR!_x`-eE~Gl({-5UuwZVUzKLmyY##{5k_vF%^WPu-YlTUTZC<gcX
zB)V50x#ljpfF};LJH8ulHP%_|usmX$M4$g-yS}==Ti@*Jod{|k)-iA<sO5*J9Ad*h
zY1!Hi<=xNKI#o!lP97;GQA|0EvE{PrTZ?+?`zzx@!#xNU-Oo(DMq+jHNa@sPD&v3f
zDdu~(cuv!&95(AqEGE1TC&wPI{U4}EL@U1l16(jeq|=f_9xsl6eC-E%HHxJ>ptgPp
zg^ZgwZ`U{BsM_Z4>hbzh|7H8=0k<(z;y)fXmv{-r<NEG`p5wL0i>Nz97BTN$g20e)
zEp}GMh}Z4FGDM%+iX#?FXxJw$TNQtfdG~X*lob-IlSksxMKtUDTyc4o`{M}vE}g={
z`TVa|6n~Kd%Y{dfPZ|SZ$+XFDCC`epwcG!e<kxt=@FMv`!#zYPx}PC`jl}BYky7$M
zyXZBGiRF^~_2m@Dk{?IZ83PWyNh8nyNtcZ)IIyRtAT(O0N!j&W0<uD2b@G2mweZhT
zUzk1AH+zMjI0tUO_}h8n<8IipO8oa{fJ4JQWGT9zVL*+<>g17920WQjJd)Xekm6aO
zyvB1kqM|$}?k^K9)n)jGd+1SgKUbGgA+b7nq+0RJkl)z<ceO7mUP+;kQ#!HHGCj(!
z+mvr0usV69TIoD%Q(lwfNk4z<^tiusB;8*V8jq43<FGw>*aTmzRjJ7F8jxZ~S(FiS
zcGNvR>sCF5yOBZX<rIJ3ZC<~<@i#3rt|yI`(>-oCyCnkQ-AzK2_b^oSnZG7(-4yHO
z9Lk|Lu$tT&YsUB0zSyJA2{dmEvhs+kxgVQ<8ALAriMC|hG5&>;-Ti-UtG-KM)~oyr
z9mPFCY`V-VUb4lq@x-)vzHM?Q0l0%z$k_So2K`z3XR}E2HmyWxukuYq4{Zl3-fNfC
ztO_QaE)#qD>m%b|Fv<JCTM8Bg!VGe<hJI5f$oWs9YRP|de?!eZt#MN(DD2eMyGQ@(
z{w}u3ZYc5ZeBcgEmOFoxl>O<o%lq5g`@2uai%Y^CLh$tWcymd1yNQUmoABgzlilOP
zdV6(^8`{U>zLNtsg~I+C%m3iZHcNM0vlEYHeYpG5YHd*#Mv_J18qf~TD_>j&#}W7F
znH+ct-3j*!nq%)3Jj#w|g|gaT^ou!BNy3s5Sp#re{tu#rcrBN!1OXomOl59obZ8(m
zFgG_Km$3-}Cx6{qTXPf16@K@xm`Ay?)AaoU*;ElWP*BwF+ISxl!h?{<MyxCuN#^$J
z^L6+1+}x6oZAhFd@QgG)=bS#*@0=Db&I?*RJNWy_!Gou^aKve@i<7fLX`-DdEEBjE
zC#S{h(LWEZ7**rtVJU<dF&?k4E)Pp?N7ZCHo=sQl!+(--qs8d){B&7;ic4NDmeY%B
zdHCk!#e=6(cen`Yh_w<T1P%gkQ%Xlqo*y5A=952OK0fv&<ml-izdkv6{@bswJduNc
zoE&^OV0eobtdW$0ES1IN;^6fgTAbq9i-Hp2Z1E|qyeOn)#5&y0idP3m2ei9)rVGZ1
zQ;K(XZ-0y;T*xTg%jrCB-l)-Og<T6as^+KFd{WgrbDf>hqU4e&#^cN5xP-CJ5={Vd
zK#jiyRcY&wGBhNS+@=L@GZYkIVLw|bn6zLL7j&&`i4;0LA1|wDuUXjX>`PRA*ef@2
zuZOr<$5qp_cwN7%zQj9EAh6)P!-Gj1lv#86DJO-Xypexme)`ZaDd0$Wpez(=2~{jU
zrd}31`Z=QwW(n7gFa4QOha!ryhEYxs#TtG7CBq`zr3JGL2SJ#21Cw<*7$T|oW)2q_
z4we{c2PS3R1tq+k8V0pd;&|<U|AqoH#2mzNTl~WyIvZ)SI;T*X*(I;JGo8<~R&{oZ
z${C_WH3T%E2)deH`1Eo$TaV|};%c=)IdDKpD1`S8$hiB_k!%NhG@TI1@L-PYh;<=U
zKh}9K*70eRTu>Q*&3HvNh|!D8u9$=p4RNCO!d2y|Nj93U{FRQX&zH+;wVJ-2Rq?@i
zRbS)tS<1QiYO)Acdpn(v*VDy3E?At!hYRqn*L^$;<){o|&{_Zy1%SA#I(yAyc7sSi
z#cvkNZeEjvycTXQ$IJ0-R?SFl!CuV(D}i!hbYyk%Zdp}-<tYl^d<AjGvsgJk9{RE|
z34&ZR(V%D?PtV^46O`|~$%6>XtDq{#ca{Vmf38*!bFqoq-AV6Xvo7J9$e7lexw?$>
z6Zyqeo$wd6VlEG1pL0mTMnMrxAx&45=Tw}Ta&S9SNaKj1+E?cf1r|Ol!s>%ipcN{#
z|N1EWZEoU!UrLNK$l9O$Er=3d$qz~i#WQ0#l<uRCIf<%%@G87g;vJ=2fvZ+hBj487
z=7HpdBj9v+TWQ4R<ifxDx_A>foI>;$`2QXTAxcqz7G!otodR=wMXgi?BV0;^REc~m
zHGCbL(Hu*XoRjuZnVzMW%jWIGpiCSl#jE0|=%^!qDYH~8#8N3GvA9B+tY+o^ckknN
zI*M*+FzRa%_(}mPCIF_0fckkou1br7hkQ=ptFi826-XVmtZHdnVULRX-$t_<j)KFq
zPr2BQaG>2-71c~r6I98K5#Fll8Xp+p>%U^*WhN1q_rj{ifCv_H<Zo?nW>gM0HUJi-
zR1`6PZ}Ub?tJ0!i)GtG$4p;S!TGryW((bmZzj(_kicHY4XWU)c-J-Xlv?z7=A|A06
zZv>5~8%85K4GZvFDrEv{%SU6qDlKaBc|X_oSM?1SWi4A_yLO9<mghyhIevz%Fa(eo
zSQ0>p8zme-Jz>ItNynVlg=#~jG=PL<x=9az>UVAXZd41@Y%R4li_+(Hj+QW)Vb*AI
z);=uTr)SAFsrtkny#@hitrg8Rc@iX5ekuMw+u*PQyXS_X^-yR%tT4LX=WTgp2q$(L
z(FCZfG)nAUa_iAe!HA|_nkE>(&#oFKJ{@yS>Hifw4<Qr>?g$XVB5B$zzfQV9k%WYQ
z1;kUaR^A|8I032Q|L9{0Z_|9Q->KKsOPa2S)i^g^<%p%Wr<X(eFAs8my@RsdLX$-1
zMQ>%oePsvuZJx6Ti~dH|4c6}-Ap>Y%RO{t*(x7HO3WyWP8SwKP!1M1OId{lNCP&qW
ztGajapFE!RSKnmByY;)};tH5Me29I2&|;dpApf1$V-9IMD26qohtF||L0{;Mud}{?
z)6O?T1h6CxGOp7>o2Zdn+eMGCWo=@O?h}N1vD0rLXfpJ^=IBw)a`fyr`H~BH1mX*+
z>$h7?*OD5iy0d}>7r8bX;y5>$6%1N^<g=z>xh|ka5jWpFOn95^)O`n6FL<ASn}{eb
zcX1GdHhjQAFgBP{*&YGa>B&-K*PTlMQ5)>ShoKfV8nCI|wOD83cYjOYg;baM&h7Wz
zUvn+>jR<ZLCfCVYU`HT6>v2Ob#0IlW&34YJ^dLwX%|~h7@+@*brUTe)*6j4NG%}L?
zL7;7CQj}$b*V$%6>lkKA5Ciys6*4e$9Rxqr1#RbgyLFMtFKF7V+LaHW3KY=Jnw<gh
zHlqp+Rk)kz0y^NjuZyqQ8K&4n7hiL_0C>84T}-mNP+aY;i&$2XSfu80aw%Mxsh7yg
zR`T|Ag>f}{GF?utX6Y#7>}o#oHE}~lMWo9*(pS^@ruwG|qm2gNe$FL-HD@{_Sk@i6
z$<bu7+CUlDN;9#8vUXk44^gURD&N&|x(GLQA^JH}ngzNhi8iDemh((%z+=N&HiBJ0
zh+-D4j8X-sa5-(ZokSs_+2$N7;-W4y20Ub;cHm2>pKTm%mkez<^I;0$V`{%!k2jjh
zACNTOHP0v$&`cY-uQvNgITY#ySFcX7Ra?@J7m!G;Lw4V)EjWA#ijC@ONP%lAi1UoP
zP(d6E+LEp=LF3hzi_7(5UDeai@j3@gpkBuYm19@!>G~M-lP^{ne{|8;h#;KqbXTAy
zBwl9VWPIzvDZEU%fy4H;=X_B_8UTz>irpDR^Gy1Khia4^5zN_zV4D-*pBXYX%%*5h
zklvYO@7(KOxoLjsV~~4D9ESR}G{@CsdbwPLv)@S?=?^j}H=CQ1CyP}z8P9z;v(A(d
zL41?$-!QU1Mws|Fe=<7Y2s72G6rATOpW%J43<{PKCP_2hoMU)7kX5XK6R>T50cuw2
zzF+jxNlnQBk7(Ugkz8uRb{xOHoq<^eswcYbbR_>ikIou8x8T*&ozB(9Mz7&On)XgY
z2E>qYxSw)`lSGt<#F?4FTRq?DfrVcd7vpIrr};6&Ao281f8TrH<~Xy{UM%GFW&9|x
zS&)*+z|wHpHg7%5o^Y!6_;H@KZs(x*+k*Dm$<qe?Gwv(0Eesr1rFy!T`j5x+^XmGx
z{kcbb=z3%Q4|Ag3r2S4|m%U#d*lyLPG@A=#qr9D{@=><;Z;!Cs+0iDCcRT<`BueD+
zn>hT*q0^(Qf8~5SKS!Fi0fHdw`gsg4>kM2qCV=nMbma;;Ll_#fZ`RDza`vsYeCYE1
zTJBn~zqOWcujJCBWKp1IprCI>Qi2l3+~z_qrJvSGkn-mvtY68y_T@laN*3{ed26BO
z-z(;?<yfPLKMss8XK&zgk6SEwy{@2<YO%{^=hFK-f7g~~w3BW72~83%22-l<uK9uL
zO7uD;oTj7M<g6~quX^}q+fM@o&^X0w3LOKD2gDx^{DdbMgchCK@Q86r!zWu`@$G}>
z7p(YY0arfiOsQ+aWry-LXd*N)twQWL1BKi4`;;8i^6i4u`$H|XX3lJfT9P7yxGNN;
zVPdlle`|r65}UDBA|)LKhL#O_%xy^B5zuOOd_z8W46<N%-=@I<h!p?x7^|CiZ9v-l
zwuiSWDZAQ3_#P2}(o$=pjJs7;LCKU*kktN%IHH$xx_b7%`JlGj{cQr0a#w2Gzx$J$
znuznB|9C8~i2u3K&7sZr1(VktZHOlIJx7!FfA(ln1T@L-0!`jY!8dnO@YxT8TFU<}
z-rXVu{!38n4rX%SHR(#ukpgug3@2RQ4$2Efd@@D)PF4JNK%U)s&K<x>qX|`_hLb7{
z%+@|x?uRHjwPECTLqy3pBgzitETZ%yIi`3!1)VI`c|_@?+#gX!k8Kg<2G}LL$LNXr
ze-L>3gu)9S$^P{1R>0HGez0$}pG?c0lQ*#wd^*&)dpYHUn{cb|0RSyI=cBWo1CnjS
zKJlZ6eS2Xv?$89WTL6Z;#Aq8G2Eiw&zJF!(zDz7SI_w{tYCjlY;WyVd{TM~{-axke
z4>yCO@d{;bWOH<KWnpa!Wo~3|VrmLBmnjJWgR{U|{;9U10cr#SG&Pq2p#f+OQb$4x
zFH=onb88?qFt?ux0brK`H88gUp#f?H7&9O+Aa7!73OqatFHB`_XLM*FF)}qcHkYvp
z0VjX$ecO^9NtNZhzT)tvGA0jxzku}v0~AJES=$s<ZDV5v4{B9X$VL~CR6zaxthIe_
zkK-rfoXnI2L$@_nNU4<(9)8)rugfFc;k$!7{QAlN{QAjHK5vJ9>?M@L*MB(Vax6U_
znveMV@b$NcZ=U|2&suzX`|Ry!H!;SiK8%0AzxvZ>H=#Yfeg5Lv%NOt7e|F<TE%E8k
zUw`}d_OIiTFW$U;@#^;NXTSgYUw`s>Dko2g(I0DW=z=^U;cn;L(_jAP^Ur_v+h6_L
z*T4Ds7o&+^{QQew{QDRG{uSGJ@~f|({P~H;P43`lM;%&q>G1s3lW%_S4&UN;|9XFL
z$JpE9uX5$9Lu&rmI(~e4`0B}*Pu%IyL%lopTJtf)G`jZH53gR`zJL1zx`SEx)7v)~
zb_`E%-@bow`)-Wvboy#K#*_~?(H*m^qltI7&wuB#8y9<ja<#_;i%r7sT=aTPI=QAD
zL*6cNWv3bb6z!V7-R)Gyu+r8>_E>+p+MfQ)&eME7`dm+*=k7MwkICB=7~9^s(lMoc
zrAIf_AHBys1$XQr?9EfUJWp<KF6*(T{vnfqzv|O>kie(AV}Ya=cWriWAYQq49g82=
zJ%4j~)k8VD(*L=ay<T5-8Q$K|;<4qc3*YcF_SUlS=aZGLOxCAe`;XrMA3lE*-5*n{
z=VJ5zlB!_8+CQJrw7btcn=040xq82^EP6^;l|_KE2<I~M{*tmd@76y;V%ohD^Fh<F
zn5P>L1C>IAb%8!K>+*{?um1G%_SNm{&tR6`KYNU&>X?FaOQk)#tIWMWIt)_>8TKdD
z!^+>l1p2<p>1w)tjxezCkYRslQ_t6IH+Fw4({$hQR@hQ4Fx=(ntL~w&yD_?NXsnr8
zzaSQSyTjiRi?gZlcPF<UtH;(pz3^X#1YOb>5wlkPRejNqzI*I~h%3Wg?Q>W8$m9E`
zU9yb57}6(LvJ{TB_x}t_c0s`>{&>~Yxnrw$7VQ1*4&&DUdn{MLuyTL+1k2^2!b1Ir
zE?0l(a`k1o-amW2?{wu-uP#?S<`&oG+S*#ZQ5b~3%W}DVjP2uBD|L1;|7TdOePbA4
z7|K1iFdv(z{c3O!RrUX`AKw4**>`W=-eTFr3cmPO?cxji_xpx02F!3>4I#~a2v2`J
z{+fNPn6h56LcGnvEc$;#f@>1ji9Q_&>{6rv%!~fEH#w<H&41TSEDwd!^bdJx=<8E|
zcK5OHrd*ru;$Q!G`}X#;n~W&@-HW{qlpw|B+(4ZP)yX(^d_i|MMiDr!WIeW4R`+gQ
zfVmBqxj@*Jn#@Id$O5ECEx_*dQ#CmM_(wiw_ObGNv(F9DKKXy_qm9Dt+hNzowi2U-
z_$=0A?|ySJv7h|YH{ZYh7C+Sd^x5n0Ufzx$|M2GRtIzPu?_WOK+g)&39Tpdo+jE*;
z%jGC1_;_uY=$31biE)0|bMC_yz@4Q6+Jyx`|4+R99U)@JrhS=;<K4ZU!w<WIOu5__
zjh~Ehf5&=wfjxg*?Q+cN0c~8HOKjh8be)PgL4Wqy*yWU$clA@OaJXlM!^IWeA8Mp=
zdgyHJudL6HS=F+?s^OkzKze$=r=R&TlCit0n2k;~Cac<}H*{%L+cA`U->TM6uy4bK
zp!^X0u|RQ^V~zdXdE4>c9xs3w*Xbe8`C-TDtMTaY;DCQ9xWl=*=Jk2RbJyHHYpN7U
zR;mfz8=CL=5sKvzQ+RQ!Ja~HU8lwuM5wjSh<kT4b^3C`EVW#K7R;a+ma3d|>`eudT
z6qdSc!x8TEc5R3koVHz`fwA}p`iWNs)7>MObMv3}#|MNOf&J+Z=uW>JFG1FVudCap
z6XEyMWORRB@9q7Ry)ag1e-KT)lq4CE2l&Bu)!sN@ze+vJ!|FJs3uS*@>Hi~a_*Cm!
zA2Bn2IL_1?tUDwOAct+qFAMdUwZ{py&cTP<%>0q|jCmAhPj7NMh7(hCd7Ll>F2;wC
zle38pADozvw20q@Y(kJq;pr33l{-`yt|)Yl%GH1B<VZJM(e0xph-psYx@s?vP!78>
z6&536uf$_1`97gOxoAv)6;|!<bA8_NW2%QLlcyv3&1)*{zwnRSx9?P!KY#J|IrR8j
z)$HHDe*XT&o7eAbmTitBR9S@h6$c+B$t3^zfT#cZAYFJO^PDl!guj$O=MUpg$O%?s
z{QrOS=jX5NqA%~<v)r#ex#`Ek2-Y1X)pk#_cGtK`?|DGa$A1p%+=Kkm9W$pIe`3<n
zex?hAg?x1w|D<1$I|S=VYR6m}l*P#<8@65N5ocCc;&R~$cyeXOZmij_S8m{T<yVI(
z5nrB+=E697h9?7mh8r@cF3ooA%@Ua*RSbWv&g)t`y2McR^uh_AUg;rt0lKEHZBBH#
zHkV^YI3Cw)C%QK-h&Kil4$Q%IuAj^ZT5leq`$WgBn1P#9*^qzSX<<l=!MyGjuY?oF
z1mrPyx<xN%BQLjK-fX}9!{N)rC5hkZ-=}?MhhD-i?z6#Hr&wlT46?ON%E?@e_V0f*
z@X6=I=Hlk=BWM3U`9n{&M>$4l(&Q1k#0Th)O;5}gpa!8^(Ncm_hAoXo#E>i&LNBsw
zt{4hdN893UEP8is2haL)>&h6*%{G`XcSaoBF^2YWBhKzvaPvJw)~g;k=IMs)#klZO
z+O(cO-O1=3>sDaMcP8zuC+n=;=!}2dGjBfjV}u_5n2Af&*J(#q+LCS@7cKL4X;S<>
zlhQ6u%K2l?CdGz(->kr~s92hhnUxG5!jX+}ZC31}WmfKNkMpa}2c^BeXHd1Vkb@|>
z=JbI(1P^lDiv|90ys$s?nsLcPcgJ0gurzZv;4zY$Z76%gZAFrYEgjn^fPH_+coE)s
z3U-6ow6wc~c9C6kX*}yyXCu<i-fX?SG9(YD#kG$eQw?yp<MlDwHJjhQH>Q)8_QrJ5
z-D`t_w-7&ip{i7V?irL`BZG<;2eq}dJE*O@V^G$~>9eMwc6<A`FA(P5v$&fwx>Mkf
zhbRC0@Z|N$<ox#6_S4(%mM4F}n`aI^Vv8^dC9T!k5YHppiWS}FV~>b7dp_i2gqK+c
zlyeO%)A|$?>8TVN*@oCl`hgHAW<*o<m_sRbKow3(MU?9!MnWjE7*&9jj%aBh*+tw3
z*EW>i2ZU~h2&jf$q;*V13wV%6l;Wxn11r_HPOOwNeBsO*EN(@#=N*5&9>G#}St3Am
zt>%F>ELoMPFqR^Zg_aEH2!pv8#-Pfvcp<Q`+?lI1SC7tN(wMt;jd?J^Vn^%@DCL;S
zfN)Wk47V#z9)NkM8MBPw*5@!Bea1f7S0Oj`F|Nh}RVLDck1{Om{uCRd0W1NdSizvR
zeI}M*&}CSd3WO1eZ2^DQno?3Qdk^c#R40VAD%c$hg8*X-<3f)B#PROJOjJ<};!qng
ztc8pgv*8Lm%PLuBUk8{lxI{3=>XU*kRo;zl;j{LK90SayM{Lx|4j35r8-*SINA4N}
zA_mG>FJL9q8Wc=Uc0M*-_xkLFkYR*nJ~P!u3{%x2@22bARFZ%5G1uti%2J{W3SzUv
zyffG8<A{tnEm)Vp`lv4<R|RYGxIIWFXxvR7-Nj0*<S>MqbKtvRtp^<rvul`hW`#T!
zZak)8%3CZ1BgDBYh<F%+&r*ULLP2d<>$tmdrzwbS7z5KluILs62$97OWIWj@<lKtb
zH;EA|zzqFiAQXRa^aN|{Nkok~t3cNoU@v1CfhA09W)2yGG`h}?IP4fHMt8eAFvnQ}
z!Gh;x1#@%b_7?pREH+;qv`WA-r!@8!o5~%70~l2M07DRf$p)5Gv0wv1XbT~1=x896
z4HgPNv=)XoV~Nu<$rCbnt9BB)4bv3~h91Y}45W}?-h_Yh(V?CM<c>*@diiZ1@&Yi`
zG;VLqhz$&SG$)}6cd`fwa(e_U0Km|P`~riR2STZ<tOaZY2!w!Tu2?&!z{)(EZaD-6
zn@2Cu3Utu8nQT1HEgq(d5m0WlLcmh7nSgLttR2B(+9x_nonS4g&I49+fnzwjRb+h8
zlR@Mo!Qg+%))`=qOn9-cPSq0Ybpb&eunZkBnuJRAkRXDUjVoAP9Cu^M%V-ixwPUXz
zIII+gvIdx-3W>##vSAHMCKAl9BoUtosVQ#UU7&rFf+agFGC*K$m>7ryB%U!Oq%X&y
zU<yo30}LVR?WFfKS0&HxXh#SZnjyI`Los#5Fp7TxLMB61us2$|$fSN7y@a*E1&v8-
zj~Q017HD2Tp_Y+ZLMR56$$PQ=Qda|tX-zQJavUH8eF|nUh9WIO5&E%YoUK3zbKA2*
z)q9u<k_ciR158kG&S9@b$zpZ`vFD(;07BS@NlT<;;6VgSieq~sdccz*B>)@DOj599
zm<@k|z4l?76O>e{xG++dTvdz>2^f7CYYPy@9v$Jr*EX^;308wvlOP`648-IXV$F?x
z0|<L^+>AXp#Fw0*#wCf=9A(%cfLJ>SJ;kQ?I&O#AC@j-NYMU?=GC=qeFp`udNMKa3
zL+YhXn0mb(W+U`*drx&(Z-CJ3fw4EHT1|gZs{9!P1_;N;D~5H3x=~3qur(+TVA$2c
z(x?y<tRKJ%18X3iu|lxBVX;yt|IRnkUzj;<3c@wOcBL5Oe^Ei$73dUzvG(ztEE{3m
zo?{uqVFCe@(FvBJ{t!Mp2em+`r9Pa*OfQu#Mx@J>)bV1_>3B27U))$8a(OBA+!=pj
z@duVOEB~yy!tfc`Q{#eHSqNE2@u}%#a1%i*HU(>7osayXIF>Q9{8e~&Bj+h(1>qgy
znE*qi%QnE)^T-c%r!8Wg;NOIUZo!~nsd3y5^D*>dmbr#!2oRke>W-B8Ou7#@Yaf~*
zbGGPYL~6UPy@Vo<9zqWgqEr+s0SbSM7@XPR!exxY^>KH>4sHs<7-Pe6ujgT~fI+CJ
za5@dv*rFMagpbz`i5ieB%mKo4z}-{|B8da+nUNYm=<6ZAg+J5Fpr(M`tO{0W7eLsd
zUWSNJ1+oGq2e86l>k4L1{Q(erb$FiuVPLyt<FHBMcnovm5KwBF7>A7jRvLfp62J&^
zIGzK;Q61}`^z!QnZvaBkj07K+NqzcA5iOFYX~7K*S`rr@S|d?i7KLCt@$1A>AATsD
z!n{0*t>{;-I+{#o8SjNMb0OP>6%WY-Gj{0cIU*=*`9=^s$15fcQR&4x9J4}Sn;r(h
z4$C(N!y0Bp>(FpMl%a$Q^C5rm@(5zo!xJhJa0OxsCepAR=(zzz55{sA(r+=>1hK`2
zGhJXeoRhmD?n49$?J2~YAiSFqS5-$R1k#kKRQ*^*fC;Np3Bn;A;{n*P#XP|z?ifKV
zDK3o!$4(z0R({;hO+Rjj;Rr&pOze^`3Sw|g+U%IrtRR#NR1Vd6(1?GwV!nFh?V@Rm
zfw=|2;L+=I#A3ir5q%$qvsi_0im6F-0pn1$0I|8M+zw|*n`CfCRwm2g7A&HrK(`Y%
z!0TjWa-N|wn3luRkB&p>I{3&0p`~>)s9(u0pz>{Ff7i;*G43w44PUxaMbe@IY~Eth
zN_Qtplkl&GPOdzeMQ48-Rt0|Qa0>v!BtqjPs-8Y}MD46yLwFM1l|BN2O7eXex5KKa
z96+o1K&3&?vW+Vn19iF@0O1IX&I8PyiYielYbXw|H^+H{KEo)+l?;b?K982p=i&A@
zIjhSG1%pI&a~gJMs#F_|9(6VlQ9+b85g(0x3J|j}Zm(7KMx%e<0l$qP!n39r6bLLJ
zt!HY(uWblZdZOBZ;>2Qj1yhTd#YAUI*PPk7DrE(RXK8rujj|WU?NCX>F9wL<zYAEg
z0OLwn5BSO?&!e5z4NP>-4lusXW8oEStX&d>r#L*fhBb6lskGgl$)*8jY?4YaiE$Yq
zVhwC?fGog{&SQUS;T7=+0BfxybZyL>7N{P8*nnf%8-wjUZikW@35dqRC=?Bgv5*OG
zAeNHlL{EtyR=dN11o|7|Cgh=;0amCkVmZb!bDdst$bQs!T{e(5OYVl}=M`)4KzT+4
zUV=uCEGyC)kQ|ErZdl2zp#Tg)m1d7(1`EMx3KAe(O{jkkfSBK5i~+(djN2hxBd%kz
z&ZF-H8K*}D;o>A|v%7gA!ZlXA`M@*+`Of1OnRiQoJ+@`H91a~EuY0vaj})vBL5y+O
zkj`o_egtMEK4LvlhtU(#%dnFr{00OG9u^iLbRKpcd>)23qd%}99#Tk<Ilrc0>eNT%
zzhK7}1zUgXoM5VUO&YOIP3249DyI>fb!J?c!~qBk;5A<ban5zz4&QdzPNE1our8Sl
z<x-NNEmDT*MJK11LZkxyoGfJOAss}avmuf|V^yaPQiKskX(0OzizKyhCnn7Y0mJgj
zAv5SMH+*wMYCPHpsS-*7{3%0oA?;Y4zGBHWSdxG2D98*H<Jhj~G^<E>FwmIP7b03=
z!7EWHGR+G)43Z8tUj^VbpGpu`r^q`8u#Gff>zIaM!h-H(S9!!9$08LdG5C%yI!%f>
zT8+#W=zcdtaS38X9)x6OBnCs_VZ#~#g&4YdZA)~efWm?Xod!D3VYE<#vjI1WQ8Q8a
z<<@_*PHsb%b|Fu$8k!iTXF4x5_6lMFsLUAfsQ>4g<&=p63QZXdgc6hcGt-?0_RO8i
zj2a^_0ikdZjYOhQ2{9Rp2S7mpMHp|_@|0mAkEAo9tc&iML}R`KXn>E@4ec}+M4>dC
zUJJ*p(`TV?EeU2tu>s}MQo@KtJQJP}g-Cz2xuDYMM<6N<bY?OQg~EWi6`tR4Dhi&P
zfa<U?aMQqrD8dnF7dq{T6cmNP`aW97&RKVPOae;1(1&-Luw~v8PKh*&=uM@Dna@^P
zHDzwYSq>RuQE8wGOL5)?QMr*lL0AP98p-uCDa?9C@-~eyHi^+<;koqTjIbEwBRYRZ
zuu#$r&3r)yz{-S#fgQeIJV-#1M}P`j1j!Ci8YIG{qWN5AK$-F->fy?c&N2ncj89=D
zz`1N7!cZqnIyg`hY<Pm)UwpJoILu0F(4;_X)-(&z5;1v1vE7sQ3swM~#TaM~bhZK=
zcW(MZa}a7Zl(`UKa5aV#?3oFbuv33RonZ$F=0>NqFbQjWfvM2S3;<9l58Zamg(9x^
zMA0kjYvyT9w!q}9&)QcOfSA?>>RT$oP}m-phZ3m+y%`Fb;EF?hYqUO4zc5?L;L58$
zU_!FfKLrToW`kgi-bMrP88zX}Ok=IsL=42T?R}<2v1Kz+-!;ACLuU>ddjNlEgd64!
zEh&!{QqvI5GYuFaOGGgpBhf(=CKN`A(Om5+9^`IAW;)Rx^6;>DP63)89YXMiT^uHg
zXJJ-_q})n36x)d{2unpZ5c6*p;!8A3x?NE?#aIDS>LuAFD065Xx&UaiR4`FE{5()e
zmp`|8E$kH>sKS(!y3L;FynTO#vMG|K)*Z!MmZNkRVY;iTV78QY3t-Obff0nVYtn4#
z)?3&j1bT95vx1gqo(Zc`iT2*LM#A(FXOH1(YSvkpB6z5QXy{$bTFe2#jW0yg)`Q9l
zS(O&3*7RCN4AfOkWmrL6fj!5N*O{tdDh5K2W|<~atTWt!Au1%|w&8yq5=9Kd`#Zxy
z9Raf>xmH1$(CCID#G?KXmuI`S(|`d)r*&eO!H}?_Fgu^rY?6@SGq!qVIZsnFo@oe2
zp9W}<phHm@?n;nJ(P|+46X>eSfGb%8Oc8|90HRmjB}}0f^6siTQI`m+vAy6)R%&sr
z77&FW0QZ2gdvL0)lDL0vcr;LWrYfNfwjs-vp1g)8#1P+&`w`vE3*iNnNDxx0-WKEF
z#+)F7f3KktQMj0pRlbQs>3W`-R0JoHAoTSFp?KjGF;77KVQ5cuX(~eitHCjxj8QH{
zAZvYv_yl@1q&-*7qId>>&^ov_GLbyNjG&Ad37p=*Mlq^!tHFPG#$=6_vP!*Ed&Pum
zK}<lDqNnvsc>#bl(6g0JGfM&RP5IUgA9Q;%28u8=1erA+y^`PtVI5HfU(G-)HdJ9{
zcFU>b!BE7}PBE|1s%}Mw9X*W(SQ+z%!nKD;G2MaqLOYA@R47oQn6#P=%`)~nYSh8d
zju25=0I2gtPaS`jhG27=Pb63);<kevF;J{%WLasBx>~F(3=6o8%%lW!g2f|l0zwvS
zVxaI^8x3H4)@W#9xJ8u4Q=8?X?t*BId6!@UL%$RA5s3P3el6X}#D%KNm=v|pbP?fh
zR-y>fRJ!Q*F&PZ7ir*~NWybb#pzunxfx@~|fRd`Lmj{0<PcxlL0boX_CS6EoTZM)q
z9n@zr+gcfYGS3q=(MGfvIyaSGu;xZRT^`mY4^00!bBO52L?#F-i;YodjLu0Qk)+b!
zb#^Um5JiD#Hl7JlY{E*A;fFqqb(cbniIrklX&JXS#|_rB?hXS~dG5F|YtU5j6p<=y
z7v`0Mo0oq!<_-u}=q7zs;gLNAZ_GA1Gd47-kq%8`jv*N;OU)KMea38H@+?<0W*&N*
zXzk3=H!8HQ9xM$S%l<^Wvwk5i5v~mrR?gz4BEbe0s!8!py&M{uT*;hapy71y7AA=}
z1R<j|Wgl>wsI?`#71ep7-VZErv?$yg14)=@1mS-V8B>9S#4hGrCvwvGb?9g4DW<}t
ze}YO5B}=Ql1-n-KVWG_Vt~CsT@ZI1IF+=7xC&<%*h}GfC04-6s4OL;JE5p25?o~$s
z1H@pdv2L$fJ%VT~3ktQM_7-RpMh;LGsT8FvNL>iD!oqn&C4<<+=%@t}<-*vm6_#Gq
z9jkxho3Vi+u5~sPPBOekpp{&sf${|#oczYDi-ok@@o=p%i&PWlwQzF_N2k%L(G|xg
zjC9n2!Ohsf>UdzQ)s3a(xih;PXA2-^suh`;6`l@Itm1|?))tw-<I)Xw35<|1b%0`q
zMsA2`k^34IR#Pk9c!G(BmWe&r{X`QzD}a9$5p**UlLXz+9RokR6jsR5mtnpSrZ*W1
zzXU7QorI>{(B3E(T~5HM$)&VbIy2of#iov`2xh<~owcN@vPc=^k}(w+Ou!mX<#;y0
zs&~=l1=`VSBAT-1Nj(J%5kw~nPeU~wMF^(6M=9A3NO&H+J@TzosyZkt4bn!mGRuE&
zXp^FTXEv?a9KZ|}Ch)qPY_8qV0$ZDiHady}<uMYT^6N|^E6syw68;X*QYMCx!&dXn
zE7jTBU`-{W=rn}M=G#)y%oRrCI5As`h4wss5W7>o%;jq^utZz6YytDNm6vp;jWz2@
zVlfOH6iuhI9VVEC#?ytgq+ueDVnu%nrep%Ek<&2y&|1Rxb0h&8vx%Co2;~nFn5(9w
zWL*lB4KsJ4nhN2{&~rL49mhy;UX4g!8cB>?)d`zyONU)sw1)E4odW|b#`nQ-^AA2^
zwK6i7qXS+}OOU@+>puTfFS2XSPSeNz6Se-FLw$O<j#dA<aHt=4UiJJK!D)ZD&W{m{
zdAivq>dTX3Y~!Ne{@Q*rp6W(y-Po#htH^VVr+ig<YtS)uVXV^IgRM|wrJPl|kXU>5
zsg<@Wj%kd;0vd6Zo-JIt;f@-0RbGfx$}qM{UZoRVT^!rR=&J;woXRPGm5w<iT^TjT
zU}a^bYjJT>SXpg}$~c-FR;hpBq#=ou#41%G^#Ui0RVqyyWEhQ=#Vb6$E<9G&!&+=@
zA+j?5@y=+ggUKq9lJfVA%F39k$I<hR%UW5+Epa8Y7J6ARE_7BFx|`N?jL#}H&@>ie
z5?UD%M)TGuqm{v9$g27#r8QAutJgCrtx2l%Vdb>4q8z;CUyaqukT!ohRlbwg%8Itu
zEjC^&3*seM-p+`vtf#l+S7s~E(z==FFlsAM$chDxMsDT%=O6@aWw(+xpmnXuZcUO`
z)I8Rtx012YU0>;~a;8H$0vo?IF{7#_o=I@^!mX&P(T(9M`HJq$nNp4`QP^7ZPX@_V
z5*|(ownlO#7&ylZ%awnqW7%(^xk`4WTd-k7SE9KT=NG2yIEteM&`EVA>YWldCfAku
zoz`M33)xk2LB$RKWU^g}(t}(1t|OULdszstM4?zGxpgpJnU1RP2*N^nC7QLnlk!Rs
zo4qfTSAtk#<&zrem02>{=DzS=iB^`o7UC<>>`PsluSBuE^;&<Uz7q9Pn>^*ddZCWl
z(~SH|v>NqsvR{d2r~bj@zY>kk4H=sRSTD@CphR7zz%toLo?2Kqup<T8R}L(}jQtZ&
zNwAW_44R8G8Z1FXrFx|iVI>C|m7_PAutX72P1>t45+sS5mH#`rutcMY^CZJc8n!9(
zWwK$JvhAj~jShcHusJPfOg=2pLT`H^#1c(W?Z#xp5``rjs>&#_1YONzlT1!56U;C{
z$^$i0EK#_QN-i~4tfZ)89A40*#S+C}hVM3cu|yF8>C=oD%Y-;%--Q_~S#phXCo`5H
zL~bN?CpA{m?B@DSaxBr%%TTvQk0l6mFywRcW0}+M*zkXGA;=O%Jafj7mHfZU$`>9K
zSz>Uc%gT|J`hlbuPD!#v9j(*Cl4S*=!#JgdChO&;m&T|yo-EPalo2+GvVO?=B)|$&
zmSD*07EG$_D2>!fpdDOUmQh$%_X}B;Xw9nfjV((s_jA51(G*nhCt;Q-X2GwFS)#7@
zq1Gm4R*HW<v5vW&oLQn3BAOS{EYYI$@JX5_m~t2@WwK_y(C3GRo2*$WMn!d6CU2I7
zE2!8Z2}YbH*!<WGlQ>I|zDik`vtG#m>K{$+tQ5&&9ud|g&k{v2KZJR*XNkJt;=-O~
z?F~yme4k05C0f;PP6DkI@3N+RCWDqJbFpcm&=P+oYcZd4XbHMDEbQdavUb=*SKg?R
zXo=31nJikOC1@6U(rBe7S?X|JCXtpXWJ9^I#-t_c^~{qoX{FG~6BrAXmPJuGB+3^y
zE-lgOQt%6zmT1ml<k%*gmS}Q*$id{(N(nZ*A&HYvOVn9{eo|^##D(@45<WS#MB$V4
zu#kUhi53RX3$0da!%QbFyjr4&lG4JfB^aCrE|XX*6=yM&r_5Sbr`3m4Vl5Haqv2vq
zX024QU7LK{L9Hd4ii<0^R_fqhCDF*WUd}k>F)x!{OVoK~zfF2A%j?)wLy{)HmM9cM
zUkSESpBGJd%CIGxxSbY~Em2Isa0ZNJD`kIw%T!L9Eg1sjjrfIUOSEA__l0OHYyz$R
z7}J(mF6x9%sx48-PFlIPL_^i0(j?mwg&`OMYHVBKIJ7*OwS#U;l;J^K__jo`S%=IS
z;Z~><IVt<t7`H@|_hUCr$}Lftleltjg_03+S~$04Z}b+%98A(J(FWt07uGFNgp7Y<
z9VhLUC}|8~;oS;V#4F8Z5^sq@VT`>nnYTo}o`W;yEomvewZ2ksiMFK22PgNIXoYSm
z3;C947T(ec`<7s`MEIoN3NxmKA<UD3>*YM9a?vIQm#A~v1Et^!-=-+}W^!<e)}Z8@
zNx~%x=RcK&g)2Os<j!cgMCmU3g@=Dj6bf{BPm_o%{Ggz9mdV5=m8doKf+rQ1XiaBS
zTwxtKt*}lmE>R{A7A`Kq$hy@+#wF@4eK6U$L|xJf<)q^dI+PyroqSxPFd}Xx<Pt>>
zhTu*{F406z%EHMdiokV<-6Z7_h4>7;I$60yT~+sb(sI2V`prsMHD0a|z`B2?mnSio
zD9?<gg_-N+D6yLENzD~vSqm#QmtY{7apC5AIiFlc9(Iy*g|1dw>I*xUXp1U(lb%Zy
z(cOq$CO=nLa9NGcB<K=Nnh%)-U4o(NiO9*&6>eQp|7B8ii8`mJhm503a$YNXCTNm$
zg|Zj=@F^xsmuR-rx|63XoWFk@hebD{F2RT()-Oz5qQ3UY${kc)p%Nw^SFSE;hh4Yd
z<mwW{9F4r$B<l`_VjrSA*}6m%3}adNx<up2Tb~ADSD25mRbgT55_NiTZ8CP5S;l;a
zd`j6BKBddKESz1U>}+0WyONrYN_v{SU81q;fw)QBB^t8UPbYJiD2#uqa;S~EOIBz%
z#<Nm)iM6B=&E)P9Mc|>Cu}R(~%p7Z9*}H@>-oDazg_+v3v0sh9OW0?t7f%8&VHfPI
zwJ~^w^V*E-p&VX<u-{4um?U1p)ZBGt@e)qe87I|fyo6(nex>mW9ap4a;qel7%=4^7
zUjAeqRvNGTa?)*$#!G*cyr{VHc%?AmtoA*Lyz<<l2RSw-FX0e1l-j7ggk4u@+qk@A
zOmp^)%u5&^gfV}O%}bc4OzKMKmFY^(DA2~|C7i5aZhT%Tz7)-dY=mA}h+uT1$>`;>
zLG8u1aC(V0s`Q1_D@*K^zQ3`03FkUFrbg=}3}G~qsPTHGWHf&%4U^bQ*k`RqO=7Re
zpVzZS8?%?v%Bo*psJ%oH&cv{CdkN=WH8nfQy`!R~hcGsFFJVNG);**55>{7tWA_qt
z#tWP5UfFluXfj6cmAV=<vS0bVgfS~BOOxO$TiP7?jp0j}L2q0rzC?X*%G{eAU)2_x
zCY~hUPPVRz`ec9k_AWfHwy=Dug<>{hwy}I!PVB}EpDf=_21V4|@nrc@xp}{FcZKEK
zStsddBwto8Lo<%7v3xrtzM@sm$@1;PZHp_*7bw)4y#~WrzFl5#p+Y!mzMVG2a@tDs
z?K}--^r}ho?Q)tmm6hj9ThKJ--*~>Ac~)c6Po6K(Yzcpgjps`n14VYm^X+^KzLEDP
z&$sjC1I`G!#`C4^3P!$|JYS&I&IWBn-%j3*aTF%eS8CJ2_`^o@?K~@CB>hSB?Q*Wd
zR>FwB^0ko~(@OO1boYbWib?eCLJJ9DCHk_G9;}W%iN2kt!f2F}=u00U7$0F0eLD*?
z?u_Tl*ExSi&8BWVUn%hy<<(7|FVJeFxJmORN1$6tYtno>LkeT48q1f?O`oq?F_y1T
z52~?}jpf^!{A<R6R+ev<_}z+E#_}bj!8w~nqxp6w%QcGJXufpCoXacCw+s2Ft}I_E
z-MbK0mTzZ<N`1(U<;&{-B-<IwmmXr$Q|KGZmz;l&ZmMFke90<E(Ox)XJl`$_9J|(d
zzCc~n1CATdS6tV8M)T!+)L>`hLh~iv0e)0oX})xbLsG$?G+z>1s+HO%&9}>!DUJB5
zG+#1fim^H-%@-&fC!?qu&6nJoNx_~p-|kNI<)r!2)z=p~Y%JeCta4mgzNGgUnO;f0
zjgfyqDrY2LvV))|^2+j+0Hhip*I2&tezRueV`KS}wi23=kB#QrsIXhlE6<l?Cd)5w
zJYPmessWAV+n9d0Gi8(IOD;{wN{pE--^R}g=&8X;^CcOlcWXdtzJsDw&uG4lZzQlY
zKa=K5j*n|baaEdclS5XzT9f9>h_N=K(;9!zmwYlG)C-?HU*Vn=eQnbu`jV$s^{n|u
z^li+(`|4MsFGJZhDXK>FB`dCKUTY)zwju|jR-SK@%6-Ty&sP|D_AW8w`I4+>PcoKo
zW9mi^&~H3nhUnRj;Y^+{iGkdz3(uFNE=_rEG~XtEx$-3^&6ljOY!+nFd>g-h*H(X$
zZ{zE}wOX=~e3^O(F|8cmM%9_i%JFU7divUgjpN%`!P6@z#h1AcXRNbH@onNNtM_FT
zUnWmdP~$NvzD=x13M<8z=@*rYN$@4%RB8(g!FSO0bXF(9x6$qGKCc8{68@rJ`Mu=9
zO7-o8-%GY&wvcM$_p%-q&gs3LBrt!~IH&YpW<v5EelJ>5OMA-iCEdTD@q2|yQ_twV
zSc-0k2qwR`$~!XD%1nMQP`ECot^8gl;UIQr1mDW{cIc~LHiECvHZ_H^5qzt};Bn#i
zR^jNV5KMkADcx1yjk583nMf=}71Sj7k|{2^-&2AwGm&Y-2EP{|W=M_9<oACvm5J8c
z!tbq2Ub)y-es7i3fs$e-zn3i8V!LA!d@DUjef`KJ_%iM4i%ToPw~}6Idu|eZc{ZR#
ze@5^f#|YHa8o`$*4q&FjO7P`9rKuk_3BEkvz<T^j@Z|}KKASay?>J1MCS?+QdGG@L
zEi1v7N$p~XM2z9fGag>ENE?5{S5JwYF?>0nt{bP@7`{A^lKqAX!<PqIy1p%NWB79I
zg1y~uGJJV>#t6}q;LFoDT`Ojj;7d92`U0Dc;7f^$%`P>9FHZ_dN^2qb@~qK3>N5$x
ztXNdl$dlhoQEzr|Zt{D1UdlL6M(^cuE39W->Agkj^}4u|-pdVWM-_i3ySGRtqlHs;
zuN*kjS0ilnUY=OXcCu^IdwJx|RW+ZJ-YX~ROwmnxFHh)or|Ngod*zJZq%9l0mvt+?
z;%ue&vc?6wUsi%IPc;VPz)ym&oR-Ws-$w8)^6ESdhbO_8hdW)5E5DcOJy^P6@_SkT
z3w8i<@_Ts{wpTUxli+_#vlHjr`HkR9YNx&cZKL-Vafwv3Pj;^ybPgKiPI4~`tG>6g
za(j7PJlXlQN$sUSP^$V}#_T1(GrGLX>%E~fKT4ht;`Qz^SU2)3lTLi$ab<*liPx(a
z*)?ZhCRupBQQkf+Z&dtPUhnu`hP88-)_c~gmDVehbaOIGlhl8E_g&a>a6``c$MH?6
z4|qekFwg_P@WTY#$*ZH6H-GC@cG3R8&aXOu8Mb!!X6x_nsF)wC<2$MOL*J#Gm`~)J
zsH?o|AYB-iUS$`pU+<d3I=kw8SlZv4lMc@Xdwp20T|XW2<%Q3KoPB%bZZq~Vl$(>U
zq3j4hS&@7L1Fe65ou6O{?df0mhkk-3#_gjkKi!dMTC_61BlL&854D|sWo-A0apcV9
zvnH0^Cv7}v@0GK?x4g(625;GVSGtoP^F8>x--N&O1)^)8UX<MZ=@h-aefR$Di|6mh
z^nd&2)ie2oqJHX03i<K@GZMG`y{8fUhn+@P-}p{9;Pihm!cWI|zuEoxC|~O99`^?M
zYo8MM+3r$??V}XG-}}TE>FHA%ex#ob4yRWz;Ia#TyZ^=JO>}oUp&v+cpXxkFx!-PF
z|9siqPg$LRUu&6^y>C4-eo6fBH4OIhIa*5Mg^vM~Ddw*<DtxYock6FI<M*2T?q@TD
z5VN+g!tH<TrL;Zko1F!bcz}O~JKs3)?$Van|5A6Rq2?R80xJqvKiWvH!TGnkPnSRY
zEH9<cq|(JJpRsGQb693Ci(D>!X97LR7{k^62jSU1r2q72`<3pK6TIL1GsVdl-)^1%
zy=pY32yy?=XyINzZ28dh$7(cd=f5@DxkkI{2|s^m1s<l+9{x4%57B6RS5Io9(R}ZB
zblQbaY|G1x|0#8v+g;Za>HFFESfTCtvlS*!aXK%y|M;GO=vR+o``BT;`%%D?k63>A
z{wvGJFn_uu&^%0@&jmVN`V{8hZ%f?$eC>zM$pd#p{Ky?q@3HaBwC&sY{cl_*c`v~K
z$Nhic@9YQG=I>bWv}jZ^xNml^JGGWfPNmf&*thm1H1iG2<J;XIVJ*FsW6=_i{am*7
zG?zupWxj6f;{$rnqbYo??#K6@-U8qGyVLtSww@$Sm*@2R?bFVQ@39`Ab`Ct~)EW4*
zaG=H@L5um2pZ@a2@0^biPx(0L`xnn%>UV!ZpS^tk{mbv)?R_lT$;X{}6j7S`;>D{M
z@89j|LPtuhY=mYm$;%h7c4qm8q?CXj^4Qw?@!nHSkWRPWk9OJ-_Mu(yY<JD&rKsCu
zK0Km+R0zA%#tr!lq>`N|iZ6BsO?t_GaDJxTn58@oziFswslM3xP&T<${<PH}?|gqx
zj(PW`#g|-ZO<KHt^NK&Er~g66?&<BzH=p6Jzy9Re__zFPBszu>EIf~1<hVRpR#$|9
zY;TGUnYH=4Ftq!GAzTv%rn(O&Px%Ddl?TZJS3Yi&nV!D+!<f`(<F7wq2HVp&FC<y?
zeoP-vb#<<WoOB+Ieg0XCPv5-N;PHRW%fGyM{oS6-^Qdn->*1LLp0<w_|7iKHcsu_R
z^SthVXlK9IK|Fi;a&LB;gw)rwGu!v;Z{NOpH`?XLwb|^qx3Ay4dhz<%`!{djsXH}J
zJ*p_Fio893ca&et3vC(m@VgIJbx!0v<{qSTHZj|C`4}_$@%^lJ+1jLgK5~D*d~p89
zSc4F@Z?OIO<n0_Z5B%iQXz+@m;TLb@)7&SP=4@?PbuN;~Cbj<RN7LIQzIPqQXTH6d
z*234vFQ5OGGrIg<d6==R4EM*oAD`y~PGaqyIY~T-&#&x|CGGrm<2zRKbV^Qz!kY5r
z<kfufo8u|S@#6<ALpnP7Sm}R-kB-l#8Y{Q``d7#E-Bnno%S(db#9axOr%Nhz<&(@7
z56Z-JWseu(_DeeFt|Xj(2>xzw`8r%4%(;K2ZHrx+Xlv<I+(*)P_^6AdiW1a~j8N;;
zZcD)wI)*IAmQS1@I^A&b|9Jc6?d_{~%ZJ*}bOzs~GCU*J4@OUp%ME{rZ{V-F6CIC#
zJb&~09Rmn43qbs=9qdK~4deOv%E9COoQr9CGOhDeBL8=<t$b=)T)pHTbg78^7j_S>
zPGMc9@Pd5Z1lm7(Z#-DuRH=kr3EQ7#QlX1FVd)dk@|u_9F^BCT4-v$Ftk0enksvX3
zQ^95DIZMvuyS?Z5EtG%%R6_HZ64~eb$xr9fV@CGtYvL#GJ)!uVieLP1@%zN$7yiqN
zU-*RLr%rh~p54OZ3Hyo6ZTc_fiSG|x(?7&E=~JHXN(<?ekC@YcG9Tgj=R3icoP4({
zMqYJC;M!?<;rU*$#rL7jbgEV=)VZo7=H3+54cV3Cm)<ZXV)6@AmW$xC{y)2MPs5kK
zvjHXrGB`IeAeXTT0VjXWTT5>nM-sm4SIpih7}M$Z0}CI#i5)l)0&J`t7Tz2fl9suU
zNSPvK`QPtX^WyZdXE@Zu$;CsHJyq59{HnUev#X3}KcD^U^6ZCqJ_{^ZX|u~unX$|U
zm3g7?%r58I$H{-ry_zhhoAX>LH4(CWez-l)rJpQj%jxy<ZhL>83+b$yyjjgRi?8L9
zi}hxCv)G*farw&+@3d`kQA#jpJVYosXuQoipZxUx-MhEHz5Vs_{hN!D#E)+-e*FF7
z_YXwl?Cs^*motHvcqSS_IjC}-&2G*<{=u_3e)}ckOa-5PEmq!S+6(3bK3-=Z&i;MI
ztF7}s6<E(a_U?b2VM3WwLc<CP>UXk_xq-ab%bRj@f@hWmr#!tcEi=|<xnMd}uRm1F
zRBM@LMz~r7|47hrENE3Pn9>4#Wu3tiMUv9jpUU@KMAzDe?ti)A3DSxQ(U5*f(J;cd
zXoy4o3t^aX5^91_(hL~@E42`f0Sbjj;t(yb9B2s`wQ_&EtCUzmy~x&L2XIVj0YX|;
zT7I42BglhkRgkh=^)8_#4KIbCk5H0jlB*#dHKbZP`neKJ#L|OoOZtBzx~yx~>egE5
zoy$fW_D~hP{_QoQ-T4WR!+^q;Nnx_w8fJOr?KTdUj(kEgr$kNn(;-g-zYhs3w}~j`
z5eTuBV;X-p=*Y@NI$7S)Q%`2=)j5*ac3C`j>)l;KIW{og5rp)(_nAl{36bix7m0AU
z%#l^Bur)o-59JQX88XXT>s}{#2@WT=9d2%b*{c*M<xl05HkKJ-D}9o!61HI6H|q5X
zCP+rA>ktqeQ5uYqv?7-RsnLrp_l_AUstDRl=gWV^>RgG*mYl<x$@)|Iyj#qs(GSzr
zy!^18uCC}ENk0{=q>F+k*AfY>3epcH9W2J%D5a#P8U6qBdNc3IKxDusM)J~mua~Pu
z>AwG4FIUUeRr&RnT=*;fvo3$7!t5q%@@-ejj#Y5@;yK%G?rH5JA$MM}%>_!2QYG`t
z^I(4``~4ousudEU?3H!<dAhBFuZ+3H28!L*f!K&sEGd_2NLzhTf{b<bYSOF~|I(^;
zDqd~~l8~)#H_O#*d3(L6j5uFxmiOmYf)}3H(jwta2z`SRkUNR+Fp={|L0x!1suFy)
zSd)loWIL?MTZ^7ArBOykVzylNKoJ;Hpk{yMKqOq%Zwd=d*d!+Ls2!q%Nn9T!;mP8|
zjmiKXrH=Xe$+tv#^cqmhWo(^ObS6>Ptz&lVj?*36wr$(C`Np>GbZpzU?WFU@woZTl
zf6mo+>Y~QpqpoVy*j2mMnsYvx)MkAiFv1QdBXi|(ihn9B%JVatS_XLv<W0bBN!d<P
z2qgS(SVXBDmJ2<N2vIBj1xIZMI}2=8iVJn82$lM&qM_s*9h6$3A+XLXPtDpteHyb<
z0OMwywTYWfojO}3a6ZYEHLL2B>;rH@O{n>Wk)ix(5&n*JjVqaok9*n!On6+alIo@6
zT4KYXrZ!R|ayfNusCUF6-(dEU)6@(p4PoWKmm?N4$k-4lLPSD)il%y;s(3H3Ti9x%
zc%%%I)t2~Xs}W7_W%{b`R|*d`3{w^=0k#)kB)Cxz5qNYSrRh0mJ4ID%ils{p)iY8}
z{x>kdif7tzp|&>Sl%h_7gBDj=?wY&NOf1RG^RX`a!cxSQ8wm%BXo<}~Y_sqGzB_X>
z+6`mcKz)Uh;Ul{Ks-)g8neZ5y$bpTGZP|)C$JV$P;h&ht-eb*_LUKRi`4nx10823N
z(EcnqjKcH@R+4aW+!4A)=Iw&=LLbE-WOs+m?+n7Ym-J5~Mqa4RQnK>M?r%fY&31Ei
zPo5X3llTFpElABYsLSwwF5+>I#h4~E<Ca~wn3}Uz4-uK9Rb5C$3YpKf`lHJT=~3`2
zhguX({8!~-Vl@--FZufAL`=mP0oC05jIvlz?`?A{ur0%-7Hl5T+srACNiA&1_&gaV
zCDBEP1{#}}Ul0@FfjIbcK4oEr{H(M)oS?hj1HDlV@0%Aj(&%{L9>eAH@EMDL!skFC
z=rJ;Tz(yYgJxF<(XH4ZtQXn6f<|90ZfFeW8eDuQR!Om;LEmNzz!(y?o0E>v_8<Td%
zP?$d4I}_uVSX%VH7;xDu>Uf7%8BwN8HNqo*VBn2)(bzf{r1%(uFg8&lZa+^c-!Mq-
z#x0mEAuv4To(t^P`CPG5F3G<t!q0qcE2-Zbu$$53lL-x8VL4rzO!?rf#q!kY=ua*M
zrIh9Kvyg_UmQ=ZpZJ#r!fR#E?GA=`HNn?&X8}-Y|$o5MX$tk9x`9<?4`b3K@f!qYj
zp#ocv8lJ_B)cKn)J4WtgX(I8lV1rwUcw+Mw$oHPX8yIH~1BA`nS5ee{4HmJmX^U0g
zz$nAMBFkeqgMjQ6W_9_su!wazmXSsVGVW61MRZm!P&V;$#XMjYpe#5kCq*%D@>Xd{
z<3Zx2o+gnFQUc|CBNuE)oYLko-flU%q5ch8>lGP63v*nJ&*1YWA5vAT(0pB9LYWj_
zQ%itEn3>My9h|fq(O=I+HDN&z>$s?u!D8ar<;V3r+Zfu(Pu~fc%XTp;d+7-SyKFX=
zzRHv@%_c)|<;U<|0JIy$&wni)G3*kA-IWo24Uai(iN%H2XOMPs@>>Ezh6;|BpJ45Y
z5eGMoyRasVic4BWMb7lLvEVOyQ(Da=dHd1Y+eCQ;WMv#GEj`x-PI=e)$A90v-Na`d
z(Q~mcUUue3-fCtM5$7~NMcwkjk#zqSyHFP&Wd8=8cVVmp0t}p2*#(iiDQZN?i5muH
z1=J6fIIu*42*LDPD%73q-Yz6zmB>$6op#DRD5m)$=TkSPB&PzBKbnRSC<B(tjeUm~
zSx{mhg&!<|BdVuhWmGfI2Yy!W78o(}I=%`$_J<_;3NphI50X9c0!;~yKbSIYIE6b>
zV!Q@G0g8wcfSHi~^T=>0Yq2FCQ-p)knHK#>;ZIpdeWNTqJ&)?nGmq%<V`bS(LmYY8
zK$8lB@eA(Fv89f-I1sdTbEf7?{>Kt<6T^{^?ga~+6hAE(wPF>6u95me9vi<Dxs`!7
zaUdU<dpqfnT5cqjvSSW8TVzLB8Ej(YEdvMgBM}f9Ku5<`Yyth4bMV?)?5_C$Rh<<z
z>u=aoA~E(^S4Alf>5}kk8lXe%5;M3)+}wvM6|Y5eKhkRN<&v=ikKpu#qP!L~HGf=Q
zU>FOAx>?}NC`M9X3_ZOU!P2ccmD-x+nqXkIc;2%Pv9*rb59Pa3-G7y9mL?(Jxs;({
zu#<HFAhBKUow`=m^3PN#H}OBK_Q=GfQX)Xq-2Kcb<<cJaa2#0UII1*0zUK3+5@e^{
zeBUH}!jf?`w_5t@!ui1wUkK;v0(c3IUf9@4_wS&Up7QF+vSlBZ9o%Lm=(0mCl0YkW
zD>!EiWZ+0uw68ehmZ!w997;yZXo{Tygl?Jv+#NEwHc%vpmnFdU6=^3iE(P+vHzivB
zmXn2KyIjhFZO-){E6Yd~gULwQ_C(PBM9P|@?zp?^z|kLfAMfSMx3&-uWYPf2M{n*Y
z<X1`JUohkZigSSG9CI=rLCysA^1B4t8DjWT59W)Jlqi^m$W&{*HE7$PIyr)lN4{49
zT)x(@pp!v;!Z!=d%ly?TQ3Jzz^@D6jS=OHHyPdbyu}6OR)h1352j~lN$7O4)hBaD@
z&aZSV%1;y>zGr3%RCOrCkOC?LLQx@D5?5P>f4gR=`ez3tlx5j;j17^MS-bbyxA4?^
z!9^Ew_d+CDJm}dIxr%BCH~CK(0sSHY0I5GV6pE!Z&~s5#3W#n3Za+KrWK8_M&$(U7
zn<`J`z{jHJ*6ML*L?&=V0e$8k5W?E6JpTkOa5cKw8Nbq!>Dw%LMLzknq=#1j+f2>I
z@ZY{@7G@S!qW?MI=*2A4I$%Kw0GD{{PPn7DIr{aU;FBXJSA!ACC2ML@l<J7meiAmN
za8QD9Ot2Fm772j7t95I$dGC0C6V4PYI#@(6ueYn*tK(tS{;1yU&)4Pk>%4c8I)f5g
zJzdNZCR~;MkU;a>v%(j<r&{M)vwv(ypPJ-MSWQ0t9^O1@er?*-sPjiV0Duo`L6g<H
zrG2etCq=raXS>E;ZS$T`@AL6_wprHgf41TI$nJADwll96lUTEPfX8WdfcN9U`YLHS
zeXj54aO*!SHL78@@8j9U2{WkvL5KzNF-Xd}k*D+1Hd0rc|MzF}o(!aZR}{59+$H2a
zs9!goUhe08bg4L23o;-O(%8hw<K#z@R9c&F`&TY}^F|HZiPY57`LJJiJ5^k<$eU?g
z_}ZJq^D(OB0%_eqx!3RsIx=xa=(UP89VJn$<K-E~uJa%zN9I2Lav?Naw5d>ufk-<=
z3gjOBAsM=}Y5IH$3y;1%-9(AdZ|f4X9S;99st(;P!aEs{;U55^vnG>)e`(CHGhNmh
zYE0DI$cCJ2^OUgMQC5r42k2Ui2qt+^ebKd;Jzm`#K2rGLnkJ*M`y4^Xa@c>XIIhq^
zq`duyX&3wAc9dbJs|1F+lp;R%P7pN~NoZhvz<p$alK-^EZI?t-pgb@&aUKw}!4UYM
z-ONfQFz)P-`=9_d=TU!YaBVNMYMgaOFx08DXli^uT!Ij5I-SlsB_<A^&N-&5&w`^9
zpMXzMDYd)s5<Cs0F8I+&&_JhHSnGEr*o!AEF~&K0j3CMvITUb%$VdMcMequxYUf-}
z%2*6=be?m8-Jo$+NR1Sjz&jaj=)gTq7{m10KI{+^WkW#r>>fdKEBSsS6t&$kqfZSA
zfzbm*a4FNzWa%Y3gYfwcX7VjbYy`Q1kXXYsI@6{(uqv__%6!Z+7oAt9<}OGiNTGbQ
ze>~8)H0Mh5y(Z$J^iQXnBOB5100aTMJnoK3;Tr6l+^}5spke_K8FH90!L@wY!z5ga
zO3}{HduM>*_Jw;>1{iXVgJ4;3CW`5Fa9MIPVPUWd+aB4bDB<XOpGo*lS)(HyIl<A=
z;OQs<q6o4|ZW;+i2#y<<;nXR1-DC|~v#El>s7JaOFIG@43ba{3Fwygfli9LkXf>26
zg!0x=DlPY5fh8_aI7CqSqI0sf4jJ?Su0eh^4iNyB<0lXlZikKpNX&_cmKXv1z#wx<
z?8TB#;Z;1Qo(x&~*C*5$a}%bhKTS2Y1`h4J2lCyGZ`A;3M}J#xZYt;I{aM%E9ncj`
z1l|T!kVRuEywOI+vC&J{pXRoN-Bi?@ZM>px=U%U6r_LUa(=Yz6`?_vbKg6%Ee%4RC
z01fEFP7dL6+7?#R_~ZV*dW)rdZLo-cbN^VQ)%HT^*Fn4m0^L%vV)qRm^Kt1Fgd`#b
zsw6?^0z=OhKb5iU)Z0@{1e(PxAz&~TPo>_Vzc(=a1lnWEqp%7S+{Is<8FaJ7R=(XO
z;x(-nooFGUGtg!zEz-PeK^_&$utCKv;|w_ES^Ed4g-Gf98^8rN7hV1x9vtBkxfFWR
zQT)`N&=`Dh`Zs>ivWDBFQ&YhV+(~hf&R1Azh;8KFs<TZ)Jx~$^od3F*5M*T<#e<NZ
z*iY$BvFmsGDNzst4zu;$YHne<mJ1>nO&>Or5Z0JZh-IMeKG&{P>)`Is)LME<YES@Y
z)<-<*27{ZRWLcAE30Sc-Q3SdKW>}bWBcx`EKZ7<0fX2H5`@lE*2szZaVtJJxB_jX?
zu%?0ZMftPEKUFJ#8r@*w7cZ53U5yHn-%1dxhuzMc#Vs@lSWSAkU;l}r-e>qrYZwF@
zsUWVDWKEyy+g8;QqJiRD(7Cos^g005NBiU5tef&X4oGv|l6>v&W6<6=y9n6n##gOY
zk~QdLBmM3*`i!GkA^fh@NO2R1xoZ|n*<rUD3lJ+m<IY?ui_-o$-2SWRbu3q`jw~w8
zDv5Xb+p($i7&3T-jViT;DKga!EJ#0|vU;*^o0KUe@6qOx7}DnasW(<Z^aG%P*%TYv
z?hK($Kx{^8ikgq%P#TL>S+UxI7TGKAm_a>h9(BG=t9#Qr;v<9E{)<DZ!XjZG#WwLV
zWpA%w#ll~pq0s1nc#_}U@&JsGaE(SonHid<eI9?&A)fSj)r3*<AYE45OeLkcr|sV_
ztDabJc7fe=*-LMdgKwv{ZZaVC@12|WKS4F}fu3$}il1+{u3jxwQqu;#rY<pp*62ZP
zmGS^q^7u{Pe(0@zdA?3_1k)v?A<{7}Hor1MuoZ6~CQXTm&h@UHdMCbuNf;qE5yx>Y
z9z_h{*j68^#4|PoAq9l2bnv!rN{2Yjb1jzl#J#kGl~cT(t-%eaZ3Q5v4qRk$>K>|8
zo*D}Zrw4|Ooj4`lAEBe?k80L?!4lRN{S*u+xCnxizkhzcR?FCmYRt4bL>*`LRv!-f
zN@7LioOU4<v<~x4-$WWu1C@HfKnSr+hn)g=c2c~NSy~Z4+M2aPky;+q=g$@FFD0?s
z^ga1TwCwPS$_Vt&ATxj!)u*dU{|>lHKGVnPrY^=1#b-Z6CCZ(2pBB6)>IJSw7%<QA
z2Ba+hW{C6#22*J2Qg!}5&;IMK_*#LNP%x0dljo=34<?eF*e2#-H&q>@xKZUg>35+9
zFykIuP4Dew$YJ{2?vIPp2cjaZT-<i^a@-j!4OAKBq}q>IWGX;-hYuRGZ+)BIjxN2I
zKMq5!l)L{pxW#nj<Mbx|YFZlhU!D(fzlOH&E&p5Qg{iB`6JdGz2xOqZo&RCh@|PX_
zOgv0_9n0TNbrMgHP$&-$KISQn_43*n&OfsgV_bX}7tBohO|~=r4IV5Jrj28g9D~6u
zA;O(im7UXArqO_=j*UNC<Fx`J6xWSe1POq}Cs4*r@XBc3CsbuZ-}y9M4@beBafn?V
zs6;<ljTJWT80Je(oY>$bLU+27Y+oiX;?Cc+-8Ssr&p%1DC*(cD1B6agGS)_o_pATp
zI@MOn`+a$c3g~geEmp((5}lqOQGj)Rnb>@z?h7o|O!5GZy#iK6uHC|7RUBdelAx~`
zms{7lLJD~Z$RT+sK|ZM(?}j1VX7vgM3F`g4VH)}<U_#rCe?^JUPbaVRn~n{?;4-UV
zJl!vY<hI;Sz#E?G6CQ&-I2JC^=U0@>Ok*mULv85!ESxg)rb<D!$KH&;AeZ?vZ*p9+
z^}R)F*vJN;3#F>|*k{D@GVevSO}8aB?<d<xS{aJGA?`P^0)0X*?74#=(ETyh;Ocw~
z)6Y~pwxl26RF<5#qf((mR%!o9Zmulv(5Q-YU<QL3)?-ge`Ns4%o8MuZSGOGh21oKX
z_gtl0({ZWpAcM>ssYzEvrQqmc9(b>|k6mvV9s2+<pJ-sVon+7|j=3|J$8H`kF#>)-
zxb7U#{uZHF)}yAH3QnKJ8ZTr|zBit6J14-Wh#2+|KBOin#mXUCwyyIc5!0#Yc`p#r
zHeN+KBJJA(5&xNJi=|u+x?W>g;EGCu6(73+UrJ7REe;k44QCBulKpdW6V|-4GWC~L
zR$eqfMLT1eh=AIv{f9t!qSQt)+)L6pE%aDS*&13%oHH@4ay)1LXR7PvqcPVe@!*7q
z-C7a_ekT^0Cu-3=$d5OB$kgpJSQ1$H`X2UX0{)*ha*txu$9P9>I>0VmyMg6??|S$#
z8RmeDPy@5S15EB~9rUZWdI+YF%l^jQGgk)yv0-OPsMtTlN3!xu6rFl3_U$gVP*&yC
zKXRKdmV6871dzkb;52aM3QEs3R+PLdBzRekvz@`SgX#v?nJ8F_DxzyBf|WV22-0id
zi-KlE^C)6rl@GApy<(=3$5o!DC4g+QL6M#?0?rAgFw}t>nVJ|%+92hTOUxa7aX2S{
z-}f~^k;f~784QQ01;pXXE94nCKT`~piGkcHc`j5{t>vZI<wkaWAptymAwwoh{*CUG
z1oELF?46!SL%gcW@P`qlcyPv5W*bW<wJsLodO>g)lN^#vG-JgAV6DxP<i=X}%jM85
zx_sbD;mSdN9ujcqJ{%)`0m8~a?5#Gy4l1Zwqg=63d)M}38yrK85=G)q{P+VCQt2jW
z(<n=lDt{74>CuQv#s`1()boAI=1ipYK!mtRxkjixLJwXtsTIrQahXBHP9h6}HHpyq
zyD3XgkmTWvmSpJ8<-~Mykn#u3U@=)?gX3R|cgi<X0mrFV7HX8W8gph`l}}LsJvGl8
zlfS~1@bvJr#>3zt2w|8`7~!%PHxS$(rycCg9nA9j15A!XU6<3qD_AngAooThkoe~x
zB?^g->|@nGQyr`9rnD3WIk9{3V_RKH2N*Ww)ksBa^+uiKFGEWT_6>h#Bc+B|9xkrj
zmgyuECwh!3ArZ^Pg>}Z1)+N~h$W_8Onnt{74ohK#bwAGz;RBuev`u;Lg+c3|H7}j5
z3NFGwtQ7x907#^j$SiwE-7=#%z~Z*6Wblsntaax}nEw9ug6<$%g6RI26??|wRqEiT
z`H_lIi$KCOtSnGOqrfY5n^+vA!h>>>KrS)Zb`Y^PTO1#vBQwYIIB%r~$YdWP=7UDW
z@gad{mB&=!#B1;j&%m&#Ajst&4OW;8puB;?e3oSv7M0e<d{On3fV4!1m=pXfv_olQ
z@RC`T=~VLXKFxxExt+ssLZ4#XrdA`$Q&7@t_oyWIh+|GL6)R5EcS@{uOBN?ja-{MH
zFnfsc_hCaEhZJBh;#fujU;)a+88k;3Ku)Ypi8<gT7f5xMr|Afe_3c8ma~iCZlqBpM
zZf8@LsN_=mDu-y6@wRfSFKI-Bk(M|{bYxWV=$0iz)PpM9d?l<HGZGVtqsGD!%UFFw
zst5htEjc&Kfsn||#=Mjk1+`^PVK9+B1i!=R!XcQ?e0LC|*f0TrO|MtcqBvwA`@+Q?
z9cFYH?Y-XVJ<Q%T@S@VQeiq;N)Uw}6QX7*HTK`dz?fMbd6G4n%4XJ<%`=cNYYHTey
zNn+brYeJ+H9hTUBAnAFU(-~}rx90UY_KF*gvZ1q+(Ea`K3sD=<`%R(mHt2butCs5{
zw8Ouq%ohTw*C-00dJ-#rg0Hq4qx(zdr!6j?LPIYGTZD4f2jLi3y6q^t7ng!3N1GS7
zM6}$n#cqLQ*gQoi`O$-N2aR{hF*xT{gif*ccku%aaJ2Qyv>I;j5h1u5RlgpsLgLQ8
z_1#J=m5$6X5A<1{hRn6dHz-MD;VJBW0?Z0k5u&M^pKJ>tt^lP(1B)1}%}Bh{s#yx2
zb0Cc;fhpf<O*Yp5%P}mG@WF^YA1ZL5&mj6Ik?F*rC5atT1vdcKUH5OOmkHd#lW~uA
z3g#ueu<IUcA_*&?Y!afvGo`7#AO&^fvhx@`(+!N9P%E2T*L#)r`{eSo4se>wDm6+u
zQTF-iY7QA7-i>j~npY!N{w*6WV_C;YUr*JpF)HSX7Z&*_x_X*+A%o}OvrXh~H+FM+
zbNeKUgrqqnHShkQYQv<k#B6=Lv*ngsmftT=hAV}6XM~uM;S8=e;i3M!>YL~nX&i7A
z$B2%wGCvz+x%_$s2p~+ry0x`&?s{;0yS;y-UsVTWdBOSA>#AP+YTBl*wobde#I5mu
z3uK3!IGZ9J&AC{AjkJFol52QPgJ-HY)gqZ#$G{a7b$4A~2KK<$mui;!dOmQ(U<%jq
z0D-?o`bRrZ*XwRH$J+$=lZb)~)n6J`GfWqrjlg$C!q=BE0c^rUIDBM1Q-SQUIc_LM
zXXrvIe#J%v=-8Av`oQI`r6qG~qK;Sk2v>OE|EHwF`rjoLW>(I$fD%wjz_E^|Gwvvg
z-%0ISSHQ6W&vOA)sZ>2_nhw=y0#JoCl~BMy(l%NcN+4>gR(^I$uMwz=7fiwJsetm^
z%-hVXqxY+$RGp=B+T!VQSihF8$H$UcJo_(KXUBLl*+#?^6DWUUrRLKjFfUCl`fmKq
ziRM2k)_|T*2hP84$?{Qv@vb!+`q5}yTCv%*M%OP!M9*$5tSBGf*ZXC6{hs6w)+pp?
zY*Ry6Lnv7Je=*kon)<JI!&z9n`rTe%T#+wtujjP@pU*>W`on|a<>6Ya9|VOsl~_`O
zR4MB&j<<`mELr{TyQax7=8bWNM<hw9DCc{JJl@{7&+r>NT<o0yZ+0;hIuo4@q;m`#
zl^eyL9n4p<s}NFcVstkqs1U{e1L1F~uz49Y^WewB0krjWv~p2A*Gq9zW69rPC!C~H
z$w_h(C!6;SQe{EA<&2JVvUtgO1dbI8r`#13Bx1<cXN=G3FtveVP{Jk_LjT<G={O`q
zxJcRVoClS<CH-aq^hLkyg+VH`h>1U=715H;1UcipTuIQtsjGP$+hU*k%0>$T@ye>*
zi9dNO6MPXP8{i<!Kh|(2NBqea2uf1M>qC#qJ`b@Ip(<;0?5ASz6-9hg(TwF435=A^
zkoOuK=je}#)_<CW8&>Bi+ngkFOja=FA%4#Ifs{${e9Wr=2qU=U1V_blCr_F!*)Ptd
zMAXyvB4c?&)cB%GC;5cI^XA5Q96OKGwQUH*wokbFlPLSYuU@ZOz1EK*z!*WZF?mWh
z2n?;y7SX^hBSL143t&tSzM+KWVWb<_X#(06r?!4yya4A|PF2qz8Ft@%&z8Y4f?hG=
zp8gnKZ#Yu|ggr7?d$si7*f##Qo{zU^&=QBSz_Gz+90`AP1r)oxxOcB(Zgw&liLXkb
z9JAzVk)0WdIHQa#6FESIY#WmN*e+#o-~`vIe0jLAV|O=K3M?^QkX%duIkDZ3YD4Xg
z#OdAfOe7_gNFN}CXjmRxlu*Z@UGfw*H#LZVTBq;?c#W0C8)th{8MIy|LJJ@V5x|C~
ztFeNA@oSz&F~mdM1v1~g2C)%TNJUB8iMjV!90NLIL#i6O9)FBjj41fC7-Ub6vq#EQ
zfuomOy=&6eS2Ihu5x@oc`&4~>nW?7k+>I~MfAIc+84Gr`1w&dJr|>sM{E;baV^Y$7
ze3YsKh%HGrL=~xmK*Nu>g0&U;Vss_w95fuQ7W``BY{1iKUjVmaMrM;y7Q%6!5w9BE
z$xsghPbegTA#@9fRF)GkR{}#_6wE)sTN#1&uRtXwQsH21gWOyX97;u^ENmDxnZizv
z!5P~Rg#?7mIv(-t8i`RG4%+ms({PfV^O{`)h%fI`+5RHKwF65T@X>|A(XlfRt@OhK
zoe%tJ>r8JvZ`-hsP1j{K5bZ9Zz@mPuWx9n^RkG7ifp*P<*?5q`4F01i%SB^zz;nn<
zBl1skH~l$GUpGx^q4%YY)8Z`rAoJuXxtV_Q?HMA0vB#>+!_M_0Q7T+*v>*+oy@rPY
z6q24f7=*Pjx5g3?73yj*XxF_jK;eLSfR(XBpn~Egn{=Ad>)1XS1mhRk&o0A&?Wk`5
zc2ptUdOb%ous?ud5FUqa4h|VAf;9WeW~+R)Pg9LfD;g&oSv<DtPM<nFF*=2Y=-{(|
z$kIWIL4bg_4kU!rdfR1x<(@cdSo2y3u#JI65*~X5_C^3|BKUoFF5<tQ=qxn&%uNsO
z7xa6U>p2lXFcTdaZYQL7h%(ZlDk68d1fNI@s1co>0tQ+GAcp!SsmJ-n308I_C8&9v
zqCn^VK(S3Q*HCI)Bb#}X8FI&O=T1v2O_=HkPFM{q==Bq)g@gzi@CR}m1Ca~?LrWHq
zCy95TZskiBOuhfSgMl4W{6?Bo$mrUG6A(cIPtTJ$P`Y%%7@0@MEyf6crlnAD3_2G0
zSj+i&vv44ix$44DAc7$1K(6~+evu_ty`3$b&Uduw(yB-KbkhCVxi-c9>9E>bHI>6c
z(c#i2TQ8Cg8jWZcieFcO*&`4I7~E3V)+$n1AXTZpJhcj%hEhPv6F{V{H;OQVY-XBL
zi|H60B;*ZfdCMdy-tOy1lckSm2HmF6MN2A#*i&sA%A3wLybpMu*eJvdC$3X4mZ)9g
zu=`qApBaw5>^!MB@Qjus+&!_T(M--?3so{mGv~{yBBxCoewCY#eNw^$NFW;SV<y8Z
z4o4imHeW6a+V+~w`EVM!fjot}K5eIhjcx7qVe$S>lkT1c=Tc$Evok<gTj*!^orlu&
z(qe&NTFiao$Bv#i^X3(#hmvFP`Qt4M*EhhP+62X#J}>EA#T|IJ>eY9X5+ttCoi}oa
zZ^Ec+;CT7@NZrT^6oI-06i?tekNr(XEs;*K_-ZNiD=P{jRPH42zamfwT9c##aq%yK
z{Nu1Yn=NyCjtZ&(4I9Y)lm9$v1Pr%$<4NI#B@cw}nD2!pE=c~Ar&==hjRv@W&B}(|
z@Ka3Q5A(rB)&;^UU;1Rkd~|Gr`)g*q#}diaV>#D$ZC^DF+_gd<P;(neE+p@0fxcZi
zWj04Bm<E!YKjZMYeDLc8S{`q+-5nu|rq=FfwV#=cv=Olzjz)PR^r9lq{el0~lq*OR
zVG{Xy!y3qX!L^JopYRMiP&DY5dlr*7joItMF0nsBl#eisq}wXvVttATJnlKAs?c35
z)1oKPq|p?5{gS~MaG3L^$COe_RqwV8Lg@*MP*=rVw3k0*P|!+JTwN&W-69na5h)?t
z&@7h~9197)T-*;tfc&+DCs{v2go{*NlcRzU2iBe1Pf<p;h3k*&;MQe%aTpXAgCw2~
zMaY1FhB*1sHvCd#Q<MmCujT6R2yAg|n(Pf4rO~wT;M`>dye9_J#=VL_09z&D1x@wE
z2HZW0>|22WcA%T;LF_U@<J(4~J9|r)&-wXcnkytao=W^LesSYo+QEqpibYwECTH-x
zS!FZ_6hZYj%7K)xY+?wCX1-aEKKFk&lX4{y(w%Nl(=6-Y5y&8+E_#t;DbT!#yP9}9
zZ)-)f8+v*Gtr8vgP>`Rtn%#@HPwS^t<=_n2Ny(JL9(=Z}3rz@`4g!^L3g5v`E)LpR
z2PyO&wd9l2F}=jV1WSu7!8E4V*tw0ZyLTky&))1B%vI54jCeDYEfiwijuQ3bZjri@
zJ5*zL+MeC&@(iPQa7dO_Iq1t-cPAL<x+yF}@ANAGMt(lG#tf2QTnVmW&nV?y@4pSF
zZ)dKLhdzyc(IJNH`LYk%w+gF4z@@LBy$T<B$ef;M(X;S9#E!<aHjdgwNCx^ObK9Xj
zF)aU-RyF*#lXq9WTXrq^{pohstV{}#%vdZ#3$@L2p-q}ZjCPP#8d}4(lM#J9OKXs7
z8RRv<Z6Av5_Ky8^WEU;i;`WCis;S_8M}pTOib)j*1WxaaH~lBIP`tl+xSA`B?bSTm
z=_#+*FO*50{R>aoU*9pXzr;4}US!_EJ$YC4kwFETO`K1KZa^+RcoV4w^P7MtgnUy`
zr@uqDfRF6AC%?gj7^(L-M0#c>cdfI|ehH`o;z8fQf7GOXJ+vNO8yg&+?RfG|^V_iZ
zpvk_N{<3nubO>VS#+$FZRl#aE6lOdRw#8&e!nQm{w%qEc%Bm3>+_B=NPEE4SrI=nl
z@DWdviE_-c<v1IEBM#K_ad%av0-#ZcQ%5UuVHQp&@REIc0U|J2`6V}f_$#rHp@TU9
zIm<yC*Fp$^3wy>}?Q1i5%RZ-`H^LuY>Wep{g&&-g{Wn<trj0M}&4em^ZIpI{o-d){
zY$}B_{XR)6IP$0EJ9O|P*ln<D`g$OIY1O&74jFfwSueKr!wneZ5mu29?>i@#h12;7
zFIUc_a<ey4xJ^OIY_fs!k5KpN))+Q`SZmJAA${r2Y<>@GUD~c&%pJSWFi$)j8r;ws
ze~G^qxb{Fd2XHLHI{eKu;LWSGK7AH(Mf)#Ls$`gV@9XF8@-bM__=i%u)k=^&yZikp
z!oP0U)<)u`zp8A|YptV*>2HB{LlnrRnjc%C_I*#f3b#Q6ju{?(H|NvaOgEH(TDQu~
zKh#Ya_=rjlyc!9Z=mSy}X}feOPu-k5%B*p@73;tiW_{*~wA)pe`dj;B`pTC*8htFq
zl@_054<~bRd*R(oSYPWKl|`q;nki>0*myPATvesjb@01gQh^PV<WLz6@NcETZbdGZ
z(&tAp*1|o`v!||wnvIf~+7DVl;ZH?WTmSbf<M4UOD!*ly1KY{a?tF^*HIcqyS4a5U
zUYp%YIoy&cmg9*0Wuq0taBF=jXrgo^m*Zv*B8BP43HtjUjit(}4LEl9C`1?U=yKEm
z1RfMYs4w2=*6XObrEh5;lQ#zXR0Aa3BSilZ_h!p=oENj^>Kz)e+6)~)82rXE{z`|f
zufw@m#6xe71op~NPha3PHj`_GtA^N165$6@ll=q>@<-YCSHXqu(fGuowal=Mdqop?
zBCBJ!m7hu-Qfg0_S_xI*FTC<T_ao;W+phD!;AEbzcla25cju9%E)xrQVy&5FH*jq&
zB$mxWS??*o#rhmyNA~Oh%1F2#*YXS(F)j#S&STbpKH8osxgYfstgHZ-cOoj)<6)bl
zrb5Ppprxeqi&EaO8F!B<%$%>_XGdL@i$Hg$F^>V(E1aAUiX_jzu550%rnJc$5>X=;
z-UcL0-?`5D=AhlfXSoB2D9^snO;2oaE0Sd1EI{7lH^Uo#+cP*BS>Z8kSX(Oxuuf#4
z_XZDkYpYjlA74hmO~GoCR360nogOJuV?9l&2#g$pg_Y_5VvmNkH=S_VQGHj{r}$`9
z8OejV_o{7DR$G+hJlP|TZI<m4!|FLu&80~&^e$empIQ8IX5#naQ_GG-2jSN&SUTkM
z>;y#Jk}%d=&A&YWPmdwfI#(>K>+k0>r#jpTnq)UqJMs;A;@_ODMk*;$_w~p|LmnP_
zJ9%;K_^Rrzo`8R{#S`O^7|bH9#__^8^w6#x`m;_e$FKAE>z<zY4(2Fi8ukexNdBOq
z+NeV8ZZBuY+qdm=KsVt2z!v%TZg?||zx(qv(ImUu5Ad{!GZ+^c-5iM-uQhgYc6D*0
zA7vAG-7^`f!;$5C_v@O;QqvA!Z^tanoIe+1yTrM%6X0g7G86KnqPx=W?9~R=)*yJ@
zN0j~u2u|R`qCZQvABA+{@y<z;TpuejVq%A9kNGpq1;Oq<kX0W5p7fKO3N>&<>nQuy
zW=i!cznSp+TGz3v&&TK&LxEBP^`9)1Ui83W!5l`YPzD?yfm4QyUPqaP(=8lB%XmV>
z5T|lcY`|lHn5l7wv<1gs(HR*Q;|#UpzMi%&21nl2&hvh&Wij;>rkJs6%h8Wq)PkIg
zvG8-&oRWB$jPdOHHdKO>1bogLL~0Ay%QF4FCfE?5Y9}N+Wr)VUTpfj@hay!o1zTI0
z<UiMC5cyoH)L8T(pKPUQO8l7ZKLMw-eYuN#BcOCsI?2}JlQ&q+h#lL+(Kndy4)o1}
z2!uz&(O#6U&Hc50uFm{Nb?fql87pKgHfyGSm^luC`uXsvbH5lRGyD*R037xY5KECu
zs?eAuGh9Ts`MxkN+*sFo`W4$~*X6j!Y6W+kuF-XlaU-nxj6S63>865w^`Q8f`qqw+
z2f#lNK%^2~E0xvM9$0o<4_q8C?sUD#hro&0&;$Exwu0(?HWt;Q2OMRn%J4$9qp#{a
z!`he<829NDG;z><-w0Q$tkcg(@7UfagDrQll0QQ&TH~Gdw+%W~6{fl~PY~Pbj0+GN
z0ms<=@(1a057Mt1y~*tgOp7-NGtlLsQ~)Q-;W;z-5Z6u_V`f`4hyJ_Gq>+G-X~q{v
z0x^dmpPKB+_Lz3J1}P704k)6=L&L#-Fd$9cFbpOqI(0HjtPTuHSb+kp<@Jq_L1HO<
z@=`D+8;~^N-AQprwNlh~S;kMzznm#dQNq6tf&fu%9Fu)L*M7(MJ%6{@qk)O+1hDZ7
z!xzy<WsN00JXm#|73DCj%soHW;?JYmtKUle+vEunyF@l4c%vICY<$L61jpcc+=*1&
z#HMR|g#{gFM=t%<jACh({iHboPUIK;-})*~<|4%hYN#IuMR$>U)n{=Jjwwb#0><k~
z$-Tuv<1N{Hrk>uA_-Yhns002f0)PzR0j-|rmfR8*5+5cvX}DebKRP-AKEE^Ioa0M0
zOsE*^dxKQd6s=nAsCXD%xS%#$qnwn4>7)u(DdHwH*i!Z{eamvsuHs*5eyj(}zVIjz
z<rWM4L=WdyVl!VsBtmYY-jhL<qlEOvOJ!>)28~(;U)OqDS_dsKVGQL;uLlUjL^c&B
zz{f6rg9KBhN)NU^=#zFupx`I?qSKmqA;_#>{Z#trb&>m}Bi{fW+IKw0YD3!eO-h`L
z<17IPQ@mg~<32=iOMV-9Y!SHT(sGn}_QxPgW5Ah!bI9O0wi6REwZgb7wEGvhRwn{#
zFH#Sq1NDsm4=EQesLav;=LBF|jQdk#G+)-)-mxo{VDM`I3uzE#^^j&9Y}-$9wZQT-
zJeRipNLL#Z)-UE$buD>1Kb6L&UNF>3p3vBtLC<^*l&y?bezPmgpe)BGU-2Lc#by$l
zAnhWSwI!oa)XPZR6B8`!UNBnVQ=zU}l`QB-3E1JbDIeU4KUxT<9Rffc6q4Tz7Q%TO
zqga6sof8^Al}pg6cCe6QzFwCldpVl{y5T1@x~8d|QMsDhL}_bz%rKwTS$3Ojz}pOS
z;~m?BZp~_AWs3d#RSiPCnQSk@`%TMnT5~c_7x^W^5p@US%U}&hl6~1eWtQEitZS1)
zD(GXs-xiTvy-r;LuPs27INnodHLl!MvnbEVFzc*kx@WYR2XF)Z3n2WN?<!?ncsgSv
z;ekOF?~u#X`^l5FyS#&TyPrz_WbvFXn3y8609nx<UP(`uw4sg@pr#M4#j7uKrYXF;
z`O^vu)>rg+yvwSpe`>}4qDPH=D#$X0mFQ7pg8YpciExW%;vI0BsCPc!R7|g+fm7%8
zJ#M8HVkqtKeN&<MqB*ez37wGu9!3Q^aqxUNhjNfF0L9s){-rw|w0vmO4}4_eA-{hN
z+td*E!Z;mt1Nsw>%4);C*ggs)l*6yH7t^8tkQ^>=CGE~x;BGLfQvQtl`#hhP`dIN=
zw*Jk(m@CR)ngdXOebta^r`M^T9v;CCJ8;z*UGQ~O-L7SuPUY1eghO}Wxr*@w?!W|r
zxrv=K)3{xFKA^ni$FO~S;^z%B!-=g#ANI`eaU)JXURI1`t;?c!W0z)Pbc&@Eowd4x
zV^(_l$Q3Ql+*&d2wcz7EI{k*`P^Q-6%%H~AUcfq$iv_GS!V0;Fg`rlGX&WWJ7IvKH
z8R)$Fje2ENsKXeD7{9ZxhRMy<C{G*PY0)jVtzrluCDg%v)#cV6p4_jwy>T+4P)VL@
zNtQs{qIr#RBVd<mhkrk6TA!}lse95;5+Y0P+19&O{C%|h#}_>*y_+|;4Y55HZAb@s
z+`W9h<_DzpNHC?-bFs->6bA2>4JjS<l;AlJc!Q}<{ywtm9+Zr~-={s&x)FaBC9lUC
zXKUZs8dw9s7zd=wA~A%lwiAh5Mw1{T5A#9IoQ8*^*(ZFR0`4lH;NWR~`%7=<!|!kM
zK`jYL+Q9nsrn9ulc2uHwX}?AbAIY6(S&FWz!2rl9bpxG{y<T)S{mpo_SCYa@lAtPK
zoBs2bi<$8AZj+xmsN((bQ{ASipei8NoZ}M_MrwV@_3$UW?p#UeQHkPu80_>CYGlA|
zmbFzLR(+MtUGq!(g^NN@Q*6tVa9<2haW?dmzI_#n;grsQV^cryPypKrDL(@#6?w_X
z^&hKJPJ`H-XpAVC^X@C4Wi=p(=uFmPS9gK8%!FH^-ITtboA^S+{F!ET8Yf?33044Q
zEkdYgI@S65z|Z@&5t!az{$WmX9H9o4OIAj8GCfUPx-athc(UP)m<%)ddf9<y0Z#eu
zq)NAEOu;Fhcec#3Z0*pFYUHobksYyb0|40^QyaLCPs<C-Jo5w_XUJ|HG{hOdC@VhK
zEIu{~qRl1phYkp^vJ_7{N19aa)<UZ+Oh}NP5iZtfNZ;XOsIdRH*4lr%Oe_MISYIJC
zcv79~DLN5Fwf3x2N!ajWR2n6(KaLLDF)7f`6DJb7JB?dmRMV{b!p71BXo@#>0f{IS
zp8cOp<tg^1KZbHc&MT_t&gIr3l@wI!K#c@cTLg3@8JC(NGoAbbxmCs0Ig_3C#Usb*
zCeLZ-{rxzFAn2ahAs`)rNgC*ZKDAxu^Rweg<fHFU!%SNgqHf_p_j0Mtmn|oP4kXV$
z&*Gz=Jh#A-mcm#kf((aTy%ooHfJ#fJe8fl!3r(vUUJ>s_WeT2BZ^E+bx0yQQI%I$B
z?33HJ{?z%qjXu=w5<RZiCV6+EgDx)UdzIs5!t*rAO2`tfYER>)a2HZR@w59<6Fv%Q
z;e=GDg2O??()<G<@Dd7rR0^Z$+PpPy5bM|^G19iEBaOU9$z{V<Zh_YeAf!RjTO{OJ
z#IMU0c_zN)`}zJ^_;01D10$y`JyPoU+_c*0^d+gn>JMkqoid;p=r&@!5>SOl8$=t0
zBY0{eW-9%ZUd=zfW%i6*deeXLZ_&D2Ml9uiMfdjxCxnG(!|>Fc7VeTV$Yx|4XEO}o
zTD;_sL=@mE2G#%#3xoy%^0-_ZxlRwXWyo$Wq}A<JtP(ZA{2qLD;F4nj`0S68tpaU}
zA>dT~505^l#7wj3ydfvliFw+xMJ>4p8ue1Ue`LqG7V9>-lrGiZ_rGM_*G@q8LC@t4
zIdzX*awsf07iWF`IULR~u}+tLavB(fP$h)Se~#E{dsJH56Qk7vMwJXRIbIqHz3Dq`
zy^;CXk$aE9GYBU+x1TwNK0vaedLWL9jWfg<d&SVJ_J{U-)h;Xh4gaoM!+#ch6W9IY
z@f|3ACqOh=GV{ql;FL>K3uP&G_~j*BVu~Nm=x*@0DgzPS;2wqTpf)d8AnzK)oDAPJ
z^YWPuvK&>s8nB@N7+FZ$6&9p89S5~v8tjs+EuW&jGwY_xlr{w@3Mqkg;#7LI_Lal>
zhu=Kgs+Ff(>Lp43lB-`6zk7&RRukjYYo8ftxXym_{mELoXCeMEpx&hORw+!oX(<K$
zOMV;Y3%tmtGc0sJ9A!q42tl2Bi0X6NzZ(K!IlA}>JF@x-&@;qhNPxp6dp(eEFe>!6
zqKdxyK3npsUh4H7<4SUa^d0T7t%IPqlhWE+o<$UHN(!xGH3hr^3yw3)Y?=R@Hk_3b
zW0{iweI%(HRX9cvN%FNuv7r0FwIiHMbQ)Ft&ib_*gnDN1Pi4|2t4tuxxq{!uv+St(
z3W4Rgk#%b<@E1AKWiyE~Jkq(okR8tB7Lc1#`}4m$f9y>E-T7l;|EHz?U&xfJ;-p;=
z19I0p^%D&A)CLrPEK5KnjH;C*qH3}*x<v?jW~kc4wL5r;P=!<GBcGYsD$KS2%@_es
z6g+$^H!bT6y9Dd1TmVKSvJZIY9%~bo1(Gl}WeFHDc@_Vl#6~`^TbT0mBfgl>&+5R7
zBAku$C8eCO8v8JZYj(#3U<e>mDKKj(F+`ELz*6MLimBoe{c93^qgA1X>9Uo!?Kv*=
zByT5!pfJqAECnhxnZw1pUEG|4E%;bUqXRy-w?x(6ilRqgCNJ}cuJ1^Og2ZGFBN2k<
zudE>tLmtVJI^$6iJn2xj4&J5_PMoyvz{d=ct4WbYxhCYdXM_dG8f7#DCFiJ97gFL8
z>ZxFt7{Uh$Bat+>WH7?C9|fSKts)bkA`{?@3=FNe^<Y@I|3*w{|3+x7_|srU!k{ew
zJ4r$Ym*EFx`_BZu^+6syha8mSf3Bc0F>)~eKeQJU5hE)r6MI_!Ed)9wBO3<`%l|%s
z=qGR&J^OpeAEkoEMUGc2a>ko2^Vse-n=Q7L^|nRzF(Z~!WcF{~b9~>|+ULIND^fGL
z>&&Yc?PfEuum#y9ti1)zd<sJw69JjIp|RjZ6tuK*^3eH3#>E9i#{R^_icGF`AYY@1
z!i8W>jqJ@W2QN{?7SK!19<8vaoLy*ulIm&@)L2XqFEJ2acxYZ~XncJCfY{hiei3VK
zMF05Qq;g_`Oei8lTgav`Vw9#9$7W_$Hb)Qs6aF|5CvZ3rUT$vcW&V8-Kk59O@_<|n
z0j=472#Z(0!hl>zf%%O-bl~0_Kjm1v3?7~hhlOQMPLAaR&8214Wwa+n8ORLa4<Z=|
zWIpfQ46Fsr3oQ;&kvZ%~E6Y!8RR6??^3Ptp$Q3cf880`1zRv!EB@heKZ-N60Q<x_3
zt~^8q^fa)s4Up<D(bPAr0Jxj$zaT(M;CI&5?tCv=hSn!qmAQd|t!0t<v6YqS4+f@Y
z5HJ(bVhcPSyfP3kwb0%OFU%*v%Jr?6oYx;ruea-9fYd5@_{}8v!w$xmc3yWtPI*ia
zZ%lXjuzgHZ?_yW0=Guh9+{OZ`#jyd>eJ3BWGIxHz_pYwxw{QDjwUrsQt8YQEKWd?3
zy{6b)8*^0J85>++!y#YOp6vY}^*G@8AX6?jRnaz6Ao;W)KqCX8_jeEgsXFc+zuepI
zUw4GuE4CFjkRo>+0eR(Ld+&tU?%urQM1B1;D8SRN)<Xcw4_@BBxurhPd?XgO=D^pa
z&+Q*9Z&-f40B&V0f2i&Emw9lY-}lF}<hk#_kLqd~o$tBtb|WoVL1G-oNBZy75B*Yq
z|7Q5UoXiAJf$2UO==@TEu@QJ(55LEkJpm{0B4G7ay{auGfpyQlVfV3z{fwWL`_mg{
z?7N#7-Tzyb%=nY9LjdG8Pja=`_z$zkx9In`=gv3m>o@z~-o}q!xwr3XiJ|#{1491S
zUYKuwKVE5N_*DS&j`-^QzAr*?^=?}K*|(Bv!1so(Wqv_<(eXFnF_IhDT?^iua{Df!
zyvRI1$M`vEXGL#x2F8-i?8?CKy1Mo;S@Yq&Pa{+9@3ivtr&pixTG7Sjd-S=-6zcDF
zEz0}z`bV1d?3eE`-dFqBF7`{0%C~k{T}nXn{`IA?ff*=pef_k3piBRY+X$*{vA4FI
zc<wmw6l!ikLz5fO6$Y}y>J1iMb!p(I&jQcvpZeW;sviz1Kz##U4`u=RO~eLLJqJLc
z#`jk{LMnuwi~JJ2)-3)aas#Qp0HADoXKxWc5RiXEGlE!PeC0pWP<@MDTsH$hvASz9
zt8+tQ#tGpUy)QbwtWN+VbNz4I=7taCZ{2R6{PWj3zWIQ`JcFlaRD`dnbU@K_+Km2a
zw?2CHKH=CytUo3q0Br{z><e;Np5YCi3CtqqyKh(G`uc<B+U0PUF!@>Y1MR^ta$NuB
zvry(c@Oqo^9lob^^n?DTX7!*qe!rUoo>$s;uvg9p%jDL3<}0|XvgHHqPA{S4Q2*2K
zMEetRml>e-4Y|9{26%h+Yny%_(EdKf9`wFt1E_v?Lbd?<-OB-#r2zA9Rh-XGl`#Gr
z-uHLuqwBwmy;0wtEAF9-`e~m8R}Zt|hxD7Bcxk<Rop`JNIkf`zzN<0=igLE!>Avn`
zeRc=G_W(U!0{QTBAZDKZ8~)6FRc!g61(}3^(F`v@BK!f#v0zMqSAziVgrR_km^rr`
zBeSt+gN#Xgo}S2Nm9$vj6S1}N?S^k{Z2nHlX>6vz(OkL!zuErf)u2w-JMYyA<d9js
z&hl?ipID<#P-M<7hhjSmJ>f%8QB)D6hK-&Q4|Am^R1~#{KDUgStFy!(ls|ObQWo(6
zkYSjgh9$m#ab+4V@Fy+4w_&E|Ofs5g6LoUp7#wF*CA5W$2Cc_FJ$UzfQ04sI`6Ghx
z;zKyY97EEHDpgkQko6j(a^w~iwjM<lU*&#4Pq0%a5?Gnm$UN1^HNlLdb!f`Ephc4a
z<+llL<84>wAe1hg?vMt4s5b_}_GN|wJPxieRo|3khrQT)F84B|A)uu?YNj4#?YlXo
z$fB%e5TN3fB}W~5)h=?p*y3G8xNsl?S`t;siLYS+{bTtYPb_z{xW8M*bUJ?_Wh<M`
z8Avl)svl5l86#OdDhivK1iLfImaB;6+rBVDXqNe%T#Y<rx^J&j3UnB0W7uH;B2f2R
zR9pWhsKvj#2+DIS*~e?45d;6)wELbY9ye5zvYJ@x0$-=Aw-aA&tWh|r1~S0~;#Ix2
zFffrLBo}|ay>6b_0mf+kAT6SaB_d?xUKeBNM~3oUxnX`qD@WK5Ek<nCqRp}R|A?0D
z#udrH<0_qyNn@N;*a4xTm}Oc9Y?8`bH&n$zB$4uOztBUDjD%oHH5oq7(0gK6dsAGD
zZ3g^_eOF$9^=|M9C(B(bt2|P?@w2!a{1SJZN4fmaW~W`>M{i{1a5i_iB;D#!V7Vya
zXOgqSj&ZE3Wo|=(Vc~Lx*?HKla-9Rf?Ny-L@FBd#2(syw`;l=Bf^Ay^rev<S7dp8b
zzNn1oaivk>6$G3N#~hXq@Q4?mY}KMq)W+_g$d|0lF8sYngx)oM5xUn`r2vPh!Ew3|
zZ#lF$sHR>79XVtP!*4t2yfbHCSWrKUUCdzlt(OHfbP1yk6_jP_(6hkqC5XFt6>ap&
z&0}LQn?Sv0;kg*VIWT1ac2wf4VQO%z+PWTG2?9M8Tv7_`am8yQs>+#UPmYmg1xqdg
zM8jpW-XrBei+en(OPJ5LraU`iS_Q8<;{X{hFhch@MPh}OTxjw<AbpQaEzzu>0FSC|
znJIR2{S30#3<VP8xywEds}_2t_X5$J(!bOSMrmbi#QVa}yC0o^)-cB(64HWNtp=OU
z%G&=}j@{#Ov*^E6+V$^QZGPK4?6a6mOsZ3f=$QS@-|%%3`o$C<{YOW8@8f_i1hE`b
zG2{Ts9`Qwmh`;lcr?1GIyKJ^Wo{;iuiHR~o<mVXt2OofN65q*YX<_VfQRa@+Ds`=E
z{lG3r<YXjK1D-Mk;G5R5%WwXj)SkPP&i=Gv9J!E;*ZuCUuVTYenLStbN|S)$?pqRj
z>sAye$ZgKKyCqy=CMO}>(P=2Q%(U(<9@Ub2HH*vU>EWxW{&be&lp0z+i;=x(*2-xR
zc)J)ti^b5SK37m3=F!HRj$JcrJ`Ix#%Gr+yO>O1*Rh_2^@U5}I2WyGW<>^#J{DVeO
z5wzBafnm0cs>@&CV7j)-oK8An)oTCVN|N9*C`xVK0%g~JKP9^GS4AZSPD{)FYEd>(
z#pCZrl^@f`zFlDd5LzfIRQV;1%0m(o1;99b4#};`+^USPx_fwaxewkH+<amzLi?PW
zVQwG}+Q)AMK-ke90-p8tA-k{#6o7{M8+u}TBs%Vu+3Amp)$D0<G2Yx~o-qdX_{*{4
z?stt|f_$|+StHM&x)|cr6j`<*o$I`%`&$@0IEG`@{{dn^oxf@@7IGas>CX?L4uOU~
zKK|=vGABU{S_Y<i+jmUYZ`>Dn6LzU>POhs}CfbxeVv@@>9-4nQOX{J{s14ZCC;5z2
zlnwo1PRyP(WrgfTpQ^Jzv*@+gBO?ISkJ3D2z*tHdJSF|<&UI9(F(%t0AXmp}i&?t8
z#zN_?%mv~?245}Cd7R@m)Q-7!#MC3J2f<yOP&!aOefC7CiPJx)>!T5pH@KM#$t&nP
zaMleW9GMj~_h)~a!|uso-7$Te{mAr~db3%#_GZRUnXYR*6D(g=QwvRA^n-KEw^|-v
znIJ&WM*nbvkMp5V5QH6gL@J^|9uAZD68ISNSj0Pt8EFR+c9zoKs&i8r2#GvnBnzdw
z@f~!xB)i1%k#7AyHqx9nu9CEh`4(<ursT0<ehJ#QhI)TfN?qk^nf@u0T9(E*o#VI}
z29NNZd96<^q1r&VR7_{%L+((la&q-u`Yu2^*y2e^40qUS=G8U5AE-Py`1WES$Pd1j
z5oR68NHFQ4MF6PMO5Hoaacl8im#HL8#7+>MSElD{2%@272jv`^7XNTOCE}JqT-52K
zyhJMr3TA(?XvE@TyOo0n?Fv)t>{;U{CPrIFN%FL+pJ*Om^`c(mYVGp9(X8@3*(JYL
zu_Fac)3t%Z>Jx8kmdc@@L?agd<Hs)q!#L)8fjJr&ZfoO4DK$PQ$%{tfl<OKsSlpn}
zC>V^h6eR7JrIkqWwq=!#vg8n5n$%wjBe3wZP9%T&V8keJ?d0!b8t~+q@AAEsF!iN8
zX?Z4@%~4J<@44lj^JHIHF_>RMh;TR(7pd};bugslcw-xeMnB02Rvsuy-_4s|%)_tn
zBqAUWPThy>!|h)(QZAYisrF?G9kU&V6JO1GTxAh9iG*#Aj)yhBVjrzY#dGR-!x+jZ
zNr-<FH?}7AsSlGcVPaS+*dC(Z=Syf{#(5bnAc3({C6%+(?R?Uqf6AZrat6S*os{A#
zQbF+2NAvna!Co)$&kbz4T9EtgN_}XVa%jsT0J~6*K{-D?gzm;Fx8$3l#CVQTLSv6v
z6>b47RFyTRUP)T$i9oCtJF+>zM9>rai2r{XO4F_2S1%In%q)I@u$c;kdnSG8HT}51
zQca?Y)UO$4S5-+5H=mj7-Q=GhD~%421!e+<M}aEbm2S(7E8R*95?<{G8nvAbuk(z$
zznpSjZLIA4mEojSRLj!uXnvroQ#%}{rW{p&t7UM@oWG0>C<F<H;ZkIApl`6~U)O(a
z(@#4H1Ica$5kJA0#?zt5{F-__rvpS1Mo@HsFH|;QKAjNU<_q_;9$-cqa*-06=;BWa
zYxMp#AX9|*T>%Op6@HdsH0W}`AVi+zH*S?vyRwk6YPuF#HZ@%uVGrN8+#cz_^F(8}
z0aXo#e=V$0N)1-=tLgL>;n2Ut*R6jeX+PSo5(4pfYlgT`pbS<Dlr}8p2S>92#w}oB
zW0BNH6enwDlHQSpPRm}`7bfl|(Ic%jp1cNwDSNY+{OG4Z?JsI%^Y*rutidGn!tI;q
zHc9+S%kXu+4V?mhvV+C$udTD)C{R?y3P5PfIUx<OZ;{=RHeO>tD}RQ<epG*3i|7Bv
zX36iieETB<+^|!I^YdP+7v{(5xROqr&Gx%w^kytU(INz&c$x3n)lvPM9-IJ4$a5B?
zZvM^txglNMy-qU@T3FCeAYbdEecoP`i%2M+Sa39#t{Vjow&Pb~xkiuo<syh}z|6k+
zbPpam_c;W9F)i6Jtt^lzo6CP{dYJ=sC>IWl{j@(+Z_P9d^vr|N>~#<mJchg&eZ)_t
zg%R4`2egesyPE?0ci~dOD!6j1a5|5tetGoLxF;J_2U|SQMdgQ(7h|k=3qqxQIiJ97
z#$Eo}{AxoCAiYG=D@Lp*7A}hu5sS10q1gPiQNRdM;jpQ&Z<=mFOh<p>Vovx=FqOlH
z{pg3zBz2poxtG*5-;cA3UidLl?tblZlci${^Q!a~Q)o8*+1Lj@d+kpTE~0NVu|ZIX
zCz!JLL1|yZ&&{fKMbMPi+P}k75$j#}V=JsyKiL~4)aMs0X<GUinA2O=d^zxj3LZb$
z1o!C?J`UEu2&WRPw7q}sBMthchI%5NpFTL30&dr#x!Tz4H}bagtN^sub&A_=wKM!=
z!+Sb4S6P)|G%q-b{;{TXp+yzq&L(K?+Wcdl|Ku=#4gnJRvX=B7)*><@G!oj~T8y^u
zx9NG=#2SnBsqe1bxHl!*Zp^|FzF2O=uYO|&XB%{5=89o9(H(#MKS523?d)L#J3@3J
zBqrit&BNPU#zloq=132D(ftDf`KVi!IJ$|MyL{~7gelgVd{XgxO37LZ4zQ<)Ze3Mm
z*pxl@%A7&e!qeFMf$`RDO8PtNUCet`O<gY?3<;e)<)@M^wv2s+TO&FS#dzP+k7B-i
zOsg)EgwW-Wb02>Q$MRLRCeU0kXm8oo6>?;g<B9Q901sE>#@FlSIIHfLh8A-JJS|l-
zj;Jpiq__De-RyPk^*v*<B9?#k**Ei{>BQT&(}E^v?TUnS1t7}C3HO#KTbze)m}rXX
z>VLS?!)Gf<Ya%A!xEj`0W<;&BO{<@~z1Y1Lg!o+k=G1=`-h6BJiVPCTo09#sHpY)P
z+jPK8Q)182sWpVdDaKG4*ip-C(N$k-fQGX73L;l{e?tg_%3nREcA$@1qQ#~iiq+=|
zN{nCoW&TXN@4or*Xga|<eKH3%AbMgDZ1=Q~O_T&V)Mm1M<Ycf(`jTTd@yY5}FR_85
z&j}7QVOf7%Rx4d%*v<-HAYoFY*PamcED;+goOkY3{oA!YI9|5)aW%KG;Lp6+df#>4
z$HS9FH%QJ%9j*9wJ1?LSKrFs0l-A(|w(t6oMX;1r)Htdo<#7au1MyLSo1OR;@^a_|
zlQ^BSi6!>-Y1qUL@s`jZngCeAc{qmPGov~{Q(}MUbuao#C!Df92@O)P!AHN>SQzPI
zS{<fRW(yZP-dt6l@C|9f=7({C%m-&zt<43^j5T`(Tg&rT-YlA>LdnLbJ5Kl8Tcs8z
zKct}U?B3{NnY@cRq^*yg<|kYIhFdN@;wHk}L;l4fg<5f1b^xWgZcq5ub8)}tvvh`a
ztV(|(_`+cD)Yszy4e07*nE5yZ$6u~3$_l>bTVOHo|B*C|hT@b@_;v*ac(kj@&E=?c
z43HnWZA>3qx;u45^~pF;W{+Q{86bfOrPhpN$HD4wI+)LGP^V`eGvSdG7dJwPlssOf
zV!=JEpVeZ20OOa<Ca(;#A2F&SAzyp8nG}Co75mIU3Xwu>69y}J;Z+@~zk9<-$n7Y6
zEq|1d3`Kq-#Kl=>R^30^^t8DwzW>NzkA|1mxcSUqZyY2VKOv(y6lO5UF!$2BXoo@*
zw7$zaFBqjQD3G%qeprphy>1sXt($a(mSJK0jhsPiy(?7)h?6OKm_S#DcgkBlV?%$R
zbbkq}9hq{4fQF8&E9a&7M!+q({>Cf(cp!<Bo=#f#<vKLqPLr4cnpk5og4SihhOram
zWJg^&x5CyRqJa`rH^&Z8de0C0Enb;zaA?3fhSJ6!4)+mWxbV)xyjY*lO8(3BIHy8v
zgjH5tD1+-%P!&eNa-%1H+o9yqlB9o%l0Q*78}@cYR-%nCN2l{>X4W)@umK8ee0E<&
zAGi4JQE0KmknYcs1T_i;my3<KqZqJ$7ii{bniZ20BB)j&F|6b4Wx8Qdg9fjj77U3(
zxZR-U3*SNxTX2lQVG~!$_4-#4PA>Jg?C*guUVR={<xQK=bI7PSO0;%ezlwhdsxJ8Z
z^^e<!^6Q`XEGkGW+-~U7^t|kU#0$v@$}mZ4Hm+YC@Cp-MDp<|jCw@NOHYZxozKP>g
z%z5&VfTei55z_?6`H1F8l`!L^%qzr2;WL(Wp;eIntKdAb?PpxY&c>1G_aWq-cnFZD
zG$rCgap}8l*Km+DHVh_OX*_?A>ZUHDY;Ii^>_G@nh*$@B)JZn;QGC<9!;f70kBJ%C
zEgxWZvoS-y;B#`rr-O^GdV9OEA+ajj*^ma+5{H`K?oIIRLNyengzHKBg!CqTLL(Zj
z1$sQE+~`;B;HSdEIY<SwP1n#RkA`?m%^r8k;!|wee&0tDNpyftlFfex&F6NhEo>ct
z2w#C;D$+R^;C_oo`t>EbYDSiQKZxIR95YuFcH31Ok&4?zC!(iZ8KNz^do!0s7An|G
zU}cw$H;^~r$G#9mTO>#<u13_2t5Cvn7o??Xkq%Luez@LSl7}+|vbgRR;<r9iJv|S-
zLHiDB8i`CLo6n5H{Ct0;2d;b_XBa!PezYGy27-1cS<~J{J4|E4y1*u0-+md#pk!^l
z5S!9@kmtI=q<6BH^=a`}`cSuOKF^$NsAm6^Bo<ZUZ)mP+!@6(lsxZSfgum?q%Y8$g
z;S>V?B07cUS*_l3?q-lWcT+V*O<@XpX{oZXNnRn9mb9yC9A1C=;ni-Eo3;kAi<DkO
z$x~SCvYjz^vsjS?msGmhH8Njaupj|i|8cjuDDn$5zcadIKFoaw0QXyL26VnK%O0ME
zs$DSGN2b>Y=}{eQEv1lDFR~P;D!gZ2c~=;-t-$YD1=|VUJ+LVr)YS%3NZ<iC^-AE#
z+2?Lv!^p^>8E=0$Qcu`HtaF9mM8ACP9?KSpsM!qbI_7SMq9h&nRbnk?^YRXkAxfFq
z8tk%2>}4ZBZzQN4=x8>Pcy21{$-&JdH;a7J->1aj_Hc;6p)#0>r$ZT_vuL`guAi{y
zQfYMtsTiW4Nx07?pd^SE!ScUKrY`AQt$RfFcC%*oA1;4fE3Y%G07DY?j(;8{?L+fh
z`Z!oz@Zc@gLc>c}zfL{ByP~Ko2nXWFY710KE5In`(l3Oyv2mzv+L)<!P*RoE4Z@xI
z$wVXTLhKUf@&oxY>Orj;E2m=2m`zd?P3N4hj?j0(`o^tD)&J-Cm?_85N7eQ(SK!H#
zb?sd*3rc_B&Ob`+ZG)96I!*jo>{gDiq~b|ARMo@!+f!o!yT)Y&4N`_Y5uw4Ll91`}
ze9w&Yn&*l#9BjGy7-YuaM@5@Z%DfvCdvgl<B-76;))7rUDTh2^EbzPiLtYdq(6Vtb
z<)uSv&dd|EpU1X6%u`Fqfmp<}m>Ux1ouaVKTk(JRL$^IyxOCFD)<h;Y(@IAq{a5=R
zs1<U^c?u~fpP*+-PKOzoLrmHaFIqjsX_y^*bmisp?-%?ibT3Pj<>iMOkH}vj@0sG6
zF%#>wi~TnO{LrK~tE@xtpqND|b$KTgM5IgLxB7fu=f{nAqmFI5jaD{6t-xMEI++LQ
z5e<JU3R+^%B>PWLG^Ai$n{A=%1-cuF`}oMPLPlAR2vtwEU?yXpgwY!Z#ak{|9;lwh
zm3oMSBVQ+7)0czK<3ETc*_gH*yr~$NWNBeqkgjg#iuA2>wDcm$790^14TnJy3UQQx
zgd>9ll2Cv`qUmAorc1lT{~8|ptRt2D#EXC1YluSm#1Xtecfp{=>Oy|n%47puDaY1M
ziAw|S#Eh3^Kc>%h8&#(zB_Bk0LHW=qd6u~NrHPLRNJG71T{ati_$r81iG>KBlso8S
zF^Y6CIIZc0rSJuv*s0GtNvJS&#W-ja>ebcv@i^yD4|UbUDm$KnhdwE{8ox9jQs;ls
z!^A0Eh`IJNx|{<M*;UYfXG<u}2hlv?b0|fLDb=yW@iJ@~cz*D&JJWW7k2|}BBi3il
z7^elFv;Eb6iOlp-KU`7dfD>!0BW%}rm_`E>N(cGDncujPWsQ#~1g-Sg+$bv;rhu<3
z1#6I6bAI?4HrEEEi4h;fC9JqRX!Cz0-O#7sCiP*)>lqiw{P<qnRYny^jja)y#P!Nj
zI9Gq|P4_L0{MfM)@6_3bOiS&7g`4nzBX%+J%_HdL>u8wi%&mG_HpIITJz2PAb%8Zg
zzGJI`QxKf(;w|7$^oCYr?~Qy}?<9iiX!DnUpR&H$MUTerg=)<RRhZ~SIL&`1t-b=N
z=w~0MIa&;bR59WZ^D_rjCmuGfZi2EKc`Ewd&PlPziZ`EWc3nVR40y$Ug=`8RDhO0M
z4yji1{-RryT(Rs1IkUTLUlw8959nwSLa-V8P(NK;i-Cvd!+L+VEvsj{>Z>mHs1NKM
zDYNS>EQ(?PM~?3e(D7^a4`_eI5*4)ilDWCX&A}_%a+=G`f~bsKX%Co^?AV*0d?+oe
zr&8Y3Cadt%7fYX*wPb_s7Gjr@O!=L}1Z0E(mt4oIwxIKQnNZQz9|PSX!u2$jf_WSE
z!p4cQt%lxw?qHa{y_}ybm=lL((~*5M?f~XAtL^92S`CybFeZX9;=q5Llan4Z)NQ}b
zZ^DHz$oW2911&}=W2C*;_RfDGTsT*Ww{R6WDw;%_NpzrNYx-gGNs~fv1HEhvDAwq5
zydJbiDQZU8FbW(+5i*5IMK>YoC<4@7YOpvE=2jna6Av+8Z(U(SbKGB!=~luPtszw-
zX8DreWQXw@*SvQO-fDlfgI{s|AcZj(MY7YTYK$^FJ`j)UjP=4U$=APe7t*VAu2k7s
z3oJWF<5(H^^uXyBeyQ=s#BWzkXjKOFZuuzs_AOs6yq$C%Sx)=W4ch_ShLt;s;bxVc
z$?{7g(I?Kh;xzC*B%wQ;0e+aErZocHqJ70dSK?M2iPp}ti!pyKr~m;F>l^U^j4#!~
z(ZqE}T?%fxTM(x9+EmzL9#MguC-VdrcTLlFvj7g%0D*9@%6-uvNd7#-;N+I6p40+-
z`@p8Qms!!m?qiMP6`_{V`683gdp*39XqznC5xzG_Ul!y9)KsnfqIL%fPxb0sk@Gq5
zTbu{Q79~cKgjat*O~AE)WSwR#-N$erfI<pWm*s(STYZSbp5WR*hqzLtYPKDs`RSC`
z<kg-2a|WkT4?Yop^{bb?a^%v@7sdtFX>Ka?&#Rj?RcL*^Y4i;m8+$QNCQ_*8!9m?W
z4mrg$RiD=#h40TkA*V~8Keg96cwxydL~!N?;~ki#6%l_~!XMa2;-ca8AWW~4LUT`8
z+b<wESqk6=%W{cH;7OlaEPooDThW`!`Cx?>4H9uop@HNxHGH-B87;;|fL_UqqeP`2
z=3$|-(VL4Hso^UMvvA;d@-q9BBh_>F@LVz;>_NKz&p42@&Hy5wZ(WqI9G97Ih*Q@x
zi0u<c&E$Xk&It3w<+RrR%5`(}&)1bfKP8!4sLX7n%YxOzb|wokBmL%XENGW_SGGiR
zW=d8XzGrSVND(NoG$PoP$$eF)*m0U-7S1}p{SM<sqMf5hOCbT_umP)oGQptl^95--
z2{p)Hn5LvO2#hw8CjILWhHWp}Dz~sxv3$wnYm<NYbca%Ry!+<tkP6cXN_dWWWL%)|
zSrl6=LN?-e<_9{ujAX-C%PCf&bKY^^iCIT=2Vxs?J5;zN&pZXNsuj&1T{ld~qr;AS
z&0TP%es_^m8)fdZub{K{5x5&oGX$F$#hJk!D(Pk~@xM|c_tV&$l3wrn&Mz+Ei${&*
zqzZqRzmdoY9DjA3O#@)~G~IZIZX9`K5$gD!XyDBD)`^McQ<nMmQPZvnr>at3<2@EJ
z#-_9n;%Jfcw(~1eEje<mb0V{RZt5}A+mkTDi6D<=IZlOnDG<cc$rOc`gY?N)VzTM^
z@G)XqO?0PMLK|)20wfOCsCV9JP2vU1G0}g5j~lOnAYwkI@zTh|Ug^U#0*=&1qwR;z
zk*&w&m7Da<Rw_d=HZ(;g!ZW<@gI+FjUXBh+-%$pHX^GX+9*aHqn=&`7p{swc2(Q#t
zY-!HLuD+n}vgIxTH`Ywm8^B(3P&B62`3(fM=ZN4XR4S6VLY4PG^ZFVt$7hLzl~I4Q
zp=2mm_s39#!%mP=#+nrs_S4HX+;Dns&<N5bIT2-rGHe5K($A58?m7&BJ^C|$4NMli
zH1&FO#K9k_^aw|=lJIN{#J_{)v-e`5rt2`57k-i8#LssA>P_R5^Egw)s7Y!iC8R?!
zs$-6{<Ybr6vUo)lOBvr7kb#q;C$fL9g+wqcUW+sypb#RNYOnebGaYa+BNRJWvizvq
zDP#~Zv2oX+X%KNt2U2tHES%7QWJ8i<;U%}$kfiAcKR`ambx<X(LT>9i=>S0oXUvht
zAdC)pX)EdoxI$l(Xac)`+Qn?cM`)#>SZ7n#uj*b=B>ObM|8O;-dRfWVQObXp`?0^y
zAxD`PJVxBbRr^#?7y)t1)!~MOu)Ox>)jM^X3I6=*rb_^u>*bE7^bIC~ziFX<O{sZM
zPukJ<Os54BuD{7nL_<8Ef?#A{m2mu|D82(3)Xg9p))n&$+D=IE)Hjm^mE!S5@6yzE
zq=VJTkbAI$Xp?x0?|tqO;Oc*=k5X;QFU5M^6YM#pI$8pT8$um{PM<dkgCT6z2Ta^p
zK<MT%KT{~+bYpTa%pb&(Q4kC%GMSL#6o!C(g0JVyJ-`I5e)=JNHaj6w@mAE4xOR-V
zCLvw)u(9Wk%vEgyJGD|iVIzaG=nXHeFX%xp>XT5(4ScgLfcSp9?;d}>Jo}YC<Ch4>
zYPg)Oxb-#rBExgF#NjXq-<qy`x!bSNTdex2?8m^U`!aI}r73j{Dv)|jNU%zjAf2%l
z7Nk~8*EEULT}3R#Z%vq|k1-F#MHVCikL&VUyPc5Hubi}6wG>HcJ*mdmUR-a6)>kMT
z%}U}+VvXyhnT|ZXPu+ita2X~8->yA-J)<~%fBryp<LTyZM-s*qPckE22mLG?MHcbd
zPeO62a5^E6>KgtOJl2hp8jaCALA672Ono{ex>=10|N0}{(E4U9q?86(=GzCFdrqEo
zDTSpq54gOJ;xW0mMCXB$;>2?Xzj~`>qMZbI&et{dR{t=UgP(tCC&2rX$a)r<GRAb2
z%B3Vr61x_aAEiFVOZbvHi=tU6{<F6f6CmJ?w&rQM3cYto<_!9;_JKNObEU+@NIesw
zuwX$bo45~ogA#O0<KbEPPUeqxY)k9P_u}No>ANF++$S&7Se~q<EJ*z-FY|C9^4%2<
z(}k<4ngOEpe0P5Z+&iQc{HfCJSVF=Mh@XXtmE`+lH9eqh5-Ja$(0Bm)N%yUs0QU$=
zounIQu)1Jm&gO<ja3<@q;iqZzdA+Nitd_b`rqbq!fi<=&+S%$SkX9#qtL?Rf+>aU$
zu{ki?F{!kkmv+G&cUo&)jN#ZswB9S05S%Oo4F;@{5t@I{6-wP9R1>9KOhx1vY&MT&
zI8`kNr>3Gh+Q1B`J_Gtl)b)Za0s!2t%d3Rg0Mbf=^;t`W_Oyhs15Tu6TB&|1!)T;(
zaK{1t))>>PHz#os1<G<5W_)cEM*s~nRS^8=k|+96Nuw4Se#WscCVM1PV^!OSu|8R?
zy@LP*l(ByW*wYh8@av>sr6N%B4w%!EG~JIi4&;r2PS)R*8VPqq=pF?SaYGONjb0%a
zmTd4?WGLnjhh$y%X7wOAzA&HM3vVhrr(ln4K}G7YPTu=J%Yd~&OV-88_Z$lc59gY>
zxV_QKicG(jhk|v5#1C0J6p~N>*!GUrNo!Qz=k9-phm1#9yJtqUO;G!G!F#cQ;CFa%
z{9$k9>5YV9Pr|htmJ{KXi_7~t$%e*MY9jwb3H@bJFK*1|fYF$F3kPJUpaTSvN&>(*
z1yzBiu7&^o40n{D^YH8XEhFz7QXFJ6nC*z#pfeM{G+l_+z-4hal9EQ)rqf>F>KEH>
zyBU8fJiknh{d5Bj8}zD|e#o5YD#svA4mB`H&H>v96Bqs_&F8Gwc$CLWEbz~kTk%Nu
zo`r-GZWf7bw0EA~D>!guS5vC~I13LT$&E!n2g(ai!3lQBa{3I>g=EmbV^zia%s`wj
zvQ<$Bi=ek~kpyLWHEhCt6OJI!%twQIipPJs={DpO>X^FHpAT!ArNwcPl>uluaMQhr
z?bKEZmL2GIgngULsr0gcDkN4)93?@VP0U;xb0F$klCE}mf?S%^g@p~><eyM?D#^}c
zfQH6izBC#9if381(GseG+l<O<(D-eDA`Ko(DHR2%`_KpKQt7&~-fG{;=?x{0IZ}Ve
z!|>Xks0h4VQSM_1ecdUHKVpwl9OfD{BMrEq#9JXQ%?(@NdsR}^aw-3|N={#7JOef0
z3%zrQO;mk>+>rzdKcwzYahS3hl>LY>SL^MN+-+wqa_J$IvOJS^n9IuWTFg;2rR}D0
zBMQbI&UuRkxm1ClS_F5VDibWXq<DWlh0p6E@U4!6<`4~$uc_vUh#u$h%CbPnUS!s5
zJ~r$Uu+Dz>HqC5D_^XVw(X8a9M0Y+pNb!WS@{E-OCca0ttg*&~;`qsFKc|})Y@T2&
zhq!;n2pZ<ndteSl0soM(_!BhpJ)91^vZk6qTZwaFbJz%GDq;t;>hwa}cWr-R86m61
zRSpQlhT9bu3Cs(SPrzX3F$J{QphCRk6N6S_o&h+DlDKkdTF<^+JOY@M{3nhSfy1qk
z`l-1NQb_uFC9+4qC1dbr`b~}?UYutwm)EIVD}7V;i%y751LY7n*Za=$fGX{=Rc>~~
zE(X4}<VU&$jgVBq4Gwory9<9`7M?zHZ9%4BLv7Q_U5<tLfQHeI5M!L1ggB2nb*K40
z2hd;?km_@G&&zSNs2M5|0mOO5R-LFmWB!kUT2o;C;~Tb)yfsR=-|P1xJD8H$))$k`
z->#MqnkSiU)6dOa{Mv2v%`?>M8alv0=D+9{Bh!V)RiM`JZud?Sn)QFx+)$E0U}u#h
zSXgs>k1Hroq{8In$@C8T+_|61)QkZy(8;(iiqv08P95wk!M2r_NG>bir$h1cKr*O2
z_DCR}bi^U-2%Kxq{6z`&$B4U82fq5QZcqLvjops|mC&e~qHzwlcgyHb!F%GFfMhXH
zh#vzWhjIi&mIGr598Z5n-R;4H5Og5TFHxVMKD!LXn}t)GXJ`~_38y4jJz(q*a_O!@
zWP6oJFo$R7VHy}!ndpQpX9x0aW;DvrUC3${vj3p1nR`3jb{C`EI^jLlA@UV~!{qih
zPjTsw43H(kor}>R(?|WWu1Tera>P)NLBfp2u_3=4ET&i?+`fO=>)h;RD~;>)!8;sW
zZk_SNP5+6G+iNa@F#S(*Uy&|cJK<{zS1lM*T99ZT&>Of(oFpVV)B!a5?IF2}SCh7M
zzvWarYgoJ{pn10Vc*-c<*Oo#D81^cCvXHg9RW|NcE8UcdUx&m3s>ZeqwAlNp?z+he
z{NXV7c!`BBNK=2i8Kq%8w9tbC`Ay^IuI*SUt;&vdkeNV0Cg4hqiL?^_s5Y^lh+<Z0
zQ>-#?!E8_LrID!4mzEtr01K$Pi3HkIY4&Z>O-^prn77?1JPTQ5y9)Gnp!>4se0Bhf
zc@2i_q;UI_Ewv9GP*IaFhD9>&vy~%%ON~(tL&)QBTb+Mx3Sb6||28sa^aXl9KX3ch
zfP;WzFHX}(T}*^UsG`iLc`jxE9S&mS8O?BU_mH^p=B!Q-)P-LD6U`4+C8hoX$0|ew
zFEWOXM+w$+|1zcvSht<yCOwo&E1=_YahCxyDg8G?oxrCXiq>4eRrd#MB>?WXG1gb#
z;2Ht6S+ajfvS+a}&Nu8wj-Q2&ZdZt6sg|DEtrToFa#JEMB=yhOIwrh|CgpwSX6N1P
z?aHZE7}NEW8?q{4ewe@r?=zwyjKfwJ(7wt7maHpv>>{?QRi$5u`RX~r$pznuWOt14
z77Z`ry|2iu>&rtxMS@Mp^S>wNaTR>1C`z<bu7Q6k$R4U_&a@kW4C_7;{xNt%#l`Nv
zR8)w7$@Up=o;8^Hf_Op_R(gRu5bsy;nV)nPZMj|$3#or=6&X=(b0E?c3^QP%zb?3~
z`$JTGJV*YdiFlU(cG~^pGZFKL-CjyWpoZm~McZP<%0*H%$DJPHi19{V?W(rs;$!yM
z@gslt-SU!8dD_a=w`ojd<4`tT8f7&BWr0%Bt-kN$Ty`IkKuPtzRF76ua-jV^dNI4h
zaoWra0M-bec(q6neU%m^eJ!3T6Ca~UeE8)9rNTY0sR(zmYfGa$ZsAkmeQCVE;xSBh
zLB7tL4C>jP64LVQ2<jSTy+(PG%hWTiCfa|%`cHOZ9iN@Pc04Ui@CA-0(vdmB%n>SZ
zA`{OKnF0?ay_#97hC%OXb`}YQ@$-JMAzoI?XCxus6l*Jao(MtS__*Jb{g}O}Il9GS
zF$Y0j{m!g|O4mDa-vLEXK{i-?&1)E*JFwll^ER@RcQ*dXaH&Kzw6)0xXR?{5jLd(v
z?88OkH(`bd?$&goA_F`ooEl-Tg#49cYI|7i^mR<@V`aQLSA)*^vlQK5bIdLkYgrxI
z)B1?*q%a${xG?J}%i0{mW>m$<dPIJzu-2$eu*~Kbs-tmj_kLhGThaJn0=sCDEC<*{
zM`xk7VYzTNH<`@(N^m9L!DFRg*pYw9Zh)NSsnZ1nce9|y=p-~|B_3nZ(@ea$3=`-a
zJv3+oRn?v_VZ{tOb(AvDC*5?}P`;A;J!j6<n!F|O>0(P8%X!_bQH~0F_X9TUz0(tM
zqipgH(vHGtNTT8H+f-KaOC~A#_71$-Uad(+nLg(mqukNy-D$=#Ru>Vpw2XhGpFDqF
zKJMOEwNZ|23^H5@?TRXYF}0i}TR`5Vx!*tsR(YPYYa_S`c{Ki5^|w{_<^U~}#UF<6
zqxA|;+s{-$>zvn9X;orD%NzCMxd`PfbPz_V0ND(sfrdVz`8p<rLcz(<_d_#`oJ+vl
z7xrM3{rtOWDT?dfhz;B*sRDmL*qR~+5KkE-tST$xOS({1ZEzk+Fi5r3@v$yP(~ujv
zKeu}h7I_0wS%xZ({EWUX)dcNIK2jB%0w&X~?y$WyYtHa9dbgda*QB%j*aF#>o^W>K
zd4m~Me5b-e*v&|4`%FP+O{M02Zd9wbp{?nIWMVD!Vp-u)QV3+rxSfBGdbovLKxTTE
zw__`b!}_KN{z6Aj64Yr*zV%*Z1>$%k$M%g?GzrjnTrfi0ae#&Z21t)uSF6C<_Ka(H
zfU#M9I@ud&U}RNr3;r<MyBpbtZ9`=F^07WgvQ5m6E4|-x`B{kNn3U-I_)gR(&^BzE
z0yLAfN|pUn>V@*Jy<dOx5qP*ujX1RP4*Icj1ea<cF>=-joUY;(Ylt3koi-bf+8h*T
z$w#H7C&~=xn4D4AR!1eW0e!xY{2>X4f?x&KXO5EvbA3J+Vn9CbQ;!&mo5PkCcNYKJ
zB_m~-5h^1z^EuZ1`6Wf1Ja5B$_dMnoiD!-~rYQ@!C5tm^8E1cN3S}o@`KBz*Hu0?_
zzb<JI8<KoM;cSJ-FfFv2a9`v=G1mx$Ouf2&B8IT<l#>3N$D{GBKfa4qJrf6PAIG<~
z1gh^#<kr7pueR@whNOgm8*iAwOMpZ|Q4aKU3)BeaPBWGVFaC<CBsX38vVCX*J%lq%
zHLAYrzI;Qg*0g^g$87McJgP*yY6pXGqisPDY79>r2JAw<=Ae{gHfT9x(aS(^g~OP2
z4PG7WbWt&tYTJqMDWg|eVuZ;TW9rJ}rd2N8>ZU9NjwZTpXk^d#?H8oQPo)t$IZLw@
zvNP7>r_8QiN8J>%UI-8)Ktha4H-I1i5U&A1Ih0y>Q=Wg!tJip$)}6w8RK3k{-@MY~
z6zX$}KmBo5NQP#ns=AsNIQe}sJH<1JOW{-8f$(9)XSvst94`KgJ}=cU)v4Q#(~a5!
zrA@%0R^MYiYF2Mv=(n|mwd*1RUM03oUKMb*3b*`jn?U>mJ?%LVgw&<(Zw*vm5q5h7
z`)^N1-#~wljqRc-3t=33G9smXxQq0mG^5C*iEl+{1iKK@5lDExCNeK^2_q0o@_fV?
zj=TP38~Ot&5}kteC@8amtMi;*5aZOvbj0PL;<ZrkaB^ec)+HTPxp&y7H9qRbuzCYX
z*T2_@(pQ!BqKaE;P|M!KFimhUCLbH@x04DBQLcXj#Q~>C4?-Sk0?0)7h)JuFY7vy1
zV<V+vKo=yZoXA@&;`;E|=1`*Jtn3*Qe(VKti;!ffHsUfnN4YU`4Nf8rOm+GoFg!&s
z0j?|;4S=eS_>%vT@J7V7R~<>%Im9xc5Tx-qFwArsl2OFU{x-M%hom6;nGS2S0@l~)
z-sgXtgpz5VvIhSLZ)ogUZd8ny`(n^<KXN>=e`Mp=>~48~*$}VTa#A+X_s17N(b+N?
zo!(DCTqk}3`Kn18s(UROgmwfVaLyE8k-DthsuBE_cd>^qs=T_UlF!YHMC)V7`y}LK
zyVdNHh$E~EvMc(LV8g)hTg%O3JR(y2I0k=aW*QioD3FYwPEqrWn4e_ShaI#v_b7C`
zV+A{Wbu8m6Xqf-7%yEQ$7mISkQ`8S;6PISnPpG(Q6UfL*Y>72K&=VXRC}25fjhshX
z9g?h`*10(zTr;FJe3~z``M@15V)3BDTlI~H>JIm3wzxAj#q4oL{ty_?Ic&nQL34jG
zKEq}O$(c+D%U=(V4f67^J-Y^{&7?}oHOauUW$wqra#rxP4P}B20qUPgQ&Wouh;<(7
zZ+6cX^c#A&*m7s$kS3z~$cD}Zvx}~588|_t%#OsNhrE3B<<9wek7Et@YXYL5mC<u(
zo8&PgI;r1iCJ6f!0Mf+WF&{c(Cs2PP3P^Frcx2XUIF3O(SrSC)pfOXYpHiev(Jrkk
zHooRXruJ<&BgFSrE|w*Vbw87ZSa@UnT8|A_RYNMmulg=HukD}Bil80UXi@tz8rlrz
z<~b|77kjr7plV`Jo3M!Sv8UZ^Eea;e+JdsD7w_s4ocqURd9XTs{z7KNJ=cFHgQ%aV
zaFJ1r@q2KO{+!Psmjm_3J)cZv?}!*j20%Z?Dv-SWKsMOqPIVo!HDE!YAHbv#>FCOb
zi8@qqOqJ8}KjjzUdr{}FeDW<ADWjugz_0GA@;cdRU0h$_po{|5r=~J!;Qu<X@pU7z
zpI_(AEqs$L8e`>~jr$jRzKehM((M(<WTdrr5X+G1fs73_4&YDBqF<<fgM|LirwG|D
z2&Yl7{)QGO{jKIXxABw)PXUM>DoJ|Duug6}L8q@Kqdg%jYU<dwUOGVy*BqsJSXgDf
z=pTlzo7+g6uA>VyLZIuT3VR6nlIqyD3EZ%u2dfg13qi9uTLsf_nw)=gu`8Ls(#e=S
z4fGt5++WLfX{@NqPAaiWY>-s0O)F!Qp_YiJY`1ECR1*b@y<b1pG$g-`%(xZ_5-yb|
z$g9!^6fhvKRt!&Na70v8#@SseFlxlGZz@q44JL;o#&R4gh>YeBqv+Y>PLZ>3ih9*T
z$Z=v*+B>|4`w6)v!!Cb6Ym{AF9hrfm`r?}Flnru{;8mJ6CQf|1+R#dGztQ*R&)M%C
z>c+ufZ(6y4-iXjTB@pWK<k)gw;DJ$yGOn}>;lw`u4zlD8%csZ7|FF=BofbWOdL@aT
z*n+EZ8Q6BWJjo_>5nIYI_JBk$dTdwBu3xE^Lr62u|H5bPZ_0mmXX~l+#Z<>2ghsHF
zc?5a4v?9Y3k&MMLI2Rd{BH9&k!qmr(bH18A{x+q3;DQ-Zn)xG`51+Kfg*sc&*GJL}
zJ@&Jbn!7^cI<rQBGuUh62m_cv7ClI+>ghcHC>3Nc2~@)?i-}_y&KH$ta<O`(fSZiw
zfS@D!w63|naMpi~Gw*v&*k<L&OC`R}FB{#{u0<(YRWscCZIZEJXuK7C757mmy$q#d
zGwug=dCe8lgc}DxJA)JsciL>sxNjA;KV62zWLJ!Sis$<*RfDBvSTwWa3ZJr^+uw-H
zfjYKZ`aJT<^;!byBG4~IqvQaK9G{gkWLS`dwCWf1=7fKLS^>-PvdLGL!Ryu6sm3VC
zY73!V<{&eh82QJU%9BBxsL4e!;8BQX${;OzIlV%BML{TuQxJ2>S*eR@op(S-Q0SSD
zmwDgiskxW}Pu5l^%nQy({jZ^^<g=y0I_^1k3f+9x_Lfs6)uGE0y?j8?(h|^f*RIxu
zAAY@yG8BLFyw<Yn3VjAb*(4}a)#BiHhBb@!V0vL?@egYerhHe`$g1V5kP$I)*BBaG
zu17+c<subm{p%<2YKx+uCp<2bWLc=j5vmQ5xFOp@OJ%VdW;<z(!WYxxVmH!;6-X-e
zuy(0=W~TJI1ZwMUpnOxk?LNr0s3jxf2l7(he~f=1`SjR!EcT|PGKlkeXnqVF=A_eo
zBJe_b6IF{Y_hT5ph4e}!Y}TjI_@p?g%^KdH>RVhZy{gk$D52+MK{ebYNC=u%a}5~!
z_Vy=gUbA%}3WUQ=+xhn&XYJIMn0s9w$*vwV=sTH(PAq=fw&Qa85Istvgt<)f{hW1P
z+mnChY{;n!{4mId7Wrd}C;5=1&pF`!!rJF*H?qULECel@tNV#fEqSCcH|y6evcxpk
zm%Vgt6_8Mu{J6u0>Fc6Y@t@IX66l&JV{yo2k0_Y?PxQss@O_-wlsS|dL7%~@2KWwa
zKtl(tmSby%D0n<V1PKwWoO#fh>wPg*9G`!%Jx0ENQm>*T(cOm^#`k5|5n@WD$U<I~
zm`NG)!ELcl<lly_S-G+H;l37F0A-iq;1p9V9m?8FoqF@<Zm5{ea_P4i@4wZ=rTaEj
zJfYEyl=N+O)Fck+F>0D;SOva#ot2ZH<F!3oW{)D;Ikf4EO^}<}U}ul@Mr#S@2}*y>
z`J|TZZnMl+qwd>ttdPk*jQn9E`t~ijrK_!Fm7mGo`!0~zcE&UG!CF?_oS~H8=+YUt
zA^8`!m@#Wd1YIIul9r#V1+yt{J}Up5J3&y5ZskI2(%)zX!z`5z8Xkx>-gC$u1e`I@
z_6AkRQ%-;472i$}d;2mimUfPufm?sIPypmJ4<Clz&s%?5lW@M%Np0Bd;)p4-aN@3%
z8X?wpCp1wTva1etbR{#?wB5SU&SybeHN`HD>om$l{1v3FbENTDZKknC>}!|p)An+#
zF5uERftV04u5x`1j%?YgZ(aC+|0~ztkGN&R^k<Np47S5a)#GQC!`r@gPs4vs=+B>2
z%f2wZ9yuCrC{YhLw-BQ@kd+FRIH`uJ0ZfqbhtE(UGQpJR+g3YMye*<|nXp-ex|5F$
zW3g?p?guk>Hx|50h?RB6K+_+rkP7NQG@8}<@D)NcoxBB^xqC@Tm78d=Cb$iU2vpma
zWr?>q)wJ*L$Y{|=mzt1i9}Is6+pond8`CnKCS`#5ha}_Arp7XRLq??ravWDQ4Muj|
zVSyyq^Or;IRd(FK5d)kb39jna@J(~fL9CMwvA%00Ul$50MvHow;BtpPf0%H(HRuyn
zr9)eRfyuAv4e-HxE~*{SD>M@u<7L8`WD=w0#FdCizVa63Wrw5#wK;!J&?sY;4>0*Y
ztBgH<FpeMlUEo16x>v8!-D=W^&WJ6+9pV1RYCJOS50_;}A5943FWRCgzru;5<U`X^
zjM^#)8%iV&qkGSy&!#bX!`NEQ;=3-R`uf%#1Bql#VruamQQn3Stj&}IHUNNiDXy$T
zun*%8qAXa;fMd8YJ|=&~=4vfbl8r>rH628GLiP|BzBo5o<13U60b4Sz>sX{uI%D!K
zL!r#E^?*l;S*?OBa3a%WD*w5wIq@wa?%nhc`oy9t-=@tMKP9@oeYL<Yb39A)7##c-
z)TI2RC-JEE>x75pxKc$5-LN36ha`CF!+iQ;W8NS?N(m3q@+E(pwln>7rGnHC%CcT4
zTDj3_j|@fk2hl}&Pvkhbm*Smr?<~}N5Pb1B?0|){l%7cAd1^HfzO1Zs7M=dB=)G<M
zl`6sPNU@7ceeu)m{B$D{)YivpcqyvRieFLs@Y9uyUJIEz?Z<b87DJ#QjTgGeP#Pn>
z5ZA{yw##1WHl%+UnQwkRSZ7(|C%^D5Bcsa$x~@W4-zr6uZ-S2`KdDtJXO@2SML*8K
zUt^j3aL}pYQcom87Xl0GCg_|5x@)h(wOdcPLbTq_z6vundx2T?^ujhAxlz$g2n@ov
z6=x_InjsaDJZ@2(CYRhtDf4OStrwIxVl6?~WnUyb$60?5WPn~#3}{7KZ5AgCGtov>
zd#Ft6W-WDhU<UE&+jvVzMeA?OzK-aGM4WZWr+zbJ;#6k)%B8$__$3F-596RCS6N8j
zo}!sHN048QCxGzw<s*Qk{Zcm(t96>$=tm_;!^ZwtGu;Qzp7O-3u*TyO)X3Y&Fx{9;
z{6J?chI)Ua<i0v4TbV{w0bt>A<FhD4Zk&*Sp-HdBKtM-yEPBi2&(&S*PpUHB5Pf8L
z*u!>{d3jOm0jlYXZ91gddT<qhYuKCe5O6q)VCiOTq^fCp&`m-Ue?j7rN!rp2LRgvB
zkB>6Y7J3NIkE{8OAVDZDuq!)dRn*n!O+L%|!jyj^3KwTaq#@}?C!f7v2RWV^UC)el
z(7lW(NPe6Q62>vmBxSO~+(q3*{hE|47PJ-ZZA{?a&e%Bfy5v@DurgN9SzLqxJGe4s
z3hA)r<H4n213$a`x=T1ItdxbAZ~8=948e*XCc6XjHMkrGuxIqRB|q4u00X||o~<Kd
zlPZ5`T?%q)>!klYL)#qPfiTpC$ltlV+=qUw<9rp#q4uU1C1ynXq<(St0oT|;RQ_o?
zj098kt87>VB7KY60IOoNa$6NbHKv}qmas$L7i&-z=p&Q1vYpA{Rp_-mS0=`Sa;P<S
zJgyOSONg%8{^1Wa<0%XBxMcxI<ZCk(IxT<ERSJzmoV&QQjS$?6^8sMRw$ooczuN7W
z^Uq*<yA^0!LDb<cer>R47j0Iyz?6J=PS?!w2HAMz!=XXDgxcE>6eYoy$2TpE->Ikd
zX%L((O}qzvNfihKEHqkOS(1C8Tjol7jdm(5P$Q^$$`(NwmkJQ(TWR=70F6taAN6BY
zj;VjT(fvOGJpjW0_yF$!r2&uu=H{?zwJQ$5X-d}pEE3y&fayTt{3q1!uhWH~#7j4z
z7P4gwu^G0}{j$2cIbUse_GNRm*mmU)hzezHWOH<KWnpa!Wo~3|VrmL8F))`QegqW|
zGdT(`Ol59obZ9alH#agim%;G_6a_dpFf|~T(RTwVe{=;@)LZv9h@>=#G(#y3Lzk3<
zbaxKJzzo6+F_eIG35ax;z|bAiAQFl+(kTK`(unjQ_1^dX@B4jgeczh3eslKT&)#S6
zbDrn0GHU5^%i18UA&Lk%k{igwCk}X`uC5H^2k`L;@bK~R<FT^p!H^D+zx{Zu1`rol
z7y>T-f4>k<Tp%Fitxq0=yalQw-~bgj2LMn202CGniiq>^0r>g&#Qp{%T*LwLAa|Gz
zK%EDmf`CI@@mQZAoV;9Mc2MN)K7TI(Y+!Z(P)tmO>vuXp))C?Y1B2iIbr2E?alG9T
z3~~VIBET>R((7L(*d(Dyq?0%=uZM>R56ID#e+S`WC&kVM@PHwq03C=c#Kj$A1Nb#E
zKm+6m`D-*DJXU}n6z2LTpo_3YdVpLYfLn(H3=Dz0-ln+0Z6Gdy+uZ@W%4z^jCkXrx
zSnUsh3-H(B0DwHe|CIYH`&S_t{C6@43`RIQf#6;+xE;V2<^Ta`Dys1yJ&{}h5ZvY$
ze-Py0inz@Oxr1O1AnRMe@76&8MOkeC=yt-t=5qzRz?_h-JgzW@Uo-OlDsy|x3UHez
z2uDW<9O;Vpt3P>|3j}<7?q0lqUG6hD!UOL8w`B{1+t~gZ!^X{tS04^@c7rI(|Ao1A
z;r-*YgCGGye4-)(qQU@(GXUZVhVuT}e?ZU63GzD#{N=u#!Pnaf;RLX~9RuPEvxVIL
z;d#4)+#vv@iyOq(`+o=iZQ%id02>$>39yFP!QgoRRKImYZ2#D|_wNGp1eo&O(hmsW
z`}O<J%KVmLHVC+b*FW&zSIn!eE~}xY!THz7{|U;;Av^)z+yX!VH@^@c0LaHLe+&@0
zUHJaHjur^^S08-;<SN5$5w{tC`n^4<zk7E7iv(<cDTE#H?_wH=Tk1jpZ2vIbj8BLU
zeER|ZfAjr!%Kwe#zpDH{nf~7$DY`j0{EoBz0sJ3vkR!~&>o3GDb={D+GEhg{iUI!L
zP(#Qc?W#j;U~Z289aTnxZsi~gf494(G&fL?hfna2ALgnE^Mu%F!H{6+AKLu!>;Dp*
z0}Kw)Lb$?yJu$age0={EyHy$Z+3hppddtl}A&~2><dDBF@|O*{71h7{P=JFGHow%z
zFC+{AxwwG5@NO^v))E4E18-$&1M&RLZU8S29D%$|0o=~)3$R7F;QhMje_NUWcz^r;
zn71V0h5uvn-<qEP%LD>=y?&ejY69%$;&R*NZ}!}F__zK0J%B(wAz-|jNd#CT*uEyX
z^=FkVjR*JIkR;|_%1<MH?xB1O9AuBenB|u^-OP+x)e^;-ZlI!teTRme^UtissUz>z
zT826=!5`cViW_ze)~_dTe}15Uj`u#LWtt>vM9VcylA{+dbm>9UqKhQ%#Fe(O>(ON;
z@_AJAemdUcA$gIah)PJSMtf&fQHB}?t(d{iiVm{L`h(t@&@tts>=nnDps!J85y={9
zOsbOYXLxZQmBh<^{U7E@y6N6U2B^3PuI;mgB1se^KG4bwVpkf>f4?ET%r11_P9ycU
zRw8>sp{t(Ds6&bO;mMnXraeltOJ-~%`-})^Jl-}XQQMoeZv{|<fAX1tP*;#>a`tDY
zFuRxDHj)d9I{xiVQ(^sM4^C$=m-|;8?sbl|uw^j&K+B2_{a$>M)s3`IsQ{aB^BCqp
zCdqQUNjW^geD_Y9f0Tg9lAc*T`G+a(A>#V5v6*-Ymd>|T?`bwx@mkwz_q3-$yU#zH
z)z<0&UV}&-p7kZ;+3ByzIKLDhDivvQ6-&TQNKAOJvK!;WYtbMb9|OhB%D9I!>Pi*<
zbA9Vj#MvE5j4$W)ZE5wJVg2gZ2!ZYL>iv5mHP1(o$uHVRf8GziGTr`}D%wn{cOn}u
zXj{1+K-QF%KR8C!Pnmr<ry6Pcm?cb50avXV^>FKA!Y*}UEjak0i17V~Qis>|=kjc6
zxV~|sbjCItAGmT2FB9cl-@Ij-Z5@?{&xlni8Y~4jF`nHYF>3H$XSA^MDR)0!1bPRy
zdJ4pmRCdQ(f66;CG~X33Q_Y9H%Je|Hlh&7=%4_}9D%utdV#;d&lqd+c@Sw&KQ>b?Z
zoGK9MZ;#;2_(fOVY17?FMyV?Bb}o@`?vW}dOLW=jElwv%=9yog_y||5DVza&XY!O~
zG%;#m?8>M%S>d^e7t(8ff!A}CqGPGFYGfSK%WFQ3f3%=(T$u$JkIBP5nz-4)s5}@A
zSfBeP>xkcksE>dzqxlP&M2W}w)OJXx22I(i>8I3inM3Aj&-_w)SG{Uy&r+0npfese
zPF?-0P0`Zkt>9QZN>UV_eOijGNUa7ZAg+qwsFhIQeQCn0Hf2%W5w6I&^&At|c9N6_
z3VPqvf6rTbR5a0IQn%bAHukl?&C1gx2K6YD(iJ3+?4#>1%!vNDN6Nri+xgrwnzf&g
z7uvr@+jTK-uk(qVDUvu5;sdPL(G=EaGr*qENtu2+#(%h#Cr?*-Gi#s69(i|y{Nh7}
zJ&KDuD?oI0t!uOQ0+h!l<C|CGn1TT)92##Ie;nOF;T#U3b6CH+YcphrRHDp&cX71V
zvuJ0RDTZ^#KQYQ5K^ScKHo@9aeTWM~G=sI0C)g{M+<$RYy6X7^y$p(lq)XE1N!-?a
z&>?_UJ1O5q!?0Zml(a%XwXVE@#WIr57TMLulo?7|RK<QxeO)vgo?2ygw**_yr1&WA
zf9u9qn(T}A%f!})vk038Dffv|nbOBp(;DLMzccSkEM1a^0A@g$zhh6&+swqIs{LH)
z$|e-UQgsX%#Pv}6O0}c+8K=1@jc#9IR|$)zpSqlLUMcGkmv4FZ=m>AY<BrQLm_ekZ
z(x<pOr601(@UfQ^Q?TsGDlObclPTh!<FLU-e}8(7JpQcgm3`KE|0WJS!9m_hI%;05
zb-E*9w&2-8i}5~bIVT1VR;`qaYjii8?ZW(gjgJ@spc-n!!73~}*JK&diC|?fH&GgU
zkiPt~>PdX}w*9>!YFyv*QdjD9$E~>l&Wj1QuZTE^YqFfls7q~}KwvdP0^YrGL>8G8
zPJhCT-7uxyGu~%78tp<)wM<v}1`VB3khEpk{%bm;9ygrA){T2zv^`Y^euE#g22IPj
zKe9HMKZcGJwhgN?R-rm<iXyvGbe9Z=YA>B{WJ7C)1j6FU9>{;k`2;H*gI>!2Al%mq
zI1q9|3l*1G{20+bVygZq)a?N>>q7lnJAc}b_EJQS;e28%s;#Yl|60r2tA>V0sj;3y
z$?^fY-s^!9!y`{mW*`4?(jNQvX(@;s5HGJWeLF@F+^C;lm3{<O@8v-B9nWRzWOVIl
zn97Lf@_$pHr1o26@)6kx#w2LpHSd8Q8o3B)zgClyyD4IoyO0;Q%bYiQ){?dfEq~x>
z)`Mw=+fPr-$L4frYCt4vR!T@8r1+s(4%LK~#4obHPTwV8KYd|N+S+jT^iA-F=Kkum
zqTp63YttbL>*vy4Ot_3jBC7P%tf5HvJ+!YK44PYeTDtY_tB76T)j_Xi=+1hBJ1Ow#
zYOUU3JT%=7o^w;b^Jb`-j&&jUnSTb1Yb@j$F;MvMv(<zG+Q!kGR7Pdztk+qK)F{55
z3kHz@(S55d7PB78f|$wv-s<Cel^wzm-#bD5c0|rA*fIv))|o3Wl@aV*U#gV9W_h3E
z8q4rYF_Z<!dxWLJ>li*&U&Nk(jYTaV$0|SKSXi`++xfAOY|>=b6x=$1+<*K?tJurf
z)BiOI>+S=pxfx*<(IUUm+G8q@i9|;#=72dBr1bL%ufaL#H<0YZt?S7KF{YKDPWWNW
zKNVKIbe=QlOm&GYJ&30{De{WuN)V)2>%tA{H5A+%nH9G$){65q$&BHl9gaJbTX|d6
z>DYn$#8syU-FL}kGwc-npnotof`n#KzcuCHVp4_zMVeZSrRea5_t-HBpInVVXbz{o
zgZ2FoD*nFY@$$C4Qqql@s#?vN`|+HyZ}dQ|f4Sm?0@dK8vGD}%QMUn?4{Ydqbv&?7
zZx)#2PYu!syO*(G40s0ZIj_g@e79n#QjUJFpK`GtLfnkS7H1S>YJcKf;PX{Y9Mu=s
zRG!)R$Qu=`7nz`}`jd@F(=(1B+)ns$x*IMR*0;R#8UGzeZ5=+D-W3^ZJyn`2ht%fv
zkWZ7viI+59Cx}`*bn*Rig*_<WWYw|)g6QRUu5FQzjCq#L>=k@74zun|`uwl%ZHX*j
zTL%&IoQS_TV&_)3>3?!L|MnX1on7JB;hjl~hroule0egj2Wl7NoD?tNhXovWg|f|-
zaFMyYjH>Y`WRt;}-}1A$Vp-cu_F;9JqqOWXSJzy*GP0018F^hdkq;)rB~hcjjQ7ov
z5%hb_?<cios$0XktIez&(DTICL%y<Dqkh!k?bG|9Yni^&7Jr|m-f!dm%1dA<OVw8`
z6jK!ZKC4n(P(#t;y@K&H*=N@=m<W}{>Z=L;e0uX})UN;MDCP&B`0ML+oqJ=rHlDS`
z^iGs_S*&iK$dg%Ls^$x2FS3lKWPywL(l@B2PM|q=+H+ikItZAWauHE&jF;c8yJv9d
zNQ_{%^8K2Ln12mS0m6Fu(mzl|cZ{&LWpv&-xLKpC-o+mgA%5Ka5!-w0j@$iJf>~{x
zlOc1`SK&__2Jx6CearJiR42C50O_G@siqTt$zd#u`l+FsDpV%~lk^1rZaY_=$o1!>
zu8`LI0bRMq^@?<wMEm8)bOk9J@#Xo&xY%9}Y+Ie2M1M&Y8etN}l8T!8gY)w#;;2Dt
zd=~dBK_Px@Ro|9f&Xa`THP51)dd~h?*-7Hem3%a;>Ejtxg8f~MD<{H0MP{A%O#`ZY
z{Zt!Z6qfAn@#<3w(Cl*<axYm6Y^Y4$G}Ss3j}Da^`ULIk3alWdc>2@(gGA$}2f2#s
zFa0509)A~mRVLD&=Xc1&HU_VLvZ;+%6DQs!0ck(NJ2YbBiQY=M4{sTBMJ@Mzlz`JB
zsw?(uo@fV!M0+F`;CEIv)A%iX@%UJv9KmI>O4-%1hD5^n9zTGK8;xv~GFh9eW;s@V
z8e5)?*c+8UpINK+%!3b4Z|pjm)dvDcUEvAuJAa@+#yEGHoczU2p?sd$^4A<|@p%Vk
zecv%X$AKC1W?h8OxAPekeh`ZJ^6u@02NQgVbP3Rbg(Otnb?e^hmQ&K{XQ1d9ohqQL
zd!V;d=Hh>CKe~6)Gi*HNy<;-_3T@*#)+>ep@kjGm>8R84nNoWv8Xv-+(QjyEX!V(i
z#ea<7_Z3TXXzas$-<J3autEl|$!7-r%R$T!&nOj`QC6b%54#o*=uO^421)A}e<V)7
z5zhRy!Cdv~;KwG{0k2fP(iDODDTz>Zc(a7n*s>R~8R?1GhIm}bX4l~!ie+Gsn`B64
z;^<Wzi_6B|dG*RbN=nK6;hz3Z-@zzsxqsq<&80VbH(UKOdS*Spv5@8Kanuu?rK_2e
zGFKc|bLEGr{VJS0H|7CPn|Q7>`o@bn1OjW@Y=`EoXtp~S<!ExlUn_oR^_wM|z*C+&
zxq1ug1+q)y6)AYHZcZ;^*&eYu(0fJlAFIeGA3C;-&GPNeirevha1h++RCiIAb$@kx
zZ6%3sQBgu?TT#;=OBOw+^OSa8CfwA&!Q8yg(|{u=v}k~!>+W}^(3b>33*rY#!a?-f
zgUi<*ofC%q<3uKp@oFL7>EMjTqBn)lFHdze>hnmUR^)-`J~VNQ{P#}psD<U19IJU~
z(olMIHio4CbTS;v4z{W#3ylsIb$=lyc;<_3#jR0t>>zbH7+FB`8uJ^)Oww!UY^(}j
zfyR(#Ms?2s20E)HT2M&$bpnp!n-`0x_S3Oz7W>2+4-VG=rS!Jv9$%r83H+IuEP`6#
z-Kq;^&y@@;3g~6D3I`kyb4ym&JP{h)Hnu2WSyj56QP{H;|4PW?j5P7d^M8+%Wq#}8
z49?ezv!lkF94rh`SMzo^_6;EgaMdbhn#3J*!&*q+gOlvS0A^aoPxZ;1O!2G!4t`LP
ziuF*!^F1MpUB&|Rg(v!BO}J&2m|aY9G}A~oUJvUv5w-L$i}u4p907wK{WJA!dCz6(
z2NPROh7@v-dpvtU)Q?u_<$n)18r8t7MNI*QPD{Qe#1<X0%~Rt6=lfY{wJ0hbsTADr
zuE=frHgM<o1CHuOTd&W>as~OpeK@k4Yof0OWKEfp?CcXdp#D@dcHOhd`Cms)Jl}xA
zMB#*fBs&EQA;Kc14go<Gar@X<XKdUs-Y=FUHZFK#OMM@{a<2*RIDhgem@fGQ#KwOl
z(+&1)hSm$U=v~qbw&JutxE9P9ll-C;Q+x0JeW)kn^=SD^&ll2HOj=6hnwe+{K3>mX
ztB%NJT_oMr{?3y8N_TqM8?|%TBNqCQq+~gwP)b<2G3S*1W>d@ld@gHy4@)OPu8BQR
zj(M7PcH|u)Vlw=(#edZjUFHD@NU%qQQd$qpNGT)MezZ%t@KS{YR%qj@+>k<OXI(*E
z-0x{idqyI)kL0EPAuJK`QC|-&BG*x$duEUgW7OeB<}(F#XjXVg);slDW18N)vA#sS
zU^<M6Ugehclf$fN-AelH1XDjY(XY=QrZmfQonoEAtTTcFf`4FcFex0XY($Fl<~&Pr
z3~On}F>!SGHE}Eft=*O=c-Fojm{HxAY`KFu@kG=tsY)N9RG3^@-{n)qpDC&6{Bj&3
zApQ;rK15r?YBDr0!M7;i-&FQ5{Dxk%Gf+KGakS}!b4CMlB`><?IQGJ|t6cay9hxRo
zu&awa%i*X4IDf5L+pzdSU~i?ZgrIZeJ6>LGu~e5NW|-&pj3M__*fuk3RhjB0s+_8_
z6t@r?_Q-utPv?W2xA!}=LM^8+I8*8}A<y0uoa?tANbbA8`LT!Lb-s&?dX=^Fe6kpu
z=OH&eXUZHa(Pt%L7<<n5Ip&ZzXiOj{gyC3O*fO(PynkUR4t?O!E9FDp%H9(X)LvT4
zL#vQk;q>#~2fpEvV%n}Wk~3yX3dd1lMw|LQ#&-@|KLRgeDPzRnEzk{WRF{XAZ&ytn
zCuw2pEUq_4a?uNt*(23CRjik2+O|bTmhC1K?O1eIZ5`Z_<uOM}>h^h32`Ado(x&~x
zTV8^F(SOO&JWj=rFxES3ln%=ZSSQ-J=_LfUxAaHwMQ~fcl5%UAon9}!AE|NuHuY#i
zUgFF6VHzy7+O6c9%LLjL_bGEwFf*fV+YuIV^fKCysiN<#7;}3iqIjmm!#H6wWMhF2
zBvDjs=Jt0NoC`?a?@-^s0~9D_K8D<p7P0M&8-M?17Snr>NP>35%1N4;Q@Ko@7Kau#
zqYw^xi|$S61`tf6H`1}fI^^BBCz{n)%b7GWF}qyY@L_9?%cx#`6~DZxoxz{Fa@3cD
z(;6Z_@6Y!oqK5gq`{%M7YM}$~7E(!_8AFR9n$<R}bcn&-W0VIyx-Z4FJ|L>A0g^7H
zkbh(|UUkLTBo^2<Y)B>ZEHtUwY08g%CuN;&<prG=)A(A!G<C+lPp@lxS6)F0mtkG|
zs$l}AN%ULAuPr1{2Nn?oi4S_i`&aqFt6CP-MM06XMrNFHk8<E1y-dC`lHC3?lrTT8
zt&+8hyPlzSvPt^_eKzc}^GbQ0x!|4gHh<sUb;AyI?zs+?%{1>ybJ>CXP><|4qmurm
z$twzA43e3u%W)uy`F)g-KwOf=&3X$ki*)(Ma3|4pLwPKKIb612Qx5ZXc73b`?x)d4
zA9RksMHl&PynY1)e8wVjxU{=TR|gdv?w>2YZ~P!H6GdfsLzpL7iN!T<$U(h~Sby)7
zm{O>U84@C-+jFT#e~~mGXNyWRJ`st*|E$l1K<wlK#PtKUdPgaC-k*^un^#GbIg7BI
zG9~oxFxDjA4BP%ZrOs<z_#DXdl|L>OO?or4*64e(OGiO+MJm=EV=d7Z)8mcHNBgtN
z>cRODs1?U=7_1LE626fzdC6Z}+JAn&=JeX6tIKzzd)$z7y|HlT<Z-)^Z|SL8gw4z4
zN$(WzPG_m!reW>U^-*S4^8nLrE=M!h^(?ob=gz*oo|D2ONi4m2l=Q?n%<XDSiNHO&
zmtMBzYD8ww1!8DmRGT@JUyLRe9mkFZv_oR51(K~9KbT%l8{K@*&e=%_?0=%$rTnCi
z7VC{=UE$=(&BoFDl+oaHKES4dvB6)$MleSkHEY7^-(Q^Y_zLVmT(mGJqLJ13Vc~`d
zx$O6j`cl#w{r*KPJ7g!l{H&OfFz0S)l1u~a$=0(Mrh{<(RD%1xxh$z<jR;o?pSpvx
zc4OWT$jJ5`-or*q%e==A41auHzhP;v(GVXe-QItz8BzJ|GK|o@?d;37ZvP^cH|^0J
zH++gcy1nU5;%ZW_Pe;=1q1CHEjTJH!XKW%<VypW*i5DjGg%7oGGs@%{b!mfMrE2nx
z5q)y$!Schk;e4~;J48b{xfswg9qXJU8Yo_Jgc#wk)6*4C5mvKVR)37Uj(OHRyqK%P
zOu4&n7PX4*vv@Yd5nTVVJoj-SWZ@EJ(-oGqp`f0{l`)zBfS!^);JcX3bC0jig0mPn
zcDc*b02&@KTaFK-S3yvBUolKJDkXmk%~Gbe(MZvAtTGX&vo}TONsbtoLt$l`q7wB>
z1<ocb{5CfsBz1QnIDbC%2S?`;ebLmro0&@LXkA0!an&mf#KK)-a+GavEZpNDdc&q_
z0TO-vpO{2r^=#8zVaM95n06tW6sB)4`GWZ0zIn9Z$&kL{Gex^3Qrt<CF(qhBu|CK?
zL=h>c2ck-;>-wTpFz`xMx+a_3EPZ=*+he)P;tt><W--_|K!5ey^(v1ey-2Nsm&9jr
zU-C15$4A6Dwvrd-$JV*#_1GW`ru-FSR4$k-TBi(UKEUlX2`zE%PcE*N@t`1pqMf_W
zc&@_?<Gk7T9r8FOH67V124(LF`iX5!kRq>95Xxy~YKf>f_;>4%@35k4HVdWIcN{66
zEL61_rRhb80e=@?wpkhY@%h5LozK!S2D~i-Waf#$1!75+n@0G$qC2GCnX!ZunZ_ko
z7%qpjT+;H^KZq>Sj$(l@6OsWKxw3JvT7v^cw6O5%>ac=(_kr{M3$&(DiFiWm*BRdl
ztD|d1pZgH)jfqHuDO*Fwci(cg56VeZE1j8|4DV5JLx0m`@PnB?3Umk*Eje*h;0tPv
z?NW>nyohKH*o7-{Qa)RnOE{Oin2s&)-_Fpf{^H;_j7n&atl4Ch-(r+dFgs8;Sn^?<
z8Z0x&$TiRghjCkPhriTRZ|7}m(MUE=h53f>Xls9C$$X-nX;>8HRc~&iR?4og$pgHC
zKDivf$A28}=Rji3EBHirCdR^RRK1#PYk`V##IU~^be>MKQ>cR4((<y;>g|y-@{~U&
z8XMjpF7~ea_DmS;)J$kb(s(saTL0-%CDz_y&gqp%+%s&>?Bmz>?|MY__K(Vqx*X5$
zc&|Bk@-;1eEJ%*U3Mp=1{Zs@U*C~I8XP{oFyMNFVh=t{9Wu_<EU@nU_T-r@XY38<1
z-Qd2C7AU>L_MU(VrwF=3fEM_H#jY;X^VrblDPn0oOf&E%Cob(qp-I{Vb4xU{<Pl>T
z{MilK{VhR1DLnBXRFZsRRMw(0YEI?*5_&SeYLQlqs76I_Y=FdTjI#7ZJf_{(1eNyp
z@_((Hm)yT#>qX}1^QdEt9k8{5)O@IZ&K~$G%mixgl}hs60WAn!>G?DfVkj=3hDqcd
z5iE1@T6%1(y*%W4zU*mRy)RS8rrbio5T#`_3pgoCY;+RJlUKKqpdKW#TxuM!DWC6o
zw0PAkTa77ij!j<t(r5U-q2W*Cws-a@M}MnR15@^sK;_xx$Fs<SG@d9tYfE_j%#U{p
zfi!v*G`?I#0g2MjSU7375Dct9PT6YKx_rlceS#YNhYXdU+kJw8xvau<Hbm=mKRGRo
zy)yvgvkR#faDc%2fKw}B5*S|6;Qo!7p@u9(t)9fKDtzGL$8MdY_xsu!$=w$#R)1MR
z$z8KjM4}vO{)Y1bY|5J6<w0Q~luH*<Td9F|7uv&eyXD>umMx@GSq21}yGkxCxN1}O
zt#KL|#6k{?q;~D!o!lDSC_G(G3$TuxR%394!`N@&Sf6pt%CsY%4pjOQSb~qnX-uRs
z)c~K?KslFqj@QYbU~zf0k?kpCv48BmwJi%@6E?D%7-R=OdRh^~3F1En%>|D5Q}y_w
zvntU@V~#IMZ4W!rDW3{2<4x>O5m^h#D^X;oxAK2FfKn|C;nNOQ!4oEP+-0SVu?E<8
zy`YL3`>Gj~<eS+`UKoOSjQ02l)8@{C57)bD2Mh_sShbXL&X>+qH1d~U?|;@_c8I)s
z{G)M6gA0(D$LM35r)BY`nGW6U3}(0>nEb@eSnN`Tv-MN|#Nf>Ub$8qa?dGRFJ5J2D
zA5lH}t3go-qqsTu6~;gI9SoKNR25jAWm(xZ4HySyX6eA1^K@yfPnY!)b?pT9QaLc|
zo<;%JX*si#6*Tvm<s9t4$bS?wqA5olGiIr0wZc!Lb#)B8v}x>hHD6Gxy<UJDn8fWk
zxiC=PQ9U~KA0F$wWFO9*S|HEGS5b}vF@B$pCf5QlYM&zlhJx<4yj2ENbpIr`wETh5
zAZXBt`H4&`XA^Abjen(I{vCf2FWgT6lPDJT9Qsz%cy~rGH0SYh!hf-~lPFJ5&s@AJ
z(JFlx|DEEal}f1F1URh2qxQYE<R$aP*CI>-0v_(Vdzs6RV%Cxe3i6iFi*NWAC72@l
z7kX*!h0(kee(Gdf4J$6?WJk5o&$4oeCHu6Qsi)I6g&*g~<}r5+Tpfw?t;|N$y*=%(
zQ_=Bu3+=8qwH;uRMt>Ip>|n5*hu$S*G>_Qz2?`Qac6(f|HyBYverVb)BOMp5Hs=?&
z%y+-DkAD*lZ*CE?pl0K%X#DMs9BE>@+Myiw=o^|&axYbK?;<;ETR$ibC^Qwjpu_FV
z>&*WEpIJr4?yBstJknYM_xe6@yU;|7ioo7S-7j<vi)<0mkAJ%<usf42UDxkuE&Iyb
zoVN=aM)BWQ@bHOh?kc=UdZpZ5%yajQq8pe8OGRHknup(Y<YKlEBe-OKD}_n_#bY)a
zQX>At?NKm*M|V$PM3zRrTSx7j&U-mMR_chiG@-o#5vqs_mgOqeH1lj?qxD`6VwC^V
zSRM9O4ea?5M1SqY;)x**HAMA)q<7qA7%oI?$-f+2=MjroO{CPUK$jsr#Iwh4L`jQv
zgqzWLa0voXKT&D`7OOUWw*5zQV79o7iVdqAcEeAK-o;D1^$TGRIS+LQ2OJjz?Sj(=
zv4gqD%gQX~;rM%3G+i?@-?i!r0pa~~4-J?sH5nHoOn?0G8V*<$N-jqy`8fS`A~u9}
zO0S-uGqhFsE|;hw!KO=F4niIuh(G6&$N=2{9nmalg41W)<FXBS!r5f*U5n~*HsN{}
z!x(4$yBW|YX3bG-5xY!jdV*)ACDQ91iAy`%Uv1!{^A#e+J3m2=ln&SoUqsdYTXIj@
zjvupZR99%%T3JW*k=ir$)CZAL7M0L`h>e*kiEj&TG|W*a)*hJ)ZufaVt6Z=)5)xn1
z@0C9t>bVh?5ZyFR&$9DB-x2<}3T19&b98cLVQmU!Ze(v_Y6>wiGMBOT10lBt+XJc_
z0W`O<_5+t20XCQMj|CN%UJ?Wk0Wp{HJO&p7FgY`q(RTwVf3yWuT<H=mj0czC78-YV
zcY?bHf;Z4e<L<5jf@`qg!JXiN;O;KL-CZ7;nL9K0{{LF<tzPT&*(Lj{`fAsqBvn>p
z6g9Oq21?n2ofuh}Soi?q3JNmZ02UT@CKeVpL`q6^kdrm=FEb*gCeXnVWDDl|SAe(!
z(8%f4CSm0Ce;TJ?3kJwKTLW0x0jykntlWGoEC4nZ7T*5^+B)z7B#c}@rT_&dfUGST
z=!i%uZfoc605Z35dOhYpuK*eoS^z6AFE_&<=>Sn1paaOn2n<j#a<Ty0yq;)cWDQWW
zH30#g-2aP$M!>?!$&Qbi+11sR$;if$$=1PKh?W81e+qK40H^{TfetP}Q^4<r0g6U8
zz&|@<LZk$!TYwz@w5!>gIk_4+00FNCYmf;L?D(4D3^oNi0A3FVsL99!l<a`uKZE7}
z3}68KbvFQ3Cf2{{{>uJM1Ooq&Y-D0$Yhz~wb_apY0cId;AV5h<p2^A0i2+~)HvJuF
zWbJ7Cf0}RPVg#}_GJXyCqjDpFl&A{8=(WMW+H*8<0NFV?GC6{*f49i|o96YFCBdfR
zwl+3Eu#+R=@A@P_4nULFYj<b<bFx-oTUW5>U%(6mHZ}X*gsHO~vj!Ms?+lcY_$%bq
zg!qrm9Owk#WZ~gv=V1c??EyeH6AR|w^y=<*f51PStiR2#9e8`%+1dfjUYh`VgUo=h
ze~6xrMlL{rlY=wR+w<R!|3-+ctN>Gxi4(vWXbu7+{=@!i2AcheUx)7ias%kHylRgX
z!1DX|_uI!;d70XRt=<0#|6{()%Bu3}@8#(K?D%h=n3$~_z>|>`z{tkQ0$^q3W(9D+
zf4+GCH;b|n=&veR{z;Vqo7n<bS^li{^_u=uvCCfqp!sV#XaWCCrfB=BS|EVtACc>^
zaI%=ZK3M;srT$0C|DVEtv;5yg{=WrDIa^!*;imb+|Nn6t*?_Fw{|a~&t+UhX0w~zN
zt^xReL$!c^F0BI46y$94zg`(9qt`_ce+8SrikXp>gNcRXPdms_3giYfRR%ekSo|rO
zKkXX7SIrs(1}fV+f_{HnUb9$O{>S&aUnW+s-w(%EUH<7Za(rDjr$5H{8v|e0>A&lc
z1e@5J{@yz_PA-6vgM*Pf;_K*N5huWt^>sl_fo^{&8^Fv2wsm?<0lfC?4KTBHe?a^_
zW^NV$v(#_XpNJK}{Qhsm%MD;Q`Umj<n2rBIyZ~mCztQhbm`(qI9Ipsy?PT<?fLCVV
zzaSfc+3a7C9l&h<FZg<})xY5DSvLQ`SCuk@{{>%}ZU2UBoB(D!(7(K|r8xWxzA`)i
z3%>T`@(*NtWp?`)d}Vh31OC^Qf15ZvIK0l}k4<@<$A9o2-#sAE4QPTmKVxgcA7oh_
z)N)%XO6bbCH6j3el5(rf#yIj-AKs})a>8IePAxNIL9Rq<zMEA_-?Cj%%>MSv%It;b
zW(`TLJI6I6iPWw+iE-@A%QfUwyyp!O*$i4EM2=RH*gL*LhaL!J;z;xke*|Gu^By%y
zG%xDvA9L}pR9Hn)+_J$fiftX0MH%uqM7)}Z8>&uC#(nBroR@giSsOMnfxn{k!jl!#
z$m9gt?hxZ#E6~?^2l|#Ux`{g@{bgMOwoWNRoG>K$`-mhs-c)EV<)S`j6}lXxz4bJH
zk0~Zit2;p(UlhBQ-lKH@f8!fkF<`U(Y1=uEzst|^pyV+_bUCP&m<!D=!%$`D=hkse
z)rJ3(>?O&|03NhITuV$j`>Dv6cZXlkrCV5tDy+LpQ2`noM1pGfU{=1%G=y0a4-K|x
z(r>c^6^L6yO~k#B`G*)>OD9xE+N7olx+Ol5Kg{EoD<|&qBa+Pze?B~`o8k)Bdeh;B
zi#=LR7WGjI`HhPYngkCqhKc4XD9kl~<$*K!gw@2%%c~5VsoFq-WPN6qSH*Z~`Y`|%
z;oH+{nWRP!;ZwK4IIfS`GD+qE-M!@vR@vQWl<aUH!)6+*&yFIyH1KJ$I@0yK#dTqA
zo_obY9gb6TMPIXce`{85Mw3;j6DYgB>PI1s7T1MSm%ZJBw*R7zjW8vDCH9#zxbjUH
z=uFER`=phh;pbO*fo^330M3*kTEx4Gkm0*8EWDslub$%FPHk=yW!0~I)RWzqhu8wE
zUEy(pN$sdo#%HMO-#D`1(-nI?WgZ|*0Ghfu1IMa*$Q-yje^KQ!OOf<dSY9Zr02)@Y
zNEKBo+i#6QzNX(w^il)sRy`#e9X$Y$dATSnCb<a6SBhq>in-@4G+zVq26^GPp&x0D
zwLHiiA3t31R`hYlQr)P$smCUuf_mN_bs@TaWHyLrgYtYJVqfqpJ{nwZ2oJ$vqW)nR
zXUh{hj1qX%fBvFJD{!{{Ho~if{agZuk7Gmgq4I|-#iD(ta+ae>L)YG3W@up+rDRd5
zIgygru?L&OGO^0c=A_sUlY8@&3BfOMFZd$A^xj6B>jPd!h$J~KAl~!hZL_5<K(3OC
zPA**60%ejQxHTYMIW33==`{=$R|y`9&te7M*?Z1yfBwAlJ1>m(KVnV_BYKMs6B~q;
zDEIJmz|-wMus=t(@KYn_8G$~%H*tZltTo6tR~Jhd;t?amtKWuSU{!&6VaD9(^Wh1K
ztwjc6Dxa3iP;LJb*~_<TG+N7)oC%edy-$zDQ?7MsIi$d*@JRleH*-?TSX|Q83U5By
zy#Jv6f5NNc0%dCdyu&T7Tg=gy@kQ$+S*~$BYea^L;$wu&6Eh{_@fV_1hzB9mnx=HB
z!Rz{#<_z88_y=hD!dvKCo#Flt(snd?rZ!Z`b)Z46_?JEhlM5NL1#(V1>ktammd(yk
za;?W7IH3nmm$N<PxtesC1R45_AEYfl#@;=Je<}Ph9i^&tHM0%etou-7;Femilv_7>
z``%VFew`9D%j04A1xuheq$LDXZ4I~g)RV??lu1riC+e#G5u4mO<T$aZ>sLZSGFWwF
zdL|*PTOL^NcF;b(ll2TAl!LBCLfFct*oCyzXoK?t@Z1R0VRP6YvXfHls4y!;hPug}
zf1*JxtSI6%<_P9zYxbr%Bf`b&!a#%;$F|48)}J(ln1<D?bu(aG3V>Nnw$tlb$bb11
zeIGn_YR1(!ZPf^aHYr*4No#%K0IIN=b;RxP5_|_vJ%iTn&9e;05Uw;4Tl}`3opRND
z0*!adq39Zo*Rsy-#KGv6pd{zTM9?KGf1OM@oXW*yc@r!Rf+=}A%@MLTKc;$~cdaZq
z2@9U`3gHyjBBafYN)E{PzdsKfp5;n)@xH_=;9wIA6GDaRDVi9%u>VGR=JQLStjukg
z!*D><_Qyz$bwzuk>YO6nY$h)LZru;*CwiPtO2&ftkmT>znwb+0sFB4vT6Cr`f8b)L
zjOnuVZ2~+A%V5?uV(9eN1BYk4#Uep4N>y1Zc#H|7SfRNE5<anlB3f20wK!JMB6t0<
z0_CUad~X_5@^zoKI72uy1!fEh$*C1yEAl9>6z51cC86k6$6CNjXuB_WVRQf5R6~^=
z>Xt~(dTFTB3ljZQbYXOOsZaX_f9fxN4wUZ<xG5uKLF6f5(z@2G{6TelnKp3>x+)%2
z?k9&^lEEf|1{^NDV9l>0jou26HY@@M#QRDBIp7v`A*jqd@`ON^m|a;ZN$HCiyDfI+
z&wVXp`xkmnRJUa)cMY6*M<G$HRV5}U<NC&MF;Y_n>>sUia<kAmq_wIue|LJh=#1CA
z2RP~c#KFaoy()-ku1x`9@|2bp0_$eb6E;o+3@NkxM5kf_%7Oz0?}w&1L|Ila!r5g$
zq-tP7Pu~h3zF#uMb%9=>=^!$matQUSzOU8)gc-qm+XxI$IHV0De_o3zd)u`+b-qtu
zYU8-gSF#-h#ge9>feYQ*e;Z81)D#!twJ56J48{qD<OJ7z9_)4uk~Uh^`5BAo#<C{>
zGb;CWBDm*}N)7^yIcU%@@Kjm65WU%g8$jIEAb8YmL!vmZR`!OkQ43b!#}r=#8lUZb
z94j18#Ee2p_5+Ao?25gW%jtVg<fP$R!=n|Qu)dnHU?Wr<PVPqje=Y`L{`Y4q23nrn
zw<MFj0~5$QwXO!@4Y2r%F?<u-IzHi)rT_?Pv1_zz^pJ(E3{2LVK(3RE@>|{^)yhfX
zjKgUcduJppFVTkCCXeP`#chd7EKY1feXOE~>tUIu0I2ubX*&zRemwXewQGTfNfomx
zqj;G=K`#*jeEGzef31riT+k7m?Frja#qh%=V+{fqP*x~ev#Mx)r+i1><9Cf@Ed?8b
zM>6NcF>J;OP1A>@mEouAZA=0SG;f|%ew_vIgCI*l77X1E=uR0ei>m_aJhXemNu`h#
z*N#HjBk`TrMLs4(k(&oB9}efpzZ<7U-rH3<;G44tS-w+De||^pk0sE~pQN6-u+be)
z82E*8T)V*O$#+JIG%C0aVgXSYVK7&hjpU~{J)<%b$-~v&q5LAR)b_id&>Lo&%h5Mq
z+c<vqpK}1TecNLzX=}#L=--$#!VJ#i4bE55h1;xq)5K|@#=^CY>U4kB(4XiRLZt7=
zmwhK?8jm+hf7w<OQA#|t!zb9cYc8n}xd~C_{Gt+Pr|FMlN5!qnYrlx0Vk>j}^jN2v
z1QVmc_R*+2<_^$F13^;uxbFAlRb@8Mydf3iP;v*KfTpVH^7vW*@&e|x90Brr$g8`U
zF~M%m?fucy33Msir_49L!qjheBF)=9=5Va5i{e9Xe^2)rvbP9FYRDT4(wao;#ihzp
zlXPsp1nVOmibOGC7R))$G{>F@5t@;HB$}I*#mJtR6i0vmROyV@yf>|a6FuQB9@A2;
z<v5S?3*|@U232^qzl=H|hSad1>`@zV@B(f36BT1MkU}$i)QS?f8lig$=P1d=n*5rY
z>nt59f3k+>Ha-$XdbLe7V2(RI?_(usHVlIur~|*?HaN7o6~^q2Z}#yNabM^b(q4bd
zFz(#{zPbwnW7~(iCes_*@PhprrgQInie`J0wRC2Y#HVY|V@lOh)b-Z6+=z$VNpYak
zKIa5>9JMguD+M~_N@5_^XEmjaF(vHWeUZ;)f9;WV-w8L}F^D}`kED7^hu$Rp2&9eB
zmy+}M^Oj}09TOoQ;P60OU0`iX_$9$k0cC~H;LmbefZds1Cu20j1CvvVA8}VfMD#ht
zPI+0yp-#LD^ewe-&g!GRm=6h6ejrv@`O}vKy#{4<Ej@4QW=_<f`{;n)1@SD8%ow1+
ze+f;~GIj?nk)u`a*InDQH?_Q^LAP_lSZ+b%$s3Y&33cdYy6uoZHsZcqH_8f8t&xR`
z1)L$^shOnBMqJ{*8}Rn!l<?oOk<dtLv6$ME^JP__wfcEF2T!Yf4Nu9)Y>naNbO76!
z@@&%jfa@E-u8wSA(Xnb#1$p+#>O48Lf4ybtGjV-rzj$4hHQ;j12n0iAMa|NBl2Vs^
zh#YfL>7o;6YsE`7FvosfgH_JSHmBXo<M24_yZ4c6hm}qe7b*!lFI3wq2>J73uPK}%
zqodZZ+Rui2FnSY_)IXp129H`vH>7H($5YL!c*GiK%;tl;mkMcUA!;g8$y7eAe^DBb
zi{SOx)5qy6H*krLZ90>bbbGJC1S#{qr-6aB3|x?=ll3+tGgMueGRUfPLhbKqeh+a;
zlu-bG;Hj|6Ln1*}t;%q_Ny%9HT#lhSvohmrFq*6E(W5eCwY3Uk4>zSitLel8Xw%=p
z*}p-l*0Yw2$@&CU7U0B9{&Djlf4AhVn_{A<ri8MkQ>aRvXk`qB`aI8+(P>!P2s}!O
z7@p)zQ}C97Nja=)G<rIli{jg#)>13!8YI+>o9<rQ1CkJV*O>F{gpb5kI#RaThFu@+
z91$Z>!V@W5F8jAU79~*HxFAEnPJZi8Ib2Kl0M()AS>1df!Dy${FAzQ6e;gdV?43F$
zNA%LCLZyNHb+fMz2aXxJX`0{tYhvD0_c)NiLrOlyoigEaCrbY0&b(Z4A@h4a?gJPW
z4;!YSRSxf(e7~*q?sCSUoewh%^}T)-E$oIG##^4gmVpoC#kHaqv{m~81m$`&xRLnV
zdU;fF3rT7&&DYPAgmTF$fBO*|)PU_g->NrH1RT7dC|ajKVN1hH^t0%=ThP)B?C_uI
z@+TFgG*ym2PGRi0Gf1wT-K|Y)KJ<+B$@+$)4&U@#yt&_0VqBsJQCY(|y#qPLP|Q`2
zJO?8X;^p8>F@$+<pH&O2-Rq8SQn(ZMW-S!cN7B;7!MfSA$X#vvfA4iaEsf8%I+cZI
zJEh0R7POF|Gdl$_EBMEk&Ac6S{l0K@hY0K^=B77=A<`o8$-OeB;Tr7?6P`CQ7_rQ~
zNBp?hsyS^T$e0^I^JvhkUlK*aXXrUBT<{{+uJQ0@_6=1|GbG&B(&hEkGr~Ntbho_*
z+xZ>i9t3N$Nr7LBf9a`2J<?Zv@vRQkTTU0bZOMC(<_hV3<IY`EZ56+LB3j%#H27_&
z*heKwZY_`ai{v9qpQ^4C4Ram)mY}VpotS8~PNJmR)l;ouECI9W9gtGX(2-ESwp_IQ
z2^(3D5N`!VcqTF5@@X0WFJHJ+fMKi^q9iAZRAnb55uTW(e|0*BmxTZ9y+Da`ZJXQz
z;R*gBncyQN4-Y*PJMPo>X8kz~rUQ<#8(hN-{OtsBk2s(4@C`VEh^gCei|k#{o)rC<
z8qGcrMX8{zX(kTx;gFNwk$NgY0-IQbQT6JZMF!ZN)2MO5;jW_6w724!IQqF8mM9O~
zYf>BL)n|>Ke>wwq)^)%c7iQO0yPgowtJ9GK!_n{F-_uh#*y~87I;(%M(@eoIm|VmY
z%8-qe3TNdB8l8$Ph18n<9FQdPPXDAFu0p3uM=?8P^6jy6VIBpeOD1#<nK8CI-S6l^
zd3=Zr)`_fBU^XjJw#hwl=O>fCLJH!Y;bO(*lt|19e?7?fYYl<@_ee7<cPIJsLt{tn
zDzqGyV1uvH*k^t8(eGmMkW-5q(0VDc<s(<T?%&y4yXI$wyzt|kJ2Ns+4v%HQ;#d=s
zso2u`Gt^#pkbe7?f1C%Av50_y{3M+gJ=k=i!k5?og%}HYmu2R-L1Kk<V?&Ow=MBB!
zBhBSpf7pJI_6<5pX>AqzuQ^6N5GR>+L1nkmY<?7o+C!l$UHAz8&Z<X`#Zlp{7ctm1
za(-}1Qds!5j>j`5oo+e!M}#&?b!Gupa>6zNYXHNlY}a{ln9{v!?YE0h4f!qKSPC%4
z_|Az?@y_{B+p+<MU-#fFAvM{5<<#rgoRK?|e>X+Q8!j~{K^BUZ2wejC5Q&FHtzHxd
zIB<{Zixr1)PVt(pOqA?zqsSrxcnAxrXk`}m<3!@VWk=;B+Rz9V>2h$`H~89rc;`H@
z#iDG${CU3cKzM=7Ilk#AxW4r(zerRqpkictZaXU?DV)rhi$*c}#oJVq3Up1lPC!XV
zf5};jmB+xewc{IEG^iP8Yjz!M!o>fzbL_Y=0*T1zjybZzj<RpZ*SaYCWf6hSnG8>1
z$l{JGg<<otfG`}3t7j!&Maa_ZQWc}{ia@>dSbpcIr*Hwa7IVrI-Vv3g2ddCA27;z@
zySOwSx1No1?}Vi%fC>Mzp>2()VgL;7e>Fbv)Y%-feitVuUW|GJ_uiN^h*lseD3nyB
zkB%2`|8<@r84-<<^IqUhg=dh5Lr3C{0bURdRi6c<pX)FytiZat=+bd-S^px>cLPoC
z_-{A^K)QYM%d;EhQ@b)_M(KEiD1W!}!P>TGES`X{QwH*Mz4Q0wLvyU0h@o3ce}d$U
zs5|8WKWN$J-*?0AHKOQ&StSDVZiWR67Ci{UOd1?FVnP$so@vQ4#|x_X`LVaIG2^}1
zpG%a3m@NHjw{KWIj~`{e05Gnj?Z}DZ(M*Iu%8N=cI`T;v`gYa8@~_|EcEsE!YDL@`
zI7T4I>F8RNb=VL}HZoJo`}{_(f896C=hTHtFK;Psb<2|8YR7v@u<kiwp9;&ByF3A^
z20fp1XPYN1S29wc_pn3B`Z*{)#Sc88F3fvMl<}HCGyHGWa}>x71fZCt6*Z(%=Hf%o
zM#H+h!xEQR6jSBtnXQ}N{!$q{EVFOZ#+pT}K1p}I93R%#I&kfNJS|a?fB1-({=-Lv
z$A>0??D@mQlSU>sXJ?um8RP_~g!=OZA}Be<nZSWG#9E5M@>HP0R~t{o%uW1POQJR(
z(nSX4q_tmS|9AVr#`)**LvRjyJR;$KTVuP?xqxYVxBlp%J;fV*wB|+&eBGYtloakn
zFZg>1oW^KMo!s4dzxDhBe|O{yrN>@BO-!hf^8n+CQr4q+=#RYKc@LqmXTC@wY}Ytb
zrLpRwm}PnSEh7VW$nUaXz#hW#NpDnyLXbZMhIObZ>}|9g9pB#Z^bqxsS*4nb%TL81
zPR>1$6^+Jc$GjW0#v;$y&way-6EEhcVA-ne-{HH@K2f$%*>`;af0o2=_BB*La4gcT
ztH&H($QmPpuU4#BolXW?ZZJvg4!(6RL_uOxQVAL{!q2+2G*L@2B`>PIv(^20MAmtF
z;2l@z|Kl?(-$C#R-4PB}ojVK4LA&>H%E1xbbFsunhS$uNUu((wl6*%BHri_3M7<CY
z8dT*(m|K2@>ClH<e{~j{w_Rp|vEg^E1R^#)HO@fY${(oVtiDXz73N!EBB$9qyG2$i
z(i4i9nk|Pa_w7+e>I23+kXs6kWwPFO#CE>D=-&_M>51}jL3?VO?P`|yBD^!Hdducm
z7u<`<vSIfpLNmB&LWEEuA5b0!jU-}IPUfoWrlLhW=3vt8f2Y{S=I*MZlG>+|c|A36
ztUB2Y8LtQ0P|1)C9(&3QpOaBFeXkO#Aw>;GgQ0{XoTU!b2N2s4%SAwHAs;14bRlSf
zT!G7Km*WPcajB-qW6BHi6zHjHhWnHs$d?I18?}||`;_|6cl5A(gzS-fH+$_jAsx5_
zKGxmT1cbhoe<MB>uY9a$@px{{!Y~PT0LMm_dShxSi%54|Zt@u5fQEDgJo|*wI{>@G
ztZuOF&N6B6{z*lyqn8wSi9zkvPTdpKY_7|9geB$M1oSMuB;uDi3REp<3bhA<eI5$J
zHIw_9GCZ4+I0kaY9z)xfHqx>;$RGT^dG%0peM<d_f8-wzg~)9mQNUCw!q`7wZAQv0
zwgx7^!+&YAWk3yqt#QnM$j|c4KkY=PO}b~~h6)5^OybM*7E9PJ<~l*$l*dLs=ro2)
z#-D?)tSr%Ir%!HAE#*AM#GX1~!Wt~+nP{f@{V{N=-Ij^j-FysjDc!Ff_RS+<Sg7r}
zsV8e#e<N26g}mWo9^MoJ(n{hxj?EG+BkLosp$Q;~d*jMHs|H?#OXg3BcN@RR9@DAb
z-sFfwhTMgI7#63=lR9Z!=U#GwyjvQhwF<}_0f|^W?9gOPI#f$SbRp@h{b>1e(7bZ#
zKm$9y#&dPk7(FUT`{LX;F$NW=w~Aq)HL4?$f3~hAWw^(5`<Qyn_~{cCj!OPY0Tr{E
zzCI3b&Aa7EllJL}F#mIy9k8GMu0)fke${--FQ@{6-1!}WpZ#(e>9xEA(<&1m?vA`I
z@r$23n^`J8c{h;oE`OQJbGW37bc!p}RnHHD9wkQVE-ndb@mg;%ehCBkGwm%|=TcBF
zf9&q|zuOH|{4Tx0;R26*#RKay3*U(Rh8iVXsAjhgeV%UKYH?OsFx9^6`w9tqs!POs
z@I7rcULj}3BU;h9EVyg@^DPHkariWf^uqDo;AG0gO5(g38qOH;y|X6*Qy7e@R+aRn
zxYmb87}X_lG?NHAr+2`$5QYN9gZcE{f3~|Kw`CR@uMu5cpLeSs9vew$Eaz><2T1QJ
zVWtmGBb)Om4VE-&5^q>%&Lfq3$1*qMy0~{`u5wwz<@LmolXCrRN-etr2iMT@?*e&;
z2xa)wW1kkZS2uf>Fe42N9ec>GTJ_07*p#i``gih=PcF}(uNH1WQ!Zj@1q%%(f5g}D
zKd$iSPkM6_rfUn&Bs5<q6zI?+-Fwh1!7jFOw6!fkeBf7+|3Dysvl=CxxfQEayo&34
z$qKvJhzc4BMw19iY5%E1e+s*|p_IaM5L7us>zfZpt+Y`nR!5!O7npy;@{H`>@T;^R
zh(uZ7ZVSb!(X*k@`1xs(Ym6&Mf4{w{-*etItM`0=Llk~+1~O54X;!I-R%N+9`^~fp
z?-!(VE^VU&73kHMnn+e5vOA$?O*F)*IM%&$g={zF>plb#P?aHKm=p<^z!7fD{{gUY
zuXCRi0*s+R;V<;3BPlXOk`!`=Ka-lyMyZ5jz)h>J58=5oO$_Af7APncf1;?K4s_St
zMCrOfeX0JE+~A-(jt-OiYyMQ>hv`dic9uW$Ish!SVrCpiv}7C@9Irb-qhKu$StK3l
z+0%6|c(!cyQD|Lgc?8P$9RkMqL_mEU?R*P^qh_&Z$K<`7L(;mS)4hTDY6<$)VgPm_
zj{UIHjXKPt{DOkoPk}KSf8078CGn|Eq7E);I<lX!B5Dl;jFBd->&yZE8O~PXAF+Mh
z#aDij=4cfJuMHwy%%}>&BNAKC<Ao-<RP}*(eHI?h=B=RKiiB#`OK)3R(ILeg*t?O>
zMqQ8KntX6H=$?<ue4K@#66i39(V$f@_8|N9iTLmxCWXBEUVTOof15RLN2%+bB@3g>
zFutC9Q@%OM{;VEGNIF&XHioq!Z#y4;=c32`0zp<sVoj7_q!J%0-V6D`_~a-Ys^I_^
zq(8Oze7kr~mhfU4Z@dMxBRqG%!4N6F6vD^$l__B~hm(ZRvyv>FSxhn{ZT~%e{YcR$
z{^Bk3M(A<j8!je(e|QO=IB~L*1@$WA9@ra|D({&PkwPv!ESs+LRJZfgk%uQ^T}Nq=
zz5e75ynX*x#^bxG&w98Tc4t_}OpmTrDLCQ|pIsT!LH)9fZ6chZFSEkyQIo@UL0tr0
zg*rMa@meM;-vf#%oD}>p%JwPv)22W8KJ>!_*b!Iz-?P^qe~ilRCjQ#9)46-EEOvXG
zqTMtc4*zR1ZJXH~k*=*_QVW_t8y*#=trub$dKeHy&;GH6p6n{F-KHQIyTJ`6sOr=B
zO{zxq<PZo8C$A$~d^<DHC=pTyyAS=Gv6==Nv;7NNJlk^ffeyV8w|riQa8^5)IlzuU
zbLxm*u%Qnce}AudOS(NnX0-EwG&?@0L`~OGb3U5xFg=07W0`Wq9bWCSL&IWn+I{EL
zYbn=wu^Q<Z-xObK2syh;D3;zT$(n3{VYjJ_I9brYVZK2?5$&BODpyV5T9<FhPBYQK
zJfarZ-T15Rn68*iVwg6~HvUuxBy6^{iC4g!M`X}Je|r#zwr|-!Q;t!I41Ew!axfjP
zWsl#|N1jJa_ywa3)8$nkA9|x|W=rGn7eS$8O|6fVVrf`!l-NY8S|f}Plpt8@i2U$O
z-3saUR}1QJ{iz77!${zGN<z{#w2T9=Q{jDoNVK8bJ-n++iP#~Gss`=(<dSHO%UN^1
zYhyF(f16-Tg#1DPJclO2r13^d7rV}{WZRV7JYhDP40tFxq;)pt4v^i2;`y2awDDAf
z+idb+9TyG6B)&ee@?VJGlF|*A;HI6*yD-P<=+!jRmgmyD6vvOTh_WvXpsURMBvK}-
z&?00nhPy(u7RJ}(k@dr+W=Uq$<WuL$)nm7af1H=Z&b9-Wd;BI%OB%f0%UZoM$s2Z?
z7Mc0{p4~T+i;aSkXNZFRg9-LoOPyENZ56japlarER=-aMEX0A2jUL^sqMTFh5Hyy_
zv3`WQW?~1DHSJS<F{8JZ#(Sa6(er(}VHh7m2$;^MpPWlEj>|=mv{5_I6J?!Nuk2M4
zf9vu_-%+7t49fH>73c@_vQ}b-_4H7b_j+G*LQmj)yWO0_^5Z-^Ogb4C@hgxom?qi#
z6tduJ^XU<_$XwCFnsT+Gqj64G7l*7Q1tIdSQNlO}aooe24%v{Qf}A{Z(|0K4j>5ts
zzCc5);j-8ZC$(9kC`gXC*#N1e(*VrTe|H;lA}h#nl7#w($55Y=r`ACQxfFUGMG8aR
z?<KPhSfG>2v6dI$q-J4EtcNVo*KW&=EkSb-2BJgTd-x-GwxUQ-mHPZTo|Q_<iI#42
z=)LA)XubFcP%$2BGl8}PNmnwDI-v`(eI%v+H_(~3<K%0%dt==0;&J_p{zep8f6_M(
zD;nHt?FbrZTP)v#_m0O8pOAd#(QjgMTRDx5luhdtXqvA*<XSF65JfhVKYlJAKw*>K
za&$$>>$Ic%T&kPBMarE<{WyS=;pWIkJx6@7-6nS}lx&IFrlpA5+A!l6Zze|QCb#Yj
zciU>h9(=UT;Qx|y!SE#N8M#ije^bAhwHdR5s>h~jeLUDEv~)CmIz77`48%$FGJjt!
zF^R>|0_QftdydvvXep*@{lysLWy2a)!Z^<8JmIJ)|Jl$FX5JHhy+WZ#>6;i%=ySO8
z5wBwcL|}p#eUrv!f7FyzcwjZvF1Ys&uDwY}or1@M&@o5PeuOGtt%Vv4f6?rW^t16S
zz-51XJ`e6@2$EhmJb@81DFa~-Jpie;$y2G9Hq`ed!zAsfFO&9C#Lc@b+ej6ifo;s;
zrkuKi2#ab`r6RMC_iK(v<xAzE03sH<ll#>dQqmcDfm@l1{1s`P{X)7C@<@!ra}t;}
zvkUI)s1!v#!`Nh-2R5}Vf1^3HYquEY+c+Z+My}^|*2}WJN&Qfc^oF8Ad?|{=v#6N&
zAww{z;yyVwr>@>le%tT^6p>#ewteV@X4mXO30myg?XR0)q<)^G-+tId3Y+ZhjNs@N
z=9Gy~d7IZ?Gj^Vb7EEq&<Dl1!IWZ@qqC)0`wB)~4eluYIwn9BYe;U$-on=rR%@(fN
zxVr`2!67&s3-0dj?hrIMY=Q@O2<{u$A-GF$CwS1{?(TuhcfNDauUmEh&FY!8daAmo
zYNq?0=k0w&!5cwYbQKmGxWLeM?L!AaBaJ1UI8V8%BzxVzS3*~;cG}|d4szLz+30N-
z46djVHEppDLW3#k1DJC*`4Hopp9c@w6O#EVTU^)e6BYB58kho8YQLf8dS)p#KIQiy
z$FN@V{cJnNG)SJUxy(Z9%_&;uv)%t}QQHF!&^7f0s&+OckhElM<*9@kQx^CJ`GBG^
z-S?UgA{InUT^1@Wi;R;}?ek0JQwiq?$2?_2O79jNL#lcDdy{1<hvroe#Dm&z6v_{w
zJ`?#KMVMXHifVS4B6v~py!=evfvYYQ)WPF;C`s>SlF{^fxMM%HtL{)7Hd&+d*-n5h
z6Th`Mb(sy7DH~3l?prur40~U1K%|;lk8pWmjBWgwrj!EWr=ew}wLgxVNSa8N$SXW@
z$O<t*B3Z5H>yXV@pfIvK8i(Q2K6Up=kwgG2xB(QA<Vgb;HhNf4RmmE_<<sFeB+I%w
zgh9I;0%Jy?|66C<K&buz)5k~{0|#t4aQ{puZaDFZLn%HUoyiyljWbm6r;pXBS2XX>
zU7CJe5t4aeQJoKw`9!Fp8JH?#maBW}t!kQ+0k>pU-kQ8ZeoGAYcanS(BeJTVuSl?-
zFyY)KQLVmJ-ok4R3J%ZFjl{3Hs7u|p6)}cMd`ySYf_{`_I5ITj)<-=oTL!<gYX05%
zRdC6S&h+JK885Revb|Q8k9=gqzTJl}%L%k!<^Y8PyEA}hb?H;PNhYcXSagKZ6kEp`
z6*+6n<^o(3kza_;di8Pxz|T~bMi<6paof9Eo?e~iLB-`*f2JGy_u*}nK^6tuC<ON9
z--jtjFR)C@Da6r}2uatPPr+(qrOO$z(KX02U;RSAhk_}&WkrWJLTS^N#pzxGiFGj<
zk#irVgEfG8vDdCb7Z_ttY>7Aab~8JItONoUd3OC;zV%y>E__)F=Rdtxq)hrP!VtA`
z65XGQPq*u8u9QRH{p5khi1wrGZM=c0N+2}OtCt3%>42Njk1$C93Gii>KoFZ<B+9b%
zz2~uI&qH~t_-0g(aFnux4OQwZ%0_~bx4(S*C#Y;#hgsES*y9h<QSv&^4JWj|r&;D(
z`FWU(93Q#1uYaCDnebQC0@~k}2oP?$G_n-sZ34m(%pTs`zo%O}_<+;Xa4;6}kYjyO
zx@6tzm_l2Tc*>W5bqBsKb03s$hxrx^3=bsEaq`KuvRyXd&5rA>C~=RG#b=|TS;5qL
zL8v(Kq|nZRIcpi{rFdnh^_7Wz7nAojLFwUrYP(kgUxk`W?Evd(O+4-34Zy-a0qv#~
z<o>CEEw743p3sI@@a)^%rPI?#hJ7$@Ab)H<v!-s~-J*-&%rSTb9GuKy^u@yx1=-z1
zFt{8=FJXuCx=W!VK5u}i!M?z&)&@X8jz&2qK&i<1EP?Zr$MAhR#519|KP#7CI2KUQ
zg^);1k&YDQR4G1-Ff{jLVg-cLquoG<PWjhVfw4!isRs`)HfLRT^<W}5iF~U5l4sA<
z=Xm&9BK2b<`5yR}B@(G?WI#5?;QFFMg-c!>@gvEP6Hx?M@<bG>XIUMFfSJGkIdwcH
z)1=wIjnY)L1AcjHcgm7l#ugZ!jotA-pl{SuK1P^*b=1Kv$9b|{7vhtHS(9fv6pw0q
zP?8yO<PG&78@c2p`^A{@6s09^NnD*OUU(Ahh=?vCiCqn5{uFK^?Mwcs;5SzfS=AQ^
zav)8Vxyt*vY2+%5q9*@w6ZofAkj<JzxGU58@N<%A1E(J*B6A(W8yEe{!sS*1b_kEv
z0snqoZl1hGAp;78oiGhVITY+(T0??_BwzvPbDDLzF=<FY%UN%kfGfc8!5AivT@ujQ
zH=oz5(wh@r(*Q4z!w$uItNXK#NwWGq57|Nvw9<_LS1qQzWkbOqu6AExR6OGE|6gif
zzW=c1nlyyrQ^{dD|0T~gy&Av+sbD!do8CBdZDasY`b7;aUekFdJXHHl3H%S7uIY_h
z(Mb;A`{xWnQy3P)J}E30`#%w3Q`iTDLNZt`&i_b;n}lT%4ygYvf!`$P`1XAP;Awgj
z6L+)xn~mQz*nwcq2n+g8HbIl<9s(aJEQs^pZsK7P<;dT%|I_CwCE_2l|4NaYHUtsd
zng1<;*HmMNXwC=A{ofKyg@}mcu-yMGA@dW_3LS&%|FZOe+;6(&i*5iT_(ae^V_7!+
z>={+)^tVpPV_<n^ralnm%NN6-F&eH^BskOy-htZ%y5!@kHFrBbmPO8t>IR<$q$d5!
zQ{jM9A{58>s2Y+c3`Vxps3oXH)E;QgW|BnRJ&_E>_ys{o>L@0}CbC;jW{U5fkOc+^
zrr&9GX}(Kk{?44DT3AhZ3l0%;F!dv@uTdo=Aw}KEcV(wgVkQ&CMLY$BM!6081d&N?
zSQX@iLK*6bVA>}EcR?Xt>app%-WYo!5<YM`<!FNGA$Yz>I(uG%*+h^h7@aCqtaDmN
z!gYUKPc(1iAma6Gu^z47mUY!`d{$H>_#h}q%Ed*?p1$ihYyt)VEGmJwj?AvQ?$d!T
zl~Ns6C#A^_pCMz^#bJc=MOVBxd`g^NAJ8kR9n=E1oz7{mOB&Qgh)J3_y}G5SCtFz#
zDX_64ZJtrHz~V0mLXE^Zhrdg!hGp-e_+Gu#Mh*ifgjS}|rK*o53oE&vsfvuE&1aR5
zzzCz<16U`Xbf@qGSNF`2Wgj)bu{tzg5pD!W%3?j8bS<L33x(60s;07)gM{WHR4A+n
z;ev|P<Uv4ZQ)!T>=~r9=Au~8G^FDeSDUyv~8YVNXg)gyUFZ(c)C|$S-h(H|lpfW(G
ztjIn?0z()zNplgIM-UK!Og}MOp6mis-;hFda~&j)LL32x$Zy~PlGGUzfKb#(4BbL@
z38-t7L=Mb_7KPXbnIMK?LqZwLBp~?s`T0uO=fX*!U?;0vsX>E6aUj~hJ%b4I`qU93
z2;EI?Th!u4qAmV1bLh*rkmt|xg3oSR^alYM812T}7cWpfik{Y6V0X**6Bq>RNv>qQ
zH`A?!AP)v$VK14hjSu8Ac|1KIZJzsc=xQRcFnf*=xg>1v<waj2L~^M3nqdP@<%^lU
zx~XK<ut+6YZq$H>{1p5>0o!Im2#ZOru;sr3BI*@;MdwNARMj|DyP*DDS%x_}(VHrw
zyNl6<?PZ;;QSm4{Hz2K21<jH`&5Bz!&LU%FZ!o@5o4hdYX>2`W6w}Xe1%`*48rA$G
z_b<3dw5qX8$&au*F9I1wPU-ymZ+-&9#7Q&UTkkR$Pk64F)16#`eTNaFrAt0s@%vH8
znN#b?l7TgG_pXl;U$a+^4rVto`|zYIHF6XS=N0~143ld+Hv7T1jP@>We~PM^O}d9?
ziv_3e?esgc=c>3)&GDL!`aFDp<ZQ3_g?Sf!S*AO7TJfrp)?g{j#d{|ZOc-G>{rYmV
z^Aq|(cwwqCG$RE<{zn{S&+Cps2Pnck-N>CYI@NoSU{p{Ta}P=Jiwpn3-@v7i_B5ZZ
z;$YNAP0;-Vp34(zJMj4G)Rt_KrA7nMqXdW5i85FWO<xEnSt@@|V1Cx6aX9~F5x?Tq
zAp5&$E?`3jiwKzJd88Ofx94+ShI(hj@zvm~T=q*r^W@f{{%og-3s=$(4-m`1O`lEg
zO1ENwpyH7-y+WwKSb8Hjfu;#vMNYV?b^B@)iE6FF3o+-jfzNhf_NxD5RftfHgB>_J
zqyx6?=W`F%55$`gsMrzUhw3=$oPI$j!F>=62Pl&(=Z_&FnAO!;ye!`PSR^))((9$Z
z`z)LazU3$yd;G_jp{Wyd4*Bj<?GdBJWkeP)Zpol7;#i0F`Zm@EJ89K6-OZXXFFpx9
z{{igplD1-0{%2IblmmiQ++&d2I2yq17B89x*(PU=2gO)+Gr4-B)tCH&o3V)P9g{8<
zp>+-U7XaxTshEy=KKUyTpf5u)U~?k{X(T-3M6&Jj5nfCxKlbxb2>cftbyDin<aj>0
z1kTo7&0*I~ob7iPPCn`T9b}{P>kRI3{C#^P2jWkRE!(<D6h>8^m=l&{>SJJ_kmzN$
zmy5LnLheYjQHnG<yjzMs9@XXvO+6}es5a(p7lp_}E}>UB7`+=tnXW-_lUrMYdlhXv
zgEz7b?j;B-oEfjB+%Bz=q=q0<yGJ7*g;35e^~c>-s+}{fD&3fybGB5!(ncCD;X*cb
z`|<k%8f0W#9Au1&f&^3TO*3##q^xQ*tnEf5Zg>6yf4nVfNbwEd+7}qOXpCQp;&{8J
zBTnoLvEu6k(i@0O>uKLlfU!VlT`@X2DN@r5APo}MC$li5K;LG>-47X_)iAR*ve3T~
z_3AKaPWp`}n@CPMtZ#;B3n%oIB_|v<RMV+T7}1)@Z50%k!88d=$co^`aw{FibL`nm
zbm0Uf4)*eKHPa!0{`bE{@cC&W1IgM35wKe<dVI)n)R8!y0@dEA*uv}C`2pPab()y*
zI16Q@Eg%y>m#^-zDg}l-6vGxiTcYUTJN3%<_tA&4SIj=}wWaSGp-##oTT_qU8~H6_
zBy)DsEU{>&x(M)llEc9YQl8wK-5z~&@`+7we-fz531qnrsxENfoqbKptp8I;LPh%}
z7qi@)>QIo0`KjL*iG1jTWCIo637P|P6F=SB%&y<<K`yPLzoat!`@|3HUS@GJ!{@>Y
zXX-R^6znJz-|UcW(9%}&tKb;L?2^Q%U=%`t;>l2S5;;nEY0h6@b~soBJit3q7Gjy;
z&8cWUxugQg=;W2g1MA6@+Si&P48d<y@gaimuNW^>weuq^Ivr#>73WIv+p)Zb6a17e
zO=U%32$=*(HJ8?kZZjB$kBVITH3}h?In-O&!!#erc!A`oJFEhJ%HZAT#?rJY`rS7V
z+u-YLeG0QUKPUtE^u1p<2evD&5VdrWEL?7R2vwf-u&&-L{PgmE;(%PBw@rUq*dw5U
zc9F4B2|Zn(vCt8tI(V;7_oPWyij@9l;!*!wiNe-}q$35rd-@O_cB-Xv-Gktutfm>9
zH7o{ltGAmSaTn0yD@}Nh@X^q+y}y;h9$pLz4p~eN?VtmAnAZ=NDx@&FjTEzvqki&u
zUJejT52mC(Ro<QUR#5{WX1%`pT~fNGp@;w8W?uA$Z)<!_AY5BzO?PU$7c+n;ye5-*
zKFK-Q`7wL7lM>pEn0q5PP$$6k5n5^1LOoL?^Yt3uyQs!+RxwbySpMyx4+$~*Lc7;<
zwZXVwD9!~wniLXnn?qhekSYI02N!M}irzw(PNr&dZUArWFx2ArAzj7@Y?kYug?Hk&
z<Ub*7w`oeP8&yKq8W~h0(o7|R$fw#Wd!fDVD$k41ucZ$tjjW>gqCrr>$-su^R4`6t
zi<iw@hws-T9_4dph{xD2#CZ7R=BB1`Ee*gD-Yo{pH7)V%pgZ>n0*T@<iHzPa>OV&g
z6uMhM2LyTXO$#e;@y%-#1}1f>sB*=T6dsC8?uVH;V=@K#Yi3=@c8C4_zDc#F^!h62
zqxaXBr{d$eEE7o}Djm<{@M$=ZK$sVO!$n!FzVPe>GaRqzOR2Ps-;NnziD$kRvxf&u
zwt9oz$X9luWH<p082D@78}FwuTJ<}t<5en~uH6mu78VdUdnA@XA}1Z8iB^$cY#C|O
z2{Vo*7eF*E`_&i9ld!)cywO%0s#3#C>6q%fotpc&p`q9}o=|EQy%8&*gL~`cQmYsi
z4P)1(Xpb`6qMU?h!qPs+?2h(_7(%{`dQ33fTxVL5`v*ZO7Eo<y-(7K7@md^gpvjps
z%fwfpN8_CH?z^otr{KwB9Q2krYsi`1mAk8gt}UxAJg#IO`z?p+*Jzi|RAC+W4LJ}#
zY_;8Q(iJ7s2+l)f1;)5{>TX*B`pPgvc;>s=jeGpzJ1bGv@6xXd^>c*=EePl-x?{oL
zOqAI6KykazUWJLsyBL)QzjpS%Dx{g~CaW7%@N-MkCT(n|*{j2dC3QD^5c!Uj(dsCR
z$YJZjXXx2@-H|8eKu0^SxU*jm4bo8K_-4A{c)C*;Q(&2`ADnR}y0ZDwI&<@P`f!JF
z+Ag*fJ~s(SVs;#iZrO#*ChJ6%7G4fsmnp~gX+R!vTtJx|k(FzpmWV^aN|lA@_w!g`
z<qy1G&}5YVO=hiH5(iKirb|;1tEBh67&iKSW*(LYxhx&an$^ion#jx&%)DAqBae_V
zXTq2o*>TJ@W9a2gX<>K1geZPE)lk5dt_j{ELeb^o+`eRY5B@7k$uaJkGIj;_VZhGs
zQF03oF6PMuE&DP%KH(#;6Q{v6OG^8c^gM=GwBx5@kflPXkuX#0w;~eC)ve0L60)p6
zE#T02!Q3rBUp54`NX+!E)0LXSeEzLq{?nXPii2>t2$HGq%U?vj6OB*l_BE!^<r+n|
zzUVr~mGeG_9U+LPR0lQ6O+6os+%aG_BE1Q(-ly&}IHi$3qU*D)8YaQSOfA4vVd^3+
zz$BK^sN_RY$#tPt*H*0FTH@AH=<9u6(5OQ5qHQ~pxTtLw=g1J;=dGsRX*#3mpNK05
z%S^BZ5|bX4{Y@wm_&X&cIq&AqrPoG<r%5t6a~R9yHb|*lPei}>XvhZarBC5mnNu;u
zyfv0<8Xq-IcB?+hg{&o2Rn<I>IXpSJtY7hfIP!-*3uqvrjDHlEdrbXkh+0zixgBfU
zFJsWG{M)JqJT498ly>WobH#o>V(OY&b~GuU`n9N*us_>yzK6U3h*tehs+E5@Nl)L-
z;c)M8k_WZDQ_U|*yxapkn{ZohNz29B7o+KFtbL^k1^?`;bkILf8ZFA1c^Z?(cVpUx
z-fPCjoeN@CUnMtaSJ3h6hV>yG1xvq*JClgw?-LD6xIk$aVT)$au$PxFp}6J{h+?+3
zIg^FPjb34pf}ICR)m<s4T>=W##BLzhhlgfI>BipLriakC7anlj;xIBCiw2{<Yp`_l
zBQc{`@r-J2yfGv&>}xl2c!y=b6%BehraU8`FPw}SND28`9(OH&X%>qFjcf>$vTWoG
zeZ0s+BDm9?w<8}FqY7JDIhKr?`BG*nMH92?xlnM6Ev~VdqFng{>5s|Q9mBv+%&CtU
z+8K&m(YYL9%_?9P?Y742*Os+mjRBflVmKF!xRR`%UQLrNEbN7??)GgYMl%J}P)?QI
z#M=!H{VdPD1(3#ODNF&b_oEvP)cbrMpeH<zY}?rGkkEfZV({&VcU1;eM<eq<XFphj
zSaD|5X2*Ko`bSKz)u5lF$8C{&M4%(R)*#%%XE7$Hv}SPP4cF<EZ8W4}k$StK>g~ZP
zV9cA!j^vQ2g$xJsHpIs-%9!6P{jReQ<R(=nN`40}y0LdbQ@Q;WAHRC~dbIBG`W%9P
zZV77sMidS?p4l@OVbpoXzhFzN*S;4%+){4g{n=C1AH*lH({1`#OS0;3Y+B<Dk>tBS
zrhjLaRRr!g1+_1cuEj7BfBAAH_4$cZ)dS+6rws@*O`ZsO7x-{Pxl^BsK|kLt#SQ)O
znyhkZj(pUOVnqr06TLK5b%wP@Ms0ug#9kNlO*~NH8Bb)kpM)zS0?ck*IG{ikB@}s*
zinLRA>GM!1$Q(bCd|B^r)X6w;j`#P{=)r)Wfekzgy|m}dj2S(uWfDov3*UjL`Dg^P
zih#2Me+=wYKYQ^rIgh&XGeT$sW<@H5S(<qz@^{v}@PK5WZFbtT;}NeWb_&}+{7f+!
zb>0E%)X8O)+LLB>g0G(Ed2JLm<|H&?LH)J4aVioTIA;ZRB2q|AK;^6M`%K%cvXRi7
z74Ud#@m~kImEmSs*w;TLyM>1SxmsE+_cr4Af068#=pc(x*;RLIxcqr{QDvN>zaqgz
zcFaR%Iv7Gq3J;RfibIFKk#_#l3M}sW#=j7Cv~E(X7_`%)OThx|pWYUF4_~!dYV8hw
z_()qiP)xH3k_VfwjUg5tZTNpA@i$mys{mI;OBdfo@Q#mL?a}=l{oS>g{<j~b5w&CO
zUwmqG#G_N{+xxg**L`zt&)$QPd8+h)pllplwI@OI+2D<cH|^qoempmYln_2sBy0x*
zH-?Dzy6#iwc7T*=Ugb+`UbSL!IFEAh+hCG)8aj2&RbRKbO-c6){!}JUbd(j^9|Rs-
zI5~mAKW!!H7OME8<ipiflcmQElLI>r)%pZ#?r5h-DY6$vx@qfxj+62SyM2Tg`kso#
zE7Sj^ZUnekC~RP)Xe_v2p6Sq`ugcgI+EpCQ+#C_Y>CZVSxu@^ya8TdYHa>Ga>xb6y
zh9((BC*GpGciO~zk1xe0zQx02zz@#CqW_uG{u8LVqOWN=PWpUw1rejYzOw%4xK*24
z0(SRwbG`qtu{n>X9~*tG5*~frkHGDl;BWq;5Ioo2kFCktkM8unsn*unggo%xMO-%m
z<1}_MZL=I*e_zTkLs53wdZ^NI;Aqb|9xD$|`6<9!e@UOc<SCb!p%=BMd=<<P$v?cC
z(vw8!YyaWN)%$rcYt4k+cSHC%*q`ZGaV5rxw5W1ysBLS@X2KXw+9u#Qc!h4!`@)FM
z^_^8qb2r4ZE=VV*?B?zgZX+8(tCASC<H*JHv)7XyJOFhMt)Z<_9#&r)yoMpI^j+Xt
z-Hfh=ahDwH{dOhXTEjP~lX$R<*VT67-W<__mGE<`BG>QGK`3Ly(umv3?Ph#$uT5X4
zFp(4AR^)p@jJwAGQRz1g@{|Kc!xFNy6==e^)9>LC8K+U`Q70NocxP3)DTW*o=qmLb
zl;h;lSeqVEb-Q*-N%ir^Aj0haP+49mSnRH_cS+0_CZnNx+Th#p{2ACJm#pxc;F0TI
z1!mo(z7T?TXP(?%FX`k<+Aei?FI}n;bfRp?Db+|#t0T4Kk3hiPDJ)!L9mPb!k#F?*
zrd{MF5AhOIGA0X2Em%D!uK4K0yghkMC60rWPvqbVq|8#X*=G3{at~8eHpA<|b7VCB
zRKf%@pQP*3PCL5Zya(Uk7|@7<SvYzY$@~3u!~bY1_}jMIJl4f`dwk6Dw_?n<ym@q!
z9IJB9cvYf!BhKYn*?972Y+%uGhhd$TeDkWFD{Q9-d}kc8Os>`BqMp*ck=|WKVxslA
zbaXvpOQrY1<sx?4kfN15PVBUd7Nxy|lqGy-s>#jp4?1D*a0VD_nl*Csq@KhCtLjwR
zMci=csW?i~hZoUVBnwO0N&1sjUEWWyyN9b{jNw^GN?%fSx5~x&8Ok<Z_0%o&(u1en
ziPWJkwMIDLW_e?^Dm3m4%Z{3mg(L1<OejqE_JcK@vqFt2ou^Mn)V((1!^7y_;Muzi
z;b>-TSAUL3upan$O9Qw%Av;?h_uN#oT<h!W?-mHNV01k{dOW?F38`4UhNR1w8cvLg
zY1n=8pTK_}ElgI(s*E}6Z`<3eQl)2O^}Qk%)!thBy`DGPg0918(7btqt5Y(2tB3wE
z6|d_S)^I4FY^*9=0y9=)wbq`6mxfE}RNaOpqiUso)e|hp&Ngh~V=7z6^UA)w`{X=<
z_4?Vj(`!lMPW9Q6?8Q$?$>e3<a7a_x+o8_8y-9rS>=$8PH<N$n*b-g$Co42I;}>6-
z3-rlFk&}QAi1HRdCY_~ystQHBm?H+I6<kV)yFVrn|DmWo_Zcqt6KCbfg(bkBJjeur
zm#3tLrxYwSfF=6Jh;^S3>5KJKh>z53r1=ekO*H2<CFjAKMLY4YT{OWruR9e)rPsTS
zo6RdS$F1AyHfLa4{tc>aYOglNby-uyYJkps*e9L*QQ`ggu8t>rDB2&df@m_n%w>}1
z6$<Y=C3zz6cBIeqqP)uzXPsL6qUlgv`p0{Um0R$-fHO?%q)wP}qZ}K_zNg=QPGJDi
zW7H&L7GN-oq;Y}56Ed_K)<NaQV0DD>g3~3?aLRhFm59c&UeW!Gqy4Fb;SZon+miK>
zaK^%7zvp(nO=^qPqXWlxEJ)<dUGU})>oLoi;oD6>J}x43Qn}I1H!SG#zY<G16QH)`
z>*&K{;w91AX4ySZPkti0`Iz6Zg5Fy5;{_*wIkky(pFqx?h2svRjuKCy{?Nc^(v!NX
z`<fdc9Ljq}nBF@1S2{Cd68M7r_mt4HwQI}TW_6*ldG_oTAget^nGW1S#0T)Eb8jKO
z|7TM{cMFjbiH`%s#mC8)9=U}`_P+qSg{XtW$qr=Dw9*AC+Id<5IoUb*(<!zQiKI9f
zQH6#7*|Tsqw@2mR1_9ZD{~QSlqOxiFxL5(%RLt!)Je*M3lz|)^sBF@9ZtfmH-v62A
z0J-?NfWY(`6aYOqCuR6k2s?K8S>W5B-!K*y=<4{4??E3H^PMUxke2e{%b9QzB-T0y
z%1|&s1VY_0gKtC$r{rKvTYx%T2IefbDHZ#dARgjI7$))*z#$MFjUkwp*agsN2kXX4
z#78|;@}*U*)u<35ZxFe@ZJU}t6YM*ls>hdT8^RtPMKB3oIkCr86o}gsaV;#2P`gbV
z7!;HPV5HbN6^kg>t?-935))4Cn)Q3fcs;y_`=*4mc+_C(7agGnE?p@6GX7)Hm%u4+
zDs7J9B<{~aqoe_bZ6I1~tB;w5->oNq&QqKv65cH7`X))-cX^1nUF%dX#Y)>tA+a|$
zX!>NS4?GK2ekk#r%I)-+cL2{`Ja^7Z?%iC4&lQ-+H@#>)dhfzZpiqK(9gyO*6q;_h
zR(OuiwVLBO3;BoT3bz4zVRkgHQEla#HW#cRHdZiNG^Q1Zi|dy~ODOH$C_HSueGgTe
zB_DOD;p;Sc=T2b0fQP99k5rjIOZF1dkM-VJs*Ip^?4etZ5%Kt`{QY-o@TDW|B2t0*
zjZoP%?0l_&9NcfirUNwK0CE92-Wt`Noju+fdESOx9hFV)leP0(#QWb!5@;aE1LEf8
zmFDB+;p63&lHlg$<CkLR;pgDv;N#-w;p3DN2LAsqF~a=co)8H1zo|ky!LLZ5M%;gK
zw$gIfc_->~4&R4B)CZ|;i9W}dbVcYUNEv70==*JJR#;gXo2h92exS0csHV2AdTO8#
zmXw``wP1>2Z}R!_bvLVp%fkA0;+qy5{bx%A07u47EVuNJBrde##LuzW)R18-w=_c_
zUVA*Gn8GzM0aE;q6&Ji|`cSAWtP<Xg@%_U#mCPUsU3z3Ag*NlN1@$)mJNl3OJxd{t
zMb(KvE65VEv{Dn99oJI<8>_G?YxXsvDR69=+}a5xU68%UUFJdgBqVEnkJz6Hhr6)l
zuz`O#n}ZMZx%CkDgl)gma=WCefPT<GhwRl=ekU|olIy9E3?YK2WqFdQ7A1L-S&F}c
zk_o5fmxi=!V;$)QhLmg3POqE-Mn5$_AXNy-%B#)AZU6c_XH28<xdM~MWKb*T{GzA=
zevQ3k32AMvd<hFo4LuD0`6@k!@%or`2=m;QUO^H1*zZLq$-pA)hiuj?F&FJ}1vzBz
z*`lnVMxL3eC_)yj^U@l`M*FEXh_mdgMUVZITmFbmPg(wmL#bS$Ox5{XNFtj3R74_4
rSLIdAuO6=0?<G-c|LX;g)msfOJ!2n{9G!=Yi;EAHmR3qd8ukAG8Kkko

delta 80131
zcmZU&V{qV2(DobKw!N|KWMd~A+xEu)IN8{?ZQI#68{4*x_kPY>b<U}JzV(NxuAZ5z
zub%o%aXCT%Km0mAWH1iyRF*VITHuo3#)Y6Ye*5*u5xM8I9F#-f?{Z$PdOfGr)Y&=p
zE1BD{MQ4d>QN}|`T%Fg)WkiIWpmbkly7Mc+xc4(qyv=Aoa9@|rhpAQzgKqx!Pp%G@
z?07X!rfqgn_qjSrbg0^?iOQqJSHQs1y+_-YNqc04C;#ek_&qY^?0(U?8)(zo7Se4B
zrW>2iwX12VG$8o<{CoZJ(%SoWe&X8i8!>f^UM@l50Z*xp4aKA5`u+YG_}XRK20jh0
zPQPDfh<o1NMzLQWR+pJ(`~=BCwzw$rRt7x;98y{>YW>bKf4p3FmRzU(n_|McYuU|k
zUF%!VJQ`j-)XHVd_!}BG4Zw&bn*E^U9d8>vd)>Tz&s?nak48JL)0UjRwimR$vNsxj
zwpXS-e1kgq2P?ff53JEU5Y=iR#oV~w7LW@^8(jkD-aJGIO6SSYo-SOoeoihy4ll2t
zn^XIPkUR$4c2~f0kM^L?ro;qKSGS&SEm!1a7|SKbDTQkEUQwYoF#RtEEJN~6xGTQs
zq=&puR6_1&S6P=wms{FaH!jNOt5dxm;sP0kr!FmtV9aQdBl7pWNV%lDB#YfDm>LP<
zHH;BbXpA&u)_j!}dL9$q{4U=SY)9FYc<}~HBG{_ZsvJ-@DgLGq*S7_Zl?*%Pp-w{c
ziBoE;2b@b7^oP3v+P8I2j~*z90}crye{rn1M)-ZTk-)81pz1`a_(QZS9x%*<gC;SH
z=xAy}zJ0lLs8dSji{%Xqc!y=>SVK+A#Pzenryh_lX;I>{Tf~eaZzZk4%M$+}cKG;2
z6Y$nvE3fRSU2Sj}(*5nT*T~O031*hh6qd+Nl`rL+0&~*`VlDOw)6&LmlLazB2uT7W
z&m>I?3aWmS<&Yhs2r0ollX7jQZdhY4MZ&G+jZqZ3tX~_({KIo<qrc5w#mU3sTOpvf
zLje1+-^L-_H^qEPy!@@X9VAd)l~AcrCLGqg5Ug-2=ISUh&r=v@4fUg09lVg2Y`_Po
zvceS^M&A(wMyZUvq9*XPT&bQEgMP}=R>P6U6MkG70ad%?Jg+#e<?t04gy1<jWMxpC
zIGX0PG#5w$^tNuDnhrHt2GKDE2}M>SGzj>*GhwZjotI}zUq}rT-m67IK(AMs@{Fqr
zm5Q8oMb>PLWUKGWWYQ4|Ki$GH2Neo>Fc^V`iDd&&gr!T}ByaMugMCvOk?dE|t;q)8
zt)N?yv#iI~0Zq3@yMe@eq<ckiFWQ-hUe{Awi7oTe)uMV7=XUvL?m)5t#YmXlbzD*f
z3PaGABJjv3{JN*V&Ar~|=AU|lolIwxQ+9?)Vla*+cBUbd3#THwrezZU4$=w;WQ@PB
zCtDs6ab3wL4uTl``eGh&wSp&nCYXv$wwQz%&}R^s*q7sDaNUWVmE6qKod}N5`a?k&
z*?yGqGyEe{Jr>t4M=_#{c>!+X&n*vS3F^%ne(t}OF7GaV{;Cbp*58~VE*4WFgMHL{
z^C_km=*jMf=zNm26IdLPBT2=Fx~}OSwTbyaS4J!n1v*~=I0_t^$CsDhbE8Si=p3!f
z7aV-miU+v45jSY5a8Q+bm5;#9n;oRsILS0Q8!bH2#1I3VjM__*UPzYQIaPp`ZOsUp
zf)S*6K)5W4Q10Wt^5wj4pG(uA(t_8JV$>&A3oOSZ<vR0xN?9Gf=Sra8xj0h>RuTm8
zYfG`yg?2D3Bc354Br{`UR1TDxVY}{`G`#jgZob~qA_nVyr_ioan|&l?q5~V$xdQz-
zcTPJ?G_h;J{n2bn&|jMsO?rawvJnS8k`<Z>j?GWfL}r2!F3@I`Rt$}FEF{$*JwhfK
z9!bV6%Nq(q^lEinm8y#>ogoV1;tmaHEvHkeOyoPfw~ya2u}1HUs7yErK_{aTUnjZj
z&e%t6J7vLp8GzJl$`N8wUi(6FmNpXCC?v$AaD;0Ik(II7<QXARnP=n6#X;%-Er-T$
zvA}(GM*R1f=ln*)Tc>T)CdQICTg$LpwVxr{^=}=bnd`a2!<rTL-Pnn5WmyMk)vG0P
zAi6HJF`Bm*qY_ePY?Nw;)rK0PI&w_Pv8yF^_>~DSJW`Hy)s!h=_~=&;nYuIX>k}<Z
zJi?o#q~s)wwS=o(RQ*mbZ>#cMM+Myk-5o<ti(vnlMF1j93wdga;mT}lRYKz<fkv8U
z&d5gcEhQa?KNVwWZ-}jAL#6^iZj$_5Vi((ZWly_JNaQ0<A}42LpgL~OpkZs07)giF
z_4DjptFe9}zW1=5p84m`vc9`=*Iq}A8eQ`|<;8*G7*q>JDE~a{+^x4&RS^JYD+eya
zcyH}jO(|WUz?JJVbOtx$9Aj`1Q7NQ0U!QfAR-O_|ROw)mS$BfXfpiH}j_EOD*}=Wk
zjLayEX|-aakAd!Nu3#A}r1Z&@=g+syY9E9K+~7DT&_00QDwIpB$G~D^a8G&Wp_Jc3
zz>0V3-%02AgV5e=XbW%LoVeCz2kP2=JCP3YEP1d||Hy=#hta^En|CD@10OcJtm9`?
z{1<|dMB*5!T(vrBnM?$XK){ch5{ddNS<#2&RSlH+!DN!(!Y26fQX|fw5MgzeaqmKy
ziI&PZbfjd0TyCV+err|dz)L^X;4|7tz+x>PU2ohGU;mnR|N3Za150ezhbr`oOt|-G
zEc2=p*9`lhK~6cYRDt+iyw~ViQWf#gf!E}$I#LC$%<&Qee!dMX>vFHL<l$phoFD5j
zrJWoJa0_8T$1Zp~CSp>oSrKbYVN9Tx2}B%rVe#dwz^Qaq(F)88`y<~ZL}-BtOIfmK
zmWu?u7nX%a!zZdFGSv+INg3}77wYE$r-tH0;x9?w?g-5lvai89c@-gft7~(rrWY(X
z5nAD`6LtID?bQwF$+b2k1imA<f*c>$yizv}wlO);`*dsTIsB@uXazfClnhb-9FpEh
zjf}>hJ!I6l3YrM2x&CKTteb^w{a({DArfCk*m!%AXj?Znb|(5jAMzwUCc?Wp6r`@{
zK&OBrB|+Tyh&~*9^PXzY7;{AyjNgQA?sZ@II?s3JlxGRFDVI|F5093qGFJF8FE!d3
zht5!la(i6BPJ;d!n&;&<PT*RUGJM0Fh@(=KxFk4LT=r^U+Iw)3$h!RF!N7YCA=^T7
zbhQ!5|J|@B&8!I~L>BU?=KA+(A`Qj+3j2DGwoX}~)jjZ~rL#Scxq6?V2^$VxqwdIn
zaP{0Iu&@m9R!N*MB}`g`R!?RL@)=Sb|D-C_4B<r2I)ST=Xv;8-Txm2vV8fKoA-{*g
z=%))HTZ7sZgbsf7Sf2E1T&cRMBoAoa_a!W;3xq%_HEoFlo1UIQ1o2zfJYhS(hH><`
zIhTDWCRe?=gM{%8Q<%ja!bmWAEEM~BauE^&M%@Sa1pqHZ{_NCgSs}<1I>DZcAErWj
zphVmK+kE)*v@$#|fs-gGdpZ=1!Ec(sLqcR7b98oCxmLzu^b0x3CL5xJn!j3aT=9vX
zRh#@`%<c=?Z9mRX9s@YFI~jk#RW&jY9cBzny7Ry;e!wtb<Lz&1$QZu|7{$dWa`$<}
z<$nVv70L1-nFsm4h_s`TryzwB5W7ZGMq{ZdjBS7aKIuG%Sa=(@Q_E(~QQdsr@9?y(
zqBO8WB{GfHXNhbSL3SypkuOw?yC5GJ>2keZvd=H>PSLM&G968{UoCBfN*H(zsC|2*
zfk5j16!2)-l}8B;F2TqXvBe1}lOd8;o96?#RPc<%q!kx7B$1VfXfy&?wK0^2k#Oql
z$U9OodE(1BX-fji&sF(FxeQr|?iV83nuOitiDX1xetLhYHP=hnLDW1elrG3@pirzF
zVNm4fAD}M~NoaXbVq}-<QaFqs2L#!f8tt&<g{7c<0p3q=4+;P9_Qb!>Ff}FK<{5x^
zEinhr#MZAz*2EuGJa9UlV!apK?FDIy0g!P2tSYF7#z8&PXwY#XUGf6`!7D)LC$bz<
z<?Dx3%OZNC-6prxAf4&R@%u0ObNAWfATp&Ot~6ltLDFZ1!IPjPaBJnjF_n0X2y5)b
z-MNg8F`a1>0J~{USkIQ_XzzRSmo(tIcKhS~-om}(eZ*In@#E*u6z<G>7`0dBK(Au8
z;AM=-UV}hlt*@;V@TSwmi5<@ZTkmi>%gjkuFq~**xjRmsy<e2|=;eWJsQ99N9&o-z
zN=CVSB8^lM7Ex&^6`<qb^448wbt`q?J$Aw?v|SUl@+E!hAfpv;ggE3#(}utkRoIgO
z{pC$Co2}=)ux76+$>#0tO*BB1E89Z=1>+!jvzu8g(MZ5q@GCE2^4UEQ%|MIHF2nU)
zf(Qv!Ei+gtCT!JHm|1iulJf@j2r~@381U%w)a>omV#3zUAX>hi(AUU*NLxxMprVpT
zmXbId)A%@^`96D3B?61!#{y>N+i)BAf{Tiqy$%twAl6H4GlP=T1R&Saw+{ZiRHgik
zyTFhHs~(>h|8T_*a1!uk2$|I*?60@@^~;7ryjp)qgwe#)rYGBu7xYwy40ckX)vh+(
zQlN8KEyuB7e>R~lRC#q`8dJePHT#T*kYwj}>q+}b!vHGQ%%dh6Sp(ot@o|hC>b)4*
zxjV56N9?%Z2U?o{X!j?&2VNMX<2|6JvR3hg9_%@GAkIuN(GdFt+LI$N#^xMxcl`7E
zCu_Mv)5lun^G?4U*=tg6^H?{O+Il|KEbGBAU%0WnKK$M)wgJLutADnKa)re5{G3n1
zUJPS<k3W;kD~`x-Mh95Tuue93(bGw)^(+acJN5}PYQ#VB*K>qrtOaPhcX+nB8oqB4
zYH#XRr^a$c=9gbRzWIevcElZ~Eo|>xF;8%cAsw%&9vMF!tl2f^M~vRXC}v}16=bm*
zevAos(5`XRYX5s)oGz;J{d@r5Mz5A{u(X>~eayAalt>9!Sq1dn?#QeO@m2$Ne{&E=
zKR&1tGgM;D!@hz#I4u}xY63OLw080Yu~^<&9Ei-l8nUnT`xd{At)8kHHdd_?gfHDN
z`!<xXPVLLE2-ag(HrPS;d5esD^fotZh+57MQ$5zhxD7r(+Ij{$g|CRQGT~<<ki~T7
zo~~Lt!1Wqt3jxlgHvL~0q-mOPevD3+4L$WA?U%D%+v|+urT@@MG1ZWHFjX$Z4a_lC
z?d5)o`sT%6foEgQnIT$9{;k0W8KFKaZAudi7j$KuL|H5Z!z@2RF4}Lxy!Q6~7=5Dt
zr$}R7y4ib&+Hg)Ml%Xk*oK9L_tG7X$$wTYfwRD0}=nBln_Zw9DuziY1S}7O)-1|AX
z`KPgSK5LP8YCb@h95LsP#oYZc%@$i8>^a{)z7bzGXO<$h65HESpgng<^`~X`hPE;@
zSNA{_0(W^&;oUo*H-(kfDhI)XscU_%9jOL|PsCjlv}%cB7qeIiw$evtZ))hAUN%k_
z_EQIFL<m4@|8zR^7yWy|kkh^fTFg+D*<z3FtiMj3*IgSKYU>|pj%y_0l+1}2`UuE@
zk)Rj0B#S{c_gIA;jv)+gY8|Ap)}*sv4<dQpSEKb{oMD$<$X8kls0U802&)VzsP^?B
zjz9k-QGG9WIdWlI?OGV>FG9LGw#PXlgpe~>Iw*i^{K*UFYSdvyn|>3Iwmaj-6n-E9
z_Rr^RNrkDTc5vSyJ%VxAmZ2hw^Dh^6-K4_2T|<-_C%FaL4EV_J^2grSu=Sg!+`LCN
ziUySwAq$weN~wVx@xdF(A{|N4{W{@@+VB+LM}z$%QjaW_u2=pOG@Ft98rl1fn)j7Z
z<6l6D-dclWmeh<-J`a+MNu{;JSFh<OKCM<zs8Q4IQY_DOhOuw3vAa^>sAQsGc+<cr
zY>u@0&ZH&AMmw1SL~=IOLogXJ^+*oC2(pY#dKL&?ayZB}#P`I&4M@nEaDfs969M`x
z?^@0~+R=(6Vb=ioY6Nw(DgBqKZACrZ6eBPWipcy2{|6cu7IRGO&Y?nwtI55{L?>LB
zvN#wxBa-5KWoV&V)b6cpahIy%1+Fw+Y?FrPWVFDk9FNzi2~p$&K{*O!tX8hvA2FjQ
z37%7k!$i61G7Ya^DZk_0>ThjKg<za*->~JfS0lMMmhOpf|MGh9?s7ohUspTR_&ER*
zplc7(K4ijB|36n(QKmlJW2(FzmO3DGW%d7UTIdHCjp?L=5TKMPE^2R36i>oElgCM-
zJ5X8tfCBT?*5=QBBX+oFUL%ZjK<l())jrlea4i5Y;VqFUzQ)NaYDBKo^UFX8dK*lK
z^c%VPk+`%CQi=wBNf;lf!|KA*_8>vNhd`ywhG!UmEx~_}^lzB6c<trO<8J^@dfp%^
zZw)(v%>GM`AWU>*0-bc|GY?A1q@86lyFdy@_!VIDM_ce6tWauzub|GxUJ0>`F5EON
zbrc@f4Y`FUG|6L>;4hu?tYa6mp$DQ+-#h|)WJ?3|AljoAgjzbl-LBemGELxH1WJJG
zt&12)Nwf~-;!xTeWer3AMDn^IK!}QDNpC?&4;30W#iQv*6Y&dAjz^Q|J=}-RJ%-yZ
zZ`zEXPa~ef#&wPTLl$g`{Z1^Nz*y+rz4yd{pZbzrvb1o9^hRan1*BdI;r;`~iW$Zp
zOe*dG6+wy$<}wk8AK>Z_xHlN$W{#SVIhNfY@Ye{wPooZ^v~lU#u>3SgM$#l*?;ywf
z9p1uKMo|7^Gh3YDG#$B!PTAOjHyT?m5IJ>YP9>TItgMdfEE|oo<Hxv?|0g7^SCt0g
z7wp>~A3iXNH??w0mf`j6x)6C{?=%E%`F{t}vkGIV`ScmUy)gLXd~i7HBX^jyMhW!|
zomEPxA7)L!*Gbx5G=~4Gv^H%N#KT?d!L79^ygoP{JRRHU8qBrkF=$oaI-2`P?T(wP
z@640tXw41g&w+8hj+podOaz9cbCO@mRVsx&g9%}d?m|)z8D0T8^OfT_5>Y}%VGo*3
zkw(SKTv}y7<Wf;9Q5p1LA7W<1zS37_9RIxm#cmC8DdEhrIl5ODnsBTSt8Pahu5Wvy
z{%`;}*T`&br^!0Dn7aAIOKuc@E<E+Lb_W+HHj+MDC<7_zRRMoZ+z<v6l2MX*j4mZ%
zj!zMugQz{QuXP)@ef;<#I7*@cD@S16r80RG>{kiEuRagqKiM0nXBjozOYH|?JFN9M
zcw1?*3u<M|f+I3p9ZQ=#-OMU`?vUb39nm7?s*E-9ae}1$ayVXbW#??`s$7G{eBb+0
z!WH>Vl~ef14ljZq%^5LfXbG=VZNm1{!HW0dlW{3^92m_;uk&l`JJ+e6AMG-jc6`oE
zzIzfFm1Smb?LirTj~AqDE<qpE5-(+p0iOk78wFqe;~}q3SvL(uXIrNyuPZkNim?Od
zKLzc8haNjxtr?J8TXt?XTIqF;8Tdc%tg2FfJmMn>TkwYbGZv?_sblPQihgdHQ2&T?
zn9(_;m#am0A>kVUr1lio63)!t)Wy}=%!tJ9e?kXiYdAJG5@wSB3HbTpnB>gtEnF>0
z*jc$!cgY}V6J@E$00vboiI9YggW~Ni7x(%;#x@WU>6raV3Mz4ei=6iye5uOD2n_>b
zem}pPlk#c;r;PKn*K--Gg6uMS^cyV!p=y1Cuj9WFgTuBiYVf2;xX8IPH8Ixq$k_LX
z7sj5xE^2J{P2BuF{G0S!&~ZQ&*TkZ+%fsC(S8R?<_61owK)Plv+<y%s%PMoai)<j^
z`E~g`a}y9$n?wBJ+6NM-Q8gSffTpH#zt|s{+Qb{;y{(o6V^R4`<g6||5$@*bsVu<9
z&67u)E%!?fjg&)?hC>pS(KHNZ|Li7=oI0Q>^YLhn96j|<uD`B$G^|KjeDYEP4k=1&
zE*;26$K5P6KqLV9vb#+EwT)M22m)`3HuTyjQ$Xpm@$IWj$bWB$@Rc|9?SZJI!D{}2
zeUCZNRi^*es{k7Bu=9OiapaG9+^|>21g>9QkwKcT4O*m%=Uz=qe?VYA6YW;9X|}al
zvETi4+TqJ@uRJPnwAgr76mdX$hUij7Df3F5_F#Mt%r9JBj7hIx{VL;uhVZX#Udp0D
zVW>hY8bb?-P(uAHdw*Oe<y0?-LGPAeyJ)yh=DkNN`oR0AdH}n6NZU#x;w-63!!$Rv
z4Mfz%@CW5wdgq@=SP#vBwkXj~I@up!9L)Nfy$>Oa;NxbPDAjy&iex+>BK{JKM^zE2
z+d;c%z&?VRWoR{xYC0aXDjh{_27Ef)lG5NT=Pml{nb7|7jekSMJ3)Mt3Px8RNtANj
z!no{+3}n`!3LFz3h#{I@#!-9Tel_n_B=Yj*yi*YG6*G;+ZunA50v^se)!%j#(~)iQ
zvru&KjY>rDW;P$;3y=_YaT2EIZ$fDsB!|`_V7n@fJ}tvqOk^{D7RP2k4_}XDl2$4I
zIhq7>D+K5j^Z>;>sA?|wjJnGxpwq~_s?<<MgOU}_fKxK+^G(<mD<TWMq{Enf)*wbs
zMyPPC8&Wq?R%lBw<Se9?fm>MCiQxSK(<&+3rKAB){VN=aS&j?76$N#tz)MviMjQGY
z(9=lY0F!nTQ}rq}(%QVO;y9&QIB1|gE?b83$q|`L>M49@1);{t;fzSjpQjR)$h&GP
z7yf}khuKPh#^pB^p0L&1vdz@WA!yK4dmGTwL3u^7e8O<JZLs;Cu}SNFudL!Wgcp-3
z>Er+FmLx0h{NuUgw5#kGvG**-NGHbzP^{)cnFq@lkZf)ji<3a?PaIUri$QL?hN2m8
zE#;)?_GfBIBBD7+pU!oFG<{9*)qos0i)mmGd`u$>y5;>dvOb#|09wxeuzZ7QGZ0IC
z9=X0qdB7k^s9)n?&NcC9CZ(%_g(HSRfgeYK^21{im%sXiFC2Z!xxtgu7l$(h07r~k
zUs*8mkLmloaUEauv4Hexzzh~&$N-^`d9OH<PWSo&V;TJf8f3%y5>Mwf)YK2JA)E|v
zY~uXnlGxjhfPZNUp$P?&89#28x#_F10#Yju@lxCd4sHHV+`-vzVaL25-FO8&Z-<ab
z6e~6duWdi7jxc^_q$qLhPT*<)kl9f{&m$&HB+N^D_TcT&k!I%L8XCQmL#Ndp>2>A!
z%UAWr+@`n|oy?ww{|lBImSMZPznqh$?SM{o=U4uVqYK1$&nSQuIRUn}!$Xm!gLpK$
zE*tdD!eF*V2N#KAbHF}UZuDP+mCG1@xvCX{Vzr%y`*#)8<xHi{GwL}2eF><ZnDJo(
zA#P!@@bsZRORLZp5P+fN%_mMgkMAribPG5&6K~9sxEE)x-pe>v+vj4uVOT3R*F<IH
zA-@0!>nP}0@`&mb+CT2SR>%p~A?DTkL@dga3q3Ulho83YJjOk><kN7WBorxe{e7&_
z0v`=^*l9ef44e)D=Uq|&2GPWGsZ0@mJ(*pcPKNTH5}Qb)=1pgllf7a+Nyk<aZ4*_#
zqYexG?wY%sA~J|fdI4j3B*-?`kMJQn1ghpdT)c(O<0cm(+=q17jpKYe?~V=nBmK@@
zMbEY_Bm)Pm>n`F=T_%OdBXUqSgldw<qXL%P8U;K#OLwo1s8BXQn_V5j*h|ZaJbYHw
zy5v$K>bsL-vle$;pnheZ3L52<MMT7LDkMX9IRKi%gtPsHf{t&)0vn+!W!)+{yQZd5
zeX%}J%AjX>ysQ~~j9C~~DI8{@_UynKmbpg#nklH3CL2u?%AfzYHQDB~G%uo%&9tW{
zx^!7>_f>YA_!0$>HJ0#5655d{R?eSH<K$uQvP2IeL*R@tRrv(wqW3qr%%49+M5#6!
zB6jwS?IiZ0AE91BCfBD0`wNP{sx9ynhdC9_dV@NDu4l-io~9brR@4ihJB^t`*~%h3
zl)Vxwj>Py)NyEy2&)*&*g06aXw=+QoevCJnk-{*ErX&%t^v7aDQ@C{awT<6HX*&_|
zTSU^0x`^;iP_6j7f)@+kN)1}xA}eyi#fA1JZfKm@9-nCs(IZV3`WRmDLbr_i>xrW~
zR5d<8Re1y23|Tp~v=2>O)bY}W-OLS|Mp7O#z}?f4ZqehWSgtbqT?=sngus*$*#hOx
z2(e(-c3=e<BEb_`%BGN&=<&O)fQ>j~q+7F|(IFvThz`;p9a+7mb)!k9DU-ibsc20d
zyTRF&tZZszt<e_3;nK%+j|={7&e9jHLUbqu^>=TD_2gHw*PpUN$S*_-*+w*TSO;Dn
zvjwxWmP}xa3_3jUWC(6vwTeht<rG%@@z5x2h$RFlyQeQdHG&9$4A#jj=YW2u)|odg
zc}^nSd*9}2RGPfgS~cbz?cECApf@#_&w%{BO>bVhJ3ZC$n#I60(4EN@IdQZ3>b0t?
zN6&=4TzCSlhT?hj@b#B?v}?uzTXp<Zc?xN{64Mxnq<j?q+4g6kH^a^x8#^-can-yf
zf;9~YF2o&TK{pINuwx<oZMFJC(tI!yLy>hJ)47K}6*u9f)}x3@(-uFBfIS8@3Xx?l
z+7Lm3qgo-qR#_(1<d=l029D`^IZ6h3Ee=d5-FC?<EEslq6$&VXMjm&Inlkac>#3PX
zok9+Maq8<GQLK=H@ZP}{Uw}h+$i==&J;neaTUsjnp}rcT%p!8@F~j7r$j%XPz+5~2
z;o|Pz-qkLkmo%+v+cs9^r^Ow~&9e4EWu3^EDSnXyI?@t*U7H_#Hd?-3ps)fo3-taa
zfcQp%w~`m`967?Sch1w~>(v~WA5@V?cIm>J3E<|_<VC*B<ps^43-O`G5CuxB&kO(q
zx6iDS8U${fYJA?FK{y{5s^GvqzK;_8p^My^xFozPMd^Yv+^0J{e%Bv^_xA-<lq!C|
z?t;>Ow@p&qeOa{-V8@+xpvEGL1n!xvDqe|fr6`x!4vq1V@%}fNv~018LFUlblQYBM
zmdvjMn+d?$5K7n21Ah&3x^=3aUJL>;(z3T&<=PH?mF0OTNtIpN*M%{a3Y{HoaDz#i
z<S^<t#^BhLdO?E$>Gd?Ls9oXDOp3CjV1I|AAd4fI*Bj0v2jDmc!PD1ghxd2~C2!^I
zHR>;s)D%MyTFFmv41zXK--XxBvI^_!OW|3f?d9&6ZutlVtrc#BEV>N@5nccZWom{U
z$k94edY6rM)RM53suL`T%|V8wm|Ho+ka;ns>&-pV7v7W2N84tYe_qQ`tNNW9O|-ox
zbJrb8yFL~}xAA3%8@bW~*2}+k)dL<M@67+5i|C~m;?XPZ`!EIDXsjJLYTDNLa5*@6
zc4Te0RIlHffZ6<!I~*OVIw=DzEp~x!Rn0I$3C1UGs*AM0RjKc7h!zS?t%&c|U;+cu
z<#9oJOiahotkcWOE0N1#G3LY2yc;T|WJ4&TA~OHDHvo~FRcu*V-Mgj$rLgBk*e-W4
zvcY&^kaCd6?G$iYyg09YOH(keANEp7ONH+t^?6xZRXE(cB%q_p!b`wUdKN?WFXjil
zpKcMyP#m5#{?gb%X>bE6u31#bw3KZ^qqmDVN-`BA#xhwNiQRFme82WpG+UaGkCY-I
zF{3Csit3!>h%HN?(7*{U8Zs2+8%kDVkp-uJ7f-5Mo$H9<$7&nz`FQghIX7#0U%Pqn
z_0rNd6gpyIacB866JV=jNaV&Laf`azvz9V1MPpCLj%uiwIElzxjUF?&lOo*fVV6`l
zSQS#al4L@e_KLwO(v^@z_W4D#uKAJGjtS$Gg4+0mP5tRa+>mLKzF^sTw~qK-otV#x
z30!lyksTlv4%eevX9YQ~{CjiN7Xn8P3=-$a3YgncSAt5y+P8ze`kO&20$B#Lu<F2A
zMo>Xr2DOg0>W<cx4boQ-EsoqM(_<TqB^@vUyf4k|bSlNxOzVGNj@1*_^wtdI-fMlZ
z-Q>+9Dlw8)oqogOfm`HR3#rz52-G5-0bidTy~5doe-xYI7{pPV6x>(AR<sLS$1<aa
zMn5Ip?9bEeouoLf>`&JUift~#;3AqwVK4*muBSc6R#f}!OrBSbhMtSgzRsKR3zuur
zTYIZlMO7ZA>X;yAM87NQ&uS|ER%u4fnUB-k3$ndcu+K+*<`b&6ZGtpstl(w^qp<<Z
zS@7z;+D3S#czP_VqZ*-!BWz><tsM^IZ)=;@-+)S5qX0IVgnAL#wZ)rUCsO(5`IOfp
z`ymNpukGB;)a5W4MA(qB?MHv<19|+kmGvjT_G=9B(&~3QeGn=JwKqW<j)=HN>D0E;
z2tGoVThgygiATKc{a*M$v0kTHJNk8m^YxP7uLmz$s!n_9DNcLj$sj&JN6#zL<NokP
znTGD}I?M|T@aoy-;e;oMy}SQ7QPb*)%nL#}Kd((pYBWKzcKbW?F*&zV-_|}wM_^mD
z9kY>PwTLe2;k}j~=nK~`Zd;~Vy~06koxfIXbXAot>*j%Dvx_m#TN6}ypZeGsl1|A7
zPq_9J-r}QX>`Cu?I{gAJZ50vzT6NYExFIK6!Cd<;B6Tj-H;a#Se5Qw9<r}1HnQ=I2
zpDoI^>M2e*VWVu%hkL2MqIws82^-^c_7?<F+MUk0BZ^H%8k<?)xW#21UAV=)4<-3P
zOZc!#Afv5L|J-0KqDf%3cIi%;Pd3q-wUJM9dVlbW*!1Artj_|l<CuG3I-${yhgVe^
zq469dIqi$qjuAX{vPS=Ps6i>%Zs2}*Vx;3NLf79y(?0(wju7c#cBKD9=;BDQEl4!@
z!I+(B1RgM-^oSr1po|JtWrDkTvG`7Y_rsl71!AKy`jpym_p$}Q2jn505T!pnX>@0_
zq7T8IZvTr_B^U)#EwCe%Zu~Ga+_+Yty{<DwA}0c3^sayYEi&^Qv?pm!9OB{1*)qe`
z_*V{+d?T@J@5#M?VaDIbK<Vg_C2})0;>Agzq9U-=^v8zB_Ua@yw=lNdZHNA=PI~!?
z)|!GmwBC;PAz9`6v*J;>SX{pR>Tg)t)k(KOL{2a(lPe?u>4<tR-pL`yJKzIrQpZ4(
z{9T=HAU$~Cr=Az9)5x4)Nog`By7Pkx4U+)--5)d3eBF3>uctX=*Lf6y@XfNj@Y@&r
z=gL;>FT>2SnU9mAX?K2hFmm?Y3IW$|B^<m#gF`EhW9V<$<kc>b1}xca*|))%XQ>$c
zjMh1o6_zd@l&g;};8_gI%Hr``8~Kak|AiL+AG6^3-^_x8=l?PbU{Sy(mf)xT_VcfY
zQbR8H*7MIg6J3f!+bq;Ru9PdJfN9W?%70fY?{&X5QkaPE*2R_zJM}m3<9y;ltV%n>
z)Q73GC?ZW4<E|>mH<v9G4YGWnl20!TF;zDsm$TJ^8oJn$1}&cV)SvG@dKnRfwyTI4
zy{2Dz%)ahlXRrm>faA=G%Qy2*@2(Tt`G{PhcJIeJ&vTKl`!6H!PS3WNuVJoSUrIIB
zh&(SPNl-X@h?4{~(dqBEQ46M?&nq5I?)Ux3MuTY@;kcL>P1KXX@T<G0i^Jz4Z^&)m
z`S|}}TDMzVYc{hhGZv#m$FW5vTS5=DI$?28ass78MKb{ofK3!n{reXezOeqpJ@HOZ
zjsp?X&b7`*<Lbt%gP+^))Yxa_FF)UBI^B<!&DT_UTA7ZVauMd!uot*;PvSqu=)!bR
zv_CVd&T}q=*<-hX)810{%K(Ig6oC^3L=BhyEl)!kHvz(6#FJSlGGmm!cL+<JeKM&1
zzZX5<MFEkx07m@J{DHNy6O2S+8@UDHWUt<|8*t{=@{u6~$swmLeFr8cLqFX?dgZ$h
z_s@CA`Qyy&UcJJsOYOFbfC<#qUi5J$FQ+faN#x=i4c&)?ckk%uhLONkkxbO+%YBYO
ze*_f{sfitdM?;=xgLfXE-gQBHK*E;GZ||z5b|aY^=mj=~Rnh|#CchaB?~yI@$tu3*
z``~q=_d37q8s9feN+{&Sg`*M!(Dr+Kx*U|D&BL2H3l&Tfl&Z0*Vey;L`TzzbRM_~*
zL|t0t5zr|2jK0z)S#8*b7<9ziq%Kx8T!o$=N>Y7Ux=U=d;u~(H6IzNSLWy<XD;~Z$
z!cHInn=({SnH7xdQObxu(m{x&Jj}%8`!S@=4Hz}j!>gbNYR6leC#g;s%G%W-<n|1F
z_HE#Dmm$~-<JLr1xE|pUybA%-G|UUyLf~m1DUP2e<lFIXMds^KXRV_3{GDl1gW(0`
z98|7L+dMZif_uxUe&M+@oR{}T2X|HBz<)zSe_hD??&E$Q7ESWw;zvq5G(uP1*hxYA
zJ74_4A>IYH%QU8+uHScguZQ#}H7xNqICHgG8}g<(=f$J%jofm-CwL>|XJNCic;@>O
zE~n#`b^Nj+T{^=MRpO6YpTAZ3MNm`^3HQ4-WPQl;y<i_lqS8g=CnBu%4#EGb^f`Y5
zJFaRZLe2Cgrs$>m&1yk}ZA3<Xm7T)yf@G_TevVg8K^7qQgb%(<fAe@AcL2Y(-V>w4
z8}hb=_4m%~=i={SfZx{rnahEwyEd4OHvK1578HuP<2S-|p#d+-NG%_AyoJJ))GXVJ
z$KluBbC6^@MP5pmnqsTH{XR!UF&jBx=s6%#9N6a+kO0hQ3n2UA{D7DSC1nS1rPLo{
z%Bxm(M3#pvg?J?9^jY=2_5vXP0^r{OL@L6EC)A`_*{+e6OJoLSNqGYIV9_3yH`l<a
zI|@2iAy`7{{4d`Rd)v*}seKe*g8c^Xt?G_os`$Jt5ffNE?Czf=)QI4_-w(iA@06B8
zXGD`pYd7dEt05bO9On<+Wd%MnGCY5>Np?cj6l~$ye{{IiJKM2Lb<Rw<kMndr7yg!D
zp|=g@{5P5H@A1c!3~|GOD%mIpK^9Ce!w4&R<d;u3zsVFOoBwQSAR40i*NP&OT*|jV
zrGf0Vy_FnTBdM}3npC5Q{^AE7^SHA&A#djY2EdSMn$kg5mLf3TVYf#Zjwo3Pk+rCx
z{EoCUI%RqhLFZDUCEXBri1>&8r%}C+eb25&G7p4Jt0k!#QmKDA{3+NivXPuvBv~d@
z#d-a3vio#o3_cY&pT5E>d9@HS=>B@PP`vrFUVdGlaO-+(F`0wdF-8H5!^^Jvu>!A+
zMrRNlyV@_N-{1;rc~2XcRxH7YjMn;mc{LDKo>h_Dvb(S66W+@2KwPZ*{<@GNC)8Pn
zP?Lis;uD1H(?u!CJ136{@+$?y+Tf1R@x=`$(+%#f#s2l`hdTrEb|P<fu(+rBZeQLm
zDCI0{qIUN!vYsthtEd1B{N#vYtXbuDiUl?t!=@8)+TGb`*K^f9vlewPqa<2XSQ3Z9
z|NgK|9T8KhjhMg(>2VB}{ArcSzhTY<HD_^k>jp#E;b=S~>5yPbL`TWRA=*xBI!l#*
zS8qVbw;vjm5^vLeGR{`#!f>&&%2+#V;d&{0gZup{6hJ*=Uo8f}x^$%f1%Vo5N8lFY
z<dMb2_NZ&u`_pZ&n5-+F)Ht(Dshhr4=r4LoJj<5LszO`T!fZ>PYN`X7Vph5YhC7T8
z+*^Z{fkx;w_WLwrjmLVQydka-)V+#bAH0$%DJ=<(Cps3DSy5tMvjbQ^SZ){^Zg~Hx
zqDUkdFmdC9e@X&b-&wV4f{~GlR`nURgi|C8D=PL-$=pJVdp6p>zN_PKvm!wmRRgTJ
zh=vpyLx2=tg@b$#8iS~10y06$57GVv)r{df#4hCoQ>&p_e<O&hUJ$&xHl=O+*4O-7
zb5=x-Z_S@YJ}5DWl9{jcfkY5Ea4}cvoGMs4I~Xg)ea8Tp$RE-K9O_CJdNqIX^9`xw
zNW3&9ECG9k$<D?Y#(E?<(h4ciuLjbKP0dn6Scp_Ggz|9lP5dwZBsZ-G$S$u%mOzDP
zDJddVeE9^{CQe*worOB6;8-GYMCL17799SkM{m`^(ZC<p3(gf$@FRu@AyLL~DmGcu
z*2kFbdJ#bMbhshW4(X0gA6jNe(G9=_CCa9-QDFx0p1-Ir8eYbG`xwv_hR~-2Zh8$q
z0k7-hpXaFdW_0)(hGo?de43@qT(10rYYVCw5_aSHZ0-GeG(tIwh>RsF4$oqO)AyqD
zjE7Yxs~19crwBd$P+%wg@F=)Mb&{CkV+uONB@cKxYYs_cok$~RK{{j@dDx97Nl7|{
z_?gIDZyxf-{mNQ~;xZ8SclY1Q?xzHuh_fuEsK*^JbDF0gslohB=@{SVv+9wp>$in3
z(eR2y7vLW~q&RUxWTZqq%|9wdkZ-BP6PG}|x9j-M*U7Ej-+;1!pz5FC$HfObH^Ott
zTnp5Ub#`!@TPgH?h;56v4Od5}T=UJcoOf1Azsj8nVKc+`G}7#SuXc@XL^9#&^#!Nj
zwE>ofX|GH6?z~Zq*ACqoUA^lY`D~wUHh<7PbRkr`$_2A%fz@le#^(b%rZ*jekmR6D
z`0hW2pVb6bv*nX}bF%{pN;8qL-1Wi4(ExXaK)-H`)}+E>)w!be_K;3ExURnAq(8kc
zoF@#jRA##H7BJ8ehAL;#Lu@_(wpM+NWK6|}cdKPSH{MH^Hf(X{)TV)rb4BR-VE^r9
zB%!@^<b#(rSo=FV-9W8XptHBr=l%x8{QWpOn6`#d(z~^L@Ze(q$mp1`q~JvA06>h+
zLmx}C^^y~hzU%YVelhp{Rf^2P9j-e}zZbANNcS&pWV!DLcHZ%RDY9czpo-NCg=m<<
zjY&CpuIZqMdrE&4a-P@&ZhJgythPyuag7cNMunaSw|-j`><U5?_hp!~;f_rCK|vsK
zuCAz9Oa}f5e*g=Lim}Js;0wi*KY%zIW`evg0VyQdAL`b+Kg+>77QV~|;h7O!Iv&1{
zQv)ZusHk$tF3xGd4O$E9s-fZjcJT#O?5ZpA^4c;bXU>TmeqSSA6`r1p*pY^izr!@y
znVsvvwXXF1o0v|Ns8)<{*xt7@-CUXH54TjR1_BkjOU<db!hotFCYP7A2jF|5SReHZ
zt+@&8a@`L{LJaIq!=H--ZeT%&tV<>Ed^q3@9fw9%RC;akg#xws)F`Q~ypkq)KK##(
zLU^<x`JKtHMLw@xJG29<^!T`)MC)i+(x|K)49sJ^1tiI1j+Y|3KM}`}_MmiNo>sL7
zW&U&pd!XxnqRY^cg=+p0Y=BHV*YE*y*t3J+;G3#ECDvc#;ZP@}V)>yTTi~?)lxCt%
zEd7Q?j2Z3qsV^i*A=P_quqF6u%uiqwbdjWgxmCJGIZ-oTY=^j9Rk{<8UH3142nNL{
z^&xBG(m5MH1(`rbLFFn8vMRiBs0PjaSH-LGTf_{cTK}=XolySyE5J{Mj6;aSc)?-^
zT051#cxk~LHE`1yK>H*7vaUnJm~?qT-3M%lT~o)hTBeViSCQ({$_H)a{&Ij#6Iqu2
z9?!b~3!btcAr?GFvCc@?CJ>K>*qd&9hOJv7BH|p1TbA&?xrN$!6VEbAcQkwkVFo-3
z+KB+rcH$4BZPX*00sKT=lS?xbeuLT2a%0sF7S+8ir0#(at2Z_5{A}b&#{6$2FeO(R
z(1+3KGvx6ZWtyL7U`m<9td`Eu@E)f92(ofMmji1A+w>BonZ@!M-+i(a4(Y4v0sAwH
zla0&t!DWa+Uxkm+(t>edUEU@kBPTGhu53(+)yk~IED9E#4hV;VCoX|CvzJj0->s#*
zs1x@_M!(m)5#+^^9~3h{Q@bY<M2TlxatJ6B7`D(^D>cSX8YGUmMWTwMgn?iNl+aDc
z5x|v+5`Z;)hF@AMplGmx_0^$7>^b9fC{Cc(Tf!WGrlQC>?zIW(zc}=%STfc%tmEk_
z`+ZENE`&6B0UU-LqgETg+IT=cMf)tN+Yhte|GTATcy!saIpB6B<}cBd4?P!zkWQW_
zN~ltbMj>mUJBX*9C}MhNxPh?F55y5#5mpW@#-E>3E65rsZj39U<_h~gea4_c8>2GL
zM(Z1~N~mRery8P*>h$5ZLdKm#U&GenZ5wBaj~ePHz>JZZp|EYAj6X=o<F0ud9-|jC
zWX(#(>Ah>?^8VvneS#%|4BZJN_{`8UK4^M~V<?mel+hnq0o2g|)X~{GMQu)7+kf3+
zcLvD9#%^~~a`N?u)H8UIX7k~UOtv*$)z~aMJ!l&7a(hQP5(y!p-ugu+exaruXqAaS
z$EBW{0Mrme9D8)DhO2?&t4uA$o0`Wa>C*<x5KgMqE#8tQD{o6HQ$o?4ZCt1IHMHUo
zMz(*DO9V|Nx+{s9l$t_3D1Qp%DEbSMe-=WhwNAtuLd8v4kYm#5HXi%-QDSNkPlu?i
z_WKMF62Msmu_%up76gw<`p#9PbT*u~1aqNi0@?g%puO~H4?5Vm-gC1EUUBnSIf`__
zeeL_qDkAZp6|9^aK{o$B5!9_IG^k^fREmq~SbDGKdd);ThN-RSS4iE8@+hj0R<Q$8
zASq9+-QJ`$>qTO*lZvMdlOa*_JZN8}A;+F{;#M4ICNMT<;;JQ$|62pQS^zord~fs!
z1le1+d^RJRGopInoZ9HbExt~!fYm3BF{w7WEOOfJ$~Qz;n0R6^lBU;FYXo$$71ITo
zJ;euP8)hC)?RBU_kA7+->$(dP)$YPjv3G+Zq?mNmS?_DYyd0SS{yvp(h_d5_(cN7d
zLVLD-Q-!<Fa2x1j9SEyIQd-Yf&TX;=EJF&;aX(eb>v(-B7R1um?7hE?*8)1X?_<X}
zeJ0Z`)9yhwe|?`HSKvT|ZYMBprB3<Rt5?@oR~pc0QbiTG#;)EVKBF|A_)XiYNmVHj
zmm9Com*^nW(A)RPtM9F!PYsrcNI>nQb?OR$+*?-2t(=el)KD82!In+S>tjIzlwNKC
zuWpApi>WHc<U-7jReN`%=l7}4O?AS|zK`UK;92n7f2H7h5&w_YxHVjb$npPE&-_ng
zL+Gg!m4}2Tq$&Sqs*$e0|7<API@PSxBdRVgw+k*o+x>qaB5PaRr;V}CnO75gXtY7Y
zbFnAlIDfEdfK?GMadBm4z5|tEkJU_;w1cKr6#hmXYwiT_%b!=};Li8zTg9V+Xh}Ls
z?jH-5_@x6DiQGr6Wm$jtAj)9a6Fq42?ksis+(q3N*GAaC?6B}n`3^>aL!EtN>04yq
zQpb?ykw){Tx4c`0-?k+>*{}l<ztJT?LqV8V$Rkkc(1+==^+c1svjFg(V&<cSBkQJ}
z0hGcL=Q!=Jzj=Q~4C~)d?se$;B=*M%>nWqe4)=|#kAj+Tyl`;LsGXOze_3z4z{k{Q
z?c4fC2wyh2!KyoR=B+EfKrJn0b;(;hW36P`LArAZw~MG|W5N3NMU;dH4K_OUoxbhd
z=Elnec>mp&rfPq3dIHSSqm<I+I3tRj%S5RJ8j{7A8h&RIrYl7l>GTfisCj^4VSR~q
zFpLum$|7$aD<UoYO>8yVSVBfx8z53MSln2N{nOrWc@%l(IPtE@Gp@4upJOZC=(dl1
zCqw=4mqo;4zNTK#Ve{Wlu@2B*G=dgtGKiHuS7<wL?`zcZd<P!M)F8Bdy3yMB!3Xv?
zW5c;-qIu-#>0G+2rbpi}4iz|^GTFC9*xSs428@wRi|W`4Q1i)@in1#vQk?r56o$z+
z6*XIn2KHcO2d-N@q4P(R>kfJb;>K~y!<A4ipQdE`_NKt5Kf_&R$uh<pv~fP{p{LvC
zd`n&Ly*ZeNnSo+rLAJhIsF|2@lDCRPL7PjYEZl&fX`GI^G3r4JpGjhbeme+d)LC1`
zhSb>a0U{J>=SOY7-D;MYKp@jr(JkQGRMNdn-%;0j_7l}!yD#<-39HNuXQ)HwUCByI
zMV_!yP}A*%+A5&BwWBdhYr<b$sW*%(GQh8RVIQ2*mw?6p<dkIZGYRL|S2uBIIoL%F
zVtBYDor&exes2ceXOE8*a6k{*&n7j`u*LB%>w`Z5>a(GkR2gf>6M?>?pYPPt_k})8
zoW%w-ATcU5E3rkv{I~CTR9j;57eUFJGmP~tRNGnScx1?q#eCx!Tk=J$ndw(bzLisd
zHrE_tU;#>T1_cKJCpHKEd90sn3_|FDJ<B>%8R7C#+O~EpcT&$9w3WcJ)tie5v8wT}
zQTrh0AA#>tcV9Q4wP$tl2kHWUmC25r(gd<1_fV+sTthR#cxP^<Yek%9HouBYL7F2D
z`Gnaj7ZHte&)Zi=+pHt9sKhf{tv-1@uV>K%uxN3%cSC3H-P)!+PffsiE=y0@g`_h|
zRQt&!Kv9rPOa{uBMmlFDO%{tiD%AZ1-i<drcd4W!6wEp@#pJNWWmLO%bai(7rV2Fr
zKKQSvQQs0HXHG=s<OtPVGoJ9|;CF?0h?%0^Us1v!z*5UvNJM#<BFc$9lvi^bHw1?Q
z|5dEMo%UPkm$Vk?e-%+M>hU*DPh(OGx1(n~6K({X{l_VVFoZ7shX=_2Qbz~W8S)AV
zkTOjz*?;OJ7_ha3edO;F75tC0_x|VXcT%*kxq1&7!%fc8UvC$$CS$SWXHlTgIROb4
z-$fI{m;@`T$|!gY^F<e4jGvmMb-;gzp#5@O#xzNEmf1a^m<8Ty@Nvn1>%?KJMfvr9
z-}_(ohX1lN=l$R8;5m~tL}M31(zo<V`ki`Qn1?)0Lbr`-$-DSh`9J@C>Z(hI44oas
zTMx5|`I&rgFZMvNW1Q3!CMno9$;CFDa~|TuR4EXZYw*sjB`qI#0CO|E0$0#MMSRH?
z8&b|ugHH!W=swjN*<_<G!V#Ee%Hn@lm5(2)bQUqLq@c2~RX@yHJwJ~|h?{4*_t=PT
zp4v7qQec9GI>^L5QN$#2UkjI(<m(mO^9j5n%Ezi%?2$KBUyWneC};Uu{*IGdANg5-
zHHGSaR5zNgvV0AV0#{!x>YJ3z=jvZW5>84enK4H2bky+d>mqWA$DLFbX#RX@AyL`A
z_OrRgy+RThVOEr)-pNd4UY2}Hw+fX-=JL$DuIVfDGryyRKogz=MltANf^iQ_5kCv$
z;_h?BrV@Hxgd~q@mfC30F*K~tHwyt*0DIl^XVQy>pko*nFkvS>?)QCo_x1Gjbv1u`
zkl+}OqWeisq?bVGK(=>F#m}>4`utM2rLVUi_*Bn*bKozLU)MYOAoS8VK1aBGF(j{b
zecjcht&?OHZyMhQ)f99;j$PXCG$imQkHjBz6^u?gRWF3^o<uk^ZpuNFQmLn)Hev!N
zu>`V_@(td>uprm{zll9N=l>@5Y|LD2iG2!mfR+pXD5~Fa?aI%(J;EtpDW?hy9u?{0
z2Kfj-DGUMOorFLHFbt5hx5rm=a|<RUkbt5jX7v{L_VxA6`T5ahfxKZ)kw^<@K#0fV
zW&taPd&<qpS%XHt2|dINY<cgX$wT1nI3Kgnx{IGa1ciKL|8eoqXza2qLvFP3)Y?}Q
zV6|_;5y;79tW^AukQ(!Jm!*U`DCqNh(7FALh>OwukuMrYa>G&V`f%`iOX?x`x_`KD
zG9wz3^L2Zkn0Va#`8LkR^D;Wt9|j&;YuS${PrIU`CC7-Q-<v;7yVXrYgF20s3w9_$
z%0Rxf>#oto%gvj&+03TLESaU!)#zmcVC;%Y9_lL`JKah~EBvU^u2bd^sy<4r&`&?F
zio&8y6=xw5BKnCo!b_0>Q!zJ3Y~~?F)-Dg>z(#;!WF(-&lP1pm2VzsNMI0`BD>hYq
zqgG4v^g@>1SMvv#Q*~II*3XJlt*)AFb%VWZ3lwq3t@!>T#F47vkED4~r7cSqK*;w*
z8jc%Hp9Wq`TNE?0wtRUw#&23PNNd1tUluT*%nvW9LQPT?uOG<)#=>EK|1nI7CxMx_
zuQStw4V9wn(HfAD45XA?>rZK56oF+b4ehs0;?{rP?ltN|V1sts!1`tmpO(z5nxd66
zcR#hcnmoGyKWx2Ia9~Z`?H$|Z#I|i`VmlK~Y-?v?+qP}n6Wg}&#5(i6U)4D`@8#~h
zuCDH?^<QiK_GJxk=kOtdaseI`GXSA4&*bCPo>4veVCC4n{)>P+j~rvd8`^a9^HjPe
zkRwAO%+!=w%5A6vrGn_93;W{5nm2aNPPJ(R<*F;jP46Vq<MWhFghQJt<?OGA1ZUV>
z<YY}+5GtZ$!P9{HQM(LhM$JcZOvOy<U#sSfo^18IVGnh~gLmzTb`N&#AVA-nFFST+
zVVEC{etQ2e<l(Xl5waK$Z6IEghOjtf-gU*a!9&_s-n`=7xbfPQwNu>6z|@fkPtH^Y
zZn=A%CL6JAo*oXNM0S_1hPr3O0GFZ2)*Zb@Ol)Y6ja&ffN{fXOdraxc%>Y)?%|{9}
zW{PIN+UyNI4gZ&3^^ap?bfCF2al6-Ce}E&NrJBLn75A0uDYBAxkI8CK?}srkoezl*
zDaIbmuCJV<>S#XEe<eo}O%`Hhm@R}s?4tp39;lRuN!tYYV0_uy?e`|({EllDdevp7
z=t&?-LJNU*Mk;(iEsSHKLox_fl=Ug37dy%mr$dAv`uVQsG>{%F2z*%=^Ellf4gl{R
z9_Zp(qR-eb-vVwy)DnMm;?{9p;pXqcbjsl*+mgb{(O@;LxcM{+d888x5}(x5w~J%{
z9$%2>$)QmWSMHacu99gts?kHJ(ood54P;bd9ev+yj~=<uZ{7Y{#3mU_2Gf%hmO}-5
zME5R|74Mf2r222k2DtHutBTQ4Zf>b=kdpY^8S&*H@X30VAgV;gGV5K_I8SyS$xOgM
zaQ1VKW{Ls<LD30{O?Q!Adp6RH21Q44B6qO0Zz(76v)LUkR>Kgnf5^-zLsMQ|WEzww
zRC(lTu3EBf-s-OW+IQD@9AK}mxn!KX$!{uieJ1@O62TN80W2aGqE?4MzA+@Tg0>tL
z)|beN+lt;$Z3wCZ2L&}|l{W4>q;vOOVO*m#br>NNlu&%I<U`TWHvcw_@R8S;y(|;%
zBwECtN4+5L<@mW_ft9wVV`Yt6tawQvV6+~hZ8EI=-e9wnQ`{|cL{)RjfkPaxHK&(I
zC8ByHb9d7SAR^J#dD;0CE1e3^CsnU_>f+*#$Ye>fgI3Z;<9Vmfd-<p`7gVN}z>eHB
zR!D{^j_Rqt0Tk0FFvI2UE{8uOi!2-OdC$Nk(D1O76o+*@16}qYnnJz{<0-o2AG$+I
zOUh+3T0)nExeSiNihD{^#omaJoq+Cu27S>)@nZ=fmKC(OA@G9}Sx4zKJkd4uu`_f`
zcpZDmizl1CE<G0P5W)rO>jUb)kIv9(Le7M7<;T4WyB{BhKW5)5Z&>%Y-nN_^A!iA{
z!lGx5GuDZ}CpTE2n+XvHGu8%Aq>X2Bcn>bB?01_Uwou}!sUOJ?c!~ZC$9t`(@Cu@^
zMz?kWa!Dp5ll{QO68D}tMq{l~4t}?urRt55p%_Z*_wHD&r!4X;Rb#q2#9tKV$2bQX
z_2;debevg~tY9uu?;mHD!rC`hci8V)1w6OMhwVG1La>|;LZd;L1hOPwu_$Gi(7U>A
z^+TXE_tW~|SSc5RX1?je^P=Z|G6=wzGd@fLSI?KV?Ky9f2(8qK)@BTKWGK0hZTZ;7
zfkq|fe4*-IC`D1ng-v#zSUf}vpf;TBe4q4FQKkTz#YR4c+1jpai}oyUNIKdO3^p6H
zGa-af6QnJ)cc*RqIFrSC)p|1WFF1@@q^W6tk4%=}5SmSS8&G_Qt=8d{OBB^hqsUr-
zM;C;DtDAvRTbH`#sYQamQkq`nfx82P5n<`4sTrN8ch^80o<KSym1d($ilZAx?n_2n
zegWyc8R1#wnUCt{LeShufW6R3LIztlF8#&y=AlJ{mhCQrO>z2azji0%MJV+WYx0d1
zkA6^Q2g+v_%@mk^qB#D%++R;hj@@R!s2ZogCRdy#QbV#lK(#H4b0el8Zq~*b1=CSk
z69@c912f+(#pDd<bj!~W&a78v$Xk}?o$68i*74jp_HB+C9Q0W^{PtRocOH!6AT@i1
z`X!zDSnN3IYB9GRD+X>Kn26|OD=iT#+OUVHb|n!4_~nEeMv;T1)X2Y&#`;TW2QzoP
z&~m>FMxl~TG_TIya4r+CHE;m8xz;e^tZNs|JPL9H^IcP)i*cGRx%NMUPbnup%Hnt+
zQHmj3xZ)3TZ-Jp!Nrb2^jqv@PRDD8hHa2PUb2+5lV&mKWE4@w!AM>Nc&vD#xkJh#^
zmE-?8wZnw=CbBOOnJU?Fa#1K^Ra&v;yxW;)(~tzbP;LQ6roJ)EcZPteO&_Xxg(?mA
zjJn|9y8$i&Jw*%ol#6rB-lMQaJ(NOU%PVA?cKN&C+)pYFDscV+S5*n8a@fC)A8$@j
z8|S5+r!5QVAMgCU)-Ri)8Z&OZn)vvgA?TLtd~mqTVk3Kg6PPh*%0CiJ&7lk*eM+IR
z{IvC=O4GBBM^OTY7K8x5n?IQcld|6RagC{Wg?%B!6p8%`gJv6DkIddf<?9clo^I}Z
zRKq)1O)D`uoU6HxhViyWyLGfn3;+5h{5iRrE2&pA0_&<P_!~eP`W5AcJ6z}G=VhN;
zC1>%P9x?vGm3VS&LpR_ZvNavU>DhGv%1x?Fnz}Qzr-+pOLmyx`S$O4{uR=tD&|aA_
zanSy~TfqYAQ(8i&Ifgqho95eSUXs#iUwtH&db8rR67X5w?Bh+5`hy}8i~}6fmo5P<
ziTRil+ll70Ng*Ivh{)(uc6-YZX{gu~RWYp<%j&D!_)8~-1FqZAiN_l})qB&p|H5@R
zSFT}ey7<|>h5?wepxSss&mh-BC{f$lx(8oKK6MRK@dLSr`Ryv>w=~GL;fGJ`KSCp@
zdWvJgPyFS8q7WjUce)v(8KsK%)$oX^NW|a!YnTbX?Oyq}tUenfUskOMdj20vOyf~p
zoXrxVvctR-d+efZBCC83XLG*A1Ps(6{d{Uf^h{eV_yHhkHL4kn?u?qb$!6BXPUJks
zU!!p!f1=$aF4*_k7LUMR`c5dezQc0`s;JxE+oLj}p;92|1{IW=p_y``O;;T=Ne&iV
z<_ZWW^WrJB{{5YaY}L87LrF~IUflB8Db!vb&VBP5J9-cIhru4ywudRL>)1k!z5IqJ
zqp4LYkrc?2@x!*bSAgqjPYjsx!&y}M3cb6=BDpmT&~ax@e6Nwwbc(?!gE!*ddvjAV
zpx#fUnRl<)Zw0@<oOZqjQNWWgL*vL&v;5WaH0~rMK3<MU){0Lm+k>m@#{C<$m}vZ8
zHH_xew0@dQmg?v$jMd8~lA5cJaZNx{aWk}UfeOGdc#(c8wQmK>@p}q%E&Mdqxz6ee
z&)!|gAKCg#L$n#B>x&FxG0sDjeMJywgZ~sxByhO_U+5T08MXz+yh$OsamoxMi0T*Y
zH#2eSo37<zvns^7<j34MU|(bV#u9Pv`^V;$h%l%~>VMG-EX1jQAVGg4sz`~#F{#QM
zIa?F6b2qx^!dE1gD<HH+LV_AXB!1}xw%Wphs;0L3L4sOC;Bc`1FDiqRne(5@paJw`
zobkD^dM-4Xxhh!2>zEv0<HE@_RWi!cwRq%s1ew)zuVJx~Wrm-6b3>sz@K61=$Qjn-
zol$AvAZ~kFnHYH6GiS#iB71lAe4Ndw{;7<|!{bNse?6x(Ey`V2CucrSp3j+L%mw3~
z?krf6lBm!XY<s5Pn+lN<JccQqpTJR+W8v_BosU;79@r^*_AN&hs|GzCuV<Nb<%z06
zzlNycHOmy@Zf#}H{#%RH)D-&o7!<Pi`?%({x%+fq+4*+*{0rYZI*iPP{oVQNmV(!4
zN`mH6_Q<rp!{aqV!EVo9NdBMFP}o+d(?qw#tw-8sq+(+H@)c2?Z$DeGivmdX#vGcl
zi8LyWdp|)|Kry!MxP)7F7mPcZBK7m=gJ+~ki!vs;$znnY-G=uyD=f7BYBi+wdv=WM
zYSL=yktK4ZI4m*d<E@SKqCaLlfAZ1f$+mb?Lq)N<y<zY~;|?UrOc#D$5yV#+fHoPq
z$dDG}wa-m552S^LgUL}VH~~0R5k{6_@z*B8{@83=e?SzJb%d2T2*uo?=8K~uo9gQ9
z>T!>GSAwjb+t%zx)(ql9<0-?`3!_?Zf2h%!_+ZoXfGvA^emg+Ec#sp2&1clCUWUpA
z_on*#h?=~gxaJkq3|qzG!&4oV)$jhI_s}$d5*sP-uAU)bdCD8|!2l4_-7{Ej6%*h=
zz+xcWb*ex78ofH{HHP2Ny5{}-A_|@6T?y5@w02V1B+HyQq6tP94XvP%;@b7(oJXgU
zK%QwSGr$ZX@gFwxK18`<I<YHXvZHdSN5hLzkz>w-O|Uo{n^lS8;Qp0F6=`{u>I7R-
zaG)}>8GY~|EXMR;gn_9#W#>H@XM`7uUlcd^xjk2}5cH~0(t!d*)2xWJ%FYLljW&Hf
zKfm1;7nF_VV~xDk2D^>{I5!#zh?lg`#-CnXlf4jbS0~o|$13Yl4L?!LB&KWJYWZ;>
zfm@kX3hsOqOrb3OEby319Jg?xEn?&8I6BftP{Xn?vu!}T0MOffFeG}iKX%Ww1@)=y
z`sIoLX?%9zy@?8TI*@(}LuS6c<t+Hg+r{qA4wB9`pkY|Ji@hc;YBA4ZLPLVbpOxxw
zKIe@<P>#Q_^NhZhPvFmgtaN>^n)_dDutmf=rJm1o$tqSV8>Gxj%@DhE0M12C=sAqK
zC^Q=UJW_OWAK<BgXIwoEzLy0W{li>Kc%8yFIG8&Gbe|k5@78-mc<oFoCqU5Qhu98X
zkO1FXUFg&KMbf@VHEk_LpiVgF0EDaY!qn#*);11DcI{1ygvYyAqrUzC(M_teTsyIG
zaZam&mmGRC0u@hII14SJ<6=(2zE7XA_x7=UwyZy4A3%h`1bdH)dyj4X@zaFM4Vo+z
znL1wOOl;gkl&q!>p+I<4s+K;9-#C_qUc|fqH;?A4{E=Man!|9UvNICW131BPAi;<X
z<~A2$B-XTciNapRNc#kG7U=xJ<{$40RdVnn+PuBAFui7ZcJ?9lpKThUZC2BHtv<w5
zx&F_~zkpWu!^f>vMA&VG)Ls!zLg#5{@?$nIV*ywww0)SrQYL~>XPa8Hn)bz7>YWit
z7-Z2rt^xWypaUZEJa{=hbgWt2`4v{7=*m#J|KM_!0yA?8(qjH1pOPqN${SWIQI>&T
z4p8=2IN{(V_;@TYY9C~QNy`02&=8GtpZ^I)i2)`3pT3)@D~^L_3Cp_`@&<{K!pvRL
z$KWf0t@fs|(AT@-tF)5w>LQ0>)NKaAbD-BhGZip7=auzE4tyTxggiQ(@0POs5#Ws)
zl^t+z-1lOeryeX2;a!EV*z;p>e7gRsA-nwUiQ2a=WrN-8`BklqTZGOJin;H>E0B?Q
zn+23?lSS+Zv;5Jt9r!P(#u0h}k}fTf+A#W=Qmox*sBN?w1e(Kc{SkHqbgIlB7tBQh
zrFw}ZUjeIobgC6iSy<%JvWZ-%raSp-@SD1&)1nLe$PF~a8(;qQ)2p6|>w++4z|<4M
zW`x1!ICIvBjbx)1h}0uwwuuz3t%o6dj0G&p$W$mIbU}VFgf0E>M^e={FH#D8JfvJW
z{h&lMT~w!TeJALdVTq3NV=FA>x1GO*SnRt14M?`13}-@Ra0Ov-B-JVGHbUYx6JaCC
z_(M$T^#|B|cZ3z%y4A(W4-3THX&@eamw(yS3_Gug!rxA9uFI5Mm5?}U@i(g|3j%ty
zBZ`-6oK^?-nkkyDl#Lcy>xAWUNv+A-XcZvi3%~~&r>qQ?xwat(T8Hg=8L;0;(e%OV
zGrkQ_fB0E5h$HH9OVJioL9i$dEw_}r>Vd@utco2@_i<9fv-BVi+@mqf!c2_HH{Hmt
z|0_`8!tBqR$5NG%-ns>9Y7wWf+yRwZI!9-43UXu%LI-A7%W|ZtWt-AM-~!m-P@?K?
z0lh?+mvL1~Vxo`MD|FrpVc~!BWMxt?@4DoWl9WKTC#K5+6n&C6@|U2(eoOEL3?erb
z8Itm&sn5a+dG<;Phk68Yabr9z7<d^YNOKd}I`qjdUpW+^<)@K?ZR3IKb^!6@BN~K$
z_8w}K<!f90#*XO=VcSFjHn}|njzApzxnvD;IQXFbPJNMRaVmgmeYEVZLchulT`qVb
zxttym4p&P4>QNS5`Rv&i?Hp=D@J?z&aB;#ZfYf%tofpgMH2TaO!|Jq^^y3=-`ZrWO
zA;i8wCg*ILe_RE_Pk!1=H^AZgL`M34-H0~R@aH*YM)@Oh0d;P$`P&L*ctNgQw#2uK
z)b|@0V!k4N)OXac)MOOF?hSyOGFOIdgmgb0)P!LzPjYt&6c)AD2`G@P%aQC0FF6@B
zGgtj|8A8xcefy~^UqSGc+A{^7-<E=hW_O1IoJj$gV{t`!?dGdnfOl+ptmE@Ojytj^
z+`&nkAapFuHbS@G%#PS)p+zQ4V@u6`=!9!or9=NfSHL|{%fUlb<yj+|lL+X&cCz-<
zkq<5%{ln3|pJ(qN90x`eE>*zrUHgTT`n7u+4@CZdfBZ|SYxGm-AP#ZK<{jFIe2gF9
zl&#=RD|`$|-a(K}0h736>c76MNd(Rz5!1?rd7lF2axkLp6Y|3xqAipTx=p)tEDnOx
za&&mEG{<<BtiqEvS{)ZF(%mDdLZ<QbI$j#1NnV}W!5EvG<iraGc0L22*O{I#-ERzP
z>j7koeLZ%Pv5|rHoL=pq<ql4I1eYX^yC(a2un<h+G(=2@z<E>uuVYl3zNCez3y^dE
zuAos<&V2ty<Xf4aZMAT)%*>n_!F1nAQ<Q?HjT`je)GO|3i{RmxyW}wT`EuT@ExN;Y
z%byGePl9MHhKwvOHp!OAg9jA~ri2g}8%s6+2yGkNSQk?jdNa?NSBxQQg01(2X|hSi
zROQ6(`6Y!IKzOW1SO=oOFIR{?KcAUQaObKtBct3Id~Hm`dQ^8ZWOkTFbA1A6R9{81
zsAps=()JstD7QcTRBIK>X>A!u_8+G)InqLAE6rWVmgM)dq(;g1^5#&v%enZs$ssV?
z><9aoSj%k>(Bw!s{o(<&hiIp_(cpf4?@)FnaYdqYfZfr8E!%4C9q{bTI9exyrt^pb
z^~N!!AsFU-`C`tG2BjI-2v_6spBo4xbJJo&W1qw)8KRZ=IL8<+%BeN4ud;Nf#pi_;
zRDBFT)Va=RNL-D(?2!Pwlvr9uxYeb(abgi3#=qmldFUAQAe`b!JN(QvZe-BttfF6K
z!6P65>SCkS)Gv{_NY=0^nJUkEmd7*;{VuX+NN9UOa_dT(qA4M<PI*io&i^Yl2+5Ut
zBi#5|+!LIU{{m73dw<#M;KK};KTb>#SBv|MuCWwV6*yE;gI|CaQb=&JBLq9)>4+qH
ze;9}U7LZG0lbSBA<UP-RM(BoAc)cm=ESvZQz}5Pz&?@F%zNWpf?ETh|$LO`N8kUO4
zeIwW}?Ge8_0JQH8e*atiBtP>BZqK(ehyVUn{}O*x1Fxo|_T+LSB1fbhRo5okz@RQL
zn;`)C2PRA28v&kvqkyu!Y{X3hp+-)+Lsv{)fR9{{QQ=&fTlHlubQv#!CYxo>^!*(8
zua|_nN{O!GH{isWk$<jRO_aT<=KV%s%8x*9-}D<^&(wyz{#F+kMUIh}wu+>4&~7;B
z6(i~K7>(km^{^t#)-!{3%5jAzjAV=^8&xPvz-B-MOW1j~N?1;zEl#hk#%WE5)(i_@
z6^yNS@u(n1k`-KVRNVOH-9^rknOF+&+?bx{5&^^BD_br)eC4;W*v)2r9+upGfY2@6
z)N?V~cF|m_?#lOL^sWlRyY1aM+I94PuxCU8?P)RbhYW$~oGdWEH8d*!nU~#?&-V91
zcJblrqa|u8PTwL}ZCKl53p3L5Db(}R2A?~+^JVcAsT_MY?O00BFv$0XT>~EAmxKR)
z&zyR4>-+G4;v62-M%gxNk3p~c-b%7Id_!cAWE!~nh?Rf2*iedP3N(paTJpNLckH!|
z{BMg_il38iZAXt+!1hc6%nDQ^4td-4+q_5d1pV2M)3Lr5v%X!SEOh1Z&Xq+C_okjB
zC)e?@VpHQGv9Gdq!>OBkhcOZu8`?0|{c<el$%3r?>NWh;pF$>kUzNzgoI$JqR>n{;
z_v<2SI;Tm%U5#TQ30b0)q$@*&T{P2=a=|}H@&Gk6rpjljl}>vQktiom_9ZXv?+1UR
zz#cgyq)QOsGaiNg_E8q>Ojdm5MK>JIT;lwnw+lvpt8fA!<)0xG$7aNo;B>?w84Tu6
zyvZ8@XDwMCrdzDG*+V4n^HFHHBzFA^^a7C0Yqak(`$pCXs7gvrTmhv7XX9Y`9})&|
zrMKbq&!zG`(d@JTwT3g}Yo1K49%0&ks6r7VE>vVw3I~-s&r2>08Yl7Pt1xp7#uvE;
zFRiRn{6YF}l%}X?sQCO}g5tK^%i()sZ*I2F`=%mminb-yZ)|jv^r^)m_~4oGwb#Rw
zvtGsSjN^yLGdUU#%!UsiUtiutzYHcI;?=BvEoVB&MMFN9erDx0)M@<hQb*gwN@;J-
z=k1lVEq*68MH<@=`XEB~oZ~FT+-{Grk50{<&x6b1#8is#Qbhy7&$A=N+VGKa_uo`E
z3J^c`(d$i;0%=zghnL1@dhf@1zHUNcf73oBA{!koiF^0^gb*=N)hd3u4rEFJsn@rc
z)3}t$jN0DqUTlWg8?BndU<4v4!=63->c$-mEfPI6Gs_snxsydE9a!5(=ko26x8Y{#
zsySG&<6Vzh<4vqb13O4EmLu(1?8_emh_z+mCG6?$9VtgsS0p6;+9fvKU}_L9Cm;Vg
zzQ!LbJC59W1dLiZ4^~B|b@6NhJ0cQ%W<a!j@#U(TD6=d<ujT$MGtDr;f6VBshUJ}S
zCX3o+I$BAV{~FA?j5<H=kJHB-CPoTI!>{r<$=s}T|7GOey@0qtiTfs8bUn5GBop^$
z6SwAgEZzMi9Vo|<Dl>;z1fvQU3^M*@hiy71@Z-IGl_*TlUN8ArgSHi**lP-Wf(Fij
z?IgX)oOL0KN1BY@r=EYtKEv^6NL#Q2-<0C8OX6x3X0PARy6SY75}JTYr+DkCKQNoy
z2gsIMlwR_g{NxF{buArQ&9EB5c5&lr53K8#*wYfmy}ul#Y*V?{CQaoQ{8X3=KVQbS
zd-J2Gv2_bc$gJt%aEVcYyFt6b_=~YVSA?D0lO{wCcC;h-5}RDye}ia@#%tP(l60+-
zMhL!as0L{>7YgyD&;=c4aL)gfw(I2x@MR?13%gC?H)9lXR~5u9C0VL<uUQnSpuD+O
zmcwla6*(RXTP_qY3Ll*o=e)WCsRFB#Y;XFeMe8PUv}N(<L{ygn2f3y2JMA9EFYacv
zF4XDIz+Jl-`u$0l&#wlEZW(5~B%}3qL1xB!a`>`h@dMCcsr|bIZBr}ov^|gD0VX6f
zMAni$nZY)0i2#+?d@jieR*<5{jL0B7Fd{_tyFp)aXDxL6y-^eHYFOIHEM6USL5(2E
z=n^*A#+u!}66sffK0+dQ{Kp6+$&&u9UX@Cp7_pzJHgbHr2qAQ4t_(P_6%_7zxvihr
z63zKvPf;%12OR_lbG#%p8&E${TMFH$Q!>drTCBzGYF~^B_8o@yLQ!)KW|~Xt5@ZD;
z$EXMfbV}4P@g%X$FEv<(zU-$zRz<SNGlye&x=;1lRN>kH)Qx5PBQ~18o}xoMjkJiC
zuc-rz)EyuCvOL%8ejL+YJOf&k1U}gQ-?YX~`1MWISvF*LBi*MQDwYU!?Sf64OvU4U
zap1QO8zi@|<VAWVx&t=L4mqcyGPp&;Z35-*2Mi9YjC2tzw&+DOiOEfVbxhSznt_ME
zNZ0%+9DhRrPdKN6m1Y4btLLA+!z!IPY!f3?1o~Ac<HiDmEzuI?E@>>`6+^706<rx)
zhhY68eRcVYMP=Jazpp^`<E*46$kfNLi}Gkv2C??G=f}z3Wj_a)w;Xj<U<yz7|EpuJ
zLKc0;8OY<+J2hwnZ5f3l!>2&l!5H~H$w&R8$TI8$P$kxN7BcNz$Q*I2AX*2j_u8=r
zPr(HtFIP%*`W|0G%_z@cCi}g4PI!H`3ceZPTmKyXa><%apJZm}B;hjKy0=Yaj=m#H
z*`N&Ja@G&ZUO7_)-7)LmjE5VTCZMC?D4if|!OKprGq%~x3&A&tW{CpLJ(rjG3s-@>
z3KzQ%5DC>@!|zj0)hXB6u0%)G^WctmI?7oI7oczuKOW$XblJpanRt@=&Co?fL5za_
zm+m?x+@=h#AXn`#gx*DjNWWCqLv~$m1fh<EEvx45dS6iNwE$z<keKI&V2B)BIFR)N
z4bCVM{UJ$Aqug$-XstQ#ZtH+YL@FO61b@jbfXl<3SJkZpDRp(jbTmL1`(~wyFyE3V
z&r+bs5_#C80)<>v&^om_z66yB?68?gX0GL(H?Ag>B-T-(mcJppJr#Vp$TXy(VVh->
z9LSDYG!`;s*0~=y$Pl*eL;Z@mwvx<Vj?fB;=!GJvy_az8Ht0tgc46tI=c_vDJht8f
zJhzG%|3lr8SaWu&(EY0O(25!E{UpKmaWc`pltNh%&bt+(O>L0<IB6{>{6lZVF%s<5
z{QD<SRV6Sg9KNsHZBmgUDw>?3@T>U3vI9N6?2tCRdA0QT0msvEjN>AbhxqW0tjX?N
zLye-=>#OL?20wy0NWz3VKz2T2?e{PfpjYOjKa<nPouW=tApT&fnC$xwhOg9HUv!D^
zAg#fIng`7w4}UTwo=0$nl&>HMy;QOm+`EB+8^L~!(kpQnyE&so1}mrwop~~R&%g9*
zb`qbf$SfMCpnfuc`{>xfi&AA-OdBpvW4)wcqnQH)Vn{I1ExNXDac#rrRsI|YC?eem
zs~%TXQr~5`974#?+%xe{2}$L#8zj^}VTm)UA_jf;5~jsL@l|~7;=;E$r#w^sKnf<S
z=D1`6@74CGWBXwlmMxh};4X%1K}~!m6V7Zmj~j0u!d5sTf?KIhkhmT!!>Lvt2x_y;
z9K2ztTIUbvLgZ(t3e!Z;-gXKLblq}PUz@?1yby8*t1v7(gMjZGFg=R?Lw`K^l_+K8
zx^jm^c1xHlJFkRpV|Dcy{>{1um88Yxk<htwOsaA$>j=P8YUrp;kh<m584n3TdxW8|
zCi0&cRbq{)2Or>L7;QZjg;y&8jalQ}>Yc`>BQM7&OC0~oE3O>lo$*Zpu#5<@9B#|H
z@;CBoM+`~`-GbQBU9;D>P_5|SSf`KEvA@b1?=TbzT3(bw17BgC;Ln9Gl(7CYClK<X
zlF5$2X_ipqk5-FL_>oYP80aV;q>8_Y#eU+^+orKF5O~#w^&CfCH*WrPE)aew#~Hcx
zpe8}nh1-F?gd)8tDr1ZV4Ad4L8l}y5-<Qcy4DIb-@S$A_lZoPF7{X|zyvm|{>yfo&
zPd8~UEJ6C7TfQ3io!`5)chD*=Q?8Sa33k}qAS*PpEnICR_~42~)0j|qdnwtu=P)h5
zV#1MG9okIX+`k6+`RYE)Q{?@LhVE}2RyXJ|sq@A6n|(xTX$SWO3~efcAHGBEQ^W6c
zk*aBvK-7!h$RJ<Ul@&JU4}L`)iY2x&rIa1X^{ir5MkJ_LgX%#<tqU92pENo2^b9YI
zh;>M!9Es0NfM(s`M>Zy$1su_v&Hi!|inu@0|GwN&ba<SOPcnB2KG6GFE(FyN!2@Y|
z&`4eEYjxN}a%V9Oz$UMKNfx4QsC%tKmKpc{_go}?IqkGlb#fwMmUgC4zVW>0rzk%>
zG?(FihIT76uH4bIB{RWdubbE{0_)>WxN@p>DvdcEGJPm#Jo=eb?ND9nqlw(rCjF!k
z&3CQT4P`a@uSjB+H{W8Ar+hm&`X5O>n^I2ZbfN&Pd^Q^Z7+$HN?2{-Y;H{{5;{iX_
zAi>rgu=!uOFjiRM7L63thzp=S)xz`2_=$a1`kRMe-B>feiwOi|{SD6vEqo{YW^qt2
z<C6|)^<bo!+86HtgOb3%m^_k8^}{!s!wnyR@$WmoY*|8TNG#{Kp4Z%)T4?=B7j!Q&
zG4pH1(YIc}sjBzuOe@(PBKE#nDtVmCW9*Mq`8jU(Q`rON=e^OZ_6HoXP6g8{!S8jb
z(RmH1g?R;(r(k(Y{Q|d@I-0i{6YE$orD#stM`B6L7c$*hUWnsmR6WlirKBVde~sA~
z%QZvzaG|{R$)ux&*CX>}yJuY!K{N4XDM{0EQSlK#DokcsGej(umKvnLA;4sw<gX#u
zR0pIX(GY!Ad2-<yMUvkVLDOa#OmQk`5+b(u(M8NZ|8tm>`B3hBnjZ37_i<S<^P?+@
z9lO#MQ~fC@?D_n@dh%k}OT>OC$o18&|NPoQazUS+S8M07OF9?<8Sw@K$R0SfGNdYP
zB#s7*-wC7LY48g6s;tFjWxBTYY9FSc(AH+L%`*r(+?hR&yy3XS1AJlGLi#rj-^0C0
zY_>I%y?347-FoEB{KAV$ypE3bmOJ(@J)tl3tw<*y2vv8~cn~lJr+maIew$Iih^D4m
z?i_DFNi)NnV0@xYg5aCRLi}|va-Uq*k3Iql7v;DV>}+`440dF*s6tAUmW)EQrKgjW
zpRN90Stu78zWup?@^mO&ObIm|5ML?0LHqcfm7z`){28%`@{DF)UhsFWNpP_0=c0U<
zf-5MjLR&oaY(ISGhCgQYDa6@@ellVNk+K$|w4pA3$h08bGe@=9wPGI5kC8eQhu|V0
zb`s32W=D?q>tyNK-HVcwfid2!QHF9))@UraXXRG3<2vAW(llF<@zg$gGq`)YS8;y5
z^|F`oZ^`}wRV~q$KB)}M;6c<!QF>&dV2ZfMy2M6p0vWFpQBCeN6ZQ?$3E>ceXw^J}
z@xA}LorI(7XH{Dpah3Bs(d*;KalHrt!agr&Uoo>0Q;$YM9XZthq2A-$Yf!Qspc?b~
zDZFNjR@nTdB!RYtUm4>g@}dk|I~bZRD2o;CX6R7|ll1TXB<;#hW4WO#4F5xC^A6lZ
zi2e^v;D2C<|CcMk`M>ywtjw(J#KftGq!5(Amd;Omd@huK9^$34C~*jz50MVB`~j(i
z5^=P*#R7qvl;b9^n{}tOpP$gR6@}BVFL%mT3Dv6zB2TS-53Y(vX>wIhrmr)<x6ffE
zae$dFVQ*y=CTH11;=pg$j}|Y1Z_m9YpY9GF`eYU7{o{wF+(?S|*SA9(S3fu3MlCde
zuku)taoeC;i1Vj`o<X*+mLbD70r34Iy<v)7EX{r37~};VZU2+zWJgel*X!w^ktilt
z$a5~t<Lz*GA=lvJKiY{j0lu714l*AZjV6JzAhq(!MC8U5d(%g(@AsYrQAk7IDoww#
zCaOJfKmJ;SDTC=l$;YQgOzBGr2c*9M!!%aGP_MZtKBZx;v|rWtQJ(V0u+G}o-Q5Fn
z#oH5FX4fWqugwutBBIqpVs)4}a|k-Lg^$;0v~P|fJ;s#%a;auzX5-(;k-VhU#Ns@V
zxd}Rw^bGsY2JKYFA;}a>q{5*3sRs9{26`BWjAgD~Su*$l429ASj$Bz%o7r#xVSQ|N
z9FMN(xsxLS?%e{Fztwshi!<Vnj(35<ox03#8U$NSf~!b}0Z87qo}cD9LbTb?UYS>Z
zRFKI{yIbZ&JGHgTkSs7%5P%eeN}ZL%M5|Z7e~{3!_2HLB6a^GXyRM7yXExLOAnf|l
z7kJ2y!MVG$q9sXkjauD+$NFEO+xb@l+rz_>=-tP`qaY>C_yC$s%^rl4Sl$qvj!w5k
zF%&E-CdVz9e<2Ud{M(N7@}i}r2U0S0myN^0=zydFHLQz_#^>`~u#?N#9d+WYbbO~L
zM);M9>_nLMR0(iN7ut1<5Tn4zRAaA!4WG1;DXu;7x20aU^6QWAktZ%d-@J)e454sG
zm28AQ+YeX0r@<LeG?gXF+MhW>HybV2cv=9$t)NAoi8hoep;pIB+tM;sI@BRj39sTe
zc3MpjJu&A^ANyAB?p9u(Ik75FEBw3mzbnMO1P&O1ZQe^|%i7|^0o1|kFqp<aCrhPZ
zvxNhYnb)BXslm?L{ap+|5Vo0x#&n?6rFb=5`B4y~Y03@V#z|^v@E{7jeLXgOHK%v-
z1VI8Elp>ZdE#@up)>Q#7cAd))TJ2j>;<V<^Kji@q!raA0b;2?EeL?YIp<s>4kQT}e
zxVp)SDOnj++xC#K2HYSD<h}~Azqi_)B<q@06Brk&)7&O4Ikz|gwfi*i18Fj|yfz!Q
z+Lc|e$zA?mw;mYY#GGLx{cy$QBZe_hueE0_H+3a`QW*8!aqtZiEsPN8qAD335QsrV
zV66BYB$T+9F=NjoruZ9)uj7kO^Xs&3)@U9XL7z#sf;*Y#IbG>Xc~v=A=dl-bLcs-p
zrdKXXURJ~J+Ks3Ih$fCQt)E2^$bz+$tbD~195NI5WoQ>F@<uhVH|zyqyQq?xMq})%
z0Siz#H2EQO)MZyPRh#nF+#pJ{mA9&vd7#xs)0VrpMm8gkopmS5I4Zw^7W$x^Lpe2M
zsayAb7!7z^UiO!_D(QcD%|DSg{0GWapqEhRyjxS5(>|g=D80Q`0gAYCxk!>Yh3g=(
zWe@~0GbD-G>6Nna!etrKUqlvx_O5FYmN;2Tj_ph(xD0oO3=){5&k=2N@1X?xAVrw7
zyD|X-ID^~d@MIX~(Ssb}&{2MF5MkzVyT-IX*OC~J4o))NIsT3&m`hgJ@xFd_uA3<s
z-BLnB`y$yuk#_Fo2A5<B7fpzx(cr3|*)GShq1B?{As(d{48RleIcW;y*WWy(j;aVS
z*iSNia2zrcW&GLIA`0TYNUH2>6E?fd+q$iECLAm#ZcC(4cH|O%`Ca}D#-5K87cTb4
zh;a<0zTatMVxC?ubEfi>I6`kWzxa0ggr%IXi6R9E-l{12yf$OZmF*m^@BgwBgjOA6
z=F@1X6sDb_)F24${WC(HexcNGISE2^2|;%jm&NxSl>$RYSRyXQ*LLA7hcQe&Sak4-
zj>sM(m^mOv7U3Pk#y9cyzIrrRk!}I#+tg0g2>%^W_$iuPj|wI7Db}W1Z@&PUd$?(&
z5(^3>Zby~=5KitAlsk_ve>jF$=qAh^Q&IdAWR~@)P@c*@HoO>_O5-NW9##4edfU$w
zpZ<`V<!PyHkN{CXThC#NN=+!?YOFV^kya^9aJQ5{{$oJ=0R_`SqTCB2O=q4{6RBcO
zIsZR@Y3OM(y`ygTqWbZQKWjA?;vPMjB$}&0HTs^b)pBD>N_LVcffRDQuC}!u;XZ3;
zeiR8KB)$;J{;r6{)(9cG`hWj;1PK_@7X3^-U|iAP|A5uax|85D{b|z4Ft3;Q7kvAZ
zEX$IT)Wv@XxXBvF^wB+U+>{4!ACwVkr$DATlxMrKugFCg-gxv?!}87N?eQYE#X*XJ
z$OFTTRRInWKWb}zqy1%dxoGO+=Mydc4@y}=K4x2_L`KR6$A=R`*9>q$`qj*+d}8Zt
zu7T3vteEd<N$Jm8$cD%g@9tj2*7jas%|+TYZ{_o*B8)kKEo*GM{iFVXnyLtd(B)#-
z?U#zmo<)PY%wEHM@A7Y#$LH4$sXYpS*BafBtC%e)RJH}Yi_T+JiKcgrc`Y+~dX~`C
zJe}T4-^+$P>+xH*;B%(yzY^}n2CvKLOayPPK5rY-%{do7DIw`>oWD{W0io$p&|Y@z
zbCE}_;<qL6dz^~lraRX9NDiTrnNcBC4A+9*|CqEN;4feO|Bsn$n@Uy!ikbQ^dPLF6
ziUuY=k%9(>7>^GN%KHD0h>!HvoHs^rffd6)J@JW7jn8{Ad<T?nBe;qgIul|ChoGb+
zxEvA{#AZJ~FW#>hYap?9Np#%Sp)=#!RuB06cG?HVT>}z{roY@ApRVY#aZJgR$A{HP
z$rC~-GMHcF7_r7X$AwBW<QtmOrg2QrML$nouUsS_$um#RSa)nn0XETO(?sk_iFn_8
zvF)nJ4@$a{Uc--<D>_EqN@mG8G`yBwjon+$5s&-N3(Z=C9^co6;R|g04~(5|kB2QL
zdq195=dA87?)PWhKdBC)=h4P#m=C6Y&QI6wS@gS|MCegzbK_K8_mq1X#J0PR=~=m-
z2MEZ7`l#gTvPo!R0PD5;(}Gv#YqrgOvJi|>xVR+C6%r}xAn#rn&i>8|BGNu|#WHs|
zwfd5y3=gUuqEeW0{3LUM%DeLOCmXsf3YS|X91V`3n+17T&CKOAUe)hXG|4`-K3G*J
z-bZ}+umE-rSg|Zvp=11Ce8q{cUg#vyX2M8tgB0<dV<hhJfY>^j5r-Ti>;knfnpK~g
z+<5ll>=^S}iDb{+Jd0s1=Y|VMu~h>@?BIqDq|a~>Zylpl+!GAB@Ug>1T{aE-eu4(L
z1z-*3Xj5?m41!4=|B|NLjw<Iyw}G%2zwn&z^*5KrB!k?$UDc`GFOY)~k%X~=o}!+U
z4h)#Yp~jR3LhwI*pYSPtlKGZYjKMO7$4oQzvCkS3DxPW}`4b>Opd1Y%mTFPc9qs!P
zgsG3E^w*WgqsSDD;4#PwJo+|v4<X3%@<g<fS>2a}IBX=u!{m6yu?Q7HRHX;Wf~?tO
zNvm8VmB|~BW(`+Jo5Sc$NwQY*9ti%^I2-R=?Z+(uGStBhhlPc48%FD2Nk+c}21NT@
z6c{oR`~$huWyq5VL}>EW=l4GzxB<v`z8KFj8m4zu2VrtgVrP?!RVufE>JpX^rL_$!
zTS7kX98~54apzgm=&-ycU2)g#d9hILnOe=YfkHDK({kVaL>msn8m^@qrqW$ye(`BA
zFkuYfmwo%S7(%)uIMCS+bXh%+sd=OPpzqT8_d~!imAYRgh28b?sGx#>uBSbSvX$W*
z5+!LtzVq9K;lkE)w>#A!qv3OlVBj5M%OLjH0tcYyIf;F1HGkPar0ZcneY-S=U5<A6
za{RuZ@((8VQp6SgvUYgap_+35VK$2*)e+eQW`^<fEG4P5>!%viK201v>I{Er!p_Au
z0mek{rM*F)WMU}ov9=ee)fhrJR7g&^$Ds*P4z73^cj&W|mwC9H&5}L~rRk+3KgdnI
zW!F9)WY>P@<G}hu)1Aa?RhHuL1ks-52bk6gMn8<_>b!z2VB`@>z<ppSc9(+GB)Aa)
zqz2d?azQtHDho_Eqy*u9gUioixm<ASr_u_A7r8tIUSRszDgSPOHF>!wT!jxR1OdFn
zVU5xuZwpfYapfKCA!DvE;WfHXvmFMX?CEQs;%tI{4hTQT(td(u55`A`Qa{K1t<9&0
zHss(pG>BJ_@_wLXdGhONF$*%6+~75^d_*+2bzY=w>$g5e8!cOr)}oMU_wYDzqQX>)
zA|v>6f;e=O*!g#gb7#99Rlo}VPf+~bENdP%Xd(=R{lgJNof~$h=$?KZrN6Ck3vFs=
zTjU~CoBS(P)cfSOv?YkRNNa^y4<}02)>J<U0`v!q4T2m`L7!c?i@G4M`nemx-bJA}
z%;g8M6EkkL!uUekfN~1<D=3nd`=zcyz4T%RO014oWd4RZ+_ilYUl+ckF<3cw&1HDL
zA?OWZL|U|fxLlYYf0-)@VF;Xh&Gde`a&<0TQZ0rD1;nrD>&r?%#l6wRj_XTM5+*Fz
zi~$^(Wf?};R93Gq)Uuoww?h(Gz&+VyKub?4EU9a@H+RpKQxw7!utsdyEQ!DJH^X)c
zvVo%ywMw9_!I6c6*v9G&`$L0ElO41nsHSX__y?AQIVzK-%n4SH7fgLgZ5;&SY>w=7
z8r8$*9fdqXDmA~ajaoc88E!9O#O{!FV<aeL@XvTygQbh~ruW!dzk45`FmI0GV>}VM
zm4*~0A&&u*k#C$DZ`|U~08$Jx{vTO&Qua?Oj3$|%oW|O_-Zkr-6_YzCiV)8|4&uKe
z_!D3jOMF8-jef410(RRHjl3acJyJYc!L-^82u?>3aC)?NzupCPhv{K#N3~;vs2Z>Z
z<FSMhSBv}`sPZGZ^fd4R(ljg-h`QoEpZ1pjnESd+El~8%WJlxyDd-0r?%iKM`%)#;
z%5o0bRDTMN8A)AlM5?2s7G@N%M594~V8KMGaab|&NAePD1s?Q^@;64USEUk_Ca0ey
zHeDiWS4U>LoaH_w6YlB~;(>*7kV1wCSJp{mG|5?TA-}x({kS*+>_2L)Z-{cZ1ZE6F
zG1VPn+EUcRaktB+oGrlFhoqNtQpI+VmaoVh8Hbn=VvJGx$&6|OsE0UlVHJAC*_Q>w
zBN^yD8c{b#CO8gIE<(%aM#wJYqd0%`tBDHtUC_#y)3@cJ%(v*qJ~`!?V1dZVEb!l+
z%wN58V;Uzg-pp43JGRNb5s;Mwt~$H%Naat@>e(C+OyDKKF=`>z++{7l@ff^RYjW4?
zg(M26^|Q$2a~O5FN+wfOJYe9kRmrF%{JIUQ?Hg?4XR7xfI5~%04HJ3&6VyAZE$tCH
zAyBI}?d-e4&BMy&JDMaV2$?9YthlxU`>p&R<ytoY4dptZuLZf7<6O`V<PNpQdP`2p
z7tER3cvp?i;TRIR9OV|qf+8a%qf7j-neK`SYsUB@kn=%jz>YLPq|Y5CTNI!098@{m
zDfUN&pE}ldX1U@`BPo`!6R`_;DNzAKxLSq6PtsyBf$&~QaLLs+EHigxzSXV8Kwsu&
z{z_%X5>yrd;y=wI=j$i>U!0C&e?do6o$7y*1;k7zv`<He*=7fX7td9Pwu{e(KQ(-Z
z_v2}phGPDg(zG;!k4gi(j}+Mq#ep*q8{Cxt9tz4qXzXF#nbN#@wL1S}zKn4;?ddfn
zd=1Z~=;vM0P?mDoZO|{H!A;L2cu7pc|8On{Mch+G0K@?3{y!Gr%iYhQ93G4zotw>l
zBz4drR(cnY`7he&Wag*DAIsl=Z^xruofTqppsl7(L}nbP@I_}%m&?0JZkK5I5wRkz
zlWZI9oAyC?5eiDVi5VR7FbO#%00`rbceqXUAwfE?k^U{H!zndPFEk|s%z_iUXSN@n
z%EHFR0Ixq!RKKONIX*FO(`R|*Z&a)RzPa6zt&*r84-&^rgNH4pnE7{K28e%P8kgh|
zau08}@AZv&X^Z{g8_j3!5HFZa6J>`e5Kn)NM9P2|rAtqeAgP$p1i}gH(tu-bayz5L
zf^Qg`-txu?i@&*uRBoeIE29K0{Xt6ZL>E8E2Yl&@)-?}8-+Nfxv@LWM6DA25aXK&4
zR%vjnm1EHnIZ5#*SbkE27ETqK7G}xl2$Y1vN%4L1O_(FGimk$~*`TAnd2s4}5~au>
zVg(Ueh?Hk5BJHvV9z@RJp`&-@p08SlcgPdrjGYpYSSQM=f3H3H6b*B_<C;-WYD)07
z0+u<^R9LKOtKObt4x(3~@xN3eE=+ebTZIT76{!2t0#b08gK-@9&b6N4&Eu462nVK9
zC^Vn$uUOvkJL)#{S5QxHD$kE^UmFi({^?SG#jMaDPm!LL>6C2-GN9E~C0{h_%X1wT
z?nchn5*_P$Yhe9-S#UASrX+uPEbZrYfX#+?-MY`6=@qV2&n0Y>5roAyUT24*6*KLD
zaTV>s)0<(pZVudq)mMKI`8CVhhc$DglBb-9Vm^bYCorYiOM#i0r>J5)iJNNUe+)*k
zt@nIs`<;`@i`8oN=gJCLc+;D|)?|%3Br?^}8puoN7ADPh6k0v_lvA2iN~7+Kz~Q!{
zPO~F}Ghb7^M%K;z(T5!mc}ai>_aI+l{Fmt`ul7!SMl)2j-XfMaxQr@6l^labYdz+w
z(%&6(d|e8M<$Y}knINc%zvjzyk;H5w{bQ@X+Z$`SWEd<S6V3hmb`;s?{jy$cCiDuB
z+Y9T_ADT9-MMc*cGj&pN%hsP90P8;vemAe`3JAWg1S<(lS6jFK@xx-KUhSji7u%zM
z9Fx;8=)VzFAMGjSB+zB7tc&aKA~(O=Xn<63&dQ4EVgAl7I~zK@#?Ba}sitcAu8luF
zzO6P}e|*MZM<;8IHN$uy#Y~<k*L<#cpO%M74U0GEi8JK8)>2Ah4C~f-0fo}xz)}8h
zXq9D(J1#-}wiuqI5N?w|Mc2;P7x;sH7X<-T7&f;qRb<m%XIPl1><DEOAE`#FhsBP5
z<gW|C;=NSQ*Y+{tTYD$qmB5dYDZTSV-mkmjYe1Oq09_r)A8JH#thltp;38<Qo$_hG
z7wJ|{4VX7qF0m#E>Ti7oII*g5V#E{4R$Z}+BRLC2jqzuP$%4pxBU&8pOMc##+wDx2
zVJIAz9VRY*YfT*8_sd?qjlkL49W4vee@auWF}r~JnPOcXxK<;X7fpbU&Q-f1;rAeM
zG}4e~1dOTX2l4HAdtb{RW&VO-0m5<uA?oHh32X0B7MP}AQWOG#u*ZP)a0%=bEf-Cj
z{g0Ahz;2N1mp75xCGjZZ5iWv|!B%w^pV@eg#DWv%l?1dTE3H)HOr2tdXopW0oF%?<
zRf+65hkC+zv#ZY%x$Y~`;MChrvQX7$WMtLYr{2cBx~VUp0FS%A^@MA6zpi|*JRiIw
zi<H{xK4LAN4iPB;B*OoLulI%T4>g}eaZ1XpWD73hs4ET!S@+`fE-|i;SDmz&Qd8o1
z;^wt{;`j^T-LC&gZ_uAXjo@J2bEqGy?f*)h^2Tf}+$KfZ63?^hIpq!uo+<=Kp_lTy
z$HPV;m@>9?_src{%&hW)<8tRBJZwQx4F<*c7&Jln@J^$$-8rc#{}y{~t@x4h3O7U&
zbZlCJqS+EY!{yN-koF7a_N`aU;gUYJ7YvLFoRj_k>)ulXQ+nFY8)K+`E49CJz|`eT
zuLsMEChqEw7$`cey;YMhufgd>(NxgNkBokP3+_yU5XX>!$TVd`!;^E{xIF)N=c>41
z>c&IXc%$(3wRbpUKRH>V!NT$Gz>-L-o-%`Q)HW?hZ{AD(Ey%$?-uQTy<(#90RdZvn
zcrr=;>KU&OU}s*PWwBO!+#9!Ro#YNCH2w=UjsFWZ`M!M3*aunh2Rmn2S@s100e!8o
zB;%E>_S;>4&u_Uz+dbUy<OV(5-med9GdG0Mi7P}3enR;#Xz6nq%3u}ZlhgJJey`D!
zSTC3FxH9b=jWd2nQ*t;Nc#)|qjn7m<*>NSOa?fVKicU#XWZ!z{66Xe1CB^C=tcKXO
z2GiyZsC;T$pRG7G75#A+Y>g%&khcOI=9%jV`5*+0bhKjgI3Wt1(BW@5_)I<tnTmc}
znX6ig;wLbfB?LYib*=w$olw)u7p?3zX?y)Rf0rwD4Y%9Tqve@)#9FB+(+n3*KoV_%
zjggQ5p=9zZ6%vu0N1<WgaC~9&zpFHCvF7j$EF*iHNBk(Vj2qRQcCbU|lPm+FRdpsN
zNy&{6B`1%g)gwE<I46sxIY!-BGV!K2Xd`T(E$db`SP{X~n@qZzO^OF3Xwxh&_%7IN
zRQfj}637P_6{Blx9}5&EOEj*7aj6`!$>tmY=-Iq$L!i~ABKR?rB7`e4bPDZi%F2^C
zDxoMv*8^J~lXP|=>qGGTP_E9As+7ic`mXxl=kej>JTzas|I*)<Ie~OHEO#O__uJ00
zK<h7<@1EHAR&@-%;40FqxsOc2x&EW?%)p&dX?DH67bHKSt^S9fZO@c1&rZ#*OyYpb
z>#Gy0;EP8@>vMf|aI*DZC~^)O%d}^LHHvT=n;MUavIp^ar{W){PqFo!pSQEK%$$TA
zEjfl6yJ^SeE#yQA^lxq$lPvp>q;^tW&^)|hqD#6CxF%s}-VpgOZAwnE)CUJj!vkoW
zDfdYl@s|(kJ=0_u=`vFWT`wtc?`FVL6J17`{)K&iGifJi-I)O)Zd?+3(obp)+2iK1
z{{wqKgugiRCO_u_yp=)rEMH!3uMkJHOjZ}+nuW{xZvE+$(<G*54j)CSF=r|jm6x9N
z8N<d2JrM;QH?j0nFhZ9#<wMr}x{PuM#R0A@kPVm~D$E%4r|QD2SBuu9G(-?()JM)|
ze~cx63YP;L%^;$5HHL2GiVmlWrHsJ0v_;00L!3f#qivhhb`-2>L51|N3%c448dd;J
zV%+N){+dy*Z>)+v5}RsTS(v=c*4unjWXl6C2XN{*L8K6<X$U)tSst~Xd4yFW;YuV2
zfdniD_Zs*?7(TSuTtaRD7GQT{SX1-ee}|R}Q5q_ghEFmuu2P9?E}#ugs_ouJEX)Z=
zn-(_gDy~ZBY}8c%^YuhQgs;>OdrC-p<AOjXU(Qit4>Zt0D}~%<>+B}qu8Z^P;U@r>
zgaX6kDgfkgu?kYGFJ}indH3C;z7y+p2?FI>>(uY=BRWcK8dT(n<+BUd+<FXqe<QuX
z>akueKP;=p-23N`S4jE98E~}=>~pGt*-Pht{pnPyB)i^a+uS`%Bp0jo%_%d<?mBzs
zBLiuFV^y{$-!9!M_brMTK$Gm;z1kL^-0eJu1rd!!4N(3NcP3LKf|uF#Ie74$f<7?`
zRK>*@u^R2270Vb)$Xu>9)uzG@f0N19=YSqjoI)*VNm}BRG627WRyUEliIg=-31_}r
zXNv-KQ4np*u1HxlW#R2@sGW-DlF&dA$=+?k{Q!Vi6aXmzAZGo3Dy9b_5V#{SCWsC%
z6;F$$6)lYnL+wDe7Cv=0f>5*+qp7BJEP^7fDCB}^{EviCNmHR&hyQKFf0|$`go<_)
zB_b{Zm8K~}ET3tFZt#ATJ<u+=Oq8LM(Eb|@@l@+E{;lgW9fy6Zy}~B3uWf4!RNv6Z
zl->a)8gZC;f9A5n9sQJu!qiA4Mnz>KC3aMSn66MOGKaxIYe*L|<zi456)oT)Ui)yY
zD;KodPuAV;6$AISf{X`Uf35{uqV>6XP}AW)ayAh<SPfm02*Ab$OYF*iQH>TlaF7B$
zsVO=KHnN(Iz(ED<8P$0!gaN@D^T-g^QHBpprl*ZAR5Zv>bdqJkvl$x<5-1=D?MNB*
zGUtZuXn_uag6L^7Oo|k2iU=;wjfJ^T<%}9^qf1I+o*`Acm3qJ?e=OG{X^nB68mW(>
zshU>Irn}h2xbqX&IKg))tFaBBS#}-TE*HDy`PO%R`?4XV8Qn%aU+IV|#P_Ja5&4Ms
zL0;yQAN%xls?C>Zy0v%JI?3S%NR$d@H5905%IVOiR-}+8d1Y-s#pE(teF?$#^=<7}
z(^{TC`tgRppn^~;f5x!`>UMu5z0N}o5~d<n*Z0fSP2o)uH#?@-Ij{gFBWU};;>BW7
z>`x?pLlMAwwO$m<3c%M@R6i8@nyP8szY?lD-!X?;-B1r6D~$%MhbW)jpH;YVxz28{
zHtw}bt}^!lN-GUq@9%7{@~~_J^dDYT3_pvhn=rtc$;U_Yf6x<R073q^y;%UBuY%Ug
zrv;@Kn{ZvMb|0_HO476FZq`c&6gjUNQxcBJ9;--2L|c)HNGQ^kr(T!t?Uj4yG+9=v
z{!6Rd(v~*Gwz^gA|F_g9392m8JUyKYAr85#F|a>A)nDgDS-h{$^V{vd-BPN#d+pgg
zasyE_fS8nPfBV?I;u<CG(#fl7*~Mq2&A1!2_xbxpc_q)BbJA)Z^Q{NpgV^k@w-Ada
zmnG@-Jl4MGD_JD@@4G5^Y**#=sx;yiUak9P+&`y4ARx$c+<Lq4&w6ueMY3Bi;Gs)*
zCb6xuC1|eJ`Az!(<J>nqcAHqi;@ra8(k<Rzj2)m|f5f`SOxIYZvaWN)JUGHOn8R+h
zEAOw$zSA#}2ceV{`{{zr$7~&%$h{7XRds~_?OCnZWxuUF7cL!WFQ>NVxb5q~!G^De
zL}EoWF*Ur1RukNxcuhW+eiKD74>~rCY@>kT$cQN7kSJ45c#ptp77e*d^)QJW@e}?e
zR;7|Ze*~4hiT25*96g26ZbX4qO~6>VPC1g?ys^p!0ZtAfaOTd47;T4_R|SGDhae%i
z6jgL_;p`9q>V%RX){AOnv?(QL&B|vUJol=&yvp6|sSArPTLN*o=;2ds6(ft~rdX7r
zb5Vt67o&?$r&1<ayFc8<X5~{`;rdm6xz6(le}~4OXFP&KA8zrvg8_cMZ(En>C0`ez
zA>QN@oQ0>&U438S>O8$nBinD05}AXAMAUGQv8V}1*NWAktlMn>J=g_^^p{{bAU2aM
zbYX_dLXjFf)a`^8QsnoU1d=yur0X?u5ae1Ds@Yt+>+357%8t5tY-)+SlY4;n>d2i(
zf2st;5U9yHJg=Bvc?<Wu%bt~X8Enem<1s@t<&dd61tj&{kX5ju;^MwoUWNi;v%20j
z{A?g&zu#tSm>4R~<a4pTinSUnViO;LlQyM%I2S-SqNeaXq~+(KqIw<)WLVDX<<N|v
zCdu4zmg91<4=o-a0QCTWDq)iMyN{b~f3e*;4CPjqNOBb%#ke+x>K+&sm&LLISXFRJ
z<H5<RT-NYOC1o*JmSh*9L<{K5IEM{KBl&XCIzRbzsyNETB6G#aWIWXb8n7W}OMn$(
zpd-WKCJb?z8+ZDnhFs6UbY;i$nh&f=0bucgxguX;bGVh@Lp@u>QpS!jQ1zgRe?yp&
zq@s!OS`untFY5vV8#u@3R;2PM3I!q8DQ_wCK6>tCSzDiw!X`1G!zhqrLv3}}vtv5$
z7Y!q(BLpnWHQ%2uX-#U1>4=Ewv@#A5hBVDxiuA06rl~P}3iD8}l46MaidKXB%h*tJ
zBLFrGwzcJcB#%rRjNW6}Hr(aJe>PQwxM#GjkGn6|Wd-QkqS7~YThZ=gDCYfinlgz)
zL$0V&Hk6jQB5hQi2lsX#5a&{o<cH<;efS_-EMktWWpi-iJO-rg{uJFuP7n))cF9m$
z@z34hc6%P+?slDTHu2#(vOfvWBihGCbL*js8ek4<=Z!VlCLX;QuQ%#Ne~gSfk|os+
zMRK@uNM5#c_&<ufGI{glcD+JwxY_g}iBJfQ!VlX^#m6ul4-l@Jbh(KHG^ybu9JPh}
zA&eL~qp^Hw8j4FGPzZ`z-cN+K4>;Nyl<+z?j%L^dVC4?!t5G_HH5EH5w7{65iW?h2
zb8yZ~MZW{86Ruz8&U22Se>wr?m^rrUcw2QvY*qy&fig|aH7evzfy^fAZrth+!+o$n
zis}?e-7ry9b-JDToa*LogsJ3h|HGcnX%}LNJI^p(4R`wWNH7ww=aP8R0Z!*`=%wGW
z2kH|Q>f1aL_Bm}apS$G{>_g<#uq8Lerk@D=DpIJX<lro;@`a!qf1aJ#5c;aW4LFP(
zk1@_a5q(x2#^;e1BcL1QWrtC>JB+kn7|omG-QTuJXh)lb>QU3`rrWnbW>!cq^f2t>
zHg$GO-4Hh&JgbCf42@LmDY=HM__~G?>uUQkKehi+>7m~{8SjRzI`#GLI$!^>{Jqmn
zzP(!cnsgC@(uE(Gf5aya_to&@)$0Qo%N=vh5g3hTU($)SKdm6u%<@RP_A17M7RT-i
ze?>RzHqfx#w_F|kr$ct_aHXFLI0(^@Bn2WlFeHM!YALX#9uZPaYl?=`sX@InhhpW(
z7)m)e)mU`2@E`s=fs1M|cyp6oU&qEk;LB1Bm=q8<B(?5WX`<S-zS|*fz_Owqjbhh<
zkS}Ul&Wp^L7qO>$k!nV-=@#+@(mwAD*Z7|XMcBdq$hv&Hidn47vi94VZ1bSnwe{hO
ze%2E;ZfSOuv=$*;{13iqa+C^XZe(+Ga%Ev{3T19&Z(?c+IX9PJ<O3A9jobnQ8v;2w
zx0Ck*bwdF$w+TA~Uq1memw@R76}NtR1Dq!%H6Sn`Z(?c+JUj|7Ol59obZ9XkGBGwb
z3NK7$ZfA68G9WQEG?!sM1Q!H0H!(Pq!A>WCjrIjlUER_JisJ4TAjn38ySuvthv2f&
z4I6iNcbDK!u;36hNP-0o?(V^zOTHt?`QNL$x2S?Ox_k8O(X)FksL0-{F^ZajO@LBh
zJ7-2#CKf(`xT2ygD+_>yg`J6og$;>{O5MsC1pJR3iAodb=wt=9<NGT@+!1K({A!bb
zFm`?oR0P`r<Xk`iR(1d@7auD(9}5eBjfI8xKY?IJK7fR=tCbl*kqICNwgWmLQHg`?
zJshnpES+D^`OhPO#*`Mo%FD~m@DCjzY72C<GBvgXC>lFk0&QPUG&KeR)WD`zKxdEt
zNkJoE>FjLJ$IR^J=Eh`f>%;_hv=E|yWdOKYIa>l$flfe2SD+c-w`72lu`Tf5(wLB_
z0P2=jPXBVKfz6%Wj2(f1R|Ck(6lmx4N^!9>13Cg;PY0;UDgc!2fp-52R`^!{1K{7y
z0kAT${x{vf*}oH6+5JN{HZ=v?+8f(>SlL+s%&kB`fU=YVle4=s1HjnM?02AlF~|x0
z$~Sg3wgMTOyaxPJx-mdXR0UxCs_@_XoJ<|9?46yMoUA~<H8THB^V()fJ2P>xtu4^b
z*$L@)eG*oVK-1U0docg|a&7FuZgyV(LFQI=X6C<Tn7P<9YuH&ixBz7({vGpbLi%H~
z06GIWS$MeFc{l+;2LRCB)ROss_W|l2_P~FftiR2#8hpI$!S(?2R~bMbD|6uMA0#g)
zV^<)++0g~)<Mp@We-RQZE5OXk)EQs`w6L;6`jh?D3^e~2e!YK3D|dh{%j@{D0$6_k
z{P#)!b;8WRb|8;G;s0DQvxK~srnn;gza{_IDJBMX2Y4~EvjG^{I9ULHtSlTn0PfcZ
zpa0GC-q`Bjb^OJZwKE3;ekc1~?`xy}Q?u*8hk)ka8$t{C-(*VQ*U<$6X#PyP9t$Un
z>FY1n|IhRO59R;gnE%f5|2paaw<0MQ5a=I2&A$TvfBeR_Rv?dmN4$=%i}ULmD1u*?
z!S4TtY61VXyNW<FD;L{;|Lc`?Hhx_PQ9Fy*k!ED&U}E9;m)*)q%E}#R_TI|b)bd|r
z^Dn!`?}Y<d*#X~!ovePpVqRG+EdR&%x@D#|udflO*V+7+%h>64<(&Vy$ln<Fx>WyL
zhoqe;*zEWAv2k(%j2#_~J&;~6{}pipyjWk?)C}nU&vXNrne4!S&aV`}t7ad7IoJ{D
z_eFDY0+>aAoBoBk0L)^45I2BX{14)J9lie|ZWaKu)E~qOV3z)aUb86tLA(HF<^Lj{
zSKj+S=#{7P2eAQ|RsW#ZESmpCysxzw{};Wk7PB$P-tv!y<CXiW9_;qd7&?PreIWBc
z?AO{&{;*$TO@PjSf5^PAC7S*hasEcHFP*=Rd%Y-Tvp<mI6#+rce+Rr41pEuWo?!kL
zWCt)?{DHrb@!$EmUc)VZe^6d$@ek?s6wANh>qS}p1z)>k{TF;~kIi53RWInjknOcN
zkg=_a*<UBV3IhF}vp<wq)wX{quNB$4{MGN*c)P#gtK0s6Ps3hMvwz)i@Shg3y;f`g
zSGm76JNyM-wf!ZP^)>phQdnQLIsbvL*<arpe|MYpRqfx!y+*kHb-S;0*MGhef7xE^
zcmE5%cEsZ^_$tTqANW7JW$NPS__}=mycAy-??3pT&m0iw4m3rYp9P!p2V2(%cih&B
zzI9{V9ut6nJx#yWW@8*HGC*+dmz*?QPgKjvUXZVln*YiwWnkT<B<67YapmWQ*Vbp!
z1`m#FMpCIg3sRH#*_Ug`=_IckBJx@E7KnVUR5231QpbLX_ry^c-H5_w7X4~e=-%(@
z`{t6|sBy}qxaC4Rlsda>%d!>lh<G)RHdLKkO@`Eew>dBI-{o%D#szIg>qVp~Ws=Ja
zblxE)y47H;4SpY5!u(3y6BQum8n}H%8S0EF$v;FS!2w^Rxm1Amm|N<4n2F_OB8@F_
zXx3l3N}GCHuXJv?b$+N%Mw8slZE2Kj9?g2>c}I+Czl0-}?wD7&6KS^iF^m+tc~B_n
z#!0h(FT+ZvcjeOtv5j0<h`h(bbl=3<ql<i+tnT<gFb#uZqTqAY){##m)t4Ao^H8X^
zceSaQTaxs6*|Y~f=0ODml%SlYYnqU0EjC@AbjuEPp^_!u;5L74Om=ouSF7}D4K(J)
z-9h+boog>oj^~1l&Q3Av1&5j_yBMr!&$Z8gOWv79`S+)+%-<SJGwPznJ>6{Auf1#B
z*Yy<!ZNbGppFBHkIgi(VV#Y>;`2eIJ%MZFDgJbZS+9Jq5EpC1dzapuEiZ_EOQ_8En
zzYM?|9RPPgup_ya1w`K;dOjUOWdf9t>>E5`E8gSsYfg4qa19ppBSQ(zGrar~YD-gp
z_Lt+Z6=fNDQe|(NZKcB*^6I27z-!yW;>BDKv2xiSS4`eg7D2c4VZ>gfiA4>>Q5g!_
zPmGK15M8@$&5fd+s(U+qjM7mi7=XaUTfUopc*$<@mhd855RFu~(~$JV<OOVqdnQJt
zS+sgT5I79qbgo5CdQ1Sd)s&OfyJmcUz7PH&<)oZI8=PE3b!x_T-s%>u)c$EoM(9ey
z=jse$F(;v4Ck3tJxS@{K`a^Y)MHw1g7pqBUYqng4vA0pDWlX7wA8n7DPSB~TE;WmF
z@>#t$1h>bn1rm0;C4pLVNC7phpAVM(Gvnle`K$rJ_+i!%ssAmA!&7trV$V*0^<u4y
z*f0htQuCP(%F{bFAw|oIshM|#Hg+&0ODt3^cGZb}JTA^AkHH|?Br)^MbGQ}37<o8^
z!%z%v^8gzbYw2NN?4I?MeqsT03KIQDtFfN#yFEBt;vu^-0=m;(=)3t(na}sSr26WT
z*FDymszZ^!%=8b)TU&SsfXsA%jAandmZ$boqJ8~kZdQ&AndZ$>fLRk+lRv*1M?s-_
zG5S0wAH(LoD-MOJd>q}<EI+;HI4-<)bPbj#stw>xk;>GnTfdO8!+;6bHfxORee0M!
z26c!q@W;$ef?)W8d25rvnYH|5>=dO<3+Q@<%J9;bQXeCOca!mJP~P@`8yjPVVL!s9
zyL9#O_pDw&0<Z~j?D8UFXFf_Tc$uhw8R;;G3*9)*`{Wg&FnLHF-rbG#T|0+&^LxqK
z{mn_^s*rF1_QF<!dfwa+_(at$b84LrDU2iw*m{b@e2y5=wnt3VgOBI&aNL6C6Py?3
zytANP5Y$G_?SJmz9K2?Ke(%$bwKI`STN}y)qoz8go#OEZOCZ~+fz3Ka*`Q-Rs11Xv
z8zoL7r!8d7OK3WVIj^dwT-+ACy3I01Rppa!zxc*%*UJ)*Lnsm}65hZ~qU1~jsB&qB
z_7(cT*vd?2!eC9Lt5F!i9>t2CpQt`StiM&182Io&GI)7~0zE;0{z=|+f5#9B=~C$N
z+oL*oLa>OA2)pIm@V!To|2%~~HXLP!#u$-tiGRI+4yOv+2X;REoaVPf0y@$YUaYq-
zrkb(@wa{ENhK`Elw-L@EX8!&`%N0t8p=|o5R>tes92YNwr^KU<8SSnfi#3)8bUiZi
z^L5^OmvcH1ZrF`~go=lS><n~`Un5;PeV8hWc}w2Z=8|(6cQjz40d@8>ed3|H%GrG6
zgIG=sHEZ$4+N0qYN0>{wx_yTuSk7(462k|cK_^0Pi7VO%0vj?qF|`9Q?ygv0uzmcu
zq!=l)$g@mv$Y>fpZ6s7wO`Q2Z52Ec`7qxuNu|eKaBDm&%_%sE_ahGwq`g!TaT9hu!
z$YL@~rJ}ALk)~vqe>k941yzGISlr%ZZ&ZZ;woe>_7r0L?rArfqRPY#b7k^hGJcb|R
z2oZUl-qB`wSsen8IcctpptbS?YO^f2%;k<{`6eO8hB>jCx`y)#<=bT0UE|CgVn7|^
zs)CN@hYFK_BM$A4x+5$uBi49AlG8Tz{`F+q{oM-jolUp-g9#dGwbxmj0L3uSy}At1
zklp07N7h%M#=yYKqf>||%u;qFIE0;a%v+xnP@|u*we!}qHDFn(nmUCrS$al;RirVL
ziJ2FQe{ez;@?c!bGnula(_dqbSsn@+^wXTn-C-?%j~LMdsou?}E>K2>`7<5W{h~>V
zO;XLHPMrtX{YR5^^+}q0VZGXybZ9+~Mq0Z!!fhWl_X6db2uSYW=t+m(+8BrA>Ed}V
zjhLs``D3O1G?%4Y)-@*(gi^%9W1pg>>iAV&jgjO~QQf3W1KXv?_<<~%faK$$TpyAQ
zEs>*t%5{7ru?pvPp`SXwiGmNa&={u;))D@Vpo&|8@-sIc=VLg<TfUT^3<Vm7cna@@
z6B-A<zflse-ceJ$p0PTeL0u3^LBkvvzX{()+5W{&_tTm}t1n05fM+j?@_fqs{3BVj
zROIUSk;s;3!u<t>Bz{9bBr}y%Ia$i4w$wg<ogtbzd^}rKhdu0@LOEUhL|^k+3}{}4
z)Jm?;8*dC*?+d4V-2lk#hvh_S46wqial%0e$QQGs)BUR+Aez8U1<2NM=k`2O=u?e&
ztdpZX#BPF0TaigRyoY#o9Nzdv$yTUhEoBSFh1A)eX!Kf{efu4JG-DY!5^@AR&!VS)
zUJT~RDUx7GYfV_M9M*^n){!9fx)e=?r%6r^EqQNG|H+HZv@`F8CTI8}YcaF^5KX~q
z&w2KRZuMC?-;N#K`p(AZ8Fr&5*Su$YJI5dm6h%#~imYp<U2Gjj=e>;d{n}6UY@RtY
zzY>CrA;ORZ)VQ2k8$n-}joM8zcOoHwa@!ze5Ai054QX>eWL!)e0x=}f)SOX^HB32=
zM#a}fq5{GFoEU@d3KFATqUn)Meoy^MCB#2e5daEN$Jyos?mKJ}G^v3jc6s#+v)PMQ
zOEDGW6XnrPsD1MtF+m&mOpYrEwa_FNlDg%L&{a>(M^|WjL1h7+UsAW@9IIh}(GS)p
zDT~D_kQJbqBjb1ZTEy_K0JAGUsr{wjew-X*b>U*scQOh<O1w<*&TLDfsl(&QT`i^A
zKNG8eV#KuRXm9;EkZM!Be)-TYPf~3gwJfq?SS0#x=V$kawyAC`1O`e~AfoNGgf8@_
znC=*R-{G_Bvj}83?WH8qCmvgWQP26S-E0`MP9=Wwtqfm$xQWEFPW#o4>onXJ0&(dQ
zH2)-}AGx)$Ust{P0rK!CTo~P=t2fhwMn+qm)_ly!P;VeUe2(*fdDbYQqPypMt2cMi
zB(}4jw2&b1{b2ijG^IVX^(X)Cfql0==MZ|UvK6c9BDsp`kIj$MfG-+<#r?x)PJ23S
zIo2UQ1xR|m&NAW$@TcGJNHUm_B-Xb9?cWi-tbkuPQ8J*b1oCU%b{>pBdG|7TrJ2@-
zfo@r13&Uwj@fQ5V5z^^TMu}R8=0CJN+fxFle_<GxqBl@VRwPQv#Mna6uD)3*Vu!7A
zURB+;$^uccP`TTXJ&9+3@cHxZ?;4IVw)@!lDolv%9#{3E4oeGuHK??lJD|0x$!fJi
z<T05_xD|0ScysG6{lb(GihzEIuY41l`624Wx@J=fM}4W|2Py-l@o5mD>SFD^lX-GO
zVbPqPt-q-aE4Yq+#}6TFWM>t|zen;Q%;YqRLA=`GqK`WCNgMlrP_{5@U^*Sf@r&MK
zQ*Yq6myHKiAlS$?alOsa?2Wzf(fD+AO}6=r_!ur+UHNRQ7VNcs==6mRTtU#-kZ2w$
z2F<*_;ugVAOmsvHoa?1{gMd#HGs-D-pylx&9)d)dWd@#{lF<PKo|Mml!=}e8EW<Wx
zk@j(4M9-isOC6nmkVC$N8^OwrCOz9kb+nF1OIl7-?+N1ug#Ze%*Q(zdrQ~di@J5lP
zgY`rdl8n{U^i`dakI+54YTgmj_1tLihcZe|5N?Mgf!ozhHkP|Mw`!WZ9>1_9cM4S=
z$-6tS_Z6>wGjuK`{*<*J|HFGi>nBw>OW}y%j%0#JO<OX5(<z(5n&anUzFZn&8KElR
z-opEl<<HanH8*pEKl6iqY_+oY8Gkh@u8WR&IvF{c_{4vVo`33dY7xOPOmgaAhD!Um
zDHYxojINw0*;|<gI*D4b)RQ(cfxI>*;VH^&rleUpA2QHj$F6b6Y?!_}-MkQoC9iyO
z?TTu-vVO*YgoqJN&%Iw77A2l)-r-~_bK>jNAAHL%!&V*grCu1+)lhGWgSGVx@xJ)x
zk_?DYxOl+m%o;n#OvpT#U?LEjlC<<>^T53AwF<XCkqpin%fk+i8y$e&JSygqroxP{
zAM5ybIMA&4i*G9B-tMWF(p1g=@GU1<MdHUcmXyeUjRlbqveYKuEeXUa3LbtGzx?xt
zmkTEt;#`A+T0sl(vx0<%fMwyky~CfL@cc1``biy*zCd$;Oj1n*v-2Zz-^Cu6csaMU
zMQm&O-M6=V=yzg*yp&h)zXlKSDYNLBxe~7Khb$e@ugHQBNr6@Td&6k{lUn^uWoEuN
z($6e^lIiPXh!909BCK0Y#WC(ywUL??4k!sDEj5+NpD<?acP)yPAl*FlS7-IImz>xf
zY)_trKQhe~%QxL$^Lt%gskd?jVuW_*_QsVe6`W3Etig5K9IkyeTXXM`wUiVb3@QyT
z)=$)T1gIx=`=GX+$Ob+fXR$34R8yc9hrwijJRkJyBG#rM%_N$-JbAQgs0P@qLC3%T
zN7DE`;%((<Kv!t6cZc@-={(IZ{WSZYD-#E{Uanta`;?sNaz}n;nqojmWYmoiCL$a1
zJKIdJFlOZ(a1c|KmNvmkmEE0Y5TM*HAJ-E?LW?Tr(o}~!eKW74qFH*dACp*=A!nn1
zhD~R*k3^O~^{tIC*}P;Y6LgWhP}xsTL!dd75a9o8UHkQW^Zn|)?Did-6Ap1f)9Qn0
zgGH!x(x{T!V5I2)+w^1GPe&}K(B)0;8Sz*Hak0GhsJ&Vo!DYwz38U0=oNSQ8CmJ^W
z<*p1R;M*Mey=0cp#7DxVllH8sH@}d74Pw&I(Qt4vjo$mJy^spZFTV&&-tEZ0&B~(w
zOn(tk=%`1@hDfRVGn(0b)}Fl+;&4MpBfrWa2)2<9$|%nfP<|td{3%I;XJD`&98YKO
zghF(ODp`CDvMDtYu~VVH7~xk<h_?Hf7{TT-9$JGJJm2I)(!M9ZKPRuL9z;=p$wRmv
z{V~N}lCRV4d(OuRJV{e5<fPobsy;#4tNn;lxk00|Z^_!Us_v&NiTm-;U)>QoCzuv2
z%P0`qBxDE<a_3owpiCQmds^}2icvO0TTTOt`5a*I28Jv><d++srT7JOUUGkgJo@%|
zpI0`oB2HssU#c@Zc0HAl)|`reel<Dh7%Xgf*aB5ifjlo+GL3zmc9SIDiz{)+>oqN(
z?+8m${8F`>yh$NHSht~A&b>?&QOmpcmP4j}xs=g^c?*Z*!;n1bsv#^PK<hu8da7TP
z^;C3{(teg$wXw1<{bLZbCkYm!Ia8f-Pge1I-6IMjlLwE3S&`Vgwz-RcB3ICei*NuI
z3O2zR6?=@w<~xa1!5*A|$z4izZYw0xW-fj>Jqf=cY8H(2qMx594+giIqdj$KJ!OQ=
z)z+xUCPHILdX%xEe|T@|8yt%7^+4~3^h=YP4U!CG6laAno{2h^wC~~G<5LHn$|SU_
z4nMXrq*9y_Q<Za}3I*MN>x<j^VWSpM=SmEB`UPK-FrMhsY9^I=w?jpJM)33Xkk>s7
z&=~~X4WoN1HDKH0x>xhLlo7(L#TGVsghPabcef>A+hZUSh;(BwJtUInyWnlLN(?Cy
zO`?onQoY@1F=dU`&_DHA85?^W4>)~cWRlBKw<l*G5*4A|@euica*Vez703(+7XsCt
z3TD2JbDkhXc1KRRxS}7yqvLKml^Hj@RS~$vXLWT__HPYRhy1)~GsBr?rtNf}Did25
zWM-pf&%N#7p*krrNV4vZEO^P7?HUgAC_RqjQ>)W@;%S;OeOWWkNNWZ4%T{xCm8MD|
zGj&tTBB~tn*>OyNkhu=Mi<(tR-A7XYR|k9kYN;9(5w&8AM@*rPcu_K<$=zm4Nen%r
zs2i?)A=1qk0MVy}Y{WuIt}SAamSdOz9LMvm;&($ref97R-*@S*HN+3XDjrDIYau^A
z7Of}y^&qEvGuE0aV88@lHmJj3=AL-^4q;+KWxu>txF-yM<(@A7Bu)RJdpK7tx^6YH
z>p-vtfsT44K%Kji$JZ|`o+5p6ZJ-O3(#u1N+eBL5|E0xJ?xDG)Cy%Ir#yaN3WSb68
z(AzosEraP~5(`#83#j?DwqevsK(oyaqH2(JGWjN-l#Vn`iXiAbjj^n6@$(&~pC_0z
zXsCFp^0Qfg6*PvVU(&;O>OP#nIk<t+qFX<ORwiMVhGoW?%>^|haTJI^ZU>-xW)WVg
zfJrg3y}fgN^U7qcv$~eDQ7F;m83&WHJEeP~`!43M*jw!ug1o9>3m$oC9K#cq&tw6!
z;7iXEt)R1!VJp5tIIRx)bC@*w&mCQlv+6KzyX8)Q4q@t5otA-Ijtd9p3Q5#_S~`(m
zJ2Dagn-&#CjS6N$(Gg)#^6*)xA`k2{dM9d1d_4Juc<(G=_Dfa~G=x`Zx29E1s3sm3
zz|qbA>3c$vT&SC02YqSN5tS2>D$578-8e^?$%ogyZ8FMefCQAx_$zXiozloHYe^)7
zS3MtpiC7e`z!aAD6YBd^U(dH88CCOWgo^3L?hz-;j)vGc!!0}ZPTRa?nK)f~j8xti
z-pmHl8vQCyQ&Aag+NXJhzu`#Y#83HbP#Uxn9EhX1S_2LzM&OjDGZG$El~OE2UF-9I
zo*A*&j6JaLHeXnUvV(qx=;Rz=MK`M|YE3wQmj8N)rK^DC(c*yEAlBVP*(dUjApASm
zKAG0x8q!$&y(DhafNbk2*Db??ta=Y+Sj_X7N7j7UNfM+?s=Za~&Won0<wt#d5cT3}
zzEs~bUu!Rha?w5|#ZV*ynFL=ML=+}O2o)_9JdQE`W|pFR($ml&xuHVZy)aR)85Z4t
zJzv-?%PE^aw>!;I8;3n|^?RNUIwB?*S5D%OPQxYwSFxY<6;wi5PU&u&<d0K+(l?6;
z0ht&Vz!g(*d(Ywo)dc7;srdu`pzj!`0~30_1giA7l&*c?REgq@1&h#CglCU{yMw$v
zW9&t5yWAvNA=cFVT9WcYc*8qyOV=oW3C?<Q-1p8D@6JQFJ6j`|Af*c=PY~4P#<hl1
zMk)xEP(@)rY)m+Y+-+=<eFGo2;2jl_=LTs%Nlo@K-k#Iu!B86Lpsm+=Tg3rX%LhbZ
zI9~)Yl`RfN#qErFJn5>~#(~dVMN9Dd(}5(}_7|qqDbbL!a(04Wm<!}RaVK7X#!Qe#
z8rWyw1&Ta+X?|Cwwg96w%Nkdt^DjPaP4vxu+ug8}?KE76&&=pSMj7=+p>#J7C?M?>
z`O-MqnO}21Z$^A6eK>o??T&1%am`bMqAEVsC0rz$;)kfs+Z*$^+)07(r9DXHb;|mt
zetI``&(`WiYazw`MA2*3?<+!oh<otom}bUP&5)rCw>fskb`|2$?<TFdRAFG<>>QJc
zse19B;57my#=}%?S1G59U_&5ey`|Pq+y3bp`@U3pg@)5hx$h%c;x1yG6dClSQ$(PV
z1E~M@VXq;GXU*=xvG%-+Hx`nYFMVpcl}k+q;KKK#5ix10;TES<u8P@zL_R;iv?Xj|
z{k@^&C+>q`w_+Lb)ZMdP4}>A{P}KnQPfQ@D^`B#CHB1ApUH%r@4%n_pIyc=bZ;q$f
zh9@l5&H}6HSAurA6eaWfIw<svDgB)09e0F$rXe@Op)w^zeNOusa`C3d50%Ux)dpkv
zkSKor_#^-)05@Ocph(w$64+WZnWZ;!^xZv#q=pLxsiFKcLL?&Pu1G3|x*vM~@=_PF
z|Fc<dO3idmhHMpk*A(6<StHu+$P&`FqM-kSf2;KOon_w6hN^Si(Akm-7UgxdSSJ0D
zMcOilHA(Km>yux|eK)Dncp@&E^ODLOy0pHc0cFfAmSTt=J)*^bdHX5B@n;lqY9yx6
zWSR3}yzhwRd^Ya!eSI0%@-sioyL+XsZSss(JfES;mt2)r*s@*!^7y8Q>$HSMj8HIs
zrElYQGU&?8&`2}?PAkfTj_}i`j>T>Ko!i^o)hgG~&s1!>4?Y)CW@J%dYIOm|gmjUi
zz}2{3Rz~EGp;GsMcQx&~PuAVnotkS(cdc5RO*^;RY`EjWkn6QGb*Pm=?gV_-EkukN
zUq3Y`A*3PgmsqVe-t_QjsnOw<`EdaBZ3uKl@>x^MQ=#aUI)&LB^=4d8Iu<KE!hT+q
zFCp?f*2Y_d!Rj8ev*jTasFFyE@y<6YKi|RKBATt_&G6!Xo2Fz>Y6*<=!H&F}StlbQ
z{#LrFw!vPSz2ZRhu0DoWXyscIj&jzwP`Gtno1S`^XNSIn(u`~t+>z<Iuxs1#$SOKG
zq{bi~cLCj+>!<EVZvR~XK82?qP1C#)%;uY_qO|Z*^%+feTVOvZu~Cr-NeJ@m_#sZ=
zcr)^425uRDPvk<{4OQXyXXx=DXx-F2ti`8%tD^V1KDa-Y<#Gm)mwNi)9gYT^&^Et6
z_(A6@a&f7#`0seOo;jx%@5}G=i$Lhp?I%BAhlON(h1uMFB-3j-qJ<dTUN{l+#eaY8
z6#?Ui{E_i3UmM^(@0qm@5uXs{_8S&2{o&k9OuK4-;fQ!qW8a#Hhh8~3wjYGEG_f7i
zrF6S^y)iL;uuRv<CEBT^rLUhR$vQgn1(x9IW$&t&Cw2mDY9lH%`!^rZR-58%b|S^=
zLanY(XYG$`bzt3)Az+z<$)DZ$G{hlE?8A{FkIR}_z9q@*&eP5XK=PRCDGi_yAOO0{
z<nz{lO%dF$(`E5KMs6r!ibkbPVT`OiiGto!qjaYQPOosx_v2jF&#VM}SUr0?RKX#+
zK!BXAwZ(nhxwvGns*<YC`ymmwh1W^JHu!dJ^$0-Zlj5ukP+CwLx4y%aNZF-iU_!hy
zRU|P8iFRPcYjDVHwL+ThEAewCRz@x_I+cTe=>EbhVVKLzH+Scm@uTn<p^+}n;1iU1
z)mH9CosyL64>F0(y2C2S+JMzUi-1I3eWoxtu*3&}a30xSrGjQBI-Rs{)Hhi%Oto->
zftLB~#h-w@Jz?tpY{D6~Er`v~ikAe0)0z%t{pi>}_UzuRzjkLxDw~z`&uF6!ht;}&
z<9f}+o1O}u;GexWuPway>}shMly>7*L~wJ1cl2Qo)l<$<4lt8j=N%SWdHsAFDa8B3
ziDWq0;aTRymLAIz!agy6xtI`jXrNSilxbZ?YMNtYXT9#Z-H+@lpQ1P>;ecs2=NeQQ
z?p3wY2*5^V(81saXkl!cocPM9%UnW#5iE}hK@$DwvsYUzdYdgu)D+xeDVRE%$%gR8
z*5YEojv7PBh~0g!`1+;pQ37Dxn1Z`cDMj@)C0cEV3hZ0?&8CKuihN|97Mfr9M)t&y
zE#=W#tU}JYli*TsdiYcg0dR2U#1`WLQKe4gN^_LbPQ?osx*csi9GgK7|H$%xB~^rm
zKrS4u?rsB}=(Y`&be9%&PB7S549@=@FYZy(>>it3<j-V*{MOn5PZC*0on9^l!xPh?
zzLEm{jwQy@B}t*LX%3OaxPguLMJGEVQ>!bWPaR)B7fw@;;JG`-(&>JvWV4OyeRm$U
zr{luvWX6;fU7xOyqLZcgL()5c%HIT8Jvv$iahZ5%D*>h=5585Fu1=w_8a#P6K5;8O
zfa72!2ObxOwjd?LfmSn~#iRrI9gA@Xfx*$cg9?%fbM4B6@HIS|PT>=Z-f;c{yvXbz
z-aIU_vWghfTvkSGglap&>@ij93t@7>09Lj55)MB8+xr?ZP6FTIwiq^lYuR$l&kmD3
z0ZY~n0$@w4<SpgxbSOBrT+th7^Wn)-I~$w(V6<AsL7|ZZ;~eun3FB&3cW6Po%jK#~
zO_wIU>O!Iqm56AjR!Icy=aEn8RwF!A5LC!k`uQ*7YzUtQw`1oc<iGCu)lc}a44#po
zL5Z!*6esh6ca_wR3;NZ6trlhO10Z(^3vay70|NjU=yClJ@zfPGU`+Fw+zewAO17!q
z=-Y%@!z@b@N*7of<=FnRUkBO{*3<(C{yToo4>46}1cD_C&#q(T3+?aD1>E$H@6l3q
zwnZG2u*rJeE3k`gZ@d<83#9D*V@!;uLmv@IL3UN~{_wjlGjzOv1)1H+xv5@UR?X^{
zQn#GOuv<sIPb8Gi-DR}Qr*#&NG1NlXUI?+8GvYAPJ{QR~mgP}8z<bNj;-{yM6vOzP
z<N6VIhh4j{y>}d3x$PD?hq*|@y_)8-=}C-1>i(#cM4GK;0jbyoD6LlNlY6UvDgAN?
z`5nIkhe`MGHU0B{@Fbr(u>$=+*QQpJDBWPP2dy^y^6U^(9WPF<CFg{Nxf097uIAL8
zR&`d-o3F{>x^?V3j?G@V_K0_FN&z8%?A9j@|LW`)3Wp?;TuD^CmMoc+=c8GQ_3GL$
zE%=$MrfKW;h*AAvN$h*&oky+k5ngU&mS}ctx@C`+E$JhFwDi>*R_}@tkcC_wnb;%j
z3Boh9){xtlPb*tH_BeCnazedEGdx{&)s3`*CPBA-6XiQtlElDxqllZ9O=v7qy$Jam
z{5nOptPxVlmHCeMre|WSIbzZsf^TL4o%Uu|i1*=IO`_y!>7<euP{B-wKc5Go`NQDp
zEDgw^@<-o)y*D@*slyonYNhl0S6%Cguw^wfA{|CU9nHQMkK+oYCjpmm6n%N%I;6M6
zRMln=b6!2gylk6ILL0=F(2*lXmGna>bHBW&amCk9rh7-pe#0N{?*UC;r$~9`sW93L
zqW%S{W`-^&!i08{A>!u9S}KQ8${)QJYrBP|EWl!aiom%VNupU3Fhy1;R5P_vE`L*g
zZE5rs3JCF84(1Jm{s+-j2FZkF=o*9*_u7QsByz{e=<k#Pc`oP?>l`|$q(Rj8`9s;R
zpe<qOkns684R3Z-0wma}w^T{PMDB-8mBCHooM$5K50VAKU3rh<D)rFi>HxtLqnZc|
zYTg-tnrXDULJs1{D#*v^;Z3T_-4{M`xKuae#X1{5<Uvkzay~+vPYzc!3nP-dyB{go
zWp+HpZGHtZaZ7rKrz^)nRpt?Yhz}+tSI@A^j2fEuA6tvt=T~_LI*m&Iz{^ydfJK2b
z7`i_nEXF7n2*LM)8v^%cY8@I!z1zm}{YxN!kN*WS&D|Xev_cE<5EcK5yM3nDe1mq8
zWlRTF<&p03Pn-9-9bNf&=DaX(_%QwRr;ffXAI^KNifMO?^EMdOEks*WVyjpM)1}N?
zGxZ3{c%77up>%&s3>$C_5A!h0t_%_L-{dvg|KPj_7c_Pe{E<x^O=4U-$+x=lIB_n2
zeBvpR02_^K@R;tSq~0BOB3>z!Jdb7fvKx0@xdJ!cP-3;Rag)mUhrUoVkY$K8C{+I}
z58=C!)+)z`iA~27CYEr1wz35_;$vIwSl^$_g)!VS77)rPL%(K0a)}tH?TZ80iZ`)+
zlqq)V-$V>6RlxT@zq!I|+?*CzZ*--9XT&V$vdPyY=O9e_5~xgWr0{ZSm{mMJvVS9n
zQ`?v0G3QLYe97&JDM#<OxiBOQG)^1;O#XKFI(~;yzkD(gx`n>`RJ6#`2vOPSATG^t
zAr7w9aV~FTPc>_n3c;L^sgW}GDAQBldwLArPd7V*cUGii%-B6k|KL+v$xRJ^SF3B1
zIdF&9e-u60%Qf-c#aSmCu@W={=hLi$6?llnhkJCTZ-MvAxE7t#Y~Q6q2xuEKc-6h<
z09z~x;tj34XaSPIEqmHoK1LMmt)R@N2@jt}zk?oPhBPj45%IoPhF1}?G>-`SSHB>G
z+kMrFka|?~mz5|RG%1^!knx3ojjKr$<c%@cwXvTs9b^{8(3(qw?kQbq=MqB`d0#c}
zBBq#Wke{`8ockV<d*B$`f@v&b!+!M0CnNc+NHs5DEKQECp|7;f(n-5H2l40vt1hk)
zeYZW|CQPDK_>htM;K!g4Jxpd+BgGic=By*O*2MN5#B7;vyY<Y|z3Y#EN?&oMTVJFP
z_b-P2zKR9N+RnMfYD`D*2T{MxIndVjva6ClJFUw}KIywsm1DBmLwl!+?bu$+(kGB|
z$M;ZOfCf)|4QJPZ;@6V_N;)Ko-|VnL$R$3W8K7aYz>$)hFIlqE1M2Lh-}L&8_3}5H
z@D(Sr{7lUlc+Vq?@M%7OOX<XV2_Hh(55fM&@}yedenFkB8ny=6P3UMXq#k~MY+q=!
zOI@$a4x8(=Lv}==o`G$L-hwKCk=>$Pv;2&2k{enKil9(w@FeW)F%n-JvzbIdct~P3
z^sV>LHY<ZlT8MYaEz_WGlO-mC$U?M99c)DL)!aQdS9S#*rCv*a)pyG%nXal^x=u)@
zC!Y+Lg?HK?Tn-MBuo*vKL6~+(1pBOWhL0+Sj+P&x2diYTPAy7E7O2$Q<Ru9+nNVkw
zQs^!#_S1|8mXzZE%*TZn%m}kwB&0bg^Rl-Tt_TSc-ad#IO7eGwGmQ4(RdFin9M?p0
z6jP`txK&0FVweDbHWw4YLPLVyO80^9gZW7=D!zxIW?8hPUv-=La3<GP65~+z9xlkn
z*nLVl=@iQ*sl!pT&k3K3BU_KMcLYE+9ybbL!&=zx|8#9FhR*Z}81vj-u6o2~3ND;U
zyvx%nF4?{;n7iX`*+k`|G83Za(B2E=_a*}&y0d06lvQAVP|C4L2tSL;A2b2Oqn@0=
zdKzr7pDPsg^Nd5HesB*fGhe5RDP|NDJm(Cu!YP-vqu~S&?>er)zhvH__n(w9qq}cV
z;e<4<GdYPaISslUfnEwt=V0!O(lp#2`MAD{+lde}aVD0ucp9XDo46qhq1SNkF#@-&
zg*G`D;oi=FMUk;VFbpJTTD91vBJ|k{e)U~OE1TYzN%fWo$k?O=7gRrCj$5I9;t*%X
z&8|{+ZLmO;P_if1PBepkQ*K=EP9M{NDvlRpG|JE633RU-f9x~d@NquoS;=8mg{E+$
z<v<$~5$;t|&J33Fd{}}E<=wh_^8xF{-hAhP?)=Sv?iC%K=6MgylDL-9kk)|d{b7$G
zlaTVh_v-vo!D^nwVJ*4G0^&f5M6Zjf+^yJ5M&@`$=*zBbG-B}fDwvq_%`>-`%V=5p
zT7!=0=drH_Pr47<dP_xg#TkWD7bV}&SIT}KbW5+q_hY^s6Xt-*goK#ZmeI+Xwtvz~
zVu9L!9{}+9JcOSNGn%l}$wfaV;%Wl$q&B}&V`e|=5Dt>)1t646#K^ZS%AdhFKgV(I
zKnnG6_G>B%Fz=>ud?(3~1<veLZFz7iCKn6R+BYef%94iip-U`E@j!I*I*fr!Z!GK4
z=tHuGtv{Knlvz5&Pb;&b3ZYghf`>7pbdJ@3L=WnTw~GDgBYk~UlC|$`2!0-m@pG)s
zAPmayX%=)tU9Tye40^Sl=6hb&>pvq=uiR*BI$IG!Ko((R1!JUB85K5mzj<QoS6NoM
z1SzwdTbiD>_aYQOmYULsMlUDj;84*f+y&zlGNVL|TcUWYOAY(9<ET6DS?RW7u%(-S
zQFIc<3w(8yJ0z)&>t@b*Fi&*sZ0wcGX;~M(y;!u_CD=xz3L4~^9El{SR<YPFDUwy`
z$_}xHW7l?otRCCbe`D4*6Vc~gUi=kgMm@+7Pl-Ah!|(`mZf7&O_CEFLWc!yOexGl=
z`#~37$3>h-4sd~FKye10K-MO3k1+~=&4)OX)$fe?tNVngJXqQEiS=Zn<F=I3_2^k@
zs#piz%RA33t^MO?Pf#xsi}n1oMtNEef?|aD*oEOJlec)v(b?eGvuVc&tE}#?)eF*`
zjy5{sxBJc`d<y0=+bnp}Z9TK-o8NPx%~&i)%=x%})Px1~kImUyHR4T=S_qhbK3r)Q
ziF~e(A4tlpJ=)749<w>ay^o=7&?8fr^Q6o}z+#Vo8>N0|X8$IxN`irxVbwc5z{R(L
zx_%~Fuo4`3qgAPluGgUzZ1-7_KP2>vKGm1-OmU#o-tg8QrW>4cR3^bw2kXdOf4S^K
zqcu9ERz)tVk@LreRZ)bP5XYi_g$B4r{#C89SyXuXSkYA|j6&dKR<|Fm|G^pb^F?IK
zyY!a4g?f~`VrY-TCu4dzowJW{W~Em4z;wqCw#Xj+-cljdd+08)l)B%;Esw>l>So~t
z%xWvre7NHLSh__L+5`1_d&}Qv%P}myWbV<0SCp3=P)ZAb&!jRH$W(`a{y55SnIrsk
zt6CWo=D0?`H_uKoroewX2TLvLM;B`BgvW&5)@EMCR+}v4lcs9rz8!o9+4Idq#hRy*
zEZENh<Wq0a$nsg)4FTLPUobgN*yilb$vLB(7g{VKzcJyZCcgSDntAmFz%xpynr6K(
zi)*6n@rc|f=#Yj}s}8S!Synr>iMP9;r@Zxe@1h>CT&AXHj_*B1xPVqC3)G2Sb&`x)
z$YuQ%Zp(U<yoJN*Qe<VH)b|rDc1+DI;R~~{V8%rjBDyNtk2THP6&QM<$v_Q3hk~i^
z>AQ^llmf_ieB0`t<HBbKy36DYhP;QLrU}HHb;yVsb@xYcvM?Zj^P^USmY>giU9sm$
zXk0vs)YhVv;4iZTldG0nS9CwEnkkwHt6x~6)A~kpNgtZjG54vGTplyep4f?d<tZCR
z(dW`1OQW0@PJk&lmMZfX3qda%Vm+j#4PELKQlIoO(iOGR%)&USuG3;EV?fQinQ{v^
zDlv5U+tS(l(q2)2$Z+D^yDOTo(7gaskpBw&o4{nhixk??JvuloB{Qn(GZ=h=&J|S7
zJEjF)=r_w4Y^SJ_Yy(Jf*`{;v-<lC!qvb`JAOyMQZpkZc;*LDsEb`@>u5;7&csuAc
za8stsNm@{q1>g9V#8K6@=EEkY_KbRhs`s1DXWT{lzMC9>vLnZ<ngMXd;;Z!5_2a6z
zw;p19<ciGd3c8Y=!-lYyl<fD|5FY9azKXmr{!C%iFrgbJZA>(}NsdA`$!xTXMtTs<
z389f{gl5BvUL_$c9R;#16npRC%@PE&gI)t_ys3lLV{Q?mB-EL}=O-dixf@o49({B^
z#z{$ojK*PqrhJHb^TCqw!r<-j*d%QsF&)xHUf43~2+9|9+^*PA9$VVdk<&Kb37D^Z
z(jPnNi3Tpx&5>jhuJ%9%oh7}7#E&{C6IQIc8$c*!fdC&SmQy^8wTvOXAfrll7AC@j
zsv!;7w5?K>a(IyUsnhtAr`Aq!RgU;k5E5EXzG51GQP=k&yA4*<<M);ck3sj4Lld9Y
zQ~b|ORz0!Xw(l$jImJqTY4e0q?b{Z#c_G)eGWTfieUO$$auA`ALXF<I><i&`?G~n?
z7EFFOS%HLY_{DrO7Qe$UQiqYgwv>&{AK}Y)PpdZ{obT_52fZRI55sh?ovGyQrr$N4
zm}Urn{7kWdlGkR*J{V2c&h5@gFOM#OQtc@v>(9*4CVdH`-r0j6Ihp=NsVU>+!=Gb!
z%27FB6l5i$%L<z7R+}HsdIa3g#+Zk2MEsEK!bZw0bic0V+=un=RL_@bCmige7d+lJ
zv?z|~igxZ2xq9q_H0bNBOm9XG@0z9&KtX7Kp!8HNSja~+N^vY_RdJsf9Ih;yl~0dN
z3n5t+b<Cjf@4}aXiYkuH-ia1jK%2n!4TF=5!3n&_WB*mR1{t}yF2fi<N3rXGZivx&
z4sU5?Nm{NoNaLC`6Xvx73R9rkvXTEeoH_~D_x_u`0?hOI32rEj8dRcSrSYD@HKTlg
zrp6Er^HBjCoXrhJk{=qjbr1YS1p=ONr*gQ8p2X4O$C8Zm?AQbE&(<Ek7d}LS3(PrH
zmmjMY*}|+??{<Z)a--HnBf-fD^JqJfww3%A=m2m)kG~Q!1oc!uw;5r3*m(PCD<~08
zl3M8sy2#JXZrt?x9dy0c5VowUIN<CW;`L^ze?=G}{Z&vtPx}Sm?_J4As*UK^<lWk_
zx!PUm;|D)`8P}bxE)F2&wMP$1Qjp**)|hgMbF)xX1h6J9*5^#f2{l9a*1JoKY!mL+
ziey6>tnd}mhYh8XAQV|VwU^@T&}T02WWF3K2Q+&!G|ks(DhkG+cu2u@?zT^p2}e*=
zfAi^obJmFQ6hHBWvZdl>8f1H(_+-a)t_d1g!cwGTk+c+*y<hOcFP>USHY~zi7=Djw
zzS63=qsJLfDv6_pFdX|}EP}<Jv%mW`2<qy~so35yZ_Z?}zTPRZxzJdG4&j?!(aqYb
zD6^b6K!$FKQo$j@V9L9gx7gD<k8*W!e_Vnk@LCgipRDbSRU;Kh58x@5e)W(Z!mq_E
z2`ZE%hjJ@!w1p~KlkE<9I20sjQaE`-QSuk61sPvRDakWvsTw_0h@Wnxdp|%qzN0Ee
z>h11JuiCvW8qS83H472-bcl2`K%m5K$Anuf)YKmtC=Wzq3U^v~;cvxH%Nh#Sf8rS{
zmzb_bTZU98qC%SJZ6!SD72WH&eWJ8e=&x4<U(Kc=T-wTO_`iiSImiiw!!(om(O7_{
zeSf@P7zZJeh}V6Rb7fENo$DDar#>0@tKpNjXBi6VRK}{h0cS2P+hTBp)R=e})cZPz
zrj`2VhnbB8@2y>wkZwK4J!!9Re+qWo0{7$5ya)_Y!=@fcsmhT_9NLh8QdmgVL*e)e
z*KaPA^4Cutj_9EkyO;SHQ+Jze1+dvsI$S8oL!4&)<g$@yyqge3=7UU9zYM;AX?$P|
zGWxun=T7bQOv9!mlbVXScNzmle1?>$Wct$uOfDIQeopO@aXLD^X5avIf06J@X6M(w
z2MIk~qZ(RpL9ntm!n)EZV=^_l75=)3(=fW_S(r<Kr6?Uz35bDG2jrQZ8Y{SuJaCZe
zFe`&e#$;0+K)7e$AGQi}?g2gs7bTRv7TFdk{uIi39J?1@v4<toNx6O+BlSb}t*4vz
z0dEDZX_M)rt?&5}waq4`e_W|{$qlhty*Q0fzFhau0XAC*!?h^9N*L0YE$eBkTmXB_
z!XxZsi$58KoO)zT+G$ya0ag%A`8=*hg>Bh8_#=&?rvg@Tr?o~E{+I-_3t=XI4{2=a
zof5A(T(g;M7WbUy6Q|Jj(4pL|^hUv9y)z#M#~~pqF3&qgvIHqRf1&}Z7*V^j6ZH*!
zrz!}(yRYa|545$kM`Mhb9uzn4V}kQr+<;L{wX|rJG9`Q2uAJ#bl0=Rw^bb-vsY{nF
z!N_kUSU+|+={r#lHNX9V-(UNvWHyENIgR^h%ZUGHIjne(3|oUO@+fY_K*2)ImlN`7
zaQ0EOo04wKj_`A_e+0JG&?oJ<w5g^dM|Nh}RSH5ZWwO0q=PlO|$qTH~psp*<v$TxE
z>G3xD)b~C8VP8&1@pIC$j0>ApO&oeS(nzPqu@_hU7rxer3Lqzo3sH4ohP*?sE)w-0
zLlHPFycE~Q7$be$wGTzV-kO4k=~UZGiP;zOO&#^@qmijae}YT$Irz$A7`>A=liXQP
zW)=t!p2I7gHg=G-h9+)%T+{WQN@t`Mnq<fbLc}kr<M#S4cot<d_b`MyWAXO7VMv$C
zRfc|$3=p65tjXYtX~l@JRc;-2q+T;;;x8dHEB_*{UrUM#^A7v?F8GuV1>AV+gP!GB
zTZ`}Y0=Uy{e>aQOQ*j+L*xOj$bmpyi=72lB1l=8Q;XuP=pTlpIRqzDhJ0jfGM{y?a
zt@>j8nq^r+uW%0>TL{QrM2U3rJ^tYUac0KDj=G4hA<bi{(q2E8J%Yp8Dn>UobP~J;
zCqdll8Od~0UK1>rNnIQHT@63q@SYmM%lV|3y|j1Ee<yT;6lI>!N6j#^N>&uF<MDpL
z*S281rxu#U)E;Zf=IwgSy}Dip-K97i&Q)gT=o;sXpLD*DD~}DX7N%?jYD7Q%U}boW
z7fY^tajiDP<(;jd7yPpM;2Y0Jm1nHoj5${SRmN63qauaOFj^5t*-*O&xejcWeUA;L
z9p*Wne=%5?sfesJ!c-PHB`Nl^U!FgtaFwn6g(U};U@1p?uqxnuYdj@J$-O_MuN|ir
zNVNb;{4PjJU?nupHx$yr2^s{-o#(&`wEI0TVgey9^<oww^+Rm))-$Pr2aotn^zr@z
z1=hfufdXIrA*E{-)obAD@=QYf=u>QdPE@A;e=4T?{Ov*??;~N(Bt(y+EtI~<ZX$P!
zDJkkPtAa|*Y0E8<7?SWbMM<RRgX=T`iV~?vb3n$^s=CiPNZiHYkj|vNSa3YPaR91X
z1O}jdy8(}AT$Zk{aMzzwsoLRZ?QW^0?GOxloZ7<yqKJ}*^e=TzGrqZZu|<by7>a7S
ze|kIJQ~fq}))W-kymLjdb3vF~BKV$6e!C$=4@rKE)o1xRD*sFFY(zPfmQ%&SBB@j<
zQz=;V;m5lmb>G3gamzv*>=65U0YbKulMxjM<Xj(6JABI<>xA4H*u@BFRnjwjdAH(U
z2k$5?D71*^@XAAfi0+Rj%C;bLg}A#Nf7`4zil3N%$*#a9OlKF<TO+TOhSF{8<!;tq
z8cW)!1lt-rPAdHroTB-0wqG;{@wEwexnEbes`)&#M|sjDrdKhVfvVPejjha2_3F!F
zN+9uE{sE)}sBC7AZaClIu@plc*En})3izyE4sA1_GG0VKi_LMfv`cyuLE32ne<xbF
zRV{200b(Djt@nt#owjRt@H@28WZ99=9$QHPAEFo&vrt-!zUz;2x5jM~9@KVU?MkYb
zcUM)2%dV=UA9FlmX)_%>sALnp)435-(q?-4;zFE_>zzPcr`|GAT$OqqK5VO*FBp*<
z9GC|}krU!%u_pJU{kCg04Sy0<e;ZJjOlIffuOI^bu_@-}tGU59o+fcbZZafkpimAY
zxCIf?wi6t3Q%_*GSerX&^|7U#7|8MUrLp7Ztet4_r7U@-tJz{IvLY&tj4|6g$oKV=
z>Lh||4%P*CG2<05or(Iz!t`_qM=z+6>tOI#r7PN2?8zqMEc~+ywYP!6e^TKlXoW#x
z-Q>Yo#xlxF-J3o=nzUcX3zegG;HQ#S8BP6~mVdnCcPQDeD+zP5`SkG-&IiLoA7apP
zQz+*9x8`1<HRg%z1S-c!qq1vVj8z)*jVE=~KIO*h@hIfH8zC1d$%v0nQ<jk@ai+sH
zdiC#pDODdm(Iz7y4H_i<e_P0=KW5c65a%)-X^s52TpA-S(=_xrE!J;IlE17aN`-G2
zK00h&D1(b-z|QNHT7r2dQ=8pcg~JWUHgL&1M_wLLV0aA3DK}zF@sanR*3$|5kZ>5n
z{ASiq>Mq~KHIF<8FkemfjQoBEDz-~ruuJ}3;h=Ze%G4uvNpS*ue{cVOiKx@oK|g{n
zeEfyt1%T1zy>G|xu9S)-VjxaR>s2u^pD0G1uP3AL$rhE8@J`*YDW9j$0f<sJhIC+f
z><+nQHHWTW7BTv!s4)v=A5r}go4u@Xm-Bf!j?au4VyPrJ6Xy#C9DSnM-q{PUEKF`a
zUIcX7<k0Bv7-6rRe-G(pS(E^s>AoMK{CXZlghkjXYFi;cn|3CgvQWL$#U#4JYjLse
z=VQsH%xzz4`TV%&UC&h&{?cvpTwJW7ir;()QcwGZP41AL4(p>$6?Ka5q35AI2OF$L
zDl(S*_M2YHVn)lb2HOTF)$p1n7liKQFYe;F=2PMH&?`~Qf8n80<u5<*s}ENymu_?!
zny+b|Z#H(LlGe5-h?*wo5_`33Sth9pkf8C<U}If=eSli1MX8`SnvQhp30n~bwHG)a
z_!nuC%J>hy6M4I8zQUkEv_0%Hxs!%GD&R_l-W*IPy%8!p)yP3OKLh%SvQQJVzE~+U
zbTe!qJuf6WfB(oq$!|=^RE9hDa$9gjcG=b35n7~wZ(J(DQfOSSVrH`48=o~lxo2?U
zhsv9e!Lm^qUAmv0&OM!tcPu38s=uR%<7*y4BbX}~6D#ly8nqWm$B-YL@Fb;@c@t)_
z%*z>TA(q7&SC<9t=_7(SIZ1lz{0yLq<-2O3Yzz7te`n634WN1C*sXqv=KK(fLT=08
zD}{W?v_ZfEQYf01Q`0k(M@!7u=zXD-zJtDO`6kG#_kvB;iEr>|rRa{LJ$kB)K{zdE
zwYBAEhyD<#$lmr`F;`x4Jyx5Fa;9BhP~@0K0E&#6?r=>Eh|_T`A*KFI%!tb#A!I|#
zn^x1-PqUg(DE32A9{qePf&e?gVn#DGUIHO#$%F#UX(kl-Z5Yj6qJg0xMd|ZNEwe?P
zdV+^C>nJ+rE#rIfT|_VWGynvX-t=72%l!WX&!wiqm*H~-69O<dmtf=r6%aBs3NK7$
zZfA68G9WiJIW(6+q5~8JI5ajmlfX_We~oknRFv)3HmHOst#k~fGz{G(A<`us!!R&I
z%)rc00@5WV-AIl|w~``ADlMHN4bq78hx)$focH|yTHm*3t!M7N_qFTZ*S^`9wDox8
zZ4lNFWdt0}1LWnG06fyrPz4GA`1u8S`S}G1*x2-8Xh+E3dIGkm5F`qQfJ^)bf8r4m
z0zzNw6hY`~paudCc;e~^015(tA`(DR34VTn06)L@-#`RX0-y+TgV_KycmYoka0rTk
z?GeJ+6A80}qObG(eFU(BIRHR$aZ&Ey?f`iw2oeSc!2uc|G!)`=oe>Oj1n42aFbLZ7
zA0gPKplGzS1RtNfyE`w)3B`**f7;1#a0A?7XedAzf`TC3AU1$sEdw+`PLRJ^<0W7N
z=tE(sKL$O7E!rJ~gaED;jxaC;j=FYnh1)=ofa~l4JymspmNNwY2dw@Fzzz88asWVH
z;J?EC<^3xV4F2001O_9VoI!9;7~BqE3v+}3w3O9((H>}S00?gL3kY&Ve<7~@L2e+J
zBgpz1@Vj&nKv`Y~0J`q*ul`VAB+MC&;zhw6fAz@sE6nvZE5U6ZA)K5ba5ReGSAB{w
zBm{hY@1A^r4c7sVaEE*SE!o20HnzXouyJ+fGl0WfTp_B8e_^gw1pn6ALC^qUelbx&
zF%ba71px5?L-~Fs(D!tPfBZHAf2pr~@bPj+I0J02+kp7MY$4Zw1YRhR8w7wxx<Y)s
z{?qVJi2w)$*ucPOfHlMp1}FG;^lLT5_K$o$e<aKUV9I|@KOlhr*Y95^^J|9LAmEOk
z|Azk_F`t@&p}vVS*IzCF%c!7$@Bn!62m%2-0>b<NAisbJK=k_HfAh~c+923pb@2b&
zR~2rHxc2x{@AXCfU9;O?Bw+t*LpT8c45o>=rY;1){%@w6@eA{VuRp;5Gv9x^{QqeF
zE6V@M^#86%+11hUx1IeD;Qz6MoM4Wge<7}^>x#Z!0}aIWGQj^EY6$tWyBZK1n5)x&
zTUF7Z>vfQa+g($de+MYU%P;gt4?`)#JRmmOFf<tYhc<uo2EP{05eA27BT%qkPt3I!
zKmUK(uD1;AaQ%#+uDSWg1VUY}9QyYlf60*RrTS+bN^mg3=GXQK2#WwfNF>OU;ClGi
zk}$vvc)g}J5Rc#N2JrF15$J0dz;(|)09yo-;Mbt9X#(K;f35o?3h)E?JpMxj0{A?C
zi~q<9c10qu%lb{1>yrMKe?I^ahzA5rFgb<*O9t6j1vUMwkf(L$S?-s@*-80nB*4?3
zZ-I~QP#U)U8mE_;F{M_dJoyo*Y+?UiQ^DnD*4+4k*HSfOji=BL9!BLgJ4Wl5V^=@0
zzr=eT(=m?`f4{@ZF-%fmka&&kz|y9VAZfiVYh%};$42b^u&R9`-u=P7LS@k>!A+Vi
ztrdkC>J)V1Pq!9z(e>8d`pd$HR1aS*I>iKji!=*Q)=XnolWI93h;uI|S?KERo+156
z{~^NviCe((E^7#yR7tX%PEiQ2{OL?C(fO;_ZkuUje_qxq<c}!yG;)}9sR+6s<tEhc
zP??>x;2GIxghS&AHmQi4bJJD}pa{R@6G7p&K(XXkUzkJfUU=C^%_{5qwbYM?_6}1X
zPvR`}E;-(59c*OJVDW~Q6z=;z|0J&$VV_b4HsRql%!Z7S=X@mNbO-a_Ij&a$CQEr_
zb>#1-f3yTk7{G=n<0V;J-&VBKt}PKXHCONGOn|nZeKD)9)&;x-kvTeaB@@^gEX%pP
zkmxTKZA6JD;3Xs`P%duAc=K7*$;QV(Z)auP!5>0Vhy7gH*cWwiLzCQ9@LZi=S~aX)
z8XhFHU0Aw*C%Ed_AUgSZ%V2w7wCU#0RIvs!fBhr*Fd^IW6@T*jto*)V>Rzf>`_pO>
zrqZmTLQ1#Q8!!(x&PMH0N0)<w9*BzEe;~7eS$nF;o_5<OPK@5zX04k$$M8H+0hRlf
zd8%nh7CtFnq5O0{sGjNM{-9Bv*9wz`op-6*;T+H_pvglpj<oz^yrrTuW5X?p6199-
ze{`lh){V5TSE+o~kFBC?!64?WmQRU7U<-E|d~u~(6yR8i*kE%If6_Oq{6@3hRx(CS
ziLZ73-ue!iYO-XTjsDz3l2o4g<&n2Y*|O3JuyZm`RZi<>6^ug_(=0DC9sXQ)**D;F
zno4Xql}??Ub7EoH`yCzV<88TF7_Z5Le;wMmslLcO7%kX<=LOrK@2Hr!pbwMzbGbxG
z>3kYHv~!)7{P@IU8o1m(%Y;XMF#}4!(#4|~qY>ajfQMgG8@(=8+^`W8OF%`2A+S$N
zu@$Y><O0N15FRuU3APs}L^rF7=?!v6Os`~{pjt>%D3$bAHBK8lo@imkq;9x{f3NLo
zuTCk_CI)t>lF=6=5AI?c%ub5^xI@OsRo(i`GK#I2pAXu*OxJccW3T(^9&-dqBE%b5
ztE(kq!2T3(R5xYf@vy-DMxG*l`PGzt9!JEj(R*jzW%d|unk;{@rRBEu&NEORyPQv6
zl~c-1!0Y~z7NMav4E}yUHm7y;e=VDSJG2Vbs}E-f%N=uecA4V%Cjz5G0^vkKhHn$B
zoizHnZ;EBGmGcI9rrz_L8<MSfHp(D}VI^&oGI|uZF%!5CpwmgpM`{|jsDP3d38`09
z*Kk<}^VuWXx|lOV$O<bsE@>_cr@~Sz%x)Fo>6^Sci2JtojrP@9%Xwnce}gH6O`VL}
zXt7+eH1&k0MEiG^UCH_LdtrDJGd7bksp>x$+g=fg<ElCN_uY0^`9{5^{{_FHFpYj!
zX<G%CwwI=qYepq&|2F@^_Q3(ctose*6qr%8sNDNaWlAq(o3W>p3`eNs(GnfpTZ=jT
zj?=)?wchk9#k*7T7xr1Ff4%GY41{}mN9mXu@urFQ{!;}GdyU4sWTjj;@o}qVkf^AS
z?6$KrGgaQ=gn&w@4JVt3{B*r#cq@X9qtrxYm@<9gMa84|kDK;)`e|<aoED>K(w#P@
z{khIY*}oy;AgE*olObevoM1pDV*<gQ5kwZb41U6--2j!H1D^xFe`bsDV{OwV{yszJ
z6f|84p5L<Wkoy&vi1oXjHoA_AJ>R~btUl8co*uS3b7|<{>*fJ9rV7k^o5F~;6uo)F
z{_1m=EBTPBe!<Xqa!SST_@7{}hoR?+KZtg<{r7~Ou|gyy=X%0h22C{{hPYCqv(7Xw
zb)tOf&P5d%Pe(T*f18_YcQ3WQJgaDVRo>N7s8~|o(|`H7$ne0!gT>o#gsj89WkLqx
z3M9yTm%bSz1b%0bUy*(Q)#&6zbRAA->SnZUX`0GO<Or-PQPKF$F?)-y1>q33Y@2sL
z_l=N(Ixp2_6s`){6wVYy>@sJJ92(Qsp#_```Y^39`-#z+f7tAgnVJyEs>LEQ$`oHL
z%l@j6qWC$Em+9O0R*s*WlQq?yJkAYT)7o8{P!`%KW~<-F;QpMyg#(w<OvDr)o7ENS
zwL`mFz@X{n$Hf~TzKPleT<mpPhHS0Wxsd@MFIDUB$3xTY;MrHTTe<xW^lY<14w^9T
z;a~?6pve9gf2&a?thIw_nT+z*DbJHenW4M-$eYB1#P_YTSj{@93S!23J1Y-spKK8Y
z``ifZwIg;}#FKma(K>VSg(`xB`)h^jw=A#I+s1MNGK?kuiteGQ@EXQXm1nU>U}G^$
z=~&f=oU?Owaa%uTlTGT)>Vuj-qt|=rlslO^dcP&%f8L^`o}LtWB39@-RDDS8KAPx6
z&Eh}(1TFh))U$6|HW%`0f8%njPMmr1r}N!VmY+(Cp1RK%b;sL8=PBc9j|x4bxD$jZ
zmfLOzb{Y!p3{FYdztN8KFv*PJr5lJlQCNIi(dzX6_9K*T2e!|=$$IE9nDTW_I4SL%
zK~u`!f7zHE1%@p34X(1|SH451q`UXj35BQeYu~fA_haJkOC2t3+N&g8sjI11owyxN
z8~a3kuJ$WcK2xIZ8#6W@y?yZUDYrMQ|8i+0pi6%WnC(XcG61`ku-^Ra5xC>B636@9
zim^g9s@)*vY$cea0hc|_DA3fzrNH}}x&)>xf3ChX^W8%)Opty=f~wk2c494$IKnVH
z5$SZ-+uXRTd8d<pTTVK<{BoU(a@P84v=xr24J*N)#@-~J(|R5us_n2Pc1x9Zp!{PM
z3rYy$7vH%zMSGa?EE_n=_$M8w+?WjnqVH^oE?im%lJFi$JU`&z(XeSlp02(m_+a;X
ze|Z1Kn8gEN-EzJnxhJLi*$5ZK3;2Ek=Plt^X7jhvIonKX@kiuiL7A)huef8`T8egI
zHCjV-95EM{+&OackY+hWJy+3glYyehp-!gz=IC&Sord-?9l6S;FrG>?D@W`+iIw1Q
ztk#$xH3Yj1-q_lvA9N(9Xm*?VzVQ(nf67yLRSL%x2DN9EO9*KyTeK?~Pmq5>4Z}pK
zEtaB34e}YxqcGckUm{s3KMB;<>bZ2raIZNu$8?UCwplD~9x0MrpR45yznWtmPRRln
z@~5v+%N#+oZ?t5i0^bud*XJN2o0-m6FF#J=(~}y(Y!!R85^?I7{YCWiWq)7_e{UG!
z>B#ARaCEiCR=ag~P?SWvp$E@v_=fBKCBi8k{G)zzvgoi!j(r5oV?L#MqH3cXX@K+)
z_EghR-{er%IfK*?ttZq+gkubZy{=mq9_W>4WGG0}egC!`<632UE#lo$bh?s^jl{yt
zTwH7?C!VctcB0f1S`kv^qOz*mf4$SwagxYBn!BuS7ec}Ucxpb4+gwKpLCYS6*|l7~
zQ}SaZnTz>YxD$tym<0P<nitMQ0m>}8?e(A4_<O0>z!+Tl?Zc(V6ribRF!WBcHrP=0
zUj2Aee>^r+q5l)Kt1Y06jN<W6uWreApD1&bHD35ZxZTfoDokWOPH&Klf3Njj{A5=j
zsU%6fMGDe+NU(3j&KtFna39_{jKVB*^+>|$5S3-SRgZK6gQMJ&3+}d7G|>9aes%9D
zPz~ocS)yutzl=u1_@yb~5=Mh-#mv^`YFSR@pN1Ev!gq!gPbZfvJ@ViK6KmVfX0-vp
zArw5J{XG=O6z4{poj<oOf1J-7Tl$i7IX-XCtm`|D#|SWE#;lF#*=9bY(hnkWAHJQP
zupq+j2&BI*EI6U!mg~ojj|wWfy^Iv^hsF!2YAE%$N|1h+_Cq^I9RtSWURx$p(O7HG
zaHARhB_7V;relsvCyVW!X}yVlM&;7V(HXFih#R+ey^-bA+=cnPe=YJ6WP^OZyf@kB
zR|;Zza6+ZTg0T{_f6z9!$6%5h5h$x`+(VLnC6f7Rjin-b@5eg#9-mCU$~d9<F{yB6
zSc9b1@Pa3a8QGEennYaDdfWaEhV^qF4{5*L=s|QGD{^h;v~uxtN=nhp{*J*`*WM6p
zq3nzu*%`I{O5;3ge{v=N-D}owhmntT=PxFUN>KPHbJYi_y-&EduFU-(*YjRxbd9{>
z6bz_tw(Xy`qTOtrQ=rWWd#U`L&3B4?lt6X-=;AG?6UZS;P^jd!v_3J1YkR=%$lw_v
zaQH+qdEcpVc#3~}O2Ur6+fit(RRgIZk8*u!C3V-Ltcc#Wf2^uEmON@&_c7g!T$rg}
zow<39$5YP0kiyS|ZMVKNhrA#RoR!#95ea0_>07vTZyhxh7$G*1Ca8vZrGqo(3UgmS
zJ3rRdtj!~XTHOo4_NI-S6S#AHLp?OV=uq8Vi<Zj0^<8lKPiMp7S3y?Q<RMW(Vn`A~
z2Om5u9?hade@B_~zK8<ampH2wlSwb3Q?XC@3pD$+GAcVh-^6CK#0m`lc$t8&ocnz4
z*nT2**<zPOlX8C<P|RR^>i!KnmLQOc!z!c=-mW-P^;pcnrGTDCJ>i5C;B3h2nI}Sn
znuq5EEh~x_GG2FV#77IepO7U!de$>m;=3Zj=yIt%e>G&h&dJIcc`;*mWnULu09UI}
zrA^#2H>`$qQ69Z|?axBT^r<$Pi#dMD&(RkuTDB5Gbh;yKvCUL~J^RRDxc+vDB~BZ2
z9PI?!mCxOJSyVm!>zw_7FsFZ?d+%f|d)_m7hQ7omlYXU~!w!!Q5Y59S2F3lgck1A!
z!g_y0f9H9hA`*-D@(tr7{-?WHY1J5NU73{I-%;pIhGuZ<2qkCbJ6q2$ZxjmhgSznL
z*O$d!3d)-@C)wF2yodTxPuhK)O3wc_c;t}_3KfGB`I2rG%m#~y7CZU}mc{Mj;hwPb
z!1%selG-2%#OJ%Zzws=KY&r2Nna+Fr$Hw=Nf9nN#G(c;G8}-j=`<n2ZC@+OFhNZr0
z$5h|Be;?|>bU9S|!sEH@1+%uwJ*`YEC2!AXFVzMWvd)rj>3nBRj@Fx4@WO2EcZi2P
zAT3%5e=Q@T`Y!vJ<7!>o{&YHPa|c&9T%n#LK!Ig~ZffuY5n?P%+TvoKK64KQB-|m!
zf2gbkWTcdk=sesentkzv6!zK%rCOIlWM^GQ^QPCsmhOa9W*5yz^Fu^3yvINvD?G=^
zfM>Fg{pOJ4mE0E!nvkrp;H(cC)yA})dBa_a1VQvSM>|y;SC00xqV&ocHWN&J*~Pv&
zJV<F!<UYndfmvq+`Uk>XVKVquuMjCNf9o@>Z(`Vr-yf1hg<X=w64Kdih=Hf<dx061
zUCEYPIHQlm%#tb$04lGO%WK=bD+Ds7lwDqoKm;W|0KxlM%eeK1=0$fcN_W>){a&wP
z7jAv7oS`^a_r^b=1)=U0-f<d!j%q6v`A(0e1r=&*yO-s7@E$m!R$VvOEx5DTe_TY^
zI{2L+ulkKln-or{$L6FV&v@u23tL5r+B&9`y1e-IYdqLPw;g@mZUrx|4_L3YoxkFb
zYsdvVv=g2hwCqXky5;`Zx#@YjjgE}Y+Ilwj29Ngv4+B@qG#l|36%iOm_V;O);9M+b
zkTb$?xFmFeMLpgy1fL<`AX;^wf3Ljr$Q`qj*7(3GcuFMww3E^&EJ9odMJqLFrlNEh
z8EUj{&|!RIzo`d!7E2W)@nM#}PqVT#q;#`l{4hxyPj_ymA%dGhh}<5n!S%#?p0;^Y
zba26LRN0PIZ^_otHCYj7u&8F2H<f6#1uJdBFRbwe*a!O_miw{9!OfM{e=3#zk^;8T
zW*!DfA)O6_!Mmcjo4%3pXqz2h&bJR%p;pHqjw(ui9obKVg;cs0ts+OUE_jYv0)tqX
zY?}{oNun08evB7>Z@M|XQzS-UIxv7ADn~vX;7A%t&2DagYu2TJw0(=_3hu8&CD#*t
zLsrzbHEv|pET(fWkreBSe~pVQGrN4@URoSh=%i8@<Sn)rkt;wbjloFQ3U{Ax?T%Ph
zS2b7C=;+kK>$>iZX>OxhjitM#^(~BkH047+oLtrr#Th^Tui;fJ-`&2HT+s;cc{P$r
z=}sD2^wTai<EBHN-a5p%Ghq8rOc($n+v*_c!b(XtBNZ1+_2L1|e*=cpat<L$mCob7
z99t<X?2FIoJ()+A3npkXcD*}MEp2%PMcjrpElY+8I3`hVmA^HTLLFH}5v1POb?wpl
zK}*^em4$&3Q$}W73J<g4?w!m&a#B2glT<KY?v0}5vRfV@HS$Tjf?YNo@-r%VtvTSW
zk!GLm6~p%$Jk#%=f2^l@m7B|d&JS^al{+NmSDd`41inc+S#drBBsIT}5f+R~vbb7l
z1ZI&fTp4a9ny#r1`?G|}7pyDbT=#B(JInJp%BWlSU^S}HckN{~5by<;*zw%%DqREg
z#&GvkrTtyEqFf}k;T2JyR5>p9j3Fn@0%E0Aa$Kn*reBzde|`s9iTyn3vw|%q&G<+(
z=I$2*W&~m@2Owb(pxrq{vDJP;s%l;#OYS1ddd!^Axy4kKcr{@A^Oz>DY4%G1?>B+C
zR4m!`%xa_W$;kHw$z`dyH;lE#8ch$^&L8ehscHn}hhr9<R&TOVzE4;sW%g9Ow6y(l
z$>q6DUz6`je=l8^eYrM!<4C&2$fx*NJ>2HS!kAZzSF4LmXZ?Uq@yZYjo4LQ~CbyFr
zY9-4x@R^GbpU0TUU=nL*9u)%#K1+)_b0Tnu{)MM)sXDRQGr<^I81;HK)mNj@Ij7-6
zL7m{3O2K4nrf$>o38Sm;ud=ri0@~=esXiHC#d_gdf0sFX@UU}sK4yA)JmYUu$5iJh
zX(N=agPAg6^Xq++AbkOLBq^Mo7S+sp*FAehj9&2lKyxl-jeY+tmIJbtUV8F|i75M4
zNRnI~?9qn9bJIS!K`P<>&K%ZM@^=Ung?G(fNsBRGH#(wai*Ns(rDdKp<x}sMxvULU
zni3;qf1A5+wZh9+&qImanoqu7>h;c1d(j<C^T5YBqFU;66PJ=Yz27HI?OR0$XfBdt
zxMCBT6Pw&VNIo~2dHq29c1DRJlOA1QbgCBrF!3j32d?jJ8?M}0pMF}Zu{r<7iCC9x
zu>gsp1H_;}jlP~liio<+f^yttj6=h~T+R~~f2!?Wv&bcE@41tH&Y;?!(j4j6klAyL
zO<QQvnvzBqcg9#gB?A?Q|95elXYSuzgr;ud+vO}w0BCu|Z8^J#E&`!$KH@m+)GB@y
zTE)!GLlI)9xFw>_C%J{ENlrJ<`$J3C#UyLz3tUVV1#GT@No#IE@V#sI4o)SzqG-0)
ze=}7yu-f{+-_|I5DjtT6$yT+!vT%!o=nt5x`%8B9eqt7j)wfMU!47qnaO{G$C`{j;
z^9KsN&3!oQ!I-}2Jx(_-`lgjOV_e9XVx^CxpCUp*A4Hu})Am)R;B&N^Y}G3sv-HiS
zP4|TgiyMHmn7JSyf3?-iC0-{6(P|}6f5|TrKKD-ioF0;7+e)38A6n;_*W!V0GUqQE
zV{*XcQMx4<^UplaW6&a(-sCsca_$s_P^?qbq{j-(FwTo(*D;SvO3R78tWW-qkgxdK
zC>i<^1EHEwrIC!xy?d+n@CF;UR)cU_?fV1equGjPqcr_+ap2sGW~-;Z{66rHe=aBK
zH$Qt>_{+@@gA2ry%GZtV>WOWUd1b~Djb<7bUED<O({alxTK^!nNIQrH!c0g%!|tgX
z2dURNQbdV}EG-QvX?)ysxqpULKO`AXWc@PZJ5gm+)zC9<;+<hpSuj;o$jJ6v?v_3U
znM#!tQ<H%m3La>h+}$AN9>Mp5e}(hTJQR0@w1>ATMm|3eZ}8uSD|1mf%ugqrDx6Kk
zmiBID=vIDp^c}z?v_w>`vng&cNh+D`X*`|xW*YA+d76>)R0kZ&W4#&nLQA8Cuenh(
z**q2I6Sk$Jv&x$JNGH><Fw(Qu+(x~a!$6A{cmaKMK5~a8-q(@TnosDFf8Jz_h3Ak)
zCHclIHPxVDZv*HwopkH<6U>ITr+rpuhm4Vj;vw<y!0x~suZmR%5wLRuks0Z`ixINg
zPv=i!?H#9`qebH!@VH(bzPx|SJ+iZRNMQ(hIJM=q?9$3#Ki^Z39E%(Lre*0<A#_By
z^aH_Djn{g!9RawwC@V94f3Z4qdE9~GkMvY#uDdjKZYx*;vRmx!gv|Jb&@Do&fNoa1
znoN&FLz~Bl`IS(ufUE4dv@4~0SreQMvCN`}OeJuKE3Eq)LcTHt5<jS=_{FKM#pKkT
zOLryp<$Tm5te7zGl)<t7k}q$Tq$d(EZ@(lgx4)Bb-7xR=6;D4Rf7^gp<L2-ldoxJg
zoBHR}o{!RGfYwg26#os-tnh`tcRkTf<%Q!=$-D!?1#Uh|_qF90``phKJZvj><!abf
z8z~qgwT-3#M}>*+oQ3lgHEbkl`baJ3-+i_zo#}WuchM<diKA$ackj&$?}7V<hChv)
zKiFfOtd5_WavTMye@-n(PoWFacq0j{E#bA3KRzf0(CU}b`fwNeC(1goa?x!d7}<ba
z@|A2g`A+!;gjIJRFqVI5@eTs!u!+>z5U<ex<gzgK$^eW^&8Aww0fH-^otub~!0@6v
zw^bI#D)M0UT2j}Fu+L{dwriZc+N-Oiwx2IrWd$a;P00|8e{rh&8P52#t7>_b28ISx
z&7a9^qz2fX=?o}rmwMG%Hj>F?JtfrIRzWu2Rv))-iqp&>5q4xEvupY8>{{na;ek9Z
zz&)&Aioq8N<+y_5ez|Q{q7(l3bGZ+pCHP>3)<hOZ9q?%xlzmR%bea4K7MDjC(ULM8
z%fVOOIQuPOe=Vz?QNFLo!-@n>7~c~(9Wdxe-Qk1Hra~)=GcqT$Ip9REdMvU)FuFTV
zY%Q#)LXpw8sTj~X6xX>Tt+B~HN#V~Gu4nT^ujWGlVtTkPePM`9&9b6rp5)lYS^gI5
zCUVh;7Ln+FM?`&(-AR}qEWz;{3VdJ3iL~Zi%f6a+e>Nga6MqS|I^*?waH9x&RLyyB
z@T1M!PpL7)d{n_-af9+db-Rj)9j!g8_52YB4P;Nw`KaPpG_x`z>aw#hNTNsi<yj=|
zr<?u(^1x9Z8b$iDn4f8&{wlq+eD8Gyy7kI{3+5VWgScEA+)?e|vL|m#Z+PYgR8e=I
zo1TYmf48>|V=+2N88UC+619MO${=4UEFWhj^**(|L#kfE@UsSoz094!Xp_e%LYv`&
zH7=v*#F@m9u?sJ05BA2^FF<jjs&hi&&Y6zp`W;Far^7M5)yEKbh*pG!TV(W?6ZA?Y
zc9jl8WpeD7HA}6XisfMYAAMc-D{)`FtG54ne}u-Y9$T)zd~rb(FK!RD<&458)E!@d
zu<W{xQBKpjLDTog?>vrllVnO&!$_Iox4ii#1il}E;gf;Kn#WbkmSQz-@ARB)R1u|1
z(_7RbAErLQ+c*=rn4Cq{m@zhM=rKxsH6=_E$Q}rNOtz{y|B}UmY@QsH@kM-3uGtgu
ze_0-`MMMYAdCXD5!fHAm?;RwpqZMUOrI@|q+Qqt9An}m2!n!Q*9+OGUqIA&qgY4=X
zHPEpVfjwtl&L54*T%809KLmD^qVCj8lvJL?eGTeXV{r;N%rS+uE0T=8bK>IL^#YSw
z4z{vETptZHRo-7BuD0%xxp<i8g{EW*f9CZ{RJ3&u<|Ot=ra$j~q3v(*LCtAF;FiOa
zq*<BzrYoZTX4<MOeQ8|zgjZirS{_SFBdNt-_mmmTX)DmQPA;ApOp8YF8GR6<4D)X+
zI&`{vrXjxFR2gVRtMSDwgfn)J1{3l=d~u-QLl9*+_WI69vz%;KO{H;>S;*3MREk6A
zWNUf2+ylQK1$w=P(b;Mx^VM7rQii_qy%geb;FTg6xe*ApblL5(k};Po+asI27b`7I
zx)LnwS+NkwpMLd5Mq*cOG5F&_Nt)CD0C~2GCYRxJ1rq`=IhSDM0~ELI1_ZYo0Wp_g
z<O39!?FIx5x5gp_b{hdRmtf=r6cRQzI0`RJWo~D5Xfhx%FfcSYmqDTf6$CLcGcuFG
zPA7kjw*^p~*%mE~LvVt72X}Y(KyZhk4K&cWG{N015L|-<PjCnlJh;1iaCetSX6DY!
zz5ieJUUgOXx3;Xa_t|TIRZaayMV(pP%-#efV{ZpxW@lj&07xn-%JBl&*f?3(*f@}>
zsWre58_-{7WNIytlQY=fPT*ewl1?BX<i&p`1%$lBDcais-nrNS*f|00JOb>z0&Hvm
z4mLLa{{-4Q2>_&kAHZe+MHaw2dpnRbGPR_=gS!*h!V>aw%zqvMbf)wGc7A?dra#gF
z;<g|suqn_Epa_Imf^1(-GzHoK)a^~dAc*^aQP2rlLLd$TtgNoCt}H-XXBK-W3lV>M
zCV(p#VhK<KIfI-&fXo2D8wMx=Z9#u_#)3=@(69tM|7lmZH;1?aoj`yWgALdeWas>n
z;bLb7ass>@4p5g<04O_v?EVZ^_%nbB@Yme{*jd>Bru!@VHxbzGk7S^!slBZO(9Ruf
zX8|w=+kgPdG72mZHwY5|XlM325NLnnZ2yuE`~U>o08L&3{-_)XkP%k}0ACvXt378^
zC$Iy=nZ+4w^SedX-!w0`ENy2dX>V%_vV%Ay|E^C8>;y7>xpsHfKPPK#XYXp~`4=z;
z+nJgFZo<sPfmPEE?C1iLllm*<#f1Ei%>o1gaI^98a`JHiK#l;Ao2e!1Z+d?XcL&fP
zPWIpCmkzu=9qb(d<}Xcvyus$6mmg$LXW$1A0OI5V^7j0<<G&FyJ3GJ(YzhIGfGogv
z$p5gvm_g=$;+Nq&f!zRlY%khl2eAGA{QYF`A}=$0I~(_Z!vB~rtA?WNdvS5bKRf>0
zCm~_)2JmEN2QYJRvjN!IdD(vfye|*l|IMNT1pie9+drvtcINf~cD6sOeYvLpRQ%yD
z0nq)m9Q1(yCR4J1Q7s5S_m9Z+*|^zEU%uG?pQZjs%Kx9jf3y7GME<`8$++0q{Nbki
z!~g$r18u=J?tcZmh}H%2vH*(qFKb};zoFWoKbKY!WCnJz{a>#f1o(fl2;z1YFJfk9
z=VD>w`qK_}mI1qg%v8V-Q_DXk^QT?&_o~@|?LaE_&fwqgmX|Cxw*T?H?3bza%lpIm
zMVEiNfX*+=2Ki%*zcJ`#o&LKHX**MUv)_Bi!Oa5zIynK|kzYptg17;m>@N#y26FpD
z*#K4+JA24W3gD$@Z-9Tfy%X~9G4rwkSY>{j{zU8m*0+BneqI18@E^nnU^V#%@dH>*
z|3<$%VKw^)a=jps4FveFfEQ-azaR&I)%;(O6ToWmFZgn>^}pcDS+@Vc7nQQw{R_S@
z+y4zYxB;vV;D32vN^$xZd~rMf3%(rW@(<*AVRri$d|`I~1O9*4m7BUaIlau}k4<@*
z$A9o2?>!L64P=TuH*Ie!7-Ury)O1rJPVCCOIV=Q!oN}YX!91L2hy>}99yeNxQ_swp
zmoJf->tvTPv}#q7aJ>1vJag{3QB7Xs&UM91F0*4nZW25Fd<8uj?|Dr^F^y3Vm7|>`
zK_*b>)CHwN8i{||_Da;uqD!3`!;7}+=WM(y4Nj2^@4Mh8rIxmeq6`H*5`L|Nbu~zX
zNw3Bx_XPoM*1By>;IAnC@MNVl3VETHTjV&`a?I79{@z8bPSW;B|92k(HczNRAXw6Z
zy(Cgxh~-*~x#$mBg&+3QUVECn#g>qz*BhsgFN)nv@6vzXhw}|B@3-BG-g5aO*x_fj
zU-FP4z7$kL%7fvMVXQjXy?In!dG5dX?t=Wep8(b$p(&<}^F-`3*+Jf!Y!e$vxlQL+
zbb#hMiLm;e9lO9q+N&9I4^57bZ@$g+mm_ZuHjwr}=O1A4EFRMw>bx;a&@1tY{Am%t
zR55;=ACZ4-vH$)_!wg@v#+!j4T;jocqNtZz#BWS;z%+P}IZQlPQE|30j}O5p8mEDk
zpI-$&Q>~61#pcxfOC|G#nLz;ht8b4hrP7*R#E+duWB5MiOXQjR40l%7IHk9r(6YmQ
zj2r2!KRJu-&>^M8>dJoKDXtA`@!TyIX>*>OEy{n(;;&x59!XZEO`z_`GmJtRDXtBt
zEq%QS>-bp%_tm7rrNk%d;0nYr@Ts;9?s2mqQ+J+%P^XF!0B=$lBZ90vWa#!Y8$USI
ztE+gYU5A%kMJ-Q&cA^ve09R<GBRozxsTEzu<P?4F8&?)mx>Ap)+&z>jKuZs=|42<A
zl?#7gH>yl-F_N(o#|v!*K*uf-sj5a}|E)gA*X&z~erjOtil<b)vj+hBOD@{7Y3?i3
zOC|GWrQEY7y1ald1N=x^un+Vm+8z|n5AV<U%X@iaX|7cfzvB|oz&ve@d?2}bU^R;8
zfbqO1;hgs?J{(x83lG6!q5WwbXU`Wpgcg5z*!rwbFLb*0I>M`j^Gpg(fNNdrzT&4V
z)q-QDN|v)}UB~WjW@up+wRF)}3le3oBM%OzB~sPtjR}dLrgs)8<HDcgo(aW%>A(JH
zVF-90CXwbkhkDCTu*H!!554k6d}98p1|*jR#j6SJ%56z9z^G}gv_f=Wd>Si6=IDPp
zyU~5?cUJh(|By8)jN~;gTx<|dqWt~iK3}JM|K2Rce79!K(<{dGp2T^9(&ixFTs<67
zs0XYJuRdErp%q2e`DqK_r-NfOd&>;uQ~~V|gEf7N6wlwPFzBsPa>iAgcB3DPCtYjP
za^8R%!XpK%5ocvoaCl^^6cM9s-@bp>dFEIB0AuF(w9PB2SIpI$@mbq|BG)9IJtD(Y
z=^;Yyk(HYH=rhR*)V&CLbwfJMz}5Gr#tglo_<LA|!W-Bc-J!m=H?0^7EG_8LYapXs
z$<Mt`rsr}L^OW2UHX&5#O&jf@l-dtJ@j~|>FJ`*Ra<v$+i82hC-^*GW#NK~ChAI9u
z8=<LiHMbAksC{2;<d*tfIk$G==B>R}{2DcQhR?(JGmcPCNK**5`YL|Ui6@=a2#dU$
zZq#M#11_aY$WdZL$FGEfWIMItsp*8UP6g0+xBb?s?W`xHpd3tXa^hwVr4E$EdRx3_
zfaiLkE{D_Jpo5HhTe*25D$IX%?j#+0VR;d^30JTnN252@DG5G72Np7{B(5VKuHl3+
z)D*l{jhhkkVgTGqvV(rteExIv$GhOs6LX&4DeHPTj0x$=XzjK6eVD>V_F=b!3%gsp
z)KgfUo-bD6SfUlC5)0qfvQsV_k6{T;xRhK!5;U#xLb#aS5|rh=Scrc*-pM9Y52f<3
zSX~Fpg5gRYPjW<TERJZN=3FZZj>Cc{y+XJpwTbC-qml#i{qN4ghGuwDKX_l@6mW4!
zgo&WTbQO&co;!Y{KK1z}R9fmb#AVzsZvS&Q$ELhBQEgTUVI~uwaHsaC>?0#yJ2i7b
zd`R+-E3M3NC-lhT9BqFFGdR0qNXAs@+7=OklvObMDk*Gw^S;v)!9tO+9a?2+s@*6H
zR<UAZ6Esp{In~E^>Z!%CN|w2659MgxW^+AhFv(ZFI+9G`tW?-B<m4yT1kI=;{4(6b
zoz%qQn{BHB%b~5lyoHT@tCMw=4(OX=Icr}-A<rm`lOGE|hJSzcX+1~(Wypp0g9$%n
zm?DTW#qLdQ^JV^khNE1IBo#v?A3E=&(+&AR15q6w4?(b2o>;xN;)5-l&_3y&GC&@*
zNm~dm^^QCydPmBsqMW4sS%T9ZH?w<B+r;siksIA@3C3L$Z_Zgn9A`zD1;*rieYnIM
zGez8=&GPayusMHkYSgB0^>Z<qulV=z(gjI_i=lf|kuh8w0>Tuit;&Vg%wflEAw*0m
zGlC>15&<g0{RM9aC%MGgma)P)<=&@iV#7||h#tIMG{gS@J5Sd}VlwFz>Q{AFV;GGc
z!GBW^3Q#<t52JiqjVXQIu`zkJ$N1IOc}t*VD+q=yO;djpAGWzCn1rPvF2ZX;+_2FO
zFBqEJuKLqJr*n`ja7DK}7TJw$R|sxIK5sm@>wrcc$_{(LsILF9qImw}MiYJjX-A##
zVW%y*(wurJqCmYiywJ}{fd~u%`@1-H1ipxA#gy!OFs;NTXEP7vM^5B~@oL?JHG`<3
zx`}W-OdNk+?t1<X7IFTMCu=5pzTDU36FvRosM|HJMv`^#gi0|2<6F8u;nZdTC|Zdt
zj4RBL`OOS$_Ub^M<MXl`{z0{h3DJy$sSl1WC^%l?bu$efjXg?RQWZGdxWtAyMfX=j
zat#46Z?n_3=Rti0NIz><1C5i)XHrH8GP}Xg5dnV!`J@-k3m!bM5!|f_TT#VGLnWhi
zLgz5nXjwCA7`-O~hd<(XfbXn?>w<?fXC<+0$B50+2W3@|CcoR71{P>tKdSyZ4G;uF
zmw+vqI-M{f8BGf-LK=MZyF*D|q06tFMY4zE+pmgzOi3a)_SxPa%u@a^NsYX7sB|K<
z;0%AVB2!8xqxHuTY86b<$edsAj3*BK%si%30D1JCmU$Bu+yXU^Ec$97SC50d+nbSD
z1%>?na`!-CfnR2etQ&USTx;p$bzTcsci$NoK*zT=wt~KT^pp|Nf*EdLj$mM}k|Er7
z&6_Sx6FnB8Wkk30lcwQ#p9nHzTmCyT8MA+Qf)VPL>WHtTgWCeay*n1tijf;ol`hY!
zaSmGkcn&nYdi;(HSgQ7NM~@G+T1jv*iW~;O&X`+3I~^2x>BE}eqgSQ*9P7GFj8n-i
zQUZpW)`y2rh8O2>CuOgouLiw3i<uJ~X5HQ%J|4q<#fZ*C^cAH=+>W$p^_a!8sVaYp
z54}0rW6Itn9<HXWFGy<;|1K$0nwq3*`#IPU<v=Wo1-oF@dAc$7ScKU8jRDE*%sZ^?
z@d-)Hw~rMr1dY2>s(2sA-6dn1%Cw#5@P48FtXQWBukx4EAjXmz@_TpK0vb5S*omfL
zt^!eMWsg`><5#`vT*Ny}`d~wOMazG4nvN1#&36+Yi6*<!A|5cyoBqY10z4Cj#R<|y
zns*x*+}I3bbtg18I6>YMxq)^x+%%3m^S`U=fWq4Hp{>sJhBZFte1dD=J)5N4+F<`W
zy+H2MvFkCZW+m==<5C9Xql75+S2*Sz!;hgC2INs;LN6x<;(St9&KOn3&E0<!`&8N*
zS^I-{!ySv%ll@Sp>+2w5($7Hp2tyfpe?RYcEH|TKr2SkT7%TJaEeXG*IH_Q)37P!a
zP6}|_(`)5`(|m9_UkM{_%SlK+g*d1zsXEn4c7VU7_Rd-xI7;}C)8q%@gq1yhPSCGY
z(a_fSrfuX#@7}`%^vp|Ud1QaafP{|e8kTU|;7OdVbMtoWPZ4YQ-vr&visHBhjU}&3
z*Cy0rmg==a|6Gszd{zHWgl3f@Tq5A~6@j{G+Dya+Az8n-FSnHcrmd7_Qj_K6uDmb1
zBE5C@$t)7R$`ukdGph}j7i1s4KIO@@`5xaleoX__$g*w4vJ(0<+WLPiIkdHD@e}Fy
z&_2o9N*ln%Di91uV@=D}e4J97e1IBrT=79S%-))xrhk_6sv4(^n`2g|htKI@$amL(
zXPcct8XqPJ_DiUabr9;Og&s2mV`gXVUp1eMcj5HMBWb&zb_Wid->l2jOpT?QSMo{J
zPn*vLcP<vv(L+_2r&52YMz2zvjENC+IWoo>s?_m_k8Ze-mvnls!Ud@ayrqMKw+ft>
zWq9Weq%c;SpESy<g`oF!HNJ(qAjv2|+V@mk;Ukw~s8VCP*`Q|r`c#IcHoZLUYc!Ip
z;?bo#XuY`t=ZG+=NUsIq1GE@!<LzCeRq5Nv$7Dsrlm<X}DGh%%_H#>KyD24#Ye}hC
zK|)n)#Vca4H0JmwfhS>U!$@c)5(LuI4Z)j6re*MIA2HK8J}ABJwvky**CeN{-*ETZ
z>X(N4a)mv|N&G-ssVifjZQNnt;EWuB7M@7mbkVozu^@%k!UG+eH}S16<zO}8JxrUv
zXI10A6tjbJpU{8DvBu!wCGXTxd6MT|RT@pyyp7&oJOozMhABb!yu>e$onwW4LwF|O
z(rj$owr$(CZQEaL+s4GUZ6^~<Y}?5scmDsJd$)Jl@6+|Xi(d4is;h`d5V6D1JTF3H
zuBpNfbz@k{-e(Bk-(EfLz&f13XCJ^cQ+??T9U05xbif;i7j|(pmWJ!AO?yu+?Jod|
z+Ipl8(uSRsVru1rafH$xWj|pQ4g%7DMGsd|*&6|VO&10uJoHAFF^=R1q{x^6HuXm}
zwmQ0GHNu>_ZgPJ8pSHcqd?OWQ8PU=8VY1(CyeUr?=hqjhzx~&&Zh3c|o{BF21%!9Q
zo1chFFvY=xgu=l^6=m1r1i%D{%O!?zPNJRky6cd)_*8H<2_GwLrm!2%U`Z=tLf)QC
zPyhg(`~833JGeNO;i%!~!%N4<G1!!innZ%N(ElFFRv037d}sFeh(kOlJ+NdCCRwF?
z9vNgW+{ZqJM$Kj6!0R6G5aZIZ*~)9fu%1FJ@MAq=rHduOV)-IOVerYe*zAzb5iK3D
ziICbc80g6h^kyGsT)V9tadn&TgqbLE(BA=US$LB^;*%w*IycHahW`o&$bKNyw0@n`
z1$?#@m8&c;Ba_C%fm*|&d=|>hR$n6n^8KuiRX3b#tcxz!(OSGa@E?_X^T;YKj>UYT
zBq#iAaBH^Myr`1vNq?00Gee4HL;G`S_)^r2&P&zqG8jc@2DpCXXlLWfmlxw_hYA6P
zrYP{IWv2iq3cp6m%Ebfn-!kt4Mc#n36B3fbP=D?vOZMq7rUll{*!!Fz_BDb_C3EMs
z-grQiM~-IO!RHXP6srX6W+e(fi`DK<&|oo-l_s3$?>upgN&c*BlH#bZ!OGqJp;R^<
z62%ucTsDxkIKV!s(=FO|tevXSRm%hX_Pu!7-CPMS7i{RN<8ll0GRTL!#ZCCS`%cOq
z8r7C%ST=Z0Npbj>asR}ZuN80dR&Dhg(|9jx-9#!*+q0i7%G0Msrh_H~2Xu9&^t?Ud
z<(-?Y2BC97TkT|h&aHpgHLXz?#tTZkdqM7>ED7Ru<k|s4bQJAK_b}`sM!FG@X)e(q
zZNQ#%m>}h9>lrDs5ft?=DM<oBw?R3d?#7z&P_ju2WM!q8CzilQFKoiRo|i=uckQbt
z(NegF71M&^qG*xMix1ZXM%~v3P@Y}g#<|;fOz0mprR5bC_Cb~N;#|0|r@kk<YpH^_
zg5P#t!c%Gf^6c&%#2_ZI57`BX*=Xn`%CnVgsb^2i?YGE!9^69X07uUo$oisUs*Ny_
z>^dV}s&&s0$Z0;XWmMr^o9GOZwpL!u(Gi%>bPF%rD?sM4QqKbCnuOLBy8@P@z2%vU
z9!|YovFXc`Ts!9UH>DlGLFXbBrsP5ua-4*~I=v>*61H{zo_epd^_2mfi)<hj8TDvY
z!0A&NkhlP&2vOjpv<GNhoDK<o8Pu?adWtMq*;ie8p^76T4@l}si86BbV^U(g((}>~
zZlo)8NF~HfH_oly^JmHaP~=1-UsiMu`7e6IWW0qB@7>ON2b(Cf2R`gqZq(L9mO8<p
z67ZBI%<ov}u<g+vu#*66AZ%{xxePP4INJS5V<1`%u4e0l<+Z^cHzgA;NR^}l+iQ}J
z5mtKt^l^x9%){1W=}|$ULDD;Vt7LKzz(fu^dv&Ehs*BgmFs?MfFh;R$CZM$;cEg-5
z+BQ(~C*>|qb{oOeniQUGwnz7m9Rf}Zcla$XVT_2s%<K%WE71Tzk^pfi9_Pk^@4gUB
zR7T<Mc!1>tMWg{0HPus`79*(O9)n{%H8yrg)~5ng;}+}0a3#I-pGcy}`0_QB&3X4o
zd;_al5x@Ii6)lcIw-HGgj$fQT0Z79H$D`-1Q&FOo(9L!|%BlT-HiYD-Q4tJ<)}c|&
zyS_L6G!1HdI2-{MX2p$VES|2L0t=q-TpfA$JuerZuGh;z`t=Z@vFW{#!m@sI*N=x%
zl=CmDn#H55!N43i7#NTHIt!%z0&CQIU$xV3_9ft-@P{zc_jfBKiyCJ_2d<{08a}5X
zGsfmo3z~Z9Bes+6h+B*7WOarYRc2vgt2}e*q0yd~qrU_^<Mz22wr8#)z56(ex|e8X
zKj~2Js7Cu^2K$oG7{2TyD{=3=r}8dyIke^`eYC{j$}EnHUsHG9Lc2OFsuzna0Oe!&
z)h3ll8IyqxlT?>dr?B7>`tYFq-oQ@pm?%%J8kn$IzWd0y7!a;BjX{`$b6Iunx*T0k
zEPCm)Jsk!}M^&W)3x6mQG7AuPfkjum9wuaGb!=T*KcFofZmHlXo=)r?p<$9#a1wK{
z$Z1fD9QW~nRh>8__h+NHgDK6i{-U(|Lir5fLRgvSkHcR-HX0*Ey=`4-2bm9@(cy)c
zM8K;=f@a3Kq=$a)5-2adqwpc#7T#Y4l>VOG&UyssPVah3@@od1-7gP?V++7CVgF18
za6#G*-2OclK>J?7Bo94=aeT0?3Fq=S&-g0e|JGG&qT}L4R1PB(Q%^!#c?~kQzliR>
ztQ{!H(d}bMW`Ma=gOv`O#5#)F@Qp4`db`4ELdM0LitW`C3+VBJ78I|x!2jXc<)6D>
zdXEO|RQvN<4@nrB#`&L;^lsj+i#}?XkV&b_9Mh^!5>>lnROSV(F@#xB;Z0Qu4+{;|
zz|yKdqp?mEXY2a%hlobMr1;-<==>BE?18_8Bw!=lJK1b+EWGIUCaAn1BIie!!DSk-
z<OI}G;L5<_(QID)dQ5&261HASO)_%)KraUj6Wp!nIBdCPLXL&+a-c?Sc&K*=KG6ge
zM>Kynou%s9g-7L?Io_gaS5L*$8r!nt|JrGl0A~M?e=Fofzm(ne=1t^zdolW6w=^T0
z9EZHEa%`#6-Hy6fthiv*-phStAnS+i=EcYwQ$!^WhxShJ5Clq%mgml|t;zeMI$;LD
zX54U1GV}QAVyCU}WX;@Gy4!Eh8PE8w?glFanLI71YrLh#)*bt1DS^{F@S(twqU@72
z*Doe)Me9*OXdp5tQmlm(gWiKNR2s%&_eROG^WvyyX%-I2sdMg>1Socjq3P6@JoIXI
z-rDIBw#$wnw_28rJA-aUaSjx|bnyU)o?7|Nqs&H!JvkC8PUz^CjVQa<C+hzx>1j-w
z>@jiuB)s;7^@-;VlAbsQ=8(E^{i<X1aFPKkNtYAgtM(>Jw&<m<x#`31=jk1#b}^Aj
zwGny`Ac{%l(4vhNh8=67$}K)7jH>aDq$u-JJ0qq}(^DER+w2#<{f-9uEqs8*%5AFe
zd!~t=cw}%obdwo>SM?J|Epm<PNGPZR+^ehw(Y@-t$J@tdzemMQ=JS-BOmAZlU~JS-
z7yeO|7uZgu%*&?r3E%Axr}H<~ZdqH}nXJmg98_BG1m&o4kB$bOYHo}!YGD9f4^2C{
ziUKF0sh`a&Z3Taf6c>k%qyb<v%I0Ol+!WcdG}CuPL`X;4?@y9<vHH<#B&`;S)lz<k
z%KX%~<zjLt>Qdgv{B1neibI_%S&^uN=q{r4l7A9+o#CPW7m$B9my9ERA~zgHbKh?H
zbf!~Pa`=T1v)a$blXt)K`%n}@fKA%%L)Z6VB-7t!+1ocNxx#Ol^d!JbWS!P#c3bQ{
z!}P4^1+uFf8$!O#w+k?Qb!QPV0f2pDDb)IM#Vhj%d#f$4;4oe-q{8@EZ<#R@q-d+t
zzUW54yXFb!`<r_8{<S?~M<aAp@jA}#cyY)5=u5W1vY$(zNlfHG=9%qb*ho@JnI}dz
zIJ@Wfg<SqH&^KLo3<sc7t>uxI*WZjcNJh|Xty6%g$lzfRkSSaxDPAf*jZwK%Iht#l
z*=&%hjI7{(_0}jCpY=g}P`i!qk1kB?IR+}RxWU^U->Ar`hc~*fYSr{8*$#?IeK;NE
zdV=LuQtHW&U#~T^x6(pu&Pdj}yY_E;$e3hGFbPcvRTImB%K$!I&-v-w#T{hr+zf_&
zd<4vB2?#EwvFt4AB|oVgEBDJ^6iIOVm2l~8G$;+46$`|xo?<QPrakX&CiG95!f4NA
ziz$vjHUe5NpzyRtC;H)!2+7h><r4gJ*R(gzbVlOYSUhfuJM1`0q4t#;y{~r}xHuZw
z;yP72pk;dlO91$EEQv^l^luGxnS%SX^0{@SJb4RVX-b9DkuImg?NI#-L#s<oP|pTR
z>ihgjNINpAb|)4!F845fx8S^ABK$mFTv(zsRAsHY8TViTp8DKj_JY4mvUfNMgEYK*
zm5S3jIysqsvag|6dvDg(1dw3dgSz?Q+AY?)O#W7kg9GxF^NEIkhYQSeuhrx?_qscm
z23enpZH!_cllZKb-EKsxR(%yH&w058epWTm&aWn2k)XAcDC%HMq&Q!7TSjj<&}jD7
zj|`-ZO&GHrd5FzHm3+SjzVmK(mm(>_p=TQv34(ejF-NyV!Y)<LsB!3kgP;cJtiB@k
z$u^G&<pUIog6m1t)K!CSba1WkPtWGn3sNp~SH_t3T>!IrRNrjAH<NP@minOUlXN*b
zBT01GU=ZV%&&$-C|8D9hC44;Gx1b9cv~eSAqUhj<-;#TWaBvad2qXp9MviLKuQoWG
zDQ{C-DBwC-o3yA0d-R|N=to@fg7s_%=&5FCs{o#`aZCGa2h_3(4v8)I6D&$@<I$CC
z$jp-29QBP5Z<ZZevN(Gm9kL8RJ}D*oNIg7(E&{a_v7vG{lTt|8Pen~@4&#>J-)?g_
zC#_n)etT}v)7nC$X8KEVPG$Y7HuhV7os-COb<RR$Rbmsdmtf9*il!hy>o1l@oM@;-
zV*_~fTY@>S-?jU@_qLjtrsI;VcsfqB3;oGi9EXvvu-+PKVm@(1C$clV>&T&;vXQNc
zM~PR%5Tf)d-y+Px5*FgTISqQLNXxZNo0&w>mpV*n4|SI~xMs!i6Qz2bDs=Z&K^s2j
zB7SNigLQ<+0TCYutSvC9@X0iIEf*7b$N`?RBgB!UqZt*F54;RYP+DQXby}BvdBkcG
zBY?)+4(V2}>D=GG7sckaHSF3MJL8Pz`?KE9JRVX6`pSo?=a8pEY|UZvOP47%%iWxI
zc~3ByZx&9m7h8Wt{o`5@isMD}^;f;@myZd7N7azT1#6c0X$D&=U;AGDrGONU(g1z!
zx$K{$w;m{fYo4>6KJ}yyZka`EEEvfT_N2B^o1mEm70x1f+RV66gtaBmRxn;LD3c>L
zE0fZWSld>5sIgkt5ZJ0%f^LP?nrtkv!##iNPpZx|Y$&<V^x^AKKGVA5kWq)fvB>j{
zD;@RIR72HwW%6v*Y2zS!LZ$59696i`HCWjW-5%;c*~FYneLobu0u^HV^V+sIq{G5K
zAZg<$&kelEAL2RX$0MnqFHvhIb(13KQ^-ZwMK44)9uZP>CGN@a;)2TxqSV$+4S;RE
zyhId;EDRn+_dS~k$4L)T=^wnNw!CiX{J+2QL-kBD5w<b*&2ZWL+G;8_2LLsaW(xtf
zNEz{t=LE6{4Px=kk&N7#z`Iq`j*Ee}z_``~nZ|7`2ZzH@H72br&;Se!?xiJ;!gQ%&
zVYL&adb@b04b5<qYVvzhCRbXsbzSOTqpuajP0*y0d$iEfYbzYk1M=bzf2mi4&z%%C
za!?xO@zlY0o+ruI2vXYji2=6zOt<)!3ZdU}U_2q@gXNDB(it67^?U1yJ6smv3Se6q
zcnjT`cMv^)g7&9nfj4}rNbT6X8WN%)O;QZ-bwB6F9jDI1Wbc<01Gw7<tS=WqE~xI#
z45d)Uv?RDOAehw5Bx2H{X*r^}WcC=BYr~=4yv_c8DfLoun&52r`2pS+s3~sATYHa3
z4hi~&*HXie?s`7-!|;-p+oT;B`fVYVeTodUKG3u~9Ek>*Z5#hCm6v^;P|7{y?Mx*^
z1-^52lkSD&xTnfi4b#q&%j6am)n#=Ap~3sI70hDWn?dJSx<2_6)@O}D7=p{0vntG#
zXO0~ACAX>Xu3=ghECGI<DW{*^jcsX^Ss+Y3ebB5xo*CB<AY5J)(_G&79faeLe|j`C
z#~hCP`y{&YQJiQNDlv)o;o`I0+T#8VG%zbNvli`D+0hWJu85FSPJW<yU}rLpjbXb9
zP|q+~&{8%4Zrz8BmC-deP7*3)o>Q{E;uiA{C;R8E>CPcUaSk8@@(s1qH?YG-7tUT^
zc!Q$g@pggNOO!3!)hOj!f7jso6A8~z31?|dAZ!6Kw_>pX<N91aGXld0YfdK6(JIR&
zXT%r}qH0X_>r%U@CfVwkBWA-CIebyH0}=JGkq6&ux4@11wGfww@Q>{G>JJXbazL!h
zvxR5snm$XN;~;=gDvjLNzrSX(dgnt1)imW=_wHtKeULQz7VpGe&VjWZT4}UKBdP9w
zO0@5s1WenGbYoA|Sr8}Us=S$YGs6S&LecQKiF5a^d{N-((7b~ic4030#<6w6Fp5mq
zxZR4jh;vQ;b2LX5se7{ion(tG#|47Wf%#qVG?$e>+7}>Er)&o>oY;)imRLJoXyV4P
zLe}QX<;lw4fPvU2_tEaDP0k+Jw-Ir|Jrx}O#n_Up)ckH2{M_RJ%4m)P$tTN2Hw9pM
z3CVdJ(WBL*Q~9O{!u&w1bD6l!1wzjx8eA{zT*PFjMkUY^Z#G?Xjak?vDi$6+6~4+X
zx#f~esR!(c*+Q<K1uy9XaPEv9ZEs+Qo{88>47@;C-BiY^^=E)mvmq3Z2|ko|58;+u
zhIiyXV3|2@m+T60C{V|LExTje<3c0MhT3>r5CaV2B}ZLHgOFGdC`bN2JmzpN!-#OY
z9KTODb@_(D4W}k)g;^dsRiB*pXev|7e2g_twgF!8F0==<V`<y5e&=u%LbA>;<9v#r
z--H@dY5M3d0u{ljA6To+{7Dq%a+5B|y+GBxmF%Z44XB#viKHi#NXk-=P%5U7R2Z*@
z;L5sToymFSr7}k4zed)}E8cRsr>^gRQcuYDAA~Az>G4={93dz`S5+?yETsEzOxJ(q
z?E^5ZNhOB8G<c7M2Nm+nlTUDy9-v9e4L8M{ORkU|3f{}E@{ewIPZ_Euwz^mN4tetv
zn(jHw!Q(C(ZB?Mc;>x{g2_JNPAbNjE+BPbsbl7{{BiSg)87H?+0|JhjPzBD}3ap-m
zBT#X)_gsm)&){^^ez(5lG>dW#x418@+yX`{B)tUZFT_e+OsQG@1ZcT3pt?EaToGT5
zzL{t8F1rwI91A9`D}qBj?(^jE>E)|xI^vz$RB`A^#wB1=<FJ8)KzzLW%5BDJ&v5%w
zr*<yd<)+qffat2xR>$sClis|Rhf%gF+%uF>-WW}UT~e_gh-2O?2ruVXy&ymBG6A43
zx~v;V<&GD3nJiT(YfXQAHgfz}2>ig#nQI++$>M}GH}a?8QUr^irfnhZX+CPkYal%#
zX!R%|tU>7&DChaXtlvnbUWd0tVm0CYO1=EutP_$LFfA9C5RQ%RHu&M(+05!G>pT!L
z|2gh@8}GRH1~(zlU(-L-;%qrZ^Z{scf?*iU1AJhJ|1ww!L6zNzPos>g%2v{M=8e%C
z(6nAj*_yka<d;0)l%5V!3Wm_vH4Ig7Nzwq=h*~73z%N_0Ru#?>0AgHiJT<QM5gZGq
z`cmzejQFnLR9fWAv2C=4#fN0*-XVHFlR7@72}FTnhpvIy?({5rj%(Gv@_=+wMbzRn
zbNAP5>hH*AV;2YXOUJ+z6TZ60@2-O5aJM_`?Rr@hkD))_G7Q+H(}}%3!Em9W0|oy!
ziyVf(AU%W$gx}_Ej}otvxU|chE{`r_<IlT*bHW0eH97UGJG^MG(JUq5abGwP?=tUG
z;+MMoJ1U}Vsv<=w`#%!-H=vf;@@OPuOd~<njG39Qw?+t?bY`^*JDcm)U=SLS{dLqR
zCh`e8bezk||8Vph_5P9H@`U3rRQQ)7D%W;kDn-R|V^wHi`?u&<F*$xPS1j&#6`~nE
z+f_?<`*9B33aflxYmzapBgPUNet}xQKdi@ZAE?|ToEK_23<*6v13+114Hk&)q7K{H
zvbTL$fL6q2AXrU1SI;!H2v##TOdVPFUKm777C9B+ppGwQ&+Ia4=;_~gp0s1p<a?Aw
zYGm%i;M%-G@9SWTI|_cn?l(``UWIM{x>nc>k7xeI>bfSr#<WGVOs~r<oWnKog<v%T
zJ2nkP8sPj$r*hYCZ~zw0D=b-R?QlRRDM-Q1yMsg#l8*r6VWW*(_YoJxoHYeb(#$!K
z=5%n$TS=w-0#dKvmi}j#I|GSL)`4uCV(KH$qg8GxLj^S~WijVdA@PJ?7b-BfPzO2s
zt?W%wGF7YnP;|C_Rc5d#q>B2**a`Wc-bQQ7QywbocpAl~Ab{jrjZ*8ojUcOtlI2Ik
zZEQ9za=t>-S^Eoe322gC0cns^rt+1uZnY%&2rQUzB?A@mXv@&=8obpT9xaOdy;_!m
zwM>C}YNI)zkD5Csxx`hebkDr{28C;zGvyk7N=I`C1)z!!#;a@Q;4kFyq_N`&i=D@n
zPjTBg`Uv2KaDXIaqJ;!XXDW%*$MJ3r>lhLF?Qu~D>Dv)+&}Nb!xF^_s9;1TTq2)lp
zC&}~~m&KD-gm><D&EWPzB`r-RYQhzAA0yaeK!|7_c12V;WsqY$Q2-Of^hryrc=kBl
z7^Fc;@iy5J{f!3m6Q)@3NGQV!HOVQlNFHZ_cRhUYJ>UogOP*uhtJ;t?XwjsVbaI!2
zGlY~IHbJWx6}m$*ego6M-VDe!bxex3_>1<POjH)7G33#^?};d1QzB$XbNKsLzO%X}
z@1lwk;L+_U<%y>^m$c$%&%m*gR@h#aUbpJe6y3m97KKMpBo}^*DMmg886L6UC}*vk
z%9=V&Tp2u!*MvUC5wlbsgd3+gHeOK+g&{tU<`K#|h-h)tyO|S`v(ZlzY@dcSSU4TZ
z;X7Mk$A>p#YnzaKN&4ZQN@}V_l>QmpDG|5}?gx@2uH5ZE@?d86|Iz=Vw-ecbrQw4x
z|HrMZeI^2ohy;ZBf2G6d?Vwd)<#@o%?Nwu7eH#A}45POP;Dh(!1OG1?tzDTH{2UjA
z<$uv=?Mj;9rFbAL{}mp?xPf1g{#SV14xI_!Li%6Lar;s?cr86JdwbwHxCb=|>wnR3
zs1V$^AgurWTaN)k8vj3N^!9F9h;6+8i>|eT=%xFIwoQX@=K^8-FZyK`0umpD?Z0TW
zO9*o~g#TwfN5sy}&hkHga~buo5C{Na|9&-jdHTfAP$32(2i7!5P?&qpv6pp<l&kt(
zS8Hwh4Hu>&kH-de=jzpqo8{Ahq+oh6<LEQkGFW@DA~j<-x)z$A;264Km@tGev_Z5@
zOce-yEM2L?y($>%-apLci3%}8Qz8<`u&|#{$S}6Xg6k_d>jWO|O-c%HLxTWUM!o$#
z?@(MwU0B$8;M8=Bac{1el`y)N<t`;4tau>ECkaf00rrU@*&ZJ*OXJvJU%rf>>Oot&
zp0Mf|-W_xbE=?~)O|P?kJ&_?kKFVAwsGc#9wibgSb#w(#iogokK(M{*U^npwpry(@
zAYJTrFyWkE(Lnmp6X0(VBhi53NC*V%AS@xUGoZ9kO(F9EDH|dgFdu0~b>yH#p{xc}
ze7Cz5WGQ&E$PNr294TUOyTT*`l>re_xEnanKmvg<bPAhw=^+@}By1Gy68I+Ao0?V^
zNf4NU8Ywz359qxVwT2;Tqc*TUS<A#Cm@I6Ne+UB*L-IoMUWu2(JV5(|mEJM3aiuZ1
zlFY3XJS|9cl2{Tn82oK<VajmyFFGaQc_=Xw=HPrugB&3dP$y|WAto3h8R!@yVW`k%
zAIhOs-(1i<szkrAWDs*iF)f)(81RI>fd&u?P`6CD5FrGtLGHO=svx1EePI)z)L50P
z0aS7z0;57B1QTfdFn|c7R3tL$*`77pT+lL_lgTl^3L1}c;a*@NED$J}22N(<;~z)f
z<M&r<_0)REwN(XgCTzy4dlLgLrJm)yhn8$b2g{6Ayp}`=g{ta(BfvxLo9aMdoQGx*
z7$m8u=vND9_lyxYUbe;0H!ld4(b}S!2M4~MMj`nfP!T=GD!>k|OSE0Fj~-zjBSc(%
zVaTMy4+fGt;Io#hAbjYtv|=DOu}i2qvx^F+m_TB`>Jz21;H1#1R6v<VURa`xAzJ66
zL~nH%$2yGzILo*&Q1jh~qm!>1<6rLN%wdJNw}HPdS^>(`rFE5D#xI$_RchBIW)i)*
zci598(QgtTCx9&>`d{P1=IXt$7aIO_@>9tlAmrbanT75d&^q5uauZMm%PfcRnI`re
zj}#fk)eAOd+-3@0O?l0yePr>pWH0?RQLZ1)6W$6p&u$lKZVks0HOA5m+n4Nn`K6rI
z9-ji?-F&(74i#8J^w`38OJ3d@`STEm?`W9%0gxDZX@G?4`r+w|C#Qa@0?e2V`)9yZ
zU;5Yh&>JuA4@SFg_TB#KXn(b=!1^Pub|%~PJ3K^LPA5c4pfaT3UcS2ijrP4PwSw%C
z>tU*IOn4o4D{FQ7=Sr?3H)c9tcLm8hx_E;wb#UBIPU#Hu{6u!=5`k~(G7D+rn3-{0
z*1S4!FhKazs3=Z1Nslss+U4{igF2u9?$m5HGsT%05rw+Rz>y+w0?`C#E1Iv{P&VH+
z`FLp4R7W?}a5^X5&tfVWS)iRjka37sIp(pyZuBe)Zf)8|HrJKHOnW77QZse=a{kA?
zfzpE>|HY_&;O4gfF=Sf!@1DzoPav&Yvq-DPFMtKO0Fe+}+=-m!8s=z$?7!UmF-pFh
zg0TrjUcly_rzmpp*0Xq|1*WShq<<~ColV(RTCe?r3+9qNla9tA4&!y5tbH~z+7&_L
z%z;yQ(_1XDR@6eU*xQbHZr%r2!3h?!hpCPC_*Z2cSO1Rvvh?jzIe&Ay@v*Dd2ySl-
zJAf9xLWWBhHki<8MSEo3H?D+D5wbW!1c!(~!Mo5dazmkowq6lQ4Qx{@f=>#`i=vhJ
zK;S(x1&q4HRv`_Kl0Y~gc{klNYG=C94?dpdG*i^CE|;ODAXzq^{Cx4*=JZZ(jCd4o
z36yL;(2fg>bY}=Pl{=G^?uO>zUqU)r8sK-3$huJ>yTM*O69Q|i@I<(|(v3-SxLP|A
zIui&UlTkj&4Fd0g->oP7fV-4&j}PQy%_x4YbN4TJ9;j3*8~I2n&-D%A0N`%gEpXqj
zBTJpFvTtTEP&W3;W90h#ugEY=D&`%c>-(oOZc^!#a_vY?C0#2WXvHAP!sR55bAXSa
zLDq`~2(@{-?;#!CJM?}!C&mb!q}PV1$mGNbm;`7LI?9X;33mem)KpC%sSH?%$t_<o
zHC*!VLqE#MbBI%^B52pjsAVk$jE+X-jv$y0a$Vd72)ctIDr=Zcq8LbG?jBcI+8z^b
zsF}4$mvR5_md$=yTJVO2a`Qh7eSqcP=Sx3i5!(SvI-3Np5bW`P;A7OFx~m8tg2@s$
zt&{{i%_A7^kX9bx1QH>cnJQ<MjV6F~xMankg=j%BB5I=DshD<>!@{`ugRz1}LdYA*
zrnT-X{Ml`q)esVp*DJ9)*$RLMe6+5V2;gO^;jO@OMN6)0NVjT;V{W7#=>XnjO()oG
z)%FU4hl?MzZQQ1@VtL2uW{C78dcwqf)*WhQYor8nl6tjh+B^&J)X6$QY$@M3j7j(T
zRF%?y=&OiTP|nWRZHnhghMElPJQsp`RMco$7W*2)opMYcSnc~P3vRTBMkJ5KkgVSM
zwcqxXS$YtUc+sVkA?1Q4EdV$}8^Pq9XSTvJO4+4KYy(R~kqbvvArecFK}o5sGl4>b
zazYSFuwzMuUQZ?p$!1iG2W0K`UD#}8S3h*`Oc6p0heV1KelmQi=x4@Rx0^|f>aEn^
zx1jl$M+PZ;SWAe3VN-JuX)mw8_|Nc}FN6-GE5sCMc_hb(lchDd8~{Q*XjA$gFS*|{
znD+AYC5SWk7`x!-+^u{=c&{4DTjDRlrc4K9J`%A)Nf3Ohs(i+A<fi7zs8Wt4k~oy_
z`+4ZP7#EN$>1Gw{9L#z)Wsyzn12Flhrmedq==QlQf|s`D=?rn>sEyvaGx{WoLTbs}
zvnP*uq|{I#tU(ZDMu5FwVSccjpC8{lLX}K34O<tDnx4VB>)o<6m5AeioYt=OrQ10m
zdDubFn%+L)INouXL|z*X(Kr%g0@yf)g=RyYM}}mfW&??fN<2#AC<$NN@K$<%kzSYO
zhL12mn1PDT6=A!CR5L12-zhcQnuW+}bTZM#B??$I*h*Z-7BJE2Lz^L~4=~Pm%|X4k
z-1M6lur{$Iq#I>Hkartc$JGlW2F0S%FZH6l<0{JuKER19ASLR{-wHzG6E_kfpn80W
z_OljS0;8mw8`K)|7WK9x!nB_7Oiqc)E~bRxx?`rK?^<o6w)8?h0q#_C^E!*3_>C=2
zog){8`?#eP2#9D~QjHvDKo(Vviu7{XPJfV=y^m2(b+URW9Z?x}PNaN1H^;D6LAc}&
zVn$Of*GN`8X=4nB&0eqIb<Y3Irl8&Q3>Ty`HDot6s<htO8lCTwbDh;r5X$x=Z43u)
z?RKAv@0wHZBKEY(q2$-NDI*RkkNMJA`J5gQe~F6w2Oy-^A)9kj(VM~41V@iVUv{(v
zl9C6N6HbPS|1af7XW$*maj^TPb!lNmER3TAKBL1TZJ^%It9vymo$i<=v6Wlj+kU$c
zG8t{pi^#Yl<EoUHSIYhg%f_V|{e%~9Mmr+N#Bh4C5j`J<m8~gs<h3-cbT=Nv!SGgr
zem;uGErSaL5*bin{pji}t7XMN1%@J4!1Thb6cyv-P7;=9MABNp1*d$HB~ewjw0LS6
zjB0aWAj8n3I1LTtEi$9G{K7ZhkgK~$cj#iEHr;&cRdX;x+QIx-eSVxfwwU{)z=kr|
zQ{+C~`NiivsggBUx|00QRZIC_VsvL&Hj+@HnbY+Y;v>LWH3NQ<2qF$4VtS4Xlnz&i
zmD<{ZMzTU5JU2Re5)9VTm9fAaj(m6pWyBBi0ONHnukJQOgHbU_!Iq7DAvJUX$`sR#
z2vovL*e0lePUSs)3pInDgsRz?Qizt6yfq$<n*vX*80qM0(YgERZP8S<j6&NrQ#g$U
zf{r{#O8@}gntwJ*>8afxlh(@4nZ;RI&qoem=k#VfZ7kt|Nf=SfE=rr;;2Ty7xBo>l
z(KA`VQrn?OFO4+{6aUYecXljsdia3p3i2b;x~{}5dtNjM2wfo=6^*QQv2^3Nsqvo*
zA)s+4@KY4@V|SQGz_=H+%pd%;2vSIdRJLKCJQ{#__|n%Fo9l2qQ70&I+sCo(UzdpT
zh(UR|L7<D8jFEs*j%X9QWJyK#+9wwYNt!5CzX@`h=%GbQqs7=I%Q5H!CPi`*M^m4&
z!e3Z1yHi!>nJ7`HQpmE$=#q;1G^EG&qUZ>f4Y8NMegzF;U;hGA-sCuTZkZdAoV`hw
z*+>UWtwvug4n}MWB)#btowEb|p`iodMiVg`q^2^iv!NQ6iX{Wdjxxz7F0v%IjyeXj
z_u3E%UIGT-3-~v-P@runcKtW-Im#^lTEW+o7HnI4ueW+sku=A$`UdmUytu5(($5pA
zq4)M3aPX3eiaOd>p5Rb<4%-FW!E-CubbAAu63$$yQ;UD!3nbne6GW65_$VStCHjf!
zo|E)f7Kh-d1xPwGIP6I+f~s%a^^%1wQC}~lO8uo;nw3tUS(4FJ71WGqQ{H=y+f+r9
zA<qqOK_sWmawfJYjlONlF4y@>D7)2F4$j!gx5?c*Zzo1vVbT|^xOxUPe+a}YsBH@<
zvq=t7m-1_1uzF%tJBL&*G$cbDtW7tAja6VIvU8lSr-{tVXK~hvs*IIiHH-pbC|k7d
z*~yto6{d*f%lVwGIXY~@-awe%IYHeiljpUdB!z2{D>E8}#@W9xEd@(b5cL-D$@@Sj
zfgr_tNk-2|Vk-3^E89DR#|v9zBVGW|3j2jvs|s4tIT7*t71DIGvL!6RLx0R|KLt~<
z^@wnBv%ADLOb}SBs&Mx_#5~0Ib8Q~@l(r`~?ZedS&K;kQsZ?$og-x<GpJA&;ey*6b
z+RFYEeCF|)%b6rF1Fh|8by4%lJ+prU1@RNi$Oa^$w3P}`J(>|%6B3lPT6+TG<ypxc
zV325nDi|f3q9FnJiO0*affm!<5ZYUHjcJ_$hyJBb>}6R2VGLYhgKWKi8V(-zCsSwI
z9zCBDmi;`QXX73!?tFpzn59b=QMlTIhXiqLURBxrA_kv2b0^r@57@I&Sgd5e*;k&b
zpKq!DHsOXI{B<W8&HHZ5S@(bp14c;BJG0xXv-h080Q}sm0{>Ky{8)&!$DzAa|Bth)
zB$v?=sUKTuT0g=k>x!)$!vjuBq1?O&BPM?h`1*dj2CW`d5<I^bDT(!ycM~QYgPXW|
zN%Yu(fsNuWZ%DLlYQa)<A>#F;X`^sMzrT{)wHCvZ=nl%WRn<R7DSQC@p^vj>#;t(J
zjYmvE1Vch%3&Ibi=D<u54_QksblVZU{J(RNQ8@HbSTB36ngpo{)0D@{4-I|>1R0da
z)er98(Ys9<j?<pUg*{Y^)6<hyEDZHiRbP4m1nC8m$L{ZCUl0BtWjGnb54*>|dZ@>b
zOLNnoo<Dzm^z7}x1*HQ3y9$90D|u;;E&@0+{i!hzZC^S8wEY=B`m+@D$z%3XAN$WK
znDvTTrBxB7IMUJL{P=|7r6k{hrGLTjw*r}FArEOu>`7>r-CcMuRbJ}J?I{mo&OSXe
zGGkos%{A1I4+@}>p9smU733S5bdw%ezi~-UQw*ThAts`JAk_dkup}4iqKeBZ{7J~D
zE?opBI0cI;)4A!G&4cFZ{)e<OtE0u|yKwc{Iisl`0QDF<oi5va<c;hIH(14p!ryDn
zgJ(8e1@REO8Lu%He~OdN{_eZGx-NE3-Zrs2y_f@-XWdLXu?Z`E*ScoiD|Z?MKJ1*>
zd+=hNLdt#h1Hu3)nupczNYdNs5WR71d;$00+k?<j!;_B!)<BQbFEW{TpvOy|Y$FEG
zG9w0^{VVmROSPPZ`lXsB=a^QO&69$1xzJk)0wL-8YB9jtjX62MR9ouo!M<wUmk&OH
zrfbbMKs?~tn$=rYPOi@ERFbQH2p68NusB@u3Wd1{!mt3_)!|y@>pqPPAs!A(d!Ik{
zXMYc_KOY72S$chAv(njn(|n11c>l=W&R3t9(MEW7y*?eE+loxojY@uo#&g^UEkqS#
z<~if0)#A;LA9{`x&OxKMW1wrhO6&uy0Z3{hf|ljO7z{47w19wztAt+uq0xHGW*p3O
zLO9Hg7+8SKBhmY?9{*3(VKg!I)^#+~RBg>hPDTWwAOY%c;}BcYmNG9YQw*O)0t(Qj
zHY^v~nEQ*#oRVS6(B*)FsBrugBbis$d&O{cr9Ms&6NM(~vc%H39gUa6yR(F~+YO?d
z2ts4bBT-|^1B<IoEPHc_9Rhs*fG-#(p6h>$lN~TQ6jQ(wH4QaA3jf`b1JrXRR&zU@
z5bBDd)OtYqR5QGBd_8-L4EE0lW~Hu;2HHyduRkvqyYtPRZJ6{(xtAwjs8c(F&l&}K
zD<{GBT#8`6rlE1h``sUwVJ%dgdNW)VdvosHf2TTkcg&6T^TN1u941hR!@U87iOBiV
za!&vq(OQlnUF_LqOUHs<pLnQ01b?eX)nf?BYYr5kA_APnzXJ2@-P)QmA{bwHuLwza
z>c+uW&L(~lh603Ni-$LbeSk7s8#kxq`abTi-jHUGtP^-O-7~`g>?gzx4}ax&a1BCU
z+Sv%1@i?rnbo?d69jdRYsvOL%Uln%x_{RZ(*Dd3&XI(2KJziMF9q{2VEXao+3aN!)
zC8Xy*w6f11Z-4KRB_J%v{qx5v%hbM7YXqY`kz#n<MJ=0mR{gZ9L`Wg*LF~*s73LD+
z4SIz^o-~n3bGMayBEZ+>)knI=e9HwtvE(Y6CpptWWYp>zBu2hI!rym~8jiu=v^@Y8
zm?7BTMk=aLdj{Fwu)6e9)%$Dv=pEb2?x2+7QMdv4u~qlx>X!fPnz_FD@DMR~sYj2C
za`v%~;&qY-a{eruaN+wij;}r&G3Um<6J4uN?I={=uiia)fKiTw^(a<Jq_&&hy)?fY
ztymmsaC}Zitj*6SL?&JOBX!(KBL4t{(gtzFQV|Cv{?tz`Z`_sJ*F0;CeH<Nk5BFk*
z#@`}ZlVZ>@$KMI_hibjhT2MI3HX2cQc=txXX+XSBHd9IxV%-bG&>=bdkw^YitdB<s
z^%NxiQpJCFG`4K3$tA!qzz6a;{oBgY-O_$iWW)LQ{MePL&hoghl7+L+66PCVzBpMn
zt1<Tcb)C|j@hj!@wAUMssQMnzx(85m#jaCna~l0aUMEv|-Hhc%Gah)&-H|BFooR>=
zfrnGkW4@~6AZ3xgRW_%?WZ3D@d)8rUklcSgkZ585ZQM5dx|@steR*VeTN-gw<P{1y
zL(V1le=Kn&R^{HWojthUx$pz@^XmEmSKoQF*yeyWr_u8PUJmxYm<yW$OP?ZesbfNF
zb!<{rYFSHIYs%Rj<N^w(Z+Jpf50c*hF5daJ&2-WZCqdqLfcjw^>|{*s<$Pla1G{>)
z7U&T`W?vv5qrVeJFREuT%<mMXmkigucyebky_!HY2obZtKlfJ;rtttEv)96&yZmj$
zhr4xG!5Z9lt3nATzGvHOZu)07;9XZC4mZHPj~dmm+ipcMcw9Pv!1zM1gFFq3-GaIa
z3vX~%j$anK>(ROvG|3g7?zgM22R#jd+zO}Fi&E^DV#1$%e9!W-{V_kH7pQZ9$8&HV
zeSi5>jO~Q=lDJTr+fD)qzFr1+%WfF%)RSQ8_o{#c5R-H(r9B7hC-k1^%g4j-UI%)0
zS#N|iO-P?If%_xM&Qm?R8`_y%UzzUn4$Ls$q9?NS)=W%~dwL^^+b=@(7id8u-X~C6
zW?Q}ptlDjT^cRd-&&IkweAiz*_G>|P>ZP)6qdFZM`V^@aX&mL<g{$Lw(wiFX_X#w5
zb#*U9IR8mWL`aWc6I&egD`2<mJx=26V_pY(RAbJD4A9%Q8nPjr0SQ=Ds$6FS944qc
z<;=Fm(vLsDDPlVi|KSwa*)r}BAc_BnKR`u<q^99yVPRos;-qC}qGV#Cq=sRXcQg|-
zb~7iU660ZEV&-OIXZdeSh6N&|CLS|45tW*`7LlB_hdI%|1};Wn7gMW$rGvXy#vCFf
zCK3}hjDP@)xr3Rbi46=hJ9CEeD+DeUHw>eMwTr785eMu4^)ex1Wn&`x--MaG6n)2F
zCbaO|PujU&%xh};)R9a%GuHq)d^%Tck3kCMWOJ;6n7^N`qg1MGqxyOI^{@M3L+DJ2
zFp022gdJu?d`^6rN^964l1`nlOOT4M$}V?)sQ60BNe&qcZ>~8Yy>o&zA|>0l=Blb<
zBA?P(*$4|xSn=tH3QTeNXpMm7kQP7MCi^tZz~IaAj<x3+s%oPYv;n9*vQJi)jD>MK
zb$c158HE=g%!Z8SMKTyR-ahf)Aea?SZrN_}kX;cO%ZCw6UAWjjTQZ)C=Lb2S3<*1<
z$4}ZFT4J1e)^6<fW!0=a9B0MG+wT$2`&^NbI6IDEvK}y=*}wfg0zcL0@4TB7WJN;!
zDwIEhXHrO3DP6^DFSvBm?&#z}wr)a(FOB3we)%p1EN2*wj3ykk2FJLsTV62oKQh<=
z8#rF{U;2?tRUPpgrue)D{$@2a^afe{@3`4Bu8|>0037--jH=c?=0wcw959TUM7qpG
ztVGQJ9#tG2-TpnY5-|~}z%WWXSUCQx*#29I5$W==GqW=>v$3<VNpLZ7NQjBCFtdts
zaEXgBGl_7rNU(?q5dHsK^x^;C%-Pu3|1)#)C0;o+WvtQr+nKG-n-3km`yfOlcVKaF
z;QK+CE<P|c<Uw>TVR2lj-@4Yu=8~pO%DAMB>^QVBaYbUHCg#E>B@!^G@Nx7ma~%C&
zx1N?1DOt7_Z5Wwpw?w>?3?L><vRJmcTf}R>skwgZyX3(oOS6bI9bt5i$AG@gC%gkv
zMMkuxK(vY_6bXpiC*=)_H{e->-6BHDcv_id>XPv`g!pP&b-PU)?ptUOMlRKGrQta4
zbRCgE>Z}H)*{>Zaast;_FPjymXWNqL2R<2f5FR-K;(||`V#xx-%&!%a$Tq_F&QWKl
zCOyC&Ut722X(kAoGOkEJrO7KvAf*88+)@Zh!(`$%QuLLik`u}*it$N@M_|@OaYtm<
zB6m0SJ7w5|DsrpA4Oc}MXhVaJRT`o1+^g21giTefP#OKzb0lA{67C2L8znX&wvMW0
z`!2Lqk4_0R>eo*5vIUi(4$oN^AjKn~tKwqM%~f#4J4?oAVr)4o?!?)jB^Lq`YJSxh
z!YwKv)fsysJyn=}7u8jW0=>U3A_@YE{_&7iPnz`u06Qi4fuET(rn@&ZlRLp|xbKYS
cpHNJN#SA|*NPIYUmVa(UFy!RoiV`sY2hyZFBme*a

diff --git a/spec/spec-collated.tex b/spec/spec-collated.tex
index b669b55..e2ccd0e 100644
--- a/spec/spec-collated.tex
+++ b/spec/spec-collated.tex
@@ -41,164 +41,167 @@
 
   \section{Complex numbers}
 
-    \[\mathbb{C}=\{a+bi:a,b\in\mathbb{R}\}\]
+  \[\mathbb{C}=\{a+bi:a,b\in\mathbb{R}\}\]
 
-    \begin{align*}
-      \text{Cartesian form: } & a+bi\\
-      \text{Polar form: } & r\operatorname{cis}\theta
-    \end{align*}
+  \begin{align*}
+    \text{Cartesian form: } & a+bi\\
+    \text{Polar form: } & r\operatorname{cis}\theta
+  \end{align*}
 
-    \subsection*{Operations}
+  \subsection*{Operations}
 
-\definecolor{shade1}{HTML}{ffffff}
-\definecolor{shade2}{HTML}{e6f2ff}
+  \definecolor{shade1}{HTML}{ffffff}
+  \definecolor{shade2}{HTML}{e6f2ff}
   \definecolor{shade3}{HTML}{cce2ff}
-      \begin{tabularx}{\columnwidth}{r|X|X}
-        & \textbf{Cartesian} & \textbf{Polar} \\
-        \hline
-        \(z_1 \pm z_2\) & \((a \pm c)(b \pm d)i\) & convert to \(a+bi\)\\
-        \hline
-        \(+k \times z\) & \multirow{2}{*}{\(ka \pm kbi\)} & \(kr\operatorname{cis} \theta\)\\
-        \cline{1-1}\cline{3-3}
-        \(-k \times z\) & & \(kr \operatorname{cis}(\theta\pm \pi)\)\\
-        \hline
-        \(z_1 \cdot z_2\) & \(ac-bd+(ad+bc)i\) & \(r_1r_2 \operatorname{cis}(\theta_1 + \theta_2)\)\\
-        \hline
-        \(z_1 \div z_2\) & \((z_1 \overline{z_2}) \div |z_2|^2\) & \(\left(\frac{r_1}{r_2}\right) \operatorname{cis}(\theta_1 - \theta_2)\)
-      \end{tabularx}
-
-      \subsubsection*{Scalar multiplication in polar form}
-      
-        For \(k \in \mathbb{R}^+\):
-        \[k\left(r \operatorname{cis}\theta\right)=kr \operatorname{cis}\theta\]
-
-        \noindent For \(k \in \mathbb{R}^-\):
-        \[k\left(r \operatorname{cis}\theta\right)=kr \operatorname{cis}\left(\begin{cases}\theta - \pi & |0<\operatorname{Arg}(z)\le \pi \\ \theta + \pi & |-\pi<\operatorname{Arg}(z)\le 0\end{cases}\right)\]
+  \begin{tabularx}{\columnwidth}{r|X|X}
+    & \textbf{Cartesian} & \textbf{Polar} \\
+    \hline
+    \(z_1 \pm z_2\) & \((a \pm c)(b \pm d)i\) & convert to \(a+bi\)\\
+    \hline
+    \(+k \times z\) & \multirow{2}{*}{\(ka \pm kbi\)} & \(kr\operatorname{cis} \theta\)\\
+    \cline{1-1}\cline{3-3}
+    \(-k \times z\) & & \(kr \operatorname{cis}(\theta\pm \pi)\)\\
+    \hline
+    \(z_1 \cdot z_2\) & \(ac-bd+(ad+bc)i\) & \(r_1r_2 \operatorname{cis}(\theta_1 + \theta_2)\)\\
+    \hline
+    \(z_1 \div z_2\) & \((z_1 \overline{z_2}) \div |z_2|^2\) & \(\left(\frac{r_1}{r_2}\right) \operatorname{cis}(\theta_1 - \theta_2)\)
+  \end{tabularx}
+
+  \subsubsection*{Scalar multiplication in polar form}
+
+  For \(k \in \mathbb{R}^+\):
+  \[k\left(r \operatorname{cis}\theta\right)=kr \operatorname{cis}\theta\]
+
+  \noindent For \(k \in \mathbb{R}^-\):
+  \[k\left(r \operatorname{cis}\theta\right)=kr \operatorname{cis}\left(\begin{cases}\theta - \pi & |0<\operatorname{Arg}(z)\le \pi \\ \theta + \pi & |-\pi<\operatorname{Arg}(z)\le 0\end{cases}\right)\]
 
     \subsection*{Conjugate}
 
-      \begin{align*}
-        \overline{z} &= a \mp bi\\
-        &= r \operatorname{cis}(-\theta)
-      \end{align*}
+    \begin{align*}
+      \overline{z} &= a \mp bi\\
+      &= r \operatorname{cis}(-\theta)
+    \end{align*}
 
-      \noindent \colorbox{cas}{On CAS: \texttt{conjg(a+bi)}}
+    \noindent \colorbox{cas}{On CAS: \texttt{conjg(a+bi)}}
 
-      \subsubsection*{Properties}
+    \subsubsection*{Properties}
 
-        \begin{align*}
-          \overline{z_1 \pm z_2} &= \overline{z_1}\pm\overline{z_2}\\
-          \overline{z_1 \cdot z_2} &= \overline{z_1}\cdot\overline{z_2}\\
-          \overline{kz} &= k\overline{z} \quad | \quad k \in \mathbb{R}\\
-          z\overline{z} &= (a+bi)(a-bi)\\
-          &= a^2 + b^2\\
-          &= |z|^2
-        \end{align*}
+    \begin{align*}
+      \overline{z_1 \pm z_2} &= \overline{z_1}\pm\overline{z_2}\\
+      \overline{z_1 \cdot z_2} &= \overline{z_1}\cdot\overline{z_2}\\
+      \overline{kz} &= k\overline{z} \quad | \quad k \in \mathbb{R}\\
+      z\overline{z} &= (a+bi)(a-bi)\\
+      &= a^2 + b^2\\
+      &= |z|^2
+    \end{align*}
 
     \subsection*{Modulus}
 
-      \[|z|=|\vec{Oz}|=\sqrt{a^2 + b^2}\]
+    \[|z|=|\vec{Oz}|=\sqrt{a^2 + b^2}\]
 
-      \subsubsection*{Properties}
+    \subsubsection*{Properties}
 
-        \begin{align*}
-          |z_1z_2|&=|z_1||z_2|\\
-          \left|\frac{z_1}{z_2}\right|&=\frac{|z_1|}{|z_2|}\\
-          |z_1+z_2|&\le|z_1|+|z_2|
-        \end{align*}
+    \begin{align*}
+      |z_1z_2|&=|z_1||z_2|\\
+      \left|\frac{z_1}{z_2}\right|&=\frac{|z_1|}{|z_2|}\\
+      |z_1+z_2|&\le|z_1|+|z_2|
+    \end{align*}
 
     \subsection*{Multiplicative inverse}
 
-      \begin{align*}
-        z^{-1}&=\frac{a-bi}{a^2+b^2}\\
-        &=\frac{\overline{z}}{|z|^2}a\\
-        &=r \operatorname{cis}(-\theta)
-      \end{align*}
+    \begin{align*}
+      z^{-1}&=\frac{a-bi}{a^2+b^2}\\
+      &=\frac{\overline{z}}{|z|^2}a\\
+      &=r \operatorname{cis}(-\theta)
+    \end{align*}
 
     \subsection*{Dividing over \(\mathbb{C}\)}
 
-      \begin{align*}
-        \frac{z_1}{z_2}&=z_1z_2^{-1}\\
-        &=\frac{z_1\overline{z_2}}{|z_2|^2}\\
-        &=\frac{(a+bi)(c-di)}{c^2+d^2}\\
-        & \qquad \text{(rationalise denominator)}
-      \end{align*}
+    \begin{align*}
+      \frac{z_1}{z_2}&=z_1z_2^{-1}\\
+      &=\frac{z_1\overline{z_2}}{|z_2|^2}\\
+      &=\frac{(a+bi)(c-di)}{c^2+d^2}\\
+      & \qquad \text{(rationalise denominator)}
+    \end{align*}
 
     \subsection*{Polar form}
 
-      \begin{align*}
-        z&=r\operatorname{cis}\theta\\
-        &=r(\cos \theta + i \sin \theta)
-      \end{align*}
+    \begin{align*}
+      z&=r\operatorname{cis}\theta\\
+      &=r(\cos \theta + i \sin \theta)
+    \end{align*}
 
-      \begin{itemize}
-        \item{\(r=|z|=\sqrt{\operatorname{Re}(z)^2 + \operatorname{Im}(z)^2}\)}
-        \item{\(\theta = \operatorname{arg}(z)\) \quad \colorbox{cas}{On CAS: \texttt{arg(a+bi)}}}
-        \item{\(\operatorname{Arg}(z) \in (-\pi,\pi)\) \quad \bf{(principal argument)}}
-        \item{\colorbox{cas}{Convert on CAS:}\\ \verb|compToTrig(a+bi)| \(\iff\) \verb|cExpand{r·cisX}|}
-        \item{Multiple representations:\\\(r\operatorname{cis}\theta=r\operatorname{cis}(\theta+2n\pi)\) with \(n \in \mathbb{Z}\) revolutions}
-        \item{\(\operatorname{cis}\pi=-1,\qquad \operatorname{cis}0=1\)}
-      \end{itemize}
+    \begin{itemize}
+      \item{\(r=|z|=\sqrt{\operatorname{Re}(z)^2 + \operatorname{Im}(z)^2}\)}
+      \item{\(\theta = \operatorname{arg}(z)\) \quad \colorbox{cas}{On CAS: \texttt{arg(a+bi)}}}
+      \item{\(\operatorname{Arg}(z) \in (-\pi,\pi)\) \quad \bf{(principal argument)}}
+      \item{\colorbox{cas}{Convert on CAS:}\\ \verb|compToTrig(a+bi)| \(\iff\) \verb|cExpand{r·cisX}|}
+      \item{Multiple representations:\\\(r\operatorname{cis}\theta=r\operatorname{cis}(\theta+2n\pi)\) with \(n \in \mathbb{Z}\) revolutions}
+      \item{\(\operatorname{cis}\pi=-1,\qquad \operatorname{cis}0=1\)}
+    \end{itemize}
 
     \subsection*{de Moivres' theorem}
 
     \[(r \operatorname{cis} \theta)^n = r^n \operatorname{cis}(n\theta) \text{ where } n \in \mathbb{Z}\]
 
     \subsection*{Complex polynomials}
-    
-      Include \(\pm\) for all solutions, incl. imaginary
 
-      \begin{tabularx}{\columnwidth}{ R{0.55} X  }
-        \hline
-        Sum of squares & \(\begin{aligned} 
+    Include \(\pm\) for all solutions, incl. imaginary
+
+    \begin{tabularx}{\columnwidth}{ R{0.55} X  }
+      \hline
+      Sum of squares & \(\begin{aligned} 
         z^2 + a^2 &= z^2-(ai)^2\\
-        &= (z+ai)(z-ai) \end{aligned}\) \\
-        \hline
-        Sum of cubes & \(a^3 \pm b^3 = (a \pm b)(a^2 \mp ab + b^2)\)\\
-        \hline
-        Division & \(P(z)=D(z)Q(z)+R(z)\) \\
-        \hline
-        Remainder theorem & Let \(\alpha \in \mathbb{C}\). Remainder of \(P(z) \div (z-\alpha)\) is \(P(\alpha)\)\\
-        \hline
-        Factor theorem & \(z-\alpha\) is a factor of \(P(z) \iff P(\alpha)=0\) for \(\alpha \in \mathbb{C}\)\\
-        \hline
-        Conjugate root theorem & \(P(z)=0 \text{ at } z=a\pm bi\) (\(\implies\) both \(z_1\) and \(\overline{z_1}\) are solutions)
-      \end{tabularx}
+      &= (z+ai)(z-ai) \end{aligned}\) \\
+      \hline
+      Sum of cubes & \(a^3 \pm b^3 = (a \pm b)(a^2 \mp ab + b^2)\)\\
+      \hline
+      Division & \(P(z)=D(z)Q(z)+R(z)\) \\
+      \hline
+      Remainder theorem & Let \(\alpha \in \mathbb{C}\). Remainder of \(P(z) \div (z-\alpha)\) is \(P(\alpha)\)\\
+      \hline
+      Factor theorem & \(z-\alpha\) is a factor of \(P(z) \iff P(\alpha)=0\) for \(\alpha \in \mathbb{C}\)\\
+      \hline
+      Conjugate root theorem & \(P(z)=0 \text{ at } z=a\pm bi\) (\(\implies\) both \(z_1\) and \(\overline{z_1}\) are solutions)\\
+      \hline
+    \end{tabularx}
 
-    \subsection*{Roots}
+    \subsection*{\(n\)th roots}
 
-      \(n\)th roots of \(z=r\operatorname{cis}\theta\) are:
+    \(n\)th roots of \(z=r\operatorname{cis}\theta\) are:
 
-      \[z = r^{\frac{1}{n}} \operatorname{cis}\left(\frac{\theta+2k\pi}{n}\right)\]
+    \[z = r^{\frac{1}{n}} \operatorname{cis}\left(\frac{\theta+2k\pi}{n}\right)\]
 
-      \begin{itemize}
+    \begin{itemize}
 
-        \item{Same modulus for all solutions}
-        \item{Arguments are separated by \(\frac{2\pi}{n}\)}
-        \item{Solutions of \(z^n=a\) where \(a \in \mathbb{C}\) lie on the circle \(x^2+y^2=\left(|a|^{\frac{1}{n}}\right)^2\) \quad (intervals of \(\frac{2\pi}{n}\))}
-      \end{itemize}
+      \item{Same modulus for all solutions}
+      \item{Arguments separated by \(\frac{2\pi}{n} \therefore\) there are \(n\) roots}
+      \item{If one square root is \(a+bi\), the other is \(-a-bi\)}
+      \item{Give one implicit \(n\)th root \(z_1\), function is \(z=z_1^n\)}
+      \item{Solutions of \(z^n=a\) where \(a \in \mathbb{C}\) lie on the circle \(x^2+y^2=\left(|a|^{\frac{1}{n}}\right)^2\) \quad (intervals of \(\frac{2\pi}{n}\))}
+    \end{itemize}
 
-      \noindent For \(0=az^2+bz+c\), use quadratic formula:
+    \noindent For \(0=az^2+bz+c\), use quadratic formula:
 
-      \[z=\frac{-b\pm\sqrt{b^2-4ac}}{2a}\]
+    \[z=\frac{-b\pm\sqrt{b^2-4ac}}{2a}\]
 
     \subsection*{Fundamental theorem of algebra}
 
-      A polynomial of degree \(n\) can be factorised into \(n\) linear factors in \(\mathbb{C}\):
+    A polynomial of degree \(n\) can be factorised into \(n\) linear factors in \(\mathbb{C}\):
 
-        \[\implies P(z)=a_n(z-\alpha_1)(z-\alpha_2)(z-\alpha_3)\dots(z-\alpha_n)\]
-        \[\text{ where } \alpha_1,\alpha_2,\alpha_3,\dots,\alpha_n \in \mathbb{C}\]
+    \[\implies P(z)=a_n(z-\alpha_1)(z-\alpha_2)(z-\alpha_3)\dots(z-\alpha_n)\]
+    \[\text{ where } \alpha_1,\alpha_2,\alpha_3,\dots,\alpha_n \in \mathbb{C}\]
 
     \subsection*{Argand planes}
-    
-      \begin{center}\begin{tikzpicture}[scale=2]
-        \draw [->] (-0.2,0) -- (1.5,0) node [right]  {$\operatorname{Re}(z)$};
-        \draw [->] (0,-0.2) -- (0,1.5) node [above] {$\operatorname{Im}(z)$};
-        \coordinate (P) at (1,1);
-        \coordinate (a) at (1,0);
-        \coordinate (b) at (0,1);
-        \coordinate (O) at (0,0);
-        \draw (0,0) -- (P) node[pos=0.5, above left]{\(r\)} node[pos=1, right]{\(\begin{aligned}z&=a+bi\\&=r\operatorname{cis}\theta\end{aligned}\)};
+
+    \begin{center}\begin{tikzpicture}[scale=2]
+      \draw [->] (-0.2,0) -- (1.5,0) node [right]  {$\operatorname{Re}(z)$};
+      \draw [->] (0,-0.2) -- (0,1.5) node [above] {$\operatorname{Im}(z)$};
+      \coordinate (P) at (1,1);
+      \coordinate (a) at (1,0);
+      \coordinate (b) at (0,1);
+      \coordinate (O) at (0,0);
+      \draw (0,0) -- (P) node[pos=0.5, above left]{\(r\)} node[pos=1, right]{\(\begin{aligned}z&=a+bi\\&=r\operatorname{cis}\theta\end{aligned}\)};
         \draw [gray, dashed] (1,1) -- (1,0) node[black, pos=1, below]{\(a\)};
         \draw [gray, dashed] (1,1) -- (0,1) node[black, pos=1, left]{\(b\)};
         \begin{scope}
@@ -207,880 +210,901 @@
           \node at ($(O)+(20:3mm)$) {$\theta$};
         \end{scope}
         \filldraw (P) circle (0.5pt);
-      \end{tikzpicture}\end{center}
+    \end{tikzpicture}\end{center}
 
-      \begin{itemize}
-        \item{Multiplication by \(i \implies\) CCW rotation of \(\frac{\pi}{2}\)}
-        \item{Addition: \(z_1 + z_2 \equiv\) \overrightharp{\(Oz_1\)} + \overrightharp{\(Oz_2\)}}
-      \end{itemize}
+    \begin{itemize}
+      \item{Multiplication by \(i \implies\) CCW rotation of \(\frac{\pi}{2}\)}
+      \item{Addition: \(z_1 + z_2 \equiv\) \overrightharp{\(Oz_1\)} + \overrightharp{\(Oz_2\)}}
+    \end{itemize}
 
     \subsection*{Sketching complex graphs}
-      
-      \subsubsection*{Linear}
 
-        \begin{itemize}
-          \item{\(\operatorname{Re}(z)=c\) or \(\operatorname{Im}(z)=c\) (perpendicular bisector)}
-          \item{\(\operatorname{Im}(z)=m\operatorname{Re}(z)\)}
-          \item{\(|z+a|=|z+b| \implies 2(a-b)x=b^2-a^2\)\\Geometric: equidistant from \(a,b\)}
-        \end{itemize}
-
-      \subsubsection*{Circles}
-
-        \begin{itemize}
-          \item \(|z-z_1|^2=c^2|z_2+2|^2\)
-          \item \(|z-(a+bi)|=c \implies (x-a)^2+_(y-b)^2=c^2\)
-        \end{itemize}
-
-      \noindent \textbf{Loci} \qquad \(\operatorname{Arg}(z)<\theta\)
-
-        \begin{center}\begin{tikzpicture}[scale=2,mydot/.style={circle, fill=white, draw, outer sep=0pt, inner sep=1.5pt}]
-          \draw [->] (0,0) -- (1,0) node [right]  {$\operatorname{Re}(z)$};
-          \draw [->] (0,-0.5) -- (0,1) node [above] {$\operatorname{Im}(z)$};
-          \draw [<-, dashed, thick, blue] (-1,0) -- (0,0);
-          \draw [->, thick, blue] (0,0) -- (1,1);
-          \fill [gray, opacity=0.2, domain=-1:1, variable=\x] (-1,-0.5) -- (-1,0) -- (0, 0) -- (1,1) -- (1,-0.5) -- cycle;
-          \begin{scope}
-            \path[clip] (0,0) -- (1,1) -- (1,0);
-            \fill[red, opacity=0.5, draw=black] (0,0) circle (2mm);
-            \node at ($(0,0)+(20:3mm)$) {$\frac{\pi}{4}$};
-          \end{scope}
-          \node [font=\footnotesize] at (0.5,-0.25) {\(\operatorname{Arg}(z)\le\frac{\pi}{4}\)};
-          \node [blue, mydot] {};
-        \end{tikzpicture}\end{center}
-
-      \noindent \textbf{Rays} \qquad \(\operatorname{Arg}(z-b)=\theta\)
-
-        \begin{center}\begin{tikzpicture}[scale=2,mydot/.style={circle, fill=white, draw, outer sep=0pt, inner sep=1.5pt}]
-          \draw [->] (-0.75,0) -- (1.5,0) node [right]  {$\operatorname{Re}(z)$};
-          \draw [->] (0,-1) -- (0,1) node [above] {$\operatorname{Im}(z)$};
-          \draw [->, thick, brown] (-0.25,0) -- (-0.75,-1);
-          \node [above, font=\footnotesize] at (-0.25,0) {\(\frac{1}{4}\)};
-          \begin{scope}
-            \path[clip] (-0.25,0) -- (-0.75,-1) -- (0,0);
-            \fill[orange, opacity=0.5, draw=black] (-0.25,0) circle (2mm);
-          \end{scope}
-          \node at (-0.08,-0.3) {\(\frac{\pi}{8}\)};
-          \node [font=\footnotesize, left] at (-0.75,-1) {\(\operatorname{Arg}(z+\frac{1}{4})=\frac{\pi}{8}\)};
-          \node [brown, mydot] at (-0.25,0) {};
-          \draw [<->, thick, green] (0,-1) -- (1.5,0.5) node [pos=0.25, black, font=\footnotesize, right] {\(|z-2|=|z-(1+i)|\)};
-          \node [left, font=\footnotesize] at (0,-1) {\(-1\)};
-          \node [below, font=\footnotesize] at (1,0) {\(1\)};
-        \end{tikzpicture}\end{center}
+    \subsubsection*{Linear}
+
+    \begin{itemize}
+      \item{\(\operatorname{Re}(z)=c\) or \(\operatorname{Im}(z)=c\) (perpendicular bisector)}
+      \item{\(\operatorname{Im}(z)=m\operatorname{Re}(z)\)}
+      \item{\(|z+a|=|z+b| \implies 2(a-b)x=b^2-a^2\)\\Geometric: equidistant from \(a,b\)}
+    \end{itemize}
+
+    \subsubsection*{Circles}
+
+    \begin{itemize}
+      \item \(|z-z_1|^2=c^2|z_2+2|^2\)
+      \item \(|z-(a+bi)|=c \implies (x-a)^2+_(y-b)^2=c^2\)
+    \end{itemize}
+
+    \noindent \textbf{Loci} \qquad \(\operatorname{Arg}(z)<\theta\)
+
+    \begin{center}\begin{tikzpicture}[scale=2,mydot/.style={circle, fill=white, draw, outer sep=0pt, inner sep=1.5pt}]
+      \draw [->] (0,0) -- (1,0) node [right]  {$\operatorname{Re}(z)$};
+      \draw [->] (0,-0.5) -- (0,1) node [above] {$\operatorname{Im}(z)$};
+      \draw [<-, dashed, thick, blue] (-1,0) -- (0,0);
+      \draw [->, thick, blue] (0,0) -- (1,1);
+      \fill [gray, opacity=0.2, domain=-1:1, variable=\x] (-1,-0.5) -- (-1,0) -- (0, 0) -- (1,1) -- (1,-0.5) -- cycle;
+      \begin{scope}
+        \path[clip] (0,0) -- (1,1) -- (1,0);
+        \fill[red, opacity=0.5, draw=black] (0,0) circle (2mm);
+        \node at ($(0,0)+(20:3mm)$) {$\frac{\pi}{4}$};
+      \end{scope}
+      \node [font=\footnotesize] at (0.5,-0.25) {\(\operatorname{Arg}(z)\le\frac{\pi}{4}\)};
+      \node [blue, mydot] {};
+    \end{tikzpicture}\end{center}
+
+    \noindent \textbf{Rays} \qquad \(\operatorname{Arg}(z-b)=\theta\)
+
+    \begin{center}\begin{tikzpicture}[scale=2,mydot/.style={circle, fill=white, draw, outer sep=0pt, inner sep=1.5pt}]
+      \draw [->] (-0.75,0) -- (1.5,0) node [right]  {$\operatorname{Re}(z)$};
+      \draw [->] (0,-1) -- (0,1) node [above] {$\operatorname{Im}(z)$};
+      \draw [->, thick, brown] (-0.25,0) -- (-0.75,-1);
+      \node [above, font=\footnotesize] at (-0.25,0) {\(\frac{1}{4}\)};
+      \begin{scope}
+        \path[clip] (-0.25,0) -- (-0.75,-1) -- (0,0);
+        \fill[orange, opacity=0.5, draw=black] (-0.25,0) circle (2mm);
+      \end{scope}
+      \node at (-0.08,-0.3) {\(\frac{\pi}{8}\)};
+      \node [font=\footnotesize, left] at (-0.75,-1) {\(\operatorname{Arg}(z+\frac{1}{4})=\frac{\pi}{8}\)};
+      \node [brown, mydot] at (-0.25,0) {};
+      \draw [<->, thick, green] (0,-1) -- (1.5,0.5) node [pos=0.25, black, font=\footnotesize, right] {\(|z-2|=|z-(1+i)|\)};
+      \node [left, font=\footnotesize] at (0,-1) {\(-1\)};
+      \node [below, font=\footnotesize] at (1,0) {\(1\)};
+    \end{tikzpicture}\end{center}
 
     \section{Vectors}
-\begin{center}\begin{tikzpicture}
-  \draw [->] (-0.5,0) -- (3,0) node [right]  {\(x\)};
-          \draw [->] (0,-0.5) -- (0,3) node [above] {\(y\)};
-          \draw [orange, ->, thick] (0.5,0.5) -- (2.5,2.5) node [pos=0.5, above] {\(\vec{u}\)};
-         \begin{scope}[very thick, every node/.style={sloped,allow upside down}]
+    \begin{center}\begin{tikzpicture}
+      \draw [->] (-0.5,0) -- (3,0) node [right]  {\(x\)};
+      \draw [->] (0,-0.5) -- (0,3) node [above] {\(y\)};
+      \draw [orange, ->, thick] (0.5,0.5) -- (2.5,2.5) node [pos=0.5, above] {\(\vec{u}\)};
+      \begin{scope}[very thick, every node/.style={sloped,allow upside down}]
         \draw [gray, dashed, thick] (0.5,0.5) -- (2.5,0.5) node [pos=0.5] {\midarrow} node[black, pos=0.5, below]{\(x\vec{i}\)};
         \draw [gray, dashed, thick] (2.5,0.5) -- (2.5,2.5) node [pos=0.5] {\midarrow};
-         \end{scope}
-        \node[black, right] at (2.5,1.5) {\(y\vec{j}\)};
-\end{tikzpicture}\end{center}
-\subsection*{Column notation}
+      \end{scope}
+      \node[black, right] at (2.5,1.5) {\(y\vec{j}\)};
+    \end{tikzpicture}\end{center}
+    \subsection*{Column notation}
 
-\[\begin{bmatrix}x\\ y \end{bmatrix} \iff x\boldsymbol{i} + y\boldsymbol{j}\]
-\(\begin{bmatrix}x_2-x_1\\ y_2-y_1 \end{bmatrix}\) \quad between \(A(x_1,y_1), \> B(x_2,y_2)\)
+    \[\begin{bmatrix}x\\ y \end{bmatrix} \iff x\boldsymbol{i} + y\boldsymbol{j}\]
+      \(\begin{bmatrix}x_2-x_1\\ y_2-y_1 \end{bmatrix}\) \quad between \(A(x_1,y_1), \> B(x_2,y_2)\)
 
-\subsection*{Scalar multiplication}
+        \subsection*{Scalar multiplication}
 
-\[k\cdot (x\boldsymbol{i}+y\boldsymbol{j})=kx\boldsymbol{i}+ky\boldsymbol{j}\]
+        \[k\cdot (x\boldsymbol{i}+y\boldsymbol{j})=kx\boldsymbol{i}+ky\boldsymbol{j}\]
 
-\noindent For \(k \in \mathbb{R}^-\), direction is reversed
+        \noindent For \(k \in \mathbb{R}^-\), direction is reversed
 
-\subsection*{Vector addition}
-\begin{center}\begin{tikzpicture}[scale=1]
+        \subsection*{Vector addition}
+        \begin{center}\begin{tikzpicture}[scale=1]
           \coordinate (A) at (0,0);
           \coordinate (B) at (2,2);
           \draw [->, thick, red] (0,0) -- (2,2) node [pos=0.5, below right] {\(\vec{u}=2\vec{i}+2\vec{j}\)};
           \draw [->, thick, blue] (2,2) -- (1,4) node [pos=0.5, above right] {\(\vec{v}=-\vec{i}+2\vec{j}\)};
           \draw [->, thick, orange] (0,0) -- (1,4) node [pos=0.5, left] {\(\vec{u}+\vec{v}=\vec{i}+4\vec{j}\)};
-\end{tikzpicture}\end{center}
-
-\[(x\boldsymbol{i}+y\boldsymbol{j}) \pm (a\boldsymbol{i}+b\boldsymbol{j})=(x \pm a)\boldsymbol{i}+(y \pm b)\boldsymbol{j}\]
-
-\begin{itemize}
-  \item Draw each vector head to tail then join lines
-  \item Addition is commutative (parallelogram)
-  \item \(\boldsymbol{u}-\boldsymbol{v}=\boldsymbol{u}+(-\boldsymbol{v}) \implies \overrightharp{AB}=\boldsymbol{b}-\boldsymbol{a}\)
-\end{itemize}
-
-\subsection*{Magnitude}
-
-\[|(x\boldsymbol{i} + y\boldsymbol{j})|=\sqrt{x^2+y^2}\]
-
-\subsection*{Parallel vectors}
-
-\[\boldsymbol{u} || \boldsymbol{v} \iff \boldsymbol{u} = k \boldsymbol{v} \text{ where } k \in \mathbb{R} \setminus \{0\}\]
-
-For parallel vectors \(\boldsymbol{a}\) and \(\boldsymbol{b}\):\\
-\[\boldsymbol{a \cdot b}=\begin{cases}
-|\boldsymbol{a}||\boldsymbol{b}| \hspace{2.8em} \text{if same direction}\\
--|\boldsymbol{a}||\boldsymbol{b}| \hspace{2em} \text{if opposite directions}
-\end{cases}\]
-%\includegraphics[width=0.2,height=\textheight]{graphics/parallelogram-vectors.jpg}
-%\includegraphics[width=1]{graphics/vector-subtraction.jpg}
-
-\subsection*{Perpendicular vectors}
-
-\[\boldsymbol{a} \perp \boldsymbol{b} \iff \boldsymbol{a} \cdot \boldsymbol{b} = 0\ \quad \text{(since \(\cos 90 = 0\))}\]
-
-\subsection*{Unit vector \(|\hat{\boldsymbol{a}}|=1\)}
-\[\begin{split}\hat{\boldsymbol{a}} & = {\frac{1}{|\boldsymbol{a}|}}\boldsymbol{a} \\ & = \boldsymbol{a} \cdot {|\boldsymbol{a}|}\end{split}\]
-
-  \subsection*{Scalar product \(\boldsymbol{a} \cdot \boldsymbol{b}\)}
-
-
-\begin{center}\begin{tikzpicture}[scale=2]
-  \draw [->] (0,0) -- (1,0.5) node [pos=0.5, above left] {\(\boldsymbol{b}\)};
-  \draw [->] (0,0) -- (1,0) node [pos=0.5, below] {\(\boldsymbol{a}\)};
-          \begin{scope}
-            \path[clip] (1,0.5) -- (1,0) -- (0,0);
-            \fill[orange, opacity=0.5, draw=black] (0,0) circle (2mm);
-            \node at ($(0,0)+(15:4mm)$) {\(\theta\)};
-          \end{scope}
-\end{tikzpicture}\end{center}
-\begin{align*}\boldsymbol{a} \cdot \boldsymbol{b} &= a_1 b_1 + a_2 b_2 \\  &= |\boldsymbol{a}| |\boldsymbol{b}| \cos \theta \\ &\quad (\> 0 \le \theta \le \pi) \text{ - from cosine rule}\end{align*}
-\noindent\colorbox{cas}{On CAS: \texttt{dotP({[}a\ b\ c{]},\ {[}d\ e\ f{]})}}
-
-\subsubsection*{Properties}
-
-\begin{enumerate}
-\item
-  \(k(\boldsymbol{a\cdot b})=(k\boldsymbol{a})\cdot \boldsymbol{b}=\boldsymbol{a}\cdot (k\boldsymbol{b})\)
-\item
-  \(\boldsymbol{a \cdot 0}=0\)
-\item
-  \(\boldsymbol{a} \cdot (\boldsymbol{b} + \boldsymbol{c})=\boldsymbol{a} \cdot \boldsymbol{b} + \boldsymbol{a} \cdot \boldsymbol{c}\)
-\item
-  \(\boldsymbol{i \cdot i} = \boldsymbol{j \cdot j} = \boldsymbol{k \cdot k}= 1\)
-\item
-  \(\boldsymbol{a} \cdot \boldsymbol{b} = 0 \quad \implies \quad \boldsymbol{a} \perp \boldsymbol{b}\)
-\item
-  \(\boldsymbol{a \cdot a} = |\boldsymbol{a}|^2 = a^2\)
-\end{enumerate}
-
-\subsection*{Angle between vectors}
-
-\[\cos \theta = \frac{\boldsymbol{a} \cdot \boldsymbol{b}}{|\boldsymbol{a}| |\boldsymbol{b}|} = \frac{a_1 b_1 + a_2 b_2}{|\boldsymbol{a}| |\boldsymbol{b}|}\]
-
-\noindent \colorbox{cas}{On CAS:} \texttt{angle([a b c], [a b c])}
-
-(Action \(\rightarrow\) Vector \(\rightarrow\)Angle)
-
-\subsection*{Angle between vector and axis}
-
-\noindent For\(\boldsymbol{a} = a_1 \boldsymbol{i} + a_2 \boldsymbol{j} + a_3 \boldsymbol{k}\)
-which makes angles \(\alpha, \beta, \gamma\) with positive side of
-\(x, y, z\) axes:
-\[\cos \alpha = \frac{a_1}{|\boldsymbol{a}|}, \quad \cos \beta = \frac{a_2}{|\boldsymbol{a}|}, \quad \cos \gamma = \frac{a_3}{|\boldsymbol{a}|}\]
-
-\noindent \colorbox{cas}{On CAS:} \texttt{angle({[}a\ b\ c{]},\ {[}1\ 0\ 0{]})}\\for angle
-between \(a\boldsymbol{i} + b\boldsymbol{j} + c\boldsymbol{k}\) and
-\(x\)-axis
-
-\subsection*{Projections \& resolutes}
-
-\begin{tikzpicture}[scale=3]
-  \draw [->, purple] (0,0) -- (1,0.5) node [pos=0.5, above left] {\(\boldsymbol{a}\)};
-  \draw [->, orange] (0,0) -- (1,0) node [pos=0.5, below] {\(\boldsymbol{u}\)};
-  \draw [->, blue] (1,0) -- (2,0) node [pos=0.5, below] {\(\boldsymbol{b}\)};
-          \begin{scope}
-            \path[clip] (1,0.5) -- (1,0) -- (0,0);
-            \fill[orange, opacity=0.5, draw=black] (0,0) circle (2mm);
-            \node at ($(0,0)+(15:4mm)$) {\(\theta\)};
-          \end{scope}
-         \begin{scope}[very thick, every node/.style={sloped,allow upside down}]
-        \draw [gray, dashed, thick] (1,0) -- (1,0.5) node [pos=0.5] {\midarrow} node[black, pos=0.5, right, rotate=-90]{\(\boldsymbol{w}\)};
-          \end{scope}
-\draw (0,0) coordinate (O)
-  (1,0) coordinate (A)
-  (1,0.5) coordinate (B)
-  pic [draw,red,angle radius=2mm] {right angle = O--A--B};
-\end{tikzpicture}
-
-\subsubsection*{\(\parallel\boldsymbol{b}\) (vector projection/resolute)}
-
-\begin{align*}
-  \boldsymbol{u} & = \frac{\boldsymbol{a}\cdot\boldsymbol{b}}{|\boldsymbol{b}|^2}\boldsymbol{b} \\
-  & = \left(\frac{\boldsymbol{a}\cdot\boldsymbol{b}}{|\boldsymbol{b}|}\right)\left(\frac{\boldsymbol{b}}{|\boldsymbol{b}|}\right) \\
-  & = (\boldsymbol{a} \cdot \hat{\boldsymbol{b}})\hat{\boldsymbol{b}}
-\end{align*}
-
-\subsubsection*{\(\perp\boldsymbol{b}\) (perpendicular projection)}
-\[\boldsymbol{w} = \boldsymbol{a} - \boldsymbol{u}\]
+        \end{tikzpicture}\end{center}
 
-\subsubsection*{\(|\boldsymbol{u}|\) (scalar resolute)}
-\begin{align*}
-  r_s &= |\boldsymbol{u}|\\
-  &= \boldsymbol{a} \cdot \hat{\boldsymbol{b}}\\
-  &=\frac{\boldsymbol{a}\cdot\boldsymbol{b}}{|\boldsymbol{b}|}
-\end{align*}
+        \[(x\boldsymbol{i}+y\boldsymbol{j}) \pm (a\boldsymbol{i}+b\boldsymbol{j})=(x \pm a)\boldsymbol{i}+(y \pm b)\boldsymbol{j}\]
 
-\subsubsection*{Rectangular (\(\parallel,\perp\)) components}
+        \begin{itemize}
+          \item Draw each vector head to tail then join lines
+          \item Addition is commutative (parallelogram)
+          \item \(\boldsymbol{u}-\boldsymbol{v}=\boldsymbol{u}+(-\boldsymbol{v}) \implies \overrightharp{AB}=\boldsymbol{b}-\boldsymbol{a}\)
+        \end{itemize}
 
-\[\boldsymbol{a}=\frac{\boldsymbol{a}\cdot\boldsymbol{b}}{\boldsymbol{b}\cdot\boldsymbol{b}}\boldsymbol{b}+\left(\boldsymbol{a}-\frac{\boldsymbol{a}\cdot\boldsymbol{b}}{\boldsymbol{b}\cdot\boldsymbol{b}}\boldsymbol{b}\right)\]
+        \subsection*{Magnitude}
 
+        \[|(x\boldsymbol{i} + y\boldsymbol{j})|=\sqrt{x^2+y^2}\]
+
+        \subsection*{Parallel vectors}
 
-\subsection*{Vector proofs}
+        \[\boldsymbol{u} || \boldsymbol{v} \iff \boldsymbol{u} = k \boldsymbol{v} \text{ where } k \in \mathbb{R} \setminus \{0\}\]
+
+        For parallel vectors \(\boldsymbol{a}\) and \(\boldsymbol{b}\):\\
+        \[\boldsymbol{a \cdot b}=\begin{cases}
+          |\boldsymbol{a}||\boldsymbol{b}| \hspace{2.8em} \text{if same direction}\\
+          -|\boldsymbol{a}||\boldsymbol{b}| \hspace{2em} \text{if opposite directions}
+        \end{cases}\]
+        %\includegraphics[width=0.2,height=\textheight]{graphics/parallelogram-vectors.jpg}
+        %\includegraphics[width=1]{graphics/vector-subtraction.jpg}
+
+        \subsection*{Perpendicular vectors}
 
-\textbf{Concurrent:} intersection of \(\ge\) 3 lines
+        \[\boldsymbol{a} \perp \boldsymbol{b} \iff \boldsymbol{a} \cdot \boldsymbol{b} = 0\ \quad \text{(since \(\cos 90 = 0\))}\]
 
-\begin{tikzpicture}
-  \draw [blue] (0,0) -- (1,1);
-  \draw [red] (1,0) -- (0,1);
-  \draw [brown] (0.4,0) -- (0.6,1);
-        \filldraw (0.5,0.5) circle (2pt);
-\end{tikzpicture}
+        \subsection*{Unit vector \(|\hat{\boldsymbol{a}}|=1\)}
+        \[\begin{split}\hat{\boldsymbol{a}} & = {\frac{1}{|\boldsymbol{a}|}}\boldsymbol{a} \\ & = \boldsymbol{a} \cdot {|\boldsymbol{a}|}\end{split}\]
 
-\subsubsection*{Collinear points}
+          \subsection*{Scalar product \(\boldsymbol{a} \cdot \boldsymbol{b}\)}
 
-\(\ge\) 3 points lie on the same line
 
-\begin{tikzpicture}
-  \draw [purple] (0,0) -- (4,1);
-  \filldraw (2,0.5) circle (2pt) node [above] {\(C\)};
-  \filldraw (1,0.25) circle (2pt) node [above] {\(A\)};
-  \filldraw (3,0.75) circle (2pt) node [above] {\(B\)};
-  \coordinate (O) at (2.8,-0.2);
-  \node at (O) [below] {\(O\)}; 
-         \begin{scope}[->, orange, thick] 
-           \draw (O) -- (2,0.5) node [pos=0.5, above, font=\footnotesize, black] {\(\boldsymbol{c}\)};
-           \draw (O) -- (1,0.25) node [pos=0.5, below, font=\footnotesize, black] {\(\boldsymbol{a}\)};
-           \draw (O) -- (3,0.75) node [pos=0.5, right, font=\footnotesize, black] {\(\boldsymbol{b}\)};
-         \end{scope}
-\end{tikzpicture}
+          \begin{center}\begin{tikzpicture}[scale=2]
+            \draw [->] (0,0) -- (1,0.5) node [pos=0.5, above left] {\(\boldsymbol{b}\)};
+            \draw [->] (0,0) -- (1,0) node [pos=0.5, below] {\(\boldsymbol{a}\)};
+            \begin{scope}
+              \path[clip] (1,0.5) -- (1,0) -- (0,0);
+              \fill[orange, opacity=0.5, draw=black] (0,0) circle (2mm);
+              \node at ($(0,0)+(15:4mm)$) {\(\theta\)};
+            \end{scope}
+          \end{tikzpicture}\end{center}
+          \begin{align*}\boldsymbol{a} \cdot \boldsymbol{b} &= a_1 b_1 + a_2 b_2 \\  &= |\boldsymbol{a}| |\boldsymbol{b}| \cos \theta \\ &\quad (\> 0 \le \theta \le \pi) \text{ - from cosine rule}\end{align*}
+            \noindent\colorbox{cas}{On CAS: \texttt{dotP({[}a\ b\ c{]},\ {[}d\ e\ f{]})}}
 
-\begin{align*}
-  \text{e.g. Prove that}\\
-  \overrightharp{AC}=m\overrightharp{AB} \iff \boldsymbol{c}&=(1-m)\boldsymbol{a}+m\boldsymbol{b}\\
-  \implies \boldsymbol{c} &= \overrightharp{OA} + \overrightharp{AC}\\
-  &= \overrightharp{OA} + m\overrightharp{AB}\\
-  &=\boldsymbol{a}+m(\boldsymbol{b}-\boldsymbol{a})\\
-  &=\boldsymbol{a}+m\boldsymbol{b}-m\boldsymbol{a}\\
-  &=(1-m)\boldsymbol{a}+m{b}
-\end{align*}
-\begin{align*}
-  \text{Also, } \implies \overrightharp{OC} &= \lambda \vec{OA} + \mu \overrightharp{OB} \\
-  \text{where } \lambda + \mu &= 1\\
-  \text{If } C \text{ lies along } \overrightharp{AB}, & \implies 0 < \mu < 1
-\end{align*}
-
-
-\subsubsection*{Parallelograms}
-
-\begin{center}\begin{tikzpicture}
-  \coordinate (O) at (0,0) node [below left] {\(O\)};
-  \coordinate (A) at (4,0);
-  \coordinate (B) at (6,2);
-  \coordinate (C) at (2,2);
-  \coordinate (D) at (6,0);
-
-    \draw[postaction={decorate}, decoration={markings, mark=at position 0.6 with {\arrow{>>}}}] (O)--(A) node [below left] {\(A\)};
-    \draw[postaction={decorate}, decoration={markings,mark=at position 0.5 with {\arrow{>}}}] (A)--(B) node [above right] {\(B\)};
-    \draw[postaction={decorate}, decoration={markings, mark=at position 0.6 with {\arrow{>>}}}] (B)--(C) node [above left] {\(C\)};
-    \draw[postaction={decorate}, decoration={markings,mark=at position 0.5 with {\arrow{>}}}] (C)--(O);
-
-    \draw [gray, dashed] (O) -- (B) node [pos=0.75] {\(\diagdown\diagdown\)} node [pos=0.25] {\(\diagdown\diagdown\)};
-    \draw [gray, dashed] (A) -- (C) node [pos=0.75] {\(\diagup\)} node [pos=0.25] {\(\diagup\)};
-          \begin{scope}
-            \path[clip] (C) -- (A) -- (O);
-            \fill[orange, opacity=0.5, draw=black] (0,0) circle (4mm);
-            \node at ($(0,0)+(20:8mm)$) {\(\theta\)};
-          \end{scope}
-          \draw [gray, thick, dotted] (B) -- (D) node [pos=0.5, right, black, font=\footnotesize] {\(|\boldsymbol{c}|\sin\theta\)} (A) -- (D) node [pos=0.5, below, black, font=\footnotesize] {\(|\boldsymbol{c}|\cos\theta\)};
-  \draw pic [draw,thick,red,angle radius=2mm] {right angle=O--D--B};
-\end{tikzpicture}\end{center}
+            \subsubsection*{Properties}
 
-\begin{itemize}
-  \item
-    Diagonals \(\overrightharp{OB}, \overrightharp{AC}\) bisect each other
-  \item
-    If diagonals are equal length, it is a rectangle
-  \item
-    \(|\overrightharp{OB}|^2 + |\overrightharp{CA}|^2 = |\overrightharp{OA}|^2 + |\overrightharp{AB}|^2 + |\overrightharp{CB}|^2 + |\overrightharp{OC}|^2\)
-  \item
-    Area \(=\boldsymbol{c} \cdot \boldsymbol{a}\)
-\end{itemize}
-
-  \subsubsection*{Useful vector properties}
+            \begin{enumerate}
+              \item
+                \(k(\boldsymbol{a\cdot b})=(k\boldsymbol{a})\cdot \boldsymbol{b}=\boldsymbol{a}\cdot (k\boldsymbol{b})\)
+              \item
+                \(\boldsymbol{a \cdot 0}=0\)
+              \item
+                \(\boldsymbol{a} \cdot (\boldsymbol{b} + \boldsymbol{c})=\boldsymbol{a} \cdot \boldsymbol{b} + \boldsymbol{a} \cdot \boldsymbol{c}\)
+              \item
+                \(\boldsymbol{i \cdot i} = \boldsymbol{j \cdot j} = \boldsymbol{k \cdot k}= 1\)
+              \item
+                \(\boldsymbol{a} \cdot \boldsymbol{b} = 0 \quad \implies \quad \boldsymbol{a} \perp \boldsymbol{b}\)
+              \item
+                \(\boldsymbol{a \cdot a} = |\boldsymbol{a}|^2 = a^2\)
+            \end{enumerate}
+
+            \subsection*{Angle between vectors}
+
+            \[\cos \theta = \frac{\boldsymbol{a} \cdot \boldsymbol{b}}{|\boldsymbol{a}| |\boldsymbol{b}|} = \frac{a_1 b_1 + a_2 b_2}{|\boldsymbol{a}| |\boldsymbol{b}|}\]
+
+            \noindent \colorbox{cas}{On CAS:} \texttt{angle([a b c], [a b c])}
+
+            (Action \(\rightarrow\) Vector \(\rightarrow\)Angle)
+
+            \subsection*{Angle between vector and axis}
+
+            \noindent For\(\boldsymbol{a} = a_1 \boldsymbol{i} + a_2 \boldsymbol{j} + a_3 \boldsymbol{k}\)
+            which makes angles \(\alpha, \beta, \gamma\) with positive side of
+            \(x, y, z\) axes:
+            \[\cos \alpha = \frac{a_1}{|\boldsymbol{a}|}, \quad \cos \beta = \frac{a_2}{|\boldsymbol{a}|}, \quad \cos \gamma = \frac{a_3}{|\boldsymbol{a}|}\]
+
+            \noindent \colorbox{cas}{On CAS:} \texttt{angle({[}a\ b\ c{]},\ {[}1\ 0\ 0{]})}\\for angle
+            between \(a\boldsymbol{i} + b\boldsymbol{j} + c\boldsymbol{k}\) and
+            \(x\)-axis
+
+            \subsection*{Projections \& resolutes}
+
+            \begin{tikzpicture}[scale=3]
+              \draw [->, purple] (0,0) -- (1,0.5) node [pos=0.5, above left] {\(\boldsymbol{a}\)};
+              \draw [->, orange] (0,0) -- (1,0) node [pos=0.5, below] {\(\boldsymbol{u}\)};
+              \draw [->, blue] (1,0) -- (2,0) node [pos=0.5, below] {\(\boldsymbol{b}\)};
+              \begin{scope}
+                \path[clip] (1,0.5) -- (1,0) -- (0,0);
+                \fill[orange, opacity=0.5, draw=black] (0,0) circle (2mm);
+                \node at ($(0,0)+(15:4mm)$) {\(\theta\)};
+              \end{scope}
+              \begin{scope}[very thick, every node/.style={sloped,allow upside down}]
+                \draw [gray, dashed, thick] (1,0) -- (1,0.5) node [pos=0.5] {\midarrow} node[black, pos=0.5, right, rotate=-90]{\(\boldsymbol{w}\)};
+              \end{scope}
+              \draw (0,0) coordinate (O)
+              (1,0) coordinate (A)
+              (1,0.5) coordinate (B)
+              pic [draw,red,angle radius=2mm] {right angle = O--A--B};
+            \end{tikzpicture}
+
+            \subsubsection*{\(\parallel\boldsymbol{b}\) (vector projection/resolute)}
+
+            \begin{align*}
+              \boldsymbol{u} & = \frac{\boldsymbol{a}\cdot\boldsymbol{b}}{|\boldsymbol{b}|^2}\boldsymbol{b} \\
+              & = \left(\frac{\boldsymbol{a}\cdot\boldsymbol{b}}{|\boldsymbol{b}|}\right)\left(\frac{\boldsymbol{b}}{|\boldsymbol{b}|}\right) \\
+              & = (\boldsymbol{a} \cdot \hat{\boldsymbol{b}})\hat{\boldsymbol{b}}
+            \end{align*}
+
+            \subsubsection*{\(\perp\boldsymbol{b}\) (perpendicular projection)}
+            \[\boldsymbol{w} = \boldsymbol{a} - \boldsymbol{u}\]
+
+            \subsubsection*{\(|\boldsymbol{u}|\) (scalar projection/resolute)}
+            \begin{align*}
+              s &= |\boldsymbol{u}|\\
+              &= \boldsymbol{a} \cdot \hat{\boldsymbol{b}}\\
+              &=\frac{\boldsymbol{a}\cdot\boldsymbol{b}}{|\boldsymbol{b}|}\\
+              &= |\boldsymbol{a}| \cos \theta
+            \end{align*}
+
+            \subsubsection*{Rectangular (\(\parallel,\perp\)) components}
+
+            \[\boldsymbol{a}=\frac{\boldsymbol{a}\cdot\boldsymbol{b}}{\boldsymbol{b}\cdot\boldsymbol{b}}\boldsymbol{b}+\left(\boldsymbol{a}-\frac{\boldsymbol{a}\cdot\boldsymbol{b}}{\boldsymbol{b}\cdot\boldsymbol{b}}\boldsymbol{b}\right)\]
+
+
+            \subsection*{Vector proofs}
+
+            \textbf{Concurrent:} intersection of \(\ge\) 3 lines
+
+            \begin{tikzpicture}
+              \draw [blue] (0,0) -- (1,1);
+              \draw [red] (1,0) -- (0,1);
+              \draw [brown] (0.4,0) -- (0.6,1);
+              \filldraw (0.5,0.5) circle (2pt);
+            \end{tikzpicture}
+
+            \subsubsection*{Collinear points}
+
+            \(\ge\) 3 points lie on the same line
+
+            \begin{tikzpicture}
+              \draw [purple] (0,0) -- (4,1);
+              \filldraw (2,0.5) circle (2pt) node [above] {\(C\)};
+              \filldraw (1,0.25) circle (2pt) node [above] {\(A\)};
+              \filldraw (3,0.75) circle (2pt) node [above] {\(B\)};
+              \coordinate (O) at (2.8,-0.2);
+              \node at (O) [below] {\(O\)}; 
+              \begin{scope}[->, orange, thick] 
+                \draw (O) -- (2,0.5) node [pos=0.5, above, font=\footnotesize, black] {\(\boldsymbol{c}\)};
+                \draw (O) -- (1,0.25) node [pos=0.5, below, font=\footnotesize, black] {\(\boldsymbol{a}\)};
+                \draw (O) -- (3,0.75) node [pos=0.5, right, font=\footnotesize, black] {\(\boldsymbol{b}\)};
+              \end{scope}
+            \end{tikzpicture}
+
+            \begin{align*}
+              \text{e.g. Prove that}\\
+              \overrightharp{AC}=m\overrightharp{AB} \iff \boldsymbol{c}&=(1-m)\boldsymbol{a}+m\boldsymbol{b}\\
+              \implies \boldsymbol{c} &= \overrightharp{OA} + \overrightharp{AC}\\
+              &= \overrightharp{OA} + m\overrightharp{AB}\\
+              &=\boldsymbol{a}+m(\boldsymbol{b}-\boldsymbol{a})\\
+              &=\boldsymbol{a}+m\boldsymbol{b}-m\boldsymbol{a}\\
+              &=(1-m)\boldsymbol{a}+m{b}
+            \end{align*}
+            \begin{align*}
+              \text{Also, } \implies \overrightharp{OC} &= \lambda \vec{OA} + \mu \overrightharp{OB} \\
+              \text{where } \lambda + \mu &= 1\\
+              \text{If } C \text{ lies along } \overrightharp{AB}, & \implies 0 < \mu < 1
+            \end{align*}
+
+
+            \subsubsection*{Parallelograms}
+
+            \begin{center}\begin{tikzpicture}
+              \coordinate (O) at (0,0) node [below left] {\(O\)};
+              \coordinate (A) at (4,0);
+              \coordinate (B) at (6,2);
+              \coordinate (C) at (2,2);
+              \coordinate (D) at (6,0);
+
+              \draw[postaction={decorate}, decoration={markings, mark=at position 0.6 with {\arrow{>>}}}] (O)--(A) node [below left] {\(A\)};
+              \draw[postaction={decorate}, decoration={markings,mark=at position 0.5 with {\arrow{>}}}] (A)--(B) node [above right] {\(B\)};
+              \draw[postaction={decorate}, decoration={markings, mark=at position 0.6 with {\arrow{>>}}}] (B)--(C) node [above left] {\(C\)};
+              \draw[postaction={decorate}, decoration={markings,mark=at position 0.5 with {\arrow{>}}}] (C)--(O);
+
+              \draw [gray, dashed] (O) -- (B) node [pos=0.75] {\(\diagdown\diagdown\)} node [pos=0.25] {\(\diagdown\diagdown\)};
+              \draw [gray, dashed] (A) -- (C) node [pos=0.75] {\(\diagup\)} node [pos=0.25] {\(\diagup\)};
+              \begin{scope}
+                \path[clip] (C) -- (A) -- (O);
+                \fill[orange, opacity=0.5, draw=black] (0,0) circle (4mm);
+                \node at ($(0,0)+(20:8mm)$) {\(\theta\)};
+              \end{scope}
+              \draw [gray, thick, dotted] (B) -- (D) node [pos=0.5, right, black, font=\footnotesize] {\(|\boldsymbol{c}|\sin\theta\)} (A) -- (D) node [pos=0.5, below, black, font=\footnotesize] {\(|\boldsymbol{c}|\cos\theta\)};
+              \draw pic [draw,thick,red,angle radius=2mm] {right angle=O--D--B};
+            \end{tikzpicture}\end{center}
+
+            \begin{itemize}
+              \item
+                Diagonals \(\overrightharp{OB}, \overrightharp{AC}\) bisect each other
+              \item
+                If diagonals are equal length, it is a rectangle
+              \item
+                \(|\overrightharp{OB}|^2 + |\overrightharp{CA}|^2 = |\overrightharp{OA}|^2 + |\overrightharp{AB}|^2 + |\overrightharp{CB}|^2 + |\overrightharp{OC}|^2\)
+              \item
+                Area \(=\boldsymbol{c} \cdot \boldsymbol{a}\)
+            \end{itemize}
+
+            \subsubsection*{Useful vector properties}
+
+            \begin{itemize}
+              \item
+                \(\boldsymbol{a} \parallel \boldsymbol{b} \implies \boldsymbol{b}=k\boldsymbol{a}\) for some
+                \(k \in \mathbb{R} \setminus \{0\}\)
+              \item
+                If \(\boldsymbol{a}\) and \(\boldsymbol{b}\) are parallel with at
+                least one point in common, then they lie on the same straight line
+              \item
+                \(\boldsymbol{a} \perp \boldsymbol{b} \iff \boldsymbol{a} \cdot \boldsymbol{b}=0\)
+              \item
+                \(\boldsymbol{a} \cdot \boldsymbol{a} = |\boldsymbol{a}|^2\)
+            \end{itemize}
+
+            \subsection*{Linear dependence}
+
+            \(\boldsymbol{a}, \boldsymbol{b}, \boldsymbol{c}\) are linearly dependent if they are \(\nparallel\) and:
+            \begin{align*}
+              0&=k\boldsymbol{a}+l\boldsymbol{b}+m\boldsymbol{c}\\
+              \therefore \boldsymbol{c} &= m\boldsymbol{a} + n\boldsymbol{b} \quad \text{(simultaneous)}
+            \end{align*}
+
+            \noindent \(\boldsymbol{a}, \boldsymbol{b},\) and \(\boldsymbol{c}\) are linearly
+            independent if no vector in the set is expressible as a linear
+            combination of other vectors in set, or if they are parallel.
+
+            \subsection*{Three-dimensional vectors}
+
+            Right-hand rule for axes: \(z\) is up or out of page.
+
+            \tdplotsetmaincoords{60}{120} 
+            \begin{center}\begin{tikzpicture} [scale=3, tdplot_main_coords, axis/.style={->,thick}, 
+              vector/.style={-stealth,red,very thick}, 
+              vector guide/.style={dashed,gray,thick}]
+
+              %standard tikz coordinate definition using x, y, z coords
+              \coordinate (O) at (0,0,0);
+
+              %tikz-3dplot coordinate definition using x, y, z coords
+
+              \pgfmathsetmacro{\ax}{1}
+              \pgfmathsetmacro{\ay}{1}
+              \pgfmathsetmacro{\az}{1}
+
+              \coordinate (P) at (\ax,\ay,\az);
+
+              %draw axes
+              \draw[axis] (0,0,0) -- (1,0,0) node[anchor=north east]{$x$};
+              \draw[axis] (0,0,0) -- (0,1,0) node[anchor=north west]{$y$};
+              \draw[axis] (0,0,0) -- (0,0,1) node[anchor=south]{$z$};
+
+              %draw a vector from O to P
+              \draw[vector] (O) -- (P);
+
+              %draw guide lines to components
+              \draw[vector guide]         (O) -- (\ax,\ay,0);
+              \draw[vector guide] (\ax,\ay,0) -- (P);
+              \draw[vector guide]         (P) -- (0,0,\az);
+              \draw[vector guide] (\ax,\ay,0) -- (0,\ay,0);
+              \draw[vector guide] (\ax,\ay,0) -- (0,\ay,0);
+              \draw[vector guide] (\ax,\ay,0) -- (\ax,0,0);
+              \node[tdplot_main_coords,above right]
+              at (\ax,\ay,\az){(\ax, \ay, \az)};
+            \end{tikzpicture}\end{center}
+
+            \subsection*{Parametric vectors}
+
+            Parametric equation of line through point \((x_0, y_0, z_0)\) and
+            parallel to \(a\boldsymbol{i} + b\boldsymbol{j} + c\boldsymbol{k}\) is:
+
+            \[\begin{cases}x = x_o + a \cdot t \\ y = y_0 + b \cdot t \\ z = z_0 + c \cdot t\end{cases}\]
+
+              \section{Circular functions}
+
+              \(\sin(bx)\) or \(\cos(bx)\): period \(=\frac{2\pi}{b}\)
+
+              \noindent \(\tan(nx)\): period \(=\frac{\pi}{n}\)\\
+              \indent\indent\indent asymptotes at \(x=\frac{(2k+1)\pi}{2n} \> \vert \> k \in \mathbb{Z}\)
+
+              \subsection*{Reciprocal functions}
+
+              \subsubsection*{Cosecant}
+
+              \[\operatorname{cosec} \theta = \frac{1}{\sin \theta} \> \vert \> \sin \theta \ne 0\]
+
+              \begin{itemize}
+                \item
+                  \textbf{Domain} \(= \mathbb{R} \setminus {n\pi : n \in \mathbb{Z}}\)
+                \item
+                  \textbf{Range} \(= \mathbb{R} \setminus (-1, 1)\)
+                \item
+                  \textbf{Turning points} at
+                  \(\theta = \frac{(2n + 1)\pi}{2} \> \vert \> n \in \mathbb{Z}\)
+                \item
+                  \textbf{Asymptotes} at \(\theta = n\pi \> \vert \> n \in \mathbb{Z}\)
+              \end{itemize}
 
-\begin{itemize}
-\item
-  \(\boldsymbol{a} \parallel \boldsymbol{b} \implies \boldsymbol{b}=k\boldsymbol{a}\) for some
-  \(k \in \mathbb{R} \setminus \{0\}\)
-\item
-  If \(\boldsymbol{a}\) and \(\boldsymbol{b}\) are parallel with at
-  least one point in common, then they lie on the same straight line
-\item
-  \(\boldsymbol{a} \perp \boldsymbol{b} \iff \boldsymbol{a} \cdot \boldsymbol{b}=0\)
-\item
-  \(\boldsymbol{a} \cdot \boldsymbol{a} = |\boldsymbol{a}|^2\)
-\end{itemize}
-
-\subsection*{Linear dependence}
+              \subsubsection*{Secant}
+           \begin{center}\includegraphics[width=0.7\columnwidth]{graphics/sec.png}\end{center}
 
-\(\boldsymbol{a}, \boldsymbol{b}, \boldsymbol{c}\) are linearly dependent if they are \(\nparallel\) and:
-\begin{align*}
-  0&=k\boldsymbol{a}+l\boldsymbol{b}+m\boldsymbol{c}\\
-  \therefore \boldsymbol{c} &= m\boldsymbol{a} + n\boldsymbol{b} \quad \text{(simultaneous)}
-\end{align*}
+                \[\operatorname{sec} \theta = \frac{1}{\cos \theta} \> \vert \> \cos \theta \ne 0\]
 
-\noindent \(\boldsymbol{a}, \boldsymbol{b},\) and \(\boldsymbol{c}\) are linearly
-independent if no vector in the set is expressible as a linear
-combination of other vectors in set, or if they are parallel.
+                \begin{itemize}
 
-\subsection*{Three-dimensional vectors}
+                  \item
+                    \textbf{Domain}
+                    \(= \mathbb{R} \setminus \frac{(2n + 1) \pi}{2} : n \in \mathbb{Z}\}\)
+                  \item
+                    \textbf{Range} \(= \mathbb{R} \setminus (-1, 1)\)
+                  \item
+                    \textbf{Turning points} at
+                    \(\theta = n\pi \> \vert \> n \in \mathbb{Z}\)
+                  \item
+                    \textbf{Asymptotes} at
+                    \(\theta = \frac{(2n + 1) \pi}{2} \> \vert \> n \in \mathbb{Z}\)
+                \end{itemize}
 
-Right-hand rule for axes: \(z\) is up or out of page.
+                \subsubsection*{Cotangent}
 
-\tdplotsetmaincoords{60}{120} 
-\begin{center}\begin{tikzpicture} [scale=3, tdplot_main_coords, axis/.style={->,thick}, 
-vector/.style={-stealth,red,very thick}, 
-vector guide/.style={dashed,gray,thick}]
+                \begin{center}\includegraphics[width=0.7\columnwidth]{graphics/cot.png}\end{center}
 
-%standard tikz coordinate definition using x, y, z coords
-\coordinate (O) at (0,0,0);
+                  \[\operatorname{cot} \theta = {{\cos \theta} \over {\sin \theta}} \> \vert \> \sin \theta \ne 0\]
 
-%tikz-3dplot coordinate definition using x, y, z coords
+                  \begin{itemize}
 
-\pgfmathsetmacro{\ax}{1}
-\pgfmathsetmacro{\ay}{1}
-\pgfmathsetmacro{\az}{1}
+                    \item
+                      \textbf{Domain} \(= \mathbb{R} \setminus \{n \pi: n \in \mathbb{Z}\}\)
+                    \item
+                      \textbf{Range} \(= \mathbb{R}\)
+                    \item
+                      \textbf{Asymptotes} at \(\theta = n\pi \> \vert \> n \in \mathbb{Z}\)
+                  \end{itemize}
 
-\coordinate (P) at (\ax,\ay,\az);
+                  \subsubsection*{Symmetry properties}
 
-%draw axes
-\draw[axis] (0,0,0) -- (1,0,0) node[anchor=north east]{$x$};
-\draw[axis] (0,0,0) -- (0,1,0) node[anchor=north west]{$y$};
-\draw[axis] (0,0,0) -- (0,0,1) node[anchor=south]{$z$};
+                  \[\begin{split}
+                    \operatorname{sec} (\pi \pm x) & = -\operatorname{sec} x \\
+                    \operatorname{sec} (-x) & = \operatorname{sec} x \\
+                    \operatorname{cosec} (\pi \pm x) & = \mp \operatorname{cosec} x \\
+                    \operatorname{cosec} (-x) & = - \operatorname{cosec} x \\
+                    \operatorname{cot} (\pi \pm x) & = \pm \operatorname{cot} x \\
+                    \operatorname{cot} (-x) & = - \operatorname{cot} x
+                  \end{split}\]
 
-%draw a vector from O to P
-\draw[vector] (O) -- (P);
+                  \subsubsection*{Complementary properties}
 
-%draw guide lines to components
-\draw[vector guide]         (O) -- (\ax,\ay,0);
-\draw[vector guide] (\ax,\ay,0) -- (P);
-\draw[vector guide]         (P) -- (0,0,\az);
-\draw[vector guide] (\ax,\ay,0) -- (0,\ay,0);
-\draw[vector guide] (\ax,\ay,0) -- (0,\ay,0);
-\draw[vector guide] (\ax,\ay,0) -- (\ax,0,0);
-\node[tdplot_main_coords,above right]
-at (\ax,\ay,\az){(\ax, \ay, \az)};
-\end{tikzpicture}\end{center}
+                  \[\begin{split}
+                    \operatorname{sec} \left({\pi \over 2} - x\right) & = \operatorname{cosec} x \\
+                    \operatorname{cosec} \left({\pi \over 2} - x\right) & = \operatorname{sec} x \\
+                    \operatorname{cot} \left({\pi \over 2} - x\right) & = \tan x \\
+                    \tan \left({\pi \over 2} - x\right) & = \operatorname{cot} x
+                  \end{split}\]
 
-\subsection*{Parametric vectors}
+                  \subsubsection*{Pythagorean identities}
 
-Parametric equation of line through point \((x_0, y_0, z_0)\) and
-parallel to \(a\boldsymbol{i} + b\boldsymbol{j} + c\boldsymbol{k}\) is:
+                  \[\begin{split}
+                    1 + \operatorname{cot}^2 x & = \operatorname{cosec}^2 x, \quad \text{where } \sin x \ne 0 \\
+                    1 + \tan^2 x & = \operatorname{sec}^2 x, \quad \text{where } \cos x \ne 0
+                  \end{split}\]
 
-\[\begin{cases}x = x_o + a \cdot t \\ y = y_0 + b \cdot t \\ z = z_0 + c \cdot t\end{cases}\]
+                  \subsection*{Compound angle formulas}
 
-\section{Circular functions}
+                  \[\cos(x \pm y) = \cos x + \cos y \mp \sin x \sin y\]
+                  \[\sin(x \pm y) = \sin x \cos y \pm \cos x \sin y\]
+                  \[\tan(x \pm y) = {{\tan x \pm \tan y} \over {1 \mp \tan x \tan y}}\]
 
-\(\sin(bx)\) or \(\cos(bx)\): period \(=\frac{2\pi}{b}\)
+                  \subsection*{Double angle formulas}
 
-\noindent \(\tan(nx)\): period \(=\frac{\pi}{n}\)\\
-\indent\indent\indent asymptotes at \(x=\frac{(2k+1)\pi}{2n} \> \vert \> k \in \mathbb{Z}\)
+                  \[\begin{split}
+                    \cos 2x &= \cos^2 x - \sin^2 x \\
+                    & = 1 - 2\sin^2 x \\
+                    & = 2 \cos^2 x -1
+                  \end{split}\]
 
-\subsection*{Reciprocal functions}
+                  \[\sin 2x = 2 \sin x \cos x\]
 
-\subsubsection*{Cosecant}
+                  \[\tan 2x = {{2 \tan x} \over {1 - \tan^2 x}}\]
 
-\[\operatorname{cosec} \theta = \frac{1}{\sin \theta} \> \vert \> \sin \theta \ne 0\]
-
-\begin{itemize}
-\item
-  \textbf{Domain} \(= \mathbb{R} \setminus {n\pi : n \in \mathbb{Z}}\)
-\item
-  \textbf{Range} \(= \mathbb{R} \setminus (-1, 1)\)
-\item
-  \textbf{Turning points} at
-    \(\theta = \frac{(2n + 1)\pi}{2} \> \vert \> n \in \mathbb{Z}\)
-\item
-  \textbf{Asymptotes} at \(\theta = n\pi \> \vert \> n \in \mathbb{Z}\)
-\end{itemize}
+                  \subsection*{Inverse circular functions}
 
-\subsubsection*{Secant}
+                  \pgfplotsset{every axis/.append style={
+                    axis x line=middle,    % put the x axis in the middle
+                    axis y line=middle,    % put the y axis in the middle
+                    axis line style={<->}, % arrows on the axis
+                    xlabel={$x$},          % default put x on x-axis
+                    ylabel={$y$},          % default put y on y-axis
+                    }}
+
+% arrows as stealth fighters
+\tikzset{>=stealth}
 
+\begin{tikzpicture}
+  \begin{axis}[domain = -1:1, samples = 500]
+    \addplot[color = red]  {rad(asin(x))} node [pos=0.25, below right] {\(\sin^{-1}x\)};
+    \addplot[color = blue] {rad(acos(x))} node [pos=0.25, below left] {\(\cos^{-1}x\)};
+  \end{axis}
+\end{tikzpicture}
 
-\begin{center}\includegraphics[width=0.7\columnwidth]{graphics/sec.png}\end{center}
-
-\[\operatorname{sec} \theta = \frac{1}{\cos \theta} \> \vert \> \cos \theta \ne 0\]
-
-\begin{itemize}
+                  Inverse functions: \(f(f^{-1}(x)) = x\) (restrict domain)
+
+                  \[\sin^{-1}: [-1, 1] \rightarrow \mathbb{R}, \quad \sin^{-1} x = y\]
+                  \hfill where \(\sin y = x, \> y \in [{-\pi \over 2}, {\pi \over 2}]\)
+
+                  \[\cos^{-1}: [-1,1] \rightarrow \mathbb{R}, \quad \cos^{-1} x = y\]
+                  \hfill where \(\cos y = x, \> y \in [0, \pi]\)
+
+                  \[\tan^{-1}: \mathbb{R} \rightarrow \mathbb{R}, \quad \tan^{-1} x = y\]
+                  \hfill where \(\tan y = x, \> y \in \left(-{\pi \over 2}, {\pi \over 2}\right)\)
 
-\item
-  \textbf{Domain}
-    \(= \mathbb{R} \setminus \frac{(2n + 1) \pi}{2} : n \in \mathbb{Z}\}\)
-\item
-  \textbf{Range} \(= \mathbb{R} \setminus (-1, 1)\)
-\item
-  \textbf{Turning points} at
-  \(\theta = n\pi \> \vert \> n \in \mathbb{Z}\)
-\item
-  \textbf{Asymptotes} at
-    \(\theta = \frac{(2n + 1) \pi}{2} \> \vert \> n \in \mathbb{Z}\)
-\end{itemize}
 
-\subsubsection*{Cotangent}
+                  \section{Differential calculus}
 
-\begin{center}\includegraphics[width=0.7\columnwidth]{graphics/cot.png}\end{center}
+                  \subsection*{Limits}
+
+                  \[\lim_{x \rightarrow a}f(x)\]
+                  \(L^-,\quad L^+\) \qquad limit from below/above\\
+                  \(\lim_{x \to a} f(x)\) \quad limit of a point\\
+
+                  \noindent For solving \(x\rightarrow\infty\), put all \(x\) terms in denominators\\
+                  e.g. \[\lim_{x \rightarrow \infty}{{2x+3} \over {x-2}}={{2+{3 \over x}} \over {1-{2 \over x}}}={2 \over 1} = 2\]
+
+                  \subsubsection*{Limit theorems}
+
+                  \begin{enumerate}
+                    \item
+                      For constant function \(f(x)=k\), \(\lim_{x \rightarrow a} f(x) = k\)
+                    \item
+                      \(\lim_{x \rightarrow a} (f(x) \pm g(x)) = F \pm G\)
+                    \item
+                      \(\lim_{x \rightarrow a} (f(x) \times g(x)) = F \times G\)
+                    \item
+                      \(\therefore \lim_{x \rightarrow a} c \times f(x)=cF\) where \(c=\) constant
+                    \item
+                      \({\lim_{x \rightarrow a} {f(x) \over g(x)}} = {F \over G}, G \ne 0\)
+                    \item
+                      \(f(x)\) is continuous \(\iff L^-=L^+=f(x) \> \forall x\)
+                  \end{enumerate}
+
+                  \subsection*{Gradients of secants and tangents}
+
+                  \textbf{Secant (chord)} - line joining two points on curve\\
+                  \textbf{Tangent} - line that intersects curve at one point
+
+                  \subsection*{First principles derivative}
+
+                  \[f^\prime(x) = \lim_{\delta x \rightarrow 0}{\delta y \over \delta x}={\frac{dy}{dx}}\]
+
+                  \subsubsection*{Logarithmic identities}
+
+                  \(\log_b (xy)=\log_b x + \log_b y\)\\
+                  \(\log_b x^n = n \log_b x\)\\
+                  \(\log_b y^{x^n} = x^n \log_b y\)
+
+                  \subsubsection*{Index identities}
+
+                  \(b^{m+n}=b^m \cdot b^n\)\\
+                  \((b^m)^n=b^{m \cdot n}\)\\
+                  \((b \cdot c)^n = b^n \cdot c^n\)\\
+                  \({a^m \div a^n} = {a^{m-n}}\)
+
+                  \subsection*{Derivative rules}
+
+                  \renewcommand{\arraystretch}{1.4}
+                  \begin{tabularx}{\columnwidth}{rX}
+                    \hline
+                    \(f(x)\) & \(f^\prime(x)\)\\
+                    \hline
+                    \(\sin x\) & \(\cos x\)\\
+                    \(\sin ax\) & \(a\cos ax\)\\
+                    \(\cos x\) & \(-\sin x\)\\
+                    \(\cos ax\) & \(-a \sin ax\)\\
+                    \(\tan f(x)\) & \(f^2(x) \sec^2f(x)\)\\
+                    \(e^x\) & \(e^x\)\\
+                    \(e^{ax}\) & \(ae^{ax}\)\\
+                    \(ax^{nx}\) & \(an \cdot e^{nx}\)\\
+                    \(\log_e x\) & \(\dfrac{1}{x}\)\\
+                    \(\log_e {ax}\) & \(\dfrac{1}{x}\)\\
+                    \(\log_e f(x)\) & \(\dfrac{f^\prime (x)}{f(x)}\)\\
+                    \(\sin(f(x))\) & \(f^\prime(x) \cdot \cos(f(x))\)\\
+                    \(\sin^{-1} x\) & \(\dfrac{1}{\sqrt{1-x^2}}\)\\
+                    \(\cos^{-1} x\) & \(\dfrac{-1}{sqrt{1-x^2}}\)\\
+                    \(\tan^{-1} x\) & \(\dfrac{1}{1 + x^2}\)\\
+                    \(\frac{d}{dy}f(y)\) & \(\dfrac{1}{\frac{dx}{dy}}\) (reciprocal)\\
+                    \(uv\) & \(u \frac{dv}{dx}+v\frac{du}{dx} (product rule)\)\\
+                    \(\dfrac{u}{v}\) & \(\dfrac{v\frac{du}{dx}-u\frac{dv}{dx}}{v^2}\) (quotient rule)\\
+                    \(f(g(x))\) & \(f^\prime(g(x))\cdot g^\prime(x)\)\\
+                    \hline
+                  \end{tabularx}
+
+                  \subsection*{Reciprocal derivatives}
+
+                  \[\frac{1}{\frac{dy}{dx}} = \frac{dx}{dy}\]
+
+                  \subsection*{Differentiating \(x=f(y)\)}
+                  \begin{align*}
+                    \text{Find }& \frac{dx}{dy}\\
+                    \text{Then, }\frac{dx}{dy} &= \frac{1}{\frac{dy}{dx}} \\
+                    \implies {\frac{dy}{dx}} &= \frac{1}{\frac{dx}{dy}}\\
+                    \therefore {\frac{dy}{dx}} &= \frac{1}{\frac{dx}{dy}}
+                  \end{align*}
+
+                  \subsubsection*{Second derivative}
+                  \begin{align*}f(x) \longrightarrow &f^\prime (x) \longrightarrow f^{\prime\prime}(x)\\
+                  \implies y \longrightarrow &\frac{dy}{dx} \longrightarrow \frac{d^2 y}{dx^2}\end{align*}
+
+                  \noindent Order of polynomial \(n\)th derivative decrements each time the derivative is taken
+
+                  \subsubsection*{Points of Inflection}
+
+                  \emph{Stationary point} - i.e.
+                  \(f^\prime(x)=0\)\\
+                  \emph{Point of inflection} - max \(|\)gradient\(|\) (i.e.
+                  \(f^{\prime\prime} = 0\))
+                  %\begin{table*}[ht]
+                  %\centering
+                  %  \begin{tabularx}{\textwidth}{XXXX}
+                  %\hline
+                  %    \rowcolor{shade2}
+                  %    & \(\dfrac{d^2 y}{dx^2} > 0\)  & \(\dfrac{d^2y}{dx^2}<0\) & \(\dfrac{d^2y}{dx^2}=0\) (inflection) \\
+                  %\hline
+                  %    \(\frac{dy}{dx}>0\) & \begin{tikzpicture} \draw[domain=1:2,smooth,variable=\x,blue] plot ({\x},{(1/10)*\x*\x*\x}) plot ({\x},{0.675*\x-0.677}); \end{tikzpicture} & cell 3\\
+                  %cell 1 & cell 2 & cell 3\\
+                  %\hline
+                  %\end{tabularx}
+                  %\end{table*}
 
-\[\operatorname{cot} \theta = {{\cos \theta} \over {\sin \theta}} \> \vert \> \sin \theta \ne 0\]
 
 \begin{itemize}
+  \item
+                      if \(f^\prime (a) = 0\) and \(f^{\prime\prime}(a) > 0\), then point
+                      \((a, f(a))\) is a local min (curve is concave up)
+                    \item
+                      if \(f^\prime (a) = 0\) and \(f^{\prime\prime} (a) < 0\), then point
+                      \((a, f(a))\) is local max (curve is concave down)
+                    \item
+                      if \(f^{\prime\prime}(a) = 0\), then point \((a, f(a))\) is a point of
+                      inflection
+                    \item
+                      if also \(f^\prime(a)=0\), then it is a stationary point of inflection
+                  \end{itemize}
 
-\item
-  \textbf{Domain} \(= \mathbb{R} \setminus \{n \pi: n \in \mathbb{Z}\}\)
-\item
-  \textbf{Range} \(= \mathbb{R}\)
-\item
-  \textbf{Asymptotes} at \(\theta = n\pi \> \vert \> n \in \mathbb{Z}\)
-\end{itemize}
-
-\subsubsection*{Symmetry properties}
-
-\[\begin{split}
-  \operatorname{sec} (\pi \pm x) & = -\operatorname{sec} x \\
-  \operatorname{sec} (-x) & = \operatorname{sec} x \\
-  \operatorname{cosec} (\pi \pm x) & = \mp \operatorname{cosec} x \\
-  \operatorname{cosec} (-x) & = - \operatorname{cosec} x \\
-  \operatorname{cot} (\pi \pm x) & = \pm \operatorname{cot} x \\
-  \operatorname{cot} (-x) & = - \operatorname{cot} x
-\end{split}\]
-
-\subsubsection*{Complementary properties}
-
-\[\begin{split}
-  \operatorname{sec} \left({\pi \over 2} - x\right) & = \operatorname{cosec} x \\
-  \operatorname{cosec} \left({\pi \over 2} - x\right) & = \operatorname{sec} x \\
-  \operatorname{cot} \left({\pi \over 2} - x\right) & = \tan x \\
-  \tan \left({\pi \over 2} - x\right) & = \operatorname{cot} x
-\end{split}\]
-
-\subsubsection*{Pythagorean identities}
+                  \subsection*{Implicit Differentiation}
 
-\[\begin{split}
-  1 + \operatorname{cot}^2 x & = \operatorname{cosec}^2 x, \quad \text{where } \sin x \ne 0 \\
-  1 + \tan^2 x & = \operatorname{sec}^2 x, \quad \text{where } \cos x \ne 0
-\end{split}\]
+                  \noindent Used for differentiating circles etc.
 
-\subsection*{Compound angle formulas}
+                  If \(p\) and \(q\) are expressions in \(x\) and \(y\) such that \(p=q\),
+                  for all \(x\) and \(y\), then:
 
-\[\cos(x \pm y) = \cos x + \cos y \mp \sin x \sin y\]
-\[\sin(x \pm y) = \sin x \cos y \pm \cos x \sin y\]
-\[\tan(x \pm y) = {{\tan x \pm \tan y} \over {1 \mp \tan x \tan y}}\]
+                  \[{\frac{dp}{dx}} = {\frac{dq}{dx}} \quad \text{and} \quad {\frac{dp}{dy}} = {\frac{dq}{dy}}\]
 
-\subsection*{Double angle formulas}
-
-\[\begin{split}
-  \cos 2x &= \cos^2 x - \sin^2 x \\
-  & = 1 - 2\sin^2 x \\
-  & = 2 \cos^2 x -1
-\end{split}\]
+                  \noindent \colorbox{cas}{\textbf{On CAS:}}\\
+                  Action \(\rightarrow\) Calculation \(\rightarrow\) \texttt{impDiff(y\^{}2+ax=5,\ x,\ y)}\\
+                  Returns \(y^\prime= \dots\).
 
-\[\sin 2x = 2 \sin x \cos x\]
+                  \subsection*{Integration}
 
-\[\tan 2x = {{2 \tan x} \over {1 - \tan^2 x}}\]
+                  \[\int f(x) \cdot dx = F(x) + c \quad \text{where } F^\prime(x) = f(x)\]
 
-\subsection*{Inverse circular functions}
-
-Inverse functions: \(f(f^{-1}(x)) = x, \quad f(f^{-1}(x)) = x\)\\
-Must be 1:1 to find inverse (reflection in \(y=x\)).\\
-Domain is restricted to make functions 1:1.
-
-\[\sin^{-1}: [-1, 1] \rightarrow \mathbb{R}, \quad \sin^{-1} x = y\]
-\hfill where \(\sin y = x, \> y \in [{-\pi \over 2}, {\pi \over 2}]\)
+                  \subsection*{Integral laws}
 
-\[\cos^{-1}: [-1,1] \rightarrow \mathbb{R}, \quad \cos^{-1} x = y\]
-\hfill where \(\cos y = x, \> y \in [0, \pi]\)
+                  \renewcommand{\arraystretch}{1.4}
+                  \begin{tabularx}{\columnwidth}{rX}
+                    \hline
+                    \(f(x)\) & \(\int f(x) \cdot dx\) \\
+                    \hline
+                    \(k\) (constant) & \(kx + c\)\\
+                    \(x^n\) & \(\dfrac{1}{n+1} x^{n+1}\) \\
+                    \(a x^{-n}\) &\(a \cdot \log_e |x| + c\)\\
+                    \(\dfrac{1}{ax+b}\) &\(\dfrac{1}{a} \log_e (ax+b) + c\)\\
+                    \((ax+b)^n\) & \(\dfrac{1}{a(n+1)}(ax+b)^{n-1} + c\>|\>n\ne 1\)\\
+                    \((ax+b)^{-1}\) & \(\dfrac{1}{a}\log_e |ax+b|+c\)\\
+                    \(e^{kx}\) & \(\dfrac{1}{k} e^{kx} + c\)\\
+                    \(e^k\) & \(e^kx + c\)\\
+                    \(\sin kx\) & \(\dfrac{-1}{k} \cos (kx) + c\)\\
+                    \(\cos kx\) & \(\dfrac{1}{k} \sin (kx) + c\)\\
+                    \(\sec^2 kx\) & \(\dfrac{1}{k} \tan(kx) + c\)\\
+                    \(\dfrac{1}{\sqrt{a^2-x^2}}\) & \(\sin^{-1} \dfrac{x}{a} + c \>\vert\> a>0\)\\
+                    \(\dfrac{-1}{\sqrt{a^2-x^2}}\) & \(\cos^{-1} \dfrac{x}{a} + c \>\vert\> a>0\)\\
+                    \(\frac{a}{a^2-x^2}\) & \(\tan^{-1} \frac{x}{a} + c\)\\
+                    \(\frac{f^\prime (x)}{f(x)}\) & \(\log_e f(x) + c\)\\
+                    \(\int f(u) \cdot \frac{du}{dx} \cdot dx\) & \(\int f(u) \cdot du\) (substitution)\\
+                    \(f(x) \cdot g(x)\) & \(\int [f^\prime(x) \cdot g(x)] dx + \int [g^\prime(x) f(x)] dx\)\\
+                    \hline
+                  \end{tabularx}
 
-\[\tan^{-1}: \mathbb{R} \rightarrow \mathbb{R}, \quad \tan^{-1} x = y\]
-\hfill where \(\tan y = x, \> y \in \left(-{\pi \over 2}, {\pi \over 2}\right)\)
+                  Note \(\sin^{-1} {x \over a} + \cos^{-1} {x \over a}\) is constant \(\forall x \in (-a, a)\)
 
+                  \subsection*{Definite integrals}
 
-\section{Differential calculus}
-
-\subsection*{Limits}
-
-\[\lim_{x \rightarrow a}f(x)\]
-\(L^-,\quad L^+\) \qquad limit from below/above\\
-\(\lim_{x \to a} f(x)\) \quad limit of a point\\
-
-\noindent For solving \(x\rightarrow\infty\), put all \(x\) terms in denominators\\
-    e.g. \[\lim_{x \rightarrow \infty}{{2x+3} \over {x-2}}={{2+{3 \over x}} \over {1-{2 \over x}}}={2 \over 1} = 2\]
-
-\subsubsection*{Limit theorems}
-
-\begin{enumerate}
-\item
-  For constant function \(f(x)=k\), \(\lim_{x \rightarrow a} f(x) = k\)
-\item
-  \(\lim_{x \rightarrow a} (f(x) \pm g(x)) = F \pm G\)
-\item
-  \(\lim_{x \rightarrow a} (f(x) \times g(x)) = F \times G\)
-    \item
-\(\therefore \lim_{x \rightarrow a} c \times f(x)=cF\) where \(c=\) constant
-\item
-  \({\lim_{x \rightarrow a} {f(x) \over g(x)}} = {F \over G}, G \ne 0\)
-\item
-  \(f(x)\) is continuous \(\iff L^-=L^+=f(x) \> \forall x\)
-\end{enumerate}
-
-\subsection*{Gradients of secants and tangents}
-
-\textbf{Secant (chord)} - line joining two points on curve\\
-\textbf{Tangent} - line that intersects curve at one point
-
-\subsection*{First principles derivative}
-
-\[f^\prime(x) = \lim_{\delta x \rightarrow 0}{\delta y \over \delta x}={\frac{dy}{dx}}\]
-
-\subsubsection*{Logarithmic identities}
-
-\(\log_b (xy)=\log_b x + \log_b y\)\\
-\(\log_b x^n = n \log_b x\)\\
-\(\log_b y^{x^n} = x^n \log_b y\)
-
-\subsubsection*{Index identities}
-
-\(b^{m+n}=b^m \cdot b^n\)\\
-\((b^m)^n=b^{m \cdot n}\)\\
-\((b \cdot c)^n = b^n \cdot c^n\)\\
-\({a^m \div a^n} = {a^{m-n}}\)
-
-\subsection*{Derivative rules}
-
-\renewcommand{\arraystretch}{1.4}
-\begin{tabularx}{\columnwidth}{rX}
-  \hline
-\(f(x)\) & \(f^\prime(x)\)\\
-\hline
-\(\sin x\) & \(\cos x\)\\
-\(\sin ax\) & \(a\cos ax\)\\
-\(\cos x\) & \(-\sin x\)\\
-\(\cos ax\) & \(-a \sin ax\)\\
-\(\tan f(x)\) & \(f^2(x) \sec^2f(x)\)\\
-\(e^x\) & \(e^x\)\\
-\(e^{ax}\) & \(ae^{ax}\)\\
-\(ax^{nx}\) & \(an \cdot e^{nx}\)\\
-  \(\log_e x\) & \(\dfrac{1}{x}\)\\
-  \(\log_e {ax}\) & \(\dfrac{1}{x}\)\\
-  \(\log_e f(x)\) & \(\dfrac{f^\prime (x)}{f(x)}\)\\
-\(\sin(f(x))\) & \(f^\prime(x) \cdot \cos(f(x))\)\\
-  \(\sin^{-1} x\) & \(\dfrac{1}{\sqrt{1-x^2}}\)\\
-  \(\cos^{-1} x\) & \(\dfrac{-1}{sqrt{1-x^2}}\)\\
-  \(\tan^{-1} x\) & \(\dfrac{1}{1 + x^2}\)\\
-  \hline
-\end{tabularx}
-
-\subsection*{Reciprocal derivatives}
-
-\[\frac{1}{\frac{dy}{dx}} = \frac{dx}{dy}\]
-
-\subsection*{Differentiating \(x=f(y)\)}
-\begin{align*}
-  \text{Find }& \frac{dx}{dy}\\
-  \text{Then, }\frac{dx}{dy} &= \frac{1}{\frac{dy}{dx}} \\
-  \implies {\frac{dy}{dx}} &= \frac{1}{\frac{dx}{dy}}\\
-  \therefore {\frac{dy}{dx}} &= \frac{1}{\frac{dx}{dy}}
-\end{align*}
-
-\subsection*{Second derivative}
-\begin{align*}f(x) \longrightarrow &f^\prime (x) \longrightarrow f^{\prime\prime}(x)\\
-\implies y \longrightarrow &\frac{dy}{dx} \longrightarrow \frac{d^2 y}{dx^2}\end{align*}
-
-\noindent Order of polynomial \(n\)th derivative decrements each time the derivative is taken
-
-\subsubsection*{Points of Inflection}
-
-\emph{Stationary point} - i.e.
-\(f^\prime(x)=0\)\\
-\emph{Point of inflection} - max \(|\)gradient\(|\) (i.e.
-\(f^{\prime\prime} = 0\))
-%\begin{table*}[ht]
-%\centering
-%  \begin{tabularx}{\textwidth}{XXXX}
-%\hline
-%    \rowcolor{shade2}
-%    & \(\dfrac{d^2 y}{dx^2} > 0\)  & \(\dfrac{d^2y}{dx^2}<0\) & \(\dfrac{d^2y}{dx^2}=0\) (inflection) \\
-%\hline
-%    \(\frac{dy}{dx}>0\) & \begin{tikzpicture} \draw[domain=1:2,smooth,variable=\x,blue] plot ({\x},{(1/10)*\x*\x*\x}) plot ({\x},{0.675*\x-0.677}); \end{tikzpicture} & cell 3\\
-%cell 1 & cell 2 & cell 3\\
-%\hline
-%\end{tabularx}
-%\end{table*}
-\begin{itemize}
+                  \[\int_a^b f(x) \cdot dx = [F(x)]_a^b=F(b)-F(a)\]
 
-\item
-  if \(f^\prime (a) = 0\) and \(f^{\prime\prime}(a) > 0\), then point
-  \((a, f(a))\) is a local min (curve is concave up)
-\item
-  if \(f^\prime (a) = 0\) and \(f^{\prime\prime} (a) < 0\), then point
-  \((a, f(a))\) is local max (curve is concave down)
-\item
-  if \(f^{\prime\prime}(a) = 0\), then point \((a, f(a))\) is a point of
-  inflection
-\item
-  if also \(f^\prime(a)=0\), then it is a stationary point of inflection
-\end{itemize}
-
-\begin{table*}[ht]
-  \centering
-  \includegraphics[width=0.7\textwidth]{graphics/second-derivatives.png}
-\end{table*}
-
-\subsection*{Implicit Differentiation}
-
-\noindent Used for differentiating circles etc.
-
-If \(p\) and \(q\) are expressions in \(x\) and \(y\) such that \(p=q\),
-for all \(x\) and \(y\), then:
-
-\[{\frac{dp}{dx}} = {\frac{dq}{dx}} \quad \text{and} \quad {\frac{dp}{dy}} = {\frac{dq}{dy}}\]
-
-\noindent \colorbox{cas}{\textbf{On CAS:}}\\
-Action \(\rightarrow\) Calculation \(\rightarrow\) \texttt{impDiff(y\^{}2+ax=5,\ x,\ y)}\\
-Returns \(y^\prime= \dots\).
-
-\subsection*{Integration}
-
-\[\int f(x) \cdot dx = F(x) + c \quad \text{where } F^\prime(x) = f(x)\]
-
-\subsection*{Integral laws}
-
-\renewcommand{\arraystretch}{1.4}
-\begin{tabularx}{\columnwidth}{rX}
-\hline
-  \(f(x)\) & \(\int f(x) \cdot dx\) \\
-  \hline
-  \(k\) (constant) & \(kx + c\)\\
-  \(x^n\) & \(\dfrac{1}{n+1} x^{n+1}\) \\
-  \(a x^{-n}\) &\(a \cdot \log_e x + c\)\\
-  \(\dfrac{1}{ax+b}\) &\(\dfrac{1}{a} \log_e (ax+b) + c\)\\
-  \((ax+b)^n\) & \(\dfrac{1}{a(n+1)}(ax+b)^{n-1} + c\)\\
-  \(e^{kx}\) & \(\dfrac{1}{k} e^{kx} + c\)\\
-  \(e^k\) & \(e^kx + c\)\\
-  \(\sin kx\) & \(\dfrac{-1}{k} \cos (kx) + c\)\\
-  \(\cos kx\) & \(\frac{1}{k} \sin (kx) + c\)\\
-  \(\sec^2 kx\) & \(\frac{1}{k} \tan(kx) + c\)\\
-  \(\dfrac{1}{\sqrt{a^2-x^2}}\) & \(\sin^{-1} \dfrac{x}{a} + c \>\vert\> a>0\)\\
-  \(\dfrac{-1}{\sqrt{a^2-x^2}}\) & \(\cos^{-1} \dfrac{x}{a} + c \>\vert\> a>0\)\\
-  \(\frac{a}{a^2-x^2}\) & \(\tan^{-1} \frac{x}{a} + c\)\\
-  \(\frac{f^\prime (x)}{f(x)}\) & \(\log_e f(x) + c\)\\
-  \(g^\prime(x)\cdot f^\prime(g(x)\) & \(f(g(x))\) (chain rule)\\
-  \(f(x) \cdot g(x)\) & \(\int [f^\prime(x) \cdot g(x)] dx + \int [g^\prime(x) f(x)] dx\)\\
-  \hline
-\end{tabularx}
-
-Note \(\sin^{-1} {x \over a} + \cos^{-1} {x \over a}\) is constant \(\forall x \in (-a, a)\)
-
-\subsection*{Definite integrals}
-
-\[\int_a^b f(x) \cdot dx = [F(x)]_a^b=F(b)-F(a)\]
+                  \begin{itemize}
 
-\begin{itemize}
+                    \item
+                      Signed area enclosed by\\
+                      \(\> y=f(x), \quad y=0, \quad x=a, \quad x=b\).
+                    \item
+                      \emph{Integrand} is \(f\).
+                  \end{itemize}
 
-\item
-  Signed area enclosed by\\
-  \(\> y=f(x), \quad y=0, \quad x=a, \quad x=b\).
-\item
-  \emph{Integrand} is \(f\).
-\end{itemize}
+                  \subsubsection*{Properties}
 
-\subsubsection*{Properties}
+                  \[\int^b_a f(x) \> dx = \int^c_a f(x) \> dx + \int^b_c f(x) \> dx\]
 
-\[\int^b_a f(x) \> dx = \int^c_a f(x) \> dx + \int^b_c f(x) \> dx\]
+                  \[\int^a_a f(x) \> dx = 0\]
 
-\[\int^a_a f(x) \> dx = 0\]
+                  \[\int^b_a k \cdot f(x) \> dx = k \int^b_a f(x) \> dx\]
 
-\[\int^b_a k \cdot f(x) \> dx = k \int^b_a f(x) \> dx\]
+                  \[\int^b_a f(x) \pm g(x) \> dx = \int^b_a f(x) \> dx \pm \int^b_a g(x) \> dx\]
 
-\[\int^b_a f(x) \pm g(x) \> dx = \int^b_a f(x) \> dx \pm \int^b_a g(x) \> dx\]
+                  \[\int^b_a f(x) \> dx = - \int^a_b f(x) \> dx\]
 
-\[\int^b_a f(x) \> dx = - \int^a_b f(x) \> dx\]
+                  \subsection*{Integration by substitution}
 
-\subsection*{Integration by substitution}
+                  \[\int f(u) {\frac{du}{dx}} \cdot dx = \int f(u) \cdot du\]
 
-\[\int f(u) {\frac{du}{dx}} \cdot dx = \int f(u) \cdot du\]
+                  \noindent Note \(f(u)\) must be 1:1 \(\implies\) one \(x\) for each \(y\)
+                  \begin{align*}\text{e.g. for } y&=\int(2x+1)\sqrt{x+4} \cdot dx\\
+                    \text{let } u&=x+4\\
+                    \implies& {\frac{du}{dx}} = 1\\
+                    \implies& x = u - 4\\
+                    \text{then } &y=\int (2(u-4)+1)u^{\frac{1}{2}} \cdot du\\
+                    &\text{(solve as  normal integral)}
+                  \end{align*}
 
-\noindent Note \(f(u)\) must be 1:1 \(\implies\) one \(x\) for each \(y\)
-\begin{align*}\text{e.g. for } y&=\int(2x+1)\sqrt{x+4} \cdot dx\\
-  \text{let } u&=x+4\\
-  \implies& {\frac{du}{dx}} = 1\\
-  \implies& x = u - 4\\
-  \text{then } &y=\int (2(u-4)+1)u^{\frac{1}{2}} \cdot du\\
-  &\text{(solve as  normal integral)}
-\end{align*}
+                  \subsubsection*{Definite integrals by substitution}
 
-\subsubsection*{Definite integrals by substitution}
+                  For \(\int^b_a f(x) {\frac{du}{dx}} \cdot dx\), evaluate new \(a\) and
+                  \(b\) for \(f(u) \cdot du\).
 
-For \(\int^b_a f(x) {\frac{du}{dx}} \cdot dx\), evaluate new \(a\) and
-\(b\) for \(f(u) \cdot du\).
+                  \subsubsection*{Trigonometric integration}
 
-\subsubsection*{Trigonometric integration}
+                  \[\sin^m x \cos^n x \cdot dx\]
 
-\[\sin^m x \cos^n x \cdot dx\]
+                  \paragraph{\textbf{\(m\) is odd:}}
+                  \(m=2k+1\) where \(k \in \mathbb{Z}\)\\
+                  \(\implies \sin^{2k+1} x = (\sin^2 z)^k \sin x = (1 - \cos^2 x)^k \sin x\)\\
+                  Substitute \(u=\cos x\)
 
-\paragraph{\textbf{\(m\) is odd:}}
-\(m=2k+1\) where \(k \in \mathbb{Z}\)\\
-\(\implies \sin^{2k+1} x = (\sin^2 z)^k \sin x = (1 - \cos^2 x)^k \sin x\)\\
-Substitute \(u=\cos x\)
+                  \paragraph{\textbf{\(n\) is odd:}}
+                  \(n=2k+1\) where \(k \in \mathbb{Z}\)\\
+                  \(\implies \cos^{2k+1} x = (\cos^2 x)^k \cos x = (1-\sin^2 x)^k \cos x\)\\
+                  Substitute \(u=\sin x\)
 
-\paragraph{\textbf{\(n\) is odd:}}
-\(n=2k+1\) where \(k \in \mathbb{Z}\)\\
-\(\implies \cos^{2k+1} x = (\cos^2 x)^k \cos x = (1-\sin^2 x)^k \cos x\)\\
-Substitute \(u=\sin x\)
+                  \paragraph{\textbf{\(m\) and \(n\) are even:}}
+                  use identities...
 
-\paragraph{\textbf{\(m\) and \(n\) are even:}}
-use identities...
+                  \begin{itemize}
 
-\begin{itemize}
+                    \item
+                      \(\sin^2x={1 \over 2}(1-\cos 2x)\)
+                    \item
+                      \(\cos^2x={1 \over 2}(1+\cos 2x)\)
+                    \item
+                      \(\sin 2x = 2 \sin x \cos x\)
+                  \end{itemize}
 
-\item
-  \(\sin^2x={1 \over 2}(1-\cos 2x)\)
-\item
-  \(\cos^2x={1 \over 2}(1+\cos 2x)\)
-\item
-  \(\sin 2x = 2 \sin x \cos x\)
-\end{itemize}
+                  \subsection*{Partial fractions}
 
-\subsection*{Partial fractions}
+                  \colorbox{cas}{On CAS:}\\
+                  \indent Action \(\rightarrow\) Transformation \(\rightarrow\)
+                  \texttt{expand/combine}\\
+                  \indent Interactive \(\rightarrow\) Transformation \(\rightarrow\)
+                  Expand \(\rightarrow\) Partial
 
-\colorbox{cas}{On CAS:}\\
-\indent Action \(\rightarrow\) Transformation \(\rightarrow\)
-\texttt{expand/combine}\\
-\indent Interactive \(\rightarrow\) Transformation \(\rightarrow\)
-Expand \(\rightarrow\) Partial
+                  \subsection*{Graphing integrals on CAS}
 
-\subsection*{Graphing integrals on CAS}
+                  \colorbox{cas}{In main:} Interactive \(\rightarrow\) Calculation \(\rightarrow\)
+                  \(\int\) (\(\rightarrow\) Definite)\\
+                  Restrictions: \texttt{Define\ f(x)=..} then \texttt{f(x)\textbar{}x\textgreater{}..}
 
-\colorbox{cas}{In main:} Interactive \(\rightarrow\) Calculation \(\rightarrow\)
-\(\int\) (\(\rightarrow\) Definite)\\
-Restrictions: \texttt{Define\ f(x)=..} then \texttt{f(x)\textbar{}x\textgreater{}..}
+                  \subsection*{Applications of antidifferentiation}
 
-\subsection*{Applications of antidifferentiation}
+                  \begin{itemize}
 
-\begin{itemize}
+                    \item
+                      \(x\)-intercepts of \(y=f(x)\) identify \(x\)-coordinates of
+                      stationary points on \(y=F(x)\)
+                    \item
+                      nature of stationary points is determined by sign of \(y=f(x)\) on
+                      either side of its \(x\)-intercepts
+                    \item
+                      if \(f(x)\) is a polynomial of degree \(n\), then \(F(x)\) has degree
+                      \(n+1\)
+                  \end{itemize}
 
-\item
-  \(x\)-intercepts of \(y=f(x)\) identify \(x\)-coordinates of
-  stationary points on \(y=F(x)\)
-\item
-  nature of stationary points is determined by sign of \(y=f(x)\) on
-  either side of its \(x\)-intercepts
-\item
-  if \(f(x)\) is a polynomial of degree \(n\), then \(F(x)\) has degree
-  \(n+1\)
-\end{itemize}
+                  To find stationary points of a function, substitute \(x\) value of given
+                  point into derivative. Solve for \({\frac{dy}{dx}}=0\). Integrate to find
+                  original function.
 
-To find stationary points of a function, substitute \(x\) value of given
-point into derivative. Solve for \({\frac{dy}{dx}}=0\). Integrate to find
-original function.
+                  \subsection*{Solids of revolution}
 
-\subsection*{Solids of revolution}
+                  Approximate as sum of infinitesimally-thick cylinders
 
-Approximate as sum of infinitesimally-thick cylinders
+                  \subsubsection*{Rotation about \(x\)-axis}
 
-\subsubsection*{Rotation about \(x\)-axis}
+                  \begin{align*}
+                    V &= \int^{x=b}_{x-a} \pi y^2 \> dx \\
+                    &= \pi \int^b_a (f(x))^2 \> dx
+                  \end{align*}
 
-\begin{align*}
-  V &= \int^{x=b}_{x-a} \pi y^2 \> dx \\
-    &= \pi \int^b_a (f(x))^2 \> dx
-\end{align*}
+                  \subsubsection*{Rotation about \(y\)-axis}
 
-\subsubsection*{Rotation about \(y\)-axis}
+                  \begin{align*}
+                    V &= \int^{y=b}_{y=a} \pi x^2 \> dy \\
+                    &= \pi \int^b_a (f(y))^2 \> dy
+                  \end{align*}
 
-\begin{align*}
-  V &= \int^{y=b}_{y=a} \pi x^2 \> dy \\
-    &= \pi \int^b_a (f(y))^2 \> dy
-\end{align*}
+                  \subsubsection*{Regions not bound by \(y=0\)}
 
-\subsubsection*{Regions not bound by \(y=0\)}
+                  \[V = \pi \int^b_a f(x)^2 - g(x)^2 \> dx\]
+                  \hfill where \(f(x) > g(x)\)
 
-\[V = \pi \int^b_a f(x)^2 - g(x)^2 \> dx\]
-\hfill where \(f(x) > g(x)\)
+                  \subsection*{Length of a curve}
 
-\subsection*{Length of a curve}
+                  \[L = \int^b_a \sqrt{1 + ({\frac{dy}{dx}})^2} \> dx \quad \text{(Cartesian)}\]
 
-\[L = \int^b_a \sqrt{1 + ({\frac{dy}{dx}})^2} \> dx \quad \text{(Cartesian)}\]
+                  \[L = \int^b_a \sqrt{{\frac{dx}{dt}} + ({\frac{dy}{dt}})^2} \> dt \quad \text{(parametric)}\]
 
-\[L = \int^b_a \sqrt{{\frac{dx}{dt}} + ({\frac{dy}{dt}})^2} \> dt \quad \text{(parametric)}\]
+                  \noindent \colorbox{cas}{On CAS:}\\
+                  \indent Evaluate formula,\\
+                  \indent or Interactive \(\rightarrow\) Calculation
+                  \(\rightarrow\) Line \(\rightarrow\) \texttt{arcLen}
 
-\noindent \colorbox{cas}{On CAS:}\\
-\indent Evaluate formula,\\
-\indent or Interactive \(\rightarrow\) Calculation
-\(\rightarrow\) Line \(\rightarrow\) \texttt{arcLen}
+                  \subsection*{Rates}
 
-\subsection*{Rates}
+                  \subsubsection*{Gradient at a point on parametric curve}
 
-\subsubsection*{Gradient at a point on parametric curve}
+                  \[{\frac{dy}{dx}} = {{\frac{dy}{dt}} \div {\frac{dx}{dt}}} \> \vert \> {\frac{dx}{dt}} \ne 0\]
 
-\[{\frac{dy}{dx}} = {{\frac{dy}{dt}} \div {\frac{dx}{dt}}} \> \vert \> {\frac{dx}{dt}} \ne 0\]
+                  \[\frac{d^2}{dx^2} = \frac{d(y^\prime)}{dx} = {\frac{dy^\prime}{dt} \div {\frac{dx}{dt}}} \> \vert \> y^\prime = {\frac{dy}{dx}}\]
 
-\[\frac{d^2}{dx^2} = \frac{d(y^\prime)}{dx} = {\frac{dy^\prime}{dt} \div {\frac{dx}{dt}}} \> \vert \> y^\prime = {\frac{dy}{dx}}\]
+                  \subsection*{Rational functions}
 
-\subsection*{Rational functions}
+                  \[f(x) = \frac{P(x)}{Q(x)} \quad \text{where } P, Q \text{ are polynomial functions}\]
 
-\[f(x) = \frac{P(x)}{Q(x)} \quad \text{where } P, Q \text{ are polynomial functions}\]
+                  \subsubsection*{Addition of ordinates}
 
-\subsubsection*{Addition of ordinates}
+                  \begin{itemize}
 
-\begin{itemize}
+                    \item
+                      when two graphs have the same ordinate, \(y\)-coordinate is double the
+                      ordinate
+                    \item
+                      when two graphs have opposite ordinates, \(y\)-coordinate is 0 i.e.
+                      (\(x\)-intercept)
+                    \item
+                      when one of the ordinates is 0, the resulting ordinate is equal to the
+                      other ordinate
+                  \end{itemize}
 
-\item
-  when two graphs have the same ordinate, \(y\)-coordinate is double the
-  ordinate
-\item
-  when two graphs have opposite ordinates, \(y\)-coordinate is 0 i.e.
-  (\(x\)-intercept)
-\item
-  when one of the ordinates is 0, the resulting ordinate is equal to the
-  other ordinate
-\end{itemize}
+                  \subsection*{Fundamental theorem of calculus}
 
-\subsection*{Fundamental theorem of calculus}
+                  If \(f\) is continuous on \([a, b]\), then
 
-If \(f\) is continuous on \([a, b]\), then
+                  \[\int^b_a f(x) \> dx = F(b) - F(a)\]
+                  \hfill where \(F = \int f \> dx\)
 
-\[\int^b_a f(x) \> dx = F(b) - F(a)\]
-\hfill where \(F = \int f \> dx\)
+                  \subsection*{Differential equations}
 
-\subsection*{Differential equations}
+                  \noindent\textbf{Order} - highest power inside derivative\\
+                  \textbf{Degree} - highest power of highest derivative\\
+                  e.g. \({\left(\dfrac{dy^2}{d^2} x\right)}^3\) \qquad order 2, degree 3
 
-\noindent\textbf{Order} - highest power inside derivative\\
-\textbf{Degree} - highest power of highest derivative\\
-e.g. \({\left(\dfrac{dy^2}{d^2} x\right)}^3\) \qquad order 2, degree 3
+                  \subsubsection*{Verifying solutions}
 
-\subsubsection*{Verifying solutions}
+                  Start with \(y=\dots\), and differentiate. Substitute into original
+                  equation.
 
-Start with \(y=\dots\), and differentiate. Substitute into original
-equation.
+                  \subsubsection*{Function of the dependent
+                  variable}
 
-\subsubsection*{Function of the dependent
-variable}
+                  If \({\frac{dy}{dx}}=g(y)\), then
+                  \(\frac{dx}{dy} = 1 \div \frac{dy}{dx} = \frac{1}{g(y)}\). Integrate both sides to solve equation. Only add \(c\) on one side. Express
+                  \(e^c\) as \(A\).
 
-If \({\frac{dy}{dx}}=g(y)\), then
-\(\frac{dx}{dy} = 1 \div \frac{dy}{dx} = \frac{1}{g(y)}\). Integrate both sides to solve equation. Only add \(c\) on one side. Express
-\(e^c\) as \(A\).
+                  \begin{table*}[ht]
+                    \centering
+                    \includegraphics[width=0.7\textwidth]{graphics/second-derivatives.png}
+                  \end{table*}
 
-\subsubsection*{Mixing problems}
+                  \subsubsection*{Mixing problems}
 
-\[\left(\frac{dm}{dt}\right)_\Sigma = \left(\frac{dm}{dt}\right)_{\text{in}} - \left(\frac{dm}{dt}_{\text{out}}\right)\]
+                  \[\left(\frac{dm}{dt}\right)_\Sigma = \left(\frac{dm}{dt}\right)_{\text{in}} - \left(\frac{dm}{dt}_{\text{out}}\right)\]
 
-\subsubsection*{Separation of variables}
+                  \subsubsection*{Separation of variables}
 
-If \({\frac{dy}{dx}}=f(x)g(y)\), then:
+                  If \({\frac{dy}{dx}}=f(x)g(y)\), then:
 
-\[\int f(x) \> dx = \int \frac{1}{g(y)} \> dy\]
+                  \[\int f(x) \> dx = \int \frac{1}{g(y)} \> dy\]
 
-\subsubsection*{Euler's method for solving DEs}
+                  \subsubsection*{Euler's method for solving DEs}
 
-\[\frac{f(x+h) - f(x)}{h} \approx f^\prime (x) \quad \text{for small } h\]
+                  \[\frac{f(x+h) - f(x)}{h} \approx f^\prime (x) \quad \text{for small } h\]
 
-\[\implies f(x+h) \approx f(x) + hf^\prime(x)\]
+                  \[\implies f(x+h) \approx f(x) + hf^\prime(x)\]
 
-  \end{multicols}
-\end{document}
+                \end{multicols}
+              \end{document}
-- 
2.47.1