CCSD3ZF0000100000001NJPL3IF0PDS200000001 = SFDU_LABEL /* File Structure */ RECORD_TYPE = FIXED_LENGTH RECORD_BYTES = 512 FILE_RECORDS = 6261 LABEL_RECORDS = 25 CHECKSUM = 444447145 /* Unsigned 32-bit checksum of all bytes after label records */ FILE_STATE = CLEAN ^HISTORY = 26 OBJECT = HISTORY END_OBJECT = HISTORY ^HISTOGRAM_IMAGE = 50 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 = 1 END_OBJECT = HISTOGRAM_IMAGE ^QUBE = 254 OBJECT = QUBE /* Qube structure */ AXES = 3 AXIS_NAME = (SAMPLE,LINE,BAND) /* Core description */ CORE_ITEMS = (20,2136,17) 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 = RADIANCE_FACTOR CORE_UNIT = DIMENSIONLESS /* 'Radiance factor' = ( PI * Radiance) / Solar_Flux */ SPATIAL_BINNING_TYPE = FOOTPRINT_AVERAGE THRESHOLD_WEIGHT = 0.10000 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 = 85790.40 DARK_UPDATE_TYPE = NOUPDAT FILL_BOX_SIZE = 0 FILL_MIN_VALID_PIXELS = 0 PHOTOMETRIC_CORRECTION_TYPE = NONE /* Suffix description */ SUFFIX_BYTES = 4 SUFFIX_ITEMS = (0,0,1) BAND_SUFFIX_NAME = NATIVE_TIME BAND_SUFFIX_UNIT = SECOND BAND_SUFFIX_ITEM_BYTES = 4 BAND_SUFFIX_ITEM_TYPE = VAX_REAL BAND_SUFFIX_BASE = 0.000000 BAND_SUFFIX_MULTIPLIER = 63.000000 BAND_SUFFIX_VALID_MINIMUM = (16#FFEFFFFF#) BAND_SUFFIX_NULL = (16#FFFFFFFF#) BAND_SUFFIX_LOW_REPR_SAT = (16#FFFEFFFF#) BAND_SUFFIX_LOW_INSTR_SAT = (16#FFFDFFFF#) BAND_SUFFIX_HIGH_INSTR_SAT = (16#FFFCFFFF#) BAND_SUFFIX_HIGH_REPR_SAT = (16#FFFBFFFF#) /* 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. */" /* 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 = SKY START_TIME = 2002-03-19T01:02:24Z STOP_TIME = 2002-03-19T01:15:27Z NATIVE_START_TIME = "6475240.00.0" NATIVE_STOP_TIME = "6475252.82" OBSERVATION_NAME = '33NNRCTCAL01A' NOTE = "Radiometric calibration of the thermal detectors using the rct target // RCT // MIPL Systematic Processing Product" PRODUCT_ID = "33NNRCTCAL01A_MSY01.VIOF" PRODUCT_CREATION_DATE = 2002-04-22 IMAGE_ID = NULL MIN_SPACECRAFT_SOLAR_DISTANCE = 7.62301e+08 MAX_SPACECRAFT_SOLAR_DISTANCE = 7.62301e+08 MINIMUM_CENTRAL_BODY_DISTANCE = 19067500.00 MAXIMUM_CENTRAL_BODY_DISTANCE = 19067500.00 /* Data description: instrument status */ INSTRUMENT_MODE_ID = FIXED_LONG_MAP GAIN_MODE_ID = 1 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 = (27.36,27.03,26.93,27.18,26.90,26.59, 25.45,26.97,26.45,22.84,28.29,28.99,28.39,28.25,29.31,28.37, 26.61) /* 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 = (0.5870,0.7258,0.7573,1.0348,1.3128,1.5928, 1.8737,2.1534,2.4384,2.7176,3.0007,3.2831,3.5659,3.8489, 4.1326,4.4145,4.6967) BAND_BIN_UNIT = MICROMETER BAND_BIN_ORIGINAL_BAND = (1,2,3,4,5,6,7,8,9,10,11,12,13,14, 15,16,17) BAND_BIN_GRATING_POSITION = (0,0,0,0,0,0,0,0,0,0,0,0,0,0,0, 0,0) BAND_BIN_DETECTOR = (1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16, 17) BAND_BIN_SOLAR_FLUX = (7298.4600,5134.3701,4705.0200,2533.4299, 1500.5800,955.3130,543.3460,330.7800,209.2780,140.5240,97.2043, 69.5508,50.9063,38.0118,28.9358,22.4703,17.6857) BAND_BIN_SENSITIVITY = (0.0005,0.0045,1.0026,0.2496,1.2266, 3.4048,0.1341,0.9996,14.2555,26.3117,7.6246,13.2049,3.1390, 2.7463,49.0580,46.6100,54.1140) /* "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 END_OBJECT = QUBE END GROUP = VISIS2 VERSION_DATE = 2000-01-26 DATE_TIME = 2002-04-22T12:37:34 NODE_NAME = "MIPL" USER_NAME = "FrankLeader/43214" 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; NIMSR2IOF to convert Radiance to BDRF; VISIS2 to create the ISIS cube." USERNOTE = "MIPL Systematic Processing Product" GROUP = PARAMETERS EDR_FILE_NAME = "NE:33NNRCTCAL01A.2" 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:16HNDARKCL01A_FEL01.DRK" CALIBRATION_FILE_NAME = "NCAL:N1999A_GS1_02_I24.CAL" SOLAR_FLUX_FILE_NAME = "NDAT:NIMS_SOLAR.DAT" MERGED_MOSAIC_FILE_NAME = "GLLNIMS:33NNRCTCAL01A_MSY01.TIOF" 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. */ SUMMARY_IMAGE_RED_ID = 0 SUMMARY_IMAGE_GREEN_ID = 0 SUMMARY_IMAGE_BLUE_ID = 0 ADAPT_STRETCH_SAT_FRAC = 0.0000 ADAPT_STRETCH_SAMP_FRAC = -999.0000 RED_STRETCH_RANGE = ( -999, 0) GREEN_STRETCH_RANGE = ( -999, 0) BLUE_STRETCH_RANGE = ( -999, 0) END_GROUP = PARAMETERS END_GROUP = VISIS2 END 111111111111111111111111111111111111111111111111777777777777777777777777########################((((((((((((((((((((((((vvvvvvvvvvvvvvvvvvvvvvvv------------------------<<<<<<<<<<<<<<<<<<<<<<<zx=++?Yx>z=}=ٽF ?}D l ?zx?Y++?Yx>z=}=ٽF;MD lzx=++?Yx>z?YSM=ٽF ?}D lzx?Y++?Yx>z=SM=xٽF ?}D lzx=++=x>z= ?SM=ٽF;MD lzx=++=x>z?YSM=xٽF ?;MD lzx=+>Z8?Yx>z?YSM=ٽF ?}D l ?zx?Y++?Yx>z=SM?YxٽF;M? lzx=++?Yx>z?YSM=ٽF;MD l ?XD;MٽFx=SM=>zx=++?Y?6]>z?YSM=xٽF ?}D lzx=++=x>z?YSM=ٽF ?}D l ? ? lD;MٽFx=SM=>zx?Y++=?6]>z?YSM?YxٽF ?}D lzx=++=x>z= ?SM=ٽF;MD l ?zx?Y++?Yx>z?YSM=xٽF;MD lzx=++=x>z?YSM=?6]ٽF;MD l ?zx?Y++?Yx>z=SM?YxٽF ?}D lzx=++=x>z?YSM=ٽF ?}D lzx?Y++?Yx>z?YSM?YxٽF ?}D lzx=++=x>z=SM?YٽF;M? 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lzx?Y++?Yx>z?Y ?׋}=?6]ٽF;MD l ?zx=++=x>z?YSM?YxٽF;MD lzx=++?Y?6]>z=SM=ٽF;MD l ׄXD ?}ٽFx=SM?Y>zx= ++=x>z?YSM=xٽF ?}D lzx=++?Yx>z= ?SM?YٽF;MD l ? ? lD ?}ٽFx=SM?Y>zx=++?Yx>z=SM=xٽF;M? l ׄzx?Y++?Yx>z=SM=ٽF ?}D l ?zx=++=x>z= ?SM=xٽF ?}D lzx?Y++?Yx>z=SM?Y?6]ٽF;MD lzx=++=x?D?Y ?SM=ٽF;MD l ?zx=+ +?Yx>z=}=xٽF;MD lzx=++=x>z?YSM=ٽF;MD l ? ? lD ?}ٽFx=}?Y>zx?Y++?Yx>z?YSM=xٽF;MD lzx?Y++=x>z ??YSM?YٽF;MD l ?zx=++?Yx>z= ??߉?YxٽF ?}D lzx=++?Yx>z?YSM=ٽF;MD l ? ? l? ?}ٽFx=SM ??Y>zx=++=x>z?YSM?Y?6]ٽF ?}D lzx?Y++=x>z?YSM=ٽF;MD lzx=++?Y?6]>z?Y ?SM=xٽF;MD lX? ?}ٽF狿= SM?Y>zx=++?Yx>z?YSM?YٽF;M? l ?zx?Y++=x>z=SM?YxٽF;MD l ?zx=++?Yx>z=SM=ٽF;MD l ? ? lD ?}ٽFx?YSM=>zx?Y++=?6]>z= ?SM?YxٽF;MD lzx=++=?6]>z?Y}=?6]ٽF;MD l ?zx?Y++=x>z?YSM?YxٽF ?}D lzx=++?Yx>z?YSM=?6]ٽF;MD l  ?zx=++?Yx>z?YSM=xٽF;MD lzx=++?Yx>z=SM?YٽF;MD l ?zx=++=x>z?YSM=xٽF;MD l ?zx=++?Yx>z?YSM=ٽF ?}D lzx=++=x>z?YSM=xٽF ?}D lzx?Y++=x>z=SM?Y?6]ٽF;MD l ? ? lD;MٽFx=SM?Y>zx=++=x>z?YSM=ٽF;MD l ?zx+++?Yx>z=SM?YxٽF ?}D l ? ? lD;MٽF?6]=SM=>zx=++?Yx>z?YSM=ٽF;MD lzx=++?Yx>z=SM=xٽF;M? lzx?Y++=x>z?YSM=ٽF;MD l ?zx=++?Yx>z?YSM=xٽF;MD lXD;MٽF?6]=SM=>zx?Y++=x>z?Y ?SM=ٽF;MD l ?zx?Y++?Yx>z=SM?YxٽF;MD lzx=++=x>z=SM=ٽF;MD>XXD;MٽFx=SM=>zx=++=x>z=SM=xٽF;MD lzx=++=x>z=SM=?6]ٽF;MD lzx?Y+ ?+=x>z=SM=xٽF;MD lzx=++=x>z=}=?6]ٽF;MD lzx=++=x>z=SM=xٽF;MD lzx=++=x>z=}=?6]ٽF;M? l ?z?6]=++=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;M? lzx=+ ? ?+=x>z?YSM=xٽF;MD lzx=+ ? ?+=x>z= ?׋}=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= L$=ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+=x?D=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ?+?Yx>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z?YSM=ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z= ?SM=xٽF;MD lz?6]=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ?+=?6]?D=SM=?6]ٽF;MD l ?zx=+ ? ?+=x>z=SM=xٽF;MD lzx++ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z ?ׄ=SM=xٽF;M? lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF A;MD lzx=+ ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x?D=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+?Yx>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lXD;MٽFx=}=>zx=+ ? ?+?Yx>z=SM=xٽF;M? lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z ?ׄ=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z=SM ?ׄ=ٽF;M? lzx=+ ? ?+=x>z?YSM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lq@g8zx=+ ? ?+=x>z=SM=xٽF;MD lzx++ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ?++x>z= ?SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=?6]ٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;M? lzx=+ ? ?+=?6]>z= ?SM=xٽF;MD lzx=+ ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+?Y?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x?D= ?SM=?6]ٽF;MD lzx=+ ? ?+?Yx>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=}=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+?Yx>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD>Xzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx++ ?+=x>z=}=xٽF;MD lzx=+ ?+=?6]>z=}=ٽF;M? l ?zx=+ ? ?+=x>z=SM=xٽF;M? lX?;MٽF狿=SM=>zx=+ ? ?+ ?ׄ=x>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z?Y ?SM=ٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=}=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;M? lzx=+ ? ?+ ?ׄ=x>z=SM=ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx++ ? ?+=x>z=?߉=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z?YSM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF ?;MD lzx=+ ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=}=ٽF;M? lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=}=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=}=?6]ٽF;MD lzx++ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+?Y?6]>z=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD lX?;MٽFx=SM=>zx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD>Xzx=+ ? ?+ ?ׄ=?6]>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z= ?SM=ٽF;MD lzx=+ ? ?+?Yx>z=SM=xٽF;Mc lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+?Yx>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD lzx=++=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+?Y?6]>z=SM=?6]ٽF;MD lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lz?6]=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lX?;MٽF狿=SM=>zx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+ ?Yx>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+?Y?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lXD;MٽF?6]=SM=>zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lXD;MٽF狿+SM=>zx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+?Y?6]>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=}=xٽF;M? lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx= ? ?+=x>z= ?׋}=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x?D=SM=x>Z4;M? lZ4=SM ?ׄ=>zx=+ ? ?+=x>z=SM=?6]ٽF;M? l ?zx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+ ?ׄ=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z?YSM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx++ ? ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+ ?ׄ=?6]>z=SM=ٽF;MD l ?zx=+ ? ?+=x>z=SM=xٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=ٽF;MD lz?6]=+ ? ?+=?6]>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=?߉=xٽF;MD lzx++ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z ?ׄ=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lz= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M?>Xzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=?߉=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+?Y?6]>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z?YSM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=?6]ٽF;MD lzx++ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+ ?ׄ=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z?Y ?SM=ٽF;MD lz?6]=+ ? ?+ ?ׄ=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD l ?z?6]=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z?YSM=ٽF;M? lzx=+ ? ?+=x>z=}=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lz?6]=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx++ ?+=x>z=}=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z?YSM=ٽF;MD lzx=+ ?+?Yx>z=SM=xٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z?YSM=ٽF;MD lzx=+ ? ?>Z8=x>z= ?SM=xٽF;MD lzx=+ ? ?+=?6]>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD l ?ׄzx=+ ? ?+=x>z=SM=xٽF;M? lXD;MٽF狿=SM ?ׄ=>zx=+ ? ?+=?6]>z=SM=xٽF;MD lzx++ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lz?6]=+ ? ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=}=?6]ٽF;MD lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+?Yx>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=>Z4;MD lzx=+ ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]?D=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+?Yx>z=}=?6]ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z= ?׋}=ٽF;MD lzx=+ ? ?+=x>z ??YSM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF ?;MD lzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z= ?SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lz?6]=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z ?ׄ=SM=xٽF;MD lzx=+ ? ?+=x>z?YSM=ٽF;MDzx=+ ? ?+?Yx>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+?Yx>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=?6]ٽF;MD lzx=+ ?+=?6]>z=}=ٽF;MD lzx=+ ? ?+=x>z?YSM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=?6]ٽF;M? lzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ?+=x>z=SM=?6]ٽF;M? lzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z?YSM=?6]ٽF;M? lzx=+ ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD>Xzx=+ ? ?+=x>z=}=?6]ٽF ?}D lzx=+ ? ?+=?6]>z=SM=?6]ٽF;M? lzx=+ ? ?+=x>z=SM=x>Z4;MD>Xzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF ?}? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?>Z8?Yx>z?YSM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;M? lzx=+ ? ?+=x?D=SM=ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lX?;MٽF?6]AߩSM=>zx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD>Xzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z ?ׄ=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z= ?SM=ٽF;MD lzx=+ ? ?+?Yx>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lXD;MٽF?6]=}=>zx=+ ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;M? lzx=+ ? ?+=?6]>z=SM=xٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+?Yx>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z?YSM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z?YSM=xٽF;M? lz?6]=+ ? ?+=x>z=SM=ٽF;MD lzx+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z?YSM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x?D=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=}=?6]ٽF;M? lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z= ?SM=xٽF;M?>Xzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=}=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ?+=?6]>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=}=xٽF;MD lzx=+ ? ?+=?6]>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lXD;MٽFx=SM ?ׄ=>zx=+ ? ?+=x?D=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+?Yx>z ?ׄ=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;M? lzx=+ ?+=x>z= ?SM=ٽF;MD lzx=+ ?+=x>z= ?SM=x>Z4;M? lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ?+=?6]>z=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx++ ?+=?6]>z=?߉=ٽF;MD l ?zx=+ ?+?Yx>z=SM=xٽF;MD lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ?+=x>z?YSM ?ׄ=?6]ٽF;MD lzx=+ ? ?+=x>z=SM+xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ??߉=xٽF;MD lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+=x?D=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=?6]ٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z?YSM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;M? lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z?YSM=xٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD>Xzx=+ ?+=x>z= ?SM=xٽF;MD lX?;MٽFx=SM=>zx=+ ? ?+=x>z=SM=xٽF ?;MD lzx=+ ? ?+=?6]>z ?ׄ=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;M? lzx=+ ? ?+=x>z= ?SM=ٽF;M? lzx=+ ? ?+=x>z=}=xٽF;MD lzx=+ ? ?+=x>z+ ?SM=ٽF;MD lzx=+ ? ?+=?6]>z=}=xٽF;MD lzx=+ ? ?+ ?ׄ=?6]>z=SM=ٽF;M? lzx=+ ? ?+=x>z?YSM=xٽF;MD lzx=+ ? ?+=x>z?Y ?SM=ٽF;MD lzx=+ ? ?+=x>z=}=xٽF;MD lzx=+ ?+=?6]>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=?6]>z= ?SM=xٽF;MD lzx=+ ? ?+=x?D= ?SM=?6]ٽF;M?>Xzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=?6]>z=SM=?6]ٽF;MD lz?6]=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD>Xzx=+ ? ?+=x>z=}=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD l ?zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=}=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z?YSM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lX?;MٽFx=SM=>zx=+ ? ?+=?6]>z=SM=xٽF;MD>Xzx=+ ? ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+=x>z ?ׄ=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=?6]ٽF;MD lzx=+ ? ?+?Yx>z=SM=?6]ٽF ?;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z=SM ?ׄ=ٽF;MD>Xzx=+ ? ?+?Yx>z= ?׋}=?6]ٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lX?;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z+SM=xٽF;MD lXD;MٽF狿=SM ?ׄ=>zx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=?6]?D= ?SM=xٽF;M? lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=?6]ٽF;M? lXD;M>Z4=SM ?ׄ=>zx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lX?;MٽF狿=SM=>zx=+ ?+=x>z=SM=ٽF;MD l ? lD;M ?ٽFx=SM=>zx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+ ?ׄ=x>z=SM=xٽF;MD lzx= ?+ ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+?Yx>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+ƿx>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x?D=SM=xٽF;M? lzx=+ ? ?+=x>z= ?SM=ٽF ?;MD lzx=+ ? ?+=?6]>z= ?SM=xٽF;MD lzx=++=x>z= ?SM=ٽF;MD lzx=+ ? ?+ ?ׄ=x>z=SM=ٽF;M? lzx=+ ?+=x>z ?ׄ=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx++ ? ?+=x>z=SM=ٽF;MD>Xzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+ ?ׄ=x>z= ?׋}=?6]ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=x>z ?ׄ=SM=xٽF;M? lzx=+ ? ?+=?6]>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z ?ׄ=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;M? lzx=+ ?+?Y?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ?+=x>z=}=xٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?>Z8 ?ׄ=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD>Xzx=+ ?+=x>z=SM=?6]ٽF;M? lzx=+ ? ?+ ??Yx>z=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z= ?׋}=ٽF;MD lzx=+ ? ?+?Y?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+?Yx>z=SM=ٽF;MD>Xzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ?+?Yx>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD>XZ4=SM=>zx=+ ? ?+?Y?6]>z=SM=ٽF;MD lzx++ ? ?+=x>z= ?SM=xٽF ?;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;M? lzx?Y+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx++ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD>Xzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+?Yx>z=SM=xٽF;M? lXD;MٽF?6]=SM=>zx=+ ? ?+=x>z ?ׄ=SM=?6]ٽF;MD lzx=+ ?+?Yx>z=SM=xٽF ?;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ?+=x>z=}=?6]ٽF;MD l ?zx=+ ? ?+=?6]>z=SM=?6]ٽF;MD lZ4=SM=>zx=+ ? ?+ ?ׄ=x>z=}=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;M? lzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x>z?YSM=xٽF;MD>Xzx=+ ? ?+=x>z=SM=ٽF;MD>Xzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ? ?+?Y?6]>z=}=ٽF;MD lXD;MٽFx=SM=>zx=+ ? ?+=x>z=SM=x>Z4;MD lzx=+ ? ?+?Yx>z=SM=xٽF;M? lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+?Yx>z=}=xٽF;MD lX?;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+?Yx>z ?ׄ=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx?Y+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z?YSM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? l ?zx=+ ? ?+?Y?6]>z=SM=xٽF ?;MD lzx=+ ? ?+=?6]>z= ?SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+ ??Yx>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z?YSM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+ ?ׄ=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx++ ? ?+=x>z=SM=xٽF;M? lzx++ ? ?+ ?ׄ=x>z=SM=xٽF ?;MD lzx=+ ? ?+=x>z ?ׄ= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z= ?SM=xٽF ?}D lzx=+ ? ?+=x?D=SM=ٽF;MD lzx=+ ? ?+?Yx>z=SM=xٽF;M? lzx=+ ? ?+=x>z ?ׄ= ?SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lXD;M ?ٽF狿=SM=>zx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ?+=x>z ?ׄ=SM=xٽF;MD lzx=++=x>z?YSM=?6]ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx?Y+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ?+=x>z=SM=?6]ٽF;MD l ?zx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;M? lzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+?Yx>z=SM=ٽF;MD lX?;MٽFx=SM=>zx= + ? ?+=?6]>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=ٽF;M? lZ4x=SM=>zx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lz?6]=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z= ?SM=xٽF;MD lzx=>Z8 ? ?+ ?ׄ=?6]>z=SM=ٽF;M? lX?;MٽF?6]=SM=>zx=+ ?+?Yx?D=SM=xٽF;MD>Xzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ?+=?6]>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD lz?6]=+ ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z ?ׄ=SM=xٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD lXD;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=ٽF;MD lzx=>Z8 ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;M? lzx?Y+ ? ?+=?6]>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lz ?ׄ=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+?Yx>z ?ׄ=SM=?6]ٽF;MD lzx=+ ?+=x>z=SM=?6]ٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=x>z ??Y ?SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z?YSM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x>z= ?׋}=xٽF;MD lzx=+ ?+=x>z=SM=?6]ٽF;MD lz?6]=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF ?;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z ?ׄ=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ?+=x>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z?YSM=ٽF;MD lz?6]= ?+ ?+=x>z= ?SM=xٽF;MD lXD;MٽF狿=SM?Y>zx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+?Yx>z ?ׄ= ?SM=xٽF;MD lzx=+ ?+=x>z=SM=?6]ٽF;MD lXD;MٽFx=SM?Y>zx=+ ? ?+=x>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z=}=ٽF;M? lzx=+ ? ?+=x>z?YSM=xٽF;MD lzx=+ ? ?+=x>z=SM ?ׄ=ٽF;MD lzx=+ ?+=x>z=SM=xٽF;MD lzx=+ ?+=x>z=}=ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=?6]ٽF ?}D lzx=+ ? ?+=?6]>z=SM=?6]ٽF;M? lzx=+ ? ?+=x>z=}=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lXD;MٽFx=}=>zx=+ ?+=x>z=}=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=x?D=SM=xٽF;MD lzx=+ ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+=?6]>z=}=?6]ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD>Xzx=+ ? ?+=?6]>z=SM=?6]ٽF;MD>Xzx=+ ? ?+=x>z=}=ٽF;M? lzx=+ ? ?+=x?D=SM=xٽF ?;M? lzx=+ ? ?+=x>z= ?SM=ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;M? lzx=+ ? ?+=?6]>z= ?SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF ?}D lzx=+ ? ?+=x>z= ?SM=xٽF;MD l ?zx=+ ?+?Y?6]>z=SM=ٽF;MD lXD;MٽFx=SM=>zx=+ ?+=x>z ?ׄ=SM=xٽF;MD lzx=+ ? ?+?Y?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z= ?SM=ٽF;MD lzx=+ ? ?+=x>z ?ׄ=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x?D=SM=xٽF;MD lzx=+ ?+=?6]>z?YSM=ٽF;MD lzx=+ ? ?+=x>z= ?SM?YxٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD>Xzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD l ?zx=+ ? ?+=x>z=SM=xٽF;M? lXD;MٽF?6]=SM=>zx=+ ? ?+=x>z=SM=ٽF;MD>Xzx=+ ? ?+=x?D= ?SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx?Y+ ? ?+?Yx>z=SM=xٽF;MD lzx=+ ?+=?6]>z=SM ?ׄ=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lXD;MٽF狿=}=>zx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=?6]ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lX?;MٽF狿=SM=>zx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=++=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD l ?ׄzx=+ ? ?+=x>z= ?SM=ٽF;M? lzx=+ ?+?Yx>z=SM=xٽF;M? lzx=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=}=xٽF;M? lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ?+=x>z ?ׄ=}=xٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF ?}D lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+?Y?6]>z=SM=xٽF;M? lzx=+ ? ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=xٽF;MD lzx=+ ? ?+=x>z= ?SM=?6]ٽF;M? lzx=+ ? ?+=x>z=SM=xٽF ?}? lzx=+ ? ?+=?6]>z= ?SM=ٽF;MD lzx=+ ? ?+=?6]?D=SM=xٽF;M? lX?;MٽF狿=SM=>z?6]=+ ?+=x>z=SM=ٽF;MD lzx=+ ? ?+=?6]>z=SM=xٽF;MD lX?;MٽF?6]=SM=>z?6]=+ ? ?+=x>z=}=ٽF;MD lzx=+ ? ?+=?6]>z=SM=ٽF;MD lzx=+ ? ?+=x>z=SM=ٽF;MD lXD;MٽFx=SM=>zx=+ ?+=x>z=SM=xٽF;MD lzx=+ ?+=x>z= ?׋}=ٽF;MD lzx=+ ? ?+=x>z?YSM=?6]ٽF;MD lzx=+ ? ?+?Yx>z= ?SM=xٽF;MD lzx=+ ?+=x>z= ?SM=?6]ٽF;MD lzx=+ ?+=x>z=SM=xٽF;M? lzx=+ ?+=x>z=SM=ٽF;MD lzx=++?Yx>z=SM=xٽF;MD lzx=+ ?+=x>z= ?SM=ٽF;MD l ?zx=++=x>z=SM=xٽF;MD lzx=++=?6]>z= ?SM=?6]ٽF;MD lzx=++=x>z?Y ?׋}=xٽF;MD>Xzx=++=?6]>z= ?SM=?6]ٽF;MD lzx=++?Yx>z=SM=xٽF;MD lzx=++=?6]>z=}=>Z4;MD lzx=++=x>z=SM?YxٽF ?}? lzx=++=x>z=}=?6]ٽF ?}D lzx?Y++?Yx>z=SM=xٽF;MD lzx?Y++?Yx>z?YSM ?ׄ=ٽF;MD>Xzx=++=x>z ?ׄ=SM=xٽF;MD lzx=++?Yx>z?YSM=?6]ٽF;MD l ?zx=++?Yx>z?YSM?YxٽF ?}D lzx?Y++?Yx>z=SM?YٽF ?}? lzx=++=x>z?YSM=xٽF;MD l ?zx?Y++=x>z?YSM?YٽF ?}D lzx=++=x>z=SM=xٽF ?}D lzx=++?Yx>z=SM?YٽF ?}D lzx=++=x>z?YSM=ٽF ?}D l ? ? lD ?} ?ٽFx=SM=>zx?Y++?Yx>z?YSM=xٽF ?}? lzx=++=x>z?Y ?SM=ٽF ?}? l ?zx?Y++?Yx>z=SM?YxٽF ?}D lzx?Y++=x>z?YSM?YٽF;MD l ? ? l?;MٽFx=SM?Y>zx= ?++?Y?6]>z?Y ?SM?YxٽF;MD l ? ? lD;MٽF狿=SM?Y>zx=++=x>z?YSM=?6]ٽF;MD l ? ? lD ?}ٽFx=SM=>zx=++=x>z?YSM?YxٽF ? ?}D lzx=++=x>z=SM?YٽF;MD lzx?Y++?Yx>z=SM=xٽF ?}D l ?zx=++?Yx>z?YSM=ٽF ?}D l ? ? l? ?}ٽFx?YSM=>zx=++?Yx>z?YSM=xٽF ?}D lzx=++=x>z=SM=ٽF;MD lzx?Y++?Yx>z?YSM=xٽF ?}D lzx+++ ??Yx>z= ?SM=ٽF ?}D lzx=++?Yx>z=SM=xٽF ?}D lzx=++=x>z?YSM=ٽF;M? lzx?Y++?Yx>z=SM=xٽF ?}? l ?zx?Y++?Yx>z?YSM=ٽF ?}D l ? ? lD;MٽFx=SM?Y>zx=++=x>z=SM=xٽF ?}D lzx= ?+ ?+?Yx>z?YSM=ٽF ?}D l ? ? lD;MٽFx?YSM?Y>zx=++=x>z=SM=xٽF;MD lzx?Y++?Yx>z=SM?YٽF ?}D lzx=++?Yx>z=SM?YٽF ?}D lzx=++=x>z?YSM=xٽF ?}D lzx=++?Yx>z= ?SM=ٽF;MD lzx?Y++?Y?6]>z ?ׄ=SM=xٽF ?}D lzx=++=x>z=SM=ٽF;MD lz P=++?Yx>z=SM=xٽF;M? lzx=+++x>z?YSM=ٽF;MD l ? ? l?;MٽFx=SM?Y>zx=++?Yx>z=SM=xٽF;MD lzx=++=x>z?YSM=ٽF;MD lzx?Y++?Yx>z?YSM=xٽF ?}D lzx=++?Yx>z?YSM=ٽF;MD l ?zx?Y++=?6]>z=SM=xٽF;MD lzx?Y+ ?+=x>z?Y ?SM=ٽF ?}D lzx?Y++?Yx?D=SM?YxٽF ?}D lzx=++=x>z=SM=ٽF ?}D lzx?Y++?Yx>z=SM=xٽF ?}D lzx=++?Yx>z= ?SM=?6]ٽF;MD lzx=++=x>z?YSM=xٽF ?}D lzx=++?Yx>z ?ׄ=SM=ٽF ?}D lzx=++=x>z?YSM=xٽF ?}? lXD ?}ٽF狿=SM=>zx=++?Yx>z=SM?YٽF ?}D l ? ? lD ?}ٽFx?YSM=>zx=++ ??Yx>z=SM=xٽF;MD l ?XD ?}ٽF狿?YSM?Y>zx=++?Yx>z=SM?YٽF ?}D lzx=+ ?+=x>z=SM=ٽF;MD l>y<3<3<<Ƣ<Ӣ<ӟ<<;4<Z<<$<#<8<>i>?'?S7?,.~?fzU?ގ2?1?<3Lj?Z?H,?d'?S<ӏ>g[ ?b2?('K?aj?T}?<3<ӝ<<Ƣvt>=>>0 ?F?k;y?bL??n?,.?W???z"==#=~Ps="=v=0t==s==jj=q=P"=V"=!=Q]"=Ӣ<Ӥ<Ɲ<<Ӕ<3<3=<#<ӡ<$8<_<<<F>*?o??a,?"ӹ?p?0? 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PAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰYAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰYAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰYAPAϰPAϰGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰGAGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAPAϰGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAPAϰGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰGAGAGAGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰGAGAGAGAGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAPAϰGAGAGAPAϰGAPAϰGAPAϰGAPAϰGAPAϰGAGAPAϰGAGAGAGAGAPAϰGAGAPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAGAGAGAGAGAPAϰPAϰPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAGAGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰGAPAϰPAϰPAϰGAPAϰGAGAGAGAGAGAGAGAGAGAPAϰGAPAϰPAϰPAϰGAPAϰGAGAPAϰGAGAGAGAGAGAGAGAGAGAGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAGAGAGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAPAϰGAGAGAGAGAGAGAPAϰGAPAϰPAϰPAϰPAϰPAϰPAϰPAϰPAϰGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAPAϰPAϰPAϰGAGAGAGAPAϰGAGAGAGAGAGAGAPAϰGAGAGAGAPAϰPAϰGAPAϰGAGAGAGAGAGAGAGAGAGAGAGAPAϰGAPAϰPAϰPAϰGAPAϰGAPAϰGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAPAϰPAϰPAϰGAPAϰPAϰGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAGAGAGAGAPAϰGAGAGAGAGAGAGAGAGAGAGAGAPAϰGAPAϰGAGAGAPAϰGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAPAϰGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAPAϰGAPAϰGAPAϰGAPAϰGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAGA>AGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAGAGAGAGAPAϰGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGAGAGAGAGAGAGAGAGAGAGAPAϰGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>A>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>A>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>A>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>A>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGA>A>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>A>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>AGA>A>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAGAGA>A>AGA>AGAGAGAGAGAGAGAGAGAGAGAGAGAGAG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G6G4G2G0G.G,G*G(G&G$G"G GGGGGGGGG:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG2G0G.G,G*G(G&G$G"G GGGGGGGGGG G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\GGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG.G,G*G(G&G$G"G GGGGGGGGGG G GG2G4G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GGGGGGGGGGGGGGGGGGGGG*G(G&G$G"G GGGGGGGGGG G GGGG.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGPGRGTG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG&G$G"G GGGGGGGGGG G GGGGGG*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGPGzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTG~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG"G GGGGGGGGGG G GGGGGGGG&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGG"G$G&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GG@GjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGDGnGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GGGGGGGGGGG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GbGdGGGGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G G6G4G2G0G.G,G*G(G&G$G"G GGGGGGGGG:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG2G0G.G,G*G(G&G$G"G GGGGGGGGGG G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\GGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG.G,G*G(G&G$G"G GGGGGGGGGG G GG2G4G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG&G$G"G GGGGGGGGGG G GGGGGG*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGPGzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTG~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG"G GGGGGGGGGG G GGGGGGGG&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGG"G$G&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GG@GBGDGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GG@GjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGFGDGnGpGrGtGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GGGGGGGGGGGG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\G^G`GGGGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG2G0G.G,G*G(G&G$G"G GGGGGGGGGG G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGZG\GGGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG.G,G*G(G&G$G"G GGGGGGGGGG G GG2G4G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGVGXGGG~G|GzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG*G(G&G$G"G GGGGGGGGGG G GGGG.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGPGRGTGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG&G$G"G GGGGGGGGGG G GGGGGG*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGNGPGzGxGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTG~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG"G GGGGGGGGGG G GGGGGGGG&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGJGLGvGtGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGG"G$G&G(G*G,G.G0G2G4G6G8G:GG@GBGDGFGHGrGpGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGvGxGzG|G~GGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGGG G GGGGGGGGGGGGG G"G$G&G(G*G,G.G0G2G4G6G8G:GG@GBGDGnGlGjGhGfGdGbG`G^G\GZGXGVGTGRGPGNGLGJGHGrGtGvGxGzG|G~GGGGGGGGGGGGGH H H HHHHHHHHHGGGGGGGGH HHHHHHHHHHHHHHHHHHH H5H4H3H2H1H0H/H.H-H,H+H*H)H(H'H&H%H$H#H"H7H8H9H:H;H<H=H>H?H@HAHBHCHDHEHFHGHHHIHJH_H^H]H\H[HZHYHXHWHVHUHTHSHRHQHPHOHNHMHLHaHbHcHdHeHfHgHhHiHjHkHlHmHnHoHpHqHrHsHtHHHHHHHHHHHH~H}H|H{HzHyHxHwHvHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHH H H H H HHHHHHHHHHHHHHHH1H0H/H.H-H,H+H*H)H(H'H&H%H$H#H"H!H HHH3H4H5H6H7H8H9H:H;H<H=H>H?H@HAHBHCHDHEHFH[HZHYHXHWHVHUHTHSHRHQHPHOHNHMHLHKHJHIHHH]H^H_H`HaHbHcHdHeHfHgHhHiHjHkHlHmHnHoHpHHHHHHHH~H}H|H{HzHyHxHwHvHuHtHsHrHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHH-H,H+H*H)H(H'H&H%H$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 HHHHHHHH)H(H'H&H%H$H#H"H!H HHHHHHHHHHH+H,H-H.H/H0H1H2H3H4H5H6H7H8H9H:H;H<H=H>HSHRHQHPHOHNHMHLHKHJHIHHHGHFHEHDHCHBHAH@HUHVHWHXHYHZH[H\H]H^H_H`HaHbHcHdHeHfHgHhH}H|H{HzHyHxHwHvHuHtHsHrHqHpHoHnHmHlHkHjHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHH H H H H HHHHOHNHMHLHKHJHIHHHGHFHEHDHCHBHAH@H?H>H=H<HQHRHSHTHUHVHWHXHYHZH[H\H]H^H_H`HaHbHcHdHyHxHwHvHuHtHsHrHqHpHoHnHmHlHkHjHiHhHgHfH{H|H}H~HHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHHH H H H H!H 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