`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 |ts)< t:TITLEJ3POLAR_TIMAS Level One Datat Project\3,ISTP>International Solar-Terrestrial Physicst~DisciplineT3$SPACE PHYSICS>MAGNETOSPHERIC SCIENCEtFSource_nameM3POLAR>Polar Plasma LaboratorytNData_typeG3H1>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_h1_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!d<;FIELDNAMtl!55VALIDMINt!55VALIDMAXtT"55SCALEMINt"S55SCALEMAXt<":;UNITSt"<;FORMATt$#/ ;LABLAXISt"+LABL_PTR_1t - LABL_PTR_2t;Y LABL_PTR_3t#j32MONOTONth#32FILLVALt#<;CATDESCtP$\<;VAR_TYPEt$$;DICT_KEYt8 UNIT_PTRt!.12DEPEND_0t "z+DEPEND_1t#DEPEND_2t$$32AVG_TYPEt|%%32DISPLAY_TYPEt&%N32VAR_NOTESt d'DELTA_PLUS_VARt(DELTA_MINUS_VAR&}}Start_EpochG &3Center Epoch for Flux_H8 &B̥ 8 'B̯Ka8 'TB̥ 8 'B̯Ka8 '3ms (UT) 8 '3F14.0 4 -N3Mass; (43 Start Epoch8 (l3INCREASE8 (_$ (3RNSSDC standard-reference time value at the beginning of the accumulation interval.< )X3 support_dataM )3time>epoch_accumulation_begin8 )$3standard1 *%3 *H&3Start epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for H+, O+, He+, and He++ (0:3) See also variables, Epoch_stop, and Spins +   Stop_EpochG +3Center Epoch for Flux_O8 ,B̥ 8 ,:B̯Ka8 ,nB̥ 8 ,B̯Ka8 ,3ms (UT) 8 -3F14.0 8 3O+ Epoch8 -3INCREASE8 -_$| .*3LNSSDC standard-reference time value at the END of the accumulation interval.< .3 support_dataK 3time>epoch_accumulation_end8 /$3standard1 /7%3 /h&3Stop epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for H+, O+, He+ and He++ (0:3). See also variables Start_Epoch, and Spins /)$$P_Peakg 037Pitch angle bin of peak flux in one of 3 energy ranges 4 04 1C4 194 1mA@F 13Pitch angle Bin (0:11)2 13i2< 23 Energy_range4 2U3Mass8 23FALSE 4 2Cj 23:Pitch angle bin of peak flux for 3 energy and 4 mass bins.4 3W3data; 3!3 Start_Epoch4 3$3none1 3%3 4+&3]Value set to fill if no useable data. Value set to fill/2 = 64 if there is no clear peak. 4\Flux_ppkH 43Flux at pitch-angle peak4 5@nk(4 5tP4 5F@4 5Nnk(C 63#/(cm^2-s-keV/e-sr)5 6I3e12.4< 6}3 Energy_range4 63Mass8 63FALSE 4 7%o|b 7Y32Flux at P_peak(ie,m) for 3 energy and 4 mass bins.4 73data; 7!3 Start_Epoch4 8/$3none1 8c%3 1 8&3 8)  Sigma_ppkP 9a3 1 Sigma Flux at pitch-angle peak4 94 9C4 :4 :BB9 :v3 % of Flux4 :3f6.1< :3 Energy_range4 ;3Mass8 ;3FALSE 4 ;Cg ;37% of Flux at P_peak(ie,m) for 3 energy and 4 mass bins.4 w3Bin # of energy peak 4 >4 >C4 ?"4 ?VA< ?3 Energy Bin #2 ?3i39 @3 Direction< @;3 Energy_range4 @w3Mass8 @3FALSE 4 @C A3QBin # (0-27) of peak flux for direction (u/d),energy range(0:2), and 4 mass bins.4 A3data; A!3 Start_Epoch4 A$3none1 B-%3 B^&3]Value set to fill if no useable data. Value set to fill/2 = 64 if there is no clear peak. B11Flux_epkC C+3Flux at energy peak4 Cvnk(4 CP4 CF@4 DNnk(C DF3#/(cm^2-s-keV/e-sr)5 D3e12.49 D3 Direction< D3 Energy_range4 E(3Mass8 E\3FALSE 4 Eo|s E3CFlux at E_peak(iud,ie,m) for 2 direction, 3 energy and 4 mass bins.4 FA3data; Fu!3 Start_Epoch4 F$3none1 F%3 1 G&3 GF) = =Sigma_epkK G31 Sigma Flux at Energy peak4 H4 HSC4 H4 HB9 H3 % of Flux4 I23f6.19 Ig3 Direction< I3 Energy_range4 I3Mass8 J3FALSE 4 JHCy J|3I% of Flux at E_peak(iud,ie,m) for 2 direction, 3 energy and 4 mass bins.4 J3data; K"!3 Start_Epoch4 K]$3none1 K%3 1 K&3 K Flux_eav= L3 Average Flux 4 Lnk(4 MP4 M;F@4 MoNnk(C M3#/(cm^2-s-keV/e-sr)5 M3e12.49 N3 Direction< NI3 Energy_range4 N3Mass8 N3FALSE 4 No|r O%3BAverage Flux (iud,ie,m) for 2 direction, 3 energy and 4 mass bins.4 O3data; O!3 Start_Epoch4 P $3none1 P?%3 1 Pp&3 P) } } Sigma_eavD Q-3 1 Sigma Average Flux4 Qd 4 Q C4 Q 4 R B9 R43 % of Flux4 Ro3 f6.19 R3 Direction< 3 Energy_range4 3 Mass8 R3 FALSE 4 S Cw SD3 G% of Average Flux(iud,ie,m) for 2 direction, 3 energy and 4 mass bins.4 S3 data; S!3 Start_Epoch4 T $3 none1 T@%3  1 Tq&3  T Ͻ Ͻ Fluence7 U3 Fluence4 U 4 U P4 V/ nk(4 Vc Nnk(; V3 #/cm^2-sec 5 V3 e12.44 W3 Mass8 W;3 FALSE 4 Ws o|Y W3 )Fluence at this altitude for 4 mass bins.4 W3 data; X)!3 Start_Epoch4 Xd$3 none1 X%3  X&3 [Fluence at the altitude measured (R)...for statistical studies normailze to some altitude! YT)R R  Sigma_flu? Y3 1 Sigma Fluence4 Z 4 ZJ C4 Z~ 4 Z B< Z3 % of Fluence4 [3 f6.14 [S3 Mass8 [3 FALSE 4 [ CN [3 % of Fluence for 4 mass bins.4 \K3 data; \!3 Start_Epoch4 \$3 none1 \%3  ]&3 [Fluence at the altitude measured (R)...for statistical studies normailze to some altitude! ]rr E_flux6 ^53 E_Flux4 ^s 4 ^ P4 ^ nk(4 _ Nnk(8 _C3 keV/sec 5 _~3 e12.44 _3 Mass8 _3 FALSE 4 ` o|X `R3 (E-Flux at this altitude for 4 mass bins.4 `3 data; `!3 Start_Epoch4 a$3 none1 aB%3  as&3 ZE-Flux at the altitude measured (R)...for statistical studies normailze to some altitude! a)EE Sigma_ef> b3 1 Sigma E-Flux4 b 4 b C4 c( 4 c\ B; c3 % of E-Flux4 c3 f6.14 c3 Mass8 d/3 FALSE 4 dg CM d3 % of E-Flux for 4 mass bins.4 d3 data; e(!3 Start_Epoch4 ec$3 none1 e%3  e&3 ZE-Flux at the altitude measured (R)...for statistical studies normailze to some altitude! e--Density7 f3Density4 fo4 fB4 g,4 g`A 7 g3#/cm^3 4 g3f7.34 h3Mass8 h83FALSE 4 hpo|Y h3)Density at this altitude for 4 mass bins.4 h3data; i&!3 Start_Epoch4 ia$3none1 i%3 1 i&3 i)}}Sigma_den? j31 Sigma Density4 j4 jC4 k 4 kTB< k3 % of Density4 k3f6.24 k3Mass8 l%3FALSE 4 l]CN l3% of Density for 4 mass bins.4 l3data; m!3 Start_Epoch4 mV$3none1 m%3 1 m&3 meeVperp5 nx3Vperp4 n4 nK4 o4 oQIt$5 o3cm/s 4 o3e7.34 o3Mass8 p'3FALSE 4 p_o|V p3&Perpendicual velocity for 4 mass bins.4 p3data; q!3 Start_Epoch4 qN$3none1 q%3 1 q&3 q);;Sigma_vprp= rp3 1 Sigma Vperp4 r4 rC4 s4 sEB: sy3 % of Vperp4 s3f6.24 s3Mass8 t3FALSE 4 tNCL t3% of Vperp for 4 mass bins.4 t3data; u!3 Start_Epoch4 uC$3none1 uw%3 1 u&3 u\\Vparallel9 ve3 Vparallel4 v4 vK4 w 4 w=It$5 wq3cm/s 4 w3e7.34 w3Mass8 x3FALSE 4 xIo|R x}3"Parallel velocity for 4 mass bins.4 x3data; x!3 Start_Epoch4 y7$3none1 yk%3 1 y&3 y)Sigma_vpll< zY3 1 Sigma Vpll4 z4 zC4 z4 {*B8 {^3% of Vll4 {3f6.24 {3Mass8 {3FALSE 4 |1CK |e3% of Vpll for 4 mass bins.4 |3data; |!3 Start_Epoch4 }.$3none1 }b%3 1 }&3 }Tperp5 ~P3Tperp4 ~4 ~K4 ~4 )GP3 ]3eV 4 3e7.34 3Mass8 3FALSE 4 7o|Z k3*Perpendicular Temperature for 4 mass bins.4 3data; !3 Start_Epoch4 &$3none1 Z%3 1 &3 )%%Sigma_tprp= H3 1 Sigma Tperp4 4 C4 4 B: Q3 % of Tperp4 3f6.24 3Mass8 3FALSE 4 $CL X3% of Tperp for 4 mass bins.4 3data; !3 Start_Epoch4 $3none1 P%3 1 &3   Tparallel9 >3 Tparallel4 z4 K4 4 GP3 J3eV 4 3e7.34 3Mass8 3FALSE 4 #o|U W3%Parallel Temperature for 4 mass bins.4 3data; !3 Start_Epoch4 $3none1 E%3 1 v&3 )%]%]Sigma_tpll< ;3 1 Sigma Tpar4 4 C4 4 B9 R3 % of Tpar4 3f6.24 3Mass8 D3FALSE 4 |CK 3% of Tpar for 4 mass bins.4 !3data; U!3 Start_Epoch4 $3none1 %3 1 &3 JFEFELENA_fluxG 3Integal Flux (15-300eV)4 nk(4 NP4 F@4 Nnk(C 3#/(cm^2-s-keV/e-sr)5 #3e12.4F W3LENA_Pitch_Angle_range4 3Mass8 3FALSE 4 o|q =3AIntegral Flux from 15 to 300eV at 6 pitch angle and 4 mass bins.4 3data; !3 Start_Epoch4 $3none1 Q%3 U &3%See Steve Fuseleir for more details. )QQSigma_lena< 73 1 Sigma Flux4 {4 C4 4 B9 ?3 % of Flux4 {3f6.1F r3LENA_Pitch_Angle_range4 3Mass8 3FALSE 4 TCq 3A% of Integral Flux from 15 to 300 eV for 6 angle and 4 mass bins.4 3data; !3 Start_Epoch4 @$3none1 x%3 1 &3 55RD ^3Geocentric Distance 1  1   1  1 -  < ^3 Earth Radii 4 3f4.12 3Re; !3 Start_epoch8 :3FALSE 4 ro|C 3Geocentric Distance< 3 support_data9 '3 ephemeris8 `$3nonsense1 %3 1 &3 66L< ~3 L parameter 1  1   1  1 D  < u3 Earth Radii 4 3f4.11 3L; !3 Start_epoch8 M3FALSE 4 o|E 3MacIlwain L Parameter< 3 support_data9 83 ephemeris8 q$3nonsense1 %3 1 &3  WWMLT3 3MLT1  1  1 # 1 T 6 3Hours 4 3f4.13 3MLT; !!3 Start_epoch8 \3FALSE 4 o|C 3Magnetic Local Time< 3 support_data9 >3 ephemeris8 w$3nonsense1 %3 1 &3 wwLocT2 3LT1  1  1 1 1 e 6 3Hours 4 3f4.12 3LT; 9!3 Start_epoch8 t3FALSE 4 o|: 3 Local Time< !3 support_data9 ]3 ephemeris8 $3nonsense1 %3 1 &3 0Mlat4 3Mlat4 ´4 B4 M´4 ~B8 3Degrees 4 3f4.14 3Mlat; P!3 Start_epoch8 3FALSE 4 o|A 3Magnetic Latitude< 93 support_data9 u3 ephemeris8 $3nonsense1 %3 1 &3 HILA4 3INVL1  4 9Dz1 m 4 B8 3Degrees 4 3f4.12 ;3LT; !3 Start_epoch8 3FALSE 4 o|B Q3Invariant Latitude< 3 support_data9 3 ephemeris8 $3nonsense1 G%3 1 x&3 ڥڥ MagField1 -3 B4 i P4  GP4  P4  GP2 93 nT4 l3 e7.27 3 B (GSE)8 <3 Mag_axis; !3 Start_epoch8 3 FALSE 4 E o|Q y3 !Magnetic Field in GSM Coordinates< 3 support_data1 3  8 <$3 nonsense1 t%3  1 &3  <}<}!SC_Potential< 3! SC Potential4 !H4 !B4 <! 4 m!B 3 3!eV 4 3!f4.12 3!eV; |!3! Start_epoch8 3!FALSE 4 !o|N #3!Space Craft Potential from EFI< 3! support_data9 3! ephemeris8 $3!nonsense1 >%3! v o&3!FThis Variable has not been extensively validated ...use with caution. ]e]e"SZA3 ,3"SZA1 _ "1  "1  "1  "7 /3"degrees4 a3"f7.23 3"SZA@ 3"Foot_or_con_foot; !3" Start_epoch8 A3"FALSE 4 y"o|v 3"FSolar Zenith angle at the magnetic foot point and conjugate foot point< 3" support_data1 Z3" 8 $3"nonsense1 %3" 1 &3" %#Imf_Gsm3 3#IMF4 #P4 #Dz4 F#z4 w#Dz2 3#nT4 3#e7.29 3# IMF (GSE)8 ǭ3#Mag_axis; K!3# Start_epoch8 3#FALSE 4 #o|q 3#ATime delayed Wind IFM Magnetic Field from WIND in GSM Coordinates< K3# support_data1 3# 8 $3#nonsense1 %3# 1 !&3# R$SW_pressure; 3$ SW Pressure1  $1 A $d1 r $1 £ $4 3$nPa 4 3$f4.1; =3$ SW Pressure; w!3$ Start_epoch8 ò3$FALSE 4 $o|Y 3$)Time lagged solar wind pressure from WIND< v3$ support_data1 IJ3$ 8 $3$nonsense1 %3$ 1 L&3$ }!!%SW_density: 3% SW density1 : %1 n %d1 Ƣ %1  %5 3%#/cc 4 @3%f4.1: t3% SW Density; !3% Start_epoch8 3%FALSE 4 X%o|X Ȍ3%(Time lagged solar wind density from WIND< 3% support_data1 43% 8 e$3%nonsense1 ɝ%3% 1 &3% BmBm&SW_velocity1 ʋ3&V4 &/4 &D/4 7&/4 k&D/6 ˟3&km/sec4 3&e7.29 _3& Vel (GSE)8 3&Mag_axis; ?!3& Start_epoch8 ̮3&FALSE 4 &o|l 3&<Time lagged Solar wind velocity from WIND in GSM Coordinates< L3& support_data1 ͈3& 8 $3&nonsense1 %3& 1 -&3& \ EE'QualityD 3'Data Quality Flags 4  '4 O 'cccc4 Ѓ '4 з ' 1 3' 2 +3'I3= F3' quality_label; ћ!3' Start_epoch4 "3'mass8 3'FALSE 1  '5 >3' TBD< ҡ3' support_data< 3' flag>quality8 $3'nonsense1 V%3' / Ӈ&3'A 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. --(Fec; j3( FEC counts 4 լ(4 (L 4 (4 H(GP@ |3(Counts per spin 4 ּ3(F8.0< 3( FEC counts 7 ,!3(Epoch_H8 g3(FALSE 4 ן(o|c 3(3Average counts per spin in the fast event counter < &3( support_dataA b3(flag>significance8 ء$3(nonsense1 %3( _ &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. ])BcrB 3)Background counts 4 )4 O)L 4 ڀ)4 ڱ)GP@ 3)Counts per spin 4 3)F8.0< E3) BCR counts ; ~!3) Start_Epoch8 ۹3)FALSE 4 )o|S "3)#Average Background counts per spin < ܴ3) support_data? 3)flag>background8 1$3)nonsense1 i%3) S ݚ&3)#Total background counts per spin > *Energy_range= 3* Energy Range 1  *1 A *1 u *1  *1 3* 2 3*I39 3* E-Range #; !3* Start_epoch8 3*FALSE 1 ' * X3*bEnergy Range Identification: 0: Full energy range; 1: Reduced energy range; 2: Low energy range< 3* support_dataA 3*flag>energy_range8 1$3*nonsense1 i%3*  &3*tTIMAS is operated in one of 3 energy ranges. Energy_Range_ID indicates which of the 3 instrumental energy ranges is currently active. Each instrumental energy range further divided into 3 Key Parameter (KP) energy channels (low - medium - and high). The table below gives the full energy range and limits of the thee KP energy ranges.Energy_Range_ID=0: (Full instrumental energy range)Full range (0.015 - 33.3 keV/e)low E channel (0.015 - 0.37 keV/e)mid E channel (0.37 - 3.3 keV/e)high E channel (3.3 - 33.3 keV/e)Energy_Range_ID=1: (Reduced instrumental energy range)Full range (0.015 - 22.45 keV/e)low E channel (0.015 - 0.37 keV/e)mid E channel (0.37 - 3.3 keV/e)high E channel (3.3 - 22.45 keV/e)Energy_Range_ID=2: (Low instrumental energy range)Full range (0.015 - 2.18 keV/e)low E channel (0.015 - 0.11 keV/e)mid E channel (0.11 - 0.37 keV/e)high E channel (0.37 - 2.18 keV/e) +SpinsC 3+Spins Accumulatated4  +4  + 4 5 +4 f +7 3+# spins2 3+I5: 3+ spin_label; 7!3+ Start_epoch4 "3+mass8 r3+FALSE 1  +d 3+4Number of spins accumulated for the four ion species< Z3+ support_data9 3+ flag>mode8 $3+nonsense1 %3+ y 8&3+INumber of spins of data accumulatedfor each of the 4 major ion species . i 0s0s,Intervals< 3, H0 Intervals1 ) ,1 Z ,1  ,1  ,1 3, 2 3,I3= P3, # H0 Intevals; !3, Start_epoch8 3,FALSE 1  , >3,O# of intervals in the po_H0_tim data file included in the average reported here< 3, support_data9 3, flag>mode8 $3,nonsense1 R%3, 1 &3,  99-SCPot_status< @3- SCPot Status1 z -1  -c1  -1  -c1 >3- 2 o3-I3J 3-Space Craft Potential Flag; !3- Start_epoch8 3-FALSE 1 S -d 3-4Quality of the SC Potential Value: 0=good 99=invalid< 3- support_data< -3- flag>quality8 i$3-nonsense1 %3- 1 &3-  AA.SZA_status: 3. SZA Status1  .1  .c1 # .1 T .c1 3. 2 3.I3? 3.SZA Status Flag; '!3. Start_epoch8 b3.FALSE 1  .m 3.=Quality of the SZA and Conjgate SZA Values: 0=good 99=invalid< -3. support_data< i3. flag>quality8 $3.nonsense1 %3. 1 &3. ? R;R;/IMF_status: 3/ IMF_status1  /1 - /c1 ^ /1  /c1 3/ 2 3/I3? #3/IMF_status Flag; y!3/ Start_epoch8 3/FALSE 1  /b 3/2Quality of the IMF_statusValues: 0=good 99=invalid< c3/ support_data< 3/ flag>quality8 $3/nonsense1 %3/ 1 A&3/ r ZZ0SW_status9 30 SW Status1 0 01 a 0c1  01  0c1 30 2 %30I3V W30&Quality of the SW data 0:OK 99:invalid; !30 Start_epoch8 30FALSE 1 5 0F f30Quality of the SW data< 30 support_data9 30 flag>mode8 1$30nonsense1 i%30 1 &30  cWcW1Mag_status: O31 Mag Status1  11  1c1  11  1c1 O31 2 31I3k 31;Quality of the Polar Magnetometer data data 0:OK 99:invalid; !31 Start_epoch8 U31FALSE 1  1V 31&Quality of the Polar Magnetometer data< 31 support_data9 M31 flag>mode8 $31nonsense1 %31 1 &31  kk2Orbit_status< 32 Orbit Status1 m 21  2c1  21   2c1 32 2 32I3h J328Quality of the Polar Ephemeris data data 0:OK 99:invalid; !32 Start_epoch8 32FALSE 1  2S 32#Quality of the Polar Ephemeris data< 32 support_data9 32 flag>mode8 $32nonsense1 %32 1 &32 3333Mass; 333 Ion Species1 =33 2 o33A4; 33 Ion Species< 33 Ion Species ;  L33 suport_data7  33speciesh He++ 1  4energy:  34 Ion Energy4  4Ap4  ,4G4  `4Ap4  4G2  34eV5  34F10.14  334eV/et  j34DCenter Energy in each of 28 energy steps ABOVE Space Craft Potential;  34 suport_data6  34energyh % F  f f5angle ; f35 Pitch Angle4 54 5C44 54 5C47 35Degrees4 35F5.17 R35DegreesK 35Center of Pitch Angle Bins ; 35 suport_datav G35FCenter Pitch angles Note in the sothern hemisphere 0 dgreess is upwardh C,3|| 6spin_label; 36 Spins Label; 36 Spins Label3 36A108 D36metadata5 |36labelhHe++ spins*3 7quality_labelH 37Angular resolution LabelH 37Angualr resolution Label2  37A98 37metadata5  37labelhHe++ Qual3== 8Direction9 C38 Direction1 38 2 38A49 38 DirectionF 938Direction of ion flow ; 38 suport_data1 38 hDOWN f3 9LENA_Pitch_Angle_rangeF 39LENA_Pitch_Angle_range8 *39Degrees 2 [39A4F 39LENA_Pitch_Angle_rangeG 39LENA_Pitch_Angle_range ; 39 suport_data1 939 hT150-180 3jj :Mag_axis8 p3:Mag_axis1 3: 2 3:A48 3:Mag_axis9 S3: Mag_axis ; 3: suport_data1 3: hGSM Z 3;Foot_or_con_foot@ 3;Foot_or_con_foot1 3; 2 3;A4@ 3;Foot_or_con_foot@ 3;Foot_or_con_foot; 3; suport_data1 3; hgConjugate SZA hB̦ FB̦ FB̦ FB̦ FB̦ FHB̦ FHB̦ FHB̦ FHB̦ FB̦ FB̦ FB̦ FB̦ G %B̦ G %B̦ G %B̦ G %B̦ G:hEB̦ G:hEB̦ G:hEB̦ G:hEB̦ GieB̦ GieB̦ GieB̦ GieB̦ I!XB̦ I!XB̦ I!XB̦ I!XB̦ IDB̦ IDB̦ IDB̦ IDB̦ Is!B̦ Is!B̦ Is!B̦ Is!B̦ IRAB̦ IRAB̦ IRAB̦ IRAB̦ IaB̦ IaB̦ IaB̦ IaB̦ IB̦ IB̦ IB̦ IB̦ J.qB̦ J.qB̦ J.qB̦ J.qB̦ J]&B̦ J]&B̦ J]&B̦ J]&B̦ L4B̦ L4B̦ L4B̦ L4B̦ L8B̦ L8B̦ L8B̦ L8B̦ LgB̦ LgB̦ LgB̦ LgB̦ L[ B̦ L[ B̦ L[ B̦ L[ B̦ L*B̦ L*B̦ L*B̦ L*B̦ L]B̦ L]B̦ L]B̦ L]B̦ M"z}B̦ M"z}B̦ M"z}B̦ M"z}B̦ MQ/B̦ MQ/B̦ MQ/B̦ MQ/B̦ O B̦ O B̦ O B̦ O B̦ O,9B̦ O,9B̦ O,9B̦ O,9B̦ O[YB̦ O[YB̦ O[YB̦ O[YB̦ OdyB̦ OdyB̦ OdyB̦ OdyB̦ OB̦ OB̦ OB̦ OB̦ OιB̦ OιB̦ OιB̦ OιB̦ PB̦ PB̦ PB̦ PB̦ PE8B̦ PE8B̦ PE8B̦ PE8B̦ QB̦ QB̦ QB̦ QB̦ R!B̦ R!B̦ R!B̦ R!B̦ ROB̦ ROB̦ ROB̦ ROB̦ ReB̦ ReB̦ ReB̦ ReB̦ R}B̦ R}B̦ R}B̦ R}B̦ R2B̦ R2B̦ R2B̦ R2B̦ S!B̦ S!B̦ S!B̦ S!B̦ SPB̦ SPB̦ SPB̦ SPB̦ TaB̦ TaB̦ TaB̦ TaB̦ U,gB̦ U,gB̦ U,gB̦ U,gB̦ U[B̦ U[B̦ U[B̦ U[B̦ UB̦ UB̦ UB̦ UB̦ UB̦ UB̦ UB̦ UB̦ U<B̦ U<B̦ U<B̦ U<B̦ V3B̦ V3B̦ V3B̦ V3B̦ VDSB̦ VDSB̦ VDSB̦ VDSB̦ WB̦ WB̦ WB̦ WB̦ X pB̦ X pB̦ X pB̦ X pB̦ XO%B̦ XO%B̦ XO%B̦ XO%B̦ X}B̦ X}B̦ X}B̦ X}B̦ X=B̦ X=B̦ X=B̦ X=B̦ XE]B̦ XE]B̦ XE]B̦ XE]B̦ Y }B̦ Y }B̦ Y }B̦ Y }B̦ Y8B̦ Y8B̦ Y8B̦ Y8B̦ ZB̦ ZB̦ ZB̦ ZB̦ [z9B̦ [z9B̦ [z9B̦ [z9B̦ [C/YB̦ [C/YB̦ [C/YB̦ [C/YB̦ [qyB̦ [qyB̦ [qyB̦ [qyB̦ [B̦ [B̦ [B̦ [B̦ [NB̦ [NB̦ [NB̦ [NB̦ [B̦ [B̦ [B̦ [B̦ \,B̦ \,B̦ \,B̦ \,B̦ ]uB̦ ]uB̦ ]uB̦ ]uB̦ ^B̦ ^B̦ ^B̦ ^B̦ ^78B̦ ^78B̦ ^78B̦ ^78B̦ ^eB̦ ^eB̦ ^eB̦ ^eB̦ ^B̦ ^B̦ ^B̦ ^B̦ ^X'B̦ ^X'B̦ ^X'B̦ ^X'B̦ ^ GB̦ ^ GB̦ ^ GB̦ ^ GB̦ _ gB̦ _ gB̦ _ gB̦ _ gB̦ `B̦ `B̦ `B̦ `B̦ `B̦ `B̦ `B̦ `B̦ a+BB̦ a+BB̦ a+BB̦ a+BB̦ aY1B̦ aY1B̦ aY1B̦ aY1B̦ aQB̦ aQB̦ aQB̦ aQB̦ aaqB̦ aaqB̦ aaqB̦ aaqB̦ aB̦ aB̦ aB̦ aB̦ bB̦ bB̦ bB̦ bB̦ c?B̦ c?B̦ c?B̦ c?B̦ c_B̦ c_B̦ c_B̦ c_B̦ dKB̦ dKB̦ dKB̦ dKB̦ dNB̦ dNB̦ dNB̦ dNB̦ d|B̦ d|B̦ d|B̦ d|B̦ djB̦ djB̦ djB̦ djB̦ dB̦ dB̦ dB̦ dB̦ eB̦ eB̦ eB̦ eB̦ fB̦ fB̦ fB̦ fB̦ f䟻B̦ f䟻B̦ f䟻B̦ f䟻B̦ gTB̦ gTB̦ gTB̦ gTB̦ gB B̦ gB B̦ gB B̦ gB B̦ gpB̦ gpB̦ gpB̦ gpB̦ gt;B̦ gt;B̦ gt;B̦ gt;B̦ g)[B̦ g)[B̦ g)[B̦ g)[B̦ g{B̦ g{B̦ g{B̦ g{B̦ iB̦ iB̦ iB̦ iB̦ iةB̦ iةB̦ iةB̦ iةB̦ j^%B̦ j^%B̦ j^%B̦ j^%B̦ j6EB̦ j6EB̦ j6EB̦ j6EB̦ jdwB̦ jdwB̦ jdwB̦ jdwB̦ j}B̦ j}B̦ j}B̦ j}B̦ j2B̦ j2B̦ j2B̦ j2B̦ jB̦ jB̦ jB̦ jB̦ lSB̦ lSB̦ lSB̦ lSB̦ l̲sB̦ l̲sB̦ l̲sB̦ l̲sB̦ lgB̦ lgB̦ lgB̦ lgB̦ m*B̦ m*B̦ m*B̦ m*B̦ mXB̦ mXB̦ mXB̦ mXB̦ mB̦ mB̦ mB̦ mB̦ m<B̦ m<B̦ m<B̦ m<B̦ m3B̦ m3B̦ m3B̦ m3B̦ oB̦ oB̦ oB̦ oB̦ oB̦ oB̦ oB̦ oB̦ opB̦ opB̦ opB̦ opB̦ p&B̦ p&B̦ p&B̦ p&B̦ pL/B̦ pL/B̦ pL/B̦ pL/B̦ p{OB̦ p{OB̦ p{OB̦ p{OB̦ pEoB̦ pEoB̦ pEoB̦ pEoB̦ pB̦ pB̦ pB̦ pB̦ r B̦ r B̦ r B̦ r B̦ r+B̦ r+B̦ r+B̦ r+B̦ rz^B̦ rz^B̦ rz^B̦ rz^B̦ s/~B̦ s/~B̦ s/~B̦ s/~B̦ s@B̦ s@B̦ s@B̦ s@B̦ soB̦ soB̦ soB̦ soB̦ sNB̦ sNB̦ sNB̦ sNB̦ sB̦ sB̦ sB̦ sB̦ uzgB̦ uzgB̦ uzgB̦ uzgB̦ u·B̦ u·B̦ u·B̦ u·B̦ u׃B̦ u׃B̦ u׃B̦ u׃B̦ v8B̦ v8B̦ v8B̦ v8B̦ v4B̦ v4B̦ v4B̦ v4B̦ vcB̦ vcB̦ vcB̦ vcB̦ vX'B̦ vX'B̦ vX'B̦ vX'B̦ v ZB̦ v ZB̦ v ZB̦ v ZB̦ xn"B̦ xn"B̦ xn"B̦ xn"B̦ xB̦ xB̦ xB̦ xB̦ xˍB̦ xˍB̦ xˍB̦ xˍB̦ xB#B̦ xB#B̦ xB#B̦ xB#B̦ y(CB̦ y(CB̦ y(CB̦ y(CB̦ yWcB̦ yWcB̦ yWcB̦ yWcB̦ yaB̦ yaB̦ yaB̦ yaB̦ yB̦ yB̦ yB̦ yB̦ {b, B̦ {b, B̦ {b, B̦ {b, B̦ {?B̦ {?B̦ {?B̦ {?B̦ {_B̦ {_B̦ {_B̦ {_B̦ {KB̦ {KB̦ {KB̦ {KB̦ |B̦ |B̦ |B̦ |B̦ |KB̦ |KB̦ |KB̦ |KB̦ |zjB̦ |zjB̦ |zjB̦ |zjB̦ |B̦ |B̦ |B̦ |B̦ ~V5{B̦ ~V5{B̦ ~V5{B̦ ~V5{B̦ ~B̦ ~B̦ ~B̦ ~B̦ ~B̦ ~B̦ ~B̦ ~B̦ ~TB̦ ~TB̦ ~TB̦ ~TB̦  B̦  B̦  B̦  B̦ ?.B̦ ?.B̦ ?.B̦ ?.B̦ ntNB̦ ntNB̦ ntNB̦ ntNB̦ )nB̦ )nB̦ )nB̦ )nB̦ J>B̦ J>B̦ J>B̦ J>B̦ xB̦ xB̦ xB̦ xB̦ B̦ B̦ B̦ B̦ ^%B̦ ^%B̦ ^%B̦ ^%B̦ EB̦ EB̦ EB̦ EB̦ 3eB̦ 3eB̦ 3eB̦ 3eB̦ b}B̦ b}B̦ b}B̦ b}B̦ 2B̦ 2B̦ 2B̦ 2B̦ >H!B̦ >H!B̦ >H!B̦ >H!B̦ lAB̦ lAB̦ lAB̦ lAB̦ aB̦ aB̦ aB̦ aB̦ gB̦ gB̦ gB̦ gB̦ B̦ B̦ B̦ B̦ 'B̦ 'B̦ 'B̦ 'B̦ VB̦ VB̦ VB̦ VB̦ <B̦ <B̦ <B̦ <B̦ 2QjB̦ 2QjB̦ 2QjB̦ 2QjB̦ aB̦ aB̦ aB̦ aB̦ B̦ B̦ B̦ B̦ pB̦ pB̦ pB̦ pB̦ %B̦ %B̦ %B̦ %B̦ B̦ B̦ B̦ B̦ J=B̦ J=B̦ J=B̦ J=B̦ yE]B̦ yE]B̦ yE]B̦ yE]B̦ &ZB̦ &ZB̦ &ZB̦ &ZB̦ UB̦ UB̦ UB̦ UB̦ B̦ B̦ B̦ B̦ z&B̦ z&B̦ z&B̦ z&B̦ /FB̦ /FB̦ /FB̦ /FB̦ fB̦ fB̦ fB̦ fB̦ >B̦ >B̦ >B̦ >B̦ mNB̦ mNB̦ mNB̦ mNB̦ d5B̦ d5B̦ d5B̦ d5B̦ IUB̦ IUB̦ IUB̦ IUB̦ wuB̦ wuB̦ wuB̦ wuB̦ B̦ B̦ B̦ B̦ 8B̦ 8B̦ 8B̦ 8B̦ B̦ B̦ B̦ B̦ 2B̦ 2B̦ 2B̦ 2B̦ aXB̦ aXB̦ aXB̦ aXB̦ mB̦ mB̦ mB̦ mB̦ ="B̦ ="B̦ ="B̦ ="B̦ kB̦ kB̦ kB̦ kB̦ B̦ B̦ B̦ B̦ B#B̦ B#B̦ B#B̦ B#B̦ CB̦ CB̦ CB̦ CB̦ &cB̦ &cB̦ &cB̦ &cB̦ UaB̦ UaB̦ UaB̦ UaB̦ wB̦ wB̦ wB̦ wB̦ 1,2B̦ 1,2B̦ 1,2B̦ 1,2B̦ _RB̦ _RB̦ _RB̦ _RB̦ rB̦ rB̦ rB̦ rB̦ KB̦ KB̦ KB̦ KB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ IkB̦ IkB̦ IkB̦ IkB̦ B̦ B̦ B̦ B̦ %5B̦ %5B̦ %5B̦ %5B̦ SB̦ SB̦ SB̦ SB̦ B̦ B̦ B̦ B̦ UB̦ UB̦ UB̦ UB̦ 2B̦ 2B̦ 2B̦ 2B̦ RB̦ RB̦ RB̦ RB̦ =trB̦ =trB̦ =trB̦ =trB̦ JB̦ JB̦ JB̦ JB̦ ?jB̦ ?jB̦ ?jB̦ ?jB̦ GB̦ GB̦ GB̦ GB̦ vB̦ vB̦ vB̦ vB̦ ^B̦ ^B̦ ^B̦ ^B̦ B̦ B̦ B̦ B̦  B̦  B̦  B̦  B̦ 1~*B̦ 1~*B̦ 1~*B̦ 1~*B̦ ޓB̦ ޓB̦ ޓB̦ ޓB̦ HB̦ HB̦ HB̦ HB̦ ; B̦ ; B̦ ; B̦ ; B̦ j>B̦ j>B̦ j>B̦ j>B̦ h^B̦ h^B̦ h^B̦ h^B̦ ~B̦ ~B̦ ~B̦ ~B̦ ҞB̦ ҞB̦ ҞB̦ ҞB̦ %B̦ %B̦ %B̦ %B̦ ҝ^B̦ ҝ^B̦ ҝ^B̦ ҝ^B̦ R~B̦ R~B̦ R~B̦ R~B̦ 0B̦ 0B̦ 0B̦ 0B̦ ^B̦ ^B̦ ^B̦ ^B̦ qB̦ qB̦ qB̦ qB̦ &B̦ &B̦ &B̦ &B̦ B̦ B̦ B̦ B̦ QB̦ QB̦ QB̦ QB̦ ƦB̦ ƦB̦ ƦB̦ ƦB̦ \B̦ \B̦ \B̦ \B̦ $2B̦ $2B̦ $2B̦ $2B̦ RRB̦ RRB̦ RRB̦ RRB̦ {rB̦ {rB̦ {rB̦ {rB̦ 0B̦ 0B̦ 0B̦ 0B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ eB̦ eB̦ eB̦ eB̦ B̦ B̦ B̦ B̦ FB̦ FB̦ FB̦ FB̦ uB̦ uB̦ uB̦ uB̦ :%B̦ :%B̦ :%B̦ :%B̦ EB̦ EB̦ EB̦ EB̦ eB̦ eB̦ eB̦ eB̦ B̦ B̦ B̦ B̦ o&B̦ o&B̦ o&B̦ o&B̦ $FB̦ $FB̦ $FB̦ $FB̦ :xB̦ :xB̦ :xB̦ :xB̦ iB̦ iB̦ iB̦ iB̦ CB̦ CB̦ CB̦ CB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ ëB̦ ëB̦ ëB̦ ëB̦ xB̦ xB̦ xB̦ xB̦ -B̦ -B̦ -B̦ -B̦ . B̦ . B̦ . B̦ . B̦ ]+B̦ ]+B̦ ]+B̦ ]+B̦ MKB̦ MKB̦ MKB̦ MKB̦ ~B̦ ~B̦ ~B̦ ~B̦ 鷞B̦ 鷞B̦ 鷞B̦ 鷞B̦ QB̦ QB̦ QB̦ QB̦ łqB̦ łqB̦ łqB̦ łqB̦ 7B̦ 7B̦ 7B̦ 7B̦ "B̦ "B̦ "B̦ "B̦ QB̦ QB̦ QB̦ QB̦ VB̦ VB̦ VB̦ VB̦ B̦ B̦ B̦ B̦ 1B̦ 1B̦ 1B̦ 1B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ A$B̦ A$B̦ A$B̦ A$B̦ DB̦ DB̦ DB̦ DB̦ EdB̦ EdB̦ EdB̦ EdB̦ t`B̦ t`B̦ t`B̦ t`B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ ~wB̦ ~wB̦ ~wB̦ ~wB̦ B̦ B̦ B̦ B̦ JB̦ JB̦ JB̦ JB̦ B̦ B̦ B̦ B̦ 9 B̦ 9 B̦ 9 B̦ 9 B̦ hj*B̦ hj*B̦ hj*B̦ hj*B̦ JB̦ JB̦ JB̦ JB̦ jB̦ jB̦ jB̦ jB̦ rB̦ rB̦ rB̦ rB̦ =B̦ =B̦ =B̦ =B̦ T]B̦ T]B̦ T]B̦ T]B̦ }B̦ }B̦ }B̦ }B̦ -B̦ -B̦ -B̦ -B̦ \sB̦ \sB̦ \sB̦ \sB̦ (B̦ (B̦ (B̦ (B̦ B̦ B̦ B̦ B̦ fB̦ fB̦ fB̦ fB̦ B̦ B̦ B̦ B̦ ^B̦ ^B̦ ^B̦ ^B̦ "B̦ "B̦ "B̦ "B̦ !BB̦ !BB̦ !BB̦ !BB̦ P}bB̦ P}bB̦ P}bB̦ P}bB̦ 2B̦ 2B̦ 2B̦ 2B̦ B̦ B̦ B̦ B̦ ZhB̦ ZhB̦ ZhB̦ ZhB̦ B̦ B̦ B̦ B̦ gB̦ gB̦ gB̦ gB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ P/B̦ P/B̦ DB̦ DB̦ s<(B̦ s<(B̦ s<(B̦ s<(B̦ HB̦ HB̦ HB̦ HB̦ OB̦ OB̦ OB̦ OB̦ }B̦ }B̦ }B̦ }B̦ qNB̦ qNB̦ qNB̦ qNB̦ &nB̦ &nB̦ &nB̦ &nB̦ ێB̦ ێB̦ ێB̦ ێB̦ 8B̦ 8B̦ 8B̦ 8B̦ gEB̦ gEB̦ gEB̦ gEB̦ B̦ B̦ B̦ B̦ CB̦ CB̦ CB̦ CB̦ qB̦ qB̦ qB̦ qB̦  zB̦ ¬#jB̦  zB̦ ¬#jB̦ 0B̦ 0B̦ 0B̦ 0B̦ !B̦ !B̦ !B̦ !B̦ ,SB̦ ,SB̦ ,SB̦ ,SB̦ [OsB̦ [OsB̦ [OsB̦ [OsB̦ ÊB̦ ÊB̦ ÊB̦ ÊB̦ 7FB̦ 7FB̦ 7FB̦ 7FB̦ efB̦ efB̦ efB̦ efB̦ ūB̦ ūB̦ ūB̦ ūB̦ ڔ6B̦ ڔ6B̦ ڔ6B̦ ڔ6B̦ B̦ IVB̦ IVB̦ IVB̦ 7vB̦ 7vB̦ 7vB̦ 7vB̦ fB̦ fB̦ fB̦ fB̦ qB̦ qB̦ qB̦ qB̦ B~|B̦ B~|B̦ B~|B̦ B~|B̦ q3B̦ q3B̦ q3B̦ q3B̦ ȟB̦ ȟB̦ ȟB̦ ȟB̦ ΝB̦ ΝB̦ ΝB̦ ΝB̦ RB̦ RB̦ RB̦ RB̦ ,B̦ ,B̦ ,B̦ ,B̦ ZB̦ 4>B̦ 4>B̦ 4>B̦ bB̦ bB̦ bB̦ bB̦ 㑩~B̦ >~B̦ >~B̦ >~B̦ m3B̦ m3B̦ m3B̦ m3B̦ B̦ B̦ B̦ B̦ ʞ6B̦ ʞ6B̦ ʞ6B̦ ʞ6B̦ wB̦ wB̦ wB̦ wB̦ i B̦ i B̦ i B̦ i B̦ )B̦ )B̦ )B̦ )B̦ IB̦ IB̦ IB̦ IB̦ 2iB̦ 2iB̦ 2iB̦ 2iB̦ a=B̦ a=B̦ a=B̦ a=B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ kB̦ kB̦ kB̦ kB̦ rB̦ rB̦ rB̦ rB̦ 'B̦ 'B̦ 'B̦ 'B̦ B̦ B̦ B̦ B̦ &B̦ &B̦ &B̦ &B̦ UG.B̦ UG.B̦ UG.B̦ UG.B̦ NB̦ NB̦ NB̦ NB̦ nB̦ nB̦ nB̦ nB̦ _FB̦ _FB̦ _FB̦ _FB̦ |fB̦ |fB̦ |fB̦ |fB̦ 1B̦ 1B̦ 1B̦ 1B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ IPB̦ IPB̦ IPB̦ IPB̦ xB̦ xB̦ xB̦ xB̦ &B̦ &B̦ &B̦ &B̦ SB̦ SB̦ SB̦ SB̦ B̦ B̦ B̦ B̦ ;,B̦ ;,B̦ ;,B̦ ;,B̦ LB̦ LB̦ LB̦ LB̦ lB̦ lB̦ lB̦ lB̦ =ZB̦ =ZB̦ =ZB̦ =ZB̦ lB̦ lB̦ lB̦ lB̦ B̦ B̦ B̦ B̦ GڒB̦ GڒB̦ GڒB̦ GڒB̦ vB̦ vB̦ vB̦ vB̦ DB̦ DB̦ DB̦ DB̦ B̦ B̦ B̦ B̦ $B̦ $B̦ $B̦ $B̦ 1dDB̦ 1dDB̦ 1dDB̦ 1dDB̦ `dB̦ `dB̦ `dB̦ `dB̦ ΄B̦ ΄B̦ ΄B̦ ΄B̦ ;7B̦ ;7B̦ ;7B̦ ;7B̦ jWB̦ jWB̦ jWB̦ jWB̦ NwB̦ NwB̦ NwB̦ NwB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ %mB̦ %mB̦ %mB̦ %mB̦ T"B̦ T"B̦ T"B̦ T"B̦ *B̦ *B̦ *B̦ *B̦ /B̦ /B̦ /B̦ /B̦ ^"B̦ ^"B̦ ^"B̦ ^"B̦ XBB̦ XBB̦ XBB̦ XBB̦  bB̦  bB̦  bB̦  bB̦ ‚B̦ ‚B̦ ‚B̦ ‚B̦ wB̦ wB̦ wB̦ wB̦ H,B̦ H,B̦ H,B̦ H,B̦ vB̦ vB̦ vB̦ vB̦ #B̦ #B̦ #B̦ #B̦ RB̦ RB̦ RB̦ RB̦ b1B̦ b1B̦ b1B̦ b1B̦ QB̦ QB̦ QB̦ QB̦ qB̦ qB̦ qB̦ qB̦ B̦ B̦ B̦ B̦ <6B̦ <6B̦ <6B̦ <6B̦ jB̦ jB̦ jB̦ jB̦ B̦ B̦ B̦ B̦ FB̦ FB̦ FB̦ FB̦ ukB̦ ukB̦ ukB̦ ukB̦ !B̦ !B̦ !B̦ !B̦ ;B̦ ;B̦ ;B̦ ;B̦ [B̦ [B̦ [B̦ [B̦ 0@{B̦ 0@{B̦ 0@{B̦ 0@{B̦ ^B̦ ^B̦ ^B̦ ^B̦  B̦  B̦  B̦  B̦ :B̦ :B̦ :B̦ :B̦ iuB̦ iuB̦ iuB̦ iuB̦ *B̦ *B̦ *B̦ *B̦ B̦ B̦ B̦ B̦ 8B̦ 8B̦ 8B̦ 8B̦ $JXB̦ $JXB̦ $JXB̦ $JXB̦ RxB̦ RxB̦ RxB̦ RxB̦ bB̦ bB̦ bB̦ bB̦ .ʂB̦ .ʂB̦ .ʂB̦ .ʂB̦ ]B̦ ]B̦ ]B̦ ]B̦ 4B̦ 4B̦ 4B̦ 4B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ T5B̦ T5B̦ T5B̦ T5B̦ G UB̦ G UB̦ G UB̦ G UB̦ RB̦ RB̦ 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*HB̦ *HB̦ *B̦ *B̦ *TB̦ *TB̦ *TB̦ *TB̦ -$B̦ -$B̦ -$B̦ -$B̦ /JB̦ /JB̦ /JB̦ /JB̦ /B̦ /B̦ /WxB̦ /B̦ 0"B̦ 0"B̦ / B̦ 0"B̦ 07jBB̦ 07jBB̦ 0+B̦ 07jBB̦ 0fbB̦ 0fbB̦ 0ZvB̦ 0fbB̦ 0ԂB̦ 0ԂB̦ 0, B̦ 0ԂB̦ 0ÉB̦ 0ÉB̦ 0ÉB̦ 0ÉB̦ 0>B̦ 0>B̦ 0JB̦ 0>B̦ 1 B̦ 1KjB̦ 1 B̦ 1KjB̦ 2(B̦ 2(B̦ 2(B̦ 2(B̦ 2HB̦ 2HB̦ 2HB̦ 2HB̦ 3+]hB̦ 3+]hB̦ 3+]hB̦ 3+]hB̦ 3ZB̦ 3ZB̦ 3ZB̦ 3ZB̦ 3ǨB̦ 3ǨB̦ 3ǨB̦ 3ǨB̦ 3|B̦ 3|B̦ 3|B̦ 3|B̦ 31B̦ 31B̦ 31B̦ 31B̦ 4B̦ 4B̦ 4B̦ 4B̦ 5NB̦ 5NB̦ 5NB̦ 5nB̦ 5nB̦ 5nB̦ 6PB̦ 6PB̦ 6PB̦ 6NB̦ 6NB̦ 6NB̦ 6|B̦ 6|B̦ 6|B̦ 6pB̦ 6pB̦ 6pB̦ 6%!B̦ 6%!B̦ 6%!B̦ 7AB̦ 7AB̦ 7AB̦ 77aB̦ 77aB̦ 77aB̦ 77aB̦ 8䎺B̦ 8䎺B̦ 8䎺B̦ 8䎺B̦ 9PB̦ 9CB̦ 9CB̦ 9AB̦ 9AB̦ 9AB̦ 9pB̦ 9pB̦ 9pB̦ 9pB̦ 9c:B̦ 9c:B̦ 9c:B̦ 9ZB̦ 9ZB̦ 9oB̦ 9zB̦ 9zB̦ 9zB̦ :+B̦ :+B̦ :+B̦ ;؂B̦ ;؂B̦ ;؂B̦ <77B̦ <*CB̦ <5WB̦ <5WB̦ B̦ >B̦ >B̦ >B̦ >*B̦ >*B̦ >*B̦ >*B̦ ?%B̦ ?%B̦ ?ܮB̦ ?%B̦ ?)ߵB̦ ?)ߵB̦ ?)ߵB̦ ?A:EB̦ ?A:EB̦ ?5B̦ ?A:EB̦ ?XB̦ ?XB̦ ?L^B̦ ?oeB̦ ?oeB̦ ?dFB̦ ?oeB̦ ?JB̦ ?JB̦ ?JB̦ ?JB̦ ?B̦ ?B̦ ?B̦ ?B̦ ?'B̦ ?'B̦ ?'B̦ ?YB̦ ?.B̦ ?.B̦ ?YB̦ ?GB̦ ?GB̦ ?GB̦ ?B̦ ?B̦ ?B̦ ?B̦ @igB̦ @igB̦ @igB̦ @*B̦ @*B̦ @nB̦ @*B̦ @BB̦ @BB̦ @BB̦ @YyB̦ @YyB̦ @YyB̦ @YyB̦ A*B̦ A*B̦ A*B̦ BxB̦ BxB̦ BxB̦ BxB̦ BJB̦ BJB̦ BJB̦ BJB̦ B5-B̦ B5-B̦ B5-B̦ B5-B̦ BLjB̦ BLjB̦ BLjB̦ BLjB̦ BcB̦ BcB̦ BcB̦ BcB̦ B{=B̦ B{=B̦ B{=B̦ B{=B̦ BB̦ BB̦ BB̦ BB̦ BB̦ BB̦ BB̦ BB̦ BM:B̦ BM:B̦ BB̦ BM:B̦ BاB̦ BاB̦ BاB̦ BاB̦ BZB̦ BZB̦ BZB̦ BZB̦ C\B̦ C\B̦ C\B̦ C\B̦ CB̦ CB̦ CB̦ CB̦ C6B̦ C6B̦ C6B̦ C6B̦ CMlB̦ CMlB̦ CMlB̦ CMlB̦ CdB̦ NB̦ OXB̦ OXB̦ NKB̦ OXB̦ O^B̦ ONB̦ O^B̦ ONB̦ O4xB̦ O4xB̦ O)B̦ O4xB̦ OLB̦ OLB̦ O@[~B̦ OLB̦ OWB̦ OWB̦ OWB̦ OWB̦ PB̦ PB̦ PB̦ PB̦ QohB̦ QohB̦ QB̦ QohB̦ Q'B̦ Q'B̦ Q!nB̦ Q'B̦ Q?$B̦ Q?$B̦ Q?$B̦ Q?$B̦ QVB̦ QVB̦ QVB̦ QVB̦ Qm٨B̦ Qm٨B̦ Qm٨B̦ Qm٨B̦ Q48B̦ Q48B̦ QyB̦ Q48B̦ QB̦ QB̦ QB̦ QB̦ QXB̦ QXB̦ QXB̦ QXB̦ QCB̦ QCB̦ QCB̦ QCB̦ QxB̦ QxB̦ QB̦ QxB̦ QB̦ QB̦ QB̦ QB̦ RSB̦ RSB̦ RSB̦ RSB̦ R((B̦ R((B̦ R((B̦ RB̦ R@B̦ R@B̦ R4`AB̦ R@B̦ SմB̦ SմB̦ SմB̦ Sf$B̦ SB̦ Sf$B̦ SB̦ SB̦ Ti>B̦ SB̦ Ti>B̦ TB̦ TB̦ TDB̦ TB̦ T3^B̦ T3^B̦ T3^B̦ T3^B̦ TJxB̦ TJxB̦ T>dB̦ TJxB̦ Ta~B̦ Ta~B̦ Ty.B̦ TmB̦ TmB̦ Ty.B̦ TB̦ TB̦ TB̦ TB̦ T.B̦ T:B̦ T:B̦ T.B̦ T=B̦ T=B̦ T=B̦ T=B̦ T֘NB̦ TB̦ TB̦ T֘NB̦ TB̦ TB̦ TB̦ TB̦ UMnB̦ UMnB̦ UMnB̦ UMnB̦ VB̦ VB̦ VB̦ VB̦ VVzB̦ VVzB̦ VVzB̦ VVzB̦ Vɱ B̦ Vɱ B̦ Vɱ B̦ Vɱ B̦ V B̦ V B̦ V B̦ V B̦ Vf*B̦ Vf*B̦ Vf*B̦ Vf*B̦ WB̦ WB̦ W1B̦ WB̦ W'JB̦ W'JB̦ W'JB̦ W'JB̦ W>uB̦ W>uB̦ W>uB̦ W>uB̦ WUjB̦ WUjB̦ WUjB̦ WUjB̦ Wm*B̦ WaB̦ WaB̦ Wm*B̦ WB̦ WB̦ WB̦ WB̦ WB̦ WB̦ W7B̦ WB̦ W:B̦ W:B̦ W3B̦ W:B̦ Wʕ:B̦ Wʕ:B̦ WB̦ Wʕ:B̦ WGSB̦ WGSB̦ WGSB̦ WGSB̦ YwB̦ YwB̦ YwB̦ YwB̦ YGB̦ YGB̦ YGB̦ YGB̦ YbB̦ YbB̦ YbB̦ YbB̦ YB̦ YB̦ YB̦ YB̦ YWB̦ YWB̦ YWB̦ YWB̦ YB̦ YB̦ YB̦ YB̦ Y B̦ Y B̦ Y B̦ Y B̦ Zg2B̦ Zg2B̦ Zg2B̦ Zg2B̦ Z>RB̦ Z>RB̦ Z>RB̦ Z>RB̦ ZUvB̦ ZUvB̦ ZUvB̦ ZUvB̦ ZlrB̦ ZlrB̦ ZlrB̦ ZlrB̦ Z,B̦ Z,B̦ Z,B̦ Z,B̦ ZB̦ ZB̦ ZB̦ ZB̦ Z"B̦ Z"B̦ Z"B̦ Z"B̦ \T6B̦ \T6B̦ \T6B̦ \T6B̦ \_B̦ \_B̦ \_B̦ \_B̦ \wCbB̦ \wCbB̦ \wCbB̦ \wCbB̦ \B̦ \B̦ \B̦ \B̦ \B̦ \B̦ \B̦ \B̦ \SB̦ \SB̦ \SB̦ \SB̦ \ԭB̦ \ԭB̦ \ԭB̦ \ԭB̦ \2B̦ \2B̦ \2B̦ \2B̦ ]bB̦ ]bB̦ ]bB̦ ]bB̦ ]RB̦ ]RB̦ ]RB̦ ]RB̦ ]2B̦ ]2B̦ ]2B̦ ]2B̦ ]IrrB̦ ]IrrB̦ ]IrrB̦ ]IrrB̦ ]`B̦ ]`B̦ ]`B̦ ]`B̦ ]x'B̦ ]x'B̦ ]x'B̦ ]x'B̦ ]"B̦ ]"B̦ ]"B̦ ]"B̦ ]B̦ ]B̦ ]B̦ ]B̦ _H)B̦ _H)B̦ _H)B̦ _H)B̦ _SB̦ _SB̦ _SB̦ _SB̦ _k6cB̦ _k6cB̦ _k6cB̦ _k6cB̦ _B̦ _B̦ _B̦ _B̦ _B̦ _B̦ _B̦ _B̦ _FB̦ _FB̦ _FB̦ _FB̦ _ȠB̦ _ȠB̦ _ȠB̦ _ȠB̦ _3B̦ _3B̦ _3B̦ _3B̦ _UB̦ _UB̦ _UB̦ _UB̦ `SB̦ `SB̦ `SB̦ `SB̦ `& B̦ `& B̦ `& B̦ `& B̦ `=esB̦ `=esB̦ `=esB̦ `=esB̦ `TB̦ `TB̦ `TB̦ `TB̦ `lB̦ `lB̦ `lB̦ `lB̦ `u#B̦ `u#B̦ `u#B̦ `u#B̦ `ϳB̦ `ϳB̦ `ϳB̦ `ϳB̦ b<"B̦ b<"B̦ b<"B̦ b<"B̦ bGԺB̦ bGԺB̦ bGԺB̦ bGԺB̦ b_/JB̦ b_/JB̦ b_/JB̦ b_/JB̦ bvB̦ bvB̦ bvB̦ bvB̦ bjB̦ bjB̦ bjB̦ bjB̦ b>B̦ b>B̦ b>B̦ b>B̦ bB̦ bB̦ bB̦ bB̦ bB̦ bB̦ bB̦ bB̦ bNB̦ bNB̦ bNB̦ bNB̦ c:B̦ c:B̦ c:B̦ c:B̦ cB̦ cB̦ cB̦ cB̦ c1^ZB̦ c1^ZB̦ c1^ZB̦ c1^ZB̦ cHB̦ cHB̦ cHB̦ cHB̦ c`B̦ c`B̦ c`B̦ c`B̦ cwnB̦ cwnB̦ cwnB̦ cwnB̦ cq#B̦ cȬB̦ cȬB̦ cȬB̦ e0 B̦ e0 B̦ e0 B̦ e0 B̦ e;ҺB̦ e;ҺB̦ e;ҺB̦ e;ҺB̦ eS-JB̦ eS-JB̦ eS-JB̦ eS-JB̦ ejB̦ ejB̦ ejB̦ ejB̦ ejB̦ ejB̦ ejB̦ ejB̦ eB̦ h>B̦ h>B̦ h>B̦ hB̦ hB̦ hB̦ hB̦ hB̦ hB̦ hB̦ hB̦ hNB̦ hNB̦ hNB̦ hNB̦ h/B̦ h/B̦ h/B̦ h/B̦ iB̦ iB̦ iB̦ iB̦ i^OB̦ i^OB̦ i^OB̦ i^OB̦ i0B̦ i0B̦ i0B̦ i0B̦ iHoB̦ iHoB̦ iHoB̦ iHoB̦ i_mB̦ i_mB̦ i_mB̦ i_mB̦ ivȏB̦ ivȏB̦ 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+0B̦ +0B̦ YB̦ YB̦ YB̦ YB̦ :B̦ :B̦ :B̦ :B̦ PZB̦ PZB̦ PZB̦ PZB̦ zB̦ zB̦ zB̦ zB̦ B̦ B̦ B̦ B̦ :B̦ :B̦ :B̦ :B̦ ZB̦ ZB̦ ZB̦ ZB̦ 9zB̦ 9zB̦ 9zB̦ 9zB̦ MB̦ MB̦ MB̦ MB̦ |B̦ |B̦ |B̦ |B̦ XB̦ XB̦ XB̦ XB̦  B̦  B̦  B̦  B̦ )B̦ )B̦ )B̦ )B̦ ĿB̦ ĿB̦ ĿB̦ ĿB̦ yB̦ yB̦ yB̦ yB̦ /B̦ /B̦ /B̦ /B̦ A2B̦ A2B̦ A2B̦ A2B̦ pRB̦ pRB̦ pRB̦ pRB̦ NrB̦ NrB̦ NrB̦ NrB̦ ^"B̦ ^"B̦ ^"B̦ ^"B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ ~B̦ ~B̦ ~B̦ ~B̦ M4B̦ M4B̦ M4B̦ M4B̦ {0B̦ {0B̦ {0B̦ {0B̦ PB̦ PB̦ PB̦ PB̦ SpB̦ SpB̦ SpB̦ SpB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ tB̦ tB̦ tB̦ tB̦ A)'B̦ A)'B̦ A)'B̦ A)'B̦ oGB̦ oGB̦ oGB̦ oGB̦ gB̦ gB̦ gB̦ gB̦ HB̦ HB̦ HB̦ HB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ ׳YB̦ ׳YB̦ ׳YB̦ ׳YB̦ hyB̦ hyB̦ hyB̦ hyB̦ 5B̦ 5B̦ 5B̦ 5B̦ cҹB̦ cҹB̦ cҹB̦ cҹB̦ B̦ B̦ B̦ B̦ 7B̦ IB̦ x1B̦ x1B̦ lB̦ x1B̦ JQB̦ JQB̦ B̦ JQB̦ qB̦ qB̦ VB̦ qB̦ B̦ B̦ B̦ B̦ ''B̦ ''B̦ ''B̦ ''B̦ VvGB̦ VvGB̦ VvGB̦ VvGB̦ (B̦ (B̦ (B̦ (B̦ ?B̦ ?B̦ ?B̦ ?B̦ _B̦ _B̦ _B̦ _B̦ 1GB̦ 1GB̦ 1GB̦ 1GB̦ _B̦ _B̦ _B̦ _B̦ B̦ B̦ B̦ B̦ fB̦ fB̦ fB̦ fB̦ B̦ B̦ B̦ B̦ 2B̦ 2B̦ 2B̦ 2B̦ IRB̦ IRB̦ IRB̦ IRB̦ x;rB̦ x;rB̦ x;rB̦ x;rB̦ B̦ B̦ B̦ B̦ եB̦ եB̦ եB̦ եB̦ ZB̦ ZB̦ ZB̦ ZB̦ 3B̦ 3B̦ 3B̦ 3B̦ aB̦ aB̦ aB̦ aB̦ mB̦ mB̦ mB̦ mB̦ =zB̦ =zB̦ =zB̦ =zB̦ l/B̦ l/B̦ l/B̦ l/B̦ ÚB̦ ÚB̦ ÚB̦ ÚB̦ əB̦ əB̦ əB̦ əB̦ O B̦ O B̦ O B̦ O B̦ ',B̦ ',B̦ ',B̦ ',B̦ ULB̦ ULB̦ ULB̦ ULB̦ ĄnlB̦ ĄnlB̦ ĄnlB̦ ĄnlB̦ 1nB̦ 1nB̦ 1nB̦ 1nB̦ `#B̦ `#B̦ `#B̦ `#B̦ ƎB̦ ƎB̦ ƎB̦ ƎB̦ ƽ&B̦ ƽ&B̦ ƽ&B̦ ƽ&B̦ CFB̦ CFB̦ CFB̦ CFB̦ fB̦ fB̦ fB̦ fB̦ IB̦ IB̦ IB̦ IB̦ xbB̦ xbB̦ xbB̦ xbB̦ 1 fB̦ 1 fB̦ 1 fB̦ 1 fB̦ TB̦ TB̦ TB̦ TB̦ ɂ.B̦ ɂ.B̦ ɂ.B̦ ɂ.B̦ ɱNB̦ ɱNB̦ ɱNB̦ ɱNB̦ 7nB̦ 7nB̦ 7nB̦ 7nB̦ B̦ B̦ B̦ B̦ =B̦ =B̦ =B̦ =B̦ lVB̦ lVB̦ lVB̦ lVB̦ ʛ B̦ ʛ B̦ ʛ B̦ ʛ B̦ H $B̦ H $B̦ H $B̦ H $B̦ vDB̦ vDB̦ vDB̦ vDB̦ ̥vvB̦ ̥vvB̦ ̥vvB̦ ̥vvB̦ +B̦ +B̦ +B̦ +B̦ B̦ B̦ B̦ B̦ 1B̦ 1B̦ 1B̦ 1B̦ `JB̦ `JB̦ `JB̦ `JB̦ ͏B̦ ͏B̦ ͏B̦ ͏B̦ GB̦ GB̦ GB̦ GB̦ jZB̦ jZB̦ jZB̦ jZB̦ ϙjzB̦ ϙjzB̦ ϙjzB̦ ϙjzB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ %B̦ %B̦ %B̦ %B̦ T? 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rB̦ rB̦ rB̦ rB̦ 6B̦ 6B̦ 6B̦ 6B̦ MVB̦ MVB̦ MVB̦ MVB̦ vB̦ vB̦ vB̦ vB̦ -B̦ -B̦ -B̦ -B̦ \lB̦ \lB̦ \lB̦ \lB̦ !B̦ !B̦ !B̦ !B̦ B̦ B̦ B̦ B̦ fB̦ fB̦ fB̦ fB̦ B̦ B̦ B̦ B̦ VB̦ VB̦ VB̦ VB̦ B̦ B̦ B̦ B̦ !B̦ g>B̦ g>B̦ g>B̦ B̦ B̦ B̦ B̦ C B̦ C B̦ C B̦ C B̦ qB̦ qB̦ qB̦ qB̦  sB̦  sB̦  sB̦  sB̦ (B̦ (B̦ (B̦ (B̦ B̦ B̦ B̦ B̦ ,:B̦ ,:B̦ ,:B̦ ,:B̦ [HZB̦ [HZB̦ [HZB̦ [HZB̦ ÉzB̦ ÉzB̦ ÉzB̦ ÉzB̦ 7@B̦ 7@B̦ 7@B̦ 7@B̦ e`B̦ e`B̦ e`B̦ e`B̦ ūB̦ ūB̦ ūB̦ ūB̦ ڍ0B̦ ڍ0B̦ ڍ0B̦ ڍ0B̦ BPB̦ BPB̦ BPB̦ BPB̦ 7pB̦ 7pB̦ 7pB̦ 7pB̦ fB̦ fB̦ fB̦ fB̦ ƕaB̦ ƕaB̦ ƕaB̦ ƕaB̦ BwcB̦ BwcB̦ BwcB̦ BwcB̦ q,B̦ q,B̦ q,B̦ q,B̦ ȟB̦ ȟB̦ ȟB̦ ȟB̦ ΖB̦ ΖB̦ ΖB̦ ΖB̦ KB̦ KB̦ KB̦ KB̦ ,B̦ ,B̦ ,B̦ ,B̦ Z6B̦ Z6B̦ Z6B̦ Z6B̦ ɉkVB̦ ɉkVB̦ ɉkVB̦ ɉkVB̦ 6 B̦ 6 B̦ 6 B̦ 6 B̦ e6)B̦ e6)B̦ e6)B̦ e6)B̦ ˓IB̦ ˓IB̦ ˓IB̦ ˓IB̦  iB̦  iB̦  iB̦  iB̦ UB̦ UB̦ UB̦ UB̦ B̦ B̦ B̦ B̦ NB̦ NB̦ NB̦ NB̦ }tB̦ }tB̦ }tB̦ }tB̦ *B̦ *B̦ *B̦ *B̦ Y?B̦ Y?B̦ Y?B̦ Y?B̦ ·B̦ ·B̦ ·B̦ ·B̦ ζB̦ ζB̦ ζB̦ ζB̦ _.B̦ _.B̦ _.B̦ _.B̦ NB̦ NB̦ NB̦ NB̦ BnB̦ BnB̦ BnB̦ BnB̦ q~B̦ q~B̦ q~B̦ q~B̦ TB̦ TB̦ TB̦ TB̦ MItB̦ MItB̦ MItB̦ MItB̦ {B̦ {B̦ {B̦ {B̦ ѪB̦ ѪB̦ ѪB̦ ѪB̦ hB̦ hB̦ hB̦ hB̦ B̦ B̦ B̦ B̦ 6B̦ 6B̦ 6B̦ 6B̦ e4B̦ e4B̦ e4B̦ e4B̦ B̦ B̦ B̦ B̦ ASB̦ ASB̦ ASB̦ ASB̦ pLB̦ pLB̦ pLB̦ pLB̦ ԞlB̦ ԞlB̦ ԞlB̦ ԞlB̦ rB̦ rB̦ rB̦ rB̦ 'B̦ 'B̦ 'B̦ 'B̦ *B̦ *B̦ *B̦ *B̦ YB̦ YB̦ YB̦ YB̦ B̦ B̦ B̦ B̦ 5\B̦ 5\B̦ 5\B̦ 5\B̦ dB̦ dB̦ dB̦ dB̦ גB̦ גB̦ גB̦ גB̦ | B̦ | B̦ | B̦ | B̦ 1?B̦ 1?B̦ 1?B̦ 1?B̦ _B̦ _B̦ _B̦ _B̦ MB̦ MB̦ MB̦ MB̦ 2B̦ 2B̦ 2B̦ 2B̦ )fRB̦ )fRB̦ )fRB̦ )fRB̦ XrB̦ XrB̦ XrB̦ XrB̦ چВB̦ چВB̦ چВB̦ چВB̦ ڵB̦ ڵB̦ ڵB̦ ڵB̦ :B̦ :B̦ :B̦ :B̦ B̦ B̦ B̦ B̦ AB̦ AB̦ AB̦ AB̦ B̦ B̦ B̦ B̦ p B̦ p B̦ p B̦ p B̦ L%*B̦ L%*B̦ L%*B̦ L%*B̦ zJB̦ zJB̦ zJB̦ zJB̦ ݩjB̦ ݩjB̦ ݩjB̦ ݩjB̦ D B̦ D B̦ D B̦ D B̦ *B̦ *B̦ *B̦ *B̦ 5JB̦ 5JB̦ 5JB̦ 5JB̦ B̦ B̦ B̦ B̦ y0B̦ y0B̦ y0B̦ y0B̦ @.PB̦ @.PB̦ @.PB̦ @.PB̦ npB̦ npB̦ npB̦ npB̦ B̦ B̦ B̦ B̦ MB̦ MB̦ MB̦ MB̦ B̦ B̦ B̦ B̦ )B̦ )B̦ )B̦ )B̦ ͣB̦ ͣB̦ ͣB̦ ͣB̦ B̦ B̦ B̦ B̦ 47B̦ 47B̦ 47B̦ 47B̦ bB̦ bB̦ bB̦ bB̦ 㑢6B̦ 㑢6B̦ 㑢6B̦ 㑢6B̦ WVB̦ WVB̦ WVB̦ WVB̦ vB̦ vB̦ vB̦ vB̦ B̦ B̦ B̦ B̦ IB̦ IB̦ IB̦ IB̦ iB̦ iB̦ iB̦ iB̦ (AB̦ (AB̦ (AB̦ (AB̦ nQ9B̦ nQ9B̦ nQ9B̦ nQ9B̦ YB̦ YB̦ YB̦ YB̦ ˻yB̦ ˻yB̦ ˻yB̦ ˻yB̦ pB̦ pB̦ pB̦ pB̦ 视^B̦ 视^B̦ 视^B̦ 视^B̦ ;~B̦ ;~B̦ ;~B̦ ;~B̦ B̦ B̦ B̦ B̦ 3B̦ 3B̦ 3B̦ 3B̦ bZB̦ bZB̦ bZB̦ bZB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ z>B̦ z>B̦ z>B̦ z>B̦ 뛏B̦ 뛏B̦ 뛏B̦ 뛏B̦ E$B̦ E$B̦ E$B̦ E$B̦ DB̦ DB̦ DB̦ DB̦ 'dB̦ 'dB̦ 'dB̦ 'dB̦ VdB̦ VdB̦ VdB̦ VdB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ NB̦ NB̦ NB̦ NB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ Jn*B̦ Jn*B̦ Jn*B̦ Jn*B̦ y#JB̦ y#JB̦ y#JB̦ y#JB̦ jB̦ jB̦ jB̦ jB̦ ֍B̦ ֍B̦ ֍B̦ ֍B̦ =B̦ =B̦ =B̦ =B̦ X]B̦ X]B̦ X]B̦ X]B̦ }B̦ }B̦ }B̦ }B̦ B̦ B̦ B̦ B̦ >wB̦ >wB̦ >wB̦ >wB̦ m,B̦ m,B̦ m,B̦ m,B̦ B̦ B̦ B̦ B̦ ʗ/B̦ ʗ/B̦ ʗ/B̦ ʗ/B̦ wB̦ wB̦ wB̦ wB̦ bB̦ bB̦ bB̦ bB̦ "B̦ "B̦ "B̦ "B̦ BB̦ BB̦ BB̦ BB̦ 2bB̦ 2bB̦ 2bB̦ 2bB̦ a6B̦ a6B̦ a6B̦ a6B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ kB̦ kB̦ kB̦ kB̦ kB̦ kB̦ kB̦ kB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ &B̦ &B̦ &B̦ &B̦ U@(B̦ U@(B̦ U@(B̦ U@(B̦ HB̦ HB̦ HB̦ HB̦ hB̦ hB̦ hB̦ hB̦ _.B̦ _.B̦ _.B̦ _.B̦ uNB̦ uNB̦ uNB̦ uNB̦ *nB̦ *nB̦ *nB̦ *nB̦ ߠB̦ ߠB̦ ߠB̦ ߠB̦ B̦ B̦ B̦ B̦ IIB̦ IIB̦ IIB̦ IIB̦ wB̦ wB̦ wB̦ wB̦ B̦ B̦ B̦ B̦ SB̦ SB̦ SB̦ SB̦ ~B̦ ~B̦ ~B̦ ~B̦ 4B̦ 4B̦ 4B̦ 4B̦ 3B̦ 3B̦ 3B̦ 3B̦ SB̦ SB̦ SB̦ SB̦ =SB̦ =SB̦ =SB̦ =SB̦ lB̦ lB̦ lB̦ lB̦ B̦ B̦ B̦ B̦ GӋB̦ GӋB̦ GӋB̦ GӋB̦ vB̦ vB̦ vB̦ vB̦ =B̦ =B̦ =B̦ =B̦ B̦ B̦ B̦ B̦  B̦  B̦  B̦  B̦ 1]+B̦ 1]+B̦ 1]+B̦ 1]+B̦ `KB̦ `KB̦ `KB̦ `KB̦ kB̦ kB̦ kB̦ kB̦ ;1B̦ ;1B̦ ;1B̦ ;1B̦ jQB̦ jQB̦ jQB̦ jQB̦ GqB̦ GqB̦ GqB̦ GqB̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ B̦ %fB̦ %fB̦ %fB̦ %fB̦ TB̦ TB̦ TB̦ TB̦ B̦ B̦ B̦ B̦ /B̦ /B̦ /B̦ /B̦ ^B̦ ^B̦ ^B̦ ^B̦ Q;B̦ Q;B̦ Q;B̦ Q;B̦ [B̦ [B̦ [B̦ [B̦ {B̦ {B̦ {B̦ {B̦ pB̦ pB̦ pB̦ pB̦ H%B̦ H%B̦ H%B̦ H%B̦ vB̦ vB̦ vB̦ vB̦ #B̦ #B̦ #B̦ #B̦ RB̦ RB̦ RB̦ RB̦ [B̦ [B̦ [B̦ [B̦ JB̦ JB̦ JB̦ JB̦ jB̦ jB̦ jB̦ jB̦ zB̦ zB̦ zB̦ zB̦ B̦ .!R>B̦ .!R>B̦ .!R>B̦ /PrB̦ /PrB̦ /PrB̦ /PrB̦ /B̦ /B̦ /B̦ /B̦ 0+B̦ 0+B̦ 0+B̦ 0+B̦ 0ZoB̦ 0ZoB̦ 0ZoB̦ 0ZoB̦ 0$B̦ 0$B̦ 0$B̦ 0$B̦ 0B̦ 0B̦ 0B̦ 0B̦ 0DB̦ 0DB̦ 0DB̦ 0DB̦ 1EdB̦ 1EdB̦ 1EdB̦ 1EdB̦ 2CB̦ 2CB̦ 2CB̦ 2CB̦ 2B̦ 2B̦ 2B̦ 2B̦ 3B̦ 3B̦ 3B̦ 3B̦ 3NbB̦ 3NbB̦ 3NbB̦ 3NbB̦ 3}B̦ 3}B̦ 3}B̦ 3}B̦ 38B̦ 38B̦ 38B̦ 38B̦ 3ڂXB̦ 3ڂXB̦ 3ڂXB̦ 3ڂXB̦ 4 7B̦ 4 7B̦ 4 7B̦ 4 7B̦ 47B̦ 47B̦ 47B̦ 47B̦ 5BB̦ 5^B̦ 5BB̦ 5^B̦ 6~B̦ 6~B̦ 6~B̦ 6~B̦ 6BUB̦ 6BUB̦ 6BUB̦ 6BUB̦ 6q B̦ 6q B̦ 6q B̦ 6q B̦ 6B̦ 6B̦ 6B̦ 6B̦ 6uB̦ 6uB̦ 6uB̦ 6uB̦ 6*B̦ 6*B̦ 6'B̦ 6*B̦ 7+B̦ 7+B̦ 7 7GB̦ 7+B̦ 8ުB̦ 8ުB̦ 8ުB̦ 8ުB̦ 9B̦ 9B̦ 9B̦ 9B̦ 96HB̦ 96HB̦ 9*`B̦ 96HB̦ 9d B̦ 9d B̦ 9YUB̦ 9d B̦ 9*B̦ 9*B̦ 9*B̦ 9*B̦ 9hJB̦ 9hJB̦ 9B̦ 9hJB̦ 9B̦ 9urB̦ 9urB̦ 9B̦ : B̦ : B̦ :*B̦ : B̦ :NzB̦ >zB̦ >zB̦ >zB̦ ?B̦ ?B̦ ?B̦ ?B̦ ?/B̦ ?/B̦ ?.B̦ ?/B̦ ?55B̦ ?55B̦ ?55B̦ ?LB̦ ?LB̦ ?AB̦ K>B̦ K>B̦ K>B̦ KיIB̦ KיIB̦ KיIB̦ KיIB̦ KB̦ KB̦ KB̦ KB̦ LNiB̦ LNiB̦ LNiB̦ LNiB̦ LB̦ LB̦ LB̦ LB̦ L5B̦ L5B̦ L5B̦ L5B̦ LL^B̦ LL^B̦ LL^B̦ LL^B̦ LcB̦ LcB̦ LcB̦ LcB̦ L{9B̦ L{9B̦ L{9B̦ L{9B̦ NB̦ NB̦ NB̦ NB̦ N(&B̦ N(&B̦ N(&B̦ N(&B̦ N?mB̦ N?mB̦ N?mB̦ N?mB̦ NVFB̦ NVFB̦ NVFB̦ NVFB̦ Nn"B̦ Nn"B̦ Nn"B̦ Nn"B̦ N}B̦ N}B̦ N}B̦ N}B̦ N؈B̦ N؈B̦ N؈B̦ N؈B̦ N3B̦ N3B̦ N3B̦ N3B̦ NˍB̦ NˍB̦ NˍB̦ NˍB̦ N8B̦ N8B̦ N8B̦ N8B̦ NBB̦ NBB̦ NBB̦ NBB̦ OXB̦ OXB̦ OXB̦ OXB̦ O(B̦ O(B̦ O(B̦ O(B̦ O@RxB̦ O@RxB̦ O@RxB̦ O@RxB̦ OWB̦ OWB̦ OWB̦ OWB̦ OoB̦ OoB̦ OoB̦ OoB̦ QXB̦ QXB̦ QXB̦ QXB̦ QB̦ QB̦ QB̦ QB̦ Q3rxB̦ Q3rxB̦ Q3rxB̦ Q3rxB̦ QJB̦ QJB̦ QJB̦ QJB̦ Qb'B̦ Qb'B̦ Qb'B̦ Qb'B̦ QyB̦ QyB̦ QyB̦ QyB̦ Q8B̦ Q8B̦ Q8B̦ Q8B̦ Q7B̦ Q7B̦ Q7B̦ Q7B̦ QXB̦ QXB̦ QXB̦ QXB̦ QB̦ QB̦ QB̦ QB̦ QGxB̦ QGxB̦ QGxB̦ QGxB̦ RB̦ RB̦ RB̦ RB̦ RB̦ RB̦ RB̦ RB̦ R4W(B̦ R4W(B̦ R4W(B̦ R(B̦ RKB̦ RKB̦ RKB̦ RKB̦ S\B̦ S\B̦ S\B̦ SB̦ S.B̦ SB̦ S.B̦ Ti4B̦ TB̦ Ti4B̦ TB̦ T'lNB̦ T'lNB̦ TB̦ T'lNB̦ T>B̦ T>B̦ T>B̦ T>B̦ TV!nB̦ TV!nB̦ TJxB̦ TV!nB̦ Tm|~B̦ Tm|~B̦ TB̦ Ty.B̦ Ty.B̦ TB̦ T1B̦ T1B̦ T1B̦ T1B̦ T.B̦ TB̦ TB̦ T.B̦ TB̦ TB̦ TB̦ TB̦ TANB̦ T֘B̦ T֘B̦ TANB̦ TB̦ TB̦ TB̦ TB̦ UnB̦ UnB̦ UnB̦ UnB̦ VjB̦ VjB̦ VjB̦ VjB̦ VB̦ VB̦ VB̦ VB̦ VYB̦ VYB̦ VYB̦ VYB̦ VB̦ VB̦ VB̦ VB̦ WB̦ WB̦ WB̦ WB̦ Wi:B̦ Wi:B̦ Wi:B̦ Wi:B̦ W2B̦ W2B̦ W2B̦ W2B̦ WJZB̦ WJZB̦ WJZB̦ WJZB̦ WayB̦ WayB̦ WayB̦ WayB̦ WxzB̦ Wm,B̦ WxzB̦ WxzB̦ W/ B̦ W/ B̦ W/ B̦ W/ B̦ WB̦ WB̦ WB̦ WB̦ W*B̦ W*B̦ W*B̦ W*B̦ W>B̦ W>B̦ W>B̦ W>B̦ WJB̦ WJB̦ WJB̦ WJB̦ Y>B̦ Y>B̦ Y>B̦ Y>B̦ YJB̦ YJB̦ YJB̦ YJB̦ YB̦ YB̦ YB̦ YB̦ YNjB̦ YNjB̦ YNjB̦ YNjB̦ Y B̦ Y B̦ Y B̦ Y B̦ YB̦ YB̦ YB̦ YB̦ Z^,B̦ Z^,B̦ Z^,B̦ Z^,B̦ Z&B̦ Z&B̦ Z&B̦ Z&B̦ ZUnB̦ ZUnB̦ ZUnB̦ ZUnB̦ ZllB̦ ZllB̦ ZllB̦ ZllB̦ Z#B̦ Z#B̦ Z#B̦ Z#B̦ Z~B̦ Z~B̦ Z~B̦ Z~B̦ ZB̦ ZB̦ ZB̦ ZB̦ Z3B̦ Z3B̦ Z3B̦ Z3B̦ \_KB̦ \_KB̦ \_KB̦ \_KB̦ \w:B̦ \w:B̦ \w:B̦ \w:B̦ \kB̦ \kB̦ \kB̦ \kB̦ \B̦ \B̦ \B̦ \B̦ \JB̦ \JB̦ \JB̦ \JB̦ \ԥB̦ \ԥB̦ \ԥB̦ \ԥB̦ \B̦ \B̦ \B̦ \B̦ ]Z;B̦ ]Z;B̦ ]Z;B̦ ]Z;B̦ ]B̦ ]B̦ ]B̦ ]B̦ ]2[B̦ ]2[B̦ ]2[B̦ ]2[B̦ ]IjkB̦ ]IjkB̦ ]IjkB̦ ]IjkB̦ ]`B̦ ]`B̦ ]`B̦ ]`B̦ ]xB̦ ]xB̦ ]xB̦ ]xB̦ ]zB̦ ]zB̦ ]zB̦ ]zB̦ ]ԫB̦ ]ԫB̦ ]ԫB̦ ]ԫB̦ ]/;B̦ ]/;B̦ ]/;B̦ ]/;B̦ _S:B̦ _S:B̦ _S:B̦ _S:B̦ _k-B̦ _k-B̦ _k-B̦ _k-B̦ _mB̦ _mB̦ _mB̦ _mB̦ _B̦ _B̦ _B̦ _B̦ _=B̦ _=B̦ _=B̦ _=B̦ _ȘB̦ _ȘB̦ _ȘB̦ _ȘB̦ _B̦ _B̦ _B̦ _B̦ _M=B̦ _M=B̦ _M=B̦ _M=B̦ `B̦ `B̦ `B̦ `B̦ `&]B̦ `&]B̦ `&]B̦ `&]B̦ `=]mB̦ `=]mB̦ `=]mB̦ `=]mB̦ `TB̦ `TB̦ `TB̦ `TB̦ `lB̦ `lB̦ `lB̦ `lB̦ `mB̦ `mB̦ `mB̦ `mB̦ `ǭB̦ `ǭB̦ `ǭB̦ `ǭB̦ `"=B̦ `"=B̦ `"=B̦ `"=B̦ bG3B̦ bG3B̦ bG3B̦ bG3B̦ b_&B̦ b_&B̦ b_&B̦ b_&B̦ bvSB̦ bvSB̦ bvSB̦ bvSB̦ bB̦ bB̦ bB̦ bB̦ b6sB̦ b6sB̦ b6sB̦ b6sB̦ bB̦ bB̦ bB̦ bB̦ bB̦ bB̦ bB̦ bB̦ bF#B̦ bF#B̦ bF#B̦ bF#B̦ cB̦ cB̦ cB̦ cB̦ cCB̦ cCB̦ cCB̦ cCB̦ c1VSB̦ c1VSB̦ c1VSB̦ c1VSB̦ cHB̦ cHB̦ cHB̦ cHB̦ c` sB̦ c` sB̦ c` sB̦ c` sB̦ cwfB̦ cwfB̦ cwfB̦ cwfB̦ cB̦ cB̦ cB̦ cB̦ c#B̦ c#B̦ c#B̦ c#B̦ e;4B̦ e;4B̦ e;4B̦ e;4B̦ eS$B̦ eS$B̦ eS$B̦ eS$B̦ ejTB̦ ejTB̦ ejTB̦ ejTB̦ eB̦ eB̦ eB̦ eB̦ e4tB̦ e4tB̦ e4tB̦ e4tB̦ eB̦ eB̦ eB̦ eB̦ eB̦ eB̦ eB̦ eB̦ eD$B̦ eD$B̦ eD$B̦ eD$B̦ eB̦ eB̦ eB̦ eB̦ f DB̦ f DB̦ f DB̦ f DB̦ f%TTB̦ f%TTB̦ f%TTB̦ f%TTB̦ fB̦ >B̦ >B̦ >B̦ B̦ B̦ B̦ B̦ =^B̦ =^B̦ =^B̦ =^B̦ ,B̦ ,B̦ ,B̦ ,B̦ C~B̦ C~B̦ C~B̦ C~B̦ [MB̦ [MB̦ [MB̦ [MB̦ fB̦ fB̦ fB̦ fB̦ .B̦ .B̦ .B̦ .B̦ \B̦ \B̦ \B̦ \B̦ NB̦ NB̦ NB̦ NB̦ B̦ B̦ B̦ B̦ lnB̦ lnB̦ lnB̦ lnB̦ }B̦ }B̦ }B̦ }B̦ %B̦ %B̦ %B̦ %B̦ ڀ4B̦ ڀ4B̦ ڀ4B̦ ڀ4B̦ B̦ B̦ B̦ B̦ 5TB̦ 5TB̦ 5TB̦ 5TB̦ B̦ B̦ B̦ B̦ 7tB̦ 7tB̦ 7tB̦ 7tB̦ OEB̦ OEB̦ OEB̦ OEB̦ fB̦ fB̦ fB̦ fB̦ }$B̦ }$B̦ }$B̦ }$B̦ TB̦ TB̦ TB̦ TB̦ DB̦ DB̦ DB̦ DB̦ B̦ B̦ B̦ B̦ ddB̦ ddB̦ ddB̦ ddB̦ tB̦ tB̦ tB̦ tB̦ h0B̦ h0B̦ h0B̦ h0B̦ B̦ B̦ B̦ B̦ PB̦ PB̦ PB̦ PB̦ wB̦ wB̦ wB̦ wB̦ pB̦ pB̦ pB̦ pB̦ -B̦ -B̦ -B̦ -B̦ B̦ B̦ B̦ B̦ + B̦ + B̦ + B̦ + B̦ C.B̦ >.B̦ >.B̦ >.B̦ l!B̦ l!B̦ l!B̦ l!B̦ AB̦ AB̦ AB̦ AB̦ MaB̦ MaB̦ MaB̦ MaB̦ B̦ B̦ B̦ B̦ 'B̦ 'B̦ 'B̦ 'B̦ VlB̦ VlB̦ VlB̦ VlB̦ !B̦ !B̦ !B̦ !B̦ ӹB̦ ӹB̦ ӹB̦ ӹB̦ B̦ B̦ B̦ B̦ 1=B̦ 1=B̦ 1=B̦ 1=B̦ _B̦ _B̦ _B̦ _B̦ 9B̦ 9B̦ 9B̦ 9B̦ ]YB̦ ]YB̦ ]YB̦ ]YB̦ yB̦ yB̦ yB̦ yB̦ ǙB̦ ǙB̦ ǙB̦ ǙB̦ I|B̦ I|B̦ I|B̦ I|B̦ x1B̦ x1B̦ x1B̦ x1B̦ B̦ B̦ B̦ B̦ ՜+B̦ ՜+B̦ ՜+B̦ ՜+B̦ QKB̦ QKB̦ QKB̦ QKB̦ 3kB̦ 3kB̦ 3kB̦ 3kB̦ aB̦ aB̦ aB̦ aB̦ pB̦ pB̦ pB̦ pB̦ =qB̦ =qB̦ =qB̦ =qB̦ l'B̦ l'B̦ l'B̦ l'B̦ ÚFB̦ ÚFB̦ ÚFB̦ ÚFB̦ ɑfB̦ ɑfB̦ ɑfB̦ ɑfB̦ FB̦ FB̦ FB̦ FB̦ &B̦ &B̦ &B̦ &B̦ UB̦ UB̦ UB̦ UB̦ ĄeB̦ ĄeB̦ ĄeB̦ ĄeB̦ 1g.B̦ 1g.B̦ 1g.B̦ 1g.B̦ `NB̦ `NB̦ `NB̦ `NB̦ ƎnB̦ ƎnB̦ ƎnB̦ ƎnB̦ ƽB̦ ƽB̦ ƽB̦ ƽB̦ ;B̦ ;B̦ ;B̦ ;B̦ B̦ B̦ B̦ B̦ IB̦ IB̦ IB̦ IB̦ x[ B̦ x[ B̦ x[ B̦ x[ B̦ ǧ@B̦ ǧ@B̦ ǧ@B̦ ǧ@B̦ TvB̦ TvB̦ TvB̦ TvB̦ ɂŖB̦ ɂŖB̦ ɂŖB̦ ɂŖB̦ ɱzB̦ ɱzB̦ ɱzB̦ ɱzB̦ /B̦ /B̦ /B̦ /B̦ B̦ B̦ B̦ B̦ =(B̦ =(B̦ =(B̦ =(B̦ lOHB̦ lOHB̦ lOHB̦ lOHB̦ ʛhB̦ ʛhB̦ ʛhB̦ ʛhB̦ HB̦ HB̦ HB̦ HB̦ vB̦ vB̦ vB̦ vB̦ ̥nB̦ ̥nB̦ ̥nB̦ ̥nB̦ #B̦ #B̦ #B̦ #B̦ B̦ B̦ B̦ B̦ 1>B̦ 1>B̦ 1>B̦ 1>B̦ `CpB̦ `CpB̦ `CpB̦ `CpB̦ ͎B̦ ͎B̦ ͎B̦ ͎B̦ ͽB̦ ͽB̦ ͽB̦ ͽB̦ jB̦ jB̦ jB̦ jB̦ 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