From 224193312d6efe1f859b0911ae7f65762570ffec Mon Sep 17 00:00:00 2001 From: Andrei Date: Wed, 23 Oct 2019 17:45:12 +0300 Subject: [PATCH] Version 0.3: double_t + industrial-PID + small fixes --- .../!find-pid-miata-alt.bat | 10 + .../miata_alt_log.msl | 1496 +++++++++++++++++ global.h | 16 +- levenberg_marquardt_solver.h | 116 +- pid_auto.h | 126 +- pid_avg_buf.h | 24 +- pid_controller.h | 124 +- pid_from_msl.cpp | 75 +- pid_functions.h | 104 +- pid_open_loop_models.h | 116 +- pid_sim.h | 94 +- test_chs_pid.cpp | 108 +- test_levenberg_marquardt_solver.cpp | 38 +- 13 files changed, 2048 insertions(+), 399 deletions(-) create mode 100644 examples/2003_mazda_miata_alternator/!find-pid-miata-alt.bat create mode 100644 examples/2003_mazda_miata_alternator/miata_alt_log.msl diff --git a/examples/2003_mazda_miata_alternator/!find-pid-miata-alt.bat b/examples/2003_mazda_miata_alternator/!find-pid-miata-alt.bat new file mode 100644 index 0000000..d758a4a --- /dev/null +++ b/examples/2003_mazda_miata_alternator/!find-pid-miata-alt.bat @@ -0,0 +1,10 @@ +rem Alternator PID for 2003 Mazda Miata: + +@rem 54=debugFloatField1=altpid.output +@rem 10=VBatt +@rem 1=rpm +@rem 22=IAC_position +@rem 12=advance angle + +@rem Usage: PID_FROM_MSL [] +..\..\pid_from_msl.exe "miata_alt_log.msl" 66.737 71.662 54 10 13.8 diff --git a/examples/2003_mazda_miata_alternator/miata_alt_log.msl b/examples/2003_mazda_miata_alternator/miata_alt_log.msl new file mode 100644 index 0000000..ff25913 --- /dev/null +++ b/examples/2003_mazda_miata_alternator/miata_alt_log.msl @@ -0,0 +1,1496 @@ +"rusEFI v1.07: rusEFI v20190927@19879" +"Capture Date: Sat Sep 28 10:34:19 EDT 2019" +Time RPM firmware CLT IAT Oil Press TPS MAF MAP Air/Fuel Ratio VBatt Engine Load timing knock: current level knock: counter Vehicle Speed s2rpm dRPM air flow air mass Throttle pedal position trg err Idle Air Valve fuel: injector lag fuel: running fuel: Last injection fuel: base fuel: Short-term closed loop correction fuel: VE fuel: injector duty cycle dwell: coil duty cycle fuel: target AFR Acceleration: X Acceleration: Y EGT1 EGT2 EGT3 EGT4 EGT5 EGT6 EGT7 EGT8 fuel: engine load acceleration extra fuel fuel: load change fuel: TPS change fuel: TPS acceleration extra fuel ms fuel: wall corr ms fuel: wall amount fuel: Barometric pressure correction fuel: IAT correction fuel: CLT correction dwell: coil charge time VVT position injOffset debug f1 debug f2: iTerm debug f3: prevError debug f4: iParam debug f5: dParam debug f6: dTerm debug f7 debug i1: pParam debug i2: offset debug i3 debug i4 debug i5 Engine Mode warning: counter warning: last error 0 error 1 error 2 error 3 error 4 error 5 error 6 error 7 CPU Temperature tCharge clutch: up clutch: down brake: down AC switch radiator fan ETB Error ETB Duty ETB Target + RPM version_f deg C deg C kPa % V MAP AFR V % deg Volts counter kph value dRpm Kg/h g % counter percent ms g ms ms ms ratio % perc ratio G G deg C deg C deg C deg C deg C deg C deg C deg C value value ratio ms ms ms % % % ms deg deg val val val val val val val val val val val val em count error error error error error error error error error C T % % % +60.002 1565 20190927 43.84 22.68 0.0 1.19 1.43 31.4 7.40 13.73 31.4 26.60 4.97 20 0.00 0.000 1.004 13.469 0.062 0.000 58 0.000 1.275 1.476 2.751 1.39 0.00 39.261 3.587 2.608 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.475 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.86 540.00 20.0000 0.0000 0.2927 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.526 0 0 0 0 0 -1.226 -44.715 0.000 +60.012 1565 20190927 43.84 22.68 0.0 1.15 1.43 31.4 7.40 13.75 31.4 26.60 4.97 20 0.00 0.000 1.004 13.268 0.062 0.000 58 0.000 1.275 1.477 2.751 1.39 0.00 39.261 3.589 2.608 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.475 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.86 540.00 20.0000 0.0000 0.0112 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.526 0 0 0 0 0 -1.305 -45.000 0.000 +60.022 1565 20190927 43.84 22.68 0.0 1.15 1.43 31.4 7.40 13.59 31.4 26.59 4.97 20 0.00 0.000 1.004 13.469 0.062 0.000 58 0.000 1.275 1.478 2.753 1.39 0.00 39.296 3.591 2.608 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.475 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.86 540.00 20.0000 0.0000 0.2223 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.525 0 0 0 0 0 -1.266 -45.000 0.000 +60.033 1568 20190927 43.84 22.68 0.0 1.50 1.43 31.4 7.41 13.77 31.4 26.59 4.97 20 0.00 0.000 0.998 13.368 0.062 0.000 58 0.000 1.338 1.478 2.753 1.39 0.00 39.296 3.679 2.613 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.475 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.86 540.00 20.0000 0.0000 -0.0044 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.525 0 0 0 0 0 -1.266 -45.000 0.000 +60.044 1568 20190927 43.84 22.68 0.0 1.50 1.43 31.4 7.41 13.23 31.4 26.63 4.96 20 0.00 0.000 0.998 13.068 0.062 0.000 58 0.000 1.338 1.479 2.817 1.40 0.00 39.329 3.681 2.613 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.475 0.000 0.000 0.000 1.000 1.000 1.060 4.000 7.00 540.00 20.0000 0.0000 0.1441 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.524 0 0 0 0 0 -1.305 -45.000 0.000 +60.054 1568 20190927 43.84 22.68 0.0 1.50 1.43 31.4 7.41 13.78 31.4 26.63 4.96 20 0.00 0.000 0.998 13.268 0.062 0.000 58 0.000 1.338 1.479 2.817 1.40 0.00 39.329 3.681 2.613 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.198 0.000 0.000 0.000 1.000 1.000 1.060 4.000 7.00 540.00 20.0000 0.0000 -0.0122 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.524 0 0 0 0 0 -1.247 -44.853 0.058 +60.064 1568 20190927 43.84 22.68 0.0 1.23 1.43 31.4 7.41 13.45 31.4 26.63 4.96 20 0.00 0.000 0.998 13.168 0.062 0.000 58 0.000 1.338 1.479 2.817 1.40 0.00 39.332 3.680 2.613 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 7.00 540.00 20.0000 0.0000 0.0816 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.524 0 0 0 0 0 -1.266 -45.000 0.000 +60.075 1568 20190927 43.84 22.65 0.0 1.23 1.43 31.4 7.41 13.80 31.4 26.63 4.96 20 0.00 0.000 0.998 12.967 0.062 0.000 58 0.000 1.270 1.478 2.817 1.39 0.00 39.313 3.591 2.613 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 7.00 540.00 20.0000 0.0000 0.0034 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.517 0 0 0 0 0 -1.147 -43.766 0.000 +60.086 1568 20190927 43.84 22.65 0.0 1.11 1.44 31.4 7.41 13.65 31.4 26.63 4.96 20 0.00 0.000 0.998 13.970 0.062 0.000 58 0.000 1.270 1.479 2.749 1.40 0.00 39.313 3.593 2.613 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 7.00 540.00 20.0000 0.0000 0.0581 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8467 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.517 0 0 0 0 0 -1.187 -44.241 0.000 +60.096 1568 20190927 43.84 22.65 0.0 1.38 1.43 31.4 7.41 13.78 31.4 26.63 4.96 20 0.00 0.000 0.998 13.469 0.062 0.000 58 0.000 1.270 1.480 2.750 1.40 0.00 39.340 3.594 2.613 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 7.00 540.00 20.0000 0.0000 0.0191 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.514 0 0 0 0 0 -1.147 -43.766 0.000 +60.106 1573 20190927 43.84 22.65 0.0 1.46 1.43 31.3 7.41 13.72 31.3 26.63 4.96 20 0.00 0.000 0.997 13.368 0.062 0.000 58 0.000 1.270 1.475 2.750 1.39 0.00 39.340 3.599 2.622 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 7.00 540.00 20.0000 0.0000 0.0425 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.514 0 0 0 0 0 -1.226 -44.715 0.000 +60.116 1573 20190927 43.84 22.65 0.0 1.34 1.43 31.3 7.41 13.76 31.3 26.69 4.96 20 0.00 0.000 0.997 13.268 0.062 0.000 58 0.000 1.270 1.472 2.746 1.39 0.00 39.255 3.595 2.622 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.62 540.00 20.0000 0.0000 0.1598 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.515 0 0 0 0 0 -1.147 -43.766 0.000 +60.126 1573 20190927 43.84 22.65 0.0 1.31 1.43 31.3 7.41 13.76 31.3 26.69 4.97 20 0.00 0.000 0.997 13.368 0.062 0.000 58 0.000 1.280 1.473 2.746 1.39 0.00 39.255 3.610 2.622 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.62 540.00 20.0000 0.0000 0.0269 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.515 0 0 0 0 0 -1.147 -43.766 0.000 +60.137 1573 20190927 43.84 22.65 0.0 1.46 1.43 31.3 7.41 13.41 31.3 26.69 4.97 20 0.00 0.000 0.997 13.168 0.062 0.174 58 0.000 1.280 1.475 2.754 1.39 0.00 39.291 3.612 2.622 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.62 540.00 20.0000 0.0000 0.3396 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.517 0 0 0 0 0 -1.147 -43.766 0.000 +60.147 1573 20190927 43.84 22.65 0.0 1.38 1.43 31.4 7.41 13.77 31.4 26.69 4.97 20 0.00 0.000 0.997 13.469 0.062 0.000 58 0.000 1.280 1.476 2.754 1.39 0.00 39.291 3.613 2.622 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.62 540.00 20.0000 0.0000 0.0191 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.517 0 0 0 0 0 -1.147 -43.766 0.000 +60.157 1573 20190927 43.84 22.65 0.0 1.42 1.43 31.4 7.41 13.20 31.4 26.69 4.97 20 0.00 0.000 0.997 13.469 0.062 0.000 58 0.000 1.280 1.478 2.757 1.39 0.00 39.332 3.616 2.622 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.62 540.00 20.0000 0.0000 0.5819 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.516 0 0 0 0 0 -1.226 -44.715 0.000 +60.167 1573 20190927 43.84 22.65 0.0 1.46 1.43 31.4 7.41 13.77 31.4 26.69 4.97 20 0.00 0.000 0.997 13.268 0.062 0.000 58 0.000 1.280 1.478 2.757 1.39 0.00 39.332 3.616 2.622 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.62 540.00 20.0000 0.0000 0.0191 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.516 0 0 0 0 0 -1.147 -43.766 0.000 +60.179 1577 20190927 43.88 22.65 0.0 1.15 1.44 31.3 7.41 13.55 31.3 26.69 4.97 20 0.00 0.000 0.997 13.669 0.062 0.000 58 0.000 1.285 1.476 2.759 1.39 0.00 39.354 3.629 2.628 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.62 540.00 20.0000 0.0000 0.0347 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.536 0 0 0 0 0 -1.108 -43.291 0.000 +60.189 1577 20190927 43.88 22.65 0.0 1.31 1.43 31.3 7.41 13.76 31.3 26.69 4.97 20 0.00 0.000 0.997 13.669 0.062 0.000 58 0.000 1.285 1.476 2.759 1.39 0.00 39.354 3.629 2.628 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.59 540.00 20.0000 0.0000 0.4177 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.536 0 0 0 0 0 -1.147 -43.766 0.000 +60.199 1577 20190927 43.88 22.65 0.0 1.42 1.43 31.3 7.41 13.61 31.3 26.74 4.98 20 0.00 0.000 0.997 13.368 0.062 0.058 58 0.000 1.285 1.472 2.761 1.39 0.00 39.282 3.624 2.628 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.59 540.00 20.0000 0.0000 0.0112 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.550 0 0 0 0 0 -1.108 -43.291 0.000 +60.209 1577 20190927 43.88 22.65 0.0 1.42 1.44 31.3 7.41 13.78 31.3 26.74 4.98 20 0.00 0.000 0.997 13.970 0.062 0.000 58 0.000 1.285 1.472 2.761 1.39 0.00 39.282 3.624 2.628 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.59 540.00 20.0000 0.0000 0.2536 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.550 0 0 0 0 0 -1.187 -44.241 0.000 +60.219 1577 20190927 43.88 22.65 0.0 1.42 1.44 31.3 7.41 13.69 31.3 26.74 4.98 20 0.00 0.000 0.997 13.770 0.062 0.000 58 0.000 1.285 1.470 2.757 1.39 0.00 39.247 3.621 2.628 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.59 540.00 20.0000 0.0000 0.0034 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.552 0 0 0 0 0 -1.068 -42.817 0.000 +60.229 1577 20190927 43.88 22.65 0.0 1.38 1.44 31.3 7.41 13.78 31.3 26.74 4.98 20 0.00 0.000 0.997 13.770 0.062 0.000 58 0.000 1.274 1.470 2.744 1.39 0.00 39.247 3.606 2.628 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.59 540.00 20.0000 0.0000 0.1910 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.552 0 0 0 0 0 -1.108 -43.291 0.000 +60.239 1577 20190927 43.88 22.65 0.0 1.34 1.44 31.4 7.41 13.71 31.4 26.74 4.98 20 0.00 0.000 0.997 13.569 0.062 0.000 58 0.000 1.274 1.482 2.744 1.40 0.00 39.419 3.622 2.628 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.157 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 6.59 540.00 20.0000 0.0000 0.0112 0.0000 0.0000 0.0000 90.0000 0 20 7460 10 -20 54 8468 6043 6711 6043 6041 6037 6036 6035 9012 0 34.64 38.553 0 0 0 0 0 -0.989 -41.867 0.000 +60.249 1577 20190927 43.88 22.65 0.0 1.34 1.44 31.4 7.41 13.77 31.4 26.74 4.98 20 0.00 0.000 0.997 13.469 0.062 0.000 58 0.000 1.274 1.482 2.756 1.40 0.00 39.419 3.622 2.628 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 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20190927 46.12 22.68 0.0 1.15 1.43 32.7 7.38 15.77 32.7 25.97 4.97 20 0.00 0.000 1.001 13.368 0.066 0.000 58 0.000 1.200 1.575 2.776 1.49 0.00 40.411 3.513 2.532 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.171 0.198 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.10 540.00 30.0000 0.0000 -2.2400 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8517 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.233 0 0 0 0 0 -1.266 -45.000 0.000 +70.016 1519 20190927 46.12 22.68 0.0 1.34 1.43 32.7 7.38 16.06 32.7 25.95 4.97 20 0.00 0.000 1.001 13.368 0.066 0.000 58 0.000 1.200 1.573 2.776 1.48 0.00 40.369 3.511 2.532 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.171 0.198 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.41 540.00 30.0000 0.0000 -2.2400 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8517 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.232 0 0 0 0 0 -1.384 -45.000 0.000 +70.026 1519 20190927 46.17 22.68 0.0 1.23 1.44 32.7 7.38 15.78 32.7 25.95 4.97 20 0.00 0.000 1.001 13.669 0.066 0.000 58 0.000 1.200 1.571 2.773 1.48 0.00 40.369 3.508 2.532 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.171 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.41 540.00 30.0000 0.0000 -2.0289 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8517 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.232 0 0 0 0 0 -1.305 -45.000 0.000 +70.036 1519 20190927 46.17 22.68 0.0 1.31 1.43 32.7 7.38 16.06 32.7 25.95 4.97 20 0.00 0.000 1.001 13.368 0.066 0.000 58 0.000 1.200 1.569 2.773 1.48 0.00 40.304 3.504 2.532 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.171 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.41 540.00 30.0000 0.0000 -2.0680 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8517 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.252 0 0 0 0 0 -1.464 -45.000 0.000 +70.050 1519 20190927 46.17 22.68 0.0 1.42 1.43 32.7 7.38 16.02 32.7 25.95 4.97 20 0.00 0.000 1.001 13.168 0.066 0.000 58 0.000 1.200 1.570 2.768 1.48 0.00 40.304 3.506 2.532 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.171 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.41 540.00 30.0000 0.0000 -2.2713 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8517 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.252 0 0 0 0 0 -1.503 -45.000 0.000 +70.060 1519 20190927 46.17 22.68 0.0 1.42 1.43 32.7 7.38 15.84 32.7 25.95 4.97 20 0.00 0.000 1.001 13.168 0.066 0.000 58 0.000 1.200 1.571 2.771 1.48 0.00 40.339 3.508 2.532 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.171 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.41 540.00 30.0000 0.0000 -2.0915 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8517 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.269 0 0 0 0 0 -1.503 -45.000 0.000 +70.070 1519 20190927 46.17 22.68 0.0 1.38 1.43 32.7 7.38 16.03 32.7 25.95 4.97 20 0.00 0.000 1.001 13.368 0.066 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20190927 46.26 22.68 0.0 1.15 1.42 32.9 7.36 15.75 32.9 25.95 4.97 20 0.00 0.000 0.999 12.566 0.067 0.000 58 0.000 1.200 1.589 2.784 1.50 0.00 40.563 3.530 2.532 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.122 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.30 540.00 30.0000 0.0000 -2.2556 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8518 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.342 0 0 0 0 0 -1.384 -45.000 0.000 +70.351 1519 20190927 46.26 22.68 0.0 1.46 1.42 32.9 7.36 16.09 32.9 25.95 4.97 20 0.00 0.000 0.999 12.666 0.067 0.000 58 0.000 1.200 1.589 2.784 1.50 0.00 40.563 3.530 2.532 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.122 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.30 540.00 30.0000 0.0000 -2.0993 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8519 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.342 0 0 0 0 0 -1.308 -44.768 0.116 +70.361 1519 20190927 46.26 22.68 0.0 1.15 1.42 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32.9 7.38 16.11 32.9 25.96 4.97 20 0.00 0.000 1.000 12.867 0.067 0.000 58 0.000 1.200 1.587 2.799 1.50 0.00 40.565 3.530 2.533 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.081 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.3416 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8520 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.341 0 0 0 0 0 -1.464 -45.000 0.000 +70.695 1520 20190927 46.26 22.68 0.0 1.31 1.43 32.9 7.38 15.59 32.9 25.96 4.97 20 0.00 0.000 1.000 13.068 0.067 0.000 58 0.000 1.200 1.596 2.787 1.51 0.00 40.694 3.542 2.533 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.081 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.0133 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8520 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.339 0 0 0 0 0 -1.424 -45.000 0.000 +70.708 1520 20190927 46.26 22.68 0.0 1.23 1.43 32.9 7.38 16.15 32.9 25.96 4.97 20 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20190927 46.36 22.68 0.0 1.27 1.43 33.1 7.37 16.17 33.1 25.83 4.97 20 0.00 0.000 1.002 13.368 0.068 0.000 58 0.000 1.200 1.609 2.809 1.52 0.00 40.785 3.537 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.39 540.00 30.0000 0.0000 -2.2869 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8522 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.422 0 0 0 0 0 -1.464 -45.000 0.000 +71.017 1511 20190927 46.36 22.68 0.0 1.42 1.43 33.2 7.37 16.11 33.2 25.83 4.97 20 0.00 0.000 1.002 13.469 0.068 0.000 58 0.000 1.200 1.613 2.809 1.52 0.00 40.835 3.542 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.39 540.00 30.0000 0.0000 -2.3807 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8522 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.420 0 0 0 0 0 -1.187 -44.241 0.000 +71.027 1511 20190927 46.36 22.68 0.0 1.46 1.43 33.2 7.37 16.17 33.2 25.83 4.97 20 0.00 0.000 1.002 13.469 0.068 0.000 58 0.000 1.200 1.613 2.813 1.52 0.00 40.835 3.542 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.39 540.00 30.0000 0.0000 -2.2713 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8522 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.420 0 0 0 0 0 -1.384 -45.000 0.000 +71.037 1507 20190927 46.36 22.68 0.0 1.50 1.43 33.1 7.37 16.15 33.1 25.77 4.97 20 0.00 0.000 1.003 13.068 0.067 0.000 58 0.000 1.200 1.605 2.813 1.51 0.00 40.695 3.523 2.512 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.39 540.00 30.0000 0.0000 -2.3807 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8522 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.420 0 0 0 0 0 -1.187 -44.241 0.000 +71.047 1507 20190927 46.36 22.68 0.0 1.50 1.43 33.1 7.37 16.17 33.1 25.77 4.97 20 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20190927 46.50 22.68 0.0 1.50 1.43 33.3 7.37 16.12 33.3 25.82 4.97 20 0.00 0.000 0.998 12.767 0.068 0.000 58 0.000 1.200 1.624 2.823 1.53 0.00 40.972 3.556 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.060 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.71 540.00 30.0000 0.0000 -2.4120 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8525 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.522 0 0 0 0 0 -1.503 -45.000 0.000 +71.662 1511 20190927 46.50 22.68 0.0 1.50 1.42 33.3 7.37 16.24 33.3 25.82 4.97 20 0.00 0.000 0.998 12.867 0.068 0.000 58 0.000 1.200 1.626 2.826 1.53 0.00 41.016 3.558 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.060 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.71 540.00 30.0000 0.0000 -1.9429 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8525 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.521 0 0 0 0 0 -1.464 -45.000 0.000 +71.673 1510 20190927 46.50 22.68 0.0 1.23 1.42 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54 8526 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.520 0 0 0 0 0 -1.424 -45.000 0.000 +71.916 1515 20190927 46.50 22.68 0.0 1.54 1.42 33.1 7.38 16.27 33.1 25.88 4.96 20 0.00 0.000 1.000 12.666 0.068 0.000 58 0.000 1.200 1.608 2.822 1.52 0.00 40.817 3.545 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.475 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.07 540.00 30.0000 0.0000 -1.9664 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8526 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.522 0 0 0 0 0 -1.424 -45.000 0.000 +71.927 1515 20190927 46.55 22.65 0.0 0.99 1.43 33.2 7.39 15.95 33.2 25.88 4.97 20 0.00 0.000 1.000 12.867 0.068 0.000 58 0.000 1.200 1.612 2.808 1.52 0.00 40.817 3.550 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.07 540.00 30.0000 0.0000 -2.4589 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8526 6043 6711 6043 6041 6037 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22.65 0.0 1.42 1.42 33.1 7.39 16.27 33.1 25.86 4.97 20 0.00 0.000 1.001 12.666 0.068 0.000 58 0.000 1.200 1.609 2.809 1.52 0.00 40.813 3.542 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.1071 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8527 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.550 0 0 0 0 0 -1.543 -45.000 0.000 +72.009 1513 20190927 46.55 22.65 0.0 1.42 1.42 33.2 7.39 16.16 33.2 25.86 4.97 20 0.00 0.000 1.001 12.566 0.068 0.000 58 0.000 1.200 1.615 2.809 1.52 0.00 40.813 3.549 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.4589 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8527 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.550 0 0 0 0 0 -1.424 -45.000 0.000 +72.019 1513 20190927 46.55 22.65 0.0 1.42 1.42 33.2 7.39 16.27 33.2 25.86 4.97 20 0.00 0.000 1.001 12.666 0.068 0.000 58 0.000 1.200 1.621 2.821 1.53 0.00 40.965 3.556 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.1384 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8527 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.550 0 0 0 0 0 -1.445 -44.884 0.058 +72.029 1513 20190927 46.55 22.65 0.0 1.31 1.43 33.1 7.39 16.19 33.1 25.86 4.97 20 0.00 0.000 1.001 12.967 0.068 0.000 58 0.000 1.200 1.613 2.821 1.52 0.00 40.965 3.547 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.4589 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8527 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.550 0 0 0 0 0 -1.406 -44.884 0.058 +72.040 1513 20190927 46.55 22.65 0.0 1.38 1.42 33.1 7.39 16.23 33.1 25.86 4.97 20 0.00 0.000 1.001 12.466 0.067 0.000 58 0.000 1.200 1.606 2.806 1.51 0.00 40.765 3.537 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.1540 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8527 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.549 0 0 0 0 0 -1.445 -44.884 0.058 +72.051 1513 20190927 46.55 22.65 0.0 1.15 1.43 33.2 7.39 16.20 33.2 25.86 4.97 20 0.00 0.000 1.001 13.068 0.068 0.000 58 0.000 1.200 1.608 2.806 1.52 0.00 40.765 3.541 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.4745 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8527 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.549 0 0 0 0 0 -1.464 -45.000 0.000 +72.061 1513 20190927 46.55 22.65 0.0 1.23 1.43 33.2 7.39 16.03 33.2 25.86 4.97 20 0.00 0.000 1.001 13.469 0.068 0.000 58 0.000 1.200 1.611 2.811 1.52 0.00 40.836 3.544 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.027 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.1853 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8527 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.549 0 0 0 0 0 -1.445 -44.884 0.058 +72.071 1516 20190927 46.55 22.65 0.0 1.38 1.43 33.1 7.39 16.22 33.1 25.86 4.97 20 0.00 0.000 0.998 13.268 0.068 0.058 58 0.000 1.200 1.608 2.811 1.52 0.00 40.836 3.547 2.527 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.026 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8527 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.549 0 0 0 0 0 -1.582 -45.000 0.000 +72.084 1516 20190927 46.55 22.65 0.0 1.27 1.42 33.2 7.39 15.56 33.2 25.90 4.97 20 0.00 0.000 0.998 12.666 0.068 0.000 58 0.000 1.200 1.611 2.806 1.52 0.00 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1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.4745 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.550 0 0 0 0 0 -1.424 -45.000 0.000 +72.176 1513 20190927 46.60 22.65 0.0 1.27 1.42 33.3 7.39 16.28 33.3 25.86 4.97 20 0.00 0.000 1.002 12.867 0.068 0.000 58 0.000 1.200 1.622 2.812 1.53 0.00 40.985 3.558 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.198 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.3025 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.570 0 0 0 0 0 -1.424 -45.000 0.000 +72.186 1513 20190927 46.60 22.65 0.0 1.38 1.42 33.1 7.39 16.09 33.1 25.86 4.97 20 0.00 0.000 1.002 12.767 0.068 0.000 58 0.000 1.200 1.615 2.822 1.52 0.00 40.985 3.550 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.4667 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.570 0 0 0 0 0 -1.266 -45.000 0.000 +72.196 1513 20190927 46.60 22.65 0.0 1.34 1.43 33.1 7.39 16.27 33.1 25.86 4.97 20 0.00 0.000 1.002 12.967 0.068 0.000 58 0.000 1.200 1.608 2.822 1.52 0.00 40.799 3.540 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.2947 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.586 0 0 0 0 0 -1.424 -45.000 0.000 +72.206 1513 20190927 46.60 22.65 0.0 1.27 1.42 33.2 7.39 16.16 33.2 25.86 4.97 20 0.00 0.000 1.002 12.366 0.068 0.000 58 0.000 1.200 1.612 2.808 1.52 0.00 40.799 3.546 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.586 0 0 0 0 0 -1.305 -45.000 0.000 +72.217 1513 20190927 46.60 22.65 0.0 1.19 1.42 33.2 7.39 16.25 33.2 25.86 4.97 20 0.00 0.000 1.002 12.867 0.068 0.000 58 0.000 1.200 1.617 2.817 1.53 0.00 40.917 3.551 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.3260 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.586 0 0 0 0 0 -1.464 -45.000 0.000 +72.228 1510 20190927 46.60 22.68 0.0 1.31 1.42 33.2 7.39 16.21 33.2 25.86 4.97 20 0.00 0.000 1.002 12.967 0.068 0.000 58 0.000 1.200 1.615 2.817 1.52 0.00 40.917 3.542 2.517 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.68 540.00 30.0000 0.0000 -2.4745 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.586 0 0 0 0 0 -1.503 -45.000 0.000 +72.238 1510 20190927 46.60 22.68 0.0 1.42 1.42 33.2 7.39 16.25 33.2 25.81 4.97 20 0.00 0.000 1.002 12.867 0.068 0.000 58 0.000 1.200 1.610 2.810 1.52 0.00 40.797 3.536 2.517 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.16 540.00 30.0000 0.0000 -2.3416 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.593 0 0 0 0 0 -1.427 -44.768 0.116 +72.248 1510 20190927 46.60 22.68 0.0 1.42 1.42 33.1 7.39 16.20 33.1 25.81 4.96 20 0.00 0.000 1.002 12.566 0.068 0.000 58 0.000 1.200 1.609 2.810 1.52 0.00 40.797 3.534 2.517 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.16 540.00 30.0000 0.0000 -2.4667 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.593 0 0 0 0 0 -1.582 -45.000 0.000 +72.258 1510 20190927 46.60 22.68 0.0 1.46 1.42 33.1 7.39 16.23 33.1 25.81 4.96 20 0.00 0.000 1.002 12.666 0.067 0.000 58 0.000 1.200 1.607 2.807 1.52 0.00 40.761 3.532 2.517 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.16 540.00 30.0000 0.0000 -2.3416 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.593 0 0 0 0 0 -1.543 -45.000 0.000 +72.268 1510 20190927 46.60 22.68 0.0 1.62 1.42 33.1 7.39 16.21 33.1 25.81 4.96 20 0.00 0.000 1.002 12.466 0.068 0.000 58 0.000 1.200 1.607 2.807 1.52 0.00 40.761 3.533 2.517 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.16 540.00 30.0000 0.0000 -2.4745 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 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20190927 46.65 22.68 0.0 1.42 1.42 33.2 7.39 16.08 33.2 25.83 4.97 20 0.00 0.000 0.999 12.566 0.068 0.058 58 0.000 1.200 1.609 2.809 1.52 0.00 40.804 3.538 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.672 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.32 540.00 30.0000 0.0000 -2.3651 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.348 -44.768 0.116 +72.329 1511 20190927 46.65 22.68 0.0 1.31 1.42 33.2 7.38 16.24 33.2 25.83 4.97 20 0.00 0.000 0.999 12.666 0.068 0.000 58 0.000 1.200 1.612 2.809 1.52 0.00 40.804 3.541 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.672 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.32 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.543 -45.000 0.000 +72.339 1511 20190927 46.65 22.68 0.0 1.42 1.42 33.2 7.38 16.02 33.2 25.83 4.97 20 0.00 0.000 0.999 12.566 0.068 0.000 58 0.000 1.200 1.616 2.816 1.52 0.00 40.888 3.546 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.672 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.32 540.00 30.0000 0.0000 -2.3807 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.406 -44.884 0.058 +72.349 1511 20190927 46.65 22.68 0.0 1.27 1.42 33.1 7.38 16.25 33.1 25.83 4.97 20 0.00 0.000 0.999 12.867 0.068 0.000 58 0.000 1.200 1.610 2.816 1.52 0.00 40.888 3.538 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.32 540.00 30.0000 0.0000 -2.4745 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8528 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.543 -45.000 0.000 +72.361 1511 20190927 46.65 22.68 0.0 1.31 1.42 33.1 7.38 15.44 33.1 25.83 4.97 20 0.00 0.000 0.999 12.767 0.067 0.000 58 0.000 1.200 1.606 2.804 1.51 0.00 40.726 3.533 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.32 540.00 30.0000 0.0000 -2.3963 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.631 0 0 0 0 0 -1.406 -44.884 0.058 +72.371 1511 20190927 46.65 22.68 0.0 1.34 1.43 33.1 7.38 16.24 33.1 25.83 4.97 20 0.00 0.000 0.999 12.967 0.067 0.000 58 0.000 1.200 1.606 2.804 1.51 0.00 40.726 3.533 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.32 540.00 30.0000 0.0000 -2.4667 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.631 0 0 0 0 0 -1.366 -44.884 0.058 +72.382 1511 20190927 46.65 22.68 0.0 1.38 1.42 33.1 7.38 15.75 33.1 25.83 4.97 20 0.00 0.000 0.999 12.466 0.067 0.000 58 0.000 1.200 1.606 2.808 1.52 0.00 40.780 3.533 2.518 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.32 540.00 30.0000 0.0000 -2.4041 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.464 -45.000 0.000 +72.392 1513 20190927 46.65 22.68 0.0 1.58 1.42 33.1 7.38 16.26 33.1 25.83 4.97 20 0.00 0.000 0.999 12.466 0.067 0.000 58 0.000 1.200 1.606 2.808 1.51 0.00 40.780 3.538 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.32 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.503 -45.000 0.000 +72.402 1513 20190927 46.65 22.68 0.0 1.19 1.42 33.2 7.38 15.84 33.2 25.86 4.97 20 0.00 0.000 0.999 12.466 0.068 0.000 58 0.000 1.200 1.612 2.805 1.51 0.00 40.770 3.546 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.3963 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.308 -44.768 0.116 +72.413 1513 20190927 46.65 22.68 0.0 1.46 1.42 33.2 7.38 16.27 33.2 25.86 4.97 20 0.00 0.000 0.999 12.466 0.068 0.000 58 0.000 1.200 1.612 2.805 1.52 0.00 40.770 3.546 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.503 -45.000 0.000 +72.423 1513 20190927 46.65 22.71 0.0 0.95 1.42 33.1 7.37 16.00 33.1 25.85 4.97 20 0.00 0.000 0.999 12.867 0.068 0.000 58 0.000 1.200 1.614 2.819 1.52 0.00 40.952 3.549 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.4041 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.226 -44.715 0.000 +72.433 1513 20190927 46.65 22.71 0.0 1.27 1.42 33.1 7.37 16.28 33.1 25.85 4.97 20 0.00 0.000 0.999 12.767 0.068 0.000 58 0.000 1.200 1.614 2.819 1.52 0.00 40.952 3.549 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.638 0 0 0 0 0 -1.503 -45.000 0.000 +72.443 1513 20190927 46.65 22.71 0.0 1.31 1.42 33.1 7.37 16.06 33.1 25.85 4.97 20 0.00 0.000 0.999 12.466 0.068 0.000 58 0.000 1.200 1.609 2.809 1.52 0.00 40.818 3.541 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.4120 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.638 0 0 0 0 0 -1.226 -44.715 0.000 +72.454 1513 20190927 46.65 22.71 0.0 1.31 1.42 33.1 7.37 16.29 33.1 25.85 4.97 20 0.00 0.000 0.999 12.767 0.068 0.000 58 0.000 1.200 1.608 2.809 1.52 0.00 40.805 3.541 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.4979 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.638 0 0 0 0 0 -1.464 -45.000 0.000 +72.464 1515 20190927 46.65 22.71 0.0 1.31 1.42 33.1 7.37 16.13 33.1 25.85 4.97 20 0.00 0.000 0.999 12.466 0.067 0.000 58 0.000 1.200 1.606 2.808 1.51 0.00 40.805 3.542 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.4432 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.638 0 0 0 0 0 -1.424 -45.000 0.000 +72.474 1515 20190927 46.65 22.68 0.0 1.31 1.42 33.1 7.38 16.27 33.1 25.89 4.97 20 0.00 0.000 0.999 12.566 0.067 0.000 58 0.000 1.200 1.605 2.808 1.51 0.00 40.777 3.541 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.464 -45.000 0.000 +72.484 1515 20190927 46.65 22.68 0.0 1.34 1.42 33.2 7.38 16.14 33.2 25.89 4.97 20 0.00 0.000 0.999 12.767 0.068 0.000 58 0.000 1.200 1.611 2.805 1.52 0.00 40.777 3.549 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.4432 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.424 -45.000 0.000 +72.495 1515 20190927 46.65 22.68 0.0 1.42 1.42 33.2 7.38 16.28 33.2 25.88 4.97 20 0.00 0.000 0.999 12.666 0.068 0.000 58 0.000 1.200 1.618 2.818 1.53 0.00 40.956 3.558 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.4510 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8529 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.630 0 0 0 0 0 -1.464 -45.000 0.000 +72.506 1515 20190927 46.65 22.68 0.0 1.38 1.42 33.0 7.38 16.24 33.0 25.88 4.97 20 0.00 0.000 0.999 12.466 0.068 0.000 58 0.000 1.200 1.609 2.818 1.52 0.00 40.956 3.546 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.075 0.396 0.000 0.000 0.000 1.000 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20190927 46.70 22.68 0.0 1.15 1.43 33.0 7.38 16.24 33.0 25.97 4.97 20 0.00 0.000 0.999 13.469 0.068 0.058 58 0.000 1.200 1.608 2.808 1.52 0.00 40.980 3.559 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.07 540.00 30.0000 0.0000 -2.4901 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.666 0 0 0 0 0 -1.384 -45.000 0.000 +72.675 1521 20190927 46.75 22.65 0.0 1.34 1.43 33.0 7.38 16.10 33.0 25.98 4.97 20 0.00 0.000 0.999 13.268 0.067 0.000 58 0.000 1.200 1.599 2.808 1.51 0.00 40.766 3.548 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.07 540.00 30.0000 0.0000 -1.8960 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.686 0 0 0 0 0 -1.384 -45.000 0.000 +72.686 1521 20190927 46.75 22.65 0.0 1.42 1.42 33.0 7.38 16.27 33.0 25.98 4.97 20 0.00 0.000 0.999 12.666 0.067 0.000 58 0.000 1.200 1.601 2.808 1.51 0.00 40.766 3.550 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.07 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.686 0 0 0 0 0 -1.345 -45.000 0.000 +72.697 1521 20190927 46.75 22.65 0.0 1.31 1.42 33.0 7.38 15.62 33.0 25.98 4.97 20 0.00 0.000 0.999 12.767 0.067 0.000 58 0.000 1.200 1.600 2.801 1.51 0.00 40.797 3.549 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.07 540.00 30.0000 0.0000 -2.4745 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.345 -45.000 0.000 +72.707 1521 20190927 46.75 22.65 0.0 1.34 1.42 33.0 7.38 16.31 33.0 25.98 4.97 20 0.00 0.000 1.000 12.767 0.067 0.000 58 0.000 1.200 1.600 2.801 1.51 0.00 40.797 3.549 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.198 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.07 540.00 30.0000 0.0000 -1.7475 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.424 -45.000 0.000 +72.717 1521 20190927 46.75 22.65 0.0 1.34 1.43 33.0 7.38 15.56 33.0 25.98 4.97 20 0.00 0.000 1.000 12.967 0.067 0.000 58 0.000 1.200 1.598 2.800 1.51 0.00 40.759 3.547 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.198 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.01 540.00 30.0000 0.0000 -2.4901 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.503 -45.000 0.000 +72.729 1521 20190927 46.75 22.65 0.0 1.70 1.42 33.0 7.38 16.29 33.0 25.98 4.97 20 0.00 0.000 1.000 12.666 0.067 0.000 58 0.000 1.200 1.598 2.800 1.51 0.00 40.759 3.547 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.198 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.01 540.00 30.0000 0.0000 -1.7163 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.543 -45.000 0.000 +72.740 1521 20190927 46.75 22.65 0.0 1.19 1.43 32.9 7.38 16.04 32.9 25.98 4.97 20 0.00 0.000 1.000 13.268 0.067 0.000 58 0.000 1.200 1.596 2.798 1.51 0.00 40.738 3.544 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.01 540.00 30.0000 0.0000 -2.4979 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.226 -44.715 0.000 +72.750 1521 20190927 46.75 22.65 0.0 1.54 1.42 32.9 7.38 16.32 32.9 25.98 4.97 20 0.00 0.000 1.000 12.466 0.067 0.000 58 0.000 1.200 1.596 2.798 1.51 0.00 40.738 3.544 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.01 540.00 30.0000 0.0000 -1.6928 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8530 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.464 -45.000 0.000 +72.760 1521 20190927 46.75 22.65 0.0 1.38 1.43 33.0 7.38 16.08 33.0 25.98 4.97 20 0.00 0.000 1.000 12.967 0.067 0.000 58 0.000 1.200 1.598 2.796 1.51 0.00 40.698 3.546 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.01 540.00 30.0000 0.0000 -2.4979 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8531 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.305 -45.000 0.000 +72.770 1521 20190927 46.75 22.65 0.0 1.31 1.43 33.0 7.38 16.30 33.0 25.98 4.97 20 0.00 0.000 1.000 12.967 0.067 0.000 58 0.000 1.200 1.598 2.796 1.51 0.00 40.698 3.546 2.535 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.01 540.00 30.0000 0.0000 -1.7944 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8531 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.445 -44.884 0.058 +72.781 1520 20190927 46.75 22.65 0.0 1.19 1.42 32.9 7.39 16.19 32.9 25.98 4.97 20 0.00 0.000 1.001 12.967 0.067 0.000 58 0.000 1.200 1.598 2.798 1.51 0.00 40.800 3.544 2.533 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 -0.004 0.198 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.01 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8531 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.694 0 0 0 0 0 -1.345 -45.000 0.000 +72.792 1520 20190927 46.75 22.65 0.0 1.34 1.43 32.9 7.39 16.30 32.9 25.98 4.97 20 0.00 0.000 1.001 13.268 0.067 0.000 58 0.000 1.200 1.598 2.798 1.51 0.00 40.800 3.544 2.533 14.000 0.00 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47.04 22.68 0.0 1.54 1.42 33.0 7.39 15.56 33.0 25.93 4.97 20 0.00 0.000 1.000 12.566 0.067 0.000 58 0.000 1.200 1.606 2.810 1.52 0.00 40.898 3.550 2.530 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.060 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.25 540.00 30.0000 0.0000 -1.7084 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8535 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.906 0 0 0 0 0 -1.424 -45.000 0.000 +73.697 1518 20190927 47.04 22.68 0.0 1.31 1.42 33.0 7.39 16.34 33.0 25.93 4.97 20 0.00 0.000 1.000 12.767 0.067 0.000 58 0.000 1.200 1.602 2.810 1.51 0.00 40.784 3.544 2.530 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.060 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.25 540.00 30.0000 0.0000 -1.7553 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8535 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 40.921 0 0 0 0 0 -1.345 -45.000 0.000 +73.707 1518 20190927 47.04 22.68 0.0 1.34 1.41 33.1 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20190927 47.19 22.65 0.0 1.50 1.43 32.8 7.40 16.36 32.8 26.04 4.97 20 0.00 0.000 1.000 13.469 0.066 0.000 58 0.000 1.200 1.582 2.783 1.49 0.00 40.590 3.535 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.009 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.88 540.00 30.0000 0.0000 -1.8648 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8538 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.024 0 0 0 0 0 -1.582 -45.000 0.000 +74.340 1525 20190927 47.19 22.65 0.0 1.34 1.44 32.9 7.40 16.22 32.9 26.04 4.97 20 0.00 0.000 1.000 13.770 0.067 0.000 58 0.000 1.200 1.585 2.782 1.49 0.00 40.593 3.539 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.009 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.88 540.00 30.0000 0.0000 -2.5761 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8538 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.025 0 0 0 0 0 -1.305 -45.000 0.000 +74.350 1525 20190927 47.19 22.65 0.0 1.34 1.44 32.9 7.40 16.38 32.9 26.04 4.97 20 0.00 0.000 1.000 13.770 0.067 0.000 58 0.000 1.200 1.585 2.782 1.49 0.00 40.593 3.539 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.009 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.88 540.00 30.0000 0.0000 -2.0211 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8538 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.025 0 0 0 0 0 -1.543 -45.000 0.000 +74.360 1523 20190927 47.19 22.65 0.0 1.31 1.44 32.9 7.40 16.23 32.9 26.04 4.97 20 0.00 0.000 1.001 13.669 0.067 0.000 58 0.000 1.200 1.589 2.785 1.50 0.00 40.667 3.540 2.538 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.069 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.88 540.00 30.0000 0.0000 -2.5527 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8539 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.023 0 0 0 0 0 -1.406 -44.884 0.058 +74.370 1523 20190927 47.19 22.65 0.0 1.42 1.43 32.9 7.40 16.37 32.9 26.04 4.97 20 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54 8541 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.150 0 0 0 0 0 -1.543 -45.000 0.000 +74.909 1514 20190927 47.33 22.71 0.0 1.34 1.43 33.0 7.37 15.51 33.0 25.87 4.97 20 0.00 0.000 1.001 13.368 0.067 0.000 58 0.000 1.200 1.596 2.797 1.51 0.00 40.697 3.528 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.103 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.11 540.00 30.0000 0.0000 -2.5370 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8541 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.150 0 0 0 0 0 -1.503 -45.000 0.000 +74.920 1514 20190927 47.33 22.71 0.0 1.58 1.42 33.0 7.37 16.36 33.0 25.87 4.97 20 0.00 0.000 1.000 12.867 0.067 0.000 58 0.000 1.200 1.595 2.797 1.51 0.00 40.681 3.527 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.103 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.11 540.00 30.0000 0.0000 -2.3260 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8541 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.150 0 0 0 0 0 -1.464 -45.000 0.000 +74.930 1514 20190927 47.28 22.68 0.0 1.19 1.43 33.2 7.38 15.81 33.2 25.87 4.97 20 0.00 0.000 1.000 13.068 0.067 0.000 58 0.000 1.200 1.602 2.795 1.51 0.00 40.681 3.535 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.103 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.5448 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8541 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.150 0 0 0 0 0 -1.543 -45.000 0.000 +74.940 1514 20190927 47.28 22.68 0.0 1.34 1.43 33.2 7.38 16.35 33.2 25.87 4.97 20 0.00 0.000 1.000 13.168 0.068 0.000 58 0.000 1.200 1.609 2.795 1.52 0.00 40.860 3.544 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.103 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.2713 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8541 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.105 0 0 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1514 20190927 47.28 22.68 0.0 1.50 1.42 33.1 7.38 16.13 33.1 25.87 4.97 20 0.00 0.000 1.000 12.666 0.067 0.000 58 0.000 1.200 1.603 2.800 1.51 0.00 40.740 3.537 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.103 0.475 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.5370 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.105 0 0 0 0 0 -1.384 -45.000 0.000 +74.982 1514 20190927 47.28 22.68 0.0 1.54 1.42 33.1 7.38 16.34 33.1 25.87 4.97 20 0.00 0.000 1.000 12.666 0.067 0.000 58 0.000 1.200 1.606 2.800 1.52 0.00 40.822 3.541 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.103 0.475 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.1931 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.106 0 0 0 0 0 -1.524 -44.884 0.058 +74.992 1513 20190927 47.28 22.68 0.0 1.38 1.43 33.1 7.38 16.09 33.1 25.87 4.97 20 0.00 0.000 1.001 13.368 0.068 0.000 58 0.000 1.200 1.607 2.806 1.52 0.00 40.822 3.540 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.95 540.00 30.0000 0.0000 -2.5214 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.106 0 0 0 0 0 -1.424 -45.000 0.000 +75.002 1513 20190927 47.28 22.68 0.0 1.23 1.43 33.1 7.38 16.34 33.1 25.86 4.97 20 0.00 0.000 1.001 13.268 0.068 0.000 58 0.000 1.200 1.608 2.806 1.52 0.00 40.831 3.540 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.96 540.00 30.0000 0.0000 -2.0993 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.105 0 0 0 0 0 -1.543 -45.000 0.000 +75.015 1513 20190927 47.28 22.68 0.0 1.34 1.42 33.2 7.38 16.27 33.2 25.85 4.97 20 0.00 0.000 1.001 12.867 0.068 0.000 58 0.000 1.200 1.615 2.808 1.52 0.00 40.927 3.549 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.96 540.00 30.0000 0.0000 -2.5370 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.105 0 0 0 0 0 -1.424 -45.000 0.000 +75.025 1513 20190927 47.28 22.68 0.0 1.70 1.43 33.2 7.39 16.24 33.2 25.85 4.97 20 0.00 0.000 1.001 12.967 0.068 0.000 58 0.000 1.200 1.615 2.815 1.52 0.00 40.927 3.549 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.96 540.00 30.0000 0.0000 -2.0915 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.105 0 0 0 0 0 -1.345 -45.000 0.000 +75.035 1513 20190927 47.28 22.68 0.0 1.38 1.43 33.1 7.39 16.30 33.1 25.86 4.97 20 0.00 0.000 1.001 12.967 0.067 0.000 58 0.000 1.200 1.600 2.815 1.51 0.00 40.726 3.530 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.96 540.00 30.0000 0.0000 -2.5370 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.104 0 0 0 0 0 -1.503 -45.000 0.000 +75.046 1513 20190927 47.28 22.68 0.0 1.38 1.43 33.1 7.39 15.99 33.1 25.86 4.97 20 0.00 0.000 1.001 13.168 0.067 0.000 58 0.000 1.200 1.600 2.800 1.51 0.00 40.726 3.530 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.96 540.00 30.0000 0.0000 -2.0289 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.104 0 0 0 0 0 -1.384 -45.000 0.000 +75.058 1513 20190927 47.28 22.68 0.0 1.38 1.43 33.1 7.39 16.31 33.1 25.86 4.97 20 0.00 0.000 1.001 12.867 0.067 0.000 58 0.000 1.200 1.600 2.800 1.51 0.00 40.734 3.531 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.96 540.00 30.0000 0.0000 -1.9820 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.104 0 0 0 0 0 -1.582 -45.000 0.000 +75.069 1513 20190927 47.28 22.68 0.0 1.19 1.43 33.0 7.39 15.88 33.0 25.86 4.97 20 0.00 0.000 1.001 12.867 0.067 0.000 58 0.000 1.200 1.599 2.800 1.51 0.00 40.734 3.529 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.96 540.00 30.0000 0.0000 -2.5370 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.104 0 0 0 0 0 -1.384 -45.000 0.000 +75.079 1513 20190927 47.33 22.65 0.0 1.50 1.42 33.0 7.40 16.34 33.0 25.86 4.97 20 0.00 0.000 1.000 12.867 0.067 0.000 58 0.000 1.200 1.597 2.800 1.51 0.00 40.685 3.526 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.96 540.00 30.0000 0.0000 -1.9273 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.124 0 0 0 0 0 -1.543 -45.000 0.000 +75.089 1513 20190927 47.33 22.65 0.0 1.11 1.43 33.2 7.40 15.96 33.2 25.86 4.97 20 0.00 0.000 1.000 13.068 0.067 0.000 58 0.000 1.200 1.604 2.797 1.51 0.00 40.685 3.535 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.5605 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.124 0 0 0 0 0 -1.384 -45.000 0.000 +75.101 1513 20190927 47.33 22.65 0.0 1.15 1.43 33.2 7.40 16.34 33.2 25.86 4.97 20 0.00 0.000 1.000 13.168 0.068 0.000 58 0.000 1.200 1.612 2.797 1.52 0.00 40.892 3.546 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -1.8804 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.135 0 0 0 0 0 -1.582 -45.000 0.000 +75.112 1513 20190927 47.33 22.65 0.0 1.62 1.43 33.0 7.40 16.23 33.0 25.86 4.97 20 0.00 0.000 1.000 12.867 0.067 0.116 58 0.000 1.200 1.603 2.812 1.51 0.00 40.892 3.534 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.5448 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.135 0 0 0 0 0 -1.424 -45.000 0.000 +75.122 1513 20190927 47.33 22.65 0.0 1.50 1.43 33.0 7.40 16.34 33.0 25.87 4.97 20 0.00 0.000 1.000 13.068 0.067 0.058 58 0.000 1.200 1.593 2.793 1.50 0.00 40.636 3.521 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -1.8257 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.134 0 0 0 0 0 -1.445 -44.884 0.058 +75.132 1513 20190927 47.33 22.65 0.0 1.50 1.42 33.1 7.40 16.27 33.1 25.87 4.97 20 0.00 0.000 1.000 12.666 0.067 0.000 58 0.000 1.200 1.600 2.793 1.51 0.00 40.636 3.530 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.5527 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.134 0 0 0 0 0 -1.345 -45.000 0.000 +75.142 1513 20190927 47.33 22.65 0.0 1.38 1.43 33.1 7.40 16.37 33.1 25.86 4.97 20 0.00 0.000 1.000 13.469 0.067 0.000 58 0.000 1.200 1.607 2.807 1.52 0.00 40.825 3.539 2.522 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -1.7788 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.135 0 0 0 0 0 -1.503 -45.000 0.000 +75.153 1515 20190927 47.33 22.65 0.0 1.50 1.42 33.0 7.40 16.34 33.0 25.86 4.97 20 0.00 0.000 0.999 12.867 0.067 0.000 58 0.000 1.200 1.602 2.807 1.51 0.00 40.825 3.537 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.10 540.00 30.0000 0.0000 -2.5605 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.135 0 0 0 0 0 -1.305 -45.000 0.000 +75.164 1515 20190927 47.33 22.65 0.0 1.27 1.43 33.0 7.40 16.19 33.0 25.89 4.97 20 0.00 0.000 0.999 13.268 0.067 0.000 58 0.000 1.200 1.598 2.798 1.51 0.00 40.718 3.532 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.94 540.00 30.0000 0.0000 -1.7319 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8542 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.134 0 0 0 0 0 -1.384 -45.000 0.000 +75.174 1515 20190927 47.38 22.68 0.0 1.19 1.43 33.1 7.40 16.34 33.1 25.88 4.97 20 0.00 0.000 0.999 13.268 0.067 0.000 58 0.000 1.200 1.605 2.798 1.51 0.00 40.821 3.542 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.94 540.00 30.0000 0.0000 -2.5683 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.154 0 0 0 0 0 -1.345 -45.000 0.000 +75.184 1515 20190927 47.38 22.68 0.0 1.15 1.43 33.1 7.40 16.11 33.1 25.88 4.97 20 0.00 0.000 0.999 13.368 0.067 0.000 58 0.000 1.200 1.605 2.805 1.51 0.00 40.821 3.542 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.94 540.00 30.0000 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0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.174 0 0 0 0 0 -1.345 -45.000 0.000 +75.215 1515 20190927 47.38 22.68 0.0 1.31 1.43 33.2 7.40 16.33 33.2 25.88 4.97 20 0.00 0.000 0.999 13.168 0.068 0.000 58 0.000 1.200 1.613 2.809 1.52 0.00 40.920 3.551 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.94 540.00 30.0000 0.0000 -2.5761 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.178 0 0 0 0 0 -1.384 -45.000 0.000 +75.225 1515 20190927 47.38 22.68 0.0 1.42 1.43 33.1 7.40 15.80 33.2 25.88 4.97 20 0.00 0.000 0.999 13.368 0.068 0.000 58 0.000 1.200 1.608 2.813 1.52 0.00 40.920 3.545 2.525 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.94 540.00 30.0000 0.0000 -1.9039 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.178 0 0 0 0 0 -1.345 -45.000 0.000 +75.235 1514 20190927 47.38 22.68 0.0 1.58 1.42 33.1 7.40 16.34 33.1 25.87 4.97 20 0.00 0.000 1.001 12.767 0.067 0.000 58 0.000 1.200 1.603 2.813 1.51 0.00 40.779 3.536 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.277 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.94 540.00 30.0000 0.0000 -2.5683 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.180 0 0 0 0 0 -1.305 -45.000 0.000 +75.246 1514 20190927 47.38 22.68 0.0 1.19 1.43 33.2 7.40 15.55 33.2 25.87 4.96 20 0.00 0.000 1.001 13.168 0.068 0.000 58 0.000 1.200 1.608 2.803 1.51 0.00 40.779 3.543 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.77 540.00 30.0000 0.0000 -1.9429 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.180 0 0 0 0 0 -1.305 -45.000 0.000 +75.256 1514 20190927 47.38 22.68 0.0 1.42 1.42 33.2 7.40 16.35 33.2 25.87 4.96 20 0.00 0.000 1.001 12.666 0.068 0.000 58 0.000 1.200 1.615 2.803 1.52 0.00 40.940 3.551 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.77 540.00 30.0000 0.0000 -2.5761 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.179 0 0 0 0 0 -1.345 -45.000 0.000 +75.266 1514 20190927 47.38 22.68 0.0 1.23 1.43 33.1 7.40 15.59 33.1 25.87 4.96 20 0.00 0.000 1.001 13.368 0.068 0.000 58 0.000 1.200 1.610 2.815 1.52 0.00 40.940 3.545 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.356 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.77 540.00 30.0000 0.0000 -2.0055 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.179 0 0 0 0 0 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20190927 47.38 22.68 0.0 1.34 1.44 33.2 7.41 16.34 33.2 25.87 4.96 20 0.00 0.000 1.001 13.569 0.068 0.000 58 0.000 1.200 1.613 2.804 1.52 0.00 40.914 3.549 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.77 540.00 30.0000 0.0000 -2.0915 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.182 0 0 0 0 0 -1.305 -45.000 0.000 +75.308 1514 20190927 47.38 22.68 0.0 1.07 1.43 33.1 7.41 16.07 33.1 25.87 4.96 20 0.00 0.000 1.000 13.368 0.067 0.000 58 0.000 1.200 1.607 2.813 1.52 0.00 40.914 3.541 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.77 540.00 30.0000 0.0000 -2.5527 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.182 0 0 0 0 0 -1.384 -45.000 0.000 +75.318 1514 20190927 47.38 22.68 0.0 1.50 1.43 33.1 7.41 16.34 33.1 25.87 4.96 20 0.00 0.000 1.000 13.068 0.067 0.000 58 0.000 1.200 1.600 2.813 1.51 0.00 40.743 3.533 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.1227 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.180 0 0 0 0 0 -1.503 -45.000 0.000 +75.330 1514 20190927 47.38 22.71 0.0 1.34 1.43 33.2 7.42 16.28 33.2 25.87 4.98 20 0.00 0.000 1.000 13.068 0.068 0.058 58 0.000 1.200 1.608 2.800 1.52 0.00 40.743 3.542 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.5527 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.180 0 0 0 0 0 -1.424 -45.000 0.000 +75.340 1514 20190927 47.38 22.71 0.0 1.42 1.43 33.2 7.42 16.38 33.2 25.86 4.98 20 0.00 0.000 1.000 13.068 0.068 0.000 58 0.000 1.200 1.616 2.816 1.52 0.00 40.955 3.553 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.514 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.1775 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.187 0 0 0 0 0 -1.543 -45.000 0.000 +75.350 1514 20190927 47.38 22.71 0.0 1.46 1.42 33.2 7.42 16.29 33.2 25.86 4.98 20 0.00 0.000 1.000 12.666 0.068 0.000 58 0.000 1.200 1.613 2.816 1.52 0.00 40.955 3.549 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.5683 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.187 0 0 0 0 0 -1.445 -44.884 0.058 +75.361 1514 20190927 47.38 22.71 0.0 1.27 1.43 33.2 7.42 16.36 33.2 25.86 4.98 20 0.00 0.000 1.000 13.168 0.068 0.000 58 0.000 1.200 1.610 2.810 1.52 0.00 40.872 3.545 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.2244 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8543 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.187 0 0 0 0 0 -1.464 -45.000 0.000 +75.371 1514 20190927 47.38 22.71 0.0 1.23 1.42 33.2 7.42 16.31 33.2 25.86 4.98 20 0.00 0.000 1.000 12.867 0.068 0.000 58 0.000 1.200 1.610 2.810 1.52 0.00 40.872 3.545 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.5761 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.187 0 0 0 0 0 -1.424 -45.000 0.000 +75.381 1514 20190927 47.38 22.71 0.0 1.19 1.42 33.2 7.41 16.31 33.2 25.86 4.98 20 0.00 0.000 1.000 12.967 0.068 0.000 58 0.000 1.200 1.610 2.810 1.52 0.00 40.872 3.545 2.523 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.125 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.2634 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.186 0 0 0 0 0 -1.503 -45.000 0.000 +75.391 1518 20190927 47.38 22.71 0.0 1.23 1.43 33.1 7.41 16.31 33.1 25.86 4.98 20 0.00 0.000 0.997 13.068 0.068 0.000 58 0.000 1.200 1.608 2.810 1.52 0.00 40.872 3.552 2.530 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.22 540.00 30.0000 0.0000 -2.5761 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.186 0 0 0 0 0 -1.485 -44.884 0.058 +75.401 1518 20190927 47.38 22.71 0.0 1.27 1.43 33.1 7.41 16.22 33.1 25.92 4.98 20 0.00 0.000 0.997 13.669 0.068 0.000 58 0.000 1.200 1.609 2.809 1.52 0.00 40.906 3.554 2.530 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.12 540.00 30.0000 0.0000 -2.2791 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.187 0 0 0 0 0 -1.464 -45.000 0.000 +75.414 1518 20190927 47.38 22.71 0.0 1.34 1.42 33.1 7.41 16.36 33.1 25.92 4.97 20 0.00 0.000 0.997 13.068 0.068 0.000 58 0.000 1.200 1.608 2.809 1.52 0.00 40.893 3.553 2.530 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.12 540.00 30.0000 0.0000 -2.5839 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.187 0 0 0 0 0 -1.384 -45.000 0.000 +75.424 1518 20190927 47.38 22.71 0.0 1.07 1.43 33.1 7.42 15.55 33.1 25.92 4.97 20 0.00 0.000 0.997 13.068 0.067 0.000 58 0.000 1.200 1.605 2.808 1.52 0.00 40.893 3.549 2.530 14.000 0.00 0.00 -999.0 -999.0 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0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.225 0 0 0 0 0 -1.068 -42.817 0.000 +75.539 1522 20190927 47.48 22.71 0.0 1.31 1.43 33.0 7.40 16.19 33.0 25.98 4.98 20 0.00 0.000 0.997 13.368 0.067 0.000 58 0.000 1.200 1.599 2.799 1.51 0.00 40.806 3.550 2.537 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.54 540.00 30.0000 0.0000 -2.4901 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.245 0 0 0 0 0 -1.445 -44.884 0.058 +75.550 1525 20190927 47.48 22.71 0.0 1.58 1.42 33.0 7.40 16.38 33.0 25.98 4.98 20 0.00 0.000 0.998 12.767 0.067 0.000 58 0.000 1.200 1.597 2.799 1.51 0.00 40.806 3.554 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.435 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.54 540.00 30.0000 0.0000 -2.5917 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.245 0 0 0 0 0 -1.424 -45.000 0.000 +75.560 1525 20190927 47.48 22.71 0.0 1.46 1.42 33.0 7.40 15.88 33.0 26.02 4.97 20 0.00 0.000 0.998 12.666 0.067 0.000 58 0.000 1.200 1.597 2.797 1.51 0.00 40.806 3.554 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.15 540.00 30.0000 0.0000 -2.5136 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8544 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.261 0 0 0 0 0 -1.485 -44.884 0.058 +75.571 1525 20190927 47.48 22.71 0.0 1.15 1.43 33.0 7.40 16.32 33.0 26.02 4.97 20 0.00 0.000 0.998 13.368 0.067 0.000 58 0.000 1.200 1.597 2.797 1.51 0.00 40.806 3.555 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.15 540.00 30.0000 0.0000 -2.5996 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.261 0 0 0 0 0 -1.503 -45.000 0.000 +75.581 1525 20190927 47.48 22.75 0.0 1.15 1.43 33.0 7.41 15.53 33.0 26.02 4.97 20 0.00 0.000 0.998 13.368 0.067 0.000 58 0.000 1.200 1.599 2.798 1.51 0.00 40.823 3.557 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.15 540.00 30.0000 0.0000 -2.5214 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.269 0 0 0 0 0 -1.543 -45.000 0.000 +75.591 1525 20190927 47.48 22.75 0.0 1.19 1.43 33.0 7.41 16.36 33.0 26.02 4.97 20 0.00 0.000 0.998 13.268 0.067 0.000 58 0.000 1.200 1.599 2.798 1.51 0.00 40.823 3.557 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.15 540.00 30.0000 0.0000 -2.5917 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.269 0 0 0 0 0 -1.622 -45.000 0.000 +75.601 1525 20190927 47.48 22.75 0.0 1.15 1.44 33.0 7.41 15.63 33.0 26.01 4.97 20 0.00 0.000 0.998 14.271 0.067 0.000 58 0.000 1.200 1.598 2.800 1.51 0.00 40.848 3.556 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.593 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.15 540.00 30.0000 0.0000 -2.5370 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.269 0 0 0 0 0 -1.464 -45.000 0.000 +75.617 1525 20190927 47.48 22.75 0.0 1.34 1.43 33.0 7.41 16.40 33.0 26.02 4.97 20 0.00 0.000 0.998 13.368 0.067 0.000 58 0.000 1.200 1.596 2.796 1.51 0.00 40.793 3.553 2.542 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.15 540.00 30.0000 0.0000 -2.5448 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.268 0 0 0 0 0 -1.345 -45.000 0.000 +75.627 1527 20190927 47.53 22.75 0.0 1.42 1.43 32.9 7.39 16.34 32.9 26.02 4.97 20 0.00 0.000 0.999 12.967 0.067 0.000 58 0.000 1.200 1.593 2.796 1.50 0.00 40.793 3.554 2.545 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 10.15 540.00 30.0000 0.0000 -2.5761 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.268 0 0 0 0 0 -1.305 -45.000 0.000 +75.637 1527 20190927 47.53 22.75 0.0 1.46 1.42 32.9 7.39 16.34 32.9 26.05 4.97 20 0.00 0.000 0.999 12.466 0.067 0.000 58 0.000 1.200 1.591 2.791 1.50 0.00 40.744 3.551 2.545 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.79 540.00 30.0000 0.0000 -2.5527 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.288 0 0 0 0 0 -1.384 -45.000 0.000 +75.647 1527 20190927 47.53 22.75 0.0 1.31 1.43 33.0 7.39 16.35 33.0 26.05 4.97 20 0.00 0.000 0.999 13.068 0.067 0.000 58 0.000 1.200 1.595 2.791 1.51 0.00 40.744 3.557 2.545 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.79 540.00 30.0000 0.0000 -2.5370 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.288 0 0 0 0 0 -1.384 -45.000 0.000 +75.662 1527 20190927 47.53 22.75 0.0 1.11 1.43 32.9 7.39 16.06 32.9 26.04 4.97 20 0.00 0.000 0.999 13.168 0.067 0.000 58 0.000 1.200 1.597 2.800 1.51 0.00 40.877 3.559 2.545 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.79 540.00 30.0000 0.0000 -2.5683 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.309 0 0 0 0 0 -1.464 -45.000 0.000 +75.672 1527 20190927 47.53 22.75 0.0 1.62 1.43 32.9 7.39 16.37 32.9 26.04 4.97 20 0.00 0.000 0.999 13.168 0.067 0.000 58 0.000 1.200 1.597 2.800 1.51 0.00 40.877 3.559 2.545 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.237 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.79 540.00 30.0000 0.0000 -2.4823 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.309 0 0 0 0 0 -1.464 -45.000 0.000 +75.682 1527 20190927 47.53 22.68 0.0 1.31 1.42 33.0 7.39 16.08 33.0 26.06 4.97 20 0.00 0.000 0.999 12.967 0.067 0.000 58 0.000 1.200 1.598 2.793 1.51 0.00 40.777 3.561 2.545 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.119 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.79 540.00 30.0000 0.0000 -2.5683 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.290 0 0 0 0 0 -1.503 -45.000 0.000 +75.692 1527 20190927 47.53 22.68 0.0 1.54 1.43 33.0 7.39 16.35 33.0 26.06 4.97 20 0.00 0.000 0.999 13.268 0.067 0.058 58 0.000 1.200 1.598 2.793 1.51 0.00 40.777 3.561 2.545 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.119 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.79 540.00 30.0000 0.0000 -2.4276 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.290 0 0 0 0 0 -1.543 -45.000 0.000 +75.702 1522 20190927 47.53 22.68 0.0 1.23 1.43 32.9 7.39 16.13 32.9 26.05 4.97 20 0.00 0.000 1.003 13.268 0.067 0.000 58 0.000 1.200 1.596 2.798 1.51 0.00 40.918 3.546 2.537 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.79 540.00 30.0000 0.0000 -2.5839 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.293 0 0 0 0 0 -1.464 -45.000 0.000 +75.712 1522 20190927 47.53 22.68 0.0 1.31 1.44 32.9 7.39 16.39 32.9 26.05 4.97 20 0.00 0.000 1.003 13.569 0.067 0.000 58 0.000 1.200 1.596 2.798 1.51 0.00 40.918 3.546 2.537 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.316 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.62 540.00 30.0000 0.0000 -2.3651 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.293 0 0 0 0 0 -1.366 -44.884 0.058 +75.723 1522 20190927 47.53 22.68 0.0 1.46 1.43 33.0 7.38 16.27 33.0 25.99 4.97 20 0.00 0.000 1.003 13.469 0.067 0.000 58 0.000 1.200 1.590 2.796 1.50 0.00 40.610 3.539 2.537 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.62 540.00 30.0000 0.0000 -2.5683 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.291 0 0 0 0 0 -1.464 -45.000 0.000 +75.734 1522 20190927 47.53 22.68 0.0 1.15 1.43 33.0 7.38 16.38 33.0 25.99 4.97 20 0.00 0.000 1.003 13.569 0.067 0.000 58 0.000 1.200 1.597 2.790 1.51 0.00 40.778 3.547 2.537 14.000 0.00 0.00 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 -999.0 0.000 0.063 0.396 0.000 0.000 0.000 1.000 1.000 1.060 4.000 9.62 540.00 30.0000 0.0000 -2.3025 0.0000 0.0000 0.0000 90.0000 0 30 7461 10 -20 54 8545 6043 6711 6043 6041 6037 6036 6035 9012 0 34.96 41.291 0 0 0 0 0 -1.424 -45.000 0.000 diff --git a/global.h b/global.h index cca12ad..fd2a2d8 100644 --- a/global.h +++ b/global.h @@ -14,13 +14,19 @@ #include "gmock/gmock.h" +//!!!!!!!!!!!!!! +#define float_t double_t + #ifndef CONTROLLERS_GENERATED_ENGINE_CONFIGURATION_GENERATED_STRUCTURES_H struct pid_s { - float pFactor; - float iFactor; - float dFactor; - float offset; - float periodMs; + float_t pFactor; + float_t iFactor; + float_t dFactor; + float_t offset; + float_t periodMs; + + float_t antiwindupFreq; // = 1/ResetTime + float_t derivativeFilterLoss; // = 1/Gain int16_t minValue; int16_t maxValue; diff --git a/levenberg_marquardt_solver.h b/levenberg_marquardt_solver.h index e5719f3..7803ec3 100644 --- a/levenberg_marquardt_solver.h +++ b/levenberg_marquardt_solver.h @@ -26,19 +26,28 @@ public: // Get the total number of data points virtual int getNumPoints() const = 0; - virtual void justifyParams(double *params) const = 0; + virtual void justifyParams(double_t *params) const = 0; /// Returns the y value of the function for the given x and vector of parameters - virtual double getEstimatedValueAtPoint(int i, const double *params) const = 0; + virtual double_t getEstimatedValueAtPoint(int i, const double_t *params) const { +#ifdef LM_USE_CACHE + return points[0][i]; +#else + return calcEstimatedValuesAtPoint(i, params); +#endif + } + + /// Returns the y value of the function for the given x and vector of parameters + virtual double_t calcEstimatedValuesAtPoint(int i, const double_t *params) const = 0; /// Returns the residual (error delta) of the function (return (dataPoints[i] - estimatedPoint(i))) - virtual double getResidual(int i, const double *params) const = 0; + virtual double_t getResidual(int i, const double_t *params) const = 0; // Calculate the sum of the squares of the residuals - virtual double calcMerit(double *params) const { - double res = 0; + virtual double_t calcMerit(double_t *params) const { + double_t res = 0; for (int i = 0; i < getNumPoints(); i++) { - double r = getResidual(i, params); + double_t r = getResidual(i, params); res += r * r; } return res; @@ -46,52 +55,68 @@ public: /// Return the partial derivate of the function with respect to parameter pIndex at point [i]. /// Can be overridden if analytical gradient function's representation is available - virtual double getPartialDerivative(int i, const double *params, int pIndex) const { -#ifdef LM_USE_CACHE - return pderivs[pIndex][i]; - } - virtual double getPartialDerivativeInternal(int i, const double *params, int pIndex) const { -#endif - // some magic value - const double delta = 1.0e-6; + virtual double_t getPartialDerivative(int i, const double_t *params, int pIndex) const { // we need to alter parameters around the neighborhood of 'pIndex', so we make a working copy - double tmpParams[numParams]; +#ifdef LM_USE_CACHE + int p = 1 + pIndex * 2; + double_t dplusResult = points[p][i]; + double_t dminusResult = points[p + 1][i]; +#else + double_t tmpParams[numParams]; for (int k = 0; k < numParams; k++) tmpParams[k] = params[k]; tmpParams[pIndex] = params[pIndex] + delta; - double dplusResult = getEstimatedValueAtPoint(i, tmpParams); + double_t dplusResult = getEstimatedValueAtPoint(i, tmpParams); tmpParams[pIndex] = params[pIndex] - delta; - double dminusResult = getEstimatedValueAtPoint(i, tmpParams); + double_t dminusResult = getEstimatedValueAtPoint(i, tmpParams); +#endif return (dplusResult - dminusResult) / (delta * 2.0); } + void calculateAllPoints(const double_t *params) { #ifdef LM_USE_CACHE - void calculateAllPartialDerivatives(const double *params) { - for (int i = 0; i < numParams; i++) { - pderivs[i].resize(getNumPoints()); + for (int i = 0; i < numPointGroups; i++) { + points[i].resize(getNumPoints()); } - for (int p = 0; p < numParams; p++) { + // calculate displaced points for partial derivatives + for (int pIndex = 0; pIndex < numParams; pIndex++) { + double_t tmpParams[numParams]; + for (int k = 0; k < numParams; k++) + tmpParams[k] = params[k]; + // 2 points for each derivative: +delta and -delta + for (int plusMinus = 0; plusMinus < 2; plusMinus++) { + tmpParams[pIndex] = params[pIndex] + (plusMinus == 0 ? delta : -delta); + int p = 1 + pIndex * 2 + plusMinus; + for (int i = 0; i < getNumPoints(); i++) { + points[p][i] = calcEstimatedValuesAtPoint(i, tmpParams); + } + } for (int i = 0; i < getNumPoints(); i++) { - pderivs[p][i] = getPartialDerivativeInternal(i, params, p); + points[0][i] = calcEstimatedValuesAtPoint(i, params); } } - } #endif + } private: #ifdef LM_USE_CACHE - std::vector pderivs[numParams]; + static const int numPointGroups = numParams * 2 + 1; + std::vector points[numPointGroups]; #endif + +protected: + // some magic value for the differentiation step to calculate a partial derivative + double_t delta = 1.0e-6; }; template class LevenbergMarquardtSolver { public: // ctor - LevenbergMarquardtSolver(LMSFunction *func, double *parameters) { + LevenbergMarquardtSolver(LMSFunction *func, double_t *parameters) { this->func = func; this->parameters = parameters; } @@ -99,22 +124,21 @@ public: // lambda - magic coef. // maxIterations - if too many iterations (loop exit condition #1) // minDelta - if the progress on iteration is too small (loop exit condition #2) - int solve(double lambda_ = 0.001, double minDelta = 1e-15, int maxIterations = 100) { + int solve(double_t lambda_ = 0.001, double_t minDelta = 1e-15, int maxIterations = 100) { this->lambda = lambda_; iterationCount = 0; - double delta = 0; + func->calculateAllPoints(parameters); + double_t delta = 0; do { - double merit = func->calcMerit(parameters); + double_t merit = func->calcMerit(parameters); -#ifdef LM_USE_CACHE - func->calculateAllPartialDerivatives(parameters); -#endif calcGradient(); calcHessian(); bool isSolved = calcNewParameters(); - double newMerit = func->calcMerit(newParameters); + func->calculateAllPoints(newParameters); + double_t newMerit = func->calcMerit(newParameters); if (!isSolved) { return -iterationCount; } @@ -133,15 +157,15 @@ public: // find out if we progressed enough in this iteration delta = fabs(newMerit - merit); #ifdef LMS_DEBUG - printf("[%d] (%g,%g,%g,%g) l=%g merit %g->%g, dm=%g\r\n", iterationCount, parameters[0], parameters[1], parameters[2], parameters[3], lambda, - merit, newMerit, newMerit - merit); + printf("[%d] (%Lg,%Lg,%Lg,%Lg) l=%Lg merit %Lg->%Lg, dm=%Lg\r\n", iterationCount, (long double)parameters[0], (long double)parameters[1], (long double)parameters[2], (long double)parameters[3], + (long double)lambda, (long double)merit, (long double)newMerit, (long double)(newMerit - merit)); #endif iterationCount++; } while (delta > minDelta && iterationCount < maxIterations); return iterationCount; } - double *getParameters() const { + double_t *getParameters() const { return parameters; } @@ -149,13 +173,13 @@ protected: // Find the parameter increments by solving the Hessian x Gradient equation bool calcNewParameters() { // get H^-1 matrix (inverse Hessian) - double hinv[numParams][numParams]; - bool ret = MatrixHelper::inverseMatrix(hinv, hessian); + double_t hinv[numParams][numParams]; + bool ret = MatrixHelper::inverseMatrix(hinv, hessian); if (!ret) return false; for (int row = 0; row < numParams; row++) { - double increment = 0; + double_t increment = 0; for (int col = 0; col < numParams; col++) { increment += hinv[row][col] * gradient[col]; } @@ -170,7 +194,7 @@ protected: void calcHessian() { for (int row = 0; row < numParams; row++) { for (int col = 0; col < numParams; col++) { - double res = 0; + double_t res = 0; for (int i = 0; i < func->getNumPoints(); i++) { res += func->getPartialDerivative(i, parameters, row) * func->getPartialDerivative(i, parameters, col); } @@ -182,7 +206,7 @@ protected: // Calculate the 1st derivatives of the residual func void calcGradient() { for (int row = 0; row < numParams; row++) { - double res = 0; + double_t res = 0; for (int i = 0; i < func->getNumPoints(); i++) { res += func->getResidual(i, parameters) * func->getPartialDerivative(i, parameters, row); } @@ -195,21 +219,21 @@ private: LMSFunction *func; // Current (accepted) parameters vector - double *parameters; // [numParams] + double_t *parameters; // [numParams] // Incremented (next step) parameters vector - double newParameters[numParams]; + double_t newParameters[numParams]; // Hessian matrix - double hessian[numParams][numParams]; + double_t hessian[numParams][numParams]; // Gradients vector - double gradient[numParams]; + double_t gradient[numParams]; // some magic number - const double lambdaMultiplier = 10.0; + const double_t lambdaMultiplier = 10.0; // coeff used to adapt the descent step (and speed) - double lambda; + double_t lambda; // Total number of iterations int iterationCount; diff --git a/pid_auto.h b/pid_auto.h index 8c9dc44..9a03305 100644 --- a/pid_auto.h +++ b/pid_auto.h @@ -25,10 +25,10 @@ /// These settings should be obtained from the measured data class PidAutoTuneSettings { public: - double minValue, maxValue; - double stepPoint, maxPoint; - double timeScale; - double targetValue; + double_t minValue, maxValue; + double_t stepPoint, maxPoint; + double_t timeScale; + double_t targetValue; }; // PID auto-tune method using different tuning rules and FOPDT/SOPDT models @@ -38,7 +38,7 @@ public: measuredData.init(); } - void addData(float v) { + void addData(float_t v) { measuredData.addDataPoint(v); } @@ -46,7 +46,7 @@ public: // stepPoint - data index where the step was done // maxPoint - data index where the output was saturated // this is not thread-safe (because of internal static vars) but anyway it works... - bool findPid(pid_sim_type_e simType, pid_tune_method_e method, const PidAutoTuneSettings & settings, const double *initialParams) { + bool findPid(pid_sim_type_e simType, pid_tune_method_e method, const PidAutoTuneSettings & settings, const double_t *initialParams) { // save current settings & simType this->settings = settings; this->simType = simType; @@ -58,7 +58,7 @@ public: pid.maxValue = 100; #ifdef PID_DEBUG - printf("* modelBias=%g avgMin=%g avgMax=%g\r\n", modelBias, avgMeasuredMin, avgMeasuredMax); + printf("* modelBias=%Lg avgMin=%Lg avgMax=%Lg\r\n", (long double)modelBias, (long double)avgMeasuredMin, (long double)avgMeasuredMax); #endif StepFunction stepFunc(settings.minValue, settings.maxValue, settings.stepPoint, settings.timeScale); @@ -82,7 +82,7 @@ public: } } #ifdef PID_DEBUG - printf("* Params0: K=%g T1=%g T2=%g L=%g\r\n", params[PARAM_K], params[PARAM_T], params[PARAM_T2], params[PARAM_L]); + printf("* Params0: K=%Lg T1=%Lg T2=%Lg L=%Lg\r\n", (long double)params[PARAM_K], (long double)params[PARAM_T], (long double)params[PARAM_T2], (long double)params[PARAM_L]); #endif } else { @@ -90,7 +90,7 @@ public: memcpy(params, initialParams, sizeof(params)); } - double merit0, merit; + double_t merit0, merit; #ifdef PID_DEBUG printf("* Solving...\r\n"); #endif @@ -99,6 +99,7 @@ public: // 1st order FirstOrderPlusDelayLineFunction func(&stepFunc, measuredData.getBuf(), measuredData.getNumDataPoints(), modelBias); func.justifyParams(params); + func.calculateAllPoints(params); const int numParams1stOrder = 3; outputFunc("pid_func01.csv", func, stepFunc, params); LevenbergMarquardtSolver solver(&func, params); @@ -111,6 +112,7 @@ public: // 2nd order or approximated 2nd->1st order SecondOrderPlusDelayLineOverdampedFunction func(&stepFunc, measuredData.getBuf(), measuredData.getNumDataPoints(), modelBias); func.justifyParams(params); + func.calculateAllPoints(params); const int numParams2ndOrder = 4; outputFunc("pid_func02.csv", func, stepFunc, params); LevenbergMarquardtSolver solver(&func, params); @@ -166,8 +168,9 @@ public: pid.pFactor = model->getKp(); pid.iFactor = model->getKi(); pid.dFactor = model->getKd(); - pid.offset = getPidOffset(model); - pid.periodMs = 1000.0 / settings.timeScale; + // round offset and period due to the firmware limitations... + pid.offset = round(getPidOffset(model)); + pid.periodMs = round((float_t)(1000.0 / settings.timeScale)); pid0 = pid; @@ -195,7 +198,7 @@ public: } } - double const *getParams() const { + double_t const *getParams() const { return params; } @@ -207,20 +210,20 @@ public: return pid0; } - double getAvgMeasuredMin() const { + double_t getAvgMeasuredMin() const { return avgMeasuredMin; } - double getAvgMeasuredMax() const { + double_t getAvgMeasuredMax() const { return avgMeasuredMax; } - double getModelBias() const { + double_t getModelBias() const { return modelBias; } // The model output is typically shifted - double findModelBias() { + double_t findModelBias() { if (settings.stepPoint < 0 || settings.maxPoint <= settings.stepPoint || settings.maxPoint > measuredData.getNumDataPoints()) return 0; // find the real 'min value' of the measured output data (before the step function goes up). @@ -235,24 +238,24 @@ public: } // If the target value is known, we can estimate the PID offset value based on the model gain and bias. - float getPidOffset(ModelOpenLoopPlant *model) const { - if (settings.targetValue == 0.0) + float_t getPidOffset(ModelOpenLoopPlant *model) const { + if (std::isnan(settings.targetValue)) return 0; - return (settings.targetValue - modelBias) / model->getParams()[PARAM_K]; + return (float_t)((settings.targetValue - modelBias) / model->getParams()[PARAM_K]); } // See: Rangaiah G.P., Krishnaswamy P.R. Estimating Second-Order plus Dead Time Model Parameters, 1994. // Also see: "Practical PID Control", p. 169 - bool findFirstOrderInitialParams2Points(double *params) const { + bool findFirstOrderInitialParams2Points(double_t *params) const { int i0 = (int)settings.stepPoint; int i1 = (int)settings.maxPoint; - double dy = avgMeasuredMax - avgMeasuredMin; + double_t dy = avgMeasuredMax - avgMeasuredMin; - double t[2]; - static const double tCoefs[] = { 0.353, 0.853 }; + double_t t[2]; + static const double_t tCoefs[] = { 0.353, 0.853 }; for (int i = 0; i < 2; i++) { - t[i] = getTimeDelta(measuredData.findDataAt((float)(avgMeasuredMin + dy * tCoefs[i]), i0, i1)); + t[i] = getTimeDelta(measuredData.findDataAt((float_t)(avgMeasuredMin + dy * tCoefs[i]), i0, i1)); if (t[i] < 0.0) return false; } @@ -266,37 +269,37 @@ public: // See: Rangaiah G.P., Krishnaswamy P.R. Estimating Second-Order plus Dead Time Model Parameters, 1994. // Also see: "Practical PID Control", p. 187 - bool findSecondOrderInitialParams3Points(double *params) const { + bool findSecondOrderInitialParams3Points(double_t *params) const { int i0 = (int)settings.stepPoint; int i1 = (int)settings.maxPoint; - double dy = avgMeasuredMax - avgMeasuredMin; + double_t dy = avgMeasuredMax - avgMeasuredMin; - double t[3]; - static const double tCoefs[] = { 0.14, 0.55, 0.91 }; + double_t t[3]; + static const double_t tCoefs[] = { 0.14, 0.55, 0.91 }; for (int i = 0; i < 3; i++) { - t[i] = getTimeDelta(measuredData.findDataAt((float)(avgMeasuredMin + dy * tCoefs[i]), i0, i1)); + t[i] = getTimeDelta(measuredData.findDataAt((float_t)(avgMeasuredMin + dy * tCoefs[i]), i0, i1)); if (t[i] == 0.0) return false; } - double alpha = (t[2] - t[1]) / (t[1] - t[0]); + double_t alpha = (t[2] - t[1]) / (t[1] - t[0]); #if 0 // check if usable range? if (alpha < 1.2323 || alpha > 2.4850) { return false; } #endif - double beta = log(alpha / (2.485 - alpha)); - double xi = 0.50906 + 0.51743 * beta - 0.076284 * pow(beta, 2) + 0.041363 * pow(beta, 3) + double_t beta = log(alpha / (2.485 - alpha)); + double_t xi = 0.50906 + 0.51743 * beta - 0.076284 * pow(beta, 2) + 0.041363 * pow(beta, 3) - 0.0049224 * pow(beta, 4) + 0.00021234 * pow(beta, 5); - double Tcoef = 0.85818 - 0.62907 * xi + 1.2897 * pow(xi, 2) - 0.36859 * pow(xi, 3) + 0.038891 * pow(xi, 4); - double Lcoef = 1.39200 - 0.52536 * xi + 1.2991 * pow(xi, 2) - 0.36859 * pow(xi, 3) + 0.037605 * pow(xi, 4); + double_t Tcoef = 0.85818 - 0.62907 * xi + 1.2897 * pow(xi, 2) - 0.36859 * pow(xi, 3) + 0.038891 * pow(xi, 4); + double_t Lcoef = 1.39200 - 0.52536 * xi + 1.2991 * pow(xi, 2) - 0.36859 * pow(xi, 3) + 0.037605 * pow(xi, 4); - double T = Tcoef / (t[1] - t[0]); + double_t T = Tcoef / (t[1] - t[0]); // we've got T and xi, and we have to solve quadratic equation to get T1 and T2: // T = T1*T2 // Xi = (T1 + T2) / (T1*T2) - double det = (T * xi) * (T * xi) - 4.0 * T; + double_t det = (T * xi) * (T * xi) - 4.0 * T; params[PARAM_K] = dy / (settings.maxValue - settings.minValue); if (det < 0) { @@ -321,25 +324,25 @@ public: // See: Harriott P. Process control (1964). McGraw-Hill. USA. // Also see: "Practical PID Control", p. 182 - bool findSecondOrderInitialParamsHarriott(double *params) const { + bool findSecondOrderInitialParamsHarriott(double_t *params) const { static const HarriotFunction hfunc; int i0 = (int)settings.stepPoint; int i1 = (int)settings.maxPoint; - double dy = avgMeasuredMax - avgMeasuredMin; + double_t dy = avgMeasuredMax - avgMeasuredMin; - double A1 = -measuredData.getArea(i0, i1, (float)avgMeasuredMax) / settings.timeScale; + double_t A1 = -measuredData.getArea(i0, i1, (float_t)avgMeasuredMax) / settings.timeScale; - double t73 = getTimeDelta(measuredData.findDataAt((float)(avgMeasuredMin + dy * 0.73), i0, i1)); - double tm = i0 + 0.5 * (t73 / 1.3) * settings.timeScale; - double ym = measuredData.getValue((float)tm); + double_t t73 = getTimeDelta(measuredData.findDataAt((float_t)(avgMeasuredMin + dy * 0.73), i0, i1)); + double_t tm = i0 + 0.5 * (t73 / 1.3) * settings.timeScale; + double_t ym = measuredData.getValue((float_t)tm); // normalize - double ymn = (ym - avgMeasuredMin) / dy; + double_t ymn = (ym - avgMeasuredMin) / dy; // sanity check? if (ymn < HarriotFunction::minX || ymn > HarriotFunction::maxX) return false; - double r = hfunc.getValue(ymn); + double_t r = hfunc.getValue(ymn); params[PARAM_K] = dy / (settings.maxValue - settings.minValue); params[PARAM_L] = A1 - t73 / 1.3; @@ -349,31 +352,33 @@ public: return true; } - double getTimeDelta(int i1) const { + double_t getTimeDelta(int i1) const { if (i1 < 0) return -1.0; - return (double)(i1 - settings.stepPoint) / settings.timeScale; + return (double_t)(i1 - settings.stepPoint) / settings.timeScale; } // Use automatic LM-solver to find the best PID coefs which satisfy the minimal PID metric. // The initial PID coefs are already calculated using the well-known CHR method (1st or 2nd order). bool solveModel(pid_tune_method_e method, ModelAutoSolver & model) { - double merit0, merit; + double_t merit0, merit; #ifdef PID_DEBUG printf("* Solving for better coefs:\r\n"); #endif // todo: is it correct? - double dTime = 1.0 / settings.timeScale; + double_t dTime = pid.periodMs / 1000.0; const int numSimPoints = 1024; - PidSimulatorFactory simFactory(simType, getMethodOrder(method), getAvgMeasuredMin(), getAvgMeasuredMax(), dTime, modelBias, pid); + PidSimulatorFactory simFactory(simType, getMethodOrder(method), getAvgMeasuredMin(), getAvgMeasuredMax(), settings.targetValue, dTime, modelBias, pid); PidCoefsFinderFunction func(&simFactory, params); func.justifyParams(model.getParams()); merit0 = func.calcMerit(model.getParams()); // now hopefully we'll find even better coefs! LevenbergMarquardtSolver solver((LMSFunction *)&func, model.getParams()); - int iterationCount = solver.solve(); + double lambdaForPid = 10.0; + double minDeltaForPid = 1.e-7; + int iterationCount = solver.solve(lambdaForPid, minDeltaForPid); merit = func.calcMerit(model.getParams()); #ifdef PID_DEBUG @@ -383,21 +388,22 @@ public: } template - void outputFunc(const char *fname, const AbstractDelayLineFunction & func, const StepFunction & stepFunc, double *params) { + void outputFunc(const char *fname, const AbstractDelayLineFunction & func, const StepFunction & stepFunc, double_t *params) { #ifdef PID_DEBUG + //func.calculateAllPoints(params); for (int i = 0; i < func.getNumPoints(); i++) { - double v = func.getEstimatedValueAtPoint(i, params); - double sv = stepFunc.getValue((float)i, 0); - output_csv(fname, (double)i, func.getDataPoint(i), v, sv); + double_t v = func.getEstimatedValueAtPoint(i, params); + double_t sv = stepFunc.getValue((float_t)i, 0); + output_csv(fname, (double_t)i, func.getDataPoint(i), v, sv); } #endif } - void printSolverResult(int iterationCount, double merit0, double merit) { + void printSolverResult(int iterationCount, double_t merit0, double_t merit) { if (iterationCount > 0) - printf("* The solver finished in %d iterations! (Merit: %g -> %g)\r\n", iterationCount, merit0, merit); + printf("* The solver finished in %d iterations! (Merit: %Lg -> %Lg)\r\n", iterationCount, (long double)merit0, (long double)merit); else - printf("* The solver aborted after %d iterations! (Merit: %g -> %g)\r\n", -iterationCount, merit0, merit); + printf("* The solver aborted after %d iterations! (Merit: %Lg -> %Lg)\r\n", -iterationCount, (long double)merit0, (long double)merit); } @@ -405,11 +411,11 @@ protected: AveragingDataBuffer measuredData; PidAutoTuneSettings settings; pid_sim_type_e simType; - double params[4] = { 0 }; + double_t params[4] = { 0 }; pid_s pid; pid_s pid0; // not-optimized int iterationCount = 0; - double avgMeasuredMin, avgMeasuredMax; - double modelBias; + double_t avgMeasuredMin, avgMeasuredMax; + double_t modelBias; }; diff --git a/pid_avg_buf.h b/pid_avg_buf.h index be7734d..e21510a 100644 --- a/pid_avg_buf.h +++ b/pid_avg_buf.h @@ -25,7 +25,7 @@ public: scaleShift = 0; } - void addDataPoint(float v) { + void addDataPoint(float_t v) { int idx; for (;;) { @@ -41,7 +41,7 @@ public: } scaleShift++; } - float numInTheCell = (float)(num - ((num >> scaleShift) << scaleShift)); + float_t numInTheCell = (float_t)(num - ((num >> scaleShift) << scaleShift)); buf[idx] *= numInTheCell; buf[idx] += v; buf[idx] /= (numInTheCell + 1.0f); @@ -52,12 +52,12 @@ public: return (num < 1) ? 1 : ((num - 1) >> scaleShift) + 1; } - float const *getBuf() const { + float_t const *getBuf() const { return buf; } // This is a robust method for all rational indices - float getValue(float i) const { + float_t getValue(float_t i) const { // todo: this works only for scale=1 :( assert(scaleShift == 0); @@ -76,20 +76,20 @@ public: if (I >= num - 1) return buf[num - 1]; // get 2 closest values and interpolate - float fract = i - I; + float_t fract = i - I; return buf[I + 1] * fract + buf[I] * (1.0f - fract); } - float getAveragedData(int from, int to) const { - float avg = 0.0f; + float_t getAveragedData(int from, int to) const { + float_t avg = 0.0f; for (int i = from; i <= to; i++) { avg += buf[i]; } - avg /= (float)(to - from + 1); + avg /= (float_t)(to - from + 1); return avg; } - int findDataAt(float v, int from, int to) const { + int findDataAt(float_t v, int from, int to) const { for (int i = from; i <= to; i++) { if (buf[i] > v) return i; @@ -98,8 +98,8 @@ public: } // integrating using simple trapezoidal method - float getArea(int from, int to, float v0) const { - float sum = 0.0f; + float_t getArea(int from, int to, float_t v0) const { + float_t sum = 0.0f; for (int i = from; i < to; i++) { sum += buf[i] + buf[i + 1] - 2.0f * v0; } @@ -108,7 +108,7 @@ public: } public: - float buf[maxPoints]; + float_t buf[maxPoints]; int num = 0; int scaleShift = 0; }; diff --git a/pid_controller.h b/pid_controller.h index 9f4e2ae..ab3b40a 100644 --- a/pid_controller.h +++ b/pid_controller.h @@ -1,4 +1,4 @@ -/* +/* * @file pid_controller.h * * PID Controller models needed to verify the parameters. @@ -16,7 +16,7 @@ public: PidController(const pid_s & p_) : p(p_) { } - double limitOutput(double v) { + double_t limitOutput(double_t v) { if (v < p.minValue) v = p.minValue; if (v > p.maxValue) @@ -34,8 +34,8 @@ public: pTerm = iTerm = dTerm = 0.0; } - double getOutput(double target, double input, double dTime) { - double error = target - input; + double_t getOutput(double_t target, double_t input, double_t dTime) { + double_t error = target - input; pTerm = p.pFactor * error; iTerm += p.iFactor * dTime * error; dTerm = p.dFactor / dTime * (error - previousError); @@ -45,8 +45,58 @@ public: } protected: - double pTerm, iTerm, dTerm; - double previousError = 0; + double_t pTerm, iTerm, dTerm; + double_t previousError = 0; +}; + +// PID with derivative filtering (backward differences) and integrator anti-windup. +// See: Wittenmark B., Ã…ström K., Ã…rzén K. IFAC Professional Brief. Computer Control: An Overview. +// Two additional parameters used: derivativeFilterLoss and antiwindupFreq +// (If both are 0, then this controller is identical to PidParallelController) +class PidIndustrialController : public PidParallelController { +public: + PidIndustrialController(const pid_s & p_) : PidParallelController(p_) { + } + + double_t getOutput(double_t target, double_t input, double_t dTime) { + double_t ad, bd; + double_t error = target - input; + pTerm = p.pFactor * error; + + // update the I-term + iTerm += p.iFactor * dTime * error; + + // calculate dTerm coefficients + if (fabs(p.derivativeFilterLoss) > DBL_EPSILON) { + // restore Td in the Standard form from the Parallel form: Td = Kd / Kc + double_t Td = p.dFactor / p.pFactor; + // calculate the backward differences approximation of the derivative term + ad = Td / (Td + dTime / p.derivativeFilterLoss); + bd = p.pFactor * ad / p.derivativeFilterLoss; + } else { + // According to the Theory of limits, if p.derivativeFilterLoss -> 0, then + // lim(ad) = 0; lim(bd) = p.pFactor * Td / dTime = p.dFactor / dTime + // i.e. dTerm becomes equal to PidParallelController's + ad = 0.0; + bd = p.dFactor / dTime; + } + + // (error - previousError) = (target-input) - (target-prevousInput) = -(input - prevousInput) + dTerm = dTerm * ad + (error - previousError) * bd; + + // calculate output and apply the limits + double_t output = pTerm + iTerm + dTerm + p.offset; + double_t limitedOutput = limitOutput(output); + + // apply the integrator anti-windup + // If p.antiwindupFreq = 0, then iTerm is equal to PidParallelController's + iTerm += dTime * p.antiwindupFreq * (limitedOutput - output); + + // update the state + previousError = error; + + return limitedOutput; + } }; // C(s) = Kp + (Ki / s) + (N * Kd * s / (1 + N / s)) @@ -54,24 +104,24 @@ protected: // See: https://www.scilab.org/discrete-time-pid-controller-implementation class PidDerivativeFilterController : public PidController { public: - PidDerivativeFilterController(const pid_s & p_, double n_) : PidController(p_), N(n_) { + PidDerivativeFilterController(const pid_s & p_, double_t n_) : PidController(p_), N(n_) { } - double getOutput(double target, double input, double dTime) { - double error = target - input; - double a0 = (1.0 + N * dTime); - double a1 = -(2.0 + N * dTime); + double_t getOutput(double_t target, double_t input, double_t dTime) { + double_t error = target - input; + double_t a0 = (1.0 + N * dTime); + double_t a1 = -(2.0 + N * dTime); - double a2 = 1.0; - double b0 = p.pFactor * (1.0 + N * dTime) + p.iFactor * dTime * (1.0 + N * dTime) + p.dFactor * N; - double b1 = -(p.pFactor * (2.0 + N * dTime) + p.iFactor * dTime + 2.0 * p.dFactor * N); - double b2 = p.pFactor + p.dFactor * N; + double_t a2 = 1.0; + double_t b0 = p.pFactor * (1.0 + N * dTime) + p.iFactor * dTime * (1.0 + N * dTime) + p.dFactor * N; + double_t b1 = -(p.pFactor * (2.0 + N * dTime) + p.iFactor * dTime + 2.0 * p.dFactor * N); + double_t b2 = p.pFactor + p.dFactor * N; - double ku1 = a1 / a0; - double ku2 = a2 / a0; - double ke0 = b0 / a0; - double ke1 = b1 / a0; - double ke2 = b2 / a0; + double_t ku1 = a1 / a0; + double_t ku2 = a2 / a0; + double_t ke0 = b0 / a0; + double_t ke1 = b1 / a0; + double_t ke2 = b2 / a0; e2 = e1; e1 = e0; @@ -87,8 +137,8 @@ public: } protected: - double e2 = 0, e1 = 0, e0 = 0, u2 = 0, u1 = 0, u0 = 0; - double N = 1; + double_t e2 = 0, e1 = 0, e0 = 0, u2 = 0, u1 = 0, u0 = 0; + double_t N = 1; }; // Calculate ITAE/ISE and Overshoot @@ -101,35 +151,43 @@ public: lastValue = 0; } - void addPoint(double i, double value, double target) { - double e = target - value; + void addPoint(double_t i, double_t value, double_t target) { + double_t e = target - value; itae += i * fabs(e); ise += e * e; - double overshoot = (value - target) / target; + double_t overshoot = (value - target) / target; if (overshoot > 0 && overshoot > maxOvershoot) maxOvershoot = overshoot; lastValue = value; } - double getItae() const { + double_t getItae() const { return itae; } - double getIse() const { + double_t getIse() const { return ise; } - double getMaxOvershoot() const { + double_t getMaxOvershoot() const { return maxOvershoot; } - double getLastValue() const { + double_t getLastValue() const { return lastValue; } + double_t getMerit() const { + //return getItae(); +#if 1 + double overShootWeight = 10000.0; + return getItae() + overShootWeight * getMaxOvershoot() * getMaxOvershoot(); +#endif + } + private: - double itae = 0; // Integral time-weighted absolute error - double ise = 0; // Integral square error - double maxOvershoot = 0; - double lastValue = 0; + double_t itae = 0; // Integral time-weighted absolute error + double_t ise = 0; // Integral square error + double_t maxOvershoot = 0; + double_t lastValue = 0; }; \ No newline at end of file diff --git a/pid_from_msl.cpp b/pid_from_msl.cpp index d0fe682..9d241a4 100644 --- a/pid_from_msl.cpp +++ b/pid_from_msl.cpp @@ -14,7 +14,7 @@ class MslData { public: - bool readMsl(const char *fname, double startTime, double endTime, int inputIdx, int outputIdx) { + bool readMsl(const char *fname, double_t startTime, double_t endTime, int inputIdx, int outputIdx) { std::ifstream fp(fname); if (!fp) @@ -43,11 +43,11 @@ public: return true; } - bool parseLine(const std::string & str, double startTime, double endTime, int inputIdx, int outputIdx) { + bool parseLine(const std::string & str, double_t startTime, double_t endTime, int inputIdx, int outputIdx) { std::stringstream sstr(str); std::string item; for (int j = 0; getline(sstr, item, '\t'); j++) { - double v = atof(item.c_str()); + double_t v = atof(item.c_str()); // the first column is timestamp if (j == 0) { if (v < startTime || v > endTime) @@ -67,7 +67,7 @@ public: } curIdx++; } else if (j == outputIdx) { - data.push_back((float)v); + data.push_back((float_t)v); if (curIdx >= 0 && settings.stepPoint < 0) { // calculate averaged level to determine the acceptable noise level averagedMin = (averagedMin * (curIdx - 1) + v) / curIdx; @@ -79,14 +79,14 @@ public: return true; } - double getSaturationStartPoint() { + double_t getSaturationStartPoint() { int i; - double j; + double_t j; // max noise level is used to get the saturation limit of the signal - double curNoiseLevel = 0, averagedMax = 0; + double_t curNoiseLevel = 0, averagedMax = 0; // we step back some points from the last one and find the saturation start for (i = curIdx - 1, j = 1.0; i > settings.stepPoint; i--, j += 1.0) { - double v = data[i]; + double_t v = data[i]; averagedMax = (averagedMax * (j - 1) + v) / j; // this is not accurate because 'averagedMax' is continuously changing curNoiseLevel = std::max(curNoiseLevel, abs(v - averagedMax)); @@ -102,16 +102,16 @@ public: } public: - std::vector data; - double totalTime = 0, prevTime = 0; + std::vector data; + double_t totalTime = 0, prevTime = 0; PidAutoTuneSettings settings; int curIdx = -1; - float prevV = 0; + float_t prevV = 0; // we assume that the signal is quasi-stable (asymptotic) from the start point until the 'stepPoint'; // it's noise level is used to find the saturation limit of the rest of the data (see getSaturationStartPoint()) - double acceptableNoiseLevel = 0; - double averagedMin = 0; + double_t acceptableNoiseLevel = 0; + double_t averagedMin = 0; }; const char *getMethodName(pid_tune_method_e method) { @@ -139,28 +139,30 @@ const char *getSimTypeName(pid_sim_type_e simType) { #if 1 int main(int argc, char **argv) { if (argc < 6) { - printf("Usage: PID_FROM_MSL file.msl start_time end_time input_column output_column...\r\n"); + printf("Usage: PID_FROM_MSL []\r\n"); return -1; } printf("PID_FROM_MSL - find PID controller coefficients based on a measured step response in a rusEFI log file.\r\n"); - printf("Version 0.2 (c) andreika, 2019\r\n\r\n"); + printf("Version 0.3 (c) andreika, 2019\r\n\r\n"); printf("Reading file %s...\r\n", argv[1]); MslData data; if (!data.readMsl(argv[1], atof(argv[2]), atof(argv[3]), atoi(argv[4]), atoi(argv[5]))) { - printf("Usage: PID_FROM_MSL []\r\n"); + printf("Error reading from the file!\r\n"); return -2; } // Target value is optional, for PID_SIM_REGULATOR only - data.settings.targetValue = (argc > 6) ? atof(argv[6]) : 0.0; + data.settings.targetValue = (argc > 6) ? atof(argv[6]) : NAN; - printf("Measuring Settings: targetValue=%g minValue=%g maxValue=%g stepPoint=%g maxPoint=%g numPoints=%d timeScale=%g\r\n", - data.settings.targetValue, data.settings.minValue, data.settings.maxValue, - data.settings.stepPoint, data.settings.maxPoint, data.data.size(), data.settings.timeScale); + printf("Project Settings: FLT_EVAL_METHOD=%d sizeof(float_t)=%d sizeof(double_t)=%d\r\n", FLT_EVAL_METHOD, sizeof(float_t), sizeof(double_t)); + printf("Measuring Settings: targetValue=%Lg minValue=%Lg maxValue=%Lg stepPoint=%Lg maxPoint=%Lg numPoints=%d timeScale=%Lg\r\n", + (long double)data.settings.targetValue, (long double)data.settings.minValue, (long double)data.settings.maxValue, + (long double)data.settings.stepPoint, (long double)data.settings.maxPoint, data.data.size(), (long double)data.settings.timeScale); PidAutoTune chr1, chr2; + static const int numPids = 2; PidAutoTune *chr[numPids] = { &chr1, &chr2 }; @@ -181,38 +183,39 @@ int main(int argc, char **argv) { printf("Done!\r\n"); - // todo: is it correct? - double dTime = 1.0 / data.settings.timeScale; const int numSimPoints = 1024; pid_s bestPid; - double smallestItae = DBL_MAX; - for (int k = 0; k < 2; k++) { - const double *p = chr[k]->getParams(); - printf("Model-%d Params: K=%g T1=%g T2=%g L=%g\r\n", (k + 1), p[PARAM_K], p[PARAM_T], p[PARAM_T2], p[PARAM_L]); + double_t smallestMerit = DBL_MAX; + for (int k = 0; k < numPids; k++) { + const double_t *p = chr[k]->getParams(); + printf("Model-%d Params: K=%Lg T1=%Lg T2=%Lg L=%Lg\r\n", (k + 1), (long double)p[PARAM_K], (long double)p[PARAM_T], (long double)p[PARAM_T2], (long double)p[PARAM_L]); pid_s pid[2] = { chr[k]->getPid0(), chr[k]->getPid() }; for (int j = 0; j < 2; j++) { - + double_t dTime = pid[j].periodMs / 1000.0; const char *csvName = (j == 0) ? ((k == 0) ? "pid_test01.csv" : "pid_test02.csv") : ((k == 0) ? "pid_test1.csv" : "pid_test2.csv"); - PidSimulator sim1(simTypes[k], chr[k]->getMethodOrder(methods[k]), - chr[k]->getAvgMeasuredMin(), chr[k]->getAvgMeasuredMax(), dTime, chr[k]->getModelBias(), csvName); + PidSimulator sim(simTypes[k], chr[k]->getMethodOrder(methods[k]), + chr[k]->getAvgMeasuredMin(), chr[k]->getAvgMeasuredMax(), data.settings.targetValue, dTime, chr[k]->getModelBias(), csvName); - PidAccuracyMetric metric = sim1.simulate(numSimPoints, pid[j], p); + sim.setModelParams(p); + PidAccuracyMetric metric = sim.simulate(numSimPoints, pid[j]); - printf(" PID%d: P=%.8f I=%.8f D=%.8f offset=%.8f period=%.8fms\r\n", j, pid[j].pFactor, pid[j].iFactor, pid[j].dFactor, pid[j].offset, - pid[j].periodMs); - printf(" Metric%d result: ITAE=%g ISE=%g Overshoot=%g%%\r\n", j, metric.getItae(), metric.getIse(), metric.getMaxOvershoot() * 100.0); + printf(" PID%d: P=%.8Lf I=%.8Lf D=%.8Lf offset=%.8Lf period=%.8Lfms\r\n", j, (long double)pid[j].pFactor, (long double)pid[j].iFactor, (long double)pid[j].dFactor, + (long double)pid[j].offset, (long double)pid[j].periodMs); + printf(" Metric%d result: %Lg ITAE=%Lg ISE=%Lg Overshoot=%Lg%%\r\n", j, (long double)metric.getMerit(), (long double)metric.getItae(), (long double)metric.getIse(), + (long double)(metric.getMaxOvershoot() * 100.0)); - if (metric.getItae() < smallestItae) { - smallestItae = metric.getItae(); + if (metric.getMerit() < smallestMerit) { + smallestMerit = metric.getMerit(); bestPid = pid[j]; } } } - printf("The best PID: P=%.8f I=%.8f D=%.8f offset=%.1f period=%.1fms\r\n", bestPid.pFactor, bestPid.iFactor, bestPid.dFactor, bestPid.offset, bestPid.periodMs); + printf("The best PID: P=%.8Lf I=%.8Lf D=%.8Lf offset=%.1Lf period=%.1Lfms\r\n", (long double)bestPid.pFactor, (long double)bestPid.iFactor, (long double)bestPid.dFactor, + (long double)bestPid.offset, (long double)bestPid.periodMs); return 0; } diff --git a/pid_functions.h b/pid_functions.h index 67a4a1d..7a941df 100644 --- a/pid_functions.h +++ b/pid_functions.h @@ -37,49 +37,49 @@ enum { const int numParamsForPid = 3; // the limit used for K and L params -static const double minParamK = 0.001; -static const double minParamL = 0.1; +static const double_t minParamK = 0.001; +static const double_t minParamL = 0.1; // T (or T2) has a separate limit, because exp(-1/T) is zero for small T values // (and we need to compare between them to find a direction for optimization method). -static const double minParamT = 0.01; +static const double_t minParamT = 0.01; class InputFunction { public: - InputFunction(double timeScale_) : timeScale(timeScale_) { + InputFunction(double_t timeScale_) : timeScale(timeScale_) { } // i = index, d = delay time (in seconds?) - virtual double getValue(double i, double d) const = 0; + virtual double_t getValue(double_t i, double_t d) const = 0; - virtual double getTimeScale() const { + virtual double_t getTimeScale() const { return timeScale; } protected: // time scale needed to synchronize between the virtual step function and the real measured data // timeScale=100 means 100 points per second. - double timeScale; + double_t timeScale; }; // Heaviside step function interpolated between 'min' and 'max' values with 'stepPoint' time offset class StepFunction : public InputFunction { public: - StepFunction(double minValue_, double maxValue_, double stepPoint_, double timeScale_) : + StepFunction(double_t minValue_, double_t maxValue_, double_t stepPoint_, double_t timeScale_) : minValue(minValue_), maxValue(maxValue_), stepPoint(stepPoint_), InputFunction(timeScale_) { } - virtual double getValue(double i, double d) const { + virtual double_t getValue(double_t i, double_t d) const { // delayed index - double id = i - d * timeScale; + double_t id = i - d * timeScale; #ifdef INTERPOLATED_STEP_FUNCTION // the delay parameter L may not be integer, so we have to interpolate between the closest input values (near and far in the past) int I = (int)id; - double fract = id - I; // 0 = choose near value, 1 = choose far value + double_t fract = id - I; // 0 = choose near value, 1 = choose far value // find two closest input values for the given delay - double vNear = (I < stepPoint) ? minValue : maxValue; - double vFar = (I + 1 < stepPoint) ? minValue : maxValue; + double_t vNear = (I < stepPoint) ? minValue : maxValue; + double_t vFar = (I + 1 < stepPoint) ? minValue : maxValue; // interpolate return vFar * fract + vNear * (1.0f - fract); #else @@ -88,15 +88,15 @@ public: } private: - double minValue, maxValue; - // stepPoint is float because we have AveragingDataBuffer, and the time axis may be scaled - double stepPoint; + double_t minValue, maxValue; + // stepPoint is not integer because we have AveragingDataBuffer, and the time axis may be scaled + double_t stepPoint; }; template class StoredDataInputFunction : public InputFunction { public: - StoredDataInputFunction(double timeScale_) : InputFunction(timeScale_) { + StoredDataInputFunction(double_t timeScale_) : InputFunction(timeScale_) { reset(); } @@ -104,14 +104,14 @@ public: inputData.init(); } - void addDataPoint(float v) { + void addDataPoint(float_t v) { // todo: support data scaling assert(inputData.getNumDataPoints() <= numPoints); inputData.addDataPoint(v); } - virtual double getValue(double i, double d) const { - return inputData.getValue((float)(i - d * timeScale)); + virtual double_t getValue(double_t i, double_t d) const { + return inputData.getValue((float_t)(i - d * timeScale)); } private: @@ -122,34 +122,34 @@ private: template class AbstractDelayLineFunction : public LMSFunction { public: - AbstractDelayLineFunction(const InputFunction *input, const float *measuredOutput, int numDataPoints, double modelBias) { + AbstractDelayLineFunction(const InputFunction *input, const float_t *measuredOutput, int numDataPoints, double_t modelBias) { dataPoints = measuredOutput; inputFunc = input; numPoints = numDataPoints; this->modelBias = modelBias; } - virtual double getResidual(int i, const double *params) const { - return dataPoints[i] - getEstimatedValueAtPoint(i, params); + virtual double_t getResidual(int i, const double_t *params) const { + return dataPoints[i] - this->getEstimatedValueAtPoint(i, params); } - virtual double getEstimatedValueAtPoint(int i, const double *params) const = 0; + virtual double_t calcEstimatedValuesAtPoint(int i, const double_t *params) const = 0; // Get the total number of data points virtual int getNumPoints() const { return numPoints; } - float getDataPoint(int i) const { + float_t getDataPoint(int i) const { return dataPoints[i]; } protected: const InputFunction *inputFunc; - const float *dataPoints; + const float_t *dataPoints; int numPoints; // needed to match the "ideal" curve and the real plant data; it doesn't affect the params but helps to fit the curve. - double modelBias; + double_t modelBias; }; // FODPT indirect transfer function used for step response analytic simulation. @@ -157,33 +157,33 @@ protected: // The Laplace representation is: K * exp(-L*s) / (T*s + 1) class FirstOrderPlusDelayLineFunction : public AbstractDelayLineFunction<3> { public: - FirstOrderPlusDelayLineFunction(const InputFunction *input, const float *measuredOutput, int numDataPoints, double modelBias) : + FirstOrderPlusDelayLineFunction(const InputFunction *input, const float_t *measuredOutput, int numDataPoints, double_t modelBias) : AbstractDelayLineFunction(input, measuredOutput, numDataPoints, modelBias) { } - virtual void justifyParams(double *params) const { + virtual void justifyParams(double_t *params) const { params[PARAM_L] = fmax(params[PARAM_L], minParamL); params[PARAM_T] = fmax(params[PARAM_T], minParamT); params[PARAM_K] = (fabs(params[PARAM_K]) < minParamK) ? minParamK : params[PARAM_K]; } // Creating a state-space representation using Rosenbrock system matrix - virtual double getEstimatedValueAtPoint(int i, const double *params) const { + virtual double_t calcEstimatedValuesAtPoint(int i, const double_t *params) const { // only positive values allowed (todo: choose the limits) - double pL = fmax(params[PARAM_L], minParamL); - double pT = fmax(params[PARAM_T], minParamT); - double pK = (fabs(params[PARAM_K]) < minParamK) ? minParamK : params[PARAM_K]; + double_t pL = fmax(params[PARAM_L], minParamL); + double_t pT = fmax(params[PARAM_T], minParamT); + double_t pK = (fabs(params[PARAM_K]) < minParamK) ? minParamK : params[PARAM_K]; // state-space params - double lambda = exp(-1.0 / (pT * inputFunc->getTimeScale())); + double_t lambda = exp(-1.0 / (pT * inputFunc->getTimeScale())); // todo: find better initial value? - double y = inputFunc->getValue(0, 0) * pK; + double_t y = inputFunc->getValue(0, 0) * pK; // The FO response function is indirect, so we need to iterate all previous values to find the current one for (int j = 0; j <= i; j++) { // delayed input - double inp = inputFunc->getValue((double)j, pL); + double_t inp = inputFunc->getValue((double_t)j, pL); // indirect model response in Controllable Canonical Form (1st order CCF) y = lambda * y + pK * (1.0 - lambda) * inp; @@ -200,11 +200,11 @@ public: // The Laplace representation is: K * exp(-L * s) / ((T1*T2)*s^2 + (T1+T2)*s + 1) class SecondOrderPlusDelayLineOverdampedFunction : public AbstractDelayLineFunction<4> { public: - SecondOrderPlusDelayLineOverdampedFunction(const InputFunction *input, const float *measuredOutput, int numDataPoints, double modelBias) : + SecondOrderPlusDelayLineOverdampedFunction(const InputFunction *input, const float_t *measuredOutput, int numDataPoints, double_t modelBias) : AbstractDelayLineFunction(input, measuredOutput, numDataPoints, modelBias) { } - virtual void justifyParams(double *params) const { + virtual void justifyParams(double_t *params) const { params[PARAM_L] = fmax(params[PARAM_L], minParamL); params[PARAM_T] = fmax(params[PARAM_T], minParamT); params[PARAM_T2] = fmax(params[PARAM_T2], minParamT); @@ -212,25 +212,25 @@ public: } // Creating a state-space representation using Rosenbrock system matrix - virtual double getEstimatedValueAtPoint(int i, const double *params) const { + virtual double_t calcEstimatedValuesAtPoint(int i, const double_t *params) const { // only positive values allowed (todo: choose the limits) - double pL = fmax(params[PARAM_L], minParamL); - double pT = fmax(params[PARAM_T], minParamT); - double pT2 = fmax(params[PARAM_T2], minParamT); - double pK = (fabs(params[PARAM_K]) < minParamK) ? minParamK : params[PARAM_K]; + double_t pL = fmax(params[PARAM_L], minParamL); + double_t pT = fmax(params[PARAM_T], minParamT); + double_t pT2 = fmax(params[PARAM_T2], minParamT); + double_t pK = (fabs(params[PARAM_K]) < minParamK) ? minParamK : params[PARAM_K]; // state-space params - double lambda = exp(-1.0 / (pT * inputFunc->getTimeScale())); - double lambda2 = exp(-1.0 / (pT2 * inputFunc->getTimeScale())); + double_t lambda = exp(-1.0 / (pT * inputFunc->getTimeScale())); + double_t lambda2 = exp(-1.0 / (pT2 * inputFunc->getTimeScale())); // todo: find better initial values? - double x = inputFunc->getValue(0, 0) * pK; - double y = inputFunc->getValue(0, 0) * pK; + double_t x = inputFunc->getValue(0, 0) * pK; + double_t y = inputFunc->getValue(0, 0) * pK; // The SO response function is indirect, so we need to iterate all previous values to find the current one for (int j = 0; j <= i; j++) { // delayed input - double inp = inputFunc->getValue((double)j, pL); + double_t inp = inputFunc->getValue((double_t)j, pL); // indirect model response in Controllable Canonical Form (2nd order CCF) y = lambda2 * y + (1.0 - lambda2) * x; @@ -247,12 +247,12 @@ public: // See: findSecondOrderInitialParamsHarriot() and "Harriot P. Process control (1964). McGraw-Hill. USA." class HarriotFunction { public: - double getValue(double x) const { - return buf.getValue((float)((x - 2.8 / 719.0 - 0.26) * 719.0 / 2.8)); + double_t getValue(double_t x) const { + return buf.getValue((float_t)((x - 2.8 / 719.0 - 0.26) * 719.0 / 2.8)); } - static constexpr double minX = 2.8 / 719.0 - 0.26; - static constexpr double maxX = 33 / 719.0 * 2.8 + minX; + static constexpr double_t minX = 2.8 / 719.0 - 0.26; + static constexpr double_t maxX = 33 / 719.0 * 2.8 + minX; private: const AveragingDataBuffer<34> buf = { { diff --git a/pid_open_loop_models.h b/pid_open_loop_models.h index 11dbc10..bf45906 100644 --- a/pid_open_loop_models.h +++ b/pid_open_loop_models.h @@ -39,27 +39,27 @@ class ModelOpenLoopPlant public: ModelOpenLoopPlant() {} - ModelOpenLoopPlant(const double *params_) : params((double *)params_) { + ModelOpenLoopPlant(const double_t *params_) : params((double_t *)params_) { } - double *getParams() { + double_t *getParams() { return params; } - virtual float getKp() const = 0; - virtual float getKi() const = 0; - virtual float getKd() const = 0; + virtual float_t getKp() const = 0; + virtual float_t getKi() const = 0; + virtual float_t getKd() const = 0; protected: - double *params; + double_t *params; }; // Based on FOPDT model approximated from Overdamped-SOPDT model class ModelFopdtApproximatedFromSopdt : public ModelOpenLoopPlant { public: - ModelFopdtApproximatedFromSopdt(double *soParams) : ModelOpenLoopPlant(p) { - double T2divT1 = soParams[PARAM_T2] / soParams[PARAM_T]; - double T2mulT1 = soParams[PARAM_T2] * soParams[PARAM_T]; + ModelFopdtApproximatedFromSopdt(double_t *soParams) : ModelOpenLoopPlant(p) { + double_t T2divT1 = soParams[PARAM_T2] / soParams[PARAM_T]; + double_t T2mulT1 = soParams[PARAM_T2] * soParams[PARAM_T]; params[PARAM_K] = soParams[PARAM_K]; params[PARAM_T] = 0.828 + 0.812 * T2divT1 + 0.172 * exp(-6.9 * T2divT1) * soParams[PARAM_T]; params[PARAM_L] = 1.116 * T2mulT1 / (soParams[PARAM_T] + 1.208 * soParams[PARAM_T2]) + soParams[PARAM_L]; @@ -69,60 +69,60 @@ public: } // we don't really need them, because this model is just an intermediate - virtual float getKp() const { + virtual float_t getKp() const { return 0.0f; } - virtual float getKi() const { + virtual float_t getKi() const { return 0.0f; } - virtual float getKd() const { + virtual float_t getKd() const { return 0.0f; } private: // A storage for the new 1st order params - double p[3]; + double_t p[3]; }; // Standard PID model: Kc * (1 + 1/(Ti*S) + Td * S) // This class converts in into our "Parallel" form: Kp + Ki / S + Kd * S class ModelStandard : public ModelOpenLoopPlant { public: - ModelStandard(const double *params_) : ModelOpenLoopPlant(params_) { + ModelStandard(const double_t *params_) : ModelOpenLoopPlant(params_) { } - virtual float getKp() const { - return (float)Kc; + virtual float_t getKp() const { + return (float_t)Kc; } - virtual float getKi() const { - return (float)(Kc / Ti); + virtual float_t getKi() const { + return (float_t)(Kc / Ti); } - virtual float getKd() const { - return (float)(Kc * Td); + virtual float_t getKd() const { + return (float_t)(Kc * Td); } protected: // "Standard" PID coefs - double Kc, Ti, Td; + double_t Kc, Ti, Td; }; class ModelStandardIMC : public ModelStandard { public: - ModelStandardIMC(const double *params_) : ModelStandard(params_) { + ModelStandardIMC(const double_t *params_) : ModelStandard(params_) { lambda = fmax(0.25 * params[PARAM_L], 0.2 * Ti); } protected: // closed-loop speed of response - double lambda; + double_t lambda; }; // Chien-Hrones-Reswick PID implementation for the 1st order model (generic model). class ModelChienHronesReswickFirstOrder : public ModelStandardIMC { public: - ModelChienHronesReswickFirstOrder(const double *params_) : ModelStandardIMC(params_) { - double l2 = params[PARAM_L] / 2.0; + ModelChienHronesReswickFirstOrder(const double_t *params_) : ModelStandardIMC(params_) { + double_t l2 = params[PARAM_L] / 2.0; Ti = params[PARAM_T] + l2; Td = params[PARAM_T] * params[PARAM_L] / (2 * params[PARAM_T] + params[PARAM_L]); Kc = Ti / (params[PARAM_K] * (lambda + l2)); @@ -132,34 +132,34 @@ public: // Chien-Hrones-Reswick PID implementation for the 1st order model (set-point regulation). class ModelChienHronesReswickFirstOrderSetpoint : public ModelOpenLoopPlant { public: - ModelChienHronesReswickFirstOrderSetpoint(const double *params_) : ModelOpenLoopPlant(params_) { + ModelChienHronesReswickFirstOrderSetpoint(const double_t *params_) : ModelOpenLoopPlant(params_) { } - virtual float getKp() const { - return (float)(0.6f / params[PARAM_K]); + virtual float_t getKp() const { + return (float_t)(0.6f / params[PARAM_K]); } - virtual float getKi() const { - return (float)(1.0f / params[PARAM_T]); + virtual float_t getKi() const { + return (float_t)(1.0f / params[PARAM_T]); } - virtual float getKd() const { - return (float)(1.0f / (0.5f * params[PARAM_L])); + virtual float_t getKd() const { + return (float_t)(1.0f / (0.5f * params[PARAM_L])); } }; // Chien-Hrones-Reswick PID implementation for the 1st order model (disturbance rejection). class ModelChienHronesReswickFirstOrderDisturbance : public ModelOpenLoopPlant { public: - ModelChienHronesReswickFirstOrderDisturbance(const double *params_) : ModelOpenLoopPlant(params_) { + ModelChienHronesReswickFirstOrderDisturbance(const double_t *params_) : ModelOpenLoopPlant(params_) { } - virtual float getKp() const { - return (float)(0.95f / params[PARAM_K]); + virtual float_t getKp() const { + return (float_t)(0.95f / params[PARAM_K]); } - virtual float getKi() const { - return (float)(2.4f / params[PARAM_T]); + virtual float_t getKi() const { + return (float_t)(2.4f / params[PARAM_T]); } - virtual float getKd() const { - return (float)(1.0f / (0.42f * params[PARAM_L])); + virtual float_t getKd() const { + return (float_t)(1.0f / (0.42f * params[PARAM_L])); } }; @@ -167,7 +167,7 @@ public: // See "Panda R.C., Yu C.C., Huang H.P. PID tuning rules for SOPDT systems: Review and some new results" class ModelRiveraMorariFirstOrder : public ModelStandardIMC { public: - ModelRiveraMorariFirstOrder(const double *params_) : ModelStandardIMC(params_) { + ModelRiveraMorariFirstOrder(const double_t *params_) : ModelStandardIMC(params_) { Kc = (2 * params[PARAM_T] + params[PARAM_L]) / (2 * params[PARAM_K] * (lambda + params[PARAM_L])); Ti = params[PARAM_T] + 0.5 * params[PARAM_L]; Td = params[PARAM_T] * params[PARAM_L] / (2.0 * params[PARAM_T] + params[PARAM_L]); @@ -178,7 +178,7 @@ public: // "Proceedings of the IFAC adaptive control of chemical processes conference, Copenhagen, Denmark, 1988, pp. 147-152." class ModelChienHronesReswickSecondOrder : public ModelStandardIMC { public: - ModelChienHronesReswickSecondOrder(const double *params_) : ModelStandardIMC(params_) { + ModelChienHronesReswickSecondOrder(const double_t *params_) : ModelStandardIMC(params_) { Ti = params[PARAM_T] + params[PARAM_T2]; Td = params[PARAM_T] * params[PARAM_T2] / Ti; Kc = Ti / (params[PARAM_K] * (lambda + params[PARAM_L])); @@ -189,8 +189,8 @@ public: // "Step disturbance". class ModelVanDerGrintenSecondOrder : public ModelStandard { public: - ModelVanDerGrintenSecondOrder(const double *params_) : ModelStandard(params_) { - double T12 = params[PARAM_T] + params[PARAM_T2]; + ModelVanDerGrintenSecondOrder(const double_t *params_) : ModelStandard(params_) { + double_t T12 = params[PARAM_T] + params[PARAM_T2]; Ti = T12 + 0.5 * params[PARAM_L]; Td = (T12 * params[PARAM_L] + 2.0 * params[PARAM_T] * params[PARAM_T2]) / (params[PARAM_L] + 2.0 * T12); Kc = (0.5 + T12 / params[PARAM_L]) / params[PARAM_K]; @@ -201,9 +201,9 @@ public: // Suited for overdamped response and significant delay. class ModelHaalmanPembertonSecondOrder : public ModelStandard { public: - ModelHaalmanPembertonSecondOrder(const double *params_) : ModelStandard(params_) { - double T1divT2 = params[PARAM_T] / params[PARAM_T2]; - double LdivT2 = params[PARAM_L] / params[PARAM_T2]; + ModelHaalmanPembertonSecondOrder(const double_t *params_) : ModelStandard(params_) { + double_t T1divT2 = params[PARAM_T] / params[PARAM_T2]; + double_t LdivT2 = params[PARAM_L] / params[PARAM_T2]; Ti = params[PARAM_T] + params[PARAM_T2]; Kc = 2.0 * Ti / (3 * params[PARAM_K] * params[PARAM_L]); @@ -220,11 +220,11 @@ public: // Lee, Y., Park, S., Lee, M., and Brosilow, C., PID controller tuning for desired closed - loop responses for SI / SO systems. AIChE J. 44, 106–115 1998. class ModelMaclaurinSecondOrder : public ModelStandardIMC { public: - ModelMaclaurinSecondOrder(const double *params_) : ModelStandardIMC(params_) { - double T1T2 = params[PARAM_T] + params[PARAM_T2]; - double L = params[PARAM_L]; - double L2 = L * L; - double twolL = 2.0 * lambda + L; + ModelMaclaurinSecondOrder(const double_t *params_) : ModelStandardIMC(params_) { + double_t T1T2 = params[PARAM_T] + params[PARAM_T2]; + double_t L = params[PARAM_L]; + double_t L2 = L * L; + double_t twolL = 2.0 * lambda + L; Ti = T1T2 - (2.0 * lambda * lambda - L2) / (2.0 * twolL); Kc = Ti / (params[PARAM_K] * twolL); Td = Ti - T1T2 + (params[PARAM_T] * params[PARAM_T2] - L2 * L / (6.0 * twolL)) / Ti; @@ -239,16 +239,16 @@ public: pidParams[PARAM_Kd] = initial->getKd(); } - virtual float getKp() const { - return (float)pidParams[PARAM_Kp]; + virtual float_t getKp() const { + return (float_t)pidParams[PARAM_Kp]; } - virtual float getKi() const { - return (float)pidParams[PARAM_Ki]; + virtual float_t getKi() const { + return (float_t)pidParams[PARAM_Ki]; } - virtual float getKd() const { - return (float)pidParams[PARAM_Kd]; + virtual float_t getKd() const { + return (float_t)pidParams[PARAM_Kd]; } protected: - double pidParams[numParamsForPid]; + double_t pidParams[numParamsForPid]; }; diff --git a/pid_sim.h b/pid_sim.h index ee0ba73..d781147 100644 --- a/pid_sim.h +++ b/pid_sim.h @@ -21,26 +21,32 @@ typedef enum { template class PidSimulator { public: - PidSimulator(pid_sim_type_e simType_, int order, double target1_, double target2_, double dTime_, double modelBias, const char *outputFile_) : + PidSimulator(pid_sim_type_e simType_, int order, double_t target1_, double_t target2_, double_t target_, double_t dTime_, double_t modelBias, const char *outputFile_) : simType(simType_), target1(target1_), target2(target2_), dTime(dTime_), methodOrder(order), outputFile(outputFile_), - plantInput(1.0 / dTime_), plant1(&plantInput, nullptr, 0, modelBias), plant2(&plantInput, nullptr, 0, modelBias) { - } - - PidAccuracyMetric simulate(int numPoints, const pid_s & pidParams, const double *params) { - LMSFunction<4> *plant; + plantInput(1.0 / dTime_), plant1(&plantInput, nullptr, maxPoints, modelBias), plant2(&plantInput, nullptr, maxPoints, modelBias) { + // if we don't know the target, we want to be in the middle for safety + target = std::isnan(target_) ? ((target1 + target2) / 2.0) : target_; + if (methodOrder == 1) plant = (LMSFunction<4> *)&plant1; else plant = &plant2; + } - PidParallelController pid(pidParams); - //PidDerivativeFilterController pid(pidParams, 10); + void setModelParams(const double_t *modelParams) { + this->modelParams = modelParams; + //plant->calculateAllPoints(modelParams); + } + + PidAccuracyMetric simulate(int numPoints, const pid_s & pidParams) { + //PidParallelController pid(pidParams); + PidIndustrialController pid(pidParams); plantInput.reset(); // guess a previous state to minimize the system "shock" - plantInput.addDataPoint((float)(getSetpoint(0) / params[PARAM_K]) - pidParams.offset); + plantInput.addDataPoint((float_t)(getSetpoint(0) / modelParams[PARAM_K]) - pidParams.offset); // "calm down" the PID controller to avoid huge spikes at the beginning - pid.getOutput(getSetpoint(0), plant->getEstimatedValueAtPoint(0, params), dTime); + pid.getOutput(getSetpoint(0), plant->calcEstimatedValuesAtPoint(0, modelParams), dTime); stepPoint = maxPoints / 2; @@ -49,46 +55,46 @@ public: // simulate over time for (int i = 0; i < numPoints; i++) { // make a step in the middle - double target = getSetpoint(i); - // "measure" the current value of the plant - double pidInput = plant->getEstimatedValueAtPoint(i, params) + getLoadDisturbance(i); + double_t target = getSetpoint(i); + // "measure" the current value of the plant (we cannot use getEstimatedValueAtPoint() because the function input is changing) + double_t pidInput = plant->calcEstimatedValuesAtPoint(i, modelParams) + getLoadDisturbance(i); // wait for the controller reaction - double pidOutput = pid.getOutput(target, pidInput, dTime); + double_t pidOutput = pid.getOutput(target, pidInput, dTime); // apply the reaction to the plant's pidInput - plantInput.addDataPoint((float)pidOutput); + plantInput.addDataPoint((float_t)pidOutput); // don't take into account any start-up transients, we're interested only in our step response! if (i >= stepPoint) - metric.addPoint((double)i / (double)numPoints, pidInput, target); + metric.addPoint((double_t)i / (double_t)numPoints, pidInput, target); #ifdef PID_DEBUG if (outputFile != nullptr) - output_csv(outputFile, (double)i, pidOutput, target, pidInput); + output_csv(outputFile, (double_t)i, pidOutput, target, pidInput); #endif } return metric; } - double getSetpoint(int i) const { + double_t getSetpoint(int i) const { switch (simType) { case PID_SIM_SERVO: return (i > stepPoint) ? target2 : target1; default: - // we want to be in the middle for safety - return (target1 + target2) / 2.0; + // if we don't know the target, we want to be in the middle for safety + return target; } } - double getLoadDisturbance(int i) const { - static const double disturb = 0.10; - static const double ampl = 0.25, period = 0.37; - double d = 0; + double_t getLoadDisturbance(int i) const { + static const double_t disturb = 0.10; + static const double_t ampl = 0.25, period = 0.37; + double_t d = 0; switch (simType) { case PID_SIM_REGULATOR: // add or subtract 10% to imitate the "load" d += target1 * ((i > stepPoint) ? -disturb : disturb); // add periodic noise - d += sin(2.0 * 3.14159265 * (double)i * dTime / period) * ampl; + d += sin(2.0 * 3.14159265 * (double_t)i * dTime / period) * ampl; return d; default: return 0.0; @@ -100,11 +106,15 @@ protected: int stepPoint; const char *outputFile; StoredDataInputFunction plantInput; + + LMSFunction<4> *plant; FirstOrderPlusDelayLineFunction plant1; SecondOrderPlusDelayLineOverdampedFunction plant2; + PidAccuracyMetric metric; - double target1, target2, dTime; + double_t target, target1, target2, dTime; pid_sim_type_e simType; + const double_t *modelParams; }; @@ -114,8 +124,8 @@ protected: template class PidSimulatorFactory { public: - PidSimulatorFactory(pid_sim_type_e simType, int methodOrder_, double target1_, double target2_, double dTime, double modelBias, const pid_s & pid_) : - sim(simType, methodOrder_, target1_, target2_, dTime, modelBias, nullptr), pid(pid_) { + PidSimulatorFactory(pid_sim_type_e simType, int methodOrder_, double_t target1_, double_t target2_, double_t target_, double_t dTime, double_t modelBias, const pid_s & pid_) : + sim(simType, methodOrder_, target1_, target2_, target_, dTime, modelBias, nullptr), pid(pid_) { } public: @@ -129,12 +139,16 @@ public: template class PidCoefsFinderFunction : public LMSFunction { public: - PidCoefsFinderFunction(PidSimulatorFactory *simFactory_, const double *modelParams_) : + PidCoefsFinderFunction(PidSimulatorFactory *simFactory_, const double_t *modelParams_) : simFactory(simFactory_), modelParams(modelParams_) { + // try different value because this function is too complicated and not smooth + delta = 1.0e-5; + simFactory->sim.setModelParams(modelParams_); } - virtual void justifyParams(double *params) const { + virtual void justifyParams(double_t *params) const { // todo: limit PID coefs somehow? + //params[PARAM_Ki] = fmax(params[PARAM_Ki], 0.00001); } // Get the total number of data points @@ -143,29 +157,29 @@ public: } // Calculate the sum of the squares of the residuals - virtual double calcMerit(double *params) const { - return simulate(numPoints - 1, params).getItae(); + virtual double_t calcMerit(double_t *params) const { + return simulate(numPoints - 1, params).getMerit(); } - virtual double getResidual(int i, const double *params) const { + virtual double_t getResidual(int i, const double_t *params) const { return simFactory->sim.getSetpoint(i) - getEstimatedValueAtPoint(i, params); } - virtual double getEstimatedValueAtPoint(int i, const double *params) const { + virtual double_t calcEstimatedValuesAtPoint(int i, const double_t *params) const { return simulate(i, params).getLastValue(); } - PidAccuracyMetric simulate(int i, const double *params) const { + PidAccuracyMetric simulate(int i, const double_t *params) const { // update params - simFactory->pid.pFactor = (float)params[PARAM_Kp]; - simFactory->pid.iFactor = (float)params[PARAM_Ki]; - simFactory->pid.dFactor = (float)params[PARAM_Kd]; + simFactory->pid.pFactor = (float_t)params[PARAM_Kp]; + simFactory->pid.iFactor = (float_t)params[PARAM_Ki]; + simFactory->pid.dFactor = (float_t)params[PARAM_Kd]; // simulate PID controller response - return simFactory->sim.simulate(i + 1, simFactory->pid, modelParams); + return simFactory->sim.simulate(i + 1, simFactory->pid); } protected: - const double *modelParams; + const double_t *modelParams; PidSimulatorFactory *simFactory; }; diff --git a/test_chs_pid.cpp b/test_chs_pid.cpp index 73feab3..3d13a96 100644 --- a/test_chs_pid.cpp +++ b/test_chs_pid.cpp @@ -31,25 +31,27 @@ TEST(pidAutoTune, testMeasuredDataBuffer) { TEST(pidAutoTune, testFOPDT) { StepFunction stepFunc(0, 100, 10, 1.0); FirstOrderPlusDelayLineFunction func(&stepFunc, nullptr, 0, 0.0); - double params[3]; + double_t params[3]; params[PARAM_K] = 2.0; params[PARAM_T] = 3.0; params[PARAM_L] = 4.0; + func.calculateAllPoints(params); - double v = func.getEstimatedValueAtPoint(24, params); + double_t v = func.getEstimatedValueAtPoint(24, params); ASSERT_DOUBLE_EQ(25.200031003972988, v); } TEST(pidAutoTune, testSOPDTOverdamped) { StepFunction stepFunc(0, 100, 10, 1.0); SecondOrderPlusDelayLineOverdampedFunction func(&stepFunc, nullptr, 0, 0.0); - double params[4]; + double_t params[4]; params[PARAM_K] = 2.0; params[PARAM_T] = 3.0; params[PARAM_T2] = 0.3; params[PARAM_L] = 4.0; + func.calculateAllPoints(params); - double v = func.getEstimatedValueAtPoint(24, params); + double_t v = func.getEstimatedValueAtPoint(24, params); ASSERT_DOUBLE_EQ(25.200031003972988, v); } @@ -60,21 +62,21 @@ const int numData = sizeof(outputData) / sizeof(outputData[0]); void printSOPDT() { StepFunction stepFunc(20.0, 30.0, 178, 1.0); SecondOrderPlusDelayLineOverdampedFunction func(&stepFunc, nullptr, 0, 0.0); - double params[4]; + double_t params[4]; params[PARAM_K] = 0.251778; params[PARAM_T] = 55.7078; params[PARAM_T2] = 55.7077; params[PARAM_L] = 1.80759; for (int i = 0; i < numData; i++) { - double v = func.getEstimatedValueAtPoint(i, params); + double_t v = func.getEstimatedValueAtPoint(i, params); printf("%d,%f,%f,%f\r\n", i, outputData[i], v, stepFunc.getValue((float)i, 0)); } } TEST(pidAutoTune, chsSopdtPid) { PidAutoTune chr; - double params0[4]; + double_t params0[4]; // todo: find better initial values? params0[PARAM_K] = 0.1; @@ -95,7 +97,7 @@ TEST(pidAutoTune, chsSopdtPid) { bool ret = chr.findPid(PID_SIM_SERVO, PID_TUNE_CHR2, settings, params0); #ifdef PID_DEBUG - const double *p = chr.getParams(); + const double_t *p = chr.getParams(); printf("Params: K=%g T1=%g T2=%g L=%g\r\n", p[PARAM_K], p[PARAM_T], p[PARAM_T2], p[PARAM_L]); const pid_s & pid = chr.getPid(); printf("PID: P=%f I=%f D=%f offset=%f\r\n", pid.pFactor, pid.iFactor, pid.dFactor, pid.offset); @@ -110,69 +112,99 @@ TEST(pidAutoTune, testPidCoefs) { { 18.588152f, 0.166438f, 518.990417f, 32.823277f, 0, 100 }, // CHR2 ITAE=28.1444 ISE=186.409 Overshoot=7.86222% { 2.383054f, 0.606178f, 0.067225f, 32.823277f, 0, 100 }, // CHR21 ITAE=215.15 Overshoot=18.5046 { 1.764889f, 0.106801f, 2.620852f, 32.823277f, 0, 100 }, // IMC21 ITAE=112.804 Overshoot=17.7643 - { 292.501831f, 2.601279f, 8333.136719, 32.823277f, 0, 100 },// VDG2 ITAE=130.496 ISE=891.474 Overshoot=13.4626% + { 292.501831f, 2.601279f, 8333.136719f, 32.823277f, 0, 100 },// VDG2 ITAE=130.496 ISE=891.474 Overshoot=13.4626% }; - double params[4]; + double_t params[4]; params[PARAM_K] = 0.251778; params[PARAM_T] = 55.841; params[PARAM_T2] = 55.841; params[PARAM_L] = 1.52685; // todo: is it correct? - double dTime = 1; + double_t dTime = 1; const int numSimPoints = 2048; - PidSimulator sim(PID_SIM_SERVO, 2, 13.0, 14.0, dTime, 0.0, nullptr); + PidSimulator sim(PID_SIM_SERVO, 2, 13.0, 14.0, NAN, dTime, 0.0, nullptr); + sim.setModelParams(params); for (int idx = 0; idx <= 4; idx++) { - PidAccuracyMetric metric = sim.simulate(numSimPoints, pidParams[idx], params); + PidAccuracyMetric metric = sim.simulate(numSimPoints, pidParams[idx]); #ifdef PID_DEBUG - printf("Metric result: ITAE=%g ISE=%g Overshoot=%g%%\r\n", metric.getItae(), metric.getIse(), metric.getMaxOvershoot() * 100.0); + printf("Metric result: ITAE=%g ISE=%g Overshoot=%g%%\r\n", (long double)metric.getItae(), (long double)metric.getIse(), (long double)(metric.getMaxOvershoot() * 100.0)); #endif } // todo: check results } -TEST(pidAutoTune, testPidSim) { +void testPidAndModel(const pid_s & pid, const std::vector & p, double_t modelBias) { const int numSimPoints = 1024; + PidSimulator sim(PID_SIM_REGULATOR, 2, 13.4117, 16.1769, 13.8, pid.periodMs / 1000.0, modelBias, "pid_test.csv"); + printf(" PID: P=%.8f I=%.8f D=%.8f offset=%.8f period=%.8fms\r\n", (long double)pid.pFactor, (long double)pid.iFactor, (long double)pid.dFactor, (long double)pid.offset, (long double)pid.periodMs); + sim.setModelParams(p.data()); + PidAccuracyMetric metric = sim.simulate(numSimPoints, pid); + printf(" Metric result: %.8g ITAE=%.8g ISE=%.8g Overshoot=%.8g%%\r\n", (long double)metric.getMerit(), (long double)metric.getItae(), (long double)metric.getIse(), (long double)(metric.getMaxOvershoot() * 100.0)); +} + +TEST(pidAutoTune, testPidSim) { pid_s pid; - //double p[4] = { 0.27659, 1.08301, 0.3, 1.08 }; + std::vector p; + double_t modelBias; + + pid.periodMs = 10.9; + pid.minValue = 10; + pid.maxValue = 90; + #if 1 - double p[4] = { 0.276267, 0.596307, 0.1, 0.140311 }; - double modelBias = 7.88121; - pid.pFactor = 18.07646561; - pid.iFactor = 16.68941116; - pid.dFactor = 0.00180748; - pid.offset = 21.4; + p = { 0.276269, 0.596327, 0.1, 0.140298 }; + modelBias = 7.88121; + pid.pFactor = 15.71419334; + pid.iFactor = 12.51472759; + pid.dFactor = 1.11415541; + pid.offset = 21.0f; + testPidAndModel(pid, p, modelBias); +#endif + +#if 1 + p = { 0.276269, 0.596327, 0.1, 0.140298 }; + modelBias = 7.88121; + pid.pFactor = 13.93473148; + pid.iFactor = 13.82630730; + pid.dFactor = 1.03833103; + pid.offset = 21.0f; + testPidAndModel(pid, p, modelBias); +#endif + +#if 1 + p = { 0.276269, 0.596327, 0.1, 0.140298 }; + modelBias = 7.88121; + pid.pFactor = 16.82204052; + pid.iFactor = 14.79944581; + pid.dFactor = 1.38008648; + pid.offset = 21.0f; + testPidAndModel(pid, p, modelBias); #endif #if 0 - double p[4] = { 0.276267, 0.596307, 0.1, 0.140311 }; - double modelBias = 7.88121; - pid.pFactor = 12.17391205; - pid.iFactor = 11.22539520; - pid.dFactor = 2.99444199; - pid.offset = 28.50101471; - //pid.offset = 21.4; + p = { 0.276269, 0.596327, 0.1, 0.140298 }; + modelBias = 7.88121; + pid.pFactor = 15.77522947; + pid.iFactor = -2.03882839; + pid.dFactor = 1.05018034; + pid.offset = 21.0f; + testPidAndModel(pid, p, modelBias); #endif #if 0 - double p[4] = { 0.276267, 0.596307, 0.1, 0.140311 }; - double modelBias = 7.88121; + p = { 0.276267, 0.596307, 0.1, 0.140311 }; + modelBias = 7.88121; pid.pFactor = 19.52591324; pid.iFactor = 14.07089329; pid.dFactor = 1.58994818; pid.offset = 21.4; + testPidAndModel(pid, p, modelBias); #endif - pid.periodMs = 11; - pid.minValue = 10; - pid.maxValue = 90; - PidSimulator sim(PID_SIM_REGULATOR, 2, 13.4117, 16.1769, pid.periodMs / 1000.0, modelBias, "pid_test.csv"); - printf(" PID: P=%.8f I=%.8f D=%.8f offset=%.8f period=%.8fms\r\n", pid.pFactor, pid.iFactor, pid.dFactor, pid.offset, pid.periodMs); - PidAccuracyMetric metric = sim.simulate(numSimPoints, pid, p); - printf(" Metric result: ITAE=%g ISE=%g Overshoot=%g%%\r\n", metric.getItae(), metric.getIse(), metric.getMaxOvershoot() * 100.0); } #if 0 diff --git a/test_levenberg_marquardt_solver.cpp b/test_levenberg_marquardt_solver.cpp index 6202968..b3ddd0f 100644 --- a/test_levenberg_marquardt_solver.cpp +++ b/test_levenberg_marquardt_solver.cpp @@ -14,10 +14,10 @@ class GaussianFunction : public LMSFunction<6> { const int numParams = 6; public: - GaussianFunction(int numPoints_, double *xValues_, double *yValues_) : numPoints(numPoints_), xValues(xValues_), yValues(yValues_) { + GaussianFunction(int numPoints_, double_t *xValues_, double_t *yValues_) : numPoints(numPoints_), xValues(xValues_), yValues(yValues_) { } - virtual void justifyParams(double *params) const { + virtual void justifyParams(double_t *params) const { } // Get the total number of data points @@ -25,24 +25,24 @@ public: return numPoints; } - virtual double getEstimatedValueAtPoint(int pi, const double *params) const { - double val = 0.0; + virtual double_t calcEstimatedValuesAtPoint(int pi, const double_t *params) const { + double_t val = 0.0; for (int j = 0, i = 0; j < (numParams / 3); j++, i += 3) { - double arg = (xValues[pi] - params[i + 1]) / params[i + 2]; + double_t arg = (xValues[pi] - params[i + 1]) / params[i + 2]; val += params[i] * exp(-arg * arg); } return val; } - virtual double getResidual(int i, const double *params) const { + virtual double_t getResidual(int i, const double_t *params) const { return yValues[i] - getEstimatedValueAtPoint(i, params); } private: int numPoints; - double *xValues; - double *yValues; + double_t *xValues; + double_t *yValues; }; void testGaussianFunction() { @@ -51,14 +51,14 @@ void testGaussianFunction() { const int numParams = 6; const int numPoints = 100; - const double goodParams[numParams] = { 5, 2, 3, 2, 5, 3 }; + const double_t goodParams[numParams] = { 5, 2, 3, 2, 5, 3 }; - double xValues[numPoints]; + double_t xValues[numPoints]; for (i = 0; i < numPoints; i++) { - xValues[i] = 0.1 * (double)(i + 1); + xValues[i] = 0.1 * (double_t)(i + 1); } - double yValues[numPoints]; + double_t yValues[numPoints]; GaussianFunction func(numPoints, xValues, yValues); @@ -67,7 +67,7 @@ void testGaussianFunction() { yValues[i] = func.getEstimatedValueAtPoint(i, goodParams); } - double params[numParams] = { 4, 2, 2, 2, 5, 2 }; + double_t params[numParams] = { 4, 2, 2, 2, 5, 2 }; LevenbergMarquardtSolver solver(&func, params); int iterationCount = solver.solve(0.001, 1e-15, 100); @@ -82,7 +82,7 @@ void testGaussianFunction() { void testMatrixInverse() { int i, j; const int n = 4; - double a[n][n]; + double_t a[n][n]; // fill with some arbitrary values for (i = 0; i < n; i++) { for (j = 0; j < n; j++) { @@ -90,16 +90,16 @@ void testMatrixInverse() { } } - double ai[n][n]; - bool ret = MatrixHelper::inverseMatrix(ai, a); + double_t ai[n][n]; + bool ret = MatrixHelper::inverseMatrix(ai, a); ASSERT_EQ(true, ret); - double mul[n][n]; - MatrixHelper::multiplyMatrix(mul, ai, a); + double_t mul[n][n]; + MatrixHelper::multiplyMatrix(mul, ai, a); // A^-1 * A = I for (i = 0; i < n; i++) { for (j = 0; j < n; j++) { - double va = (i == j) ? 1.0 : 0; // identity matrix element + double_t va = (i == j) ? 1.0 : 0; // identity matrix element ASSERT_DOUBLE_EQ(va, mul[i][j]); } }