`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 | f)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|%$54DISPLAY_TYPEt&%54VAR_NOTESt d'DELTA_PLUS_VARt(DELTA_MINUS_VAR%6 / /H_EpochJ &3Center Epoch for H_Fluence8 &aB̥ 8 &B̯Ka8 &B̥ 8 ' B̯Ka8 'A3ms (UT) 8 'y3F14.0 < '3 Center Epoch8 '3INCREASE8 (%_$ (]3ONSSDC standard-reference time value at the center of the accumulation interval.< (3 support_dataM )3time>epoch_accumulation_begin8 )e$3standard1 )%3 )&3PCenter epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for H+ *N6WWO_EpochJ *3Center Epoch for O_Fluence8 +B̥ 8 +VB̯Ka8 +B̥ 8 +B̯Ka8 +3ms (UT) 8 ,63F14.0 < ,n3 Center Epoch8 ,3INCREASE8 ,_$ -3ONSSDC standard-reference time value at the center of the accumulation interval.< -3 support_dataM -3time>epoch_accumulation_begin8 ."$3standard1 .Z%3 .&3PCenter epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for O+ / 6  He1_EpochL /3Center Epoch for He1_Fluence8 /B̥ 8 0B̯Ka8 0LB̥ 8 0B̯Ka8 03ms (UT) 8 03F14.0 < 1,3 Center Epoch8 1h3INCREASE8 1_$ 13ONSSDC standard-reference time value at the center of the accumulation interval.< 2W3 support_dataM 23time>epoch_accumulation_begin8 2$3standard1 3%3 3I&3QCenter epoch (milliseconds since 0 AD of VARIABLE accumulation intervals for He+ 36He2_EpochL 4O3Center Epoch for He2_Fluence8 4B̥ 8 4B̯Ka8 4B̥ 8 5$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++ 7644H_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! <6ggO_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! @&6zzHe1_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! DI6He2_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)6IIH_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)6[[ 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)6mMmM 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)6~~ 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! Y6 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! ]6 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! a633He1_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! e6``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)6H_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)6rrO_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.)6He1_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)6He2_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 6ggH_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+ .  6O_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+ .  6He1_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$3nonsense1 k%3 ^ &3.Number of spins of data accumulated for He+ .  6!\!\He2_spinsS 3#Spins Accumulatated for He++ values1  1   1  1 E < v3 # He++ spins2 3I5; !3 Start_epoch4 O"3mass8 3FALSE 1  T 3$Number of spins accumulated for He++< R3 support_data9 3 flag>mode8 $3nonsense1 %3 _ (&3/Number of spins of data accumulated for He++ . r6yySZA3 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 6Conjugate_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 677SZA_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  6Conjugate_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  633H_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.  6DDO_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.  6VQVQHe1_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.  6ggHe2_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. 6'' 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  6ll!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! 6"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"  6ii#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 $3#nonsense1 %3# 1 &3# *6<<$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$ B6%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% 6MM&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 76 Q Q'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. Ӽ6 ۝ ۝(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( 6 H H)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) 6  *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* 6 F F+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+  6  ,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. 6 [0 [0-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  6 | |.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. + 6 # #/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 6 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  6 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  6 q q2SW_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 \ 6  3Mag_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  6 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 $34nonsense1 %34 1 &34 3  5Mag_axis8 35Mag_axis1 35 2 35A48 35Mag_axis9 35 Mag_axis ; 35 suport_data1 35 h GSM Z h6 B̪ ($B̪  B̪ MB̪ |XB̪ B̪ $B̪ B̪ 7:B̪ fB̪ B̪ dB̪ B̪ "1B̪ QƠB̪ B̪ nB̪ ްB̪ 1B̪ XB̪ mB̪ \B̪ B̪ (B̪ )B̪ XB̪ dB̪ B̪ _B̪ B̪ C,B̪ rB̪ zB̪ rhB̪ jB̪ .c,B̪ ][B̪ SB̪ L_B̪ DB̪ =4B̪ H5B̪ w.B̪ &VB̪ B̪ ,B̪ 3B̪ bB̪ _B̪ B̪ "B̪ B̪ LB̪ {VB̪ B̪ "B̪ ÒB̪ 7B̪ fVB̪ B̪ ĥ"B̪ B̪ "B̪ QVB̪ B̪ B̪ wB̪ oB̪ B̪ m|B̪ B̪ ˉHB̪ B̪ )zB̪ XrrB̪ jB̪ cHB̪ [B̪ TB̪ CLrB̪ rDB̪ =6B̪ 5B̪ . B̪ .&rB̪ ]B̪ 6B̪ B̪ B̪ `B̪ GB̪ v6B̪ B̪ B̪ `B̪ 2B̪ a,B̪ ÔB̪ B̪ `B̪ B̪ L-B̪ {B̪ B̪ َWB̪ B̪ 7$B̪ fwB̪ oB̪ hNB̪ `B̪ "YB̪ QQB̪ IB̪ BDB̪ :B̪ 3B̪ <+xB̪ k#B̪ bB̪ m[TB̪ SB̪ LB̪ D~B̪ )%XB̪ mB̪ ϜB̪ xB̪ B̪ (_B̪ VeB̪ mB̪ ]B̪ B̪ V_B̪ ҒB̪ NB̪ B̪ G>B̪ )_B̪ A?B̪ XB̪ p7B̪ 0_B̪ 񶬥B̪ (B̪ B̪ !>B̪ _B̪ ,B̪ CB̪ [ B̪ r>B̪ rB̪ 򡆷B̪ B̪ B̪ >B̪ wB̪ B̪ .oB̪ EB̪ ]h>B̪ tB̪ `B̪ B̪ YB̪ QB̪ QB̪ ͷB̪ IB̪ 00B̪ HBcB̪ _B̪ w:B̪ B̪ 30B̪ vB̪ +B̪ B̪ $B̪ BB̪ 3vB̪ JB̪ bB̪ yB̪ UB̪ B̪ B̪ ׁB̪ B̪ yB̪ ,B̪ 5r_B̪ LB̪ djB̪ {0B̪ cB̪ ߻B̪ \B̪ FB̪ TzB̪ ЭB̪ LB̪ 7B̪ OEFB̪ fzB̪ ~=B̪ B̪ 6&B̪ IJYB̪ .zB̪ B̪ &B̪ "8B̪ :YB̪ QB̪ iB̪ B̪ 8B̪ kB̪ UB̪ ބB̪ B̪ |B̪ $"B̪ B̪ PkB̪ g'B̪ dHB̪ B̪ \B̪ B̪ U'B̪ ZB̪ MB̪ #B̪ ;EB̪ R9B̪ j>lB̪ B̪ 6B̪ B̪ /LB̪ ߫B̪ 'B̪ B̪ & +B̪ =^B̪ UB̪ lB̪  B̪ =B̪ zB̪ ʅB̪ B̪ ~B̪ PB̪ (vB̪ ?B̪ WoB̪ nAB̪ gbB̪ B̪ _B̪ B̪ XAB̪ ԐB̪ PB̪ *B̪ BI3B̪ YfB̪ qAB̪ B̪ : B̪ EB̪ 2B̪ 殾B̪ *B̪ 7B̪ -#jB̪ DB̪ \B̪ s B̪ IB̪ |B̪ B̪ шB̪ (B̪ \B̪ B̪ /yB̪ FB̪ ^rMB̪ uB̪ jB̪ B̪ c#B̪ `B̪ [B̪ B̪ T B̪ 1QB̪ ILB̪ `B̪ xDB̪ 'B̪ =dB̪ B̪ 5B̪ B̪ .UB̪ B̪ 4&B̪ KB̪ c+B̪ zzB̪ B̪ B̪ &B̪ ،YB̪ B̪ B̪ B̪ 6}8B̪ M~B̪ euB̪ |B̪ n*B̪ fB̪ fB̪ B̪ _B̪  OB̪ !WB̪ 8B̪ PP B̪ g@B̪ H}B̪ ĹB̪ @B̪ ŽDB̪ 9eB̪ B̪  1B̪ #B̪ ;*iB̪ RB̪ j"B̪ B̪ ̪ B̪ B̪ ߐB̪  CB̪ B̪ &B̪ =B̪ T,B̪ lyqB̪ B̪ qB̪ 0B̪ jlB̪ B̪ bB̪ !B̪ ([TB̪ ?ךB̪ WSB̪ n B̪ LFB̪ ȕB̪ DB̪ B̪ =JB̪ }B̪ 5B̪ *B̪ B.EB̪ YB̪ q&B̪ B̪ -B̪ sB̪ B̪ B̪ 1B̪ nB̪ -B̪ DB̪ \5B̪ s}hB̪ B̪ uB̪ 0B̪ nlB̪ B̪ fB̪ B̪ /_^B̪ FۤB̪ ^WB̪ uB̪ PYB̪ ̨B̪ HB̪ B̪ ATB̪ B̪ 9B̪ 1B̪ I2XB̪ `B̪ x*B̪ B̪ #B̪ B̪ B̪ B̪ 9B̪ B̪ 4 B̪ K/B̪ ctB̪ zB̪ B̪ yhB̪ B̪ 7B̪ ڳLB̪ /B̪  B̪ !(&B̪ 8bB̪ P B̪ gB̪ 3B̪ B̪ B̪ Ŏ B̪  \B̪ B̪  B̪ #B̪ :rB̪ RwB̪ iB̪ pCB̪ B̪ hB̪ B̪ alB̪ ݺB̪ YB̪ % B̪ 7iaB̪ 76B̪ 7B̪ 7/2B̪ 7ǫB̪ 7'B̪ 7B̪ 8 mB̪ 8%B̪ 8= B̪ 8TPB̪ 8lB̪ 8B̪ 8 =B̪ 8yB̪ 8B̪ 8B̪ 8\B̪ 9wB̪ 9'B̪ 9?pRB̪ 9VB̪ 9nhB̪ 9#B̪ 9arB̪ 9B̪ 9ZB̪ 9^B̪ 9RB̪ :B̪ :*K/B̪ :ALJB̪ :YCB̪ :p$B̪ : B̪ >+B̪ >9]B̪ >K$HB̪ >h|B̪ >.B̪ >B̪ >B̪ >B̪ >VB̪ >fB̪ ?B̪ ?$_:B̪ ?;B̪ ?SWB̪ ?j B̪ ?PPB̪ ?̖B̪ ?HB̪ ?3B̪ ?AyB̪ ?B̪ @:B̪ @&\B̪ @>2B̪ @UB̪ @m+-B̪ @`B̪ @#B̪ @B̪ @CB̪ @☉B̪ @B̪ A&B̪ A) lB̪ A@B̪ AXB̪ Ao=B̪ AB̪ AzB̪ AB̪ AsfB̪ AB̪ AkB̪ B6B̪ B+djB̪ BBB̪ BZ\B̪ BqMB̪ BUB̪ BB̪ BNB̪ BcB̪ BFB̪ BB̪ C?4B̪ C-zB̪ CE7B̪ C\B̪ Ct0]B̪ CB̪ C(B̪ C.B̪ C!sB̪ C靹B̪ DB̪ DDB̪ D0B̪ DGB̪ D_ B̪ DvZB̪ DB̪ DB̪ D+B̪ DxqB̪ DB̪ EpB̪ EBB̪ E2iB̪ EIB̪ EabB̪ ExjB̪ EZB̪ EB̪ ES)B̪ EnB̪ EKB̪ FB̪ F@~B̪ Fow3B̪ FoB̪ FhIB̪ F`B̪ G+Y`B̪ GZQB̪ GJmB̪ GBB̪ G;B̪ H4B̪ HE,B̪ Ht%B̪ HB̪ H2B̪ IB̪ I0HB̪ I^B̪ IVB̪ IB̪ IcB̪ JB̪ JIpB̪ JxB̪ JˆB̪ JB̪ KB̪ K4B̪ Kc!B̪ KB̪ K$B̪ KB̪ LB̪ pmB̪ pB̪ phB̪ pB̪ q)ZB̪ qXB̪ qBB̪ qB̪ q"B̪ rB̪ rC B̪ rrB̪ rB̪ rЀbB̪ rxB̪ s.qJB̪ s]iB̪ sb3B̪ sZB̪ sSB̪ tKB̪ tHDB̪ tw<|B̪ t4B̪ t-RB̪ u%B̪ u3;B̪ ubB̪ u,B̪ uB̪ u0B̪ vB̪ vLB̪ v{vB̪ vB̪ vhB̪ wB̪ w7PB̪ wföB̪ w/B̪ wĴB̪ wB̪ x"B̪ xQB̪ xpB̪ xB̪ xއFB̪ y B̪ yB̪ mB̪ B̪ ˛B̪ ^B̪ )B̪ X=B̪ }B̪ vB̪ nB̪ fB̪ C_lB̪ rWB̪ PTB̪ HB̪ A*B̪ .9B̪ ]2B̪ *pB̪ "B̪ XB̪ B̪ H .B̪ wB̪ B̪ |B̪ B̪ 2\B̪ aB̪ ;B̪ ϪB̪ B̪ B̪ LB̪ {`B̪ B̪ ٢?B̪ B̪ 7B̪ f|B̪ B̪ |dB̪ tB̪ "mCB̪ QeB̪ ^B̪ VB̪ NB̪ GhB̪ B̪ 0B̪ )B̪ !B̪ 'B̪ VYB̪ B̪ 8B̪ B̪ B̪ @B̪ oB̪ pB̪ B̪ OB̪ +ƾB̪ Z.B̪ B̪ B̪ jB̪ B̪ EJB̪ tB̪ B̪ ҂B̪ zB̪ 0seB̪ _kB̪ dWB̪ 6B̪ /6B̪ 'B̪ 5 B̪ d|B̪ B̪ RB̪ B̪ (B̪ NB̪ }B̪ mB̪ B̪ LB̪ 9̳B̪ hB̪ B̪ ƵB̪ hB̪ $B̪ S>B̪ B̪ B̪ B̪ B̪ >yZB̪ mqB̪ j&B̪ bB̪ [B̪ )SlB̪ XKB̪ DKB̪ B̪ UؤB̪ B̪ ɍB̪ B̪ lB̪ @B̪ oBB̪ B̪ ͜B̪ B̪ +B̪ ZhB̪ }B̪ vFB̪ nB̪ gB̪ E_B̪ tWB̪ PlB̪ HB̪ AAB̪ 09B̪ _2B̪ *B̪ "B̪ fB̪ B̪ J EB̪ yB̪ B̪ B̪ B̪ 4*B̪ cPB̪ B̪ 0B̪ ǟB̪ B̪ NuB̪ }B̪ ^B̪ ۡB̪ 4B̪ 9B̪ hB̪ B̪ {B̪ tXB̪ $lB̪ Se8B̪ ]B̪ VB̪ NB̪ FB̪ >?\B̪ m7B̪ 0B̪ B̪ Ԃ'B̪ zB̪ 2sB̪ akcB̪ cB̪ \BB̪ TB̪ M+B̪ LEB̪ {>B̪ 6pB̪ .B̪ 'FB̪ 7B̪ f&B̪ B̪ B̪ ~B̪ !B̪ PAB̪ B̪ *B̪ ۙB̪ B̪ ;xB̪ jB̪ NB̪ ȵB̪ .B̪ &B̪ U B̪ |B̪ B̪ RB̪ B̪ @y(B̪ oqB̪ jB̪ bB̪ ZB̪ +SVB̪ ZKB̪ D,B̪ HB̪ +6B̪ Z/B̪ ‰'B̪ ¸B̪ mB̪ B̪ E LB̪ tB̪ âB̪ B̪ B̪ /_B̪ ^B̪ č>B̪ ļ̷B̪ &B̪ B̪ IB̪ xcB̪ ŧB̪ ֟BB̪ B̪ 4!B̪ cB̪ ƒ B̪ ypB̪ qB̪ jXB̪ NbB̪ }[%B̪ ǬSB̪ LB̪ DtB̪ 9B̪ q7CB̪ /B̪ (B̪ B̪ -B̪ \_B̪ B̪ 5B̪ B̪ B̪ FqB̪ uB̪ HB̪ ԮB̪ B̪ 1zB̪ `B̪ 폶PB̪ B̪ 0B̪ B̪ KB̪ zcB̪ B̪ ؁8B̪ yB̪ 6rB̪ ejuB̪ bB̪ [TB̪ SB̪ !L!B̪ PDB̪ B̪ B̪ B̪ %B̪ TB̪ GB̪ íB̪ B̪ B̪ ?B̪ nbB̪ B̪ ̖&B̪ B̪ *B̪ YlB̪ wB̪ p8B̪ hB̪ `B̪ DYYB̪ sQB̪ JBB̪ BB̪ ;B̪ /3lB̪ ^+B̪ $0B̪ B̪ B̪  tB̪ IB̪ w8B̪ B̪ B̪ lB̪ 3B̪ bBB̪ бB̪ B̪ uB̪ B̪ MBB̪ |B̪ B̪ ڛ~B̪  B̪ 8BB̪ gB̪ }B̪ utB̪ mB̪ #eB̪ R^(B̪ VB̪ NB̪ GnB̪ ?B̪ =81B̪ l0B̪ )B̪ !dB̪ B̪ (1B̪ W B̪ B̪ nB̪ B̪ :B̪ AB̪ pB̪ dB̪ B̪ :B̪ ,B̪ [B̪ \B̪ B̪ 1B̪ B̪ FB̪ unB̪ B̪ z(B̪ rB̪ 1jB̪ `cdB̪ [B̪ T1B̪ LB̪ DB̪ K=\B̪ z5B̪ .(B̪ &B̪ B̪ 6[B̪ eB̪ B̪ B̪ B̪  \B̪ OB̪ ~B̪ sB̪ B̪  HB̪ :ðB̪ iB̪ B̪ ǬB̪ @B̪ %B̪ T B̪ sB̪ B̪ @B̪ wB̪ ?pB̪ nh`B̪ `B̪ Y-B̪ QB̪ *JB̪ YB`B̪ :B̪ 3$B̪ +B̪ #B̪ DXB̪ sB̪ NB̪ xB̪ B̪ .DB̪ ]B̪ B̪ xB̪ B̪ 2B̪ HȘB̪ wB̪ fB̪ ձB̪ )B̪ 3B̪ bB̪ TB̪ B̪ B̪ |}B̪ MtB̪ |mJB̪ eB̪ ^B̪  VkB̪ 8NB̪ gG8B̪ ?B̪ 7B̪ 0XB̪ #(B̪ R!B̪ B̪ B̪  FB̪ B̪ < B̪ kgB̪ B̪ 4B̪ ܚB̪ 'B̪ V^B̪ ŲB̪ B̪ ~B̪ B̪ ALB̪ pB̪ B̪ ΐcB̪ B̪ ,0B̪ [yB̪ qB̪ jPB̪ bB̪ [B̪ FSqB̪ uKB̪ D>B̪ B̪ +M6B̪ +|/aB̪ +'B̪ + %B̪ , B̪ ,8B̪ ,g OB̪ ,B̪ ,B̪ ,yB̪ -"B̪ -QB̪ >JEB̪ >yB̪ >B̪ >׍oB̪ ?B̪ ?5~DB̪ ?dvB̪ ?oB̪ ?gxB̪ ?_B̪ @ XB̪ CmfB̪ CB̪ C)B̪ CB̪ D)B̪ DX\B̪ DB̪ D)B̪ D咐B̪ EB̪ ECTB̪ Er{B̪ Et B̪ ElB̪ EdB̪ F.]SB̪ F]UB̪ FNB̪ FFB̪ F>B̪ G7TB̪ GH/B̪ Gw(B̪ G tB̪ GB̪ HJB̪ H3 B̪ HbB̪ H}B̪ HB̪ H@B̪ IB̪ ILB̪ I{tB̪ IB̪ IJB̪ JB̪ J7B̪ JfkB̪ JB̪ Jğ@B̪ JB̪ K"B̪ KQkB̪ KB̪ Ky8B̪ KqB̪ L jB̪ LB̪ 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B̪ Z]B̪ Z^B̪ Z B̪ Z!B̪ [B̪ [GB̪ [vTB̪ [B̪ [*B̪ \ԈB̪ \2B̪ \aLB̪ \B̪ \B̪ \B̪ ]B̪ ]LKB̪ ]{B̪ ]B̪ ]وuB̪ ^B̪ ^7yLB̪ ^r/B̪ ^LB̪ ^ިB̪ _ B̪ _9lB̪ _hB̪ _8B̪ _ƸB̪ _B̪ `$lB̪ `SB̪ `0B̪ `B̪ `B̪ acB̪ a>{B̪ amt0B̪ alB̪ adB̪ a\B̪ b)U7B̪ bXMB̪ bF B̪ b>tB̪ b6B̪ c/@B̪ cC'B̪ cr B̪ cjB̪ cB̪ c 7B̪ d.B̪ d\B̪ dXB̪ dB̪ d.B̪ e۔B̪ eGB̪ evjB̪ eľB̪ eԽB̪ fB̪ f2B̪ faXB̪ fB̪ f$B̪ fB̪ gB̪ gLEB̪ g{xB̪ gqB̪ giB̪ haB̪ h7ZEB̪ hfRB̪ hKB̪ hCpB̪ h;B̪ i"4EB̪ iQ,B̪ i% B̪ ifB̪ iB̪ j 3B̪ j<B̪ jjB̪ jfB̪ jB̪ j*B̪ k&B̪ kUB̪ k\B̪ kB̪ k*B̪ lB̪ l@B̪ loTB̪ lB̪ l͜ B̪ lB̪ m+B̪ mZJB̪ m}B̪ mvB̪ mn~B̪ nfB̪ nE_JB̪ ntWB̪ nPB̪ nHlB̪ o@B̪ o098B̪ o_1B̪ o*B̪ o"kB̪ oB̪ p&B̪ pJ B̪ pyB̪ pbB̪ pB̪ q&B̪ q4B̪ qcB̪ qPB̪ qζB̪ q&B̪ rB̪ rNB̪ r}PB̪ rB̪ rۡB̪ s zB̪ s9B̪ shPB̪ sB̪ s{B̪ sspB̪ t$kB̪ tSd4B̪ t\B̪ tU B̪ tMgB̪ uEB̪ u>>+B̪ um6B̪ u.B̪ u'^B̪ uB̪ v)+B̪ vXB̪ vB̪ vTB̪ vB̪ w"B̪ wBB̪ wqB̪ wLB̪ wӨB̪ wB̪ x-vB̪ x\B̪ xLB̪ xB̪ xB̪ ylB̪ yGB̪ yv0B̪ yB̪ yԀB̪ zxcB̪ z2pB̪ zai'B̪ zaB̪ zYB̪ zRZB̪ {JB̪ {LC'B̪ {{;B̪ {3B̪ {,PB̪ |$B̪ |7B̪ |fB̪ | B̪ |HB̪ |B̪ }! B̪ }PrB̪ }B̪ }>B̪ }إB̪ ~ B̪ ~;hB̪ ~jB̪ ~5B̪ ~ȲB̪ ~B̪ &_B̪ UB̪ #B̪ B̪ B̪ }VB̪ @uB̪ onB̪ fwB̪ ^B̪ WDB̪ +OB̪ ZHB̪ @wB̪ 8B̪ 1:B̪ )B̪ E"B̪ tdB̪ B̪ :B̪ B̪ /B̪ ^\B̪ B̪ (B̪ ݎB̪ B̪ IRB̪ xưB̪ B̪ ַB̪ B̪ 4HB̪ cB̪ B̪ sB̪ B̪ 6B̪ NzB̪ }s B̪ ksB̪ cB̪ \-B̪ 9TB̪ hLB̪ E`B̪ =B̪ 6-B̪ $.B̪ S&B̪ NB̪ B̪ B̪ B̪ >B̪ lEB̪ B̪ B̪ oB̪ (B̪ WDB̪ ˢB̪ B̪ \B̪ B̪ B2B̪ qB̪ B̪ ϖ\B̪ B̪ - B̪ \B̪ wB̪ pTB̪ hB̪ a B̪ GY}B̪ vQB̪ J@B̪ BB̪ ;B̪ 23tB̪ a+B̪ $8B̪ B̪ B̪  bB̪ LB̪ z.B̪ B̪ B̪ PB̪ 6߶B̪ eB̪ ЂB̪ B̪ FB̪ !B̪ PB̪ pB̪ B̪ ݛFB̪ B̪ ;B̪ jgB̪ |B̪ u4B̪ mB̪ &fB̪ U^^B̪ VB̪ O!B̪ GB̪ ?B̪ @8TB̪ o0B̪ )!B̪ !~B̪ B̪ +BB̪ Z B̪ B̪ uB̪ B̪ 9B̪ DB̪ sB̪ cB̪ B̪ 0B̪ /B̪ ^B̪ ZB̪ B̪ B̪ B̪ IB̪ xPB̪ B̪ zB̪ rqB̪ 4jB̪ cc>B̪ [B̪ T B̪ LhB̪ DB̪ N=,B̪ }5B̪ -B̪ &_B̪ B̪ 9"B̪ hB̪ B̪ LB̪ B̪ #B̪ RB̪ B̪ :B̪ ҠB̪ B̪ =mB̪ lB̪ :B̪ ʬB̪ B̪ (RB̪ WB̪ B̪ B̪ ~B̪ wHB̪ BoB̪ qhB̪ `iB̪ XB̪ Q6B̪ -IB̪ \AB̪ :WB̪ 2B̪ +$B̪ #B̪ GB̪ vNB̪ B̪ B̪ xB̪ 1B̪ `iB̪ B̪ [WB̪ SB̪ 4LB̪ cDB̪ B̪ 7B̪ ;/mB̪ j'B̪ 0B̪ B̪ B̪ & ZB̪ UB̪ B̪ |B̪ B̪ ?B̪ ?ۥB̪ n B̪ hB̪ B̪ $B̪ *B̪ YB̪ MB̪ B̪ B̪ wB̪ DB̪ s2B̪ xB̪ pB̪ i\B̪ /aB̪ ^ZB̪ RtB̪ JB̪ C@B̪ ;B̪ I4B̪ x,aB̪ $B̪ $B̪ B̪ 4 B̪ cNB̪ B̪ B̪ fB̪ B̪ M3B̪ |ؙB̪ B̪ \B̪ B̪ 8B̪ gtB̪ B̪ ţAB̪ B̪ #B̪ RbB̪ B̪ }&B̪ uB̪ mB̪ =fPB̪ l^B̪ W B̪ OhB̪ GB̪ (@+B̪ W8B̪ 0B̪ )LB̪ !B̪ B̪ BlB̪ q B̪ 9B̪ B̪ B̪ ,ZB̪ [B̪ B̪ Q.B̪ IB̪ /AB̪ ^:OB̪ 2B̪ +B̪ #pB̪ B̪ I4B̪ x B̪ B̪ TB̪ B̪ 3B̪ blB̪ B̪ 8B̪ ϖB̪ B̪ MbB̪ |B̪ «B̪ کB̪ B̪ 8GB̪ gB̪ Ö B̪ ŃhB̪ {B̪ #t,B̪ RlB̪ ādB̪ İ]LB̪ UB̪ NB̪ =FlB̪ l>B̪ ś7:B̪ /B̪ (B̪ ( ZB̪ WB̪ ƆB̪ Ƶ B̪ B̪ HB̪ AB̪ pB̪ ǟ`B̪ B̪ 6B̪ ,̊B̪ [B̪ Ȋ`B̪ ȹB̪ B̪ xB̪ FB̪ uDB̪ ɤB̪ ӈB̪ eB̪ 1xB̪ `q2B̪ ʏiB̪ ʾaB̪ Z\B̪ RB̪ KKB̪ zC|B̪ ˩;B̪ 4IB̪ ,B̪ 6% B̪ etB̪ ̔B̪ 7B̪ B̪ B̪ O`B̪ ~B̪ ͭ.B̪ B̪ B̪ :XB̪ iɴB̪ ΘB̪ ǺB̪ B̪ %EB̪ TB̪ σB̪ ϲxB̪ ጖B̪ TB̪ ?ywB̪ noB̪ Нh B̪ =LB̪ ZB̪ *RB̪ YK B̪ юB̪ ѷ;B̪ B̪ ,B̪ JB̪ xB̪ ҧDB̪ =B̪ B̪ 4xB̪ ]zB̪ Ӓ:B̪ ĪB̪ B̪ xB̪ NB̪ }:B̪ ԬB̪ ۗB̪ ^B̪ MB̪ -ɲB̪ ?iB̪ \B̪ t>^B̪ ՋB̪ գ6B̪ պB̪ /B̪ ^B̪ '~B̪ B̪ 0B̪ G*B̪ _B̪ vB̪ ֎B̪ ֥B̪ ֽ =B̪ ԅpB̪ B̪ }B̪  B̪ 2vOB̪ IB̪ anB̪ xB̪ אgB̪ קOB̪ ׿_B̪ ۶B̪ WB̪  B̪ POB̪ 4̂B̪ LHB̪ cB̪ {AB̪ ؒOB̪ ت9B̪ B̪ 1B̪ B̪ *OB̪ B̪ 7"B̪ NB̪ fB̪ }OB̪ ٕB̪ ٬B̪ B̪ ۈ.B̪ OB̪ B̪ !B̪ 9xB̪ PB̪ hqtB̪ B̪ ڗiB̪ ڮB̪ b.B̪ tB̪ ZB̪ B̪ $RB̪ ;AB̪ SKtB̪ jǕB̪ ۂCB̪ ۙB̪ ۱%tB̪ UB̪ mB̪ ܄ B̪ ܜSB̪ ܳB̪ B̪ B̪  B̪ SB̪ (B̪ @{B̪ WB̪ ot B̪ ݆SB̪ ݞlB̪ ݵB̪ eB̪ 2B̪ ]fB̪ ٙB̪ +UB̪ BB̪ ZN2B̪ qxB̪ މFB̪ ޠB̪ ޸?B̪ ϻEB̪ 7B̪ B̪ /B̪ -$B̪ E(EB̪ \B̪ t B̪ ߋB̪ ߣ$B̪ ߺjB̪ B̪ cB̪  B̪ $B̪ *%B̪ G~B̪ YuB̪ pB̪ IB̪ B̪ KB̪ ΋uB̪ B̪ B̪ !B̪ ,|TB̪ CB̪ [tB̪ rB̪ m*B̪ gB̪ eB̪ B̪ ^B̪ =B̪ VgB̪ .ңB̪ FNB̪ ]B̪ uGXB̪ yB̪ ?B̪ ⻻B̪ 8B̪ XB̪ 0B̪ B̪ 1(B̪ H8B̪ `!kB̪ wB̪ B̪ 㦖B̪ JB̪ Վ}B̪ B̪ B̪  B̪ 3\B̪ JB̪ bwB̪ yB̪ pB̪ qB̪ B̪ 1B̪ H&B̪ `cB̪ wB̪ B̪ |B̪ TB̪ tB̪ B̪ mB̪ =B̪ 3eyB̪ JB̪ b^B̪ y8B̪ V}B̪ ҰB̪ NB̪ )B̪ GfB̪ âB̪ ?B̪ 5-B̪ M8NB̪ dB̪ |0B̪ B̪ )RB̪ ¥B̪ !B̪ B̪ VB̪ B̪ 8B̪ OB̪ g >B̪ ~{B̪ B̪ B̪ 9B̪ xB̪ B̪ rzB̪ "7B̪ :kB̪ Q B̪ id6B̪ WB̪ \B̪ ثB̪ TB̪ B̪ M)B̪ xB̪ %EB̪ <B̪ T>6B̪ kB̪ 6B̪ B̪ /:B̪ ɫB̪ 'B̪ B̪  >B̪ 'qB̪ ?B̪ VB̪ n9B̪ uB̪ B̪ B̪ 4B̪ ~yB̪ B̪ wB̪ )8B̪ AoB̪ XB̪ pgB̪ NB̪ `B̪ B̪ XB̪ @B̪ QB̪ B̪ ,JB̪ CMB̪ [BB̪ rB̪ ;B̪ HB̪ 3B̪ ЯB̪ ,B̪ ^B̪ $B̪ .B̪ FB̪ ]bB̪ uB̪ B̪  B̪ ]B̪ B̪ B̪ 7B̪ {XB̪ 0B̪ HsB̪ _;B̪ wlnB̪ B̪ AfB̪ 6B̪ 9B̪ %B̪ 2jB̪ !B̪ 9+B̪ P;B̪ h#nB̪ B̪  B̪ ?B̪ B̪ ݐB̪ B̪ zB̪ $B̪ ;=B̪ RB̪ jzB̪ 2B̪ sxB̪ B̪ kB̪ 6B̪ djB̪ B̪ B̪ =(B̪ UUB̪ fOB̪ ~qB̪ B̪ j)B̪ oB̪ bB̪ B̪ [6B̪ "sB̪ :SB̪ QB̪ iLDB̪ ȜB̪ DB̪ 'B̪ =ZB̪ ޹B̪ 5B̪ "B̪ %.pB̪ YB̪ ViB̪ mB̪ b*B̪ yB̪ ZB̪ B̪ SeB̪ ϫB̪ KB̪ )6B̪ ADB̪ XB̪ p="B̪ qB̪ 5B̪ B̪ .BB̪ 媚B̪ &B̪ 8B̪ ,}B̪ CB̪ [B̪ rjB̪ B̪ B̪ VB̪ ЅB̪ B̪ ~'B̪ B̪ .vB̪ EB̪ ]obB̪ tB̪ hB̪ NB̪ `B̪ B̪ Y(B̪ nB̪ QB̪ 0 B̪ HJdB̪ _ƩB̪ wBB̪ GB̪ ;B̪ B̪ 43B̪ 찂B̪ ,B̪  B̪ 3%eB̪ JB̪ bLB̪ yB̪ XB̪ B̪ B̪ ׌NB̪ B̪ B̪ B̪ 5}[B̪ LB̪ duB̪ εB̪ nB̪ B̪ CB̪ gB̪ <#B̪ iB̪  XTB̪ =B̪ U-^B̪ lB̪ %B̪ BB̪ B̪ ʚB̪ %B̪ }B̪ B̪ (B̪ @`B̪ WB̪ oB̪ }VB̪ B̪ uB̪ 9B̪ nB̪ B̪ gB̪ *tB̪ B_B̪ YB̪ qXWB̪ ԯB̪ PB̪ MB̪ IB̪ B̪ B0B̪ vB̪ '^`B̪ DB̪ \3YB̪ sB̪ +B̪ B̪ [B̪ rB̪ *B̪ zpB̪ B̪ s B̪ SB̪ kB̪ B̪ .d6B̪ EB̪ ]\B̪ t"B̪ UqB̪ ѷB̪ NB̪ BB̪ FB̪ B̪ ?.B̪ 0}B̪ H7B̪ _B̪ w0jB̪ B̪ (B̪ VB̪ !B̪ +B̪ B̪ B̪ 3B̪ JWB̪ b h6B̪ ($B̪  B̪ MB̪ |XB̪ B̪ $B̪ B̪ 7:B̪ fB̪ B̪ dB̪ B̪ "1B̪ QƠB̪ B̪ nB̪ ްB̪ 1B̪ XB̪ mB̪ \B̪ B̪ (B̪ )B̪ XB̪ dB̪ B̪ _B̪ B̪ C,B̪ rB̪ zB̪ rhB̪ jB̪ .c,B̪ ][B̪ SB̪ L_B̪ DB̪ =4B̪ H5B̪ w.B̪ &VB̪ B̪ ,B̪ 3B̪ bB̪ _B̪ B̪ "B̪ B̪ LB̪ {VB̪ B̪ "B̪ ÒB̪ 7B̪ fVB̪ B̪ ĥ"B̪ B̪ "B̪ QVB̪ B̪ B̪ wB̪ oB̪ B̪ m|B̪ B̪ ˉHB̪ B̪ )zB̪ XrrB̪ jB̪ cHB̪ [B̪ TB̪ CLrB̪ rDB̪ =6B̪ 5B̪ . 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B̪ ?$_:B̪ ?;B̪ ?SWB̪ ?j B̪ ?PPB̪ ?̖B̪ ?HB̪ ?3B̪ ?AyB̪ ?B̪ @:B̪ @&\B̪ @>2B̪ @UB̪ @m+-B̪ @`B̪ @#B̪ @B̪ @CB̪ @☉B̪ @B̪ A&B̪ A) lB̪ A@B̪ AXB̪ Ao=B̪ AB̪ AzB̪ AB̪ AsfB̪ AB̪ AkB̪ B6B̪ B+djB̪ BBB̪ BZ\B̪ BqMB̪ BUB̪ BB̪ BNB̪ BcB̪ BFB̪ BB̪ C?4B̪ C-zB̪ CE7B̪ C\B̪ Ct0]B̪ CB̪ C(B̪ C.B̪ C!sB̪ C靹B̪ DB̪ DDB̪ D0B̪ DGB̪ D_ B̪ DvZB̪ DB̪ DB̪ D+B̪ DxqB̪ DB̪ EpB̪ EBB̪ E2iB̪ EIB̪ EabB̪ ExjB̪ EZB̪ EB̪ ES)B̪ EnB̪ EKB̪ FB̪ F@~B̪ Fow3B̪ FoB̪ FhIB̪ F`B̪ G+Y`B̪ GZQB̪ GJmB̪ GBB̪ G;B̪ H4B̪ HE,B̪ Ht%B̪ HB̪ H2B̪ IB̪ I0HB̪ I^B̪ IVB̪ IB̪ IcB̪ JB̪ JIpB̪ JxB̪ JˆB̪ JB̪ KB̪ K4B̪ Kc!B̪ KB̪ K$B̪ KB̪ LB̪ OmB̪ O$B̪ O6B̪ OB̪ P#DB̪ PRB̪ P>B̪ PB̪ PB̪ Q rB̪ QBjB̪ QkوB̪ Q B̪ QʌB̪ QB̪ R'B̪ RV B̪ RB̪ RB̪ R㝘B̪ SB̪ SAB̪ SpB̪ SB̪ SxB̪ SpB̪ T,iB̪ T[aB̪ TZ!B̪ TRB̪ TK%B̪ UCB̪ UF< B̪ Uu4B̪ U-B̪ U%B̪ VB̪ V1B̪ V`"B̪ VB̪ VB̪ VB̪ WB̪ WJB̪ WyB̪ WڞB̪ WB̪ X˙B̪ X5B̪ XdB̪ X B̪ X­B̪ XB̪ Y B̪ YO B̪ Y~B̪ YB̪ Y܀B̪ Z xB̪ Z:qzB̪ ZiiB̪ ZbtB̪ ZZB̪ ZSxB̪ [%KB̪ [TDjB̪ [B̪ pmB̪ pB̪ phB̪ pB̪ q)ZB̪ qXB̪ qBB̪ qB̪ q"B̪ rB̪ rC B̪ rrB̪ rB̪ rЀbB̪ rxB̪ s.qJB̪ s]iB̪ sb3B̪ sZB̪ sSB̪ tKB̪ tHDB̪ tw<|B̪ t4B̪ t-RB̪ u%B̪ u3;B̪ ubB̪ u,B̪ uB̪ u0B̪ vB̪ vLB̪ v{vB̪ vB̪ vhB̪ wB̪ w7PB̪ wföB̪ w/B̪ wĴB̪ wB̪ x"B̪ xQB̪ xpB̪ xB̪ xއFB̪ y B̪ yB̪ mB̪ B̪ ˛B̪ ^B̪ )B̪ X=B̪ }B̪ vB̪ nB̪ fB̪ C_lB̪ rWB̪ PTB̪ HB̪ A*B̪ .9B̪ ]2B̪ *pB̪ "B̪ XB̪ B̪ H .B̪ wB̪ B̪ |B̪ B̪ 2\B̪ aB̪ ;B̪ ϪB̪ B̪ B̪ LB̪ {`B̪ B̪ ٢?B̪ B̪ 7B̪ f|B̪ B̪ |dB̪ tB̪ "mCB̪ QeB̪ ^B̪ VB̪ NB̪ GhB̪ B̪ 0B̪ )B̪ !B̪ 'B̪ VYB̪ B̪ 8B̪ B̪ B̪ @B̪ oB̪ pB̪ B̪ OB̪ +ƾB̪ Z.B̪ B̪ B̪ jB̪ B̪ EJB̪ tB̪ B̪ ҂B̪ zB̪ 0seB̪ _kB̪ dWB̪ 6B̪ /6B̪ 'B̪ 5 B̪ d|B̪ B̪ RB̪ B̪ (B̪ NB̪ }B̪ mB̪ B̪ LB̪ 9̳B̪ hB̪ B̪ ƵB̪ hB̪ $B̪ S>B̪ B̪ B̪ B̪ B̪ >yZB̪ mqB̪ j&B̪ bB̪ [B̪ )SlB̪ XKB̪ DKB̪ B̪ UؤB̪ B̪ ɍB̪ B̪ lB̪ @B̪ oBB̪ B̪ ͜B̪ B̪ +B̪ ZhB̪ }B̪ vFB̪ nB̪ gB̪ E_B̪ tWB̪ PlB̪ HB̪ AAB̪ 09B̪ _2B̪ *B̪ "B̪ fB̪ B̪ J EB̪ yB̪ B̪ B̪ B̪ 4*B̪ cPB̪ B̪ 0B̪ ǟB̪ B̪ NuB̪ }B̪ ^B̪ ۡB̪ 4B̪ 9B̪ hB̪ B̪ {B̪ tXB̪ $lB̪ Se8B̪ ]B̪ VB̪ NB̪ FB̪ >?\B̪ m7B̪ 0B̪ B̪ Ԃ'B̪ zB̪ 2sB̪ akcB̪ cB̪ \BB̪ TB̪ M+B̪ LEB̪ {>B̪ 6pB̪ .B̪ 'FB̪ 7B̪ f&B̪ B̪ B̪ ~B̪ !B̪ PAB̪ B̪ *B̪ ۙB̪ B̪ ;xB̪ jB̪ NB̪ ȵB̪ .B̪ &B̪ U B̪ |B̪ B̪ RB̪ B̪ @y(B̪ oqB̪ jB̪ bB̪ ZB̪ +SVB̪ ZKB̪ D,B̪ HB̪ +6B̪ Z/B̪ ‰'B̪ ¸B̪ mB̪ B̪ E LB̪ tB̪ âB̪ B̪ B̪ /_B̪ ^B̪ č>B̪ ļ̷B̪ &B̪ B̪ IB̪ xcB̪ ŧB̪ ֟BB̪ B̪ 4!B̪ cB̪ ƒ B̪ ypB̪ qB̪ jXB̪ NbB̪ }[%B̪ ǬSB̪ LB̪ DtB̪ 9B̪ q7CB̪ /B̪ (B̪ B̪ -B̪ \_B̪ B̪ 5B̪ B̪ B̪ FqB̪ uB̪ HB̪ ԮB̪ B̪ 1zB̪ `B̪ 폶PB̪ B̪ 0B̪ B̪ KB̪ zcB̪ B̪ ؁8B̪ yB̪ 6rB̪ ejuB̪ bB̪ [TB̪ SB̪ !L!B̪ PDB̪ B̪ B̪ B̪ %B̪ TB̪ GB̪ íB̪ B̪ B̪ ?B̪ nbB̪ B̪ ̖&B̪ B̪ *B̪ YlB̪ wB̪ p8B̪ hB̪ `B̪ DYYB̪ sQB̪ JBB̪ BB̪ ;B̪ /3lB̪ ^+B̪ $0B̪ B̪ B̪  tB̪ IB̪ w8B̪ B̪ B̪ lB̪ 3B̪ bBB̪ бB̪ B̪ uB̪ B̪ MBB̪ |B̪ B̪ ڛ~B̪  B̪ 8BB̪ gB̪ }B̪ utB̪ mB̪ #eB̪ R^(B̪ VB̪ NB̪ GnB̪ ?B̪ =81B̪ l0B̪ )B̪ !dB̪ B̪ (1B̪ W B̪ B̪ nB̪ B̪ :B̪ AB̪ pB̪ dB̪ B̪ :B̪ ,B̪ [B̪ \B̪ B̪ 1B̪ B̪ FB̪ unB̪ B̪ z(B̪ rB̪ 1jB̪ `cdB̪ [B̪ T1B̪ LB̪ DB̪ K=\B̪ z5B̪ .(B̪ &B̪ B̪ 6[B̪ eB̪ B̪ B̪ B̪  \B̪ OB̪ ~B̪ sB̪ B̪  HB̪ :ðB̪ iB̪ B̪ ǬB̪ @B̪ %B̪ T B̪ sB̪ B̪ @B̪ wB̪ ?pB̪ nh`B̪ `B̪ Y-B̪ QB̪ *JB̪ YB`B̪ :B̪ 3$B̪ +B̪ #B̪ DXB̪ sB̪ NB̪ xB̪ B̪ .DB̪ ]B̪ B̪ xB̪ B̪ 2B̪ HȘB̪ wB̪ fB̪ ձB̪ )B̪ 3B̪ bB̪ TB̪ B̪ B̪ |}B̪ MtB̪ |mJB̪ eB̪ ^B̪  VkB̪ 8NB̪ gG8B̪ ?B̪ 7B̪ 0XB̪ #(B̪ R!B̪ B̪ B̪  FB̪ B̪ < B̪ kgB̪ B̪ 4B̪ ܚB̪ 'B̪ V^B̪ ŲB̪ B̪ ~B̪ B̪ ALB̪ pB̪ B̪ ΐcB̪ B̪ ,0B̪ [yB̪ qB̪ jPB̪ bB̪ [B̪ FSqB̪ uKB̪ D>B̪ B̪ +M6B̪ +|/aB̪ +'B̪ + %B̪ , B̪ ,8B̪ ,g OB̪ ,B̪ ,B̪ ,yB̪ -"B̪ -QB̪ >JEB̪ >yB̪ >B̪ >׍oB̪ ?B̪ ?5~DB̪ ?dvB̪ ?oB̪ ?gxB̪ ?_B̪ @ XB̪ CmfB̪ CB̪ C)B̪ CB̪ D)B̪ DX\B̪ DB̪ D)B̪ D咐B̪ EB̪ ECTB̪ Er{B̪ Et B̪ ElB̪ EdB̪ F.]SB̪ F]UB̪ FNB̪ FFB̪ F>B̪ G7TB̪ GH/B̪ Gw(B̪ G tB̪ GB̪ HJB̪ H3 B̪ HbB̪ H}B̪ HB̪ H@B̪ IB̪ ILB̪ I{tB̪ IB̪ IJB̪ JB̪ J7B̪ JfkB̪ JB̪ Jğ@B̪ JB̪ K"B̪ KQkB̪ KB̪ Ky8B̪ KqB̪ L jB̪ LB̪ Y7gB̪ Y/B̪ Y(*B̪ Z. B̪ Z]B̪ Z^B̪ Z B̪ Z!B̪ [B̪ [GB̪ [vTB̪ [B̪ [*B̪ \ԈB̪ \2B̪ \aLB̪ \B̪ \B̪ \B̪ ]B̪ ]LKB̪ ]{B̪ ]B̪ ]وuB̪ ^B̪ ^7yLB̪ ^r/B̪ ^LB̪ ^ިB̪ _ B̪ _9lB̪ _hB̪ _8B̪ _ƸB̪ _B̪ `$lB̪ `SB̪ `0B̪ `B̪ `B̪ acB̪ a>{B̪ amt0B̪ alB̪ adB̪ a\B̪ b)U7B̪ bXMB̪ bF B̪ b>tB̪ b6B̪ c/@B̪ cC'B̪ cr B̪ cjB̪ cB̪ c 7B̪ d.B̪ d\B̪ dXB̪ dB̪ d.B̪ e۔B̪ eGB̪ evjB̪ eľB̪ eԽB̪ fB̪ f2B̪ faXB̪ fB̪ f$B̪ fB̪ gB̪ gLEB̪ g{xB̪ gqB̪ giB̪ haB̪ h7ZEB̪ hfRB̪ hKB̪ hCpB̪ h;B̪ i"4EB̪ iQ,B̪ i% B̪ ifB̪ iB̪ j 3B̪ j<B̪ jjB̪ jfB̪ jB̪ j*B̪ k&B̪ kUB̪ k\B̪ kB̪ k*B̪ lB̪ l@B̪ loTB̪ lB̪ l͜ B̪ lB̪ m+B̪ mZJB̪ m}B̪ mvB̪ mn~B̪ nfB̪ nE_JB̪ ntWB̪ nPB̪ nHlB̪ o@B̪ o098B̪ o_1B̪ o*B̪ o"kB̪ oB̪ p&B̪ pJ B̪ pyB̪ pbB̪ pB̪ q&B̪ q4B̪ qcB̪ qPB̪ qζB̪ q&B̪ rB̪ rNB̪ r}PB̪ rB̪ rۡB̪ s zB̪ s9B̪ shPB̪ sB̪ s{B̪ sspB̪ t$kB̪ tSd4B̪ t\B̪ tU B̪ tMgB̪ uEB̪ u>>+B̪ um6B̪ u.B̪ u'^B̪ uB̪ v)+B̪ vXB̪ vB̪ vTB̪ vB̪ w"B̪ wBB̪ wqB̪ wLB̪ wӨB̪ wB̪ x-vB̪ x\B̪ xLB̪ xB̪ xB̪ ylB̪ yGB̪ yv0B̪ yB̪ yԀB̪ zxcB̪ z2pB̪ zai'B̪ zaB̪ zYB̪ zRZB̪ {JB̪ {LC'B̪ {{;B̪ {3B̪ {,PB̪ |$B̪ |7B̪ |fB̪ | B̪ |HB̪ |B̪ }! 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