`08 Common Data Format (CDF) (C) Copyright 1990-2006 NASA/GSFC Space Physics Data Facility NASA/Goddard Space Flight Center Greenbelt, Maryland 20771 USA (Internet -- CDFSUPPORT@LISTSERV.GSFC.NASA.GOV) D | )6 t:TITLEJ3POLAR_TIMAS Level One Datat Project\3,ISTP>International Solar-Terrestrial Physicst~DisciplineT3$SPACE PHYSICS>MAGNETOSPHERIC SCIENCEtFSource_nameM3POLAR>Polar Plasma LaboratorytNData_typeG3H2>High Time ResolutiontData_version130tgDescriptor\3,TIM>Toroidal Imaging Mass-Angle Spectrographt7TEXTf36H+, O+, He+ and He++ upflowing fluxes and statistical K3uncertainties processed by H03 the TIMAS science team.L|3These data were used as in O3preparing the following papers M 31: Peterson et al., JGR 2008 M e32: Peterson et al., JGR 2006 P 3 3: Lennartson et al. JGR, 2004 ; 3 References:I 93 O.W. Lennartsson et al., ` 3 0Solar wind control of Earth's H+ and O+ outflow Z 3 *rates in the 15-eV to 33-keV energy range,n a3 >J. Geophys. Res., Vol. 109, A12212 10.1029/2004JA010690, 2004.F 3 W.K. Peterson et al., h 38Quiet time solar illumination effects on the fluxes and ` o30characteristic energies of ionospheric outflow, o 3?J. Geophys. Res., 111, A11S05, doi:10.1029/2005JA011596, 2006. F $3W.K. Peterson et al., q 3ASolar-minimum quiet-time ion energization and outflow in dynamic O 3boundary related coordinates, T83$To appear in J. Geophys. Res., 2008 3E.G. Shelley et al., The Toroidal Imaging Mass-Angle Spectrograph (TIMAS) for the Polar Mission, Sp. Sci. Rev, Vol 71, pp 497-530, 1995.eU35http://lasp.colorado.edu/timas/TIMAS_description.html13 tMODSF@3Version 0 April, 2008 F3Version 1 Hopefuly nott2 ADID_ref8 3NSSD0174t Logical_file_idJ 3po_h2_tim_yyyymmdd_v01.cdftd PI_name= 3 W.K. Petersont` PI_affiliationK 3LASP/University of Coloradot  Mission_group5 3POLARt}Instrument_typeA3Particles (space)t2TEXT_supplement_1R3"Metadata provided by W.K. Petersont!\65FIELDNAMtl!54VALIDMINt!54VALIDMAXtT"54SCALEMINt"N54SCALEMAXt<"65UNITSt"65FORMATt$"5LABLAXIStFR+LABL_PTR_1t LABL_PTR_2tLABL_PTR_3t#254MONOTONth#j54FILLVALt#65CATDESCtP$!65VAR_TYPEt$]&5DICT_KEYt8 UNIT_PTRt!614DEPEND_0t "xDEPEND_1t#DEPEND_2t$$54AVG_TYPEt|%$54DISPLAY_TYPEt&%54VAR_NOTESt d'DELTA_PLUS_VARt(DELTA_MINUS_VAR%/ / /H_EpochJ &3Center Epoch for H_Fluence8 &aB̥ 8 &B̯Ka8 &B̥ 8 ' B̯Ka8 'A3ms (UT) 8 'y3F14.0 < '3 Center Epoch8 '3INCREASE8 (%_$ (]3ONSSDC standard-reference time value at the center of the accumulation interval.< (3 support_dataM )3time>epoch_accumulation_begin8 )e$3standard1 )%3 )&3PCenter epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for H+ *N/O_EpochJ *3Center Epoch for O_Fluence8 +B̥ 8 +VB̯Ka8 +B̥ 8 +B̯Ka8 +3ms (UT) 8 ,63F14.0 < ,n3 Center Epoch8 ,3INCREASE8 ,_$ -3ONSSDC standard-reference time value at the center of the accumulation interval.< -3 support_dataM -3time>epoch_accumulation_begin8 ."$3standard1 .Z%3 .&3PCenter epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for O+ / /  He1_EpochL /3Center Epoch for He1_Fluence8 /B̥ 8 0B̯Ka8 0LB̥ 8 0B̯Ka8 03ms (UT) 8 03F14.0 < 1,3 Center Epoch8 1h3INCREASE8 1_$ 13ONSSDC standard-reference time value at the center of the accumulation interval.< 2W3 support_dataM 23time>epoch_accumulation_begin8 2$3standard1 3%3 3I&3QCenter epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for He+ 3/He2_EpochL 4O3Center Epoch for He2_Fluence8 4B̥ 8 4B̯Ka8 4B̥ 8 5$B̯Ka8 5X3ms (UT) 8 53F14.0 < 3 Center Epoch8 53INCREASE8 6_$ 643ONSSDC standard-reference time value at the center of the accumulation interval.< 63 support_dataM y3time>epoch_accumulation_begin8 6$3standard1 7#%3 7T&3RCenter epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for He++ 7/33H_Fluence9 8l3 H_Fluence4 84 8P4 9 nk(4 9ANnk(; 9u3 #/cm^2-sec 5 93e12.48 93FALSE 4 :o|L :Q3H+ Fluence at this altitude 4 :3data; :!3 Start_Epoch4 ; $3none1 ;@%3 ;q&3dH+ Fluence at the altitude measured (R)...for statistical studies normailze to a standard altitude! </OOO_Fluence9 <3 O_Fluence4 <4 <P4 =,nk(4 =`Nnk(; =3 #/cm^2-sec 5 =3e12.48 >3FALSE 4 ><o|L >p3O+ Fluence at this altitude 4 >3data; >!3 Start_Epoch4 ?,$3none1 ?`%3 ?&3dO+ Fluence at the altitude measured (R)...for statistical studies normailze to a standard altitude! @&/yyHe1_Fluence; @3 He1_Fluence4 @4 AP4 AMnk(4 ANnk(; A3 #/cm^2-sec 5 A3e12.48 B%3FALSE 4 B]o|M B3He+ Fluence at this altitude 4 B3data; C!3 Start_Epoch4 CN$3none1 C%3 C&3eHe+ Fluence at the altitude measured (R)...for statistical studies normailze to a standard altitude! DI/He2_Fluence; D3 He2_Fluence4 E4 ECP4 Ewnk(4 ENnk(; E3 #/cm^2-sec 5 F3e12.48 F3FALSE 4 Fo|N F3He++ Fluence at this altitude 4 G23data; Gf!3 Start_Epoch4 G$3none1 G%3 H&3fHe++ Fluence at the altitude measured (R)...for statistical studies normailze to a standard altitude! H)/HHH_sigmaB I3H+ 1 Sigma Fluence4 I]4 IC4 I4 IB? J-3% of H+ Fluence4 Jl3f6.14 J3Mass8 J3FALSE 4 K C@ K@3% of H+ Fluence 4 K3data; K!3 Start_Epoch4 K$3none1 L#%3 LT&3aFluence at the altitude measured (R)...for statistical studies normailze to a standard altitude! L)/ZOZO O_sigmaB Mi3 O+ 1 Sigma Fluence4 M 4 M C4 N 4 NH B? N|3 % of O+ Fluence4 N3 f6.14 N3 Mass8 O$3 FALSE 4 O\ C@ O3 % of O+ Fluence 4 O3 data; P!3 Start_Epoch4 P@$3 none1 Pt%3  P&3 aFluence at the altitude measured (R)...for statistical studies normailze to a standard altitude! Q6)/kk He1_sigmaC Q3 He+ 1 Sigma Fluence4 Q 4 R2 C4 Rf 4 R B@ R3 % of He1 Fluence4 S3 f6.14 SB3 Mass8 Sv3 FALSE 4 S CA S3 % of He1 Fluence 4 T#3 data; TW!3 Start_Epoch4 T$3 none1 T%3  T&3 aFluence at the altitude measured (R)...for statistical studies normailze to a standard altitude! U)/}} He2_sigmaD V 3 He++ 1 Sigma Fluence4 VE 4 Vy C4 V 4 V B@ W3 % of He2 Fluence4 WQ3 f6.14 l3 Mass8 W3 FALSE 4 W CA W3 % of He2 Fluence 4 X=3 data; Xq!3 Start_Epoch4 X$3 none1 X%3  Y&3 aFluence at the altitude measured (R)...for statistical studies normailze to a standard altitude! Y/// H_Eflux9 Z%3 H+ E_Flux4 Z^ 4 Z P4 Z nk(4 Z Nnk(< [.3 keV/cm^2-sec5 [j3 e12.48 [3 FALSE 4 [ o|K \ 3 H+ E-Flux at this altitude 4 \V3 data; \!3 Start_Epoch4 \$3 none1 \%3  ]*&3 `E-Flux at the altitude measured (R)...for statistical studies normailze to a standard altitude! ]/__ O_Eflux9 ^>3 O+ E_Flux4 ^x 4 ^ P4 ^ nk(4 _ Nnk(< _H3 keV/cm^2-sec5 _3 e12.48 _3 FALSE 4 _ o|K `%3 O+ E-Flux at this altitude 4 `q3 data; `!3 Start_Epoch4 `$3 none1 a%3  aE&3 `E-Flux at the altitude measured (R)...for statistical studies normailze to a standard altitude! a/He1_Eflux: bY3 He+ E_Flux4 b4 bP4 bnk(4 c0Nnk(< cd3 keV/cm^2-sec5 c3e12.48 c3FALSE 4 d o|L dA3He+ E-Flux at this altitude 4 d3data; d!3 Start_Epoch4 d$3none1 e1%3 eb&3`E-Flux at the altitude measured (R)...for statistical studies normailze to a standard altitude! e/^^He2_Eflux; fv3 He++ E_Flux4 f4 fP4 gnk(4 gSNnk(< g3 keV/cm^2-sec5 g3e12.48 g3FALSE 4 h1o|M he3He++ E-Flux at this altitude 4 h3data; h!3 Start_Epoch4 i$3none1 iG%3 ix&3`E-Flux at the altitude measured (R)...for statistical studies normailze to a standard altitude! j)/H_efluxsigmaA j3H+ 1 Sigma E-Flux4 j4 jC4 k24 kfB> k3% of H+ E-Flux4 k3f6.18 l 3FALSE 4 lDC? lx3% of H+ E-Flux.4 l3data; l!3 Start_Epoch4 m&$3none1 mZ%3 m&3]E-Flux at the altitude measured (R)...for statistical studies normailze a standard altitude! n)/O_efluxsigmaA n3O+ 1 Sigma E-Flux4 n4 oC4 oF4 ozB> o3% of O+ E-Flux4 o3f6.18 p!3FALSE 4 pYC? p3% of O+ E-Flux.4 p3data; q!3 Start_Epoch4 q<$3none1 qp%3 q&3]E-Flux at the altitude measured (R)...for statistical studies normailze a standard altitude! r.)///He1_efluxsigmaB r3He+ 1 Sigma E-Flux4 r4 s)C4 s]4 sB? s3% of He+ E-Flux4 t3f6.18 t93FALSE 4 tqC@ t3% of He+ E-Flux.4 t3data; u!3 Start_Epoch4 uU$3none1 u%3 u&3]E-Flux at the altitude measured (R)...for statistical studies normailze a standard altitude! vG)/He2_efluxsigmaC v3He++ 1 Sigma E-Flux4 w4 wMC4 w~4 wB@ w3% of He++ E-Flux4 x3f6.18 x3FALSE 4 xCA y$3% of He++ E-Flux.4 yv3data; xL!3 Start_Epoch4 y$3none1 z#%3 zT&3]E-Flux at the altitude measured (R)...for statistical studies normailze a standard altitude! z /ooH_spinsQ {53!Spins Accumulatated for H+ values1 { 1 {  1 { 1 | : |J3 # H+ spins2 |3I5; |!3 Start_epoch4 |"3mass8 }%3FALSE 1 }] R }3"Number of spins accumulated for H+< }3 support_data9 ~3 flag>mode8 ~U$3nonsense1 ~%3 ] ~&3-Number of spins of data accumulated for H+ .  /O_spinsQ 3!Spins Accumulatated for O+ values1  1 "  1 S 1  : 3 # O+ spins2 3I5; "!3 Start_epoch4 ]"3mass8 3FALSE 1  R 3"Number of spins accumulated for O+< M3 support_data9 3 flag>mode8 $3nonsense1 %3 ] +&3-Number of spins of data accumulated for O+ .  /  He1_spinsR 3"Spins Accumulatated for He+ values1 ` 1   1  1  ; $3 # He+ spins2 `3I5; !3 Start_epoch4 "3mass8 3FALSE 1 9 S j3#Number of spins accumulated for He+< 3 support_data9 3 flag>mode8 3$3nonsense1 k%3 ^ &3.Number of spins of data accumulated for He+ .  /OOHe2_spinsS 3#Spins Accumulatated for He++ values1  1   1  1 E < v3 # He++ spins2 3I5; !3 Start_epoch4 O"3mass8 3FALSE 1  T 3$Number of spins accumulated for He++< R3 support_data9 3 flag>mode8 $3nonsense1 %3 _ (&3/Number of spins of data accumulated for He++ . r/wowoSZA3 3SZA1 3 1 d 1  1  7 3degrees4 .3f7.23 b3SZA; !3 Start_epoch: "3 SZA_status8 3FALSE 4 Lo|] 3-Solar Zenith angle at the magnetic foot point< 3 support_data1 #3 8 T$3nonsense1 %3 J &3Check the SZA_status flag /Conjugate_SZA= 3 Conjugate SZA1  1  1 1 1 b 7 3degrees4 3f7.23 3SZA; 5!3 Start_epochD "3Conjugate_SZA_status8 p3FALSE 4 o|g 37Solar Zenith angle at the Conjugate magnetic foot point< 53 support_data1 q3 8 $3nonsense1 %3 T &3$Check the Conjugate_SZA_status flag Y /SZA_status: 3 SZA Status1 ! 1 R c1  1  c1 3 2 3I3? H3SZA Status Flag; !3 Start_epoch8 3FALSE 1  \ +3,Quality of the SZA Values: 0=good 99=invalid< 3 support_data< 3 flag>quality8 $3nonsense1 @%3 C q&3Solar Zenith Angle  /ooConjugate_SZA_statusD B3Conjugate SZA Status1  1  c1  1  c1 E3 2 v3I3? 3SZA Status Flag; !3 Start_epoch8 3FALSE 1  e L35Quality of the Conjgate SZA Values: 0=good 99=invalid< 3 support_data< 3 flag>quality8 !$3nonsense1 Y%3 M &3Conjugate Solar Zenith Angle  /00H_quality? =3H+ Quality Flag1 | 1  c1  1   1 @3 2 q3I3; !3 Start_epoch8 3FALSE 1  ] G3-0 indicates OK, See Var_notes for other codes< 3 support_data< 3 flag>quality8 $3nonsense1 T%3 / &3A quality flag in the range 0-99 with the following values/meanings 0 OK. 1 Some data missing. 2 more than 5% data missing 3 not used. 4 not used. 5 Warning flags set. 6 not used. 9 Invalid pitch angles 99 No valid data.  /BBO_quality? 83O+ Quality Flag1 x 1  c1  1   1 <3 2 m3I3; !3 Start_epoch8 3FALSE 1  ] C3-0 indicates OK, See Var_notes for other codes< 3 support_data< 3 flag>quality8 $3nonsense1 P%3 / &3A quality flag in the range 0-99 with the following values/meanings 0 OK. 1 Some data missing. 2 more than 5% data missing 3 not used. 4 not used. 5 Warning flags set. 6 not used. 9 Invalid pitch angles 99 No valid data.  /T/T/He1_quality@ 43He+ Quality Flag1 u 1  c1  1   1 93 2 j3I3; !3 Start_epoch8 3FALSE 1  ] @3-0 indicates OK, See Var_notes for other codes< 3 support_data< 3 flag>quality8 $3nonsense1 M%3 / ~&3A quality flag in the range 0-99 with the following values/meanings 0 OK. 1 Some data missing. 2 more than 5% data missing 3 not used. 4 not used. 5 Warning flags set. 6 not used. 9 Invalid pitch angles 99 No valid data.  /eeHe2_qualityA 13He++ Quality Flag1 u 1  c1  1   1 93 2 u3I3; !3 Start_epoch8 3FALSE 1 N ] 3-0 indicates OK, See Var_notes for other codes< 3 support_data< 3 flag>quality8 :$3nonsense1 r%3 / &3A quality flag in the range 0-99 with the following values/meanings 0 OK. 1 Some data missing. 2 more than 5% data missing 3 not used. 4 not used. 5 Warning flags set. 6 not used. 9 Invalid pitch angles 99 No valid data. /%% RD X3 Geocentric Distance 1  1   1  1 '  < X3 Earth Radii 4 3 f4.12 3 Re; !3 Start_epoch8 43 FALSE 4 l o|C 3 Geocentric Distance< 3 support_data9 !3 ephemeris8 Z$3 nonsense1 %3  1 &3  /j?j?!L< x3! L parameter 1  !1  ! 1  !1 > ! < o3! Earth Radii 4 3!f4.11 3!L; !3! Start_epoch8 G3!FALSE 4 !o|E 3!MacIlwain L Parameter< 3! support_data9 23! ephemeris8 k$3!nonsense1 %3! 1 &3! /oo"MLT3 3"MLT1  "1  "1  "1 N "6 3"Hours 4 3"f4.13 3"MLT; !3" Start_epoch8 V3"FALSE 4 "o|C 3"Magnetic Local Time< 3" support_data9 83" ephemeris8 q$3"nonsense1 %3" 1 &3"  /#LocT2 3#LT1  #1  #1 + #1 _ #6 3#Hours 4 3#f4.12 3#LT; 3!3# Start_epoch8 n3#FALSE 4 #o|: 3# Local Time< 3# support_data9 W3# ephemeris8 $3#nonsense1 %3# 1 &3# */99$Mlat4 ®3$Mlat4 $´4 $B4 G$´4 x$B8 ì3$Degrees 4 3$f4.14 3$Mlat; J!3$ Start_epoch8 ą3$FALSE 4 Ľ$o|A 3$Magnetic Latitude< 33$ support_data9 o3$ ephemeris8 Ũ$3$nonsense1 %3$ 1 &3$ B/~~%ILA4 3%INVL1  %4 3%Dz1 g %4 Ǜ%B8 3%Degrees 4 3%f4.12 53%LT; Ȥ!3% Start_epoch8 3%FALSE 4 %o|B K3%Invariant Latitude< ɜ3% support_data9 3% ephemeris8 $3%nonsense1 A%3% 1 r&3% ///&MagField1 I3&B4 ˅&P4 ˹&GP4 &P4 !&GP2 U3&nT4 ̈3&e7.27 ̼3&B (GSE)8 e3&Mag_axis; !3& Start_epoch8 )3&FALSE 4 a&o|Q ͕3&!Magnetic Field in GSM Coordinates< 3& support_data1 3& 8 X$3&nonsense1 ΐ%3& S &3&#3 components are GSM-X, -Y, and -Z 7/ 'SC_Potential< 3' SC Potential4 'H4 *'B4 ^' 4 В'B 3 3'eV 4 3'f4.12 ,3'eV; ѝ!3' Start_epoch8 3'FALSE 4 'o|N D3'Space Craft Potential from EFI< ҵ3' support_data9 3' ephemeris8 "$3'nonsense1 Z%3' v Ӌ&3'FThis Variable has not been extensively validated ...use with caution. Ӽ/  (Imf_Gsm3 @3(IMF4 {(P4 Ԭ(Dz4 (z4 (Dz2 ?3(nT4 s3(e7.29 է3( IMF (GSE)8 D3(Mag_axis; !3( Start_epoch8 3(FALSE 4 U(o|q ։3(ATime delayed Wind IFM Magnetic Field from WIND in GSM Coordinates< 3( support_data1 3( 8 O$3(nonsense1 ׇ%3( 1 ׸&3( / _ _)SW_pressure; m3) SW Pressure1 ا )1  )d1  )1 : )4 k3)nPa 4 ٠3)f4.1; 3) SW Pressure; !3) Start_epoch8 I3)FALSE 4 ځ)o|Y ڵ3))Time lagged solar wind pressure from WIND< 3) support_data1 I3) 8 z$3)nonsense1 ۲%3) 1 &3) / *SW_density: ܠ3* SW density1  *1  *d1 9 *1 m *5 ݡ3*#/cc 4 3*f4.1: 3* SW Density; |!3* Start_epoch8 ޷3*FALSE 4 *o|X #3*(Time lagged solar wind density from WIND< ߏ3* support_data1 3* 8 $3*nonsense1 4%3* 1 e&3* / B B+SW_velocity1 3+V4 U+/4 +D/4 +/4 +D/6 %3+km/sec4 e3+e7.29 3+ Vel (GSE)8 3+Mag_axis; !3+ Start_epoch8 3+FALSE 4 D+o|l x3+<Time lagged Solar wind velocity from WIND in GSM Coordinates< 3+ support_data1 3+ 8 X$3+nonsense1 %3+ 1 &3+  / o o,Fec; 3, FEC counts 4 ,4 ,L 4 N,4 ,GP@ 3,Counts per spin 4 3,F8.0< *3, FEC counts 7 f!3,Epoch_H8 3,FALSE 4 ,o|c 3,3Average counts per spin in the fast event counter < `3, support_dataA 3,flag>significance8 $3,nonsense1 %3, _ D&3,/The TIMAS detector has a non linear response at high count rates that is, to some extent corrected for in the software that generated the data here. The correction, however introduces some uncertainty. The FEC count rate is carried as an indication of the corrections applied to the raw data. / V V-BcrB 3-Background counts 4 X-4 -L 4 -4 -GP@ 3-Counts per spin 4 M3-F8.0< 3- BCR counts ; !3- Start_Epoch8 3-FALSE 4 +-o|S \3-#Average Background counts per spin < 3- support_data? *3-flag>background8 k$3-nonsense1 %3- S &3-#Total background counts per spin  / .Energy_range= 3. Energy Range 1 N .1  .1  .1  .1 3. 2 C3.I39 u3. E-Range #; !3. Start_epoch8 3.FALSE 1 ( . Y3.bEnergy Range Identification: 0: Full energy range; 1: Reduced energy range; 2: Low energy range< 3. support_dataA 3.flag>energy_range8 M$3.nonsense1 %3. &3.TIMAS is operated in one of 3 energy ranges. Energy_Range_ID indicates which of the 3 instrumental energy ranges is currently active. + / o o/Intervals? 3/Hzero Intervals1  /1  /1 M /1 ~ /1 3/ 2 3/I3@ 3/# Hzero Intevals; \!3/ Start_epoch8 3/FALSE 1  / 3/O# of intervals in the po_H0_tim data file included in the average reported here< d3/ support_data9 3/ flag>mode8 $3/nonsense1 %3/ u E&3/Ethese values should be compared with X_spins where = H, O He1 and He2 /  0SCPot_status< 30 SCPot Status1 R 01  0c1  01  0c1 30 2 G30I3J y30Space Craft Potential Flag; !30 Start_epoch8 30FALSE 1 + 0d \304Quality of the SC Potential Value: 0=good 99=invalid< 30 support_data< 30 flag>quality8 6$30nonsense1 n%30 O &30SC Potential obtained from EFI  / 1IMF_status: T31 IMF_status1  11  1c1  11  1c1 Q31 2 31I3? 31IMF_status Flag; !31 Start_epoch8 E31FALSE 1 } 1b 312Quality of the IMF_statusValues: 0=good 99=invalid< 31 support_data< 031 flag>quality8 i$31nonsense1 %31 1 &31  / Я Я2SW_status9 32 SW Status1  21  2c1 # 21 T 2c1 32 2 32I3V 32&Quality of the SW data 0:OK 99:invalid; S!32 Start_epoch8 32FALSE 1  2F 32Quality of the SW data< M32 support_data9 32 flag>mode8 $32nonsense1 %32 1 +&32 \ / O O3Mag_status: 33 Mag Status1  31 M 3c1 ~ 31  3c1 33 2 33I3k C33;Quality of the Polar Magnetometer data data 0:OK 99:invalid; !33 Start_epoch8 33FALSE 1  3V O33&Quality of the Polar Magnetometer data< 33 support_data9 33 flag>mode8  $33nonsense1  O%33 1  &33  / 4Orbit_status<  =34 Orbit Status1  41  4c1  41  4c1  u34 2  34I3h  348Quality of the Polar Ephemeris data data 0:OK 99:invalid; !34 Start_epoch8 34FALSE 1  4S  34#Quality of the Polar Ephemeris data<  I34 support_data9  34 flag>mode8 $34nonsense1 %34 1 &34 3  5Mag_axis8 35Mag_axis1 35 2 35A48 35Mag_axis9 35 Mag_axis ; 35 suport_data1 35 h GSM Z h/ B̬Zp|B̬ZB̬ZpXB̬Z#B̬ZcB̬ZݹB̬ZWB̬[FB̬[,KB̬[CB̬[[>B̬[rB̬[2DB̬[OB̬['#B̬[РB̬[B̬[B̬\NB̬\."B̬\FB̬\]{B̬\tB̬\oVB̬\"B̬\bB̬\ܷB̬\VB̬]VB̬]K!B̬]0B̬]H>B̬]_B̬]w2VB̬] B̬]%B̬]B̬]B̬]TB̬^ B̬^B̬^3B̬^JzB̬^afB̬^ynB̬^B̬^bB̬^ZB̬^V.B̬^B̬_IB̬_ØB̬_5=B̬_LB̬_d2B̬_{B̬_%B̬_B̬_B̬_ٓUB̬_ B̬`OB̬` #B̬`7zB̬`NB̬`fnB̬`}NB̬`b"B̬`B̬`UB̬`όB̬`I`B̬a 4B̬a"=B̬a9B̬aQ0B̬ahB̬a$B̬aB̬awB̬aƒKB̬a B̬aB̬b B̬b$yB̬b;oB̬bSm:B̬bjB̬b`B̬bڶB̬bTB̬bTB̬bHB̬bsB̬c/B̬cUB̬cm#B̬ckB̬cHB̬cB̬c B̬c℻B̬cB̬dxvB̬d(@B̬d@lB̬dWB̬do`B̬dB̬dSB̬dxB̬dGVB̬d*B̬d:B̬eB̬e+.B̬eBzB̬eZ"`B̬eq4B̬eB̬eB̬e B̬eσB̬eB̬ewB̬f\B̬f-k0B̬fDB̬f\^B̬fsصB̬fRB̬ffB̬fFLB̬fB̬f9B̬gB̬g-.B̬g/B̬gG B̬g^B̬gvtB̬gmB̬gAB̬g1B̬gB̬guB̬hB̬hiB̬h1B̬hI]`B̬h`4B̬hxQ-B̬hB̬hDB̬hB̬h8B̬hB̬i,B̬igB̬i4 `B̬iK*B̬icB̬izB̬iB̬iB̬iB̬iulB̬iRB̬ji9B̬jB̬j6\B̬jMB̬jePB̬j|ʔB̬jDzB̬jXB̬j8>B̬jڲB̬j,B̬k B̬k!B̬k8B̬kPB̬kgoB̬khB̬kNB̬k5B̬kuB̬k B̬khB̬l B̬l#\B̬l:֛B̬lRPxB̬liqB̬lDNB̬l5B̬l8.B̬lDzB̬l+B̬lB̬mB̬m%B̬m=B̬mTB̬mljB̬mcB̬mRB̬mu9B̬m2B̬miB̬mB̬n\B̬n'B̬n?PB̬nVʽB̬nnDB̬nB̬n8yB̬nrB̬n,bB̬nZB̬n AB̬o:B̬o*)B̬oAB̬oYB̬opB̬oB̬ouB̬oB̬oiB̬oB̬o]B̬pסB̬p,QB̬pCwB̬p[EpB̬prhB̬p9XB̬pQB̬p-JB̬pЧBB̬p!2B̬p+B̬q$B̬q.B̬qF B̬q]B̬qtB̬qvB̬qB̬qjB̬qB̬q^B̬rvB̬rRB̬r0B̬rHEB̬r_B̬rw9B̬rB̬r-B̬rB̬r!B̬rB̬sB̬sB̬s3 B̬sJB̬saB̬sywB̬sB̬skB̬sB̬s_B̬sٌB̬tSB̬tuB̬t5GB̬tLyB̬td;rB̬t{aB̬t/ZB̬teB̬t#UB̬tٝNB̬tFB̬uRB̬u AB̬u7:B̬uN*B̬ufy5B̬u}.B̬um&B̬u(B̬ua!B̬uB̬uU B̬v B̬v"HB̬v9B̬vQ>_B̬xUXB̬xm2GB̬x@B̬x&9B̬xDB̬x4B̬x,B̬xB̬yB̬y)B̬y@|B̬yWB̬yooB̬yB̬ycB̬yB̬yWB̬yѯB̬yKB̬zŘB̬z+?B̬zBB̬zZ3yB̬zqrB̬z'OB̬z#B̬zB̬zϔB̬zB̬zjB̬{YB̬{-|RB̬{DBB̬{\p:B̬{s3B̬{d,B̬{B̬{XB̬{ B̬{KB̬|B̬|?B̬|/B̬|G3B̬|^B̬|v'B̬|B̬|zB̬|qVB̬|PB̬|e"B̬}&B̬} YB̬}1B̬}IpB̬}`B̬}xdB̬}B̬}XB̬}ҢB̬}LB̬}fB̬~@_B̬~EB̬~445B̬~K@B̬~c(B̬~zB̬~B̬~%B̬~B̬~؋:B̬~B̬~B̬B̬6rB̬MB̬efjB̬|bB̬ZJB̬&B̬N B̬"B̬B̬ B̬!5B̬8B̬P)B̬glB̬\B̬0B̬(B̬ŋB̬B̬~B̬ B̬#rB̬:B̬RflB̬iRB̬Z9B̬B̬MB̬B̬AB̬B̬5B̬%|B̬=)PB̬TJB̬lB̬ B̬B̬B̬B̬~B̬zB̬raB̬',B̬?f$B̬VB̬nYB̬ӼB̬MB̬ǒB̬AfB̬LB̬5*B̬B̬*(B̬AB̬YB̬pB̬kB̬RB̬8B̬~B̬B̬qB̬B̬,eB̬CgB̬[YVB̬r*B̬MB̬B̬@B̬кB̬4B̬lB̬(7B̬.B̬FB̬]B̬uB̬B̬yB̬}_B̬3B̬qB̬B̬dB̬0ިB̬HX|B̬_lB̬wL@B̬&B̬?B̬B̬3B̬쭈B̬'nB̬BB̬3 B̬JB̬bB̬yB̬B̬|iB̬OB̬p#B̬B̬cB̬ݨB̬5WB̬LZB̬dK@B̬{B̬>B̬B̬2B̬٬B̬&TB̬(B̬ B̬7B̬O B̬fB̬~pB̬{DB̬*B̬nB̬B̬bB̬ zB̬"VbB̬9,B̬QJB̬hB̬=B̬B̬1bB̬ƫ6B̬%B̬B̬ B̬$B̬< mB̬SSB̬k'B̬yB̬B̬mB̬wB̬a^B̬(B̬TB̬&B̬>HB̬U‚B̬mjB̬mB̬B̬˫B̬B̬)MB̬XB̬yoB̬mB̬`B̬T0B̬CGB̬r;IB̬.B̬"kB̬B̬. B̬\"B̬B̬DB̬B̬0B̬G|B̬vB̬B̬ԙ*B̬B̬2LB̬asB̬geB̬ZB̬NB̬BB̬L5B̬{),B̬B̬XB̬B̬6B̬eB̬ޒB̬B̬ŴB̬!AB̬PB̬ZB̬B̬݇rB̬ zB̬;nB̬jb!B̬UB̬I:B̬9B̬1B̬%RB̬ B̬8 XB̬fB̬qB̬B̬xB̬"B̬QB̬B̬B̬ޜ#B̬ B̬<*B̬kvB̬j9B̬]B̬QRB̬'DB̬V8bB̬+B̬hB̬B̬xB̬@B̬o~B̬ B̬ԗB̬B̬+B̬Z*B̬B̬9B̬牼B̬}@B̬EpB̬tdOB̬WB̬K_B̬>B̬02nB̬_%B̬~B̬ B̬B̬B̬IB̬xB̬έB̬0B̬B̬4IB̬cB̬OB̬B̬wVB̬jB̬N^nB̬}QB̬EtB̬9B̬ ,B̬9 B̬hB̬ B̬B̬'B̬#B̬R@B̬B̬lB̬߯B̬_B̬=B̬lnB̬}B̬q~B̬eB̬(XB̬WLB̬?B̬3 B̬&B̬9B̬B B̬q6B̬B̬OB̬B̬,VB̬[B̬nB̬B̬~B̬B̬FB̬uxB̬kB̬_ B̬RB̬1F9B̬`9B̬-@B̬ B̬OB̬B̬JVB̬yB̬¨nB̬B̬ɇB̬5B̬dB̬ÓDB̬—B̬*B̬ ~B̬Or9B̬Ċ"B̬ B̬ƎB̬"B̬QB̬ŀ*B̬ůB̬ވBB̬ {B̬iB̬muB̬ipB̬\B̬PB̬)DB̬X7B̬+ B̬B̬B̬B̬BB̬qB̬.B̬ӲB̬5B̬-B̬\2B̬􋡾B̬8B̬B̬|HB̬GoB̬vcXB̬VB̬JUB̬=B̬21dB̬a$B̬bB̬ B̬qB̬B̬KxB̬zB̬͇B̬ B̬B̬6B̬eB̬B̬ÂB̬vB̬!iB̬P]$B̬PB̬D*B̬7B̬ +0B̬;B̬j@B̬B̬>B̬B̬%DB̬TB̬JB̬B̬ZB̬B̬?`B̬nB̬|gB̬oB̬cdB̬*VB̬YJtB̬=B̬1qB̬$B̬B̬D B̬r~B̬B̬B̬B̬.͔B̬]B̬B̬&B̬ꛗB̬ $B̬ HB̬ wv!B̬ imB̬ \B̬ P4B̬ 3CB̬ b71B̬ *B̬ 7B̬ B̬ GB̬ LB̬ {MB̬ B̬ JB̬ B̬ 7QB̬ fB̬ WB̬ ĔB̬ ^B̬ "{B̬ Qo[B̬ bB̬ VjB̬ IB̬  =qB̬ <0B̬ k$wB̬ B̬  tB̬ B̬ &rB̬ UB̬ فB̬ B̬ B̬ B̬ @B̬ oB̬ B̬ ͂B̬ uB̬ +iB̬ Z\B̬ PB̬ CB̬ 7"B̬ *B̬ EB̬ tB̬ %B̬ B̬ 5B̬ /߯B̬ ^;B̬ ƵB̬ BB̬ 뭼B̬ 6B̬ IB̬ xEB̬ {B̬ oLB̬ bB̬ 4VIB̬ cIB̬ =OB̬ 0B̬ $VB̬ B̬ N JB̬ |B̬ YB̬ B̬  `B̬ 8B̬ g]B̬ B̬ ŧcB̬ B̬ #jB̬ iB̬ (B̬ B̬ &B̬ %ɲB̬ T5B̬ B̬ 2B̬ ᗶB̬ 9B̬ ?~B̬ nr6B̬ eB̬ YFB̬ LB̬ *@:B̬ Y3B̬ 'IB̬ B̬ PB̬ B̬ CMB̬ rB̬ SB̬ B̬ GB̬ .B̬ ]WB̬ B̬ KB̬ B̬ xZB̬ HkB̬ w_XB̬ RB̬ FUB̬ 9B̬ 3-RB̬ b B̬ XB̬ B̬ _B̬ B̬ LeB̬ {B̬ bB̬ ټB̬ iB̬ 7B̬ f]B̬ B̬ ~lB̬ qB̬ "e`B̬ QXB̬ LpB̬ ?B̬ 3mB̬  &B̬ <jB̬ k B̬ hB̬ B̬ nB̬ &B̬ UtB̬ B̬ rB̬ B̬ oB̬ @B̬ olB̬ wB̬ k`B̬ ^B̬ +RpB̬ ZEB̬ 9mB̬ ,B̬  sB̬ B̬ EgB̬ sB̬ dB̬ B̬ "B̬ /ȥB̬ ^B̬ B̬ B̬ 떟B̬ "B̬ I}B̬ xqB̬ dB̬ X B̬ !KB̬ !4?B̬ !c2B̬ !&B̬ !B̬ ! B̬ "|B̬ "MB̬ "|B̬ "B̬ "΀B̬ # B̬ #8}B̬ #gB̬ #zB̬ #ŏB̬ #wB̬ $#vB̬ $RjkB̬ $]B̬ $QhB̬ $DB̬ %8\B̬ %=+B̬ %llB̬ %B̬ %`B̬ %B̬ &'TB̬ &VB̬ &HB̬ &B̬ &EB̬ 'B̬ 'ALB̬ 'pB̬ '6B̬ '|B̬ 'p*B̬ (,cB̬ ([WB̬ (JB̬ (>B̬ (1B̬ )%B̬ )FB̬ )u B̬ )B̬ )B̬ *B̬ *0B̬ *_́B̬ *B̬ *~B̬ *B̬ +rB̬ +JB̬ +ypB̬ +uB̬ +imB̬ ,\B̬ ,5PjB̬ ,dCB̬ ,7^B̬ ,*B̬ ,[B̬ - B̬ -OOB̬ -}B̬ -CB̬ -߽B̬ . 7B̬ .9ƺB̬ .h4B̬ .B̬ .ơ(B̬ .B̬ /$8B̬ /S{B̬ /o#B̬ /bB̬ /V B̬ 0IB̬ 0>= B̬ 0m0B̬ 0$B̬ 0B̬ 0 B̬ 1(#B̬ 1WB̬ 1jB̬ 1B̬ 1 B̬ 2NB̬ 2BB̬ 2q^B̬ 2B̬ 2ύnB̬ 2B̬ 3-tbB̬ 3\hB̬ 3[pB̬ 3NB̬ 3B7B̬ 45B̬ 4G)=B̬ 4vB̬ 4VB̬ 4B̬ 5TB̬ 51B̬ 5`HB̬ 5ѮB̬ 5B̬ 5B̬ 6B̬ 6KB̬ 6zB̬ 6pB̬ 6yB̬ 7mZB̬ 76`B̬ 7eTB̬ 7GB̬ 7;pB̬ 7.B̬ 8!"B̬ 8PB̬ 8 3B̬ 8B̬ 80B̬ 9 B̬ 9:\B̬ 9iB̬ 94B̬ 9DZB̬ 9:B̬ :%B̬ :TB̬ :_B̬ :rB̬ :fxB̬ ;ZB̬ ;?MB̬ ;n@B̬ ;4`B̬ ;'B̬ ;JB̬ <*B̬ .B̬ >]xEB̬ >kB̬ >_BB̬ >RB̬ ?FRB̬ ?H9B̬ ?w-YB̬ ZlB̬ ZVB̬ ZB̬ Z8B̬ [(B̬ [W>B̬ [B̬ [2B̬ [䗣B̬ \0B̬ \B~B̬ \qr$B̬ \eB̬ \YB̬ \LB̬ ]-@B̬ ]\3B̬ ]' B̬ ]zB̬ ] B̬ ^nB̬ ^FB̬ ^uXB̬ ^B̬ ^_B̬ _B̬ _1eB̬ _`B̬ _YB̬ _B̬ _;B̬ `wlB̬ `KjB̬ `z^;B̬ `QB̬ `E8B̬ a8B̬ a6,,B̬ aeB̬ a*B̬ aB̬ aB̬ b B̬ bOB̬ b~ԂB̬ bB̬ bܻB̬ c B̬ c:}B̬ ciB̬ chB̬ c|B̬ cp\B̬ d%cB̬ dTWPB̬ dJB̬ d>VB̬ d1B̬ e%@B̬ e?B̬ en >B̬ eB̬ e;B̬ eB̬ f)/B̬ fXͩB̬ f#B̬ fB̬ fB̬ gB̬ gCB̬ grB̬ guB̬ giyB̬ g]B̬ h.PB̬ h]CB̬ h7jB̬ h*B̬ hzB̬ iB̬ iH\B̬ ivB̬ ibB̬ iB̬ jVB̬ j2B̬ jaAB̬ jB̬ j>B̬ jB̬ k;B̬ kL{B̬ k{o&B̬ kbB̬ kV,B̬ lIB̬ l7= B̬ lf0B̬ l$B̬ lB̬ l B̬ m!B̬ mPB̬ mB̬ mB̬ mtB̬ n B̬ n;pB̬ njB̬ nnB̬ nȍB̬ nYB̬ o&tB̬ oUhMB̬ o[B̬ oOSB̬ oBB̬ p6HB̬ p@)B̬ po2B̬ pB̬ pBB̬ pB̬ q*,B̬ qYޝB̬ q B̬ qŤB̬ qB̬ rB̬ rDB̬ rsB̬ rB̬ rzB̬ snB̬ s/aB̬ s^UB̬ sRB̬ sӵB̬ t&B̬ t1B̬ t`$B̬ tB̬ tw!B̬ tjB̬ u^B̬ uKQB̬ uzEB̬ u8B̬ u+B̬ vwB̬ v6B̬ ve}B̬ vB̬ vqB̬ vB̬ w eB̬ wOB̬ w~bB̬ wB̬ wܢVB̬ x B̬ x:JB̬ xi|B̬ xp>B̬ xcB̬ xW8B̬ y1B̬ y%-B̬ yB̬ z B̬ z>B̬ zm'B̬ zB̬ zB̬ z̓B̬ {)B̬ {XB̬ { B̬ {}B̬ {B̬ |qB̬ |CuB̬ |rixB̬ |\B̬ |PbB̬ |CB̬ }.7VB̬ }]*B̬ }TB̬ }B̬ }QB̬ ~B̬ ~GB̬ =B̬ l2B̬ B̬ ʖ0B̬ B̬ (}$B̬ WpB̬ dB̬ WB̬ K B̬ >B̬ B2 B̬ q%zB̬ B̬ nB̬ B̬ ,XB̬ [B̬ _B̬ B̬ JB̬ B̬ FGB̬ uB̬ ;B̬ ӂB̬ v/B̬ 1iB̬ `]#B̬ PB̬ D B̬ 7B̬ + B̬ KB̬ zB̬ yB̬ B̬ B̬ 5B̬ djB̬ B̬ ºhB̬ B̬ \B̬ OB̬ ~FB̬ {B̬ o:B̬ bB̬ :V7B̬ iIB̬ =+B̬ 0B̬ $(B̬ %B̬ T B̬ B̬ B̬ B̬ B̬ >lB̬ mB̬ iB̬ ˦B̬ ]B̬ )B̬ XQB̬ tB̬ hNB̬ [B̬ OBB̬ CBB̬ r6@B̬ )B̬ 4B̬ B̬ .(B̬ \B̬ B̬ ޖB̬ B̬ ŀB̬ GB̬ vtB̬ B̬ ηB̬ bB̬ 2zfB̬ amB̬ aZB̬ TB̬ HWB̬ ;B̬ L/BB̬ {"B̬ ,B̬ B̬ *B̬ 6B̬ eB̬ טB̬ B̬ B̬ !B̬ PB̬ B̬ }B̬ B̬ sqB̬ ;fB̬ jZdB̬ MB̬ APB̬ 4B̬ &(DB̬ UB̬ 8B̬ B̬ 5B̬ B̬ ?)B̬ nКB̬ &B̬ ̷B̬ B̬ *B̬ YB̬ B̬ xB̬ lsB̬ _B̬ DSgB̬ sFB̬ :[B̬ -B̬ !OB̬ /B̬ ^LB̬ B̬ 7B̬ B̬ +B̬ HɥB̬ wB̬ B̬ դB̬ B̬ 3B̬ b~B̬ rB̬ etB̬ XB̬ L`B̬ M?B̬ |3TB̬ &B̬ QB̬ B̬ 8dB̬ 1B̬ 0%XB̬ _B̬ LB̬ B̬ @B̬ B̬ I4B̬ xͷB̬ (B̬ ִB̬ B̬ 4B̬ cB̬ @B̬ uB̬ hB̬ \xB̬ NOB̬ }CbB̬ 6B̬ *VB̬ B̬ 9JB̬ hB̬ >B̬ B̬ B̬ m#B̬ Μ~B̬ rB̬ eB̬ )YB̬ XLrB̬ χ?B̬ ϶3]B̬ &B̬ HB̬ C B̬ r3B̬ РB̬ 0B̬ ۘB̬ -B̬ \‚B̬ ыB̬ ѺvB̬ B̬ B̬ GB̬ vwLB̬ ҥjB̬ ^7B̬ QB̬ 2E"B̬ a8B̬ Ӑ, B̬ ӿB̬ B̬ hB̬ KB̬ zSB̬ ԩB̬ 4B̬ B̬ 62B̬ eB̬ ՔB̬ ÕB̬ B̬ !|xB̬ PoB̬ ccB̬ ֮VB̬ JNB̬ =B̬ ;18B̬ j$B̬ י$B̬ B̬ B̬ %B̬ TB̬ ؃sB̬ زB̬ TB̬ B̬ ?6B̬ nB̬ ٝ B̬ ́B̬ u B̬ *h|B̬ Y[B̬ ڈO9B̬ ڷBB̬ 6-B̬ )B̬ DB̬ sB̬ ۢB̬ tB̬ B̬ .^B̬ ]B̬ ܌@B̬ ܻB̬ +B̬ B̬ HB̬ wB̬ ݦzB̬ mhB̬ `B̬ 3TSB̬ bGB̬ ޑ;>B̬ .B̬ "(B̬ B̬ M B̬ {B̬ ߪB̬ \B̬ B̬ 7PB̬ fB̬ 2B̬ ĤB̬ B̬ "B̬ Q~B̬ rfB̬ eB̬ YPB̬ LB̬ <@2B̬ k3B̬ 'B̬ B̬ B̬ 'pB̬ UB̬ QB̬ B̬ 3B̬ ¬B̬ @B̬ oB̬ 䞜B̬ ͐gB̬ B̬ +wHB̬ ZjB̬ ^3B̬ QB̬ EB̬ 8|B̬ E+B̬ thB̬ B̬ IB̬ B̬ /*B̬ ^B̬ B̬ tB̬ B̬ ^B̬ IB̬ x@B̬ 览B̬ |"B̬ oB̬ 4cB̬ cVtB̬ IB̬ =LB̬ 0B̬ $%B̬ NB̬ } B̬ B̬ B̬ YB̬ 8B̬ g:B̬ 떿B̬ ųB̬ B̬ #B̬ ReB̬ 쁀B̬ t>B̬ gB̬ [(B̬ =NB̬ lB B̬ 5rB̬ (B̬ SB̬ (B̬ W4B̬ B̬ B̬ ݇B̬ B̬ A`B̬ pB̬ AB̬ ΞB̬ #B̬ ,B̬ [yB̬ llB̬ _B̬ SWB̬ FB̬ F:8B̬ u-B̬ !B̬ B̬ B̬ 0lB̬ _B̬ DB̬ նB̬ &B̬ B̬ JB̬ yB̬ B̬ ׊dB̬ }B̬ 5qB̬ 2yB̬ O%B̬ ~RB̬ B̬ 4B̬ B̬ 9B̬ hڏB̬ B̬ pB̬ B̬ $RB̬ SB̬ =B̬ B̬ vB̬ iB̬ >]B̬ mPqB̬ CB̬ 7RB̬ *B̬ )FB̬ XB̬ B̬ B̬ B̬ zB̬ BB̬ q\B̬ B̬ ϭGB̬ B̬ -2B̬ \B̬ { B̬ nB̬ aB̬ UfB̬ GHB̬ vB̬ _B̬ )B̬ B̬ &B̬ B̬ JxB̬ ykB̬ _B̬ RB̬ EB̬ 59|B̬ d,B̬  pB̬ B̬ dB̬ ^B̬ NB̬ }\B̬ B̬ FB̬ B̬ 9DB̬ hB̬ 8B̬ ƉB̬ },B̬ !$pB̬ !Sd)B̬ !WB̬ !K&B̬ !>B̬ "2B̬ ">%B̬ "mB̬ " B̬ "B̬ "B̬ #(B̬ #WyB̬ #B̬ #mB̬ #B̬ $jB̬ $BB̬ $q^B̬ $B̬ $vRB̬ $iB̬ %-]PB̬ %\PB̬ %DLB̬ %7B̬ %+AB̬ &B̬ &G>B̬ &vB̬ &;B̬ &B̬ '8B̬ '1өB̬ '`,B̬ 'B̬ ' B̬ 'B̬ (B̬ (KB̬ (z|$B̬ (oB̬ (cB̬ )VB̬ )6JB̬ )e=B̬ )1 B̬ )$B̬ )B̬ *! B̬ *OB̬ *~B̬ *B̬ *B̬ + B̬ +:B̬ +iB̬ +NB̬ +ǙB̬ +B̬ ,%2B̬ ,TsB̬ ,wbB̬ ,$B̬ ,B̬ ,B̬ ,ՑCB̬ -B̬ -B̬ -3xJB̬ -J B̬ -bkB̬ -yB̬ -_PB̬ -B̬ -RB̬ -̕B̬ -FNB̬ .B̬ .9B̬ .5B̬ .M-TB̬ .dB̬ .| B̬ .B̬ .QB̬ .Ž B̬ .B̬ .B̬ /EB̬ / uB̬ /7B̬ /OhB̬ /fKB̬ /~\ B̬ /B̬ /OB̬ /?B̬ /CB̬ /B̬ 0 6B̬ 0"NB̬ 0:*B̬ 0QB̬ 0iB̬ 0LB̬ 0B̬ 0B̬ 0~B̬ 0~RB̬ 0 B̬ 1 qB̬ 1$B̬ 1B̬ 2VPB̬ 2m B̬ 2 B̬ 2B̬ 2`B̬ 2B̬ 2nB̬ 3fB̬ 3)b(B̬ 3@B̬ 3XUB̬ 3oZB̬ 3IB̬ 3B̬ 3B̬ >*uB̬ >AkB̬ >Yi-B̬ >pB̬ >]^B̬ >+B̬ >SfB̬ >μB̬ >IB̬ >B̬ ?>B̬ ?,B̬ ?D1B̬ ?[cB̬ ?s#B̬ ?8B̬ ?B̬ ?B̬ ? 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B̬ O8B̬ OPrB̬ OgB̬ OfvB̬ OJB̬ OZ'B̬ OB̬ OMB̬ OB̬ P AB̬ P#pB̬ P;5DB̬ PR*B̬ Pj(B̬ PB̬ PB̬ PB̬ PsB̬ PߊYB̬ P-B̬ Q~ B̬ Q%B̬ Q=qB̬ QTB̬ QleB̬ QfB̬ QY:B̬ QB̬ QLB̬ QB̬ Q@B̬ RB̬ R(4{B̬ R?XB̬ RW(?B̬ Rn%B̬ RB̬ RB̬ RB̬ R̉B̬ RB̬ R}gB̬ SMB̬ S*q*B̬ SAB̬ SYdB̬ SpB̬ SXB̬ SҡB̬ SL~B̬ S\B̬ S@BB̬ S(B̬ T4!B̬ T,B̬ TD'B̬ T[B̬ TsB̬ TB̬ TuB̬ TnB̬ T9B̬ T}(B̬ TB̬ UpB̬ U.B̬ UFdB̬ U]޲B̬ UuXB̬ U҈B̬ ULnB̬ UTB̬ U@MB̬ U*B̬ V4#B̬ VB̬ V1'B̬ VHB̬ V`B̬ VwB̬ VB̬ VB̬ VrB̬ V}kB̬ VQB̬ WqAB̬ W:B̬ W3eB̬ WJB̬ WbXB̬ WyB̬ WLB̬ W{B̬ W?B̬ W׹B̬ W3B̬ XB̬ X&B̬ X5B̬ XMB̬ XdB̬ X|B̬ XB̬ XB̬ X|B̬ XB̬ XpB̬ YB̬ Y dB̬ Y7ޣB̬ YOXB̬ YfyB̬ Y~LrB̬ YkB̬ Y@QB̬ YĺAB̬ Y4:B̬ Y)B̬ Z ("B̬ Z"B̬ Z:B̬ ZQB̬ ZiB̬ ZB̬ ZB̬ Z}B̬ ZB̬ ZqB̬ ZB̬ [ eB̬ [$ߧB̬ [GB̬ \V7B̬ \mBB̬ \;B̬ \4B̬ \,B̬ \sB̬ \B̬ \gB̬ ]B̬ ])[B̬ ]@B̬ ]XNB̬ ]oB̬ ]BB̬ ]B̬ ]6B̬ ]ͰB̬ ]*B̬ ]B̬ ^B̬ ^+B̬ ^CB̬ ^ZB̬ ^rB̬ ^\B̬ ^BB̬ ^t2B̬ ^B̬ ^hB̬ ^ B̬ _\B̬ _-B̬ _EOB̬ _\B̬ _tCB̬ _B̬ _7B̬ _B̬ _+B̬ _饰B̬ `B̬ `B̬ `0B̬ `GB̬ `_B̬ `v{B̬ `kB̬ `udB̬ `\B̬ `iUB̬ `NB̬ a]>B̬ a6B̬ a2Q&B̬ aIB̬ aaEB̬ axB̬ a8B̬ aB̬ a,B̬ a֦B̬ a B̬ bB̬ bB̬ b4B̬ bLB̬ bclB̬ bzeB̬ bv^B̬ bWB̬ bj4B̬ b-B̬ b^B̬ cB̬ cQB̬ c6B̬ cNEB̬ ceB̬ c}9B̬ ciB̬ c-=B̬ cçB̬ c!B̬ cB̬ d B̬ d!B̬ d9B̬ dPB̬ dgB̬ dvB̬ dtB̬ djmB̬ dTB̬ d^LB̬ d*B̬ e R"B̬ e#B̬ e;EB̬ eRB̬ ej9B̬ eB̬ e-B̬ eB̬ e!qB̬ eߛjB̬ ePB̬ fIB̬ f& &B̬ f=B̬ fTB̬ flvB̬ fB̬ fjB̬ fB̬ f^|B̬ fcB̬ fR\B̬ gBB̬ g(F(B̬ g?B̬ gW9B̬ gnB̬ g-B̬ gB̬ g!B̬ g̛~B̬ gIB̬ gBB̬ h (B̬ h*B̬ hAB̬ hYvB̬ hpB̬ hjB̬ hB̬ h^uB̬ hRB̬ hR9B̬ hB̬ iEB̬ i,B̬ iD9B̬ i[B̬ is-B̬ ijB̬ i!PB̬ i7B̬ iB̬ iB̬ i-B̬ j^B̬ j.B̬ jFvxB̬ j]_B̬ jujB̬ lJ$B̬ lbg&B̬ ly(B̬ l["B̬ l-B̬ lOB̬ l B̬ lBB̬ mB̬ m6B̬ m5B̬ mM*UB̬ md;B̬ m|B̬ mB̬ mB̬ m‹B̬ mB̬ mjB̬ n5B̬ n sB̬ n7B̬ nOfB̬ nfB̬ n~Z~B̬ ndB̬ nN8B̬ nB̬ nAB̬ nB̬ o 5B̬ o"B̬ o:)hB̬ oQB̬ qVB̬ qmB̬ qB̬ q^B̬ q2B̬ q}B̬ qB̬ qpB̬ rB̬ r)dhB̬ r@B̬ }pB̬ }cB̬ }ݕB̬ }3:B̬ }=B̬ }KB̬ }B̬ ~>B̬ ~,hB̬ ~D2B̬ B̬ yB̬ .B̬ FmrB̬ ]>B̬ u`B̬ B̬ TB̬ rB̬ H*B̬ B̬ ;B̬ B̬ 1/^B̬ H*B̬ `"B̬ wB̬ B̬ LB̬ B̬ ՃB̬ B̬ wB̬ TB̬ 3kB̬ JB̬ b^B̬ ymB̬ RAB̬ B̬ EB̬ ׿B̬ 9lB̬ .B̬ ,B̬ 5B̬ M B̬ dYB̬ |B̬ B̬ B̬ rB̬ FB̬ uB̬ B̬ CHB̬ rB̬ jB̬ zB̬ mB̬ .a"B̬ ]TB̬ HDB̬ ;B̬ /fB̬ "B̬ HB̬ w B̬ B̬ .B̬ B̬ 2PB̬ aB̬ qB̬ B̬ B̬ B̬ LB̬ {BB̬ tB̬ hQB̬ [B̬ 7O`B̬ fCB̬ 6B̬ *B̬ B̬ "(B̬ QB̬ JB̬ B̬ bB̬ B̬ ;rB̬ jB̬ B̬ ȡB̬ B̬ &0B̬ U{B̬ oIB̬ bB̬ VXB̬ IB̬ @=rB̬ o0B̬ lB̬ B̬ \B̬ BxB̬ qllB̬ `B̬ SB̬ GB̬ -:B̬ \. B̬ !B̬ &B̬ B̬ 6B̬ FB̬ uFB̬ B̬ ^B̬ B̬ 1dB̬ ` B̬ @B̬ B̬ B̬ yvB̬ KlJB̬ z_B̬ RbB̬ FB̬ 9B̬ 6-5B̬ e B̬ B̬ B̬ MB̬ B̬ 3JB̬ bB̬ ZB̬ B̬ jB̬ B̬ MzB̬ |B̬ yB̬ m B̬ `B̬ 8TB̬ m#pB̬ ;"B̬ RB̬ "2B̬ #B̬ R 8B̬ B̬ HB̬ B̬ NB̬ JB̬ mB̬ GB̬ B̬ `B̬ )B̬ XfB̬ B̬ lB̬ B̬ tsB̬ CgB̬ r[yB̬ ¡OB̬ BB̬ 6 B̬ .)B̬ ]B̬ ÌB̬ ûB̬ B̬ (B̬ GޢB̬ v.B̬ ĥŨB̬ 2B̬ &zB̬ JB̬ y B̬ Ũ B̬ B̬ B̬ 4۠B̬ c"B̬ ƒ¦B̬ B̬ B̬ 8B̬ NB̬ }6B̬ ǬwB̬ kB̬ mB̬ ꜫB̬ ˟B̬ B̬ )B̬ Xz B̬ mB̬ ah/B̬Zp|B̬ZB̬ZpXB̬Z#B̬ZcB̬ZݹB̬ZWB̬[FB̬[,KB̬[CB̬[[>B̬[rB̬[2DB̬[OB̬['#B̬[РB̬[B̬[B̬\NB̬\."B̬\FB̬\]{B̬\tB̬\oVB̬\"B̬\bB̬\ܷB̬\VB̬]VB̬]K!B̬]0B̬]H>B̬]_B̬]w2VB̬] B̬]%B̬]B̬]B̬]TB̬^ B̬^B̬^3B̬^JzB̬^afB̬^ynB̬^B̬^bB̬^ZB̬^V.B̬^B̬_IB̬_ØB̬_5=B̬_LB̬_d2B̬_{B̬_%B̬_B̬_B̬_ٓUB̬_ B̬`OB̬` #B̬`7zB̬`NB̬`fnB̬`}NB̬`b"B̬`B̬`UB̬`όB̬`I`B̬a 4B̬a"=B̬a9B̬aQ0B̬ahB̬a$B̬aB̬awB̬aƒKB̬a B̬aB̬b B̬b$yB̬b;oB̬bSm:B̬bjB̬b`B̬bڶB̬bTB̬bTB̬bHB̬bsB̬c/B̬cUB̬cm#B̬ckB̬cHB̬cB̬c B̬c℻B̬cB̬dxvB̬d(@B̬d@lB̬dWB̬do`B̬dB̬dSB̬dxB̬dGVB̬d*B̬d:B̬eB̬e+.B̬eBzB̬eZ"`B̬eq4B̬eB̬eB̬e B̬eσB̬eB̬ewB̬f\B̬f-k0B̬fDB̬f\^B̬fsصB̬fRB̬ffB̬fFLB̬fB̬f9B̬gB̬g-.B̬g/B̬gG B̬g^B̬gvtB̬gmB̬gAB̬g1B̬gB̬guB̬hB̬hiB̬h1B̬hI]`B̬h`4B̬hxQ-B̬hB̬hDB̬hB̬h8B̬hB̬i,B̬igB̬i4 `B̬iK*B̬icB̬izB̬iB̬iB̬iB̬iulB̬iRB̬ji9B̬jB̬j6\B̬jMB̬jePB̬j|ʔB̬jDzB̬jXB̬j8>B̬jڲB̬j,B̬k B̬k!B̬k8B̬kPB̬kgoB̬khB̬kNB̬k5B̬kuB̬k B̬khB̬l B̬l#\B̬l:֛B̬lRPxB̬liqB̬lDNB̬l5B̬l8.B̬lDzB̬l+B̬lB̬mB̬m%B̬m=B̬mTB̬mljB̬mcB̬mRB̬mu9B̬m2B̬miB̬mB̬n\B̬n'B̬n?PB̬nVʽB̬nnDB̬nB̬n8yB̬nrB̬n,bB̬nZB̬n AB̬o:B̬o*)B̬oAB̬oYB̬opB̬oB̬ouB̬oB̬oiB̬oB̬o]B̬pסB̬p,QB̬pCwB̬p[EpB̬prhB̬p9XB̬pQB̬p-JB̬pЧBB̬p!2B̬p+B̬q$B̬q.B̬qF B̬q]B̬qtB̬qvB̬qB̬qjB̬qB̬q^B̬rvB̬rRB̬r0B̬rHEB̬r_B̬rw9B̬rB̬r-B̬rB̬r!B̬rB̬sB̬sB̬s3 B̬sJB̬saB̬sywB̬sB̬skB̬sB̬s;nB̬sٌB̬tSB̬tuB̬t5GB̬tLyB̬td;rB̬t{aB̬t/ZB̬teB̬t#UB̬tٝNB̬tFB̬uRB̬u AB̬u7:B̬uN*B̬ufy5B̬u}.B̬um&B̬u(B̬ua!B̬uB̬uU B̬v B̬v"HB̬v9B̬vQ>_B̬xUXB̬xm2GB̬x@B̬x&9B̬xDB̬x4B̬x,B̬xB̬yB̬y)B̬y@|B̬yWB̬yooB̬yB̬ycB̬yB̬yWB̬yѯB̬yKB̬zŘB̬z+?B̬zBB̬zZ3yB̬zqrB̬z'OB̬z#B̬zB̬zϔB̬zB̬zjB̬{YB̬{-|RB̬{DBB̬{\p:B̬{s3B̬{d,B̬{B̬{XB̬{ B̬{KB̬|B̬|?B̬|/B̬|G3B̬|^B̬|v'B̬|B̬|zB̬|rB̬|*B̬|HB̬}&B̬}}B̬}1B̬}IpB̬}`B̬}xdB̬}B̬}XB̬}ҢB̬}LB̬}fB̬~@_B̬~EB̬~445B̬~K@B̬~c(B̬~zB̬~B̬~%B̬~B̬~؋:B̬~B̬~B̬B̬6rB̬MB̬efjB̬|bB̬ZJB̬&B̬N B̬"B̬B̬ B̬!5B̬8B̬P)B̬glB̬\B̬0B̬(B̬ŋB̬B̬~B̬ B̬#rB̬:B̬RflB̬iRB̬Z9B̬B̬MB̬B̬AB̬B̬5B̬%|B̬=)PB̬TJB̬lB̬ B̬B̬B̬B̬~B̬zB̬raB̬',B̬?f$B̬VB̬nYB̬ӼB̬MB̬ǒB̬AfB̬LB̬5*B̬B̬*(B̬AB̬YB̬pB̬kB̬RB̬8B̬~B̬B̬qB̬B̬,eB̬CgB̬[YVB̬r*B̬MB̬B̬@B̬кB̬4B̬lB̬(7B̬.B̬FB̬]B̬uB̬B̬yB̬}_B̬3B̬qB̬B̬dB̬0ިB̬HX|B̬_lB̬wL@B̬&B̬?B̬B̬3B̬쭈B̬'nB̬BB̬3 B̬JB̬bB̬yB̬B̬|iB̬OB̬p#B̬B̬cB̬ݨB̬5WB̬LZB̬dK@B̬{B̬>B̬B̬2B̬٬B̬&TB̬(B̬ B̬7B̬O B̬fB̬~pB̬{DB̬*B̬nB̬B̬bB̬ zB̬"VbB̬9,B̬QJB̬hB̬=B̬B̬1bB̬ƫ6B̬%B̬B̬ B̬$B̬< mB̬SSB̬k'B̬yB̬B̬mB̬wB̬a^B̬(B̬TB̬&B̬>HB̬U‚B̬mjB̬mB̬B̬˫B̬B̬)MB̬XB̬yoB̬mB̬`B̬T0B̬CGB̬r;IB̬.B̬"kB̬B̬. B̬\"B̬B̬DB̬B̬0B̬G|B̬vB̬B̬ԙ*B̬B̬2LB̬asB̬geB̬ZB̬NB̬BB̬L5B̬{),B̬B̬XB̬B̬6B̬eB̬ޒB̬B̬ŴB̬!AB̬PB̬ZB̬B̬݇rB̬ zB̬;nB̬jb!B̬UB̬I:B̬9B̬1B̬%RB̬ B̬8 XB̬fB̬qB̬B̬xB̬"B̬QB̬B̬B̬ޜ#B̬ B̬<*B̬kvB̬j9B̬]B̬QRB̬'DB̬V8bB̬+B̬hB̬B̬xB̬@B̬o~B̬ B̬ԗB̬B̬+B̬Z*B̬B̬9B̬牼B̬}@B̬EpB̬tdOB̬WB̬K_B̬>B̬02nB̬_%B̬~B̬ B̬B̬B̬IB̬xB̬έB̬0B̬B̬4IB̬cB̬OB̬B̬wVB̬jB̬N^nB̬}QB̬EtB̬9B̬ ,B̬9 B̬hB̬ B̬B̬'B̬#B̬R@B̬B̬lB̬߯B̬_B̬=B̬lnB̬}B̬q~B̬eB̬(XB̬WLB̬?B̬3 B̬&B̬9B̬B B̬q6B̬B̬OB̬B̬,VB̬[B̬nB̬B̬~B̬B̬FB̬uxB̬kB̬_ B̬RB̬1F9B̬`9B̬-@B̬ B̬OB̬B̬JVB̬yB̬¨nB̬B̬ɇB̬5B̬dB̬ÓDB̬—B̬*B̬ ~B̬Or9B̬Ċ"B̬ B̬ƎB̬"B̬QB̬ŀ*B̬ůB̬ވBB̬ {B̬iB̬muB̬ipB̬\B̬PB̬)DB̬X7B̬+ B̬B̬B̬B̬BB̬qB̬.B̬ӲB̬5B̬-B̬\2B̬􋡾B̬8B̬B̬|HB̬GoB̬vcXB̬VB̬JUB̬=B̬21dB̬a$B̬bB̬ B̬qB̬B̬KxB̬zB̬͇B̬ B̬B̬6B̬eB̬B̬ÂB̬vB̬!iB̬P]$B̬PB̬D*B̬7B̬ +0B̬;B̬j@B̬B̬>B̬B̬%DB̬TB̬JB̬B̬ZB̬B̬?`B̬nB̬|gB̬oB̬cdB̬*VB̬YJtB̬=B̬1qB̬$B̬B̬D B̬r~B̬B̬B̬B̬.͔B̬]B̬B̬&B̬ꛗB̬ $B̬ HB̬ wv!B̬ imB̬ \B̬ P4B̬ 3CB̬ b71B̬ *B̬ 7B̬ B̬ GB̬ LB̬ {MB̬ B̬ JB̬ B̬ 7QB̬ fB̬ WB̬ ĔB̬ ^B̬ "{B̬ Qo[B̬ bB̬ VjB̬ IB̬  =qB̬ <0B̬ k$wB̬ B̬  tB̬ B̬ &rB̬ UB̬ فB̬ B̬ B̬ B̬ @B̬ oB̬ B̬ ͂B̬ uB̬ +iB̬ Z\B̬ PB̬ CB̬ 7"B̬ *B̬ EB̬ tB̬ %B̬ B̬ 5B̬ /߯B̬ ^;B̬ ƵB̬ BB̬ 뭼B̬ 6B̬ IB̬ xEB̬ {B̬ oLB̬ bB̬ 4VIB̬ cIB̬ =OB̬ 0B̬ $VB̬ B̬ N JB̬ |B̬ YB̬ B̬  `B̬ 8B̬ g]B̬ B̬ ŧcB̬ B̬ #jB̬ iB̬ (B̬ B̬ &B̬ %ɲB̬ T5B̬ B̬ 2B̬ ᗶB̬ 9B̬ ?~B̬ nr6B̬ eB̬ YFB̬ LB̬ *@:B̬ Y3B̬ 'IB̬ B̬ PB̬ B̬ CMB̬ rB̬ SB̬ B̬ GB̬ .B̬ ]WB̬ B̬ KB̬ B̬ xZB̬ HkB̬ w_XB̬ RB̬ FUB̬ 9B̬ 3-RB̬ b B̬ XB̬ B̬ _B̬ B̬ LeB̬ {B̬ bB̬ ټB̬ iB̬ 7B̬ f]B̬ B̬ ~lB̬ qB̬ "e`B̬ QXB̬ LpB̬ ?B̬ 3mB̬  &B̬ <jB̬ k B̬ hB̬ B̬ nB̬ &B̬ UtB̬ B̬ rB̬ B̬ oB̬ @B̬ olB̬ wB̬ k`B̬ ^B̬ +RpB̬ ZEB̬ 9mB̬ ,B̬  sB̬ B̬ EgB̬ sB̬ dB̬ B̬ "B̬ /ȥB̬ ^B̬ B̬ B̬ 떟B̬ "B̬ I}B̬ xqB̬ dB̬ X B̬ !KB̬ !4?B̬ !c2B̬ !&B̬ !B̬ ! B̬ "|B̬ "MB̬ "|B̬ "B̬ "΀B̬ # B̬ #8}B̬ #gB̬ #zB̬ #ŏB̬ #wB̬ $#vB̬ $RjkB̬ $]B̬ $QhB̬ $DB̬ %8\B̬ %=+B̬ %llB̬ %B̬ %`B̬ %B̬ &'TB̬ &VB̬ &HB̬ &B̬ &EB̬ 'B̬ 'ALB̬ 'pB̬ '6B̬ '|B̬ 'p*B̬ (,cB̬ ([WB̬ (JB̬ (>B̬ (1B̬ )%B̬ )FB̬ )u B̬ )B̬ )B̬ *B̬ *0B̬ *_́B̬ *B̬ *~B̬ *B̬ +rB̬ +JB̬ +ypB̬ +uB̬ +imB̬ ,\B̬ ,5PjB̬ ,dCB̬ ,7^B̬ ,*B̬ ,[B̬ - B̬ -OOB̬ -}B̬ -CB̬ -߽B̬ . 7B̬ .9ƺB̬ .h4B̬ .B̬ .ơ(B̬ .B̬ /$8B̬ /S{B̬ /o#B̬ /bB̬ /V B̬ 0IB̬ 0>= B̬ 0m0B̬ 0$B̬ 0B̬ 0 B̬ 1(#B̬ 1WB̬ 1jB̬ 1B̬ 1 B̬ 2NB̬ 2BB̬ 2q^B̬ 2B̬ 2ύnB̬ 2B̬ 3-tbB̬ 3\hB̬ 3[pB̬ 3NB̬ 3B7B̬ 45B̬ 4G)=B̬ 4vB̬ 4VB̬ 4B̬ 5TB̬ 51B̬ 5`HB̬ 5ѮB̬ 5B̬ 5B̬ 6B̬ 6KB̬ 6zB̬ 6pB̬ 6yB̬ 7mZB̬ 76`B̬ 7eTB̬ 7GB̬ 7;pB̬ 7.B̬ 8!"B̬ 8PB̬ 8 3B̬ 8B̬ 80B̬ 9 B̬ 9:\B̬ 9iB̬ 94B̬ 9DZB̬ 9:B̬ :%B̬ :TB̬ :_B̬ :rB̬ :fxB̬ ;ZB̬ ;?MB̬ ;n@B̬ ;4`B̬ ;'B̬ ;JB̬ <*B̬ .B̬ >]xEB̬ >kB̬ >_BB̬ >RB̬ ?FRB̬ ?H9B̬ ?w-YB̬ ZlB̬ ZVB̬ ZB̬ Z8B̬ [(B̬ [W>B̬ [B̬ [2B̬ [䗣B̬ \0B̬ \B~B̬ \qr$B̬ \eB̬ \YB̬ \LB̬ ]-@B̬ ]\3B̬ ]' B̬ ]zB̬ ] B̬ ^nB̬ ^FB̬ ^uXB̬ ^B̬ ^_B̬ _B̬ _1eB̬ _`B̬ _YB̬ _B̬ _;B̬ `wlB̬ `KjB̬ `z^;B̬ `QB̬ `E8B̬ a8B̬ a6,,B̬ aeB̬ a*B̬ aB̬ aB̬ b B̬ bOB̬ b~ԂB̬ bB̬ bܻB̬ c B̬ c:}B̬ ciB̬ chB̬ c|B̬ cp\B̬ d%cB̬ dTWPB̬ dJB̬ d>VB̬ d1B̬ e%@B̬ e?B̬ en >B̬ eB̬ e;B̬ eB̬ f)/B̬ fXͩB̬ f#B̬ fB̬ fB̬ gB̬ gCB̬ grB̬ guB̬ giyB̬ g]B̬ h.PB̬ h]CB̬ h7jB̬ h*B̬ hzB̬ iB̬ iH\B̬ ivB̬ ibB̬ iB̬ jVB̬ j2B̬ jaAB̬ jB̬ j>B̬ jB̬ k;B̬ kL{B̬ k{o&B̬ kbB̬ kV,B̬ lIB̬ l7= B̬ lf0B̬ l$B̬ lB̬ l B̬ m!B̬ mPB̬ mB̬ mB̬ mtB̬ n B̬ n;pB̬ njB̬ nnB̬ nȍB̬ nYB̬ o&tB̬ oUhMB̬ o[B̬ oOSB̬ oBB̬ p6HB̬ p@)B̬ po2B̬ pB̬ pBB̬ pB̬ q*,B̬ qYޝB̬ q B̬ qŤB̬ qB̬ rB̬ rDB̬ rsB̬ rB̬ rzB̬ snB̬ s/aB̬ s^UB̬ sRB̬ sӵB̬ t&B̬ t1B̬ t`$B̬ tB̬ tw!B̬ tjB̬ u^B̬ uKQB̬ uzEB̬ u8B̬ u+B̬ vwB̬ v6B̬ ve}B̬ vB̬ vqB̬ vB̬ w eB̬ wOB̬ w~bB̬ wB̬ wܢVB̬ x B̬ x:JB̬ xi|B̬ xp>B̬ xcB̬ xW8B̬ y1B̬ y%-B̬ yB̬ z B̬ z>B̬ zm'B̬ zB̬ zB̬ z̓B̬ {)B̬ {XB̬ { B̬ {}B̬ {B̬ |qB̬ |CuB̬ |rixB̬ |\B̬ |PbB̬ |CB̬ }.7VB̬ }]*B̬ }TB̬ }B̬ }QB̬ ~B̬ ~GB̬ =B̬ l2B̬ B̬ ʖ0B̬ B̬ (}$B̬ WpB̬ dB̬ WB̬ K B̬ >B̬ B2 B̬ q%zB̬ B̬ nB̬ B̬ ,XB̬ [B̬ _B̬ B̬ JB̬ B̬ FGB̬ uB̬ ;B̬ ӂB̬ v/B̬ 1iB̬ `]#B̬ PB̬ D B̬ 7B̬ + B̬ KB̬ zB̬ yB̬ B̬ B̬ 5B̬ djB̬ B̬ ºhB̬ B̬ \B̬ OB̬ ~FB̬ {B̬ o:B̬ bB̬ :V7B̬ iIB̬ =+B̬ 0B̬ $(B̬ %B̬ T B̬ B̬ B̬ B̬ B̬ >lB̬ mB̬ iB̬ ˦B̬ ]B̬ )B̬ XQB̬ tB̬ hNB̬ [B̬ OBB̬ CBB̬ r6@B̬ )B̬ 4B̬ B̬ .(B̬ \B̬ B̬ ޖB̬ B̬ ŀB̬ GB̬ vtB̬ B̬ ηB̬ bB̬ 2zfB̬ amB̬ aZB̬ TB̬ HWB̬ ;B̬ L/BB̬ {"B̬ ,B̬ B̬ *B̬ 6B̬ eB̬ טB̬ B̬ B̬ !B̬ PB̬ B̬ }B̬ B̬ sqB̬ ;fB̬ jZdB̬ MB̬ APB̬ 4B̬ &(DB̬ UB̬ 8B̬ B̬ 5B̬ B̬ ?)B̬ nКB̬ &B̬ ̷B̬ B̬ *B̬ YB̬ B̬ xB̬ lsB̬ _B̬ DSgB̬ sFB̬ :[B̬ -B̬ !OB̬ /B̬ ^LB̬ B̬ 7B̬ B̬ +B̬ HɥB̬ wB̬ B̬ դB̬ B̬ 3B̬ b~B̬ rB̬ etB̬ XB̬ L`B̬ M?B̬ |3TB̬ &B̬ QB̬ B̬ 8dB̬ 1B̬ 0%XB̬ _B̬ LB̬ B̬ @B̬ B̬ I4B̬ xͷB̬ (B̬ ִB̬ B̬ 4B̬ cB̬ @B̬ uB̬ hB̬ \xB̬ NOB̬ }CbB̬ 6B̬ *VB̬ B̬ 9JB̬ hB̬ >B̬ B̬ B̬ m#B̬ Μ~B̬ rB̬ eB̬ )YB̬ XLrB̬ χ?B̬ ϶3]B̬ &B̬ HB̬ C B̬ r3B̬ РB̬ 0B̬ ۘB̬ -B̬ \‚B̬ ыB̬ ѺvB̬ B̬ B̬ GB̬ vwLB̬ ҥjB̬ ^7B̬ QB̬ 2E"B̬ a8B̬ Ӑ, B̬ ӿB̬ B̬ hB̬ KB̬ zSB̬ ԩB̬ 4B̬ B̬ 62B̬ eB̬ ՔB̬ ÕB̬ B̬ !|xB̬ PoB̬ ccB̬ ֮VB̬ JNB̬ =B̬ ;18B̬ j$B̬ י$B̬ B̬ B̬ %B̬ TB̬ ؃sB̬ زB̬ TB̬ B̬ ?6B̬ nB̬ ٝ B̬ ́B̬ u B̬ *h|B̬ Y[B̬ ڈO9B̬ ڷBB̬ 6-B̬ )B̬ DB̬ sB̬ ۢB̬ tB̬ B̬ .^B̬ ]B̬ ܌@B̬ ܻB̬ +B̬ B̬ HB̬ wB̬ ݦzB̬ mhB̬ `B̬ 3TSB̬ bGB̬ ޑ;>B̬ .B̬ "(B̬ B̬ M B̬ {B̬ ߪB̬ \B̬ B̬ 7PB̬ fB̬ 2B̬ ĤB̬ B̬ "B̬ Q~B̬ rfB̬ eB̬ YPB̬ LB̬ <@2B̬ k3B̬ 'B̬ B̬ B̬ 'pB̬ UB̬ QB̬ B̬ 3B̬ ¬B̬ @B̬ oB̬ 䞜B̬ ͐gB̬ B̬ +wHB̬ ZjB̬ ^3B̬ QB̬ EB̬ 8|B̬ E+B̬ thB̬ B̬ IB̬ B̬ /*B̬ ^B̬ B̬ tB̬ B̬ ^B̬ IB̬ x@B̬ 览B̬ |"B̬ oB̬ 4cB̬ cVtB̬ IB̬ =LB̬ 0B̬ $%B̬ NB̬ } B̬ B̬ B̬ YB̬ 8B̬ g:B̬ 떿B̬ ųB̬ B̬ #B̬ ReB̬ 쁀B̬ t>B̬ gB̬ [(B̬ =NB̬ lB B̬ 5rB̬ (B̬ SB̬ (B̬ W4B̬ B̬ B̬ ݇B̬ B̬ A`B̬ pB̬ AB̬ ΞB̬ #B̬ ,B̬ [yB̬ llB̬ _B̬ SWB̬ FB̬ F:8B̬ u-B̬ !B̬ B̬ B̬ 0lB̬ _B̬ DB̬ նB̬ &B̬ B̬ JB̬ yB̬ B̬ ׊dB̬ }B̬ 5qB̬ 2yB̬ O%B̬ ~RB̬ B̬ 4B̬ B̬ 9B̬ hڏB̬ B̬ pB̬ B̬ $RB̬ SB̬ =B̬ B̬ vB̬ iB̬ >]B̬ mPqB̬ CB̬ 7RB̬ *B̬ )FB̬ XB̬ B̬ B̬ B̬ zB̬ BB̬ q\B̬ B̬ ϭGB̬ B̬ -2B̬ \B̬ { B̬ nB̬ aB̬ UfB̬ GHB̬ vB̬ _B̬ )B̬ B̬ &B̬ B̬ JxB̬ ykB̬ _B̬ RB̬ EB̬ 59|B̬ d,B̬  pB̬ B̬ dB̬ ^B̬ NB̬ }\B̬ B̬ FB̬ B̬ 9DB̬ hB̬ 8B̬ ƉB̬ },B̬ !$pB̬ !Sd)B̬ !WB̬ !K&B̬ !>B̬ "2B̬ ">%B̬ "mB̬ " B̬ "B̬ "B̬ #(B̬ #WyB̬ #B̬ #mB̬ #B̬ $jB̬ $BB̬ $q^B̬ $B̬ $vRB̬ $iB̬ %-]PB̬ %\PB̬ %DLB̬ %7B̬ %+AB̬ &B̬ &G>B̬ &vB̬ &;B̬ &B̬ '8B̬ '1өB̬ '`,B̬ 'B̬ ' B̬ 'B̬ (B̬ (KB̬ (z|$B̬ (oB̬ (cB̬ )VB̬ )6JB̬ )e=B̬ )1 B̬ )$B̬ )B̬ *! B̬ *OB̬ *~B̬ *B̬ *B̬ + B̬ +:B̬ +iB̬ +NB̬ +ǙB̬ +B̬ ,%2B̬ ,TsB̬ ,wbB̬ ,$B̬ ,B̬ ,B̬ ,ՑCB̬ -B̬ -B̬ -3xJB̬ -J B̬ -bkB̬ -yB̬ -_PB̬ -B̬ -RB̬ -̕B̬ -FNB̬ .B̬ .9B̬ .5B̬ .M-TB̬ .dB̬ .| B̬ .B̬ .QB̬ .Ž B̬ .B̬ .B̬ /EB̬ / uB̬ /7B̬ /OhB̬ /fKB̬ /~\ B̬ /B̬ /OB̬ /?B̬ /CB̬ /B̬ 0 6B̬ 0"NB̬ 0:*B̬ 0QB̬ 0iB̬ 0LB̬ 0B̬ 0B̬ 0~B̬ 0~RB̬ 0 B̬ 1 qB̬ 1$B̬ 1B̬ 2VPB̬ 2m B̬ 2 B̬ 2B̬ 2`B̬ 2B̬ 2nB̬ 3fB̬ 3)b(B̬ 3@B̬ 3XUB̬ 3oZB̬ 3IB̬ 3B̬ 3B̬ >*uB̬ >AkB̬ >Yi-B̬ >pB̬ >]^B̬ >+B̬ >SfB̬ >μB̬ >IB̬ >B̬ ?>B̬ ?,B̬ ?D1B̬ ?[cB̬ ?s#B̬ ?8B̬ ?B̬ ?B̬ ? B̬ ?lB̬ ?6B̬ @xB̬ @.B̬ @FkB̬ @]kB̬ @u_$B̬ @B̬ @RB̬ @̄B̬ @FXB̬ @B̬ A9B̬ AB̬ A1-qB̬ AHEB̬ A` B̬ AwB̬ AB̬ ApB̬ A2B̬ AՁB̬ AB̬ BuB̬ BJB̬ B3iB̬ BJB̬ Bb\B̬ ByvB̬ BPJB̬ BB̬ BCB̬ B׽B̬ B7bB̬ C6B̬ C+ B̬ C5B̬ CMB̬ CdbB̬ C|6B̬ CB̬ CB̬ CB̬ CaB̬ Cs"B̬ DB̬ D fB̬ D7B̬ DOZNB̬ Df"B̬ D~MB̬ DB̬ DAB̬ D5!B̬ DB̬ E (B̬ E"B̬ E:LB̬ EQ B̬ EiB̬ EB̬ EB̬ E}KB̬ EB̬ EpB̬ EB̬ F dB̬ F$TB̬ FB̬ GV B̬ GmB̬ GdB̬ G{.B̬ GB̬ GnB̬ GB̬ GbvB̬ H@B̬ H)VB̬ H@B̬ HXIB̬ HoÐB̬ H=ZB̬ H&B̬ H0B̬ HͪB̬ H$B̬ HlB̬ I7B̬ I+ B̬ IC B̬ IZB̬ IqlB̬ Iy6B̬ I B̬ IlB̬ IB̬ I`FB̬ I٢B̬ JRB̬ J-B̬ JEEwB̬ J\&B̬ Jt8B̬ JB̬ J,B̬ JB̬ J B̬ J隨B̬ KsB̬ KGB̬ K0$B̬ KGB̬ K^B̬ KvuB̬ KkB̬ Ki6B̬ KB̬ K\B̬ KB̬ LPB̬ LcB̬ L2D@B̬ LIB̬ La7B̬ LxB̬ L+B̬ LdB̬ L8B̬ L֙ B̬ LB̬ MB̬ MB̬ M4\B̬ MKCB̬ MctB̬ MzB̬ MgB̬ M[gB̬ MMB̬ MO!B̬ NB̬ NBB̬ N6B̬ NN6qB̬ NeEB̬ N}*"B̬ NB̬ NB̬ N×B̬ N|B̬ NbB̬ O -B̬ O! B̬ O8B̬ OPrB̬ OgB̬ OfvB̬ OJB̬ OZ'B̬ OB̬ OMB̬ OB̬ P AB̬ P#pB̬ P;5DB̬ PR*B̬ Pj(B̬ PB̬ PB̬ PB̬ PsB̬ PߊYB̬ P-B̬ Q~ B̬ Q%B̬ Q=qB̬ QTB̬ QleB̬ QfB̬ QY:B̬ QB̬ QLB̬ QB̬ Q@B̬ RB̬ R(4{B̬ R?XB̬ RW(?B̬ Rn%B̬ RB̬ RB̬ RB̬ R̉B̬ RB̬ R}gB̬ SMB̬ S*q*B̬ SAB̬ SYdB̬ SpB̬ SXB̬ SҡB̬ SL~B̬ S\B̬ S@BB̬ S(B̬ T4!B̬ T,B̬ TD'B̬ T[B̬ TsB̬ TB̬ TuB̬ TnB̬ T9B̬ T}(B̬ TB̬ UpB̬ U.B̬ UFdB̬ U]޲B̬ UuXB̬ U҈B̬ ULnB̬ UTB̬ U@MB̬ U*B̬ V4#B̬ VB̬ V1'B̬ VHB̬ V`B̬ VwB̬ VB̬ VB̬ VrB̬ V}kB̬ VQB̬ WqAB̬ W:B̬ W3eB̬ WJB̬ WbXB̬ WyB̬ WLB̬ W{B̬ W?B̬ W׹B̬ W3B̬ XB̬ X&B̬ X5B̬ XMB̬ XdB̬ X|B̬ XB̬ XB̬ X|B̬ XB̬ XpB̬ YB̬ Y dB̬ Y7ޣB̬ YOXB̬ YfyB̬ Y~LrB̬ YkB̬ Y@QB̬ YĺAB̬ Y4:B̬ Y)B̬ Z ("B̬ Z"B̬ Z:B̬ ZQB̬ ZiB̬ ZB̬ ZB̬ Z}B̬ ZB̬ ZqB̬ ZB̬ [ eB̬ [$ߧB̬ [GB̬ \V7B̬ \mBB̬ \;B̬ \4B̬ \,B̬ \sB̬ \B̬ \gB̬ ]B̬ ])[B̬ ]@B̬ ]XNB̬ ]oB̬ ]BB̬ ]B̬ ]6B̬ ]ͰB̬ ]*B̬ ]B̬ ^B̬ ^+B̬ ^CB̬ ^ZB̬ ^rB̬ ^\B̬ ^BB̬ ^t2B̬ ^B̬ ^hB̬ ^ B̬ _\B̬ _-B̬ _EOB̬ _\B̬ _tCB̬ _B̬ _7B̬ _B̬ _+B̬ _饰B̬ `B̬ `B̬ `0B̬ `GB̬ `_B̬ `v{B̬ `kB̬ `udB̬ `\B̬ `iUB̬ `NB̬ a]>B̬ a6B̬ a2Q&B̬ aIB̬ aaEB̬ axB̬ a8B̬ aB̬ a,B̬ a֦B̬ a B̬ bB̬ bB̬ b4B̬ bLB̬ bclB̬ bzeB̬ bv^B̬ bWB̬ bj4B̬ b-B̬ b^B̬ cB̬ cQB̬ c6B̬ cNEB̬ ceB̬ c}9B̬ ciB̬ c-=B̬ cçB̬ c!B̬ cB̬ d B̬ d!B̬ d9B̬ dPB̬ dgB̬ dvB̬ dtB̬ djmB̬ dTB̬ d^LB̬ d*B̬ e R"B̬ e#B̬ e;EB̬ eRB̬ ej9B̬ eB̬ e-B̬ eB̬ e!qB̬ eߛjB̬ ePB̬ fIB̬ f& &B̬ f=B̬ fTB̬ flvB̬ fB̬ fjB̬ fB̬ f^|B̬ fcB̬ fR\B̬ gBB̬ g(F(B̬ g?B̬ gW9B̬ gnB̬ g-B̬ gB̬ g!B̬ g̛~B̬ gIB̬ gBB̬ h (B̬ h*B̬ hAB̬ hYvB̬ hpB̬ hjB̬ hB̬ h^uB̬ hRB̬ hR9B̬ hB̬ iEB̬ i,B̬ iD9B̬ i[B̬ is-B̬ ijB̬ i!PB̬ i7B̬ iB̬ iB̬ i-B̬ j^B̬ j.B̬ jFvxB̬ j]_B̬ jujB̬ lJ$B̬ lbg&B̬ ly(B̬ l["B̬ l-B̬ lOB̬ l B̬ lBB̬ mB̬ m6B̬ m5B̬ mM*UB̬ md;B̬ m|B̬ mB̬ mB̬ m‹B̬ mB̬ mjB̬ n5B̬ n sB̬ n7B̬ nOfB̬ nlB̬ n~Z~B̬ ndB̬ nN8B̬ nB̬ nAB̬ nB̬ o 5B̬ o"B̬ o:)hB̬ oQB̬ qVB̬ qmB̬ qB̬ q^B̬ q2B̬ q}B̬ qB̬ qpB̬ rB̬ r)dhB̬ r@B̬ }pB̬ }cB̬ }ݕB̬ }WiB̬ }=B̬ }KB̬ }B̬ ~>B̬ ~,hB̬ ~D2B̬ B̬ yB̬ .B̬ FmrB̬ ]>B̬ u`B̬ B̬ TB̬ rB̬ H*B̬ B̬ ;B̬ B̬ 1/^B̬ H*B̬ `"B̬ wB̬ B̬ LB̬ B̬ ՃB̬ B̬ wB̬ TB̬ 3kB̬ JB̬ b^B̬ ymB̬ RAB̬ B̬ EB̬ ׿B̬ 9lB̬ .B̬ ,B̬ 5B̬ M B̬ dYB̬ |B̬ B̬ B̬ rB̬ FB̬ uB̬ B̬ CHB̬ rB̬ jB̬ zB̬ mB̬ .a"B̬ ]TB̬ HDB̬ ;B̬ /fB̬ "B̬ HB̬ w B̬ B̬ .B̬ B̬ 2PB̬ aB̬ qB̬ B̬ B̬ B̬ LB̬ {BB̬ tB̬ hQB̬ [B̬ 7O`B̬ fCB̬ 6B̬ *B̬ B̬ "(B̬ QB̬ JB̬ B̬ bB̬ B̬ ;rB̬ jB̬ B̬ ȡB̬ B̬ &0B̬ U{B̬ oIB̬ bB̬ VXB̬ IB̬ @=rB̬ o0B̬ lB̬ B̬ \B̬ BxB̬ qllB̬ `B̬ SB̬ GB̬ -:B̬ \. B̬ !B̬ &B̬ B̬ 6B̬ FB̬ uFB̬ B̬ ^B̬ B̬ 1dB̬ ` B̬ @B̬ B̬ B̬ yvB̬ KlJB̬ z_B̬ RbB̬ FB̬ 9B̬ 6-5B̬ e B̬ B̬ B̬ MB̬ B̬ 3JB̬ bB̬ ZB̬ B̬ jB̬ B̬ MzB̬ |B̬ yB̬ m B̬ `B̬ 8TB̬ gGB̬ ;"B̬ RB̬ "2B̬ #B̬ R 8B̬ B̬ HB̬ B̬ NB̬ JB̬ mB̬ GB̬ B̬ `B̬ )B̬ XfB̬ B̬ lB̬ B̬ tsB̬ CgB̬ r[yB̬ ¡OB̬ BB̬ 6 B̬ .)B̬ ]B̬ ÌB̬ ûB̬ B̬ (B̬ GޢB̬ v.B̬ ĥŨB̬ 2B̬ &zB̬ JB̬ y B̬ Ũ B̬ B̬ B̬ 4۠B̬ c"B̬ ƒ¦B̬ B̬ B̬ 8B̬ NB̬ }6B̬ ǬwB̬ kB̬ mB̬ ꜫB̬ ˟B̬ B̬ )B̬ Xz B̬ mB̬ ah/ wB̬Zp|B̬ZB̬ZpXB̬Z#B̬ZcB̬ZݹB̬ZWB̬[FB̬[,KB̬[CB̬[[>B̬[rB̬[2DB̬[OB̬['#B̬[РB̬[B̬[B̬\NB̬\."B̬\FB̬\]{B̬\tB̬\oVB̬\"B̬\bB̬\ܷB̬\VB̬]VB̬]K!B̬]0B̬]H>B̬]_B̬]w2VB̬] B̬]%B̬]B̬]B̬]TB̬^ B̬^B̬^3B̬^JzB̬^afB̬^ynB̬^B̬^bB̬^ZB̬^V.B̬^B̬_IB̬_ØB̬_5=B̬_LB̬_d2B̬_{B̬_%B̬_B̬_B̬_ٓUB̬_ B̬`OB̬` #B̬`7zB̬`NB̬`fnB̬`}NB̬`b"B̬`B̬`UB̬`όB̬`I`B̬a 4B̬a"=B̬a9B̬aQ0B̬ahB̬a$B̬aB̬awB̬aƒKB̬a B̬aB̬b B̬b$yB̬b;oB̬bSm:B̬bjB̬b`B̬bڶB̬bTB̬bTB̬bHB̬bsB̬c/B̬cUB̬cm#B̬ckB̬cHB̬cB̬c B̬c℻B̬cB̬dxvB̬d(@B̬d@lB̬dWB̬do`B̬dB̬dSB̬dxB̬dGVB̬d*B̬d:B̬eB̬e+.B̬eBzB̬eZ"`B̬eq4B̬eB̬eB̬e B̬eσB̬eB̬ewB̬f\B̬f-k0B̬fDB̬f\^B̬fsصB̬fRB̬ffB̬fFLB̬fB̬f9B̬gB̬g-.B̬g/B̬gG B̬g^B̬gvtB̬gmB̬gAB̬g1B̬gB̬guB̬hB̬hiB̬h1B̬hI]`B̬h`4B̬hxQ-B̬hB̬hDB̬hB̬h8B̬hB̬i,B̬igB̬i4 `B̬iK*B̬icB̬izB̬iB̬iB̬iB̬iulB̬iRB̬ji9B̬jB̬j6\B̬jMB̬jePB̬j|ʔB̬jDzB̬jXB̬j8>B̬jڲB̬j,B̬k B̬k!B̬k8B̬kPB̬kgoB̬khB̬kNB̬k5B̬kuB̬k B̬khB̬l B̬l#\B̬l:֛B̬lRPxB̬liqB̬lDNB̬l5B̬l8.B̬lDzB̬l+B̬lB̬mB̬m%B̬m=B̬mTB̬mljB̬mcB̬mRB̬mu9B̬m2B̬miB̬mB̬n\B̬n'B̬n?PB̬nVʽB̬nnDB̬nB̬n8yB̬nrB̬n,bB̬nZB̬n AB̬o:B̬o*)B̬oAB̬oYB̬opB̬oB̬ouB̬oB̬oiB̬oB̬o]B̬pסB̬p,QB̬pCwB̬p[EpB̬prhB̬p9XB̬pQB̬p-JB̬pЧBB̬p!2B̬p+B̬q$B̬q.B̬qF B̬q]B̬qtB̬qvB̬qB̬qjB̬qB̬q^B̬rvB̬rRB̬r0B̬rHEB̬r_B̬rw9B̬rB̬r-B̬rB̬r!B̬rB̬sB̬sB̬s3 B̬sJB̬saB̬sywB̬sB̬skB̬sB̬s;nB̬sٌB̬tSB̬tuB̬t5GB̬tLyB̬td;rB̬t{aB̬t/ZB̬teB̬t#UB̬tٝNB̬tFB̬uRB̬u AB̬u7:B̬uN*B̬ufy5B̬u}.B̬um&B̬u(B̬ua!B̬uB̬uU B̬v B̬v"HB̬v9B̬vQ>_B̬xUXB̬xm2GB̬x@B̬x&9B̬xDB̬x4B̬x,B̬xB̬yB̬y)B̬y@|B̬yWB̬yooB̬yB̬ycB̬yB̬yWB̬yѯB̬yKB̬zŘB̬z+?B̬zBB̬zZ3yB̬zqrB̬z'OB̬z#B̬zB̬zϔB̬zB̬zjB̬{YB̬{-|RB̬{DBB̬{\p:B̬{s3B̬{d,B̬{B̬{XB̬{ B̬{KB̬|B̬|?B̬|/B̬|G3B̬|^B̬|v'B̬|B̬|zB̬|rB̬|PB̬|HB̬}&B̬}}B̬}1B̬}IpB̬}`B̬}xdB̬}B̬}XB̬}ҢB̬}LB̬}fB̬~@_B̬~EB̬~445B̬~K@B̬~c(B̬~zB̬~B̬~%B̬~B̬~؋:B̬~B̬~B̬B̬6rB̬MB̬efjB̬|bB̬ZJB̬&B̬N B̬"B̬B̬ B̬!5B̬8B̬P)B̬glB̬\B̬0B̬(B̬ŋB̬B̬~B̬ B̬#rB̬:B̬RflB̬iRB̬Z9B̬B̬MB̬B̬AB̬B̬5B̬%|B̬=)PB̬TJB̬lB̬ B̬B̬B̬B̬~B̬zB̬raB̬',B̬?f$B̬VB̬nYB̬ӼB̬MB̬ǒB̬AfB̬LB̬5*B̬B̬*(B̬AB̬YB̬pB̬kB̬RB̬8B̬~B̬B̬qB̬B̬,eB̬CgB̬[YVB̬r*B̬MB̬B̬@B̬кB̬4B̬lB̬(7B̬.B̬FB̬]B̬uB̬B̬yB̬}_B̬3B̬qB̬B̬dB̬0ިB̬HX|B̬_lB̬wL@B̬&B̬?B̬B̬3B̬쭈B̬'nB̬BB̬3 B̬JB̬bB̬yB̬B̬|iB̬OB̬p#B̬B̬cB̬ݨB̬5WB̬LZB̬dK@B̬{B̬>B̬B̬2B̬٬B̬&TB̬(B̬ B̬7B̬TB̬fB̬~pB̬{DB̬*B̬nB̬B̬bB̬ zB̬"VbB̬9,B̬QJB̬hB̬=B̬B̬1bB̬ƫ6B̬%B̬B̬ B̬$B̬< mB̬SSB̬k'B̬yB̬B̬mB̬wB̬a^B̬(B̬TB̬&B̬>HB̬U‚B̬mB̬"B̬wB̬B̬{B̬OB̬-B̬JB̬\wB̬sB̬ksB̬5B̬_ B̬B̬RB̬̗B̬FkB̬/-B̬G:B̬^B̬v-B̬}B̬!>B̬B̬B̬뎺B̬B̬bB̬16B̬Iv B̬`B̬xiB̬B̬]HB̬B̬PB̬B̬DB̬ZB̬48B̬KB̬c+B̬zB̬YB̬-B̬B̬،B̬B̬jB̬>B̬6tB̬MB̬egB̬B̬[PB̬$B̬)B̬B̬B̬ bB̬'6B̬8 B̬VB̬m~B̬aB̬r5B̬B̬ŊB̬B̬Y`B̬4B̬)MB̬@B̬X@B̬orB̬4FB̬B̬'B̬͡B̬qB̬EB̬36B̬+B̬CB̬Z|B̬laB̬pB̬B̬B̬B̬WCB̬B̬nB̬-ĿB̬?cB̬V_B̬t2B̬B̬IB̬B̬BB̬B̬1B̬B̬0B̬GzAB̬YB̬pB̬ B̬B̬@B̬UB̬B̬HB̬~B̬2B̬B̬еB̬/B̬jB̬>B̬4wB̬KB̬o(B̬AB̬B̬(@B̬*B̬TkB̬B̬эB̬,B̬B̬>NB̬sB̬pB̬ˬB̬zB̬/n0B̬^aB̬zRB̬mB̬a~B̬UB̬CHB̬r;IB̬ B̬WB̬B̬3B̬\B̬̤B̬DB̬ؽB̬B̬G_B̬vB̬B̬ԙ*B̬B̬8\0B̬asB̬geB̬ZB̬NB̬BB̬L5B̬{),B̬B̬XB̬B̬6B̬eB̬ޒB̬B̬ŴB̬!AB̬PB̬ZB̬B̬݇rB̬ zB̬;nB̬jb!B̬UB̬I:B̬9B̬1B̬%RB̬ B̬8 XB̬fB̬qB̬B̬xB̬"B̬QB̬B̬B̬ޜ#B̬ B̬<*B̬kvB̬j9B̬]B̬QRB̬'DB̬V8bB̬+B̬hB̬B̬xB̬@B̬o~B̬ B̬ԗB̬B̬+B̬Z*B̬B̬9B̬牼B̬}@B̬EpB̬tdOB̬WB̬K_B̬>B̬02nB̬_%B̬~B̬ B̬B̬B̬IB̬xB̬έB̬0B̬B̬4IB̬cB̬OB̬B̬wVB̬jB̬N^nB̬}QB̬EtB̬9B̬ ,B̬9 B̬hB̬ B̬B̬'B̬#B̬R@B̬B̬lB̬߯B̬_B̬=B̬lnB̬}B̬q~B̬eB̬(XB̬WLB̬?B̬3 B̬&B̬9B̬B B̬q6B̬B̬OB̬B̬,VB̬[B̬nB̬B̬~B̬B̬FB̬uxB̬kB̬_ B̬RB̬1F9B̬`9B̬-@B̬ B̬OB̬B̬JVB̬yB̬¨nB̬B̬ɇB̬5B̬dB̬ÓDB̬—B̬*B̬ ~B̬Or9B̬Ċ"B̬ B̬ƎB̬"B̬QB̬ŀ*B̬ůB̬ވBB̬ {B̬iB̬muB̬ipB̬\B̬PB̬)DB̬X7B̬+ B̬B̬B̬B̬BB̬qB̬.B̬ӲB̬5B̬-B̬\2B̬􋡾B̬8B̬B̬|HB̬GoB̬vcXB̬VB̬JUB̬=B̬21dB̬a$B̬bB̬ B̬qB̬B̬KxB̬zB̬͇B̬ B̬B̬6B̬eB̬B̬ÂB̬vB̬!iB̬P]$B̬PB̬D*B̬7B̬ +0B̬;B̬j@B̬B̬>B̬B̬%DB̬TB̬JB̬B̬ZB̬B̬?`B̬nB̬|gB̬oB̬cdB̬*VB̬YJtB̬=B̬1qB̬$B̬B̬D B̬r~B̬B̬B̬B̬.͔B̬]B̬B̬&B̬ꛗB̬ $B̬ HB̬ wv!B̬ imB̬ \B̬ P4B̬ 3CB̬ b71B̬ *B̬ 7B̬ B̬ GB̬ LB̬ {MB̬ B̬ JB̬ B̬ 7QB̬ fB̬ WB̬ ĔB̬ ^B̬ "{B̬ Qo[B̬ bB̬ VjB̬ IB̬  =qB̬ <0B̬ k$wB̬ B̬  tB̬ B̬ &rB̬ UB̬ فB̬ B̬ B̬ B̬ @B̬ oB̬ B̬ ͂B̬ uB̬ +iB̬ Z\B̬ PB̬ CB̬ 7"B̬ *B̬ EB̬ tB̬ %B̬ B̬ 5B̬ /߯B̬ ^;B̬ ƵB̬ BB̬ 뭼B̬ 6B̬ IB̬ xEB̬ {B̬ oLB̬ bB̬ 4VIB̬ cIB̬ =OB̬ 0B̬ $VB̬ B̬ N JB̬ |B̬ YB̬ B̬  `B̬ 8B̬ g]B̬ B̬ ŧcB̬ B̬ #jB̬ iB̬ (B̬ B̬ &B̬ %ɲB̬ T5B̬ B̬ 2B̬ ᗶB̬ 9B̬ ?~B̬ nr6B̬ eB̬ YFB̬ LB̬ *@:B̬ Y3B̬ 'IB̬ B̬ PB̬ B̬ CMB̬ rB̬ SB̬ B̬ GB̬ .B̬ ]WB̬ B̬ KB̬ B̬ xZB̬ HkB̬ w_XB̬ RB̬ FUB̬ 9B̬ 3-RB̬ b B̬ XB̬ B̬ _B̬ B̬ LeB̬ {B̬ bB̬ ټB̬ iB̬ 7B̬ f]B̬ B̬ ~lB̬ qB̬ "e`B̬ QXB̬ LpB̬ ?B̬ 3mB̬  &B̬ <jB̬ k B̬ hB̬ B̬ nB̬ &B̬ UtB̬ B̬ rB̬ B̬ oB̬ @B̬ olB̬ wB̬ k`B̬ ^B̬ +RpB̬ ZEB̬ 9mB̬ ,B̬  sB̬ B̬ EgB̬ sB̬ dB̬ B̬ "B̬ /ȥB̬ ^B̬ B̬ B̬ 떟B̬ "B̬ I}B̬ xqB̬ dB̬ X B̬ !KB̬ !4?B̬ !c2B̬ !&B̬ !B̬ ! 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B̬ *OB̬ *~B̬ *B̬ *B̬ + B̬ +:B̬ +iB̬ +NB̬ +ǙB̬ +B̬ ,%2B̬ ,TsB̬ ,wbB̬ ,$B̬ ,B̬ ,B̬ ,ՑCB̬ -B̬ -B̬ -3xJB̬ -J B̬ -bkB̬ -yB̬ -_PB̬ -B̬ -RB̬ -̕B̬ -FNB̬ .B̬ .9B̬ .;ZB̬ .M-TB̬ .dB̬ .B̬ .B̬ .QB̬ .iB̬ .B̬ .]TB̬ /EB̬ /&PB̬ /7YB̬ /OhB̬ /lB̬ /~\B̬ /B̬ /+NB̬ /ʥB̬ /B̬ /B̬ 0gB̬ 0"B̬ 0:*B̬ 0QZB̬ 0iB̬ 0B̬ 0B̬ 0fB̬ 0OB̬ 0Z#B̬ 0B̬ 1MB̬ 1*hB̬ 1BAB̬ 1S߫B̬ 1kYZB̬ 1B̬ 1LB̬ 1B̬ 1B̬ 1PB̬ 1$B̬ 2B̬ 2-B̬ 2>)B̬ 2VB̬ 2mB̬ 2nB̬ 2B̬ 2B̬ 2ТB̬ 3JvB̬ 37B̬ 3/=B̬ 3@hB̬ 3XUB̬ 3u+B̬ 3$B̬ 3B̬ 3pB̬ 3Ӓ2B̬ 30"B̬ 4B̬ 4$6B̬ 4+B̬ 4HB̬ 4ZB̬ 4w=B̬ 4B̬ 4B̬ 4SB̬ 4CB̬ 4k4B̬ 5B̬ 5_vB̬ 5-yB̬ 5K. B̬ 5bB̬ 5z!|B̬ 5PB̬ 5B̬ 5B̬ 5B̬ 5VB̬ 6!B̬ 6B̬ 65B̬ 6GoB̬ 6_B̬ 6vB̬ 6B̬ 6ucB̬ 67B̬ 6hB̬ 6B̬ 7 7|B̬ 7>B̬ 72OB̬ 7IB̬ 7aCB̬ 7xDB̬ 77B̬ 7B̬ 7*B̬ 7֤JB̬ 7 B̬ 8B̬ 8B̬ 84QB̬ 8L%B̬ 8iYB̬ 8zB̬ 8rjB̬ 8+B̬ 8eB̬ 8B̬ 8YpB̬ 92B̬ 9LB̬ 9+B̬ :P{.B̬ :mB̬ :nB̬ :sB̬ :b5B̬ : B̬ :UB̬ :zB̬ ; INB̬ ;#B̬ ;;B̬ >*uB̬ >AkB̬ >Yi-B̬ >pB̬ >]^B̬ >+B̬ >SfB̬ >μB̬ >IB̬ >B̬ ?>B̬ ?,B̬ ?D1B̬ ?[cB̬ ?s#B̬ ?8B̬ ?B̬ ?B̬ ? B̬ ?lB̬ ?6B̬ @xB̬ @.B̬ @FkB̬ @]kB̬ @u_$B̬ @B̬ @RB̬ @̄B̬ @FXB̬ @B̬ A9B̬ AB̬ A1-qB̬ ANB̬ A` B̬ AwB̬ AmB̬ ApB̬ A2B̬ A]B̬ AB̬ BuB̬ B!B̬ B3iB̬ BJB̬ Bh8rB̬ ByFB̬ BPJB̬ BB̬ BB̬ BݙrB̬ B3B̬ C B̬ C+B̬ C5B̬ CMB̬ Cjt2B̬ CB̬ CgB̬ CB̬ C[^B̬ C2B̬ CsB̬ DB̬ D gB̬ D7B̬ DU6B̬ DlB̬ D)B̬ DȚB̬ DAB̬ D5B̬ DB̬ EB̬ E"IB̬ E:LB̬ EWqB̬ EiB̬ EeB̬ EB̬ E}KB̬ EB̬ EpB̬ EB̬ F dB̬ F$TB̬ FB̬ GV B̬ GmB̬ GdB̬ G{.B̬ GB̬ GnB̬ GB̬ GbvB̬ H@B̬ H)VB̬ H@B̬ HXIB̬ HoÐB̬ H=ZB̬ H&B̬ H0B̬ HͪB̬ H$B̬ HlB̬ I7B̬ I+ B̬ IC B̬ IZB̬ IqlB̬ Iy6B̬ I B̬ IlB̬ IB̬ I`FB̬ I٢B̬ J"B̬ JQ B̬ JB̬ JB̬ JB̬ K B̬ K;B̬ KjzB̬ KB̬ KȧB̬ K`B̬ L&B̬ LUB̬ LvXB̬ LjB̬ L]B̬ MQbB̬ M@EB̬ Mo8B̬ M 'B̬ MB̬ N+wB̬ NYB̬ NB̬ NB̬ N<B̬ OB̬ ODB̬ OsFB̬ OB̬ OјB̬ PcB̬ P/B̬ P^sB̬ PgB̬ P[MB̬ POB̬ QBB̬ QI6|B̬ Qx*6B̬ QB̬ QB̬ RfB̬ R32B̬ RbB̬ RB̬ RtB̬ RAB̬ SB̬ SMB̬ S|B̬ SOB̬ SڋB̬ T ~B̬ T8rB̬ TgfB̬ TZOB̬ TN B̬ TAB̬ U#5B̬ UR)B̬ UbB̬ U.B̬ UB̬ V B̬ V<B̬ VkB̬ VfB̬ VEB̬ VB̬ W'B̬ WVB̬ WB̬ WB̬ W}B̬ XqB̬ XAeB̬ XpYB̬ XMB̬ XAB̬ X5B̬ Y,)tB̬ Y[SB̬ YEB̬ YB̬ YB̬ ZB̬ ZEB̬ ZtB̬ ZȷB̬ ZҼB̬ [B̬ [0zB̬ [_~B̬ []B̬ [NB̬ [t@B̬ \hB̬ \J\B̬ \yPB̬ \DB̬ \7B̬ ]+B̬ ]5B̬ ]dB̬ ]B̬ ]B̬ ]}B̬ ^B̬ ^NrB̬ ^}-B̬ ^ B̬ ^۲B̬ _ B̬ _9B̬ _hB̬ _B̬ _vB̬ _jB̬ `$^tB̬ `SRSB̬ `FEB̬ `:6B̬ `.(B̬ a"B̬ a>B̬ am B̬ aB̬ aB̬ aB̬ b(gB̬ bWFB̬ b8B̬ bB̬ bB̬ cB̬ cBB̬ cqoB̬ cxB̬ ckB̬ c_B̬ d-SB̬ d\GoB̬ d;NB̬ d/.B̬ d"B̬ eB̬ eG B̬ euB̬ eeB̬ eDB̬ f#B̬ f1B̬ f`B̬ fB̬ fVB̬ f6B̬ gB̬ gKB̬ gzxB̬ gliB̬ g`#B̬ hTB̬ h6GB̬ he;B̬ h/iB̬ h##B̬ hB̬ i! 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B̬ "|B̬ "MB̬ "|B̬ "B̬ "΀B̬ # B̬ #8}B̬ #gB̬ #zB̬ #ŏB̬ #wB̬ $#vB̬ $RjkB̬ $]B̬ $QhB̬ $DB̬ %8\B̬ %=+B̬ %llB̬ %B̬ %`B̬ %B̬ &'TB̬ &VB̬ &HB̬ &B̬ &EB̬ 'B̬ 'ALB̬ 'pB̬ '6B̬ '|B̬ 'p*B̬ (,cB̬ ([WB̬ (JB̬ (>B̬ (1B̬ )%B̬ )FB̬ )u B̬ )B̬ )B̬ *B̬ *0B̬ *_́B̬ *B̬ *~B̬ *B̬ +rB̬ +JB̬ +ypB̬ +uB̬ +imB̬ ,\B̬ ,5PjB̬ ,dCB̬ ,7^B̬ ,*B̬ ,[B̬ - B̬ -OOB̬ -}B̬ -CB̬ -߽B̬ . 7B̬ .9ƺB̬ .h4B̬ .B̬ .ơ(B̬ .B̬ /$8B̬ /S{B̬ /o#B̬ /bB̬ /V B̬ 0IB̬ 0>= B̬ 0m0B̬ 0$B̬ 0B̬ 0 B̬ 1(#B̬ 1WB̬ 1jB̬ 1B̬ 1 B̬ 2NB̬ 2BB̬ 2q^B̬ 2B̬ 2ύnB̬ 2B̬ 3-tbB̬ 3\hB̬ 3[pB̬ 3NB̬ 3B7B̬ 45B̬ 4G)=B̬ 4vB̬ 4VB̬ 4B̬ 5TB̬ 51B̬ 5`HB̬ 5ѮB̬ 5B̬ 5B̬ 6B̬ 6KB̬ 6zB̬ 6pB̬ 6yB̬ 7mZB̬ 76`B̬ 7eTB̬ 7GB̬ 7;pB̬ 7.B̬ 8!"B̬ 8PB̬ 8 3B̬ 8B̬ 80B̬ 9 B̬ 9:\B̬ 9iB̬ 94B̬ 9DZB̬ 9:B̬ :%B̬ :TB̬ :_B̬ :rB̬ :fxB̬ ;ZB̬ ;?MB̬ ;n@B̬ ;4`B̬ ;'B̬ ;JB̬ <*B̬ .B̬ >]xEB̬ >kB̬ >_BB̬ >RB̬ ?FRB̬ ?H9B̬ ?w-YB̬ ZlB̬ ZVB̬ ZB̬ Z8B̬ [(B̬ [W>B̬ [B̬ [2B̬ [䗣B̬ \0B̬ \B~B̬ \qr$B̬ \eB̬ \YB̬ \LB̬ ]-@B̬ ]\3B̬ ]' B̬ ]zB̬ ] B̬ ^nB̬ ^FB̬ ^uXB̬ ^B̬ ^_B̬ _B̬ _1eB̬ _`B̬ _YB̬ _B̬ _;B̬ `wlB̬ `KjB̬ `z^;B̬ `QB̬ `E8B̬ a8B̬ a6,,B̬ aeB̬ a*B̬ aB̬ aB̬ b B̬ bOB̬ b~ԂB̬ bB̬ bܻB̬ c B̬ c:}B̬ ciB̬ chB̬ c|B̬ cp\B̬ d%cB̬ dTWPB̬ dJB̬ d>VB̬ d1B̬ e%@B̬ e?B̬ en >B̬ eB̬ e;B̬ eB̬ f)/B̬ fXͩB̬ f#B̬ fB̬ fB̬ gB̬ gCB̬ grB̬ guB̬ giyB̬ g]B̬ h.PB̬ h]CB̬ h7jB̬ h*B̬ hzB̬ iB̬ iH\B̬ ivB̬ ibB̬ iB̬ jVB̬ j2B̬ jaAB̬ jB̬ j>B̬ jB̬ k;B̬ kL{B̬ k{o&B̬ kbB̬ kV,B̬ lIB̬ l7= B̬ lf0B̬ l$B̬ lB̬ l B̬ m!B̬ mPB̬ mB̬ mB̬ mtB̬ n B̬ n;pB̬ njB̬ nnB̬ nȍB̬ nYB̬ o&tB̬ oUhMB̬ o[B̬ oOSB̬ oBB̬ p6HB̬ p@)B̬ po2B̬ pB̬ pBB̬ pB̬ q*,B̬ qYޝB̬ q B̬ qŤB̬ qB̬ rB̬ rDB̬ rsB̬ rB̬ rzB̬ snB̬ s/aB̬ s^UB̬ sRB̬ sӵB̬ t&B̬ t1B̬ t`$B̬ tB̬ tw!B̬ tjB̬ u^B̬ uKQB̬ uzEB̬ u8B̬ u+B̬ vwB̬ v6B̬ ve}B̬ vB̬ vqB̬ vB̬ w eB̬ wOB̬ w~bB̬ wB̬ wܢVB̬ x B̬ x:JB̬ xi|B̬ xp>B̬ xcB̬ xW8B̬ y1B̬ y%-B̬ yB̬ z B̬ z>B̬ zm'B̬ zB̬ zB̬ z̓B̬ {)B̬ {XB̬ { B̬ {}B̬ {B̬ |qB̬ |CuB̬ |rixB̬ |\B̬ |PbB̬ |CB̬ }.7VB̬ }]*B̬ }TB̬ }B̬ }QB̬ ~B̬ ~GB̬ =B̬ l2B̬ B̬ ʖ0B̬ B̬ (}$B̬ WpB̬ dB̬ WB̬ K B̬ >B̬ B2 B̬ q%zB̬ B̬ nB̬ B̬ ,XB̬ [B̬ _B̬ B̬ JB̬ B̬ FGB̬ uB̬ ;B̬ ӂB̬ v/B̬ 1iB̬ `]#B̬ PB̬ D B̬ 7B̬ + B̬ KB̬ zB̬ yB̬ B̬ B̬ 5B̬ djB̬ B̬ ºhB̬ B̬ \B̬ OB̬ ~FB̬ {B̬ o:B̬ bB̬ :V7B̬ iIB̬ =+B̬ 0B̬ $(B̬ %B̬ T B̬ B̬ B̬ B̬ B̬ >lB̬ mB̬ iB̬ ˦B̬ ]B̬ )B̬ XQB̬ tB̬ hNB̬ [B̬ OBB̬ CBB̬ r6@B̬ )B̬ 4B̬ B̬ .(B̬ \B̬ B̬ ޖB̬ B̬ ŀB̬ GB̬ vtB̬ B̬ ηB̬ bB̬ 2zfB̬ amB̬ aZB̬ TB̬ HWB̬ ;B̬ L/BB̬ {"B̬ ,B̬ B̬ *B̬ 6B̬ eB̬ טB̬ B̬ B̬ !B̬ PB̬ B̬ }B̬ B̬ sqB̬ ;fB̬ jZdB̬ MB̬ APB̬ 4B̬ &(DB̬ UB̬ 8B̬ B̬ 5B̬ B̬ ?)B̬ nКB̬ &B̬ ̷B̬ B̬ *B̬ YB̬ B̬ xB̬ lsB̬ _B̬ DSgB̬ sFB̬ :[B̬ -B̬ !OB̬ /B̬ ^LB̬ B̬ 7B̬ B̬ +B̬ HɥB̬ wB̬ B̬ դB̬ B̬ 3B̬ b~B̬ rB̬ etB̬ XB̬ L`B̬ M?B̬ |3TB̬ &B̬ QB̬ B̬ 8dB̬ 1B̬ 0%XB̬ _B̬ LB̬ B̬ @B̬ B̬ I4B̬ xͷB̬ (B̬ ִB̬ B̬ 4B̬ cB̬ @B̬ uB̬ hB̬ \xB̬ NOB̬ }CbB̬ 6B̬ *VB̬ B̬ 9JB̬ hB̬ >B̬ B̬ B̬ m#B̬ Μ~B̬ rB̬ eB̬ )YB̬ XLrB̬ χ?B̬ ϶3]B̬ &B̬ HB̬ C B̬ r3B̬ РB̬ 0B̬ ۘB̬ -B̬ \‚B̬ ыB̬ ѺvB̬ B̬ B̬ GB̬ vwLB̬ ҥjB̬ ^7B̬ QB̬ 2E"B̬ a8B̬ Ӑ, B̬ ӿB̬ B̬ hB̬ KB̬ zSB̬ ԩB̬ 4B̬ B̬ 62B̬ eB̬ ՔB̬ ÕB̬ B̬ !|xB̬ PoB̬ ccB̬ ֮VB̬ JNB̬ =B̬ ;18B̬ j$B̬ י$B̬ B̬ B̬ %B̬ TB̬ ؃sB̬ زB̬ TB̬ B̬ ?6B̬ nB̬ ٝ B̬ ́B̬ u B̬ *h|B̬ Y[B̬ ڈO9B̬ ڷBB̬ 6-B̬ )B̬ DB̬ sB̬ ۢB̬ tB̬ B̬ .^B̬ ]B̬ ܌@B̬ ܻB̬ +B̬ B̬ HB̬ wB̬ ݦzB̬ mhB̬ `B̬ 3TSB̬ bGB̬ ޑ;>B̬ .B̬ "(B̬ B̬ M B̬ {B̬ ߪB̬ \B̬ B̬ 7PB̬ fB̬ 2B̬ ĤB̬ B̬ "B̬ Q~B̬ rfB̬ eB̬ YPB̬ LB̬ <@2B̬ k3B̬ 'B̬ B̬ B̬ 'pB̬ UB̬ QB̬ B̬ 3B̬ ¬B̬ @B̬ oB̬ 䞜B̬ ͐gB̬ B̬ +wHB̬ ZjB̬ ^3B̬ QB̬ EB̬ 8|B̬ E+B̬ thB̬ B̬ IB̬ B̬ /*B̬ ^B̬ B̬ tB̬ B̬ ^B̬ IB̬ x@B̬ 览B̬ |"B̬ oB̬ 4cB̬ cVtB̬ IB̬ =LB̬ 0B̬ $%B̬ NB̬ } B̬ B̬ B̬ YB̬ 8B̬ g:B̬ 떿B̬ ųB̬ B̬ #B̬ ReB̬ 쁀B̬ t>B̬ gB̬ [(B̬ =NB̬ lB B̬ 5rB̬ (B̬ SB̬ (B̬ W4B̬ B̬ B̬ ݇B̬ B̬ A`B̬ pB̬ AB̬ ΞB̬ #B̬ ,B̬ [yB̬ llB̬ _B̬ SWB̬ FB̬ F:8B̬ u-B̬ !B̬ B̬ B̬ 0lB̬ _B̬ DB̬ նB̬ &B̬ B̬ JB̬ yB̬ B̬ ׊dB̬ }B̬ 5qB̬ 2yB̬ O%B̬ ~RB̬ B̬ 4B̬ B̬ 9B̬ hڏB̬ B̬ pB̬ B̬ $RB̬ SB̬ =B̬ B̬ vB̬ iB̬ >]B̬ mPqB̬ CB̬ 7RB̬ *B̬ )FB̬ XB̬ B̬ B̬ B̬ zB̬ BB̬ q\B̬ B̬ ϭGB̬ B̬ -2B̬ \B̬ { B̬ nB̬ aB̬ UfB̬ GHB̬ vB̬ _B̬ )B̬ B̬ &B̬ B̬ JxB̬ ykB̬ _B̬ RB̬ EB̬ 59|B̬ d,B̬  pB̬ B̬ dB̬ ^B̬ NB̬ }\B̬ B̬ FB̬ B̬ 9DB̬ hB̬ 8B̬ ƉB̬ },B̬ !$pB̬ !Sd)B̬ !WB̬ !K&B̬ !>B̬ "2B̬ ">%B̬ "mB̬ " B̬ "B̬ "B̬ #(B̬ #WyB̬ #B̬ #mB̬ #B̬ $jB̬ $BB̬ $q^B̬ $B̬ $vRB̬ $iB̬ %-]PB̬ %\PB̬ %DLB̬ %7B̬ %+AB̬ &B̬ &G>B̬ &vB̬ &;B̬ &B̬ '8B̬ '1өB̬ '`,B̬ 'B̬ ' B̬ 'B̬ (B̬ (KB̬ (z|$B̬ (oB̬ (cB̬ )VB̬ )6JB̬ )e=B̬ )1 B̬ )$B̬ )B̬ *! 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