CCSD3ZF0000100000001NJPL3IF0PDS200000001 = SFDU_LABEL /* File Structure */ RECORD_TYPE = FIXED_LENGTH RECORD_BYTES = 512 FILE_RECORDS = 10039 LABEL_RECORDS = 34 CHECKSUM = 600946444 /* Unsigned 32-bit checksum of all bytes after label records */ FILE_STATE = CLEAN ^HISTORY = 35 OBJECT = HISTORY END_OBJECT = HISTORY ^HISTOGRAM_IMAGE = 59 OBJECT = HISTOGRAM_IMAGE /* Two dim histogram image structure */ LINES = 256 LINE_SAMPLES = 408 SAMPLE_TYPE = UNSIGNED_INTEGER SAMPLE_BITS = 8 SAMPLE_NAME = BAND LINE_NAME = INTENSITY NOTE = "This is an unannotated two-dimensional histogram 'image' showing frequency of measured 'Intensity' versus band number. The 'Intensity' may be DN, Radiance, or BDRF (Bi-Directional Reflectance), or a combination of BDRF with Radiance, with BDRF below a cutoff band number and radiance above. The cutoff is defined by: BDRF_RAD_TRANSITION_BAND_NUMBER. The 'Intensity' is DN only if CORE_NAME in the QUBE object is RAW_DATA_NUMBER." BDRF_RAD_TRANSITION_BAND_NUMBER = 9 END_OBJECT = HISTOGRAM_IMAGE ^QUBE = 263 OBJECT = QUBE /* Qube structure */ AXES = 3 AXIS_NAME = (SAMPLE,LINE,BAND) /* Core description */ CORE_ITEMS = (20,2844,10) CORE_ITEM_BYTES = 4 CORE_ITEM_TYPE = VAX_REAL CORE_BASE = 0.0 CORE_MULTIPLIER = 1.0 /* Core scaling is: True_value = base + (multiplier * stored_value) */ CORE_VALID_MINIMUM = 16#FFEFFFFF# CORE_HIGH_REPR_SATURATION = 16#FFFBFFFF# CORE_HIGH_INSTR_SATURATION = 16#FFFCFFFF# CORE_LOW_INSTR_SATURATION = 16#FFFDFFFF# CORE_LOW_REPR_SATURATION = 16#FFFEFFFF# CORE_NULL = 16#FFFFFFFF# CORE_NAME = SPECTRAL_RADIANCE CORE_UNIT = 'uWATT*CM**-2*SR**-1*uM**-1' /* Core units: to convert these radiances to SI units (W/m^2/sr/uM), */ /* the data in the cube must be divided by 100. */ SPATIAL_BINNING_TYPE = FOOTPRINT_AVERAGE THRESHOLD_WEIGHT = 0.02500 FOOTPRINT_GRID_SIZE = 10 /* SPATIAL_BINNING_TYPE, FOOTPRINT_GRID_SIZE, THRESHOLD_WEIGHT, and */ /* (for certain projections) MAXIMUM_PIXEL_DISTORTION, are parameters */ /* that are not relevant to the Tube core data, but can be used in */ /* subsequent ISIS processing to generate a projected cube from a */ /* tube file with program NIMSGEOMF. Note that the value: */ /* SPATIAL_BINNING_TYPE = FOOTPRINT_AVERAGE */ /* does trigger the addition of two extra backplanes per grating */ /* position: the RIGHT_EDGE_PROJ_LINE/SAMPLE backplanes. */ EXPANDED_RADIUS = 107238.00 DARK_UPDATE_TYPE = NOUPDAT FILL_BOX_SIZE = 0 FILL_MIN_VALID_PIXELS = 0 PHOTOMETRIC_CORRECTION_TYPE = NONE /* Suffix description */ SUFFIX_BYTES = 4 SUFFIX_ITEMS = (0,0,12) BAND_SUFFIX_NAME = (GR_POS_00_LATITUDE,GR_POS_00_LONGITUDE, GR_POS_00_PROJECTED_LINE,GR_POS_00_PROJECTED_SAMPLE, GR_POS_00_RIGHT_EDGE_PROJ_LINE,GR_POS_00_RIGHT_EDGE_PROJ_SAMPLE, INCIDENCE_ANGLE,EMISSION_ANGLE,PHASE_ANGLE,SLANT_DISTANCE, INTERCEPT_ALTITUDE,NATIVE_TIME) BAND_SUFFIX_UNIT = (DEGREE,DEGREE,DIMENSIONLESS,DIMENSIONLESS,DIMENSIONLESS,DIMENSIONLESS, DEGREE,DEGREE,DEGREE,KILOMETER,KILOMETER,SECOND) BAND_SUFFIX_ITEM_BYTES = (4,4,4,4,4,4,4,4,4,4,4,4) BAND_SUFFIX_ITEM_TYPE = (VAX_REAL,VAX_REAL,VAX_REAL,VAX_REAL, VAX_REAL,VAX_REAL,VAX_REAL,VAX_REAL,VAX_REAL,VAX_REAL,VAX_REAL, VAX_REAL) BAND_SUFFIX_BASE = (0.000000,0.000000,0.000000,0.000000,0.000000, 0.000000,0.000000,0.000000,0.000000,0.000000,0.000000,0.000000) BAND_SUFFIX_MULTIPLIER = (1.000000,1.000000,1.000000,1.000000, 1.000000,1.000000,1.000000,1.000000,1.000000,1.000000,1.000000, 63.000000) BAND_SUFFIX_VALID_MINIMUM = (16#FFEFFFFF#,16#FFEFFFFF#,16#FFEFFFFF#, 16#FFEFFFFF#,16#FFEFFFFF#,16#FFEFFFFF#,16#FFEFFFFF#,16#FFEFFFFF#, 16#FFEFFFFF#,16#FFEFFFFF#,16#FFEFFFFF#,16#FFEFFFFF#) BAND_SUFFIX_NULL = (16#FFFFFFFF#,16#FFFFFFFF#,16#FFFFFFFF#, 16#FFFFFFFF#,16#FFFFFFFF#,16#FFFFFFFF#,16#FFFFFFFF#,16#FFFFFFFF#, 16#FFFFFFFF#,16#FFFFFFFF#,16#FFFFFFFF#,16#FFFFFFFF#) BAND_SUFFIX_LOW_REPR_SAT = (16#FFFEFFFF#,16#FFFEFFFF#,16#FFFEFFFF#, 16#FFFEFFFF#,16#FFFEFFFF#,16#FFFEFFFF#,16#FFFEFFFF#,16#FFFEFFFF#, 16#FFFEFFFF#,16#FFFEFFFF#,16#FFFEFFFF#,16#FFFEFFFF#) BAND_SUFFIX_LOW_INSTR_SAT = (16#FFFDFFFF#,16#FFFDFFFF#,16#FFFDFFFF#, 16#FFFDFFFF#,16#FFFDFFFF#,16#FFFDFFFF#,16#FFFDFFFF#,16#FFFDFFFF#, 16#FFFDFFFF#,16#FFFDFFFF#,16#FFFDFFFF#,16#FFFDFFFF#) BAND_SUFFIX_HIGH_INSTR_SAT = (16#FFFCFFFF#,16#FFFCFFFF#,16#FFFCFFFF#, 16#FFFCFFFF#,16#FFFCFFFF#,16#FFFCFFFF#,16#FFFCFFFF#,16#FFFCFFFF#, 16#FFFCFFFF#,16#FFFCFFFF#,16#FFFCFFFF#,16#FFFCFFFF#) BAND_SUFFIX_HIGH_REPR_SAT = (16#FFFBFFFF#,16#FFFBFFFF#,16#FFFBFFFF#, 16#FFFBFFFF#,16#FFFBFFFF#,16#FFFBFFFF#,16#FFFBFFFF#,16#FFFBFFFF#, 16#FFFBFFFF#,16#FFFBFFFF#,16#FFFBFFFF#,16#FFFBFFFF#) /* The backplanes contain 6 geometric parameters for each grating position */ /* (latitude, longitude, line, sample, right-edge-of-NIMS-FOV line, right-edge */ /* sample), 5 'global' geometric parameters which apply to all grating */ /* positions, the time (in 'chops', see below) of the first grating position, */ /* and 0 to 10 'spectral index' bands, each a user-specified function of the */ /* data bands. (See the BAND SUFFIX NAME values.) */ /* Longitude ranges from 0 to 360 degrees, with positive direction */ /* specified by POSITIVE LONGITUDE DIRECTION in the IMAGE MAP PROJECTION */ /* group. Latitudes are planetographic. */ /* INTERCEPT ALTITUDE contains values for the DIFFERENCE between */ /* the length of the normal from the center of the target body to the */ /* line of sight AND the radius of the target body. On-target points */ /* have zero values. Points beyond the maximum expanded radius have */ /* null values. This plane thus also serves as a set of "off-limb" */ /* flags. It is meaningful only for the ORTHOGRAPHIC and */ /* POINT PERSPECTIVE projections; otherwise all values are zero. */ /* The NATIVE TIME band of the suffix is the time in "chops" of */ /* the first grating position at the corresponding line and sample */ /* after the NATIVE START TIME, where 63 chops = 1 second. */" STD_DEV_SELECTED_BAND_NUMBER = 5 STD_DEV_SELECTED_BACKPLANE = 5 /* Data description: general */ DATA_SET_ID = 'GO-J-NIMS-3-TUBE-V1.0' SPACECRAFT_NAME = GALILEO_ORBITER MISSION_PHASE_NAME = IO_33_ENCOUNTER INSTRUMENT_NAME = 'NEAR INFRARED MAPPING SPECTROMETER' INSTRUMENT_ID = NIMS ^INSTRUMENT_DESCRIPTION = "NIMSINST.TXT" TARGET_NAME = JUPITER START_TIME = 2002-01-20T06:28:14Z STOP_TIME = 2002-01-20T06:45:20Z NATIVE_START_TIME = "6392960.00.0" NATIVE_STOP_TIME = "6392976.83" OBSERVATION_NAME = '33JNGLOBAL03A' NOTE = "Global mosaic to examine cloud morphology & microphysical properties // // MIPL Systematic Processing Product" PRODUCT_ID = "33JNGLOBAL03A_MSY01.VTUB" PRODUCT_CREATION_DATE = 2002-04-22 IMAGE_ID = NULL INCIDENCE_ANGLE = 63.11 EMISSION_ANGLE = 69.39 PHASE_ANGLE = 6.30 SOLAR_AZIMUTH = 228.15 SUB_SPACECRAFT_AZIMUTH = 348.38 START_SUB_SPACECRAFT_LATITUDE = 0.47 START_SUB_SPACECRAFT_LONGITUDE = 18.33 STOP_SUB_SPACECRAFT_LATITUDE = 0.46 STOP_SUB_SPACECRAFT_LONGITUDE = 28.59 START_SUB_SOLAR_LATITUDE = 1.79 START_SUB_SOLAR_LONGITUDE = 22.94 STOP_SUB_SOLAR_LATITUDE = 1.79 STOP_SUB_SOLAR_LONGITUDE = 33.28 MINIMUM_SLANT_DISTANCE = 2564940.00 MAXIMUM_SLANT_DISTANCE = 2641390.00 SCAN_RATE_TOLERANCE = 3.000000 MEAN_SCAN_RATE = 0.533468 /* The unit of SCAN RATE TOLERANCE is mrad/s. */ /* The unit of MEAN SCAN RATE is the Nyquist scanning rate, which depends on */ /* the instrument mode: it is one-half FOV (0.5 mrad) per grating cycle. */ MIN_SPACECRAFT_SOLAR_DISTANCE = 7.71987e+08 MAX_SPACECRAFT_SOLAR_DISTANCE = 7.71994e+08 MINIMUM_CENTRAL_BODY_DISTANCE = 2633680.00 MAXIMUM_CENTRAL_BODY_DISTANCE = 2642360.00 /* Data description: instrument status */ INSTRUMENT_MODE_ID = FIXED_MAP GAIN_MODE_ID = 2 CHOPPER_MODE_ID = REFERENCE START_GRATING_POSITION = 00 OFFSET_GRATING_POSITION = 04 GRATING_POSITION_INCREMENT = 00 GRATING_POSITIONS = 01 MEAN_FOCAL_PLANE_TEMPERATURE = 65.00 MEAN_RAD_SHIELD_TEMPERATURE = 0.00 MEAN_TELESCOPE_TEMPERATURE = 0.00 MEAN_GRATING_TEMPERATURE = 130.00 MEAN_CHOPPER_TEMPERATURE = 0.00 MEAN_ELECTRONICS_TEMPERATURE = 0.00 MEAN_DARK_DATA_NUMBER = (27.39,27.02,27.28,27.18,26.91,26.59, 25.48,27.12,26.46,22.85,29.36,31.20,29.73,29.85,29.30,28.41, 26.62) /* The "mean dark data numbers" are the DN value of dark sky for each of the */ /* 17 NIMS detectors, averaged over the mirror-position-specific values used */ /* in the computation of radiance. The original dark values were obtained */ /* from either off-limb portions of the observation or special "heaven dark" */ /* observations for an encounter. */ THERMAL_DETECTOR_OFFSET = (515.50,516.03,514.03) THERMAL_DETECTOR_SENS_RATIO = (47.56,47.34,48.29) GROUP = BAND_BIN /* Spectral axis description */ BAND_BIN_CENTER = (1.0348,1.3128,1.5928,1.8737,2.7176,3.0007, 3.5659,4.1326,4.4145,4.6967) BAND_BIN_UNIT = MICROMETER BAND_BIN_ORIGINAL_BAND = (4,5,6,7,10,11,13,15,16,17) BAND_BIN_GRATING_POSITION = (0,0,0,0,0,0,0,0,0,0) BAND_BIN_DETECTOR = (4,5,6,7,10,11,13,15,16,17) BAND_BIN_SOLAR_FLUX = (2554.5000,1513.0601,963.2590,547.8650, 141.6920,98.0128,51.3298,29.1765,22.6572,17.8328) BAND_BIN_SENSITIVITY = (0.2492,1.2249,3.4014,0.1340,26.3170, 32.0900,56.6610,49.0580,46.6100,54.1140) /* "Band Bin Sensitivity" is the sensitivity for each band, in units of */ /* DN/radiance_unit (see CORE UNIT). These values are functions of */ /* reported focal plane assembly temperature during the observation and */ /* of ground and flight calibration data. They may be used to construct */ /* "idealized data numbers" (DNs which would have been measured by an */ /* anomaly-free instrument) by the formula: */ /* DN = dark_value + sensitivity * radiance, */ /* where 'dark_value' is approximated by the MEAN_DARK_DATA_NUMBER array, */ /* preceding the BAND_BIN group. */ /* Note that actually measured raw DNs are not obtainable in this way, */ /* due to corrections for instrument anomalies (see the referenced */ /* INSTRUMENT_DESCRIPTION for details) and possible resampling of the */ /* data. The above formula for DN also does not hold for the higher */ /* intensity regime in the thermal detectors (15-17), for which the */ /* following formula applies: */ /* DN = thermal_offset + sensitivity * radiance / sens_ratio */ /* where 'thermal_offset' and 'sens_ratio' for detectors 15, 16, and 17 are */ /* given by the THERMAL_DETECTOR_OFFSET and THERMAL_DETECTOR_SENS_RATIO */ /* arrays, preceding the BAND_BIN group. */ /* The radiances for which the above formula applies, are those lying above: */ /* Cutoff_radiance = thermal_offset / sensitivity */ END_GROUP = BAND_BIN GROUP = IMAGE_MAP_PROJECTION /* Projection description */ MAP_PROJECTION_TYPE = POINT_PERSPECTIVE MAP_SCALE = 641.631 MAP_RESOLUTION = 1.945 SUB_SPACECRAFT_LATITUDE = 0.47 SUB_SPACECRAFT_LONGITUDE = 23.46 LINE_SUB_SPACECRAFT_OFFSET = -122.52 SAMPLE_SUB_SPACECRAFT_OFFSET = -126.71 TARGET_CENTER_DISTANCE = 2638016.0 LINE_OPTICAL_AXIS_OFFSET = -112.99 SAMPLE_OPTICAL_AXIS_OFFSET = -25.24 FOCAL_LENGTH = 800.0 FOCAL_PLANE_SCALE = 5.000 OFFSET_DIRECTION = TO_ORIGIN MINIMUM_LATITUDE = -88.08 MAXIMUM_LATITUDE = 88.98 EASTERNMOST_LONGITUDE = 291.55 WESTERNMOST_LONGITUDE = 115.52 COORDINATE_SYSTEM_TYPE = "BODY-FIXED ROTATING" COORDINATE_SYSTEM_NAME = PLANETOGRAPHIC POSITIVE_LONGITUDE_DIRECTION = WEST A_AXIS_RADIUS = 71492.00 B_AXIS_RADIUS = 71492.00 C_AXIS_RADIUS = 66854.00 MAP_PROJECTION_ROTATION = 350.14 SAMPLE_FIRST_PIXEL = 1 SAMPLE_LAST_PIXEL = 255 LINE_FIRST_PIXEL = 1 LINE_LAST_PIXEL = 254 END_GROUP = IMAGE_MAP_PROJECTION END_OBJECT = QUBE END GROUP = VISIS2 VERSION_DATE = 2000-01-26 DATE_TIME = 2002-04-22T12:36:39 NODE_NAME = "MIPL" USER_NAME = "L.Kamp/x44461" SOFTWARE_DESC = "ISIS cube file with PDS label has been generated as systematic product by MIPL using the following programs: NIMSMERGE2 to create EDRs; NIMSCMM2 to create the merged mosaic & geometry cube; HIST2D to create a two-dimensional histogram; VISIS2 to create the ISIS cube." USERNOTE = "MIPL Systematic Processing Product" GROUP = PARAMETERS EDR_FILE_NAME = "NE:33JNGLOBAL03A.6" PLATFORM_CKERNEL_NAME = "SPICEKER:CKI33AFEPRED.PLT" ROTOR_CKERNEL_NAME = " " SP_KERNEL_FILE_NAME = "SPICEKER:S011018A.BSP" I_KERNEL_FILE_NAME = "NDAT:NIMS_IKERNEL_MAB5.DAT" SPIKE_FILE_NAME = "DUMMY_DSPK.DAT" BOOM_FILE_NAME = " " DARK_VALUE_FILE_NAME = "NCAL:16HNDARKCL02A.DRK" CALIBRATION_FILE_NAME = "NCAL:N1999A_GS2_02_I24.CAL" SOLAR_FLUX_FILE_NAME = "NDAT:NIMS_SOLAR.DAT" MERGED_MOSAIC_FILE_NAME = "GLLNIMS:33JNGLOBAL03A_MSY01.TUB" GRATING_POSITION_CORRECTION = 14.5000 GRATING_STEP_INFLATION = 0.2000 /* The "Grating Position Correction" and "Grating Step Inflation" are */ /* adjustments to the nominal grating positions, based on flight calibrations */ /* and known sharp spectral features of the target, used in determination of */ /* wavelengths. GRATING_POSITION_CORRECTION is an additive term to the */ /* grating position and (1.0 + GRATING_STEP_INFLATION) is a multiplicative */ /* term modifying the grating stepsize. */ END_GROUP = PARAMETERS END_GROUP = VISIS2 END 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K K KK;KK8cK"KKKKmKJK*K KGK^KK)K K{ KA K K K@KKeK%K`KQKcKupKMK-K&KKKKKY K KL K Kʲ KOKپKUjK)KCKKxK=rK=OK/K8K`KeKKK K KL K K˲ KVK:KOmK+K&KKK]uKyRKg2KKK KKK K KM K K˲ K-KKeuK'2K@KKKexKUK4KtKeK;KKK K KL K KȲ KK{K{K8KKKKe~K$[K:KKKKKK Ke K* K K KfKSKK0FKB KKKKP`K?KE KKKKKz Kb K' K K KaK5KKLKK#KKKfKsEK&KF KKKK Kg K+ K K Kd K KǝKRKIKKKKhKdGKf(K KKKKݩ Kg K, K K Kc KKϢK K K K{KRK{K:KKKKKbKCK%K KHK K K Kx K5 K K KRKHK/KLFKCKKܵK)KmKHNK+1K"KKO Kԯ K K[ K KӲ K K<KKK3SK`KKyKK,rKQK3KKK Kӯ K KX K K̲ K K3 KcK,K>^K#K,KKK]|K\KD>K"KK K K KA K K Kn K K4KaK4kK-K1KKKKa_K@K$K+ K K K} K< K K Kf KKfKwK9KmK!KKKjK,LK0KK K K_ K Kݱ K KK K KKKKMKKKKQKsKTKw7KwKZ K K\ K Kձ K KA K K KKKx[KF#K8KKLKKaKDK)K KY K K K K[ K Kų Kt KT4KOKnKu1KYKKAK`KeKGK+K KW K Kٰ K KN K K K` K*eKKqKCKKKAKFKuKWK;K" K4 K K Kw K1 K K KG KK=KBKNK,KQKKKxKYKG=K" K1 K K Kq K) K߲ K K; K KK'K]K)&KK@KK-KHgKJKh0 K K K K] K K̲ K~ K, K״ KlKKgK.KKKKKLiK LK1 K Kۯ K KU K K Kn K K´KK]{K?K KKK4KyKS\KlA KҮ K KZ K Kӱ K K> K K K@KKKNKQKYKK+K|K^KwB Kή K KQ K Kı Kx K) Kֳ K~ K# K< KOKeK.KKKKKrKV K Kh K* K K KX K K Kc K K.K3K sK8KlKhK)KKsKV K Kc K$ K߰ K KL K K KQ K K`KKŇKmKK3KKKlK΄Kg Kl K0 K K Kh K Kв K K) Kд Ks KoKKbK],KKK_K,Kp Ki K, K K K\ K K Kk K K KW K1KK{KfCKK3KLKK K( K K Kn K) K߱ K KA K K K8 KmKK-KINKKK8KWK K$ K K K^ K KDZ Kw K! Kȳ Kl K K KKKoK`:K KtKK K K Km K* K K KK K K KJ K K K'2KK{K*CKnKKKZ K K Kh K# Kڰ K K> K K K7 Kش Ku KsKKKYKj(K KK K K} K> K K Kk K K̲ Kv K K K_ KKpK۠KaK.KKK K Kw K6 K K KZ K K K\ K K K= KԵ KT.KKKKKKKW Kl K2 K K Kn K$ Kֱ K K2 Kٳ K} K K K[KKKSK#KK Kh K* K K KW K K Kb K K KL K K K KeKxKl}KOIKKz K# K K Kg K Kְ K K5 K K K* Kɴ Kd KKKۆKjOK KO K" K K K^ K Kɰ Kx K$ K̲ Kp K K KF K۵ KmKKKlK <K[ Kˬ K KQ K Kȯ K~ K0 Kݱ K K/ Kҳ Kq K K K9 K;KKKSK$& KǬ K KE K K Kf K K Ke K K KA Kش Km K K KK!KKP Kc K* K K Kf K Kа K K+ KӲ Kw K K KL K KrKKTKR K^ K" K K KR K K Ka K K KM K K K K K5 K K K2K K. K K Kp K) K K K? K K K3 Kҳ Km K K K( K KK+KӁ K+ K K Ke K Kͯ K| K' Kα Kq K K KD Kش Kh K K~ KKK& K K Kj K' K K KH K K KH K K K& K KR K Kn K KK7 K߫ K K] K Kˮ K| K* K԰ Kz K K KV K K K K K$ K K( K Kt K: K K Kv K- K K K< K K K' Kij K] K K K K K KQ Ko K1 K K Ka K Kï Kn K K KZ K K K" K KA Kʵ KN KѶ KO K7 K K Ky K3 K K KH K K K= K۲ Kv K K K1 K KF K˶ KL K4 K K Kl K# KԮ K K- K԰ Kv K K KH Kݳ Kl K K K K K K K} K> K K Kk K K˯ Kw K K K^ K K K& K KC K˵ KP KѶ K Ku K2 K K KR K K KP K K K, K² KU K Kq K K| K Ky K\ K K K KY K K Kp K K Kd K K K7 Kʳ K[ K Ko K Ku KW K Kի K KB K K KK K K K2 Kͱ Kd K K K K K K K K K K K? K K Ka K K Kb K K K@ Kز Kl K K K K K K K Kt K. K K KA K K K4 KӰ Km K K K' K K: K K> K K Kb K" K K KP K K K[ K K KD K Kw K K K' K K5 K K KX K KΫ K K5 K K K1 Kӯ Kq K K K5 Kò KO Kֳ KZ Kڴ KV K8 K K K| K6 K K KL K K KA K K{ K K K7 Kó KK Kд KP K2 K K Kh K Kά K{ K$ Kˮ Km K K K< Kϱ K^ K Kr K Kv K KШ K KW K KΫ K K7 K K K7 Kگ Ky K K KA KҲ K^ K Kl K K˨ K KI K K Kg K K Kd K K K> K԰ Kf K K K K K K K5 K K Kx K1 K K KG K K K< Kۯ Kv K K K2 K KG K˳ KL K0 K K Ka K Kū Kq K K K_ K K K, K KL Kֱ K\ K߲ K^ Kڳ K Kp K2 K K Kc K KŬ Kq K K K\ K K K% K KB KͲ KQ Kӳ K Kd K! Kک K KB K K K? K K K K KE Kհ K` K Kl K Ki KU K Kڨ K KP K K Kd K K KW K K K( K KK Kױ K` K Kd KQ K KҨ K KC K K KQ K K K> Kڮ Ks K K K& K K5 K K6 KL K Kͨ K K> K K KN K K K; K׮ Kq K K K& K K5 K K5 KK K KΨ K K@ K K KP K K K? Kܮ Kv K K K+ K K< K K= Ka K# K K KQ K K K^ K K KJ K K~ K K K0 K K@ K K> Kb K% K K KV K K Kf K K KU K K K! K KA Ḵ KR Kղ KS Kw K9 K K Kg K Kɫ Kt K K K` K K K( K KG Kб KU Kײ KT Kx K; K K Kl K! KЫ K} K& K˭ Kk K K K7 Kʰ KX K Kh K Ki K KZ K Kө K K< K K K> K K K K KJ K۰ Kh K Kw K Kv K K\ K Kש K KC K K KH K K K* Kï KY K Ky K K K K K Kq K/ K K KR K K KT K K K4 K̯ Ka K K K K K K K Ks K2 K K KX K K K^ K K K@ Kگ Kp K K K K K# K Kħ K KE K K Ki K Kì Kk K K KJ K Kv K K K K K& K Kŧ K KH K K Ko K Kˬ Kt K K KW K K K K K0 K K: K Kۧ K K\ K K̪ K K. K٬ K K$ KĮ K` K K K K K4 K K; K Kܧ K K_ K KҪ K K6 K K K/ KЮ Km K K K. K KF KͲ KP Kγ K K Kr K, K K KD K K K; Kۮ Kw K K K4 K KK Kв KR Kϳ K K Kv K0 K K KK K K KF K K K K KD Kұ K] K Kf K K Kʨ K KB K K K[ K K KQ K K K% K KK Kر Ka K Kh K K Kͨ K KG K K Kb K K K\ K K K3 Kɰ K[ K Ks K K| K K) K K Kd K Kͫ K| K' Kϭ Ks K K KG K۰ Kl K K K K K K+ K K Kh K Kԫ K K0 K٭ K~ K K KU K K| K K K K K K@ K K Kz K1 K K K> K K K( Ků K] K K K K K K K KA K Ké K~ K6 K K KF K K K4 Kү Kk K K K! K K1 K K2 KV K K֩ K KG K K KT K K K? Kܯ Kt K K K& K K4 K K3 KW K K٩ K KL K K K\ K K KK K K K K K7 K KG Kʳ KI Kl K. K K K] K K Kj K K KU K K K K K< KŲ KK K̳ KJ Km K1 K K Kc K KǬ Ks K K Ka K K K- K KN Kײ K^ K K` K KE K K Kt K& Kլ K K( K̮ Kl K K K4 KƱ KS Kܲ Ka K Ka K KG K K Ky K, Kݬ K K2 K׮ Kw K K KC Kֱ Kd K Kt K Kv K K[ K KӪ K K< K K K? K K K K KJ Kܱ Ki K Kw K Kw K K] K Kت K KC K K KH K K K+ Kİ KY K Kz K K K K K K} K; K K K^ K K K` K K K? Kذ Kl K K K K K K K K K> K K Ke K K Kj K K KL K K{ K K K% K K/ K KѨ K KQ K K« Ku K# Kϭ Kw K K KV K K K K K* K K1 K KҨ K KT K Kǫ K{ K* K׭ K K% Ků Kb K K K# K K< K³ KE Kô K K Kg K! Kث K K: K K K1 KЯ Kl K K K* K K@ KƳ KG KŴ K K Kj K& Kݫ K KA K K K< Kܯ Ky K K K: KȲ KR Kٳ K[ Kڴ K K K~ K8 K K KP K K KG K K K K KA KͲ KW Kܳ K^ K۴ K K K K< K K KX K K KR K K K) K KQ K޲ Ki K Kr K K K֩ K KN K K Kf K K K] K K K1 Kű KV K Km K Kt K K Kة K KR K K Kn K Kî Kg K K K? KԱ Kf K K K K K K* K K Kd K Kͬ K} K( KЮ Kt K K KH Kܱ Km K K K K K K+ K K Ki K KԬ K K0 Kٮ K~ K K KU K K} K K K K K KL K K̪ K K< K K KI K K K4 KѰ Ki K K K K K* K K) KM K KϪ K KA K K KR K K K@ Kݰ Kw K K K, K K= K K> Kb K$ K K KR K K K` K K KK K K K K K2 K K@ Kô K? Kc K& K K KX K K Kh K K KV K K K# K KC Kͳ KT Kִ KU Kx K: K K Ki K K˭ Kv K K¯ Ka K K K* K KI Kѳ KW Kش KV Ky K< K K Kn K" Kҭ K K' K̯ Km K K K9 K˲ KY K Kj K Kk K KP K Kɫ K K2 K K K4 Kد Kw K K K@ KѲ K^ K Km K Kl K KR K Kͫ K K8 K K K> K K K K KO K Ko K K K K K Kg K% K߫ K KH K K KJ K K K* K± KW K Ku K K K K K Ki K( K K KO K K KT K K K6 Kб Kf K K K K K K K K} K; K K K_ K K Ka K K K@ Kٱ Km K K K K K K K K K> K K Ke K K Kj K K KM K K| K K K& K K/ K Kݩ K K] K Kͬ K K/ Kڮ K K& KŰ Kb K K K K K6 K K= K Kީ K Ka K KҬ K K7 K K K0 KѰ Ko K K K/ K KH Kδ KQ Kϵ K K Ks K- K K KE K K K< Kܰ Kx K K K6 Kó KL KҴ KS Kѵ K K Kv K1 K K KL K K KG K K K K KF KԳ K^ K Kg K K K̪ K KD K K K\ K K KR K K K' K KL Kٳ Kb K Ki K K KΪ K KH K K Kc K K K] K K K4 Kʲ K\ K Kt K K~ K K K K KZ K Kí Kr K Ků Ki K K K= KѲ Kc K Ky K K K K! K K K^ K Kɭ Kz K& Kϯ Ks K K KK K Ks K K K K K K6 K K Kp K& Kڭ K K3 Kܯ K K K KS K Ky K K K K K K7 K K Kt K+ K K K< K K K* Kȱ Ka K K K K K( K K) KL K K̫ K K= K K KJ K K K5 Kѱ Kj K K K K K* K K* KM K Kϫ K KB K K KS K K KA Kޱ Kw K K K. K K> K K? Kn K/ K K K^ K K Kk K K KW K K K K K= KǴ KL Kε KL Ko K1 K K Kd K KȮ Kt K K Kb K K K. K KN Kٴ K_ K K` K KF K K Ku K( K׮ K K) KͰ Km K K K6 Kdz KT Kݴ Kb K Ka K KH K Kì Kz K- Kޮ K K3 Kذ Ky K K KE K׳ Ke K Ku K Kv K K] K Kլ K K= K K K@ K K K K KL Kݳ Kj K Ky K Kx K K^ K K٬ K KD K K KI K K K, KƲ K[ K K{ K K K K K Kr K1 K K KT K K KV K K K5 Kβ Kc K K K K K K K Kt K4 K K K[ K K K` K K KB Kܲ Kq K K K K K& K KǪ K KG K K Kk K Kį Kl K K KL K Ky K K K K K( K KǪ K KJ K K Kp K! Kͯ Kv K K KY K K K K K3 K K; K Kܪ K K] K Kͭ K K0 Kۯ K K& KƱ Kb K K K K K7 K K= K Kު K Ka K Kӭ K K7 K K K1 Kѱ Ko K K K0 K KH Kϵ KR Kж K K K K9 K K KQ K K KH K K K K KA Kδ KX Kݵ K_ Kݶ K K« K K= K K KX K K KR K K K* K KQ Kߴ Kj K Kt K K K׫ K KO K K Kh K K K^ K K K2 Kdz KX K Kn K Ku K K K٫ K KT K K Ko K Kİ Ki K K K@ Kֳ Kh K K K K K K+ K K Kf K Kή K~ K) KѰ Kt K K KI Kݳ Kn K K K K K K, K K Kj K! Kծ K K2 Kڰ K K K KW K K~ K K K K K KA K K¬ K| K2 K K K? K K K+ KDz K_ K K K K K K K KC K KŬ K K8 K K KH K K K6 KԲ Km K K K" K K3 K K5 KX K Kج K KI K K KV K K K@ Kݲ Ku K K K( K K6 K K6 KY K K۬ K KN K K K^ K K KL K K K K K9 Kõ KI K̶ KK Kn K1 K K K_ K K Kl K K KW K K K K K? Kȵ KM Kζ KL Ko K3 K K Kd K Kȯ Ku K K± Kc K K K. K KP Kڵ K` K Ka K KR K Kʭ K K3 K K K5 Kٱ Kx K K KB KҴ K` K Kn K Km K KS K Kέ K K: K K K? K K K! K KP K Kq K K K K K Kh K& K K KJ K K KL K K K+ Kó KW K Kv K K K K K Kj K) K K KP K K KU K K K8 Kѳ Kg K K K K K K K K K< K K K` K K Kb K K KA Kٳ Kn K K K K K K KX K K K% K KE Kв KV Kٳ KX KӴ KK K K. K K Kg Kɷ K% K~ KY K K K* K KL Kײ K_ K Kc Kߴ KX K͵ K= K K Kz Kܷ K: K Ko K K K< Kα K\ K Km K Ko K Kb Kյ KE K K K~ K߷ K< K Kp K K K@ Kӱ Kc K Kv K Kz K Ko K KU K¶ K+ K K KQ K K K0 Kɰ K^ K K K K K K K K K Kh KԶ K< K K K^ K K K2 K̰ Kc K K K K K K K K K Kw K KN K K Ks K͸ K KG K Ku K K K K K) K K$ K K K~ K KS K K Ku Kϸ K KH K Ky K K K' K K3 K K/ K K K K Kd Kɷ K, K K K K] K K K K K6 K K@ K K: K K% K K Kj Kη K0 K K K K` K K K$ K K> KƳ KI K˴ KG K K4 K K K{ K KC K K Kׯ Kt K K K5 Kò KN KԳ KV K״ KR Kɵ K< K K K K KF K K Kد Kw K K K: Kʲ KU Kݳ Ka K K] Kֵ KK K K) K K KZ K K K K K$ K KL Kڲ Kd K Kn K Kh Kߵ KS Kö K/ K K K] K K K K K( K KQ K Kk K Kw K Ku K Ka KҶ K? K K Kp Kϸ K) K K K< Kб Kb K K{ K K K K K Kj Kڶ KF K K Kt KѸ K* K K K? Kձ Kh K K K K K K K Kx K KV K K% K K K@ K' Kİ K^ K K K K K$ K K& K K K K Kh Kѷ K5 K K KL K( Kư Ka K K K K K- K K1 K K& K K Ky K KG K K Kb K= K۰ Kt K K K* K K; K K> K K/ K K K K KL K K Kc K> Kݰ Kx K K K1 K KD KǴ KH Kĵ K= K K" K K K_ K K Ky KT K K K! K KA K˳ KR KԴ KT Kϵ KF K K* K K Kb Kĸ K! Ky KU K K K% K KH Kҳ K[ K޴ K_ K۵ KS Kɶ K9 K K Ku K׸ K6 K Kk K K K7 Kʲ KX K Ki K Kk K K^ KѶ KA K K Ky K۸ K8 K Kl K K K< Kϲ K^ K Kq K Kv K Kk K߶ KP K K' K K KM K K K K KN K Ko K K K K K Kt K KX Kķ K- K K KO K K K" K KR K Ku K K K K K K K Kg KԷ K> K K Kc K K K7 Kѱ Ke K K K K K K K K K Ko K۷ KC K K Kf K K K9 KԱ Ki K K K K K# K K K K K~ K KU K K Kz KԹ K KY K K K K K2 K K< K K7 K K! K K Kf Kɸ K+ K K K K[ K K K K K9 K´ KE KƵ KB K K/ K K Kw Kݸ K> K K KҰ Kp K K K1 K KI Kд KR Kҵ KM KŶ K8 K K K| K KB K K KӰ Kr K K K6 Kų KQ Kٴ K\ Kݵ KY KѶ KF K K$ K K KU K K K K K K KG Kֳ K` K Kj K Kd K۶ KO K K+ K K KY K K K K K' K KU K Kr K K K K K Ks K KT K K' K K KG KD K Ky K K K) K K8 K K6 K K& K K Kq K׸ K: K K KL KJ K K K% K KO K޴ Ki K Ku K Kq K K^ Kθ K< K K Km Kʺ K K K K K? Kʴ KP Kӵ KS Kζ KF K K* K K Kd Kƹ K# K| KҺ K K K8 Kӳ Kj K K K K K$ K K! K K K K KW K K K} K KI K߳ Kp K K K K K K K Kt K KP K K K| Kغ K1 K K K\ K K K+ K KN Kٶ Ka K Kd K KZ K͹ K? K K K{ Kܻ K: Kų K_ K K K K K$ K K& K K K K Kg Kк K4 K K KK K Kͳ Kn K K K; KͶ K[ K Kl K Kn K K` KԺ KD K K K| Kݼ K: Kt K K K3 K KI Kз KQ Kθ KI K K3 K K Ku Kػ K8 K K KB K} K K KV K K~ K K K K K K K K K Kd K̼ K1 K K K, KƵ KZ K Kx K K K K K Kw K KY KĻ K+ K K KK K K K6 K׵ Ks K K K5 Kø KN KԹ KW Kֺ KQ KȻ K= K K K K KE K Kٵ Kr K K K% K K5 K K5 K K' K K Kt Kݼ K@ K K KU K K K K K KK Kܸ Ki K Ky K Kx K Ki Kܼ KK K K K K K< K K K K= Kʸ KS Kع KZ K׺ KR Kǻ K9 K K Ky Kݽ K< K K KE K K) KƷ K_ K K K K K" K K# K K K K Kb Kʾ K, K K K0 Kȷ K] K Ky K K K K K Ku K KV K K' K K KE K K K9 Kٷ Ku K K K4 K KJ Kϻ KR Kм KJ K K3 K K Kt Kؿ K7 K K K KM Kݹ Kj K Kx K Kw K Kg Kٽ KH K K K~ Kݿ K8 K K K' KƸ Kc K K K K K5 K K< K K3 K K K K K[ K K(h K{ Kȸ K` K K K K K K K K K Kz K KR K K Kz K KxR K KѸ Kp K K K6 Kǻ KS Kܼ Ka K K` Kؾ KN K K/ K K KjKdKͫ Kn K K K) K K= K KB K K7 K K K K K\ K K_ KF KiK Kv K K KG Kڻ Ki K K} K K K Kv K K\ K KDKtKKKIj K K K+ K KG Kм KT KԽ KR K˾ KA K K! K K K$KKKKKg K K K@ K׻ Kk K K K K K K K K} K KK.KKxKTK\5 K K6 Kɻ KY K Kl K Kp K Ke Kڿ KK K K#WKKnK4KoK2OK2 K KE K Kw K K K$ K K0 K K- K KaK]KKK9aK=>KoK K= Kӻ Kf K K K K K K K Kv K K"KK.KizK8VK6KK KD K K| K K K3 K KC Kǿ KF K K;KK٧KzxKPK .KKKs K K K; Kʽ KU Kݾ K` K K\ K K/K&KߤK#wKPK.K-KKK K K KR K Kx K K K K KcKKRKO|K(QK+K KKAK K K K9 K˽ KZ K Km K Kp K KgK=KKQgK@K-K4KPKKKl K KE K޽ Ks K K K K K [KKwK6vKJK$KKKKK$K K, K½ KT K Km K Kw K KK%KgK_K9KKKSKKK<K9 K3 Kн Ki K K K K K-RKK%KjnKWBKKZKKKKK{Kh K KG Kھ Kh K K{ K KKKƄKVKL/K KKKKiK/KxKf K KR K K~ K K K_K*KKTnKAKKK KK KKtK`KN K' K KP K߿ Kj K KKKK"WKD.Kp KpKKkKeK^KqKD^KL K, Kɾ Kb K K KKKVK/rK CKpKKKtKKK2pK~[KHHK6 K K? Kҿ K` K KKKKVK,K1K~KKKKKkKWKEKi5 K KL K K{ K KXKCKsKRBKKKKҴKKKuiKTKV@K-K Kt K K KmKK.KkK<K^KKKgKĘKVKiKTKAK/KKf K{ K K KNKKHKR\Ko-KKKKKmKnKWK"BKN.KK K K K KK|KK sKAKKXK K޲KRK}KfKQK<KD*KKK K K KQKKK fK4K KZKKKKnK,VK@Kt+KNKrKK3 Kl K KNKKxKEKKK*K%KוK{KcKMK8K%KK7KK+ Kr K KKKmKu9KH K_KtKݣKKklKSK =K'KKKqKTKN K K#KK>KJK>KKKKєKzKHaKTJK 5K>!KKKiK\KW K KKvK]wKKAK6KKK7KuKmKSK\<K&K=K:KKK]K۾ KQKKːKLWK)'KFK*KKCK_|KbKJK4K K KKKrKK KLKK,KOKKdKKK|KqKVKb>K'KKKaK KK˻KK$KKybK/K2KKKpK~KdKuKK4KYK KKKkK?KK¬KKKd\K(KIKKzKTKsKXKx?K(K6KKKK"KsKKKK*bK-KKVKKdKwK\KCCK+KKKgKKKK[KKK4K_K*K9KK۰KKrK:VK<K$K]K}KKK{K`K@KKK}K DKKKKKKyfKLK3KKKKKK!KůK]KՓK0K{K@KKKKњK{K]KBK)KKK@KK#K<KcKKKdxKUK!KKKKKkKPK&7KKt KKuKUKRKRKTKBK KwK>SK{KKwK$KKdKHK.KhKKKK!KK'KK+KvKiK3KSKqKKKtKhWK<K=$KB KKKKKXKKK&K(uKiK2KKKKUKnKpQKj6K<KKKGKK̵KKKKmwKjK]KKAKKK~K`KEK|+KK@K[KKRKKŠKuKKuKhK]KHKK8KŚKyKZK>K$K K-KKK¸KKLKKwKiK\KjPKKK1K"KiKMKc2KKJKK3KKK$K;K;K'uKgKv[KOKMKtKK%K:eKGKn,KK:KK!KKKK]KxKujK\KOKCKKͰKtK,mKoOK3K2KBKKK K|KKKKfpKbKUKIK,>KKKKBjKLK/KKpKK(KKK3KbKwKhKxZK5MK@K4KKKK/`KBK'KeKKKK8KեK|K.KtKSfKXKKK?K4KKK}K]K?K#K* KKmK6KCKyKK}KQmKt^KxPKLCK6K9+K KKKnKOKP3KKCK5KK8KKKKyKiK[KVNKAK5K*KKKkKLK/KKK5KKcKK}KKqKZbKSKFK%9K,K!KKlK_K,AKy%K KzKKKK KKB~KznK_KQKPDK7K,K!KK}K\Kn>K2"KKAK4KK$KK܈KwKgKrXKJK<K/K#KKKnKbOK\2K]KKKcKKK{KKsKdKyUKGK:Kh.K"K KKFmK8MK/KK]KPKK{KKK}KmK=]KJNK'@K2KK&KvKYKfKN_K@Kf$K KKK,KrKKKKfyK1iKYKKK=K1K$KKKK]K>K!KKKlKPKyKݗK`KsKicKSK&EK@7K**KK1KEKVkKzKK-KKKKPK K KMK|KkK[KLK>Kn1K$KK K]KjK3JK,K2K!KKK0K՜KKwKfKTVKGK8K +K4KKKKq`K@K#KKFKtKKKBKKsKGcKSKDK6KW)KKKKK`KX@K"KoKKK'KKΕKKqK`KPKAK2K@%KK K1KKWK8KKKKKtKKK{KmKu]KMK ?K1K#KtK KKOKWK7KqKJKK KKKK{K jK[YK{IK:KY,KKUKmK2KKFLK-KK|KKKKrKKwKfK:VKFK28Kk*KbKKKK`KKK,KQKKK"K K@KK tKbKQKFBKw3Kv%K6K KKKiKcAK#KKKKKKFK#KpK_KNK?K11K#KK KKCK K@K"KKZKKK٦KUK~KlKW[KJK{;K,KKKKKKKk7K1KKgK}KK¡KčKzKiK!XK*HK 9K*KFKKyK!KnKeK6KUKKKKɴKRKKwKeKTKDKC5K&KK, KKvKKiK/KKK3K`KK͚KKtK7bKbQKvAK_2K!$KK KKKKK/K`KKhKcKKtK[KUrKb`KgOKV?K0K!KK>KKKKK(Kz KKKQK.KXKK oKv]KLK=K(.K KKK:KKpKK'K KKKоKqKeKKlKZK"JK;:K&+KKrKKKZKKK KK/K{KAKWKK6|KiKRXKGK68Ki)KnK6KKKKHKpKp KKPK_KKҢKKUzKgK!VK~EK5K&KKd KKKKK#KoKKvKKKJK׊KwK4eKSKCK4K\%K|K] KK;K.KKK&KKKKгKKNKuK_cKQKvAK1K #KKKXKKnKKKKK/KK+KK\K1sKaKOK?KD0K!KKKKKKKKWKKK`K}KߙKKArK`KNKv>K/K\ KKnKKWKQKK&KqKKKPKcKKZKrK_KNKE>K.K- KXKDKK8K8KKKwKKK K KPKلKqK0_KMK=K-KKKhKFKKKKKKKK0K.KK9KKnK\KJK:K+KKfKtK1KKKvKK KtKKK٩KcK*K mKZKIK9KL*KKK KK(K=KKGK KKK5KKK~KkKYKHK8Ks)K Kl KKXKKKK6Kt K:KKK(KّK}KjKXKGK7Kx(KKb K{KEKKKKKKKpKKgKKKe|KiKWKFK6K'KvK KKKKKKK|KtKKGKߤKK{KhKVKFK6K&KK K<KKKKK=KuKpKKFKߤKK{KhKVKFK6K&KK K;KKKKK4KKKxKɻKzKfK|KiKWKGK!7K (KK3 KjKNKK%KKKKK]KK>KK*}KQjKsXKGK7Kq(KK KKKKMKKKKK9KqK KK|KjK?XK_GKg7KG(KKh KKKKXK6KKpKKdKKxKjK|KiKWK/GKC7K/(KKa KKKK_K<KK`K|K=KKEK3KY|KiKWKFK7K (KKJ KKK(KwKdKKKKKiK7K>Kw|KiK XKKGKn7Kj(K,K KKKKKKkKK<K?KλKKܐK0}KjKXKOHK8K)KyKK}KKIKKKVK? K!KKпKZK!K"K;mKS[KiJKf:K>+KKNK|KYKK&KK{K KK5KvKKKKLnK}\KKK;K,KiKK4K(KK$KKK KKKKKoKKnK\KLK,<K-KKIKKnK KQK4KK KKKKΪKǕKK?oK]KLK<K-KKQKKKfKKKmKKKeKKOK3KNKpK^KMK=K.K K KFK3KKKKKKKKK٬KۗKK`qK_KNK&?K00K"KKKKKBKMKKNKKKK/KѮKKʅKrK'aKSPKe@KQ1K#KKKK[KKKKrKKKK߯KK=KtKbKPRKBK3K%K3K KKKKKKcKKKK@KПKKxKfK{UK]EK6K'KK% KK|KKKKKKKKKGKGKezKhKWKGK8KQ*KKKKKKKKUKKKKIKKK}KkKZKJKT;K,KJKmKBKKKKUKKGKKKQKK"KJKtmK\KLK=Ku/K "K_Kg K&KKKLKU#KKKKھK`K)KKpK^KNK?K"1K#KKs KK2KKK#K5KKK KǪKǖKK rK5aKKQKABK4K&KK KK-K>KK*KK`KKK9KԚKKauK5dKSKDK6Kg(KwK=KKKK0K*KgKKuKKhKNKTKaxKugKwWKZHK :K,KKKKKKK2KyKK]K0KVKˡKiK|KjKpZKJKY<K.K!K3K KKkKK 3KKKKKKʣKK~KmKr]K>NK?KP2K%KyK#K}KyKK9KnKKKKKKKKpKQ`KPK BKJ4K8'KKBKRKKfKJ:K"KKIKBKK4KK݄KsKcKfTKEKl8K+KK8K KK6KICKU&KQ KKKDKcKKKwK gKlWKHK:K-K$!KyK K+KKCK]'K KKKKaKKK{KFkK[KjMK?K2K&KDKKqKKcRK4KYKKK'KKK0KrKrKbKSKEK8K+K) KK KKRK5KKcKKKKKK0KvKEgKXKJK=K1K*&KdKFKK|\K>K"KKKKkKPKUKwKzKjK[KzMK@K~3K'K}KK1K\K?K$K KKaKeKKKKKpoK`KRKEK9K.KP#K-KKgK&IK,KK+K&KKJK&K$K'K"sKcKUKKHK;K/K~$KKKhKDJK.KKK&KKKZKKKoxKiK[KNKJBK6K+K!K$KvKVK9KKKKKKxK-KK|KYmK^KNQKzDKo8K-K|"KKvK%XK;Kh!KKKEK KKK8KXK^sKJeK XKKK?K4K*K !K5KmcKFK*KiKKhKKۺKbKKKwKhKZKMKAK?6K+K|!KۃKdKGK-K1KKKKnK`KcKeKP}K%oKaKIUKIK>K64K*K_KpKRK97KqKRKKKKK{KKIKrKdKWKtKK?K(5K+KKLrKTK9K KKKBKKKiKEK KyKPlK_KSKHKM>K4KIKJKjKKMK2KKzKKLK#KK(K+K&KuKgK3[KzOKxDK1:KKˊK7lK PK5KKKKKKtKKsKK7}K\pKTdKYKNKDKKKyK4\K@K'KKKKKkK@KKKK'sKfKZKOKBEKKLK{K+_KDK+KKKKK0KKեK!KVK^|K@pKdKMZKpPKK6KKlKPK6KKKK+KK,KĪK`KKQKrKfKr[KQKK'K֍K=pKTK;K#K KLKKKKKKKوK|KpK4fK+\KLKvK&K~K bKYGK.K}KKKKK4KKəKK~KrK`gK\KSK_K۠KHK(fKLK3KpKeKKYKKKıKK;KɉK'~KGsK-iKKUKKoKsKdXK ?Kp'KaKKKpKrKKKKhKKtKiKKkKK$K8xK~]KDK-KYKYKK#KKZKK|KK&K,KvK KKvKKK=lKQK9K"K KKoK KKK7K՚KOKKwKKKKKKsKYKAK+KuKQKkKKKMKKKœKK6K0BKzKBKYKҧK KnKiUK=K (KKKKKxKҿK#KXKaK=KWCKKbKIKKkKtK\K.EK/K#K KdKIK<K(K KѱKmKޛKbK1K>K^KLKDKKhKyPK9K %K~K3K!K)K2K<K/KKK4dK84K KKKvKKqKYK6DK/KKu K KKbK KKKWKKYK-*KKkKbK]KׁKjhKPK;K&KK/KK@KKoKK>KhKm]K/KK KKKÊKrK,[KEKP2KKKK&KYKKKKKxKEKVKKKڲKK||KtdK0NK9K5&K@KKKEKKK6KoK{KJKK6KKuK۞KxKnKXKsDK1Ky K\KVKeKoKcKAKxK^K-jK:KK KXKKlKlzKRcKMK9Kz'K=K%K-K;K:K*KK0KVpKAKKGKqKK#KKpK[KHK6KV&KKKkKK KTKK[KPgK99K+KKKڰK`K~KgKRK\?Ki-KK( KKCK K\KKKoKNBKKGKKͼKKQK}uKHaKNKM=K8-KUKKK K KVKKգKmK@KKKKuKKKtK_K MK;K+KKK K KDdKKݭK}xKKK%KK!KKKK]KpK^K7NK>K0Kv#K\ K K KGKKKlKAKKHKKKyKjK7zKfK}TKCK04K%Ky K K K]KK4K?|KPK+Kz KKKKdKK|KjKZKKK>K}1 K1 K KE KEKzKK@qKFKT!KnKKKK.KKqK_KOK@K2 K, K K: K'_KKZKgKVK22KKKKKGKdKKIvKfKXKK K Kn K KyK#KTK-sKIK%KKKKrKˡKߍK{KjK$[KL K Kf K Kj K@\K*KPKK\K68KKcKKKK@KKDKNrKd K K K K) KK\KKvKyNK@+K KKKKnKKIKtKe K K K K K KicKKKKdKAK"K_KK(KKK KqK6 K> K KQ K KU K K*CK K"KKWK?5KK8K{KKuKKvK K: K KE K K@ K Ki{ K KKKrKgOK0KKKKKKjKt K KF K KR K KM K K; K%KKK|K XK:8K KKK[KKr K K> K KA K K4 K K K] KKKלKKwKWK:K!KR K!KKa Ka K Kt K Kw K Kk K KP Kn>KKKDKhKHK,KKKK5 K] K Ke K K_ K KI K K$ K KE'KKUKKoKaSKM:K#KK K Kz K K K K K Kq K KQ K~ K-KKKKK aKDK6+KKB K Kp K Kq K Ke K KH K K K KNj KaKKKڏK2rKeXKAK|- K K K K# K K K K K| K KR K KCKKKqK}KC`KFK/ K K K K K K Kx K KV K K" K K KUC KKsKKKuK] KB K KR K KS K KE K K( K K Ka K K w KKQKKjKyK<` K> K KE K K< K K% K K Ke K K( K KKKMKK@ K KS K K_ K KZ K KG K K% K K KU K K K\ KKKrKƛ K KG K KG K K8 K K K K KQ K K Kf K K KX KL K K= K* K K< K K= K K0 K K K K KM K K Kd K K KY KHu K7+ K% K K- K K% K K K| K KO K K Ko K K Kl K K KG K K KJ K KT K KO K K: K K K K KF K K KR K K K= K K K? K K? K K. K K Kz K KC K K KV K K KF K K K KQ K Ka K Kb K KU K K9 K K Kq K K/ K K K0 K} K K KK K KQ K KG K K. K K Kl K K. K K K3 K K K KY K K K_ K Kh K Kc K KN K K+ K K KX K K Kd K K KN K K KQ K KN K K< K K K K KK K K K[ K K KI K K K K K K K K K K K K_ K K, K K KD K K K: K K K K K K K K K K K Kh K K8 K K KS K K KL K K K# K K/ K K1 K K% K K Ku K KB K K K[ K K KP K K K$ K K1 K K6 K K+ K K K K KN K K Kj K K Kb K K K9 K KP K KS K KE K K) K K Kd K K" K| K K$ Kr K K KF K KR K KW K KL K K2 K K Kp K K0 K K K5 K K K K[ K Kg K Ki K K\ K K@ K K K{ K K9 K K K: K K K K\ K Ki K Km K Kc K KI K K! K K KG K K KK K K K- Kr K K} K K K Ks K KW K K, K K KO K K KP K K K/ Ks K K K K K Ky K K_ K K7 K K K] K K Ka K K KD K K K K K K K K Km K KC K K Ke K K Kg K K KF K K K K K K K K Ku K KM K K Ks K K$ Kx K K KZ K K# K K- K K' K K K K KX K K K| K K+ K} K K K\ K K$ K K0 K K- K K K K Kd K K, K K K: K K K) Kp K K: K KC K K> K K) K K Ko K K5 K K K@ K K K, Kr K K: K KG K KC K K1 K K Kz K KA K K KQ K K K? K K K[ K Ke K K_ K KK K K( K K KV K K Kc K K KM K K K\ K Kh K Kd K KR K K1 K K Kc K K Kr K K K` K K Kq K K{ K Ku K Kb K K> K K Kl K K$ Kx K K Kd K K Kr K K~ K K{ K Ki K KG K K Ky K K3 K K K+ Kw K K K K K K K K Kx K KT K K" K K K9 K K K/ Kz K K K K K K K K K K K] K K- K K KH K K KA K K K K K$ K K' K K K K Kj K K8 K K KP K K KF K K K K K& K K+ K K K K Ks K KD K K K_ K K KX K K K/ K K: K K= K K0 K K K K KN K K Kf K K K[ K K K0 K K< K KA K K7 K K K K KZ K K Ku K K Km K K KE K KQ K KS K KF K K+ K K Kd K K# K| K K$ Kr K K KF K KS K KX K KL K K3 K K Kp K K1 K K K5 K K K K[ K Kr K Ku K Kh K KL K K! K K KD K K KF K K K% Kh K Kt K Ky K Kn K KU K K, K K KR K K KV K K K9 K} K K K K K K~ K Kb K K7 K K K[ K K K[ K K K; K~ K K K K K K K Kj K KB K K Ki K K Km K K KO K K K K" K K K K Kx K KN K K Kr K K Kr K K KQ K K K K% K K" K K K K KX K K! K K K/ K K K Kf K K. K K8 K K3 K K K K Kd K K+ K K K6 K K K! Kh K K/ K K< K K8 K K& K K Ko K K7 K K KF K K K5 K| K KE K KO K KI K K5 K K K{ K K@ K K KL K K K8 K~ K KF K KR K KN K K= K K K K KM K K K] K K KK K K K[ K Ke K K_ K KK K K( K K KV K K Kc K K KN K K K\ K Kh K Ke K KS K K2 K K Kc K K Ks K K Ka K K K| K K K K K Km K KI K K Kx K K/ K K K$ Ko K K K~ K K K K K Kt K KR K K# K K K> K K K6 K K K K K K K K K K K K` K K- K K KF K K K: K K K K K K K K K K K Ki K K9 K K KU K K KL K K K$ K K0 K K2 K K& K K Kv K KD K K K[ K K KQ K K K% K K2 K K7 K K, K K K K KO K K Kj K K Kc K K K: K KF K KI K K< K K K K KZ K K Kr K K Kg K K K; K KH K KM K KB K K( K K Kf K K& K K K* Ky K K KQ K K\ K K_ K KR K K6 K K Kq K K/ K K K0 K} K K KR K K^ K Kc K KY K K> K K K| K K< K K KA K K K# Kg K Ks K Ku K Ki K KM K K" K K KE K K KF K K K% Kh K Ku K Ky K Ko K KU K K- K K KS K K KW K K K9 K} K K K K K K K Kn K KD K K Kf K K Kh K K KG K K K K K K K K Kv K KN K K Kt K K% Ky K K K[ K K$ K K. K K( K K K K KY K K K} K K+ K~ K K K] K K% K K1 K K. K K K K Kd K K, K K K< K K K) Kq K K: K KD K K? K K+ K K Kp K K6 K K KB K K K- Ks K K< K KG K KD K K2 K K K{ K KC K K KR K K K@ K K KQ K KZ K KU K KA K K K K KL K K KX K K KC K K KQ K K^ K KZ K KH K K' K K KY K K Kh K K KV K K Kg K Kq K Kk K KW K K4 K K Kc K K Ko K K KY K K Kh K Ku K Kq K K_ K K= K K Kp K K) K K K! Kl K K K} K K K K K Km K KJ K K Ky K K0 K K K% Kp K K K~ K K K K K Ku K KT K K# K K K> K K K7 K K K K K% K K( K K K K Kl K K: K K KQ K K KF K K K K K' K K, K K! K K Ku K KE K K K` K K KX K K K0 K K< K K> K K1 K K K K KP K K Kh K K K] K K K1 K K> K KB K K8 K K K K K\ K K Kw K K Ko K K KF K KR K KT K KH K K, K K Kf K K% K~ K K% Ks K K KG K KT K KY K KN K K4 K K Kq K K2 K K K6 K K K K\ K Kh K Kk K K^ K KB K K K| K K: K K K; K K K K] K Kj K Ko K Kd K KJ K K" K K KH K K KL K K K/ Ks K K~ K K K Kt K KX K K. K K KQ K K KR K K K1 Kt K K K K K K{ K K` K K9 K K K_ K K Kc K K KE K K K K K K K K Ko K KD K K Kg K K Kh K K KG K K K K K K K K Kw K KO K K Ku K K& Ky K K K[ K K/ K K9 K K4 K K K K Ke K K+ K K K7 K K K# Ki K K1 K K= K K9 K K( K K Kp K K8 K K KG K K K5 K} K KF K KP K KJ K K7 K K K| K KA K K KN K K K8 K K KG K KS K KP K K> K K K K KN K K K^ K K KL K K K\ K Kf K Ka K KM K K) K K KX K K Kd K K KO K K K] K Ki K Kf K KT K K3 K K Kd K K Kt K K Kb K K Kr K K| K Kw K Kc K K? 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K K K K8 Km K K K K K< KZ Ku K K K K K K K KB K K K K@ Ku K K K K' KJ Ki K K K K K K K K KV K K K KO K K K K K0 KR Kp K K K K K K K K KY K K K KV K K K K K= K` K K K K K K K K K% Kl K K K- Kf K K K K KG Kh K K K K K K K K K' Ko K K K3 Km K K K K, KS Kv K K K K K K K K KF K K K KO K K K K KB Kh K K K K K K K K K KI K K K KU K K K K$ KN Ku K K K K K K K K" K K] K K K) Ke K K K K/ KY K~ K K K K K K K K# K K_ K K K. Kk K K K K: Kd K K K K K K K# K0 K8 K( Ks K K K? K{ K K K KF Kn K K K K K K K& K2 K9 K) Ku K K KD K K K K# KP K{ K K K K K K* K9 KF KO K> K K K KU K K K K0 K\ K K K K K K K. K= KH KP K? K K K KZ K K K K8 Kg K K K K K K- K@ KP K] Kd KT K K K* Kk K K K KE Kr K K K K K K2 KE KS K_ Kf KU K K K/ Kp K K K KO K} K K K K K+ KB KW Kg Ks K{ Kk K K KA K K K K+ K\ K K K K K K2 KH K[ Kj Ku K| Kl K K KE K K K K4 Kf K K K K K& KB KY Km K} K K K K K Kb K K K KM K} K K K K K9 KS Kj K| K K K K K K" Kf K K K KU K K K K K) KH Kc K{ K K K K K K K5 Ky K K K. Kb K K K K K1 KO Kj K K K K K K K K8 K} K K K5 Kk K K K K K? K^ Kz K K K K K K K KK K K K KD Ky K K K K& KG Ke K K K K K K K K KN K K K KK K K K K K2 KU Kt K K K K K K K K Ka K K K" KZ K K K K K< K^ K| K K K K K K K K Kd K K K( Kb K K K K" KI Kk K K K K K K K K K1 Kx K K K8 Kq K K K K- KR Ks K K K K K K K K K3 K{ K K K> Kx K K K K8 K_ K K K K K K K K K KG K K K KN K K K K KB Kh K K K K K K K K K KI K K K KU K K K K$ KN Ku K K K K K K K K# K Kh K K K4 Kp K K K K; Kd K K K K K K K K' K. K Kj K K K9 Kw K K K KF Kp K K K K K K K/ K; KD K3 K K K KJ K K K K$ KQ K{ K K K K K K$ K2 K= KE K4 K K K KO K K K K. K\ K K K K K K" K6 KF KQ KZ KJ K K K K` K K K K; Kh K K K K K K' K: KI KS K[ KK K K K$ Ke K K K KE Kr K K K K K! K7 KL K[ Kh Kp K` K K K7 Kv K K K KQ K~ K K K K K( K= KP K^ Kj Kq Ka K K K; K| K K K) KZ K K K K K K7 KN Kb Kr K~ K Kv K K KM K K K K7 Kg K K K K K$ K= KT Kf Ku K K Kw K K KP K K K K? Kq K K K K K2 KM Ke Kx K K K K K K Kb K K K KL K} K K K K K9 KS Kj K} K K K K K K# Kg K K K KV K K K K K( KH Kc K{ K K K K K K KA K K K K9 Kn K K K K K< K[ Ku K K K K K K K KD K K K KA Kw K K K K( KJ Kj K K K K K K K K KW K K K KP K K K K K0 KS Kq K K K K K K K K KZ K K K KW K K K K K= Ka K K K K K K K K K& Km K K K- Kf K K K K" KG Ki K K K K K K K K K( Kq K K K4 Kn K K K K- KT Kw K K K K K K K K K< K K K KD K| K K K K7 K^ K K K K K K K K K K> K K K KK K K K K KC Kj K K K K K K K K K KR K K K K[ K K K K% KN Kt K K K K K K K K K KU K K K# Ka K K K K0 KZ K K K K K K K K& K. K Ki K K K4 Kq K K K K; Kd K K K K K K K K( K/ K Kk K K K9 Kw K K K KF Kp K K K K K K K/ K< KD K@ K K K KU K K K K0 K] K K K K K K K/ K= KI KQ K@ K K K K[ K K K K9 Kg K K K K K K- KA KP K] Kf KU K K K, Kl K K K KF Ks K K K K K K3 KE KT K_ Kg KV K K K0 Kq K K K KP K~ K K K K K, KD KW Kg Kt K| Kl K K KB K K K K+ K\ K K K K K K2 KI K\ Kk Kv K} Km K K KF K K K K4 Kf K K K K K' KB KY Kn K~ K K K K K KX K K K KB Ks K K K K K. KI K_ Kr K K K K K K K\ K K K KJ K| K K K K K= KY Kp K K K K K K K* Kn K K K# KX K K K K K' KE K_ Kv K K K K K K K. Ks K K K+ K` K K K K K4 KT Ko K K K K K K K KA K K K K: Kn K K K K K< K[ Ku K K K K K K K KD K K K KA Kw K K K K' KK Kj K K K K K K K K Kb K K K# K\ K K K K K= K^ K| K K K K K K K K Ke K K K* Kc K K K K# KI Kl K K K K K K K K K1 Ky K K K: Kr K K K K- KS Kt K K K K K K K K K4 K| K K K@ Ky K K K K9 K` K K K K K K K K K KH K K K KP K K K K KD Ki K K K K K K K K K KJ K K K KV K K K K% KO Kv K K K K K K K K# K K^ K K K) Kf K K K K1 KY K K K K K K K K K$ K K` K K K/ Kl K K K K; Ke K K K K K K K% K1 K: K* Kt K K K@ K| K K K KG Kp K K K K K K K' K3 K: K+ Kw K K KF K K K K$ KR K| K K K K K K+ K; KG KO K@ K K K KV K K K K0 K] K K K K K K K/ K> KJ KP KA K K K K[ K K K K: Kh K K K K K K. KA KQ K^ Kf Ka K K K7 Kx K K K! KR K K K K K K( K> KQ K` Kk Kr Kc K K K< K} K K K) K\ K K K K K K8 KO Kc Ks K K Kx K K KN K K K K7 Ki K K K K K$ K> KT Kg Kv K K Ky K K KR K K K K@ Kq K K K K K3 KN Ke Ky K K K K K K Kd K K K KN K~ K K K K K; KT Kk K} K K K K K K# Kh K K K KV K K K K K* KJ Kd K| K K K K K K K6 Kz K K K/ Kd K K K K K2 KQ Kk K K K K K K K K: K K K K6 Kl K K K K K@ K` K{ K K K K K K K KM K K K KE Kz K K K K' KI Kg K K K K K K K K KO K K K KM K K K K K3 KV Ku K K K K K K K K Kc K K K$ K\ K K K K K= K_ K} K K K K K K K K KZ K K K K7 Ke K K K K K K( K; KK KW K_ Kc Kc K K. Kn K K K KF Ks K K K K K K/ KB KP K[ Kb Ke Kd K K0 Kq K K K KN K{ K K K K K( K? KR Kb Kn Ku Kz Kz K KD K K K K- K] K K K K K K1 KF KY Kg Kr Ky K| K{ K KG K K K K4 Ke K K K K K$ K> KV Ki Ky K K K K K K\ K K K KD Kt K K K K K- KG K] Ko K~ K K K K K K^ K K K KK K| K K K K K: KU Kl K K K K K K K/ Ks K K K% K[ K K K K K' KD K^ Kt K K K K K K K1 Ku K K K+ Ka K K K K K3 KQ Kl K K K K K K K KF K K K K= Kr K K K K K> K[ Ku K K K K K K K KG K K K KB Kx K K K K' KJ Kh K K K K K K K K Ki K K K' K_ K K K K K> K` K} K K K K K K K K Kj K K K, Ke K K K K# KI Kl K K K K K K K K K K K K K> Ku K K K K0 KU Kw K K K K K K K K K K K K KB K{ K K K K: K` K K K K K K K K K K K K K KU K K K K KG Kl K K K K K K K K K K K K K KY K K K K' KQ Kw K K K K K K K K! K% K& K K K0 Kl K K K K6 K] K K K K K K K K K$ K' K' K K K3 Kq K K K K> Kg K K K K K K K$ K0 K8 K< K< K K KG K K K K KL Ku K K K K K K K) K4 K: K> K> K K KJ K K K K' KU K K K K K K K+ K; KG KN KS KS K K K^ K K K K6 Kc K K K K K K K2 KA KK KQ KU KT K K Ka K K K K> Kk K K K K K K/ KB KR K] Ke Kj Kj K K@ K K K K) KX K K K K K K, KB KU Kc Km Ks Kw Kw K KC K K K K/ K` K K K K K K: KQ Kd Kt K K K K K KW K K K K@ Ko K K K K K) KC KY Kk Ky K K K K K KZ K K K KE Kx K K K K K6 KQ Kh K| K K K K K K+ Kn K K K! KV K K K K K" K@ KY Kp K K K K K K K- Kp K K K' K] K K K K K. KM Kh K~ K K K K K K KB K K K K8 Km K K K K K9 KW Kp K K K K K K K KD K K K K> Kt K K K K# KE Kd K K K K K K K K KY K K K KO K K K K K/ KP Km K K K K K K K K KZ K K K KU K K K K K9 K\ Kz K K K K K K K K Kp K K K. Kf K K K K KE Kg K K K K K K K K K Kq K K K7 Kq K K K K5 K\ K K K K K K K K K K K KP K K K K( KU K} K K K K K K" K1 K< KB KF KE KA K K` K K K KV K K K K K3 KT Kq K K K K K K K K K K7 Km K K K K# KF Kf K K K K K K K K K K K K KQ K K K K8 Ki K K K K K! K: KP Ka Kp Kz K K Kk K K K KM K| K K K K K2 KJ K` Kr K K K K K K Kq K K K8 Kr K K K K7 K^ K K K Kt Kv KPg K~] K3X KV KY K KE K~ K K K KC Kj K K K KRu K a KFS K-J KD K+C KD KI KR K KT K K K KC Kv K KP KZ K< K& K KKKK'KKK K K K KO K Ki Kp KJ K/ K KZ KmKbKKKKK+KK K K K. Kl K Kn K? KX KnKKOK$KK7KKK K>K)K˪ K9 Kw K K^ K4 KZKOKKKKAKܲKoKޥK KKgKK]Kߧ K@ K K KDD KlK:K#KaKKcK-KKԆK\KyK=uKvrK&qKIqKr KKK&KGKKK3K|KqKK5K.K(K#K: KKKKK K#KKK^K yKeKWTK#EK7K+K!KK9K KKKKTKK9KK-KuK7bKPKAK3K'K~KaK KKK_K=K1K7KRK}KKKKpKC[KHK6K'K9K;KKbKaKKKIKKNKKwKKKXKEKI4K$K-K K&KKeKPKZKyKKK KBKxKKKKVKAK-KK K.KKKKWKKK;KKKVKKK)KKB%KeK4KKgKKK`KKKgKKɳKlKKKKUKKK"K(K,KKKK~KK·K KaKKKAKnKKKkK9KKKKuKK`K)KKKK#K K KޓKK8KKK_KKKWK)KKsKK$KͪKK^K2KKKeK~Kd|KzKyKyKzK|KcK~KگKpK%KKKoK{KuK3qKmKjKhKgKOgKgK%iKOkKOnKKKKΞKDKЈKnK wKoKiKcK^KZKWKUK2TKSKSKTKVKTKMKnKK}KFuKmKfK`K[KoWKTKjQKOKNKgNKNK[PKRKUKKKdKmKwKmKdK\KUKOKJKFK|BK?K=Kg<K;KC<K]=K??K(KKtKjKaKYKRK@LKFKBK2>K;K8KG7K6K6KC7K8K;K*>KK|KpK$eKZKbQKHK_AK:K4K/K+K (KW%Kh#K8"K!K"K-#K$KnK.cKXKOKYFK>K7K1K8,K'K#K KKDKK}K4KK K#KmK`KUKnJK@K7K0K(K"K>KKKK$Kz K KU K KKKUKJK@K|7K6/K'K+!K[KOKKK K KBKKKvK K, KKTKwHKS=K(3K)K!KK9KF KKKKKKUKKoK K\KcK/>K3K)K>!KSK5K KWKKvKKzKKNKKKKKKKzK=K1K&K#KHK@ K KKKKK_KKK.KKK7KKKKKKKhKKKKKKKKKKKKKKK KaK KKKCKK K 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GGGGTGXG\G`GdGhGlGpGtGxG|GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG GGGGG G$G(G,G0G4G8G<G@GDGHGGGGGGGGG|GxGtGpGlGhGdG`G\GXGTGPGGGGGGGGGGGGGGGGGGGGGGGGGGGG|GxGtGpGlGhGdG`G\GXGTGPGLGGGGGGGGGGGGGGGGGGGGG@G<G8G4G0G,G(G$G GGGGG GGGGGGGHGLGPGTGXG\G`GdGhGlGpGtGxG|GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG GGGGG G$G(G,G0G4G8G<GGGGGG|GxGtGpGlGhGdG`G\GXGTGPGLGHGDGGGGGGGGGGGGGGGGGGGGG8G4G0G,G(G$G GGGGG GGGGGGGGG@GDGHGLGPGTGXG\G`GdGhGlGpGtGxG|GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG GGGGG G$G(G,G0G4GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG GGGGG G$G(G,G0GGG|GxGtGpGlGhGdG`G\GXGTGPGLGHGDG@G<G8GGGGGGGGGGGGGGGGGGGGG,G(G$G GGGGG GGGGGGGGGGGG4G8G<G@GDGHGLGPGTGXG\G`GdGhGlGpGtGxG|GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG GGGGG G$G(G|GxGtGpGlGhGdG`G\GXGTGPGLGHGDG@G<G8G4G0GGGGGGGGGGGGGGGGGGGGG$G GGGGG GGGGGGGGGGGGGG,G0G4G8G<G@GDGHGLGPGTGXG\G`GdGhGlGpGtGxG GGGGG GGGGGGGGGGGGGGG(G,G0G4G8G<G@GDGHGLGPGTGXG\G`GdGhGlGpGtGGGGGGGGGGGGGGGGGGGG|GGGGGGGGGGGGGGGG GGGGGpGlGhGdG`G\GXGTGPGLGHGDG@G<G8G4G0G,G(G$GxG|GGGGGGGGGGGGGGGGGG G G G G G G GGGGGGGGGGGGGG G G$ G( G, G0 G4 G8 G< G@ GD GH GL GP GT GX G\ G` Gd Gh Gl G G G G G G G G G G G G G G G G G G| Gx Gt G G G G G G G G G G G G G G!G!G!G!G !G!G!Gh!Gd!G`!G\!GX!GT!GP!GL!GH!GD!G@!GG>G>G>G >G>G>G>G>G >G$>G(>G,>G0>G4>G8>G<>G@>GD>GH>G>G>G>G>G>G>G>G>G|>Gx>Gt>Gp>Gl>Gh>Gd>G`>G\>GX>GT>GP>G>G>G>G>G>G>G>G>G>G>G>G>G>G>G>G>G>G>G>G?GD?G@?GG>G?GL?GP?GT?GX?G\?G`?Gd?Gh?Gl?Gp?Gt?Gx?G|?G?G?G?G?G?G?G@G@@G<@G8@G4@G0@G,@G(@G$@G @G@G@G@G@G @G@G@G?G?G?G@GH@GL@GP@GT@GX@G\@G`@Gd@Gh@Gl@Gp@Gt@Gx@G|@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@G@GAGAGAGAG AGAGAGAGAG AG$AG(AG,AG0AG4AG8AGG@GBGDGFGHGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGvGxGzG|G~GGGGGGGGGGGGGGGGƀGĀG€GGGGGGGGGGGGGGGGGGʀG̀G΀GЀGҀGԀGրG؀GڀG܀GހGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGG 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GJGHGFGDGBG@G>GGG@GBGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGDGBGlGnGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGG:G8G6G4G2G0G.G,G*G(G&G$G"G GGGGGGG>G@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GbGdGGGGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G G6G4G2G0G.G,G*G(G&G$G"G GGGGGGGGG:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG GGGGGGGGGG G"G$G&G(G*G,G.G0G2G\GZGXGVGTGRGPGNGLGJGHGFGDGBG@G>GGG@GBGDGFGHGJGLGNGPGRGTG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG&G$G"G GGGGGGGGGG G GGGGGG*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGPGzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTG~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGLGJGHGFGDGBG@G>GGG@GjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGDGnGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GbGGGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G4G2G0G.G,G*G(G&G$G"G GGGGGGGGGG8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGG G"G$G&G(G*G,G.G0GZGXGVGTGRGPGNGLGJGHGFGDGBG@G>GGG@GBGDGFGHGJGLGNGPGRG|GzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG$G"G GGGGGGGGGG G GGGGGGG(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGG GJGHGFGDGBG@G>GGG@GBGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGDGBGlGnGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG:G8G6G4G2G0G.G,G*G(G&G$G"G GGGGGGG>G@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GbGdGGGGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G G6G4G2G0G.G,G*G(G&G$G"G GGGGGGGGG:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG\GZGXGVGTGRGPGNGLGJGHGFGDGBG@G>GGG@GBGDGFGHGJGLGNGPGzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTG~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG"G GGGGGGGGGG G GGGGGGGG&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGGGGGGGGGGGGGGGGGG~G|GzGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGHGFGDGBG@G>GGG@GjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGDGnGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GbGGGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G4G2G0G.G,G*G(G&G$G"G GGGGGGGGGG8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^GGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGG G"G$G&G(G*G,G.G0GZGXGVGTGRGPGNGLGJGHGFGDGBG@G>GGG@GBGDGFGHGJGLGNGPGRG|GzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG$G"G GGGGGGGGGG G GGGGGGG(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGJGHGFGDGBG@G>GGGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGDGBGlGnGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GGGGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G G6G4G2G0G.G,G*G(G&G$G"G GGGGGGGGG:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG2G0G.G,G*G(G&G$G"G GGGGGGGGGG G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGG G"G$G&G(G*G,G.GXGVGTGRGPGNGLGJGHGFGDGBG@G>GGG@GBGDGFGHGJGLGNGPGzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTG~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG"G GGGGGGGGGG G GGGGGGGG&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGHGFGDGBG@G>GGH?H@HAHBHCHDHEHFHGHHHIHJH_H^H]H\H[HZHYHXHWHVHUHTHSHRHQHPHOHNHMHLHaHbHcHdHeHfHgHhHiHjHkHlHmHnHoHpHqHrHsHtHHHHHHHHHHHH~H}H|H{HzHyHxHwHvHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHH H H H H HHH H!H"H#H$H%H&H'H(H)H*H+H,H-H.H/H0H1HFHEHDHCHBHAH@H?H>H=H<H;H:H9H8H7H6H5H4H3HHHIHJHKHLHMHNHOHPHQHRHSHTHUHVHWHXHYHZH[HpHoHnHmHlHkHjHiHhHgHfHeHdHcHbHaH`H_H^H]HrHsHtHuHvHwHxHyHzH{H|H}H~HHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHH-H,H+H*H)H(H'H&H%H$H#H"H!H HHHHHHH/H0H1H2H3H4H5H6H7H8H9H:H;H<H=H>H?H@HAHBHWHVHUHTHSHRHQHPHOHNHMHLHKHJHIHHHGHFHEHDHYHZH[H\H]H^H_H`HaHbHcHdHeHfHgHhHiHjHkHlHHHH~H}H|H{HzHyHxHwHvHuHtHsHrHqHpHoHnHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHH H H H H 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