diff --git a/Ausgleichungsprogramm.ipynb b/Ausgleichungsprogramm.ipynb index c454ced..eeb030e 100644 --- a/Ausgleichungsprogramm.ipynb +++ b/Ausgleichungsprogramm.ipynb @@ -3,8 +3,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:26:55.902964Z", - "start_time": "2026-02-11T13:26:53.861606Z" + "end_time": "2026-02-11T18:22:24.563835Z", + "start_time": "2026-02-11T18:22:22.559917Z" } }, "cell_type": "code", @@ -36,8 +36,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:26:55.914406Z", - "start_time": "2026-02-11T13:26:55.910143Z" + "end_time": "2026-02-11T18:22:24.573767Z", + "start_time": "2026-02-11T18:22:24.570894Z" } }, "cell_type": "code", @@ -55,7 +55,7 @@ "b = 6356752.314 #m\n", "\n", "# Pfad zur SQLite-Datenbank (wird angelegt, falls nicht vorhanden)\n", - "pfad_datenbank = r\"Campusnetz_final_funktioniert.db\"\n", + "pfad_datenbank = r\"Campusnetz.db\"\n", "\n", "# Pfad zum Quasigeoid-Modell GCG 2016 des BKG\n", "pfad_tif_quasigeoidundulation = r\"Daten\\GCG2016v2023.tif\"\n", @@ -70,8 +70,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:26:56.233178Z", - "start_time": "2026-02-11T13:26:55.921630Z" + "end_time": "2026-02-11T18:22:24.829866Z", + "start_time": "2026-02-11T18:22:24.578626Z" } }, "cell_type": "code", @@ -96,8 +96,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:26:56.753669Z", - "start_time": "2026-02-11T13:26:56.265638Z" + "end_time": "2026-02-11T18:22:25.244659Z", + "start_time": "2026-02-11T18:22:24.834788Z" } }, "cell_type": "code", @@ -111,39 +111,39 @@ { "data": { "text/plain": [ - "" + "" ], "text/html": [ "\n", - "\n", + "
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InstrumenteIDTypBezeichnungInstrumenteIDTypBezeichnung
1TachymeterTrimble S91TachymeterTrimble S9
2AnschlusspunktelA2AnschlusspunktelA
3NivellierTrimble DiNi 0.33NivellierTrimble DiNi 0.3
4GNSSGNSS-Rover4GNSSGNSS-Rover
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instrumenteIDbeobachtungsartstabw_apriori_konstantstabw_apriori_streckenpropinstrumenteIDbeobachtungsartstabw_apriori_konstantstabw_apriori_streckenprop
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3Geometrisches_Nivellement0.0001000.3000003Geometrisches_Nivellement0.0001000.300000
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"end_time": "2026-02-11T13:27:09.027369Z", - "start_time": "2026-02-11T13:27:09.023995Z" + "end_time": "2026-02-11T18:22:38.092682Z", + "start_time": "2026-02-11T18:22:38.087055Z" } }, "source": [ @@ -546,8 +546,8 @@ "id": "2d2156381d974d94", "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:27:09.035270Z", - "start_time": "2026-02-11T13:27:09.032480Z" + "end_time": "2026-02-11T18:22:38.102121Z", + "start_time": "2026-02-11T18:22:38.098518Z" } }, "source": [ @@ -577,8 +577,8 @@ "id": "c2db29680c53f8c4", "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:27:09.048251Z", - "start_time": "2026-02-11T13:27:09.042988Z" + "end_time": "2026-02-11T18:22:38.115513Z", + "start_time": "2026-02-11T18:22:38.108652Z" } }, "source": [ @@ -610,8 +610,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:08.458834Z", - "start_time": "2026-02-11T13:27:09.068826Z" + "end_time": "2026-02-11T18:44:12.797616Z", + "start_time": "2026-02-11T18:22:38.131105Z" } }, "cell_type": "code", @@ -660,8 +660,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:08.599477Z", - "start_time": "2026-02-11T13:41:08.552139Z" + "end_time": "2026-02-11T18:44:13.785594Z", + "start_time": "2026-02-11T18:44:13.493212Z" } }, "cell_type": "code", @@ -690,8 +690,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:08.612068Z", - "start_time": "2026-02-11T13:41:08.608036Z" + "end_time": "2026-02-11T18:44:14.214972Z", + "start_time": "2026-02-11T18:44:14.205687Z" } }, "cell_type": "code", @@ -705,8 +705,8 @@ "id": "84075bea1f2c44d7", "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:08.624585Z", - "start_time": "2026-02-11T13:41:08.620919Z" + "end_time": "2026-02-11T18:44:14.285774Z", + "start_time": "2026-02-11T18:44:14.277224Z" } }, "source": [ @@ -730,8 +730,8 @@ "id": "1797726c5b3af9bf", "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:08.640722Z", - "start_time": "2026-02-11T13:41:08.634324Z" + "end_time": "2026-02-11T18:44:14.600139Z", + "start_time": "2026-02-11T18:44:14.586243Z" } }, "source": [ @@ -755,8 +755,8 @@ "id": "a2fe23d9a19ac2f9", "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:10.238019Z", - "start_time": "2026-02-11T13:41:08.653975Z" + "end_time": "2026-02-11T18:44:17.491860Z", + "start_time": "2026-02-11T18:44:14.742936Z" } }, "source": [ @@ -20467,8 +20467,8 @@ "id": "14db90a3d4d9118b", "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:16.508653Z", - "start_time": "2026-02-11T13:41:10.332566Z" + "end_time": "2026-02-11T18:44:25.838709Z", + "start_time": "2026-02-11T18:44:17.719843Z" } }, "source": [ @@ -20542,8 +20542,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:21.358321Z", - "start_time": "2026-02-11T13:41:16.621598Z" + "end_time": "2026-02-11T18:44:32.481979Z", + "start_time": "2026-02-11T18:44:26.148801Z" } }, "cell_type": "code", @@ -20712,12 +20712,12 @@ { "data": { "text/plain": [ - "VBox(children=(, HBox(children=(Button(description='Auswah…" + "VBox(children=(, HBox(children=(Button(description='Auswah…" ], "application/vnd.jupyter.widget-view+json": { "version_major": 2, "version_minor": 0, - "model_id": "d0b0234d12c14fccb33e344427a563cf" + "model_id": "dba321442df24c248ecbabf11decc6b8" } }, "metadata": {}, @@ -20732,8 +20732,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:21.410524Z", - "start_time": "2026-02-11T13:41:21.406662Z" + "end_time": "2026-02-11T18:44:32.631177Z", + "start_time": "2026-02-11T18:44:32.625859Z" } }, "cell_type": "code", @@ -20757,8 +20757,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:21.470693Z", - "start_time": "2026-02-11T13:41:21.426188Z" + "end_time": "2026-02-11T18:44:32.771553Z", + "start_time": "2026-02-11T18:44:32.680626Z" } }, "cell_type": "code", @@ -20831,8 +20831,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:21.557459Z", - "start_time": "2026-02-11T13:41:21.503235Z" + "end_time": "2026-02-11T18:44:32.960768Z", + "start_time": "2026-02-11T18:44:32.870142Z" } }, "cell_type": "code", @@ -20852,7 +20852,7 @@ "application/vnd.jupyter.widget-view+json": { "version_major": 2, "version_minor": 0, - "model_id": "954b9a5fb65e4245ad88c858819085a4" + "model_id": "8f0116d18051491b8d78f6f35b1c3291" } }, "metadata": {}, @@ -20867,14 +20867,14 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:30.462434Z", - "start_time": "2026-02-11T13:41:21.572027Z" + "end_time": "2026-02-11T18:44:48.860488Z", + "start_time": "2026-02-11T18:44:33.062252Z" } }, "cell_type": "code", "source": [ "# Zelle 24: Parameter der äußeren Zuverlässigkeit\n", - "importlib.reload(Netzqualitaet_Zuverlaessigkeit)\n", + "\n", "bezeichnungen = [str(s) for s in Jacobimatrix_symbolisch_liste_beobachtungsvektor]\n", "\n", "lokaltest_ergebnisse = Netzqualitaet_Zuverlaessigkeit.Zuverlaessigkeit.lokaltest_innere_Zuverlaessigkeit(\n", @@ -20914,11 +20914,11 @@ " Stand-Pkt\n", " Ziel-Pkt\n", " r_i\n", - " EP_GF [mm]\n", - " EP_grzw [mm]\n", + " EP_GF [m]\n", + " EP_grzw [m]\n", " EF\n", - " SP_3D [mm]\n", - " EF*SP_3D [mm]\n", + " SP_3D [m]\n", + " EF*SP_3D [m]\n", " \n", " \n", " \n", @@ -20927,35860 +20927,35860 @@ " 10009\n", " 10006\n", " 0.908077\n", - " 4.469206e-02\n", - " 0.313190\n", + " 4.469206e-05\n", + " 0.000313\n", " 1.314699e+00\n", - " 4.688476\n", - " 6.163937e+00\n", + " 0.004688\n", + " 6.163937e-03\n", " \n", " \n", " 55_SD_1_10009_10010\n", " 10009\n", " 10010\n", " 0.904029\n", - " 1.435762e-01\n", - " 0.327659\n", + " 1.435762e-04\n", + " 0.000328\n", " 1.346343e+00\n", - " 4.625891\n", - " 6.228034e+00\n", + " 0.004626\n", + " 6.228034e-03\n", " \n", " \n", " 56_SD_1_10009_10018\n", " 10009\n", " 10018\n", " 0.912334\n", - " 4.154960e-02\n", - " 0.298519\n", + " 4.154960e-05\n", + " 0.000299\n", " 1.280899e+00\n", - " 4.625891\n", - " 5.925300e+00\n", + " 0.004626\n", + " 5.925300e-03\n", " \n", " \n", " 57_SD_1_10009_10008\n", " 10009\n", " 10008\n", " 0.850557\n", - " 8.925970e-02\n", - " 0.525862\n", + " 8.925970e-05\n", + " 0.000526\n", " 1.732056e+00\n", - " 4.625891\n", - " 8.012300e+00\n", + " 0.004626\n", + " 8.012300e-03\n", " \n", " \n", " 58_SD_1_10009_10006\n", " 10009\n", " 10006\n", " 0.908077\n", - " 7.504912e-02\n", - " 0.313190\n", + " 7.504912e-05\n", + " 0.000313\n", " 1.314699e+00\n", - " 4.688476\n", - " 6.163937e+00\n", + " 0.004688\n", + " 6.163937e-03\n", " \n", " \n", " 59_SD_1_10009_10010\n", " 10009\n", " 10010\n", " 0.904029\n", - " 1.066343e-01\n", - " 0.327659\n", + " 1.066343e-04\n", + " 0.000328\n", " 1.346343e+00\n", - " 4.625891\n", - " 6.228034e+00\n", + " 0.004626\n", + " 6.228034e-03\n", " \n", " \n", " 60_SD_1_10009_10018\n", " 10009\n", " 10018\n", " 0.912334\n", - " 5.113956e-02\n", - " 0.298519\n", + " 5.113956e-05\n", + " 0.000299\n", " 1.280899e+00\n", - " 4.625891\n", - " 5.925300e+00\n", + " 0.004626\n", + " 5.925300e-03\n", " \n", " \n", " 61_SD_1_10009_10008\n", " 10009\n", " 10008\n", " 0.850557\n", - " 8.061265e-02\n", - " 0.525862\n", + " 8.061265e-05\n", + " 0.000526\n", " 1.732056e+00\n", - " 4.625891\n", - " 8.012300e+00\n", + " 0.004626\n", + " 8.012300e-03\n", " \n", " \n", " 62_SD_1_10009_10006\n", " 10009\n", " 10006\n", " 0.908077\n", - " 1.430499e-02\n", - " 0.313190\n", + " 1.430499e-05\n", + " 0.000313\n", " 1.314699e+00\n", - " 4.688476\n", - " 6.163937e+00\n", + " 0.004688\n", + " 6.163937e-03\n", " \n", " \n", " 63_SD_1_10009_10010\n", " 10009\n", " 10010\n", " 0.904029\n", - " 1.017463e-01\n", - " 0.327659\n", + " 1.017463e-04\n", + " 0.000328\n", " 1.346343e+00\n", - " 4.625891\n", - " 6.228034e+00\n", + " 0.004626\n", + " 6.228034e-03\n", " \n", " \n", " 64_SD_1_10009_10018\n", " 10009\n", " 10018\n", " 0.912334\n", - " 3.673767e-02\n", - " 0.298519\n", + " 3.673767e-05\n", + " 0.000299\n", " 1.280899e+00\n", - " 4.625891\n", - " 5.925300e+00\n", + " 0.004626\n", + " 5.925300e-03\n", " \n", " \n", " 65_SD_1_10009_10008\n", " 10009\n", " 10008\n", " 0.850557\n", - " 3.670310e-02\n", - " 0.525862\n", + " 3.670310e-05\n", + " 0.000526\n", " 1.732056e+00\n", - " 4.625891\n", - " 8.012300e+00\n", + " 0.004626\n", + " 8.012300e-03\n", " \n", " \n", " 66_SD_2_10006_10009\n", " 10006\n", " 10009\n", " 0.908077\n", - 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" 2.733077e-02\n", - " 0.271450\n", + " 2.733077e-05\n", + " 0.000271\n", " 1.220291e+00\n", - " 4.550039\n", - " 5.552370e+00\n", + " 0.004550\n", + " 5.552370e-03\n", " \n", " \n", " 231_SD_12_10021_10025\n", " 10021\n", " 10025\n", " 0.930251\n", - " 3.806111e-03\n", - " 0.234862\n", + " 3.806111e-06\n", + " 0.000235\n", " 1.131471e+00\n", - " 4.536176\n", - " 5.132551e+00\n", + " 0.004536\n", + " 5.132551e-03\n", " \n", " \n", " 232_SD_12_10021_10022\n", " 10021\n", " 10022\n", " 0.918894\n", - " 8.451718e-02\n", - " 0.274492\n", + " 8.451718e-05\n", + " 0.000274\n", " 1.227637e+00\n", - " 4.542889\n", - " 5.577017e+00\n", + " 0.004543\n", + " 5.577017e-03\n", " \n", " \n", " 233_SD_12_10021_10023\n", " 10021\n", " 10023\n", " 0.918755\n", - " 1.089683e-02\n", - " 0.275021\n", + " 1.089683e-05\n", + " 0.000275\n", " 1.228781e+00\n", - " 4.539564\n", - " 5.578130e+00\n", + " 0.004540\n", + " 5.578130e-03\n", " \n", " \n", " 234_SD_12_10021_10020\n", " 10021\n", " 10020\n", " 0.923904\n", - 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" 4.654010\n", - " 1.178316e+01\n", + " 0.004654\n", + " 1.178316e-02\n", " \n", " \n", " 987_SD_66_10035_10037\n", " 10035\n", " 10037\n", " 0.935232\n", - " 9.059267e-02\n", - " 0.217800\n", + " 9.059267e-05\n", + " 0.000218\n", " 1.087414e+00\n", - " 4.589571\n", - " 4.990762e+00\n", + " 0.004590\n", + " 4.990762e-03\n", " \n", " \n", " 988_SD_66_10035_FH11\n", " 10035\n", " FH11\n", " 0.724095\n", - " 1.637385e-01\n", - " 1.052026\n", + " 1.637385e-04\n", + " 0.001052\n", " 2.550694e+00\n", - " 4.670140\n", - " 1.191210e+01\n", + " 0.004670\n", + " 1.191210e-02\n", " \n", " \n", " 989_SD_66_10035_FH14\n", " 10035\n", " FH14\n", " 0.727051\n", - " 1.372721e-03\n", - " 1.038638\n", + " 1.372721e-06\n", + " 0.001039\n", " 2.531829e+00\n", - " 4.654010\n", - " 1.178316e+01\n", + " 0.004654\n", + " 1.178316e-02\n", " \n", " \n", " 990_SD_67_10036_10037\n", " 10036\n", " 10037\n", " 0.937549\n", - " 2.445929e-02\n", - " 0.209299\n", + " 2.445929e-05\n", + " 0.000209\n", " 1.066468e+00\n", - " 4.577017\n", - " 4.881243e+00\n", + " 0.004577\n", + " 4.881243e-03\n", " \n", " \n", " 991_SD_67_10036_FH11\n", " 10036\n", " FH11\n", " 0.818501\n", - " 7.565344e-02\n", - " 0.651975\n", + " 7.565344e-05\n", + " 0.000652\n", " 1.945825e+00\n", - " 4.670140\n", - " 9.087278e+00\n", + " 0.004670\n", + " 9.087278e-03\n", " \n", " \n", " 992_SD_67_10036_FH14\n", " 10036\n", " FH14\n", " 0.837147\n", - " 6.675840e-02\n", - " 0.578467\n", + " 6.675840e-05\n", + " 0.000578\n", " 1.822523e+00\n", - " 4.654010\n", - " 8.482038e+00\n", + " 0.004654\n", + " 8.482038e-03\n", " \n", " \n", " 993_SD_67_10036_10037\n", " 10036\n", " 10037\n", " 0.937549\n", - " 3.118333e-02\n", - " 0.209299\n", + " 3.118333e-05\n", + " 0.000209\n", " 1.066468e+00\n", - " 4.577017\n", - " 4.881243e+00\n", + " 0.004577\n", + " 4.881243e-03\n", " \n", " \n", " 994_SD_67_10036_FH11\n", " 10036\n", " FH11\n", " 0.818501\n", - " 7.697656e-02\n", - " 0.651975\n", + " 7.697656e-05\n", + " 0.000652\n", " 1.945825e+00\n", - " 4.670140\n", - " 9.087278e+00\n", + " 0.004670\n", + " 9.087278e-03\n", " \n", " \n", " 995_SD_67_10036_FH14\n", " 10036\n", " FH14\n", " 0.837147\n", - " 1.788614e-01\n", - " 0.578467\n", + " 1.788614e-04\n", + " 0.000578\n", " 1.822522e+00\n", - " 4.654010\n", - " 8.482038e+00\n", + " 0.004654\n", + " 8.482038e-03\n", " \n", " \n", " 996_SD_67_10036_10037\n", " 10036\n", " 10037\n", " 0.937549\n", - " 3.850372e-02\n", - " 0.209299\n", + " 3.850372e-05\n", + " 0.000209\n", " 1.066468e+00\n", - " 4.577017\n", - " 4.881243e+00\n", + " 0.004577\n", + " 4.881243e-03\n", " \n", " \n", " 997_SD_67_10036_FH11\n", " 10036\n", " FH11\n", " 0.818501\n", - " 1.143091e-01\n", - " 0.651975\n", + " 1.143091e-04\n", + " 0.000652\n", " 1.945825e+00\n", - " 4.670140\n", - " 9.087278e+00\n", + " 0.004670\n", + " 9.087278e-03\n", " \n", " \n", " 998_SD_67_10036_FH14\n", " 10036\n", " FH14\n", " 0.837147\n", - " 1.388203e-01\n", - " 0.578467\n", + " 1.388203e-04\n", + " 0.000578\n", " 1.822522e+00\n", - " 4.654010\n", - " 8.482038e+00\n", + " 0.004654\n", + " 8.482038e-03\n", " \n", " \n", " 999_SD_68_10034_10035\n", " 10034\n", " 10035\n", " 0.932945\n", - " 7.558195e-02\n", - " 0.225660\n", + " 7.558195e-05\n", + " 0.000226\n", " 1.107802e+00\n", - " 4.648474\n", - " 5.149587e+00\n", + " 0.004648\n", + " 5.149587e-03\n", " \n", " \n", " 1000_SD_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.795111\n", - " 1.855434e-01\n", - " 0.746353\n", + " 1.855434e-04\n", + " 0.000746\n", " 2.097592e+00\n", - " 4.654010\n", - " 9.762214e+00\n", + " 0.004654\n", + " 9.762214e-03\n", " \n", " \n", " 1001_SD_68_10034_10035\n", " 10034\n", " 10035\n", " 0.932945\n", - " 9.538170e-02\n", - " 0.225660\n", + " 9.538170e-05\n", + " 0.000226\n", " 1.107802e+00\n", - " 4.648474\n", - " 5.149587e+00\n", + " 0.004648\n", + " 5.149587e-03\n", " \n", " \n", " 1002_SD_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.795111\n", - " 2.281317e-01\n", - " 0.746353\n", + " 2.281317e-04\n", + " 0.000746\n", " 2.097592e+00\n", - " 4.654010\n", - " 9.762214e+00\n", + " 0.004654\n", + " 9.762214e-03\n", " \n", " \n", " 1003_SD_68_10034_10035\n", " 10034\n", " 10035\n", " 0.932945\n", - " 6.664464e-02\n", - " 0.225660\n", + " 6.664464e-05\n", + " 0.000226\n", " 1.107802e+00\n", - " 4.648474\n", - " 5.149587e+00\n", + " 0.004648\n", + " 5.149587e-03\n", " \n", " \n", " 1004_SD_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.795111\n", - " 1.944690e-01\n", - " 0.746353\n", + " 1.944690e-04\n", + " 0.000746\n", " 2.097592e+00\n", - " 4.654010\n", - " 9.762214e+00\n", + " 0.004654\n", + " 9.762214e-03\n", " \n", " \n", " 1005_SD_69_10037_10040\n", " 10037\n", " 10040\n", " 0.924213\n", - " 1.306649e-01\n", - " 0.255865\n", + " 1.306649e-04\n", + " 0.000256\n", " 1.183275e+00\n", - " 4.561138\n", - " 5.397079e+00\n", + " 0.004561\n", + " 5.397079e-03\n", " \n", " \n", " 1006_SD_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.683874\n", - " 9.915236e-02\n", - " 1.241710\n", + " 9.915236e-05\n", + " 0.001242\n", " 2.809427e+00\n", - " 4.660974\n", - " 1.309467e+01\n", + " 0.004661\n", + " 1.309467e-02\n", " \n", " \n", " 1007_SD_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.842103\n", - " 9.509830e-02\n", - " 0.560171\n", + " 9.509830e-05\n", + " 0.000560\n", " 1.789289e+00\n", - " 4.670140\n", - " 8.356229e+00\n", + " 0.004670\n", + " 8.356229e-03\n", " \n", " \n", " 1008_SD_69_10037_10040\n", " 10037\n", " 10040\n", " 0.924213\n", - " 1.314838e-01\n", - " 0.255865\n", + " 1.314838e-04\n", + " 0.000256\n", " 1.183275e+00\n", - " 4.561138\n", - " 5.397079e+00\n", + " 0.004561\n", + " 5.397079e-03\n", " \n", " \n", " 1009_SD_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.683874\n", - " 1.227296e-01\n", - " 1.241710\n", + " 1.227296e-04\n", + " 0.001242\n", " 2.809427e+00\n", - " 4.660974\n", - " 1.309467e+01\n", + " 0.004661\n", + " 1.309467e-02\n", " \n", " \n", " 1010_SD_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.842103\n", - " 1.465113e-01\n", - " 0.560171\n", + " 1.465113e-04\n", + " 0.000560\n", " 1.789288e+00\n", - " 4.670140\n", - " 8.356229e+00\n", + " 0.004670\n", + " 8.356229e-03\n", " \n", " \n", " 1011_SD_69_10037_10040\n", " 10037\n", " 10040\n", " 0.924213\n", - " 1.007347e-01\n", - " 0.255865\n", + " 1.007347e-04\n", + " 0.000256\n", " 1.183275e+00\n", - " 4.561138\n", - " 5.397080e+00\n", + " 0.004561\n", + " 5.397080e-03\n", " \n", " \n", " 1012_SD_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.683874\n", - " 1.491553e-01\n", - " 1.241710\n", + " 1.491553e-04\n", + " 0.001242\n", " 2.809427e+00\n", - " 4.660974\n", - " 1.309467e+01\n", + " 0.004661\n", + " 1.309467e-02\n", " \n", " \n", " 1013_SD_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.842103\n", - " 1.231062e-01\n", - " 0.560171\n", + " 1.231062e-04\n", + " 0.000560\n", " 1.789288e+00\n", - " 4.670140\n", - " 8.356229e+00\n", + " 0.004670\n", + " 8.356229e-03\n", " \n", " \n", " 1014_SD_70_10041_10040\n", " 10041\n", " 10040\n", " 0.901883\n", - " 1.495171e-02\n", - " 0.335413\n", + " 1.495171e-05\n", + " 0.000335\n", " 1.362925e+00\n", - " 4.561138\n", - " 6.216489e+00\n", + " 0.004561\n", + " 6.216489e-03\n", " \n", " \n", " 1015_SD_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.694148\n", - " 9.493460e-03\n", - " 1.194196\n", + " 9.493460e-06\n", + " 0.001194\n", " 2.742872e+00\n", - " 4.660974\n", - " 1.278446e+01\n", + " 0.004661\n", + " 1.278446e-02\n", " \n", " \n", " 1016_SD_70_10041_10040\n", " 10041\n", " 10040\n", " 0.901883\n", - " 1.931615e-02\n", - " 0.335413\n", + " 1.931615e-05\n", + " 0.000335\n", " 1.362925e+00\n", - " 4.561138\n", - " 6.216489e+00\n", + " 0.004561\n", + " 6.216489e-03\n", " \n", " \n", " 1017_SD_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.694148\n", - " 1.377423e-01\n", - " 1.194196\n", + " 1.377423e-04\n", + " 0.001194\n", " 2.742872e+00\n", - " 4.660974\n", - " 1.278446e+01\n", + " 0.004661\n", + " 1.278446e-02\n", " \n", " \n", " 1018_SD_70_10041_10040\n", " 10041\n", " 10040\n", " 0.901883\n", - " 2.802006e-02\n", - " 0.335413\n", + " 2.802006e-05\n", + " 0.000335\n", " 1.362925e+00\n", - " 4.561138\n", - " 6.216489e+00\n", + " 0.004561\n", + " 6.216489e-03\n", " \n", " \n", " 1019_SD_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.694148\n", - " 5.049512e-02\n", - " 1.194196\n", + " 5.049512e-05\n", + " 0.001194\n", " 2.742872e+00\n", - " 4.660974\n", - " 1.278446e+01\n", + " 0.004661\n", + " 1.278446e-02\n", " \n", " \n", " 1020_SD_71_10007_10015\n", " 10007\n", " 10015\n", " 0.936393\n", - " 1.719312e-02\n", - " 0.213463\n", + " 1.719312e-05\n", + " 0.000213\n", " 1.076955e+00\n", - " 4.588547\n", - " 4.941658e+00\n", + " 0.004589\n", + " 4.941658e-03\n", " \n", " \n", " 1021_SD_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.787362\n", - " 3.817861e-02\n", - " 0.777398\n", + " 3.817861e-05\n", + " 0.000777\n", " 2.147382e+00\n", - " 4.622806\n", - " 9.926928e+00\n", + " 0.004623\n", + " 9.926928e-03\n", " \n", " \n", " 1022_SD_71_10007_10015\n", " 10007\n", " 10015\n", " 0.936393\n", - " 6.135796e-04\n", - " 0.213463\n", + " 6.135796e-07\n", + " 0.000213\n", " 1.076955e+00\n", - " 4.588547\n", - " 4.941658e+00\n", + " 0.004589\n", + " 4.941658e-03\n", " \n", " \n", " 1023_SD_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.787362\n", - " 4.764991e-02\n", - " 0.777398\n", + " 4.764991e-05\n", + " 0.000777\n", " 2.147382e+00\n", - " 4.622806\n", - " 9.926928e+00\n", + " 0.004623\n", + " 9.926928e-03\n", " \n", " \n", " 1024_SD_71_10007_10015\n", " 10007\n", " 10015\n", " 0.936393\n", - " 1.549276e-02\n", - " 0.213463\n", + " 1.549276e-05\n", + " 0.000213\n", " 1.076955e+00\n", - " 4.588547\n", - " 4.941658e+00\n", + " 0.004589\n", + " 4.941658e-03\n", " \n", " \n", " 1025_SD_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.787362\n", - " 1.299419e-01\n", - " 0.777398\n", + " 1.299419e-04\n", + " 0.000777\n", " 2.147382e+00\n", - " 4.622806\n", - " 9.926928e+00\n", + " 0.004623\n", + " 9.926928e-03\n", " \n", " \n", " 1026_SD_72_10015_10007\n", " 10015\n", " 10007\n", " 0.936393\n", - " 6.145883e-02\n", - " 0.213463\n", + " 6.145883e-05\n", + " 0.000213\n", " 1.076955e+00\n", - 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" 4.066051\n", + " 8.098058e-04\n", + " 0.004066\n", " 1.273828e-01\n", - " 4.589571\n", - " 5.846321e-01\n", + " 0.004590\n", + " 5.846321e-04\n", " \n", " \n", " 988_R_66_10035_FH11\n", " 10035\n", " FH11\n", " 0.932323\n", - " 8.483661e-01\n", - " 0.800965\n", + " 8.483661e-04\n", + " 0.000801\n", " 8.830960e-01\n", - " 4.670140\n", - " 4.124182e+00\n", + " 0.004670\n", + " 4.124182e-03\n", " \n", " \n", " 989_R_66_10035_FH14\n", " 10035\n", " FH14\n", " 0.943411\n", - " 2.530397e-01\n", - " 0.665784\n", + " 2.530397e-04\n", + " 0.000666\n", " 7.481434e-01\n", - " 4.654010\n", - " 3.481867e+00\n", + " 0.004654\n", + " 3.481867e-03\n", " \n", " \n", " 990_R_67_10036_10037\n", " 10036\n", " 10037\n", " 0.943780\n", - " 2.647907e-01\n", - " 0.661814\n", + " 2.647907e-04\n", + " 0.000662\n", " 5.512868e-01\n", - " 4.577017\n", - " 2.523249e+00\n", + " 0.004577\n", + " 2.523249e-03\n", " \n", " \n", " 991_R_67_10036_FH11\n", " 10036\n", " FH11\n", " 0.823899\n", - " 1.121159e+00\n", - " 2.236805\n", + " 1.121159e-03\n", + " 0.002237\n", " 4.868529e-01\n", - " 4.670140\n", - " 2.273671e+00\n", + " 0.004670\n", + " 2.273671e-03\n", " \n", " \n", " 992_R_67_10036_FH14\n", " 10036\n", " FH14\n", " 0.822467\n", - " 5.967125e-01\n", - " 2.257471\n", + " 5.967125e-04\n", + " 0.002257\n", " 3.814053e-01\n", - " 4.654010\n", - " 1.775064e+00\n", + " 0.004654\n", + " 1.775064e-03\n", " \n", " \n", " 993_R_67_10036_10037\n", " 10036\n", " 10037\n", " 0.943780\n", - " 2.658123e-01\n", - " 0.661818\n", + " 2.658123e-04\n", + " 0.000662\n", " 5.512896e-01\n", - " 4.577017\n", - " 2.523262e+00\n", + " 0.004577\n", + " 2.523262e-03\n", " \n", " \n", " 994_R_67_10036_FH11\n", " 10036\n", " FH11\n", " 0.823899\n", - " 9.942303e-01\n", - " 2.236805\n", + " 9.942303e-04\n", + " 0.002237\n", " 4.868529e-01\n", - " 4.670140\n", - " 2.273672e+00\n", + " 0.004670\n", + " 2.273672e-03\n", " \n", " \n", " 995_R_67_10036_FH14\n", " 10036\n", " FH14\n", " 0.822463\n", - " 6.264926e-01\n", - " 2.257502\n", + " 6.264926e-04\n", + " 0.002258\n", " 3.814107e-01\n", - " 4.654010\n", - " 1.775089e+00\n", + " 0.004654\n", + " 1.775089e-03\n", " \n", " \n", " 996_R_67_10036_10037\n", " 10036\n", " 10037\n", " 0.943779\n", - " 2.799162e-01\n", - " 0.661821\n", + " 2.799162e-04\n", + " 0.000662\n", " 5.512927e-01\n", - " 4.577017\n", - " 2.523276e+00\n", + " 0.004577\n", + " 2.523276e-03\n", " \n", " \n", " 997_R_67_10036_FH11\n", " 10036\n", " FH11\n", " 0.823897\n", - " 9.672872e-01\n", - " 2.236815\n", + " 9.672872e-04\n", + " 0.002237\n", " 4.868550e-01\n", - " 4.670140\n", - " 2.273681e+00\n", + " 0.004670\n", + " 2.273681e-03\n", " \n", " \n", " 998_R_67_10036_FH14\n", " 10036\n", " FH14\n", " 0.822465\n", - " 5.936728e-01\n", - " 2.257491\n", + " 5.936728e-04\n", + " 0.002257\n", " 3.814088e-01\n", - " 4.654010\n", - " 1.775080e+00\n", + " 0.004654\n", + " 1.775080e-03\n", " \n", " \n", " 999_R_68_10034_10035\n", " 10034\n", " 10035\n", " 0.787393\n", - " 6.995623e-02\n", - " 2.765408\n", + " 6.995623e-05\n", + " 0.002765\n", " 1.194831e-01\n", - " 4.648474\n", - " 5.554138e-01\n", + " 0.004648\n", + " 5.554138e-04\n", " \n", " \n", " 1000_R_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.854015\n", - " 3.828517e-02\n", - " 1.816095\n", + " 3.828517e-05\n", + " 0.001816\n", " 4.276053e-01\n", - " 4.654010\n", - " 1.990080e+00\n", + " 0.004654\n", + " 1.990080e-03\n", " \n", " \n", " 1001_R_68_10034_10035\n", " 10034\n", " 10035\n", " 0.787391\n", - " 1.080841e-02\n", - " 2.765426\n", + " 1.080841e-05\n", + " 0.002765\n", " 1.194839e-01\n", - " 4.648474\n", - " 5.554176e-01\n", + " 0.004648\n", + " 5.554176e-04\n", " \n", " \n", " 1002_R_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.854014\n", - " 8.095736e-03\n", - " 1.816103\n", + " 8.095736e-06\n", + " 0.001816\n", " 4.276073e-01\n", - " 4.654010\n", - " 1.990089e+00\n", + " 0.004654\n", + " 1.990089e-03\n", " \n", " \n", " 1003_R_68_10034_10035\n", " 10034\n", " 10035\n", " 0.787394\n", - " 2.511081e-02\n", - " 2.765399\n", + " 2.511081e-05\n", + " 0.002765\n", " 1.194827e-01\n", - " 4.648474\n", - " 5.554121e-01\n", + " 0.004648\n", + " 5.554121e-04\n", " \n", " \n", " 1004_R_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.854015\n", - " 3.599886e-02\n", - " 1.816097\n", + " 3.599886e-05\n", + " 0.001816\n", " 4.276058e-01\n", - " 4.654010\n", - " 1.990081e+00\n", + " 0.004654\n", + " 1.990081e-03\n", " \n", " \n", " 1005_R_69_10037_10040\n", " 10037\n", " 10040\n", " 0.939729\n", - " 5.249698e-03\n", - " 0.711706\n", + " 5.249698e-06\n", + " 0.000712\n", " 5.681849e-01\n", - " 4.561138\n", - " 2.591569e+00\n", + " 0.004561\n", + " 2.591569e-03\n", " \n", " \n", " 1006_R_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.860645\n", - " 6.890185e-02\n", - " 1.727118\n", + " 6.890185e-05\n", + " 0.001727\n", " 8.645631e-01\n", - " 4.660974\n", - " 4.029707e+00\n", + " 0.004661\n", + " 4.029707e-03\n", " \n", " \n", " 1007_R_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.748124\n", - " 3.005296e-01\n", - " 3.389544\n", + " 3.005296e-04\n", + " 0.003390\n", " 4.205511e-01\n", - " 4.670140\n", - " 1.964033e+00\n", + " 0.004670\n", + " 1.964033e-03\n", " \n", " \n", " 1008_R_69_10037_10040\n", " 10037\n", " 10040\n", " 0.939729\n", - " 4.180666e-03\n", - " 0.711706\n", + " 4.180666e-06\n", + " 0.000712\n", " 5.681851e-01\n", - " 4.561138\n", - " 2.591570e+00\n", + " 0.004561\n", + " 2.591570e-03\n", " \n", " \n", " 1009_R_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.860645\n", - " 5.649031e-02\n", - " 1.727120\n", + " 5.649031e-05\n", + " 0.001727\n", " 8.645644e-01\n", - " 4.660974\n", - " 4.029712e+00\n", + " 0.004661\n", + " 4.029712e-03\n", " \n", " \n", " 1010_R_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.748122\n", - " 2.173242e-01\n", - " 3.389562\n", + " 2.173242e-04\n", + " 0.003390\n", " 4.205533e-01\n", - " 4.670140\n", - " 1.964043e+00\n", + " 0.004670\n", + " 1.964043e-03\n", " \n", " \n", " 1011_R_69_10037_10040\n", " 10037\n", " 10040\n", " 0.939731\n", - " 4.594897e-02\n", - " 0.711695\n", + " 4.594897e-05\n", + " 0.000712\n", " 5.681763e-01\n", - " 4.561138\n", - " 2.591530e+00\n", + " 0.004561\n", + " 2.591530e-03\n", " \n", " \n", " 1012_R_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.860645\n", - " 9.549150e-02\n", - " 1.727123\n", + " 9.549150e-05\n", + " 0.001727\n", " 8.645658e-01\n", - " 4.660974\n", - " 4.029719e+00\n", + " 0.004661\n", + " 4.029719e-03\n", " \n", " \n", " 1013_R_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.748122\n", - " 8.738126e-02\n", - " 3.389554\n", + " 8.738126e-05\n", + " 0.003390\n", " 4.205523e-01\n", - " 4.670140\n", - " 1.964038e+00\n", + " 0.004670\n", + " 1.964038e-03\n", " \n", " \n", " 1014_R_70_10041_10040\n", " 10041\n", " 10040\n", " 0.908418\n", - " 5.612769e-01\n", - " 1.101497\n", + " 5.612769e-04\n", + " 0.001101\n", " 3.231102e-01\n", - " 4.561138\n", - " 1.473750e+00\n", + " 0.004561\n", + " 1.473750e-03\n", " \n", " \n", " 1015_R_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.733980\n", - " 9.668846e-01\n", - " 3.599038\n", + " 9.668846e-04\n", + " 0.003599\n", " 1.710672e-01\n", - " 4.660974\n", - " 7.973398e-01\n", + " 0.004661\n", + " 7.973398e-04\n", " \n", " \n", " 1016_R_70_10041_10040\n", " 10041\n", " 10040\n", " 0.908418\n", - " 5.141099e-01\n", - " 1.101498\n", + " 5.141099e-04\n", + " 0.001101\n", " 3.231107e-01\n", - " 4.561138\n", - " 1.473752e+00\n", + " 0.004561\n", + " 1.473752e-03\n", " \n", " \n", " 1017_R_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.733983\n", - " 1.203888e+00\n", - " 3.599011\n", + " 1.203888e-03\n", + " 0.003599\n", " 1.710659e-01\n", - " 4.660974\n", - " 7.973339e-01\n", + " 0.004661\n", + " 7.973339e-04\n", " \n", " \n", " 1018_R_70_10041_10040\n", " 10041\n", " 10040\n", " 0.908418\n", - " 5.476567e-01\n", - " 1.101501\n", + " 5.476567e-04\n", + " 0.001102\n", " 3.231116e-01\n", - " 4.561138\n", - " 1.473756e+00\n", + " 0.004561\n", + " 1.473756e-03\n", " \n", " \n", " 1019_R_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.733981\n", - " 9.423946e-01\n", - " 3.599027\n", + " 9.423946e-04\n", + " 0.003599\n", " 1.710667e-01\n", - " 4.660974\n", - " 7.973374e-01\n", + " 0.004661\n", + " 7.973374e-04\n", " \n", " \n", " 1020_R_71_10007_10015\n", " 10007\n", " 10015\n", " 0.670769\n", - " 1.682244e-01\n", - " 4.616257\n", + " 1.682244e-04\n", + " 0.004616\n", " 2.173153e-02\n", - " 4.588547\n", - " 9.971614e-02\n", + " 0.004589\n", + " 9.971614e-05\n", " \n", " \n", " 1021_R_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.969577\n", - " 1.417517e-01\n", - " 0.352716\n", + " 1.417517e-04\n", + " 0.000353\n", " 6.677810e-01\n", - " 4.622806\n", - " 3.087022e+00\n", + " 0.004623\n", + " 3.087022e-03\n", " \n", " \n", " 1022_R_71_10007_10015\n", " 10007\n", " 10015\n", " 0.670773\n", - " 2.909151e-01\n", - " 4.616212\n", + " 2.909151e-04\n", + " 0.004616\n", " 2.173132e-02\n", - " 4.588547\n", - " 9.971517e-02\n", + " 0.004589\n", + " 9.971517e-05\n", " \n", " \n", " 1023_R_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.969577\n", - " 1.418176e-01\n", - " 0.352718\n", + " 1.418176e-04\n", + " 0.000353\n", " 6.677866e-01\n", - " 4.622806\n", - " 3.087048e+00\n", + " 0.004623\n", + " 3.087048e-03\n", " \n", " \n", " 1024_R_71_10007_10015\n", " 10007\n", " 10015\n", " 0.670770\n", - " 3.199835e-01\n", - " 4.616252\n", + " 3.199835e-04\n", + " 0.004616\n", " 2.173151e-02\n", - " 4.588547\n", - " 9.971604e-02\n", + " 0.004589\n", + " 9.971604e-05\n", " \n", " \n", " 1025_R_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.969572\n", - " 1.418383e-01\n", - " 0.352744\n", + " 1.418383e-04\n", + " 0.000353\n", " 6.678354e-01\n", - " 4.622806\n", - " 3.087273e+00\n", + " 0.004623\n", + " 3.087273e-03\n", " \n", " \n", " 1026_R_72_10015_10007\n", " 10015\n", " 10007\n", " 0.841479\n", - " 7.145091e-01\n", - " 1.984423\n", + " 7.145091e-04\n", + " 0.001984\n", " 5.096078e-02\n", - " 4.588547\n", - " 2.338359e-01\n", + " 0.004589\n", + " 2.338359e-04\n", " \n", " \n", " 1027_R_72_10015_FH13\n", " 10015\n", " FH13\n", " 0.812970\n", - " 7.764920e-01\n", - " 2.384852\n", + " 7.764920e-04\n", + " 0.002385\n", " 1.608177e-01\n", - " 4.622806\n", - " 7.434292e-01\n", + " 0.004623\n", + " 7.434292e-04\n", " \n", " \n", " 1028_R_72_10015_10007\n", " 10015\n", " 10007\n", " 0.841482\n", - 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" 2.223904e-01\n", - " 8.201838\n", + " 2.223904e-04\n", + " 0.008202\n", " 3.550282e-14\n", - " 4.622806\n", - " 1.641226e-13\n", + " 0.004623\n", + " 1.641226e-16\n", " \n", " \n", " 1035_R_73_10008_FH13\n", " 10008\n", " FH13\n", " 0.500001\n", - " 2.223898e-01\n", - " 8.201817\n", + " 2.223898e-04\n", + " 0.008202\n", " 3.593851e-14\n", - " 4.622806\n", - " 1.661368e-13\n", + " 0.004623\n", + " 1.661368e-16\n", " \n", " \n", " 1038_R_74_10033_10032\n", " 10033\n", " 10032\n", " 0.702006\n", - " 3.232191e-01\n", - " 4.065807\n", + " 3.232191e-04\n", + " 0.004066\n", " 1.707332e-01\n", - " 4.521768\n", - " 7.720159e-01\n", + " 0.004522\n", + " 7.720159e-04\n", " \n", " \n", " 1039_R_74_10033_FH15\n", " 10033\n", " FH15\n", " 0.799352\n", - " 3.719774e-01\n", - " 2.562818\n", + " 3.719774e-04\n", + " 0.002563\n", " 1.645738e+00\n", - " 4.723844\n", - " 7.774208e+00\n", + " 0.004724\n", + " 7.774208e-03\n", " \n", " \n", " 1040_R_74_10033_10032\n", " 10033\n", " 10032\n", " 0.702005\n", - 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" 4.670140\n", - " 3.027755e-01\n", + " 0.004670\n", + " 3.027755e-04\n", " \n", " \n", " 998_ZW_67_10036_FH14\n", " 10036\n", " FH14\n", " 0.999693\n", - " 3.182844e-03\n", - " 0.005339\n", + " 3.182844e-06\n", + " 0.000005\n", " 7.236125e-02\n", - " 4.654010\n", - " 3.367700e-01\n", + " 0.004654\n", + " 3.367700e-04\n", " \n", " \n", " 999_ZW_68_10034_10035\n", " 10034\n", " 10035\n", " 0.999890\n", - " 1.836974e-04\n", - " 0.001909\n", + " 1.836974e-07\n", + " 0.000002\n", " 4.324493e-02\n", - " 4.648474\n", - " 2.010229e-01\n", + " 0.004648\n", + " 2.010229e-04\n", " \n", " \n", " 1000_ZW_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.999884\n", - " 1.346208e-03\n", - " 0.002009\n", + " 1.346208e-06\n", + " 0.000002\n", " 4.445269e-02\n", - " 4.654010\n", - " 2.068833e-01\n", + " 0.004654\n", + " 2.068833e-04\n", " \n", " \n", " 1001_ZW_68_10034_10035\n", " 10034\n", " 10035\n", " 0.999890\n", - " 1.246605e-04\n", - " 0.001909\n", + " 1.246605e-07\n", + " 0.000002\n", " 4.324516e-02\n", - " 4.648474\n", - " 2.010240e-01\n", + " 0.004648\n", + " 2.010240e-04\n", " \n", " \n", " 1002_ZW_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.999884\n", - " 1.377379e-03\n", - " 0.002009\n", + " 1.377379e-06\n", + " 0.000002\n", " 4.445287e-02\n", - " 4.654010\n", - " 2.068841e-01\n", + " 0.004654\n", + " 2.068841e-04\n", " \n", " \n", " 1003_ZW_68_10034_10035\n", " 10034\n", " 10035\n", " 0.999890\n", - " 1.030702e-04\n", - " 0.001909\n", + " 1.030702e-07\n", + " 0.000002\n", " 4.324483e-02\n", - " 4.648474\n", - " 2.010224e-01\n", + " 0.004648\n", + " 2.010224e-04\n", " \n", " \n", " 1004_ZW_68_10034_FH14\n", " 10034\n", " FH14\n", " 0.999884\n", - " 1.304707e-03\n", - " 0.002009\n", + " 1.304707e-06\n", + " 0.000002\n", " 4.445273e-02\n", - " 4.654010\n", - " 2.068835e-01\n", + " 0.004654\n", + " 2.068835e-04\n", " \n", " \n", " 1005_ZW_69_10037_10040\n", " 10037\n", " 10040\n", " 0.999878\n", - " 1.491342e-04\n", - " 0.002105\n", + " 1.491342e-07\n", + " 0.000002\n", " 4.559867e-02\n", - " 4.561138\n", - " 2.079818e-01\n", + " 0.004561\n", + " 2.079818e-04\n", " \n", " \n", " 1006_ZW_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.999706\n", - " 4.117894e-03\n", - " 0.005098\n", + " 4.117894e-06\n", + " 0.000005\n", " 7.081433e-02\n", - " 4.660974\n", - " 3.300638e-01\n", + " 0.004661\n", + " 3.300638e-04\n", " \n", " \n", " 1007_ZW_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.999480\n", - " 4.663604e-03\n", - " 0.009137\n", + " 4.663604e-06\n", + " 0.000009\n", " 9.422742e-02\n", - " 4.670140\n", - " 4.400553e-01\n", + " 0.004670\n", + " 4.400553e-04\n", " \n", " \n", " 1008_ZW_69_10037_10040\n", " 10037\n", " 10040\n", " 0.999878\n", - " 1.083191e-04\n", - " 0.002105\n", + " 1.083191e-07\n", + " 0.000002\n", " 4.559869e-02\n", - " 4.561138\n", - " 2.079819e-01\n", + " 0.004561\n", + " 2.079819e-04\n", " \n", " \n", " 1009_ZW_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.999706\n", - " 4.080999e-03\n", - " 0.005098\n", + " 4.080999e-06\n", + " 0.000005\n", " 7.081441e-02\n", - " 4.660974\n", - " 3.300642e-01\n", + " 0.004661\n", + " 3.300642e-04\n", " \n", " \n", " 1010_ZW_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.999480\n", - " 4.436079e-03\n", - " 0.009137\n", + " 4.436079e-06\n", + " 0.000009\n", " 9.422779e-02\n", - " 4.670140\n", - " 4.400570e-01\n", + " 0.004670\n", + " 4.400570e-04\n", " \n", " \n", " 1011_ZW_69_10037_10040\n", " 10037\n", " 10040\n", " 0.999878\n", - " 1.565902e-04\n", - " 0.002105\n", + " 1.565902e-07\n", + " 0.000002\n", " 4.559802e-02\n", - " 4.561138\n", - " 2.079788e-01\n", + " 0.004561\n", + " 2.079788e-04\n", " \n", " \n", " 1012_ZW_69_10037_FH4\n", " 10037\n", " FH4\n", " 0.999706\n", - " 4.001345e-03\n", - " 0.005098\n", + " 4.001345e-06\n", + " 0.000005\n", " 7.081451e-02\n", - " 4.660974\n", - " 3.300646e-01\n", + " 0.004661\n", + " 3.300646e-04\n", " \n", " \n", " 1013_ZW_69_10037_FH11\n", " 10037\n", " FH11\n", " 0.999480\n", - " 4.485619e-03\n", - " 0.009137\n", + " 4.485619e-06\n", + " 0.000009\n", " 9.422762e-02\n", - " 4.670140\n", - " 4.400562e-01\n", + " 0.004670\n", + " 4.400562e-04\n", " \n", " \n", " 1014_ZW_70_10041_10040\n", " 10041\n", " 10040\n", " 0.999869\n", - " 2.316342e-04\n", - " 0.002271\n", + " 2.316342e-07\n", + " 0.000002\n", " 4.732714e-02\n", - " 4.561138\n", - " 2.158656e-01\n", + " 0.004561\n", + " 2.158656e-04\n", " \n", " \n", " 1015_ZW_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.999700\n", - " 3.330284e-03\n", - " 0.005259\n", + " 3.330284e-06\n", + " 0.000005\n", " 7.163537e-02\n", - " 4.660974\n", - " 3.338906e-01\n", + " 0.004661\n", + " 3.338906e-04\n", " \n", " \n", " 1016_ZW_70_10041_10040\n", " 10041\n", " 10040\n", " 0.999869\n", - " 2.201759e-04\n", - " 0.002271\n", + " 2.201759e-07\n", + " 0.000002\n", " 4.732720e-02\n", - " 4.561138\n", - " 2.158659e-01\n", + " 0.004561\n", + " 2.158659e-04\n", " \n", " \n", " 1017_ZW_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.999700\n", - " 3.592023e-03\n", - " 0.005259\n", + " 3.592023e-06\n", + " 0.000005\n", " 7.163498e-02\n", - " 4.660974\n", - " 3.338888e-01\n", + " 0.004661\n", + " 3.338888e-04\n", " \n", " \n", " 1018_ZW_70_10041_10040\n", " 10041\n", " 10040\n", " 0.999869\n", - " 2.196130e-04\n", - " 0.002271\n", + " 2.196130e-07\n", + " 0.000002\n", " 4.732732e-02\n", - " 4.561138\n", - " 2.158664e-01\n", + " 0.004561\n", + " 2.158664e-04\n", " \n", " \n", " 1019_ZW_70_10041_FH4\n", " 10041\n", " FH4\n", " 0.999700\n", - " 3.717395e-03\n", - " 0.005259\n", + " 3.717395e-06\n", + " 0.000005\n", " 7.163521e-02\n", - " 4.660974\n", - " 3.338899e-01\n", + " 0.004661\n", + " 3.338899e-04\n", " \n", " \n", " 1020_ZW_71_10007_10015\n", " 10007\n", " 10015\n", " 0.999783\n", - " 1.222244e-04\n", - " 0.003760\n", + " 1.222244e-07\n", + " 0.000004\n", " 6.084808e-02\n", - " 4.588547\n", - " 2.792043e-01\n", + " 0.004589\n", + " 2.792043e-04\n", " \n", " \n", " 1021_ZW_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.999775\n", - " 3.034166e-03\n", - " 0.003887\n", + " 3.034166e-06\n", + " 0.000004\n", " 6.205400e-02\n", - " 4.622806\n", - " 2.868636e-01\n", + " 0.004623\n", + " 2.868636e-04\n", " \n", " \n", " 1022_ZW_71_10007_10015\n", " 10007\n", " 10015\n", " 0.999783\n", - " 2.076078e-04\n", - " 0.003760\n", + " 2.076078e-07\n", + " 0.000004\n", " 6.084769e-02\n", - " 4.588547\n", - " 2.792025e-01\n", + " 0.004589\n", + " 2.792025e-04\n", " \n", " \n", " 1023_ZW_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.999775\n", - " 3.034411e-03\n", - " 0.003887\n", + " 3.034411e-06\n", + " 0.000004\n", " 6.205450e-02\n", - " 4.622806\n", - " 2.868659e-01\n", + " 0.004623\n", + " 2.868659e-04\n", " \n", " \n", " 1024_ZW_71_10007_10015\n", " 10007\n", " 10015\n", " 0.999783\n", - " 1.192642e-04\n", - " 0.003760\n", + " 1.192642e-07\n", + " 0.000004\n", " 6.084804e-02\n", - " 4.588547\n", - " 2.792041e-01\n", + " 0.004589\n", + " 2.792041e-04\n", " \n", " \n", " 1025_ZW_71_10007_FH13\n", " 10007\n", " FH13\n", " 0.999774\n", - " 3.031858e-03\n", - " 0.003888\n", + " 3.031858e-06\n", + " 0.000004\n", " 6.205890e-02\n", - " 4.622806\n", - " 2.868863e-01\n", + " 0.004623\n", + " 2.868863e-04\n", " \n", " \n", " 1026_ZW_72_10015_10007\n", " 10015\n", " 10007\n", " 0.999783\n", - " 6.333652e-04\n", - " 0.003760\n", + " 6.333652e-07\n", + " 0.000004\n", " 6.084914e-02\n", - " 4.588547\n", - " 2.792091e-01\n", + " 0.004589\n", + " 2.792091e-04\n", " \n", " \n", " 1027_ZW_72_10015_FH13\n", " 10015\n", " FH13\n", " 0.999670\n", - " 3.829797e-03\n", - " 0.005738\n", + " 3.829797e-06\n", + " 0.000006\n", " 7.513142e-02\n", - " 4.622806\n", - " 3.473180e-01\n", + " 0.004623\n", + " 3.473180e-04\n", " \n", " \n", " 1028_ZW_72_10015_10007\n", " 10015\n", " 10007\n", " 0.999783\n", - " 6.468672e-04\n", - " 0.003760\n", + " 6.468672e-07\n", + " 0.000004\n", " 6.084858e-02\n", - " 4.588547\n", - " 2.792066e-01\n", + " 0.004589\n", + " 2.792066e-04\n", " \n", " \n", " 1029_ZW_72_10015_FH13\n", " 10015\n", " FH13\n", " 0.999670\n", - " 3.587041e-03\n", - " 0.005738\n", + " 3.587041e-06\n", + " 0.000006\n", " 7.513130e-02\n", - " 4.622806\n", - " 3.473174e-01\n", + " 0.004623\n", + " 3.473174e-04\n", " \n", " \n", " 1030_ZW_72_10015_10007\n", " 10015\n", " 10007\n", " 0.999783\n", - " 5.029076e-04\n", - " 0.003760\n", + " 5.029076e-07\n", + " 0.000004\n", " 6.084861e-02\n", - " 4.588547\n", - " 2.792067e-01\n", + " 0.004589\n", + " 2.792067e-04\n", " \n", " \n", " 1031_ZW_72_10015_FH13\n", " 10015\n", " FH13\n", " 0.999670\n", - " 3.594585e-03\n", - " 0.005738\n", + " 3.594585e-06\n", + " 0.000006\n", " 7.513121e-02\n", - " 4.622806\n", - " 3.473170e-01\n", + " 0.004623\n", + " 3.473170e-04\n", " \n", " \n", " 1032_ZW_73_10008_10007\n", " 10008\n", " 10007\n", " 0.999854\n", - " 2.375498e-05\n", - " 0.002558\n", + " 2.375498e-08\n", + " 0.000003\n", " 4.994160e-02\n", - " 4.614209\n", - " 2.304410e-01\n", + " 0.004614\n", + " 2.304410e-04\n", " \n", " \n", " 1033_ZW_73_10008_FH13\n", " 10008\n", " FH13\n", " 0.999741\n", - " 2.453116e-03\n", - " 0.004529\n", + " 2.453116e-06\n", + " 0.000005\n", " 6.645115e-02\n", - " 4.622806\n", - " 3.071908e-01\n", + " 0.004623\n", + " 3.071908e-04\n", " \n", " \n", " 1034_ZW_73_10008_10007\n", " 10008\n", " 10007\n", " 0.999854\n", - " 1.013617e-04\n", - " 0.002558\n", + " 1.013617e-07\n", + " 0.000003\n", " 4.994167e-02\n", - " 4.614209\n", - " 2.304413e-01\n", + " 0.004614\n", + " 2.304413e-04\n", " \n", " \n", " 1035_ZW_73_10008_FH13\n", " 10008\n", " FH13\n", " 0.999741\n", - " 2.587934e-03\n", - " 0.004529\n", + " 2.587934e-06\n", + " 0.000005\n", " 6.645106e-02\n", - " 4.622806\n", - " 3.071904e-01\n", + " 0.004623\n", + " 3.071904e-04\n", " \n", " \n", " 1036_ZW_73_10008_10007\n", " 10008\n", " 10007\n", " 0.999854\n", - " 7.605451e-05\n", - " 0.002558\n", + " 7.605451e-08\n", + " 0.000003\n", " 4.994159e-02\n", - " 4.614209\n", - " 2.304410e-01\n", + " 0.004614\n", + " 2.304410e-04\n", " \n", " \n", " 1037_ZW_73_10008_FH13\n", " 10008\n", " FH13\n", " 0.999741\n", - " 2.826288e-03\n", - " 0.004529\n", + " 2.826288e-06\n", + " 0.000005\n", " 6.645110e-02\n", - 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" 4.723844\n", - " 2.532092e-01\n", + " 0.004724\n", + " 2.532092e-04\n", " \n", " \n", " 1042_ZW_74_10033_10032\n", " 10033\n", " 10032\n", " 0.999678\n", - " 1.127013e-03\n", - " 0.005566\n", + " 1.127013e-06\n", + " 0.000006\n", " 7.420410e-02\n", - " 4.521768\n", - " 3.355337e-01\n", + " 0.004522\n", + " 3.355337e-04\n", " \n", " \n", " 1043_ZW_74_10033_FH15\n", " 10033\n", " FH15\n", " 0.999832\n", - " 2.053672e-03\n", - " 0.002901\n", + " 2.053672e-06\n", + " 0.000003\n", " 5.360205e-02\n", - " 4.723844\n", - " 2.532077e-01\n", + " 0.004724\n", + " 2.532077e-04\n", " \n", " \n", " 1044_ZW_75_10032_10033\n", " 10032\n", " 10033\n", " 0.999678\n", - " 3.579321e-04\n", - " 0.005565\n", + " 3.579321e-07\n", + " 0.000006\n", " 7.420037e-02\n", - " 4.521768\n", - " 3.355169e-01\n", + " 0.004522\n", + " 3.355169e-04\n", " \n", " \n", " 1045_ZW_75_10032_FH15\n", " 10032\n", " FH15\n", " 0.999748\n", - " 2.313564e-03\n", - " 0.004357\n", + " 2.313564e-06\n", + " 0.000004\n", " 6.560413e-02\n", - " 4.723844\n", - " 3.099037e-01\n", + " 0.004724\n", + " 3.099037e-04\n", " \n", " \n", " 1046_ZW_75_10032_10033\n", " 10032\n", " 10033\n", " 0.999678\n", - " 3.614171e-04\n", - " 0.005565\n", + " 3.614171e-07\n", + " 0.000006\n", " 7.420101e-02\n", - " 4.521768\n", - " 3.355197e-01\n", + " 0.004522\n", + " 3.355197e-04\n", " \n", " \n", " 1047_ZW_75_10032_FH15\n", " 10032\n", " FH15\n", " 0.999748\n", - " 2.267453e-03\n", - " 0.004357\n", + " 2.267453e-06\n", + " 0.000004\n", " 6.560328e-02\n", - " 4.723844\n", - " 3.098997e-01\n", + " 0.004724\n", + " 3.098997e-04\n", " \n", " \n", " 1048_ZW_75_10032_10033\n", " 10032\n", " 10033\n", " 0.999678\n", - " 3.541417e-04\n", - " 0.005565\n", + " 3.541417e-07\n", + " 0.000006\n", " 7.420054e-02\n", - " 4.521768\n", - " 3.355176e-01\n", + " 0.004522\n", + " 3.355176e-04\n", " \n", " \n", " 1049_ZW_75_10032_FH15\n", " 10032\n", " FH15\n", " 0.999748\n", - " 2.216501e-03\n", - " 0.004357\n", + " 2.216501e-06\n", + " 0.000004\n", " 6.560348e-02\n", - " 4.723844\n", - " 3.099006e-01\n", + " 0.004724\n", + " 3.099006e-04\n", " \n", " \n", " 1_gnssbx_0645_10026\n", " 0645\n", " 10026\n", " 0.964123\n", - " 6.635151e-01\n", - " 4.307859\n", + " 6.635151e-04\n", + " 0.004308\n", " 2.560722e+00\n", - " 6.416722\n", - " 1.643144e+01\n", + " 0.006417\n", + " 1.643144e-02\n", " \n", " \n", " 2_gnssbx_0645_10014\n", " 0645\n", " 10014\n", " 0.939476\n", - " 1.131820e-02\n", - " 4.034894\n", + " 1.131820e-05\n", + " 0.004035\n", " 1.224426e+00\n", - " 6.416722\n", - " 7.856804e+00\n", + " 0.006417\n", + " 7.856804e-03\n", " \n", " \n", " 3_gnssbx_0645_10044\n", " 0645\n", " 10044\n", " 0.844826\n", - " 2.576100e-01\n", - " 7.946489\n", + " 2.576100e-04\n", + " 0.007946\n", " 3.069022e+00\n", - " 6.416722\n", - " 1.969306e+01\n", + " 0.006417\n", + " 1.969306e-02\n", " \n", " \n", " 5_gnssbx_0645_10008\n", " 0645\n", " 10008\n", " 0.942701\n", - " 9.374400e-01\n", - " 4.130657\n", + " 9.374400e-04\n", + " 0.004131\n", " 1.218453e+00\n", - " 6.416722\n", - " 7.818474e+00\n", + " 0.006417\n", + " 7.818474e-03\n", " \n", " \n", " 6_gnssbx_0645_10044\n", " 0645\n", " 10044\n", " 0.930509\n", - " 7.843316e-01\n", - " 4.478858\n", + " 7.843316e-04\n", + " 0.004479\n", " 1.538708e+00\n", - " 6.416722\n", - " 9.873459e+00\n", + " 0.006417\n", + " 9.873459e-03\n", " \n", " \n", " 7_gnssbx_0656_10014\n", " 0656\n", " 10014\n", " 0.829806\n", - " 2.281287e-01\n", - " 3.425432\n", + " 2.281287e-04\n", + " 0.003425\n", " 3.505032e+00\n", - " 4.681879\n", - " 1.641014e+01\n", + " 0.004682\n", + " 1.641014e-02\n", " \n", " \n", " 8_gnssbx_0656_10026\n", " 0656\n", " 10026\n", " 0.973249\n", - " 8.958863e-01\n", - " 1.247701\n", + " 8.958863e-04\n", + " 0.001248\n", " 1.797500e+00\n", - " 4.681879\n", - " 8.415676e+00\n", + " 0.004682\n", + " 8.415676e-03\n", " \n", " \n", " 9_gnssbx_0656_10001\n", " 0656\n", " 10001\n", " 0.963973\n", - " 5.656554e-01\n", - " 1.790953\n", + " 5.656554e-04\n", + " 0.001791\n", " 1.895044e+00\n", - " 4.707792\n", - " 8.921473e+00\n", + " 0.004708\n", + " 8.921473e-03\n", " \n", " \n", " 10_gnssbx_0656_10028\n", " 0656\n", " 10028\n", " 0.958557\n", - " 9.767956e-01\n", - " 1.342086\n", + " 9.767956e-04\n", + " 0.001342\n", " 9.329671e-01\n", - " 4.681879\n", - " 4.368038e+00\n", + " 0.004682\n", + " 4.368038e-03\n", " \n", " \n", " 11_gnssbx_0656_10014\n", " 0656\n", " 10014\n", " 0.872304\n", - " 7.139842e-02\n", - " 2.519605\n", + " 7.139842e-05\n", + " 0.002520\n", " 1.724930e+00\n", - " 4.681879\n", - " 8.075913e+00\n", + " 0.004682\n", + " 8.075913e-03\n", " \n", " \n", " 13_gnssbx_0656_10001\n", " 0656\n", " 10001\n", " 0.933379\n", - " 3.829104e-01\n", - " 2.044758\n", + " 3.829104e-04\n", + " 0.002045\n", " 1.273717e+00\n", - " 4.707792\n", - " 5.996396e+00\n", + " 0.004708\n", + " 5.996396e-03\n", " \n", " \n", " 14_gnssbx_0656_10059\n", " 0656\n", " 10059\n", " 0.889129\n", - " 9.608588e-01\n", - " 4.074976\n", + " 9.608588e-04\n", + " 0.004075\n", " 2.567157e+00\n", - " 4.814490\n", - " 1.235955e+01\n", + " 0.004814\n", + " 1.235955e-02\n", " \n", " \n", " 15_gnssbx_0656_10044\n", " 0656\n", " 10044\n", " 0.723468\n", - " 3.491315e+00\n", - " 4.858069\n", + " 3.491315e-03\n", + " 0.004858\n", " 3.582462e+00\n", - " 4.681879\n", - " 1.677265e+01\n", + " 0.004682\n", + " 1.677265e-02\n", " \n", " \n", " 17_gnssbx_0656_10026\n", " 0656\n", " 10026\n", " 0.977006\n", - " 1.719454e-01\n", - " 0.969439\n", + " 1.719454e-04\n", + " 0.000969\n", " 7.738458e-01\n", - " 4.681879\n", - " 3.623052e+00\n", + " 0.004682\n", + " 3.623052e-03\n", " \n", " \n", " 18_gnssbx_0656_10059\n", " 0656\n", " 10059\n", " 0.853144\n", - " 1.171473e+00\n", - " 4.026311\n", + " 1.171473e-03\n", + " 0.004026\n", " 2.223226e+00\n", - " 4.814490\n", - " 1.070370e+01\n", + " 0.004814\n", + " 1.070370e-02\n", " \n", " \n", " 19_gnssbx_0656_10008\n", " 0656\n", " 10008\n", " 0.833320\n", - " 1.427386e-01\n", - " 3.410698\n", + " 1.427386e-04\n", + " 0.003411\n", " 2.131293e+00\n", - " 4.681879\n", - " 9.978456e+00\n", + " 0.004682\n", + " 9.978456e-03\n", " \n", " \n", " 23_gnssbx_0656_10028\n", " 0656\n", " 10028\n", " 0.965149\n", - " 3.680535e-01\n", - " 1.330455\n", + " 3.680535e-04\n", + " 0.001330\n", " 1.280010e+00\n", - " 4.681879\n", - " 5.992853e+00\n", + " 0.004682\n", + " 5.992853e-03\n", " \n", " \n", " 24_gnssbx_0656_10008\n", " 0656\n", " 10008\n", " 0.930514\n", - " 3.743915e-01\n", - " 2.369138\n", + " 3.743915e-04\n", + " 0.002369\n", " 1.674069e+00\n", - " 4.681879\n", - " 7.837789e+00\n", + " 0.004682\n", + " 7.837789e-03\n", " \n", " \n", " 25_gnssbx_0995_10014\n", " 0995\n", " 10014\n", " 0.875146\n", - " 9.240729e-01\n", - " 7.437152\n", + " 9.240729e-04\n", + " 0.007437\n", " 3.604303e+00\n", - " 6.262840\n", - " 2.257317e+01\n", + " 0.006263\n", + " 2.257317e-02\n", " \n", " \n", " 26_gnssbx_0995_10026\n", " 0995\n", " 10026\n", " 0.954906\n", - " 1.231778e+00\n", - " 4.577001\n", + " 1.231778e-03\n", + " 0.004577\n", " 2.749676e+00\n", - " 6.262840\n", - " 1.722078e+01\n", + " 0.006263\n", + " 1.722078e-02\n", " \n", " \n", " 27_gnssbx_0995_10014\n", " 0995\n", " 10014\n", " 0.922900\n", - " 7.709317e-02\n", - " 4.491625\n", + " 7.709317e-05\n", + " 0.004492\n", " 1.364594e+00\n", - " 6.262840\n", - " 8.546237e+00\n", + " 0.006263\n", + " 8.546237e-03\n", " \n", " \n", " 29_gnssbx_0995_10059\n", " 0995\n", " 10059\n", " 0.922261\n", - " 1.432531e+00\n", - " 5.375542\n", + " 1.432531e-03\n", + " 0.005376\n", " 1.603834e+00\n", - " 6.262840\n", - " 1.004455e+01\n", + " 0.006263\n", + " 1.004455e-02\n", " \n", " \n", " 30_gnssbx_0995_10008\n", " 0995\n", " 10008\n", " 0.936541\n", - " 2.196556e-02\n", - " 4.300288\n", + " 2.196556e-05\n", + " 0.004300\n", " 1.277567e+00\n", - " 6.262840\n", - " 8.001195e+00\n", + " 0.006263\n", + " 8.001195e-03\n", " \n", " \n", " 31_gnssbx_1675_10014\n", " 1675\n", " 10014\n", " 0.905743\n", - " 8.602357e-02\n", - " 5.285427\n", + " 8.602357e-05\n", + " 0.005285\n", " 3.113477e+00\n", - " 5.717317\n", - " 1.780073e+01\n", + " 0.005717\n", + " 1.780073e-02\n", " \n", " \n", " 32_gnssbx_1675_10026\n", " 1675\n", " 10026\n", " 0.970655\n", - " 4.212335e-01\n", - " 3.003181\n", + " 4.212335e-04\n", + " 0.003003\n", " 2.177243e+00\n", - " 5.717317\n", - " 1.244799e+01\n", + " 0.005717\n", + " 1.244799e-02\n", " \n", " \n", " 33_gnssbx_1675_10014\n", " 1675\n", " 10014\n", " 0.919772\n", - " 5.297580e-01\n", - " 3.944941\n", + " 5.297580e-04\n", + " 0.003945\n", " 1.363179e+00\n", - " 5.717317\n", - " 7.793727e+00\n", + " 0.005717\n", + " 7.793727e-03\n", " \n", " \n", " 35_gnssbx_1675_10044\n", " 1675\n", " 10044\n", " 0.793049\n", - " 4.278429e+00\n", - " 7.648200\n", + " 4.278429e-03\n", + " 0.007648\n", " 3.219770e+00\n", - " 5.717317\n", - " 1.840845e+01\n", + " 0.005717\n", + " 1.840845e-02\n", " \n", " \n", " 37_gnssbx_1675_10008\n", " 1675\n", " 10008\n", " 0.952052\n", - " 9.945379e-02\n", - " 3.223517\n", + " 9.945379e-05\n", + " 0.003224\n", " 1.072767e+00\n", - " 5.717317\n", - " 6.133350e+00\n", + " 0.005717\n", + " 6.133350e-03\n", " \n", " \n", " 38_gnssbx_1675_10044\n", " 1675\n", " 10044\n", " 0.895930\n", - " 3.428596e-02\n", - " 4.678789\n", + " 3.428596e-05\n", + " 0.004679\n", " 1.817400e+00\n", - " 5.717317\n", - " 1.039065e+01\n", + " 0.005717\n", + " 1.039065e-02\n", " \n", " \n", " 39_gnssbx_ESTE_10014\n", " ESTE\n", " 10014\n", " 0.891913\n", - " 9.621228e-01\n", - " 5.568322\n", + " 9.621228e-04\n", + " 0.005568\n", " 3.302328e+00\n", - " 5.649803\n", - " 1.865750e+01\n", + " 0.005650\n", + " 1.865750e-02\n", " \n", " \n", " 40_gnssbx_ESTE_10026\n", " ESTE\n", " 10026\n", " 0.972346\n", - " 2.521940e-01\n", - " 2.773308\n", + " 2.521940e-04\n", + " 0.002773\n", " 2.043293e+00\n", - " 5.649803\n", - " 1.154420e+01\n", + " 0.005650\n", + " 1.154420e-02\n", " \n", " \n", " 41_gnssbx_ESTE_10014\n", " ESTE\n", " 10014\n", " 0.924475\n", - " 3.463261e-01\n", - " 3.757841\n", + " 3.463261e-04\n", + " 0.003758\n", " 1.318580e+00\n", - " 5.649803\n", - " 7.449716e+00\n", + " 0.005650\n", + " 7.449716e-03\n", " \n", " \n", " 43_gnssbx_ESTE_10044\n", " ESTE\n", " 10044\n", " 0.760104\n", - " 5.984282e+00\n", - " 8.203446\n", + " 5.984282e-03\n", + " 0.008203\n", " 3.520693e+00\n", - " 5.649803\n", - " 1.989122e+01\n", + " 0.005650\n", + " 1.989122e-02\n", " \n", " \n", " 44_gnssbx_ESTE_10008\n", " ESTE\n", " 10008\n", " 0.948314\n", - " 2.401288e-02\n", - " 3.271500\n", + " 2.401288e-05\n", + " 0.003272\n", " 1.106141e+00\n", - " 5.649803\n", - " 6.249479e+00\n", + " 0.005650\n", + " 6.249479e-03\n", " \n", " \n", " 45_gnssbx_ESTE_10044\n", " ESTE\n", " 10044\n", " 0.917806\n", - " 2.990227e-01\n", - " 4.096653\n", + " 2.990227e-04\n", + " 0.004097\n", " 1.750038e+00\n", - " 5.649803\n", - " 9.887369e+00\n", + " 0.005650\n", + " 9.887369e-03\n", " \n", " \n", " 46_gnssbx_GNA2_10014\n", " GNA2\n", " 10014\n", " 0.909638\n", - " 1.112410e+00\n", - " 5.183609\n", + " 1.112410e-03\n", + " 0.005184\n", " 2.962762e+00\n", - " 5.766929\n", - " 1.708604e+01\n", + " 0.005767\n", + " 1.708604e-02\n", " \n", " \n", " 47_gnssbx_GNA2_10026\n", " GNA2\n", " 10026\n", " 0.967884\n", - " 8.794641e-01\n", - " 3.180821\n", + " 8.794641e-04\n", + " 0.003181\n", " 2.299131e+00\n", - " 5.766929\n", - " 1.325893e+01\n", + " 0.005767\n", + " 1.325893e-02\n", " \n", " \n", " 48_gnssbx_GNA2_10014\n", " GNA2\n", " 10014\n", " 0.925963\n", - " 3.116842e-01\n", - " 4.162622\n", + " 3.116842e-04\n", + " 0.004163\n", " 1.457620e+00\n", - " 5.766929\n", - " 8.405994e+00\n", + " 0.005767\n", + " 8.405994e-03\n", " \n", " \n", " 50_gnssbx_GNA2_10044\n", " GNA2\n", " 10044\n", " 0.789054\n", - " 1.357120e+00\n", - " 8.006886\n", + " 1.357120e-03\n", + " 0.008007\n", " 3.510098e+00\n", - " 5.766929\n", - " 2.024248e+01\n", + " 0.005767\n", + " 2.024248e-02\n", " \n", " \n", " 51_gnssbx_GNA2_10059\n", " GNA2\n", " 10059\n", " 0.948613\n", - " 1.690983e+00\n", - " 3.703581\n", + " 1.690983e-03\n", + " 0.003704\n", " 1.229179e+00\n", - " 5.766929\n", - " 7.088587e+00\n", + " 0.005767\n", + " 7.088587e-03\n", " \n", " \n", " 52_gnssbx_GNA2_10008\n", " GNA2\n", " 10008\n", " 0.950191\n", - 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" 1.462130e+01\n", + " 0.005717\n", + " 1.462130e-02\n", " \n", " \n", " 37_gnssby_1675_10008\n", " 1675\n", " 10008\n", " 0.945010\n", - " 3.132836e-01\n", - " 2.152123\n", + " 3.132836e-04\n", + " 0.002152\n", " 1.040247e+00\n", - " 5.717317\n", - " 5.947421e+00\n", + " 0.005717\n", + " 5.947421e-03\n", " \n", " \n", " 38_gnssby_1675_10044\n", " 1675\n", " 10044\n", " 0.843520\n", - " 2.917375e-01\n", - " 3.800666\n", + " 2.917375e-04\n", + " 0.003801\n", " 1.878834e+00\n", - " 5.717317\n", - " 1.074189e+01\n", + " 0.005717\n", + " 1.074189e-02\n", " \n", " \n", " 39_gnssby_ESTE_10014\n", " ESTE\n", " 10014\n", " 0.836716\n", - " 7.157772e-01\n", - " 3.922361\n", + " 7.157772e-04\n", + " 0.003922\n", " 1.982263e+00\n", - " 5.649803\n", - " 1.119939e+01\n", + " 0.005650\n", + " 1.119939e-02\n", " \n", " \n", " 40_gnssby_ESTE_10026\n", " ESTE\n", " 10026\n", " 0.942083\n", - " 2.898533e-01\n", - " 2.202153\n", + " 2.898533e-04\n", + " 0.002202\n", " 1.103110e+00\n", - " 5.649803\n", - 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" 0.188534\n", + " 2.439280e-05\n", + " 0.000189\n", " 2.097718e-02\n", - " 5.010040\n", - " 1.050965e-01\n", + " 0.005010\n", + " 1.050965e-04\n", " \n", " \n", " 1102_niv_816_10048\n", " 10048\n", " \n", " 0.643039\n", - " 7.950916e-02\n", - " 0.122243\n", + " 7.950916e-05\n", + " 0.000122\n", " 1.902504e-02\n", - " 4.682371\n", - " 8.908231e-02\n", + " 0.004682\n", + " 8.908231e-05\n", " \n", " \n", " 1103_niv_10048_812\n", " 812\n", " \n", " 0.684018\n", - " 2.371549e-02\n", - " 0.118716\n", + " 2.371549e-05\n", + " 0.000119\n", " 2.019764e-04\n", - " 4.822115\n", - " 9.739536e-04\n", + " 0.004822\n", + " 9.739536e-07\n", " \n", " \n", " 1104_niv_812_FH3\n", " FH3\n", " \n", " 0.551419\n", - " 2.007819e-02\n", - " 0.186920\n", + " 2.007819e-05\n", + " 0.000187\n", " 2.617121e-02\n", - " 4.867905\n", - " 1.273990e-01\n", + " 0.004868\n", + " 1.273990e-04\n", " \n", " \n", " 1105_niv_FH3_10049\n", " 10049\n", " \n", " 0.544486\n", - " 1.287186e-01\n", - " 0.178827\n", + " 1.287186e-04\n", + " 0.000179\n", " 1.882408e-02\n", - 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" 0.164765\n", + " 6.144711e-05\n", + " 0.000165\n", " 3.652073e-02\n", - " 4.542889\n", - " 1.659096e-01\n", + " 0.004543\n", + " 1.659096e-04\n", " \n", " \n", " 1132_niv_10022_10023\n", " 10023\n", " \n", " 0.543847\n", - " 3.735776e-02\n", - " 0.163860\n", + " 3.735776e-05\n", + " 0.000164\n", " 3.154784e-02\n", - " 4.539564\n", - " 1.432134e-01\n", + " 0.004540\n", + " 1.432134e-04\n", " \n", " \n", " 1133_niv_10023_10024\n", " 10024\n", " \n", " 0.545838\n", - " 1.718646e-02\n", - " 0.166780\n", + " 1.718646e-05\n", + " 0.000167\n", " 2.730025e-02\n", - " 4.550039\n", - " 1.242172e-01\n", + " 0.004550\n", + " 1.242172e-04\n", " \n", " \n", " 1134_niv_10024_10025\n", " 10025\n", " \n", " 0.546093\n", - " 3.884242e-02\n", - " 0.167991\n", + " 3.884242e-05\n", + " 0.000168\n", " 2.255914e-02\n", - " 4.535226\n", - " 1.023108e-01\n", + " 0.004535\n", + " 1.023108e-04\n", " \n", " \n", " 1135_niv_10025_10033\n", " 10033\n", " \n", " 0.552120\n", - " 7.025087e-03\n", - " 0.176186\n", + " 7.025087e-06\n", + " 0.000176\n", " 1.825379e-02\n", - 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" 1.242232e-01\n", + " 0.004561\n", + " 1.242232e-04\n", " \n", " \n", " 1189_niv_10040_10041\n", " 10041\n", " \n", " 0.539228\n", - " 3.365208e-02\n", - " 0.182992\n", + " 3.365208e-05\n", + " 0.000183\n", " 4.640452e-02\n", - " 4.546225\n", - " 2.109654e-01\n", + " 0.004546\n", + " 2.109654e-04\n", " \n", " \n", " 1190_niv_10041_10042\n", " 10042\n", " \n", " 0.536490\n", - " 4.490639e-03\n", - " 0.180289\n", + " 4.490639e-06\n", + " 0.000180\n", " 4.114405e-02\n", - " 4.547099\n", - " 1.870861e-01\n", + " 0.004547\n", + " 1.870861e-04\n", " \n", " \n", " 1191_niv_10042_10027\n", " 10027\n", " \n", " 0.575359\n", - " 3.012659e-02\n", - " 0.232088\n", + " 3.012659e-05\n", + " 0.000232\n", " 4.535549e-02\n", - " 4.521114\n", - " 2.050574e-01\n", + " 0.004521\n", + " 2.050574e-04\n", " \n", " \n", " 1192_niv_10027_10018\n", " 10018\n", " \n", " 0.578453\n", - " 1.343233e-02\n", - " 0.233508\n", + " 1.343233e-05\n", + " 0.000234\n", " 3.322990e-02\n", - " 4.569463\n", - " 1.518428e-01\n", + " 0.004569\n", + " 1.518428e-04\n", " \n", " \n", " 1193_niv_10018_10009\n", " 10009\n", " \n", " 0.545107\n", - " 6.699906e-02\n", - " 0.195098\n", + " 6.699906e-05\n", + " 0.000195\n", " 2.007334e-02\n", - " 4.625891\n", - " 9.285708e-02\n", + " 0.004626\n", + " 9.285708e-05\n", " \n", " \n", " 1194_niv_10009_10006\n", " 10006\n", " \n", " 0.539074\n", - " 3.346313e-02\n", - " 0.183419\n", + " 3.346313e-05\n", + " 0.000183\n", " 1.390915e-02\n", - " 4.688476\n", - " 6.521274e-02\n", + " 0.004688\n", + " 6.521274e-05\n", " \n", " \n", " 1195_niv_10006_10009\n", " 10009\n", " \n", " 0.539039\n", - " 6.487471e-02\n", - " 0.183432\n", + " 6.487471e-05\n", + " 0.000183\n", " 4.231548e-02\n", - " 4.625891\n", - " 1.957468e-01\n", + " 0.004626\n", + " 1.957468e-04\n", " \n", " \n", " 1196_niv_10009_10018\n", " 10018\n", " \n", " 0.545138\n", - " 1.374367e-01\n", - " 0.195086\n", + " 1.374367e-04\n", + " 0.000195\n", " 3.965577e-02\n", - " 4.569463\n", - " 1.812056e-01\n", + " 0.004569\n", + " 1.812056e-04\n", " \n", " \n", " 1197_niv_10018_10027\n", " 10027\n", " \n", " 0.578458\n", - " 6.079968e-02\n", - " 0.233506\n", + " 6.079968e-05\n", + " 0.000234\n", " 3.837387e-02\n", - " 4.521114\n", - " 1.734926e-01\n", + " 0.004521\n", + " 1.734926e-04\n", " \n", " \n", " 1198_niv_10027_10042\n", " 10042\n", " \n", " 0.575296\n", - " 5.966381e-02\n", - " 0.232118\n", + " 5.966381e-05\n", + " 0.000232\n", " 2.601000e-02\n", - " 4.547099\n", - " 1.182700e-01\n", + " 0.004547\n", + " 1.182700e-04\n", " \n", " \n", " 1199_niv_10042_10041\n", " 10041\n", " \n", " 0.536668\n", - " 4.731355e-02\n", - " 0.180225\n", + " 4.731355e-05\n", + " 0.000180\n", " 1.440622e-02\n", - " 4.546225\n", - " 6.549392e-02\n", + " 0.004546\n", + " 6.549392e-05\n", " \n", " \n", " 1200_niv_10041_10040\n", " 10040\n", " \n", " 0.539005\n", - " 1.657694e-02\n", - " 0.183075\n", + " 1.657694e-05\n", + " 0.000183\n", " 1.013933e-02\n", - " 4.561138\n", - " 4.624688e-02\n", + " 0.004561\n", + " 4.624688e-05\n", " \n", " \n", " 1201_niv_10040_10044\n", " 10044\n", " \n", " 0.600306\n", - " 2.744456e-02\n", - " 0.151951\n", + " 2.744456e-05\n", + " 0.000152\n", " 1.979434e-02\n", - " 4.553879\n", - " 9.014101e-02\n", + " 0.004554\n", + " 9.014101e-05\n", " \n", " \n", " 1202_niv_10044_10053\n", " 10053\n", " \n", " 0.616079\n", - " 2.425936e-02\n", - " 0.155646\n", + " 2.425936e-05\n", + " 0.000156\n", " 3.000950e-02\n", - " 4.654926\n", - " 1.396920e-01\n", + " 0.004655\n", + " 1.396920e-04\n", " \n", " \n", " 1203_niv_10053_10059\n", " 10059\n", " \n", " 0.546153\n", - " 5.927271e-02\n", - " 0.252791\n", + " 5.927271e-05\n", + " 0.000253\n", " 6.434509e-02\n", - " 4.814490\n", - " 3.097888e-01\n", + " 0.004814\n", + " 3.097888e-04\n", " \n", " \n", " 1204_niv_10059_10057\n", " 10057\n", " \n", " 0.549007\n", - " 1.744480e-02\n", - " 0.257815\n", + " 1.744480e-05\n", + " 0.000258\n", " 6.469167e-02\n", - " 4.826112\n", - " 3.122092e-01\n", + " 0.004826\n", + " 3.122092e-04\n", " \n", " \n", " 1205_niv_10057_10055\n", " 10055\n", " \n", " 0.525903\n", - " 4.361268e-02\n", - " 0.200175\n", + " 4.361268e-05\n", + " 0.000200\n", " 4.492489e-02\n", - " 4.861946\n", - " 2.184224e-01\n", + " 0.004862\n", + " 2.184224e-04\n", " \n", " \n", " 1206_niv_10055_666\n", " 666\n", " \n", " 0.525154\n", - " 2.286932e-02\n", - " 0.194247\n", + " 2.286932e-05\n", + " 0.000194\n", " 4.079337e-02\n", - " 5.010040\n", - " 2.043764e-01\n", + " 0.005010\n", + " 2.043764e-04\n", " \n", " \n", "" @@ -56798,15 +56798,16 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T15:54:32.223523Z", - "start_time": "2026-02-11T15:54:29.342766Z" + "end_time": "2026-02-11T18:44:52.795901Z", + "start_time": "2026-02-11T18:44:49.301714Z" } }, "cell_type": "code", "source": [ "# Zelle 25: Standardabweichungen und Helmert'scher Punktfehler\n", "\n", - "Helmertscher_Punktfehler = Netzqualitaet_Genauigkeit.Genauigkeitsmaße.helmert_punktfehler(ausgabe_parameterschaetzung[\"Q_xx\"], sigma0_aposteriori,Jacobimatrix_symbolisch_liste_unbekannte)" + "Helmertscher_Punktfehler, mittel_sP = Netzqualitaet_Genauigkeit.Genauigkeitsmaße.helmert_punktfehler(ausgabe_parameterschaetzung[\"Q_xx\"],\n", + " sigma0_aposteriori,Jacobimatrix_symbolisch_liste_unbekannte)" ], "id": "c607bff0c4745e99", "outputs": [ @@ -56814,7 +56815,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Mittlerer Helmert-Punktfehler über alle Punkte: 0.004725 [m]\n" + "Mittlerer Helmert-Punktfehler über alle Punkte: 0.004725 m\n" ] }, { @@ -56827,10 +56828,10 @@ " \n", " \n", " Punkt\n", - " σ̂x\n", - " σ̂y\n", - " σ̂z\n", - " σ̂P_3D\n", + " σ̂x [m]\n", + " σ̂y [m]\n", + " σ̂z [m]\n", + " σ̂P_3D [m]\n", " \n", " \n", " \n", @@ -57363,13 +57364,13 @@ } } ], - "execution_count": 61 + "execution_count": 26 }, { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T15:54:43.316693Z", - "start_time": "2026-02-11T15:54:43.176390Z" + "end_time": "2026-02-11T18:44:53.147519Z", + "start_time": "2026-02-11T18:44:53.067852Z" } }, "cell_type": "code", @@ -58301,21 +58302,21 @@ } } ], - "execution_count": 62 + "execution_count": 27 }, { "cell_type": "code", "id": "7de561d7eaebb1c2", "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T15:54:57.253196Z", - "start_time": "2026-02-11T15:54:53.251519Z" + "end_time": "2026-02-11T18:44:58.860888Z", + "start_time": "2026-02-11T18:44:53.402470Z" } }, "source": [ "# Zelle 27: Konfidenzellipoide\n", "\n", - "Konfidenzellipoid = Netzqualitaet_Genauigkeit.Genauigkeitsmaße.konfidenzellipsoid(ausgabe_parameterschaetzung[\"Q_xx\"], sigma0_aposteriori, Jacobimatrix_symbolisch_liste_unbekannte, r_gesamt)" + "Konfidenzellipoid, alpha_konf = Netzqualitaet_Genauigkeit.Genauigkeitsmaße.konfidenzellipsoid(ausgabe_parameterschaetzung[\"Q_xx\"], sigma0_aposteriori, Jacobimatrix_symbolisch_liste_unbekannte, r_gesamt)" ], "outputs": [ { @@ -59246,20 +59247,20 @@ } } ], - "execution_count": 63 + "execution_count": 28 }, { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T15:55:07.654888Z", - "start_time": "2026-02-11T15:55:03.847731Z" + "end_time": "2026-02-11T18:45:03.910005Z", + "start_time": "2026-02-11T18:44:59.071032Z" } }, "cell_type": "code", "source": [ "# Zelle 28: Konfidenzellipsen im ENU-System\n", "\n", - "Konfidenzellipse_ENU, R0 = Netzqualitaet_Genauigkeit.Genauigkeitsmaße.konfidenzellipsen_enu(a, b, ausgabe_parameterschaetzung, Jacobimatrix_symbolisch_liste_unbekannte,\n", + "Konfidenzellipse_ENU, R0, alpha_konf2d = Netzqualitaet_Genauigkeit.Genauigkeitsmaße.konfidenzellipsen_enu(a, b, ausgabe_parameterschaetzung, Jacobimatrix_symbolisch_liste_unbekannte,\n", "dict_koordinaten_ausgleichungsergebnis, sigma0_aposteriori, r_gesamt)" ], "id": "ddc157c0ff21c93e", @@ -59893,13 +59894,13 @@ } } ], - "execution_count": 64 + "execution_count": 29 }, { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T15:55:19.575419Z", - "start_time": "2026-02-11T15:55:14.824889Z" + "end_time": "2026-02-11T18:45:13.021819Z", + "start_time": "2026-02-11T18:45:04.087378Z" } }, "cell_type": "code", @@ -59929,7 +59930,7 @@ "application/vnd.jupyter.widget-view+json": { "version_major": 2, "version_minor": 0, - "model_id": "1230fa3a27da48178af420c3ba564611" + "model_id": "8b38eb72a64e44aeb0207aacecfb50bb" }, "text/plain": [ "FigureWidget({\n", @@ -59937,7 +59938,7 @@ " 'mode': 'lines',\n", " 'name': 'GNSS-Basislinien',\n", " 'type': 'scatter',\n", - " 'uid': 'adfc8257-3a6f-4a28-a040-351c9ec473ad',\n", + " 'uid': 'a4504347-8932-4d53-8078-8c76afbd240d',\n", " 'x': [-50770.05877003758, -331.7544152565567, None, ...,\n", " -202.03636764828656, 54192.324844578456, None],\n", " 'y': [10258.913165211965, 352.28430875633177, None, ...,\n", @@ -59946,7 +59947,7 @@ " 'mode': 'lines',\n", " 'name': 'Tachymeter-Beob',\n", " 'type': 'scatter',\n", - " 'uid': 'abed9af2-9715-41ab-9ade-d087b1f9cc90',\n", + " 'uid': '12d76ab8-b891-4dfb-aab5-43834d381bfc',\n", " 'x': [-452.1197047111015, -420.1616270197619, None, ...,\n", " -279.0231127933983, -294.6949617736112, None],\n", " 'y': [357.6487480331541, 350.79000159543386, None, ...,\n", @@ -59958,7 +59959,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': True,\n", " 'type': 'scatter',\n", - " 'uid': '591933a7-f153-453d-9608-d798ee61162f',\n", + " 'uid': 'a96896a9-050d-4439-a875-d5fcceec8f87',\n", " 'x': {'bdata': ('NCHfF5AresA2tWZQUDt6wEp2+aAlS3' ... 'tk7AQNesCtiCynEhx6wDQh3xeQK3rA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('79up8KGzdkAkEJEAULR2QAiR2uW6sn' ... 'W8voqrdkDongavsrB2QO/bqfChs3ZA'),\n", @@ -59970,7 +59971,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'f71f0421-1588-409d-aea6-0311637689dd',\n", + " 'uid': '22285c1d-536c-4b7d-9994-0654891356c0',\n", " 'x': {'bdata': ('BGbgrK8ifMA/1/X7cDJ8wNJpMi1fQn' ... '80emkEfMCw3OPySBN8wARm4KyvInzA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('jW2OsO0od0BoE/cZHSp3QEH35vbxKH' ... 'VgwpMfd0DkIr8qZyV3QI1tjrDtKHdA'),\n", @@ -59982,7 +59983,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'c79c4ffe-f41b-4884-8654-ed76c2444ebc',\n", + " 'uid': '5bc71729-5c74-4c32-8545-f08a24b314fe',\n", " 'x': {'bdata': ('ZcMwKlRleMAPn5+3KHV4wPdJk1cKhX' ... 'LTRolGeMCWxQmaulV4wGXDMCpUZXjA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('ALFVJvoPd0BAae1tfxB3QHofa8TKDn' ... 'X7Pk4Id0BqpjpwPA13QACxVSb6D3dA'),\n", @@ -59994,7 +59995,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '832ae8ef-307d-4df7-856b-d84b1632e865',\n", + " 'uid': '3d9acc7b-6ee1-47b8-8927-6dafa9a16f50',\n", " 'x': {'bdata': ('jznVseicdsAK3zh8oax2wIlHNxlIvH' ... 'hDrvZ9dsD51EhUS412wI851bHonHbA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('j/uOEOJydkBcmbGZkHJ2QE/enIUScH' ... 'SlxgFtdkCGxOn9BXF2QI/7jhDicnZA'),\n", @@ -60006,7 +60007,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '6c768d0f-e4b2-45c1-af18-fcbbd3aa6c2e',\n", + " 'uid': 'af3dbddf-6372-44b8-859f-2a2918905aae',\n", " 'x': {'bdata': ('I9uNEffwecDQQeckvwB6wGS+bqGFEH' ... '+EwBjSecAE5fQtW+F5wCPbjRH38HnA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('7oDJaThYdUCYxVN3Tlh1QGQF7AYmVn' ... 'NfVlhRdUDykUQe5FV1QO6AyWk4WHVA'),\n", @@ -60018,7 +60019,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'a5ecee3f-ad48-4b1c-ac3e-02181ea21195',\n", + " 'uid': '15633910-36e1-4e96-ad5b-26d89e095043',\n", " 'x': {'bdata': ('5KduxcWLe8C7mcrLdpt7wMMmSkgeq3' ... 'ifwfxse8A5Xey4OHx7wOSnbsXFi3vA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('8tfFkf3edEDm6mY1xt50QDPONNo83H' ... 'J6iHrYdECfdL1O4tx0QPLXxZH93nRA'),\n", @@ -60030,7 +60031,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '50c958f1-3e22-4f4c-b62b-b1c25c43b330',\n", + " 'uid': '0681dcfd-534c-4a45-a024-323a444044d8',\n", " 'x': {'bdata': ('lewvOmtGe8ARgWZmwlV7wBXqWVDHZH' ... 'jbhHgne8CdmsxK7jZ7wJXsLzprRnvA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('E8oU0dkScUBqbWMwthBxQL6Sq+FJDH' ... 'iL6DQQcUB8N0+PrhJxQBPKFNHZEnFA'),\n", @@ -60042,7 +60043,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'c247aaca-2069-42b4-940a-ba64e8ab5ce1',\n", + " 'uid': '4374013f-57c6-4c41-903b-6ad52c62bddb',\n", " 'x': {'bdata': ('sddqtnonfMAf6XfFNzd8wEQSaQ3fRn' ... 'E1mHUIfMDYtt+G1Rd8wLHXarZ6J3zA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Sb/c2LI3dEDm7Z1IJTd0QEmOU38/NH' ... 'RmtcUxdEAQMnKV5jV0QEm/3NiyN3RA'),\n", @@ -60054,7 +60055,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'd2936fc3-c003-4b05-89fb-5cd217d63a4b',\n", + " 'uid': '8194ab64-8a3f-4971-9d36-9ac70698c325',\n", " 'x': {'bdata': ('RQIvSmyxecCpdfLexMB5wDtj3Qrjz3' ... '0eG76SecBORb/PBaJ5wEUCL0pssXnA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('PPkvOlGRcUBo19Bv049xQDfBJHMdjH' ... 'gEZ5mNcUAS9td+kpBxQDz5LzpRkXFA'),\n", @@ -60066,7 +60067,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'b3b1394b-f3d2-4831-8b0e-f74c4823c2b5',\n", + " 'uid': '331d584b-a068-4091-860d-592f5ad4291b',\n", " 'x': {'bdata': ('73vahIVQe8ALh/dBPGB7wCHCxVsyb3' ... 'plHI4ve8Cgg7e4O0B7wO972oSFUHvA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('x8w1K6GMaECyL2GUQIJoQIKIY5t1c2' ... 'HY8beTaEBejjlGeZJoQMfMNSuhjGhA'),\n", @@ -60078,7 +60079,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '93842f80-23cf-46a7-94e4-12c3c809c344',\n", + " 'uid': 'e351bbd5-1f3a-438d-92ea-f98db8e79fdf',\n", " 'x': {'bdata': ('UWhjKD/qe8Autq+pKvp7wFQ2o8CPCX' ... '0LnI7Je8BwyRRq+9l7wFFoYyg/6nvA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('uuBmaERAbkAYMxh+KjluQHZJQCOBLW' ... 'Rb/YRAbkAgCilJukJuQLrgZmhEQG5A'),\n", @@ -60090,7 +60091,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '8c5c2652-bfce-4b20-89c0-69f38ab497ab',\n", + " 'uid': '480b20c4-460f-48ee-867c-a6dbbc550ce0',\n", " 'x': {'bdata': ('QXGBS5zMd8AygqrL9dt3wEDqRM0T63' ... 'lMEumtd8ByvaDSM713wEFxgUuczHfA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('gswxtjONcUA3bQW2tItxQEyr/1QRiH' ... 'd/e7mJcUCR/Zf+iYxxQILMMbYzjXFA'),\n", @@ -60102,7 +60103,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '982e90fc-25c6-4bd8-b36d-33f91e88161c',\n", + " 'uid': '5bca236e-0458-4180-9de6-fe63f386be1c',\n", " 'x': {'bdata': ('tjuFYkjKdcA7I9cqjNp1wOosXAwz6n' ... 'JREaiodcCrRcvglrl1wLY7hWJIynXA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Uq8bi257Z0B66DUFk3JnQFW+6RClZW' ... '5VoZOAZ0BO9XfxHYBnQFKvG4tue2dA'),\n", @@ -60114,7 +60115,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'd734942d-890b-453a-8942-69f01a0fd81f',\n", + " 'uid': '596868b6-3f29-4d1e-b95d-f2589a8cdd7f',\n", " 'x': {'bdata': ('sV34dKi4dMBPDdAybch0wFCwyBkO2H' ... '+QS2qZdMCDUSid7ah0wLFd+HSouHTA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('hpq1pF++dkBvmaIvnL12QPdkkfG/un' ... 'iIc5m5dkB0wdkZCL12QIaataRfvnZA'),\n", @@ -60126,7 +60127,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '84e934d0-8676-472f-8b16-8de301bf95f1',\n", + " 'uid': 'c60c5641-42a7-43d8-8f34-3a86a48b14c3',\n", " 'x': {'bdata': ('gKas72TnccAtpXqR5PZxwFBrzAIcBn' ... 'JgO0HIccAg6dMRytdxwICmrO9k53HA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('PK2mp/rudUA7C9fyI+11QLAIdT436X' ... 'yk2VbsdUDjaZEHtu51QDytpqf67nVA'),\n", @@ -60138,7 +60139,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'fb273a47-e471-4b74-850f-db30ea46b458',\n", + " 'uid': 'e6de64fa-c482-4e29-85a1-a02c1b0774ef',\n", " 'x': {'bdata': ('9p9qC98kbsAlscXZuENuwIB7kbrRYW' ... 'wEw0/mbcBW0LzLnQVuwPafagvfJG7A'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('BvdrkJA9dkA+YdJyBzt2QJ8aq4VhNn' ... 'i1JzU8dkBiqKeD9T12QAb3a5CQPXZA'),\n", @@ -60150,7 +60151,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'edab0e37-152b-4bf3-8db4-7dcda106b879',\n", + " 'uid': '8886ce19-bd8e-4500-9b96-ee8407af08ea',\n", " 'x': {'bdata': ('zJrplltsacDmQARup4ppwCeY/xoeqG' ... 'aOV6UuacCkliN2kk1pwMya6ZZbbGnA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('dfFkdHpodUDJTGSsq2V1QGVVECq6YH' ... 'dWi5VndUDc6C9dHml1QHXxZHR6aHVA'),\n", @@ -60162,7 +60163,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '6c47372c-e861-4f89-aa35-0dc2c9787d5e',\n", + " 'uid': '58c215c3-7208-4629-aef8-25dddbe82e61',\n", " 'x': {'bdata': ('PlgMiq2NdMAK9j4UlZ10wJa6yHNGrX' ... 'hSlPRtdMAU/Ab3vX10wD5YDIqtjXTA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('xJajB/v1dEA+XnnNsPR0QEegDWFP8X' ... 'IHCUHydEBcYrJRKvV0QMSWowf79XRA'),\n", @@ -60174,7 +60175,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '7d852026-5f7c-4daf-ae9a-f9652dc52c27',\n", + " 'uid': '1fbf7aeb-b978-448c-b4d9-4f2109c366aa',\n", " 'x': {'bdata': ('UfYPYHiUdMB4tHkLR6R0wIr8/iPWs3' ... 'zC6tN0dMD2enT7l4R0wFH2D2B4lHTA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('6orWVnhxdEAw6imD5W90QPk/jVs8bH' ... '2+205udEACbiRG8HB0QOqK1lZ4cXRA'),\n", @@ -60186,7 +60187,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'a81e2050-320e-428e-961b-234ce65011a8',\n", + " 'uid': '065c8650-5e32-4803-8a68-e2c897226977',\n", " 'x': {'bdata': ('9rvFUBIcc8C4LGDG6itzwNy9yCh3O3' ... 'W0WzX8csCujRG+GwxzwPa7xVASHHPA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('1bhSEBf0dEBAfA6wJfJ0QL1LDgca7n' ... 'udlZrxdED74yyF6PN0QNW4UhAX9HRA'),\n", @@ -60198,7 +60199,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'e8a3d0b7-74b2-431b-974c-0eaa0d63f002',\n", + " 'uid': 'a49ee13f-e84b-487a-b57c-0bf46070a2b5',\n", " 'x': {'bdata': ('iat545s3csC1xa3HWUdywMI0sdLHVn' ... 'XKlucXcsBJAx3PuydywImreeObN3LA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('DAnGDy+udEBxqW/cIKx0QHG4d2j9p3' ... 'Nw9/mrdECUHzEMIq50QAwJxg8vrnRA'),\n", @@ -60210,7 +60211,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'd910d257-8797-449f-8c1a-3644cd9c9a81',\n", + " 'uid': '3b7e4701-5177-4cd5-ad0c-0f038dda8d5b',\n", " 'x': {'bdata': ('E8wI13IWdMBLSEwITiZ0wJAoi1bsNX' ... 'G+7r32c8AiQsbAiAZ0wBPMCNdyFnTA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('cTqjWgyxdEB3CIWBja90QCWT26z0q3' ... 'xb5bCtdEAAprrhbLB0QHE6o1oMsXRA'),\n", @@ -60222,7 +60223,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '701cd68f-831a-47aa-b20d-41f00b997aca',\n", + " 'uid': 'abcc5f91-04e9-444b-9315-3e9e4ac9eba1',\n", " 'x': {'bdata': ('CcbEjUS4c8BGOLXXGMhzwH5hGQGu13' ... 'spcpaYc8DwU0cNX6hzwAnGxI1EuHPA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('he36VFtvdEBT3sqQy210QA/WNhkjan' ... 'rYxiRsdEC84DjezW50QIXt+lRbb3RA'),\n", @@ -60234,7 +60235,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'bc4eb59d-370c-41ad-9744-e2b977d874fc',\n", + " 'uid': 'd9ccf283-fccc-4b6b-9266-2ecf09d4deac',\n", " 'x': {'bdata': ('8oYijIrQdMD4SkCfF+B0wCWzeupf73' ... 'WkwFaxdMClr5DM5cB0wPKGIoyK0HTA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('/Oy2YAgWc0B/R3agSxRzQA3FiJ95EH' ... 'RoEDQTc0BwR0HWqhVzQPzstmAIFnNA'),\n", @@ -60246,7 +60247,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '1af48aae-7237-4554-889e-96fbef3d8e97',\n", + " 'uid': 'df5cfa6d-1c77-44d7-be62-8721177e8d60',\n", " 'x': {'bdata': ('E2aQcc4/csAmoUHMTU9ywJSB+k6OXn' ... 'e3NscgcsDLBYoyPTBywBNmkHHOP3LA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('rxrbCL+gckDMkcJhLZ9yQDiajKaEm3' ... 'LVA5GdckACW88ONaByQK8a2wi/oHJA'),\n", @@ -60258,7 +60259,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'ddc7e799-ee7e-4a90-ae09-1b784011a213',\n", + " 'uid': '3760c20b-8cb5-45f0-a09f-ffb747b81b23',\n", " 'x': {'bdata': ('mt2gkagldcC/lI2z7jR1wEtzXFPpQ3' ... 'SWWOsGdcCNjj87QxZ1wJrdoJGoJXXA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('4JicO/YscUABlGuKBStxQFQOh5EAJ3' ... 'FZXIoqcUBC0WcEzSxxQOCYnDv2LHFA'),\n", @@ -60270,7 +60271,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '0131f3d0-41f1-4c79-93e8-abac237fc0c0',\n", + " 'uid': '7e286af0-82ea-452f-af91-b166eb265f35',\n", " 'x': {'bdata': ('UUzqGqISZsA3Z12D9DBmwMXbBMFUTm' ... 'z1VojUZcBtXSx7tfNlwFFM6hqiEmbA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Hvfj3DjTdUC19VhHC9B1QBEHTvmoyn' ... 'fDf9fSdUAZ5BCCKNR1QB7349w403VA'),\n", @@ -60282,7 +60283,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '7af59318-f385-48a9-a836-e7bcc5ca81a9',\n", + " 'uid': '783033b3-ea84-40b5-a2e0-c7ccaf13eb32',\n", " 'x': {'bdata': ('BEMqNPUhbMAVDWFKo0BswO0OzN2UXm' ... 'S3lcjja8C6fpSY4wJswARDKjT1IWzA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('YE+vdEUkdUDJZ/v7zCF1QLzHPDA1HX' ... 'eQ/8EidUApYM9vlyR1QGBPr3RFJHVA'),\n", @@ -60294,7 +60295,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '5690ad7f-46de-4298-8553-0b3a531cf03a',\n", + " 'uid': '359de39e-447f-4721-86c2-b5204cc7aa97',\n", " 'x': {'bdata': ('fCF3kYgGYsBLcHSzyCRiwBmJqPgoQm' ... 'vtO8nIYcDQLC9RwOdhwHwhd5GIBmLA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('aF0tymwkdUCBEC/KhCF1QPAL7ARRHH' ... 'qNgz4jdUAadt6WACV1QGhdLcpsJHVA'),\n", @@ -60306,7 +60307,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '21e1ecf3-c7f3-4714-9f1e-f5f4700574c8',\n", + " 'uid': 'db6fb5d0-f353-414d-9c31-0c30893860ff',\n", " 'x': {'bdata': ('94aKaLHVacCY4QIfifRpwCMAVzb0Em' ... 'NpLiKYacBKFxiJxrZpwPeGimix1WnA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('O/K+sUmmcUD26mCg76RxQDeXIpRtoX' ... 'QYgXyicUDOUnDcd6VxQDvyvrFJpnFA'),\n", @@ -60318,7 +60319,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '9a6dfcf8-22c0-4c69-b64f-e618dc39bbff',\n", + " 'uid': 'f14c40d8-b2ef-4227-9216-a5a0c9976760',\n", " 'x': {'bdata': ('FEw7/u0PasBEhxtJDS9qwBQQaAGcTW' ... 'ZmZWfRacD095BmmPBpwBRMO/7tD2rA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('eOv/R4o+c0AgzrwxsTxzQJGAsyWyOH' ... 'oLbbs7c0BwkEIMOD5zQHjr/0eKPnNA'),\n", @@ -60330,7 +60331,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '902722c9-27b7-4b4a-b498-1a670fb628d9',\n", + " 'uid': 'fee08961-0834-4820-b4c3-c87351e90362',\n", " 'x': {'bdata': ('oWKns0bbbcB87NbO+fltwKwM4kPzF2' ... '/+0hidbcCgZ0/+MrxtwKFip7NG223A'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('N/N/gtXJc0C+BcxTZ8dzQHrkWPLZwn' ... 'DwUD7Ic0C5sMNxHcpzQDfzf4LVyXNA'),\n", @@ -60342,7 +60343,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '0111955a-06c7-42cb-b2e2-1b52befb54d6',\n", + " 'uid': 'aa10527b-3539-4f3d-ba78-728b07f2ba8a',\n", " 'x': {'bdata': ('LWBrs6/LbcAdzAgAh+ptwF+4Go7mCG' ... '9ECgCObcDokDkduqxtwC1ga7Ovy23A'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('iSiNPo2McUALM0kcDYtxQMH41pBqh3' ... 'U6HBuJcUD5nWyd5otxQIkojT6NjHFA'),\n", @@ -60354,7 +60355,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '68573a89-e4ce-4792-9e3c-d3c42c81cd3f',\n", + " 'uid': '2d359f1f-803f-43bd-801c-e0ff54bf0698',\n", " 'x': {'bdata': ('g4NkYhTnZcBzd/PQpAVmwFsDTTBtI2' ... '9sOP+oZcDAvAiMFMhlwIKDZGIU52XA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Y3a9cnv5c0Aqvjdl3vZzQObnjRIJ8n' ... 'QX8vT3c0AthHqm2PlzQGN2vXJ7+XNA'),\n", @@ -60366,7 +60367,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '9d67d3e2-f397-41dd-8dc4-744fc2f0085b',\n", + " 'uid': '8e48aeb5-cd54-43ef-a756-9ecbe794291e',\n", " 'x': {'bdata': ('fSooqDftaMAN1uWrtwxpwIGxk0j9K2' ... 'w4hfWuaMBzNbGb2M1owH0qKKg37WjA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('7oyKQBtxcECa+kpqeXBwQI5koAepbX' ... 'qIS9JrcEBLQ/O0jG9wQO6MikAbcXBA'),\n", @@ -60378,7 +60379,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '3c510bb9-ed01-45dd-965d-354316d68af9',\n", + " 'uid': '43a7a233-6e2a-42dd-af46-15116f3ec427',\n", " 'x': {'bdata': ('/5q0yRNkasDMffkvjYRqwCM6MoIJpW' ... '8hbqEkasAbmhaB+0NqwP+atMkTZGrA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('DymoY0FGbEBMfSaO7EZsQBJRtm9CQ2' ... 'W+gf83bEDLebbgQkFsQA8pqGNBRmxA'),\n", @@ -60390,7 +60391,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'df31a2a2-7e02-48dd-b27b-07f44e806211',\n", + " 'uid': '9ccf4443-bc27-457a-9baf-a675cb0180b6',\n", " 'x': {'bdata': ('hgq3OhGcb8B0PKDF5rpvwNbW6ixC2W' ... 'de2F1eb8AZ9g38Gn1vwIYKtzoRnG/A'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('qQvhbIXhcUD70qLU/d9xQBSkbx9Y3H' ... 'VluC7ecUDIBlB46uBxQKkL4WyF4XFA'),\n", @@ -60402,7 +60403,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '8af55051-d8eb-4c52-a020-ffe68427e06d',\n", + " 'uid': '46ffb18b-44a8-48af-856a-d95fe13395e2',\n", " 'x': {'bdata': ('dS5g6ENfVMA8Iy5l4JtUwBLQs4Ok1l' ... 'yDa0TjU8B6RSPcfiFUwHQuYOhDX1TA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('wldvoOVidUAS2PQ14191QC4aHHRYWn' ... 'mO9jVhdUCq9+P4VmN1QMJXb6DlYnVA'),\n", @@ -60414,7 +60415,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'eebd16f4-50a5-41cd-8596-4f2c8ccf5d2f',\n", + " 'uid': '44d723d0-bc82-4a60-820c-4f4af06b4b43',\n", " 'x': {'bdata': ('6U+Dlw3kYsAAD7Z7DANjwCcmpDZwIW' ... 'zQr6alYsApHdpxzcRiwOlPg5cN5GLA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Z5RiOkG9c0DUSkKpPbtzQHkqqejvtn' ... '6qJVm6c0DzTpjE9LxzQGeUYjpBvXNA'),\n", @@ -60426,7 +60427,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '668e49b6-57ed-4dfc-be8c-54fa1337eb54',\n", + " 'uid': '2c157993-9deb-4fca-b127-d41725e11124',\n", " 'x': {'bdata': ('mqrzprSwdcC+nZJoa8B1wNNMsJnDz3' ... 'qfUeKQdcA5aSnpzKB1wJqq86a0sHXA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('hCwnVk2lbkB87mBWU6BuQBjLLTkul2' ... 'IxgZKibkDbqSnJDaZuQIQsJ1ZNpW5A'),\n", @@ -60438,7 +60439,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '73bd8be1-9aca-436c-99dc-32ea0bf7acba',\n", + " 'uid': '9528e940-a17a-461b-8051-05d12de77794',\n", " 'x': {'bdata': ('erejGLblcMCeEimi1vZwwHpjVFvTB3' ... 'wrI9DDcMAFUnpso9RwwHq3oxi25XDA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('egP4rW+gZkAy74+gMJ9mQNnNZ8C3mW' ... 'IvJz6WZkCqADBLcZ1mQHoD+K1voGZA'),\n", @@ -60450,7 +60451,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '275b215f-fcd0-446e-bcbc-266430ef3af9',\n", + " 'uid': 'f47f5bff-2a9a-4dc9-bb4c-23f350c8fe68',\n", " 'x': {'bdata': ('RtamQE8Wd8DvsYwSziV3wKbm9HvdNH' ... 'qD7Lf2dsCIwFn4jQZ3wEbWpkBPFnfA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('iSMR12qHbkC6x1P0eIFuQIeHw4VZd2' ... 'v6T42GbkAmzKDvHYluQIkjEddqh25A'),\n", @@ -60462,7 +60463,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '4dd59207-0b7f-4be6-9b70-c000ac2a56f4',\n", + " 'uid': 'f3ebcbc9-a0b8-4535-b874-76154a5edada',\n", " 'x': {'bdata': ('+9aJTsJ4dsAo0izVCIh2wG+l1Jf/ln' ... 'Rhl/dZdsAuFLlSWGl2wPvWiU7CeHbA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('ZELfgcFUcEAq3sGMsVJwQLZDeMSKTn' ... 'OzJYtScEDoGm6otFRwQGRC34HBVHBA'),\n", @@ -60474,7 +60475,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'bbaa35e2-49ae-46ac-8d12-fb9bd8dd6a30',\n", + " 'uid': 'ca10c1a2-803f-444b-9696-e466bf3aa484',\n", " 'x': {'bdata': ('pnmptvJDcsDtJ2M0VlNywEIHKfx5Yn' ... 'z0Wx8lcsDfb80lfDRywKZ5qbbyQ3LA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('jxIJ2cHpcECEgAtdKOhwQF8J7I535H' ... '7YaaLmcED4iCZfP+lwQI8SCdnB6XBA'),\n", @@ -60486,7 +60487,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '211a7574-68fb-4de8-b2a3-1c7b2374dcff',\n", + " 'uid': '110c7e6d-24ce-41cc-934b-6029dbd88682',\n", " 'x': {'bdata': ('r1wd/Fyid8AlNlEBxrF3wFLqv83mwH' ... '2oYmWDd8Cuhv9w2JJ3wK9cHfxconfA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('9FzvwVyBcEDgOd86g39wQBFbyRaGe3' ... 'HuxpV+cED3S3hODYFwQPRc78FcgXBA'),\n", @@ -60498,7 +60499,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'a8bdda59-e53d-4204-a538-22b7de237d72',\n", + " 'uid': 'fbc1d77f-521f-41c8-a9b6-bcb067e79537',\n", " 'x': {'bdata': ('/pTflQF4ccDdiRscYIdxwNx4ied7ln' ... 'bi6i5ZccAp/T7pjGhxwP6U35UBeHHA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('ponzkvHdcUAjnkQbQdxxQL2H0nF22H' ... 'uwevbacUAp8Xbygt1xQKaJ85Lx3XFA'),\n", @@ -60510,7 +60511,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'a1059062-d1fb-43ec-8ffd-b95bf475bee1',\n", + " 'uid': '468f33cc-7922-4b8c-b34f-f3c8430c4ab7',\n", " 'x': {'bdata': ('+wA64Lf7cMByaceY3QtxwFb8sE/fG3' ... 'CUo7vbcMA5XTv8nOtwwPsAOuC3+3DA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Lh+6zJiibUAxIs0mHqFtQOMX+0lpm2' ... 'cwmtqYbUC+OnXx1J9tQC4fusyYom1A'),\n", @@ -60522,7 +60523,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '569e4cfc-c590-4e62-8d84-4cbdbb97007b',\n", + " 'uid': '53d21d69-1ae8-4a00-aefd-6f657b12ead1',\n", " 'x': {'bdata': ('hR0dankhcMB8+jcqoTFwwIW8TO2eQX' ... '0KVWcBcMAwwRGJVhFwwIUdHWp5IXDA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('kcMRgu1hbUCNifRiFmBtQKxcopUCWm' ... 'VCtdxYbUChLnOcgl9tQJHDEYLtYW1A'),\n", @@ -60534,7 +60535,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '42da00db-504f-4dad-bd06-2aa482eabd43',\n", + " 'uid': 'fd77ab5d-bbb5-447c-91df-12265beb9c6c',\n", " 'x': {'bdata': ('4UE8a5lkasAGWpk7poZqwJDN9atCqW' ... 'zF+rYjasAMkLT+fkNqwOFBPGuZZGrA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('xsZFF8rqZUBYaDaYHfBlQJBhA1Ye8W' ... 'w89XTTZUDo3SVGM+FlQMbGRRfK6mVA'),\n", @@ -60546,7 +60547,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '5b461945-576e-462d-8807-02a7615ec352',\n", + " 'uid': 'c10f4ad9-5826-4bc4-9d80-5c277b48d037',\n", " 'x': {'bdata': ('/IgbxIB5Y8DR+ek7B5tjwIMJ3e6OvW' ... 'Zcevg6Y8CjUJnFXFljwPyIG8SAeWPA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('GUZ3g1xwZUA03PFQR3hlQI7YoSKhe2' ... '3jzDxTZUAvgRqx92NlQBlGd4NccGVA'),\n", @@ -60558,7 +60559,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'd4e467c4-69f1-4a8a-b024-b08c1ee5fb12',\n", + " 'uid': '072eea54-ff5d-4f4c-845f-cc8f6b81ba96',\n", " 'x': {'bdata': ('6Vpd000YYsABgOV/mDhiwFp3pniIWG' ... '8L/x7YYcCWDzkdBvhhwOlaXdNNGGLA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('CHqWXEEYckDgkgw1IRdyQPSS5n6vE3' ... 'O0s4YTckBrd7OxDBdyQAh6llxBGHJA'),\n", @@ -60570,7 +60571,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '8d046eec-bd4e-4082-9947-c07a0293ebb9',\n", + " 'uid': 'bce39569-687f-4e5a-9deb-77bc0d1b6925',\n", " 'x': {'bdata': ('77QiZowIY8D7oyNuGipjwNalRl/ZS2' ... 'q4uYbHYsDIi1ubkOdiwO+0ImaMCGPA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('fDfvHxVKbUAuWeT450ttQEa6d3waSW' ... 'tO8rA4bUBJgLk7p0NtQHw37x8VSm1A'),\n", @@ -60582,7 +60583,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '1026c8f8-4d79-4ebd-bcb0-824198f7faaf',\n", + " 'uid': '9db926b8-fd56-4c70-9db5-92b6f54cc442',\n", " 'x': {'bdata': ('1toF4fjhY8AjG7p7ngNkwEYgyTujJW' ... 'V9Tk+hY8CmNyQEFMFjwNbaBeH44WPA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('mrj6mwsOa0B4OzBVQxFrQLNp/AbjD2' ... '6IoAb6akCv+aIwRQZrQJq4+psLDmtA'),\n", @@ -60594,7 +60595,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '4498632c-696b-4c57-91c6-3b65c3d4fdcc',\n", + " 'uid': '3fb7a021-ab0b-4ef0-8af0-75566f559aee',\n", " 'x': {'bdata': ('du3HNifoYsCZIlV5wwhjwMYFY5VFKW' ... 'Xv0hmoYsBgDIxkz8diwHbtxzYn6GLA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('YI94Xo9kcEDtdLSLV2RwQHcFWDvQYX' ... '8KuRRecEDWybgRd2JwQGCPeF6PZHBA'),\n", @@ -60606,7 +60607,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '93069174-cf8d-4125-aa6f-d0829014696d',\n", + " 'uid': '713d20ae-3eb4-4eb5-8070-ce81847c425f',\n", " 'x': {'bdata': ('NHJ7o0A7VsA7Fpo3QXxWwPqTDXBZvV' ... 'E+Lna8VcD+wg8/FPtVwDNye6NAO1bA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('i1lxghFocEA3FigDH2hwQLHVOX+jZX' ... '3VaWNgcEBLG0Ake2VwQItZcYIRaHBA'),\n", @@ -60618,7 +60619,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '44631353-20e2-4548-af25-43ab13f3b41f',\n", + " 'uid': 'f83fea6a-851c-407d-b528-a19eab0e96a4',\n", " 'x': {'bdata': ('6pgvESc5VsDm51dHa3tWwHVXbQQMv1' ... '+P8a67VcDW3wuY//hVwOqYLxEnOVbA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('+6Gpu8fxakAQql4cI/ZqQH4NQ7xt9W' ... 'd30R/aakCyrGI9aOhqQPuhqbvH8WpA'),\n", @@ -60630,7 +60631,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '467c5b69-b97a-48ea-b9f7-cfb3fb1ae681',\n", + " 'uid': 'bdd4b4da-9269-4fa0-9c82-bf64b82f3c60',\n", " 'x': {'bdata': ('yWxceq8iVsAN8unjj2RWwNs43Y/CqV' ... 'Jr9NWrVcDaSdJn4ORVwMhsXHqvIlbA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('85wFdNzzYkDle/X80P5iQLVJBarLBG' ... 'hr/JLPYkCsdP7VDeRiQPOcBXTc82JA'),\n", @@ -60642,7 +60643,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '0c483be6-44a1-4764-9ec9-fc9f8be17fa2',\n", + " 'uid': '517d94a4-19d9-40c7-a5eb-76ba8209bad4',\n", " 'x': {'bdata': ('CT3xSs4VUsBpvMAnaFZSwM042PUEll' ... '9kqZGUUcB/INjA8tRRwAk98UrOFVLA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Zmy7YIX9ckB1JTbH0ftyQMn/q8OH93' ... 'hyJx35ckDwr72gnfxyQGZsu2CF/XJA'),\n", @@ -60654,7 +60655,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'fc588f61-aec6-49db-84fe-4224378f5a38',\n", + " 'uid': '145f6052-738a-4b2e-9f52-58d07b557092',\n", " 'x': {'bdata': ('gq7vSnDHUsCyzQkabglTwF7FCd5yTF' ... 'AFDYJJUsAlgp3aOIdSwIGu70pwx1LA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('GSmiWTK7bECgTEO+QL5sQJtZnWQjvG' ... 'YJscSlbEAdMB8UAbNsQBkpolkyu2xA'),\n", @@ -60666,7 +60667,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'f59d4380-6670-463b-8960-52b144a6e3c2',\n", + " 'uid': '952ea0ca-4cca-46ca-abfc-5ed43756fa0d',\n", " 'x': {'bdata': ('s6uozHpeZMBKY0qIJoRkwH6C6VKuqW' ... 'Fwv2sUZMBOQHVkGDlkwLOrqMx6XmTA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('SDYhxdqFakDyEGpS2YVqQPvEB3kzgW' ... 'nb3P13akCb6vnMN4FqQEg2IcXahWpA'),\n", @@ -60678,7 +60679,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'd6035c17-b111-4ea5-bb56-23fb863eb9cf',\n", + " 'uid': '93f23c7b-3799-4eb8-ae0c-dbb8d77b11cb',\n", " 'x': {'bdata': ('UjVDmwmUZMC1FVlLfrVkwK8jcNvj1m' ... 'nTF3ZSZMADeMPV5nJkwFI1Q5sJlGTA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('jUowV/i5b0Ap5erk7rlvQNb8Z1k+tW' ... 'mZASOsb0ATyNGUWrVvQI1KMFf4uW9A'),\n", @@ -60690,7 +60691,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'f9766a12-0ef5-4acd-8b1c-eb7079a36de4',\n", + " 'uid': '8707ba2c-97b3-483e-b985-1ee372a4bc39',\n", " 'x': {'bdata': ('GUj7wC5MY8DF52vdUHNjwLJJDqCcmm' ... 'MOwisAY8D7dRfNpyVjwBlI+8AuTGPA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('EvTw8GtTcEA8uRdP0VRwQIs8reXjU3' ... 'yywb9JcEBvCczXt09wQBL08PBrU3BA'),\n", @@ -60702,7 +60703,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '72eb3758-54ef-4161-9022-bb74ba35b42b',\n", + " 'uid': '394bda5b-0310-44a9-b482-aa683ac43318',\n", " 'x': {'bdata': ('TbjDViXdVsBM9Ms/LCZXwDGOsYobcl' ... 'FAHRVXVsCDCbmh2pdWwE24w1Yl3VbA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('2hZWbaxNZkBBm6eq9VhmQA1I2F9FX2' ... 'hAW74oZkDZ111kij1mQNoWVm2sTWZA'),\n", @@ -60714,7 +60715,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '28c322d9-2f14-41db-9322-9a178d94b88d',\n", + " 'uid': '50aeca28-2001-4f70-9c99-3d03f98bbddf',\n", " 'x': {'bdata': ('Y/7ZIUHjaMBEBVj5ewVpwFOxoCs/KG' ... 'oe/e6haMDHln7u8cFowGP+2SFB42jA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('ELKzlAHdakBd0jD1BOJqQHRaAj+l4m' ... 'pOSRjGakAeTRWoqdNqQBCys5QB3WpA'),\n", @@ -60726,7 +60727,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '9e347511-6c52-460a-9278-1f5178ed495d',\n", + " 'uid': '4ff58cab-c801-411f-9fb1-931ec5d162b0',\n", " 'x': {'bdata': ('wiGXyIsGacBm9FwLiChpwGDsoTbTSm' ... 'MDSQjFaMAyBCMCQeVowMIhl8iLBmnA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('RYIiuC7OakDj+oZcWtFqQGrL99sg0G' ... 'VVbtm6akAYggYhp8ZqQEWCIrguzmpA'),\n", @@ -60738,7 +60739,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'c0885938-b2ff-4eaf-8d91-7af920710300',\n", + " 'uid': '007c11e6-bcc4-419a-9401-6452883913c3',\n", " 'x': {'bdata': ('XisQTcp3ZsDdiXBR1ZZmwC+WCun9tG' ... 'N7tXY4ZsCcm+PmNlhmwF4rEE3Kd2bA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Z5P/rNCKc0B2y+Kz2odzQN2JIY2egn' ... 'mbbc6Jc0C7qufhd4tzQGeT/6zQinNA'),\n", @@ -60750,7 +60751,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'a06755e3-736e-4764-b196-e764002f49a4',\n", + " 'uid': '7bcdfb30-b5d3-432b-b441-401a35a9ebe4',\n", " 'x': {'bdata': ('q2Jae9DzecDlMhksagN6wKg84A/LEn' ... 'KS1KfUecCf4qo9K+R5wKtiWnvQ83nA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('wtvHtXmIcUDGC1x0B4dxQAWxurhTg3' ... 'ZbmY+EcUDzNglLpodxQMLbx7V5iHFA'),\n", @@ -60762,7 +60763,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'e25c825f-4f1d-471e-a9b5-75a3e7980f34',\n", + " 'uid': '530519bc-2e3f-488c-84b4-7aa3b16b958a',\n", " 'x': {'bdata': ('lV3LevoecsBU1h8NADBywFswWhqxQX' ... 'Q0xLT/ccAVgNvC0Q5ywJVdy3r6HnLA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('uLmfHYskc0AnxtfwcCpzQCsn5vY0Ln' ... 'W1eqQSc0AGNZ2YlBxzQLi5nx2LJHNA'),\n", @@ -60774,7 +60775,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '646a5585-e5a6-4338-8cd4-954d39913398',\n", + " 'uid': '163ed758-302d-446c-84c8-f0733930ea19',\n", " 'x': {'bdata': ('SFrQTnDK6MB4+lGCnMrowMWN867Hyu' ... 'qJ1RbK6MDlO6SUQ8rowEha0E5wyujA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('SclXWyESxECcogDnBRLEQJ6aopnREc' ... '5hwwwSxEACxwWnIxLEQEnJV1shEsRA'),\n", @@ -60786,7 +60787,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '7390edf1-8bdd-44f9-a830-4ab72c3ee5b6',\n", + " 'uid': '8dc71d93-c506-4870-8d74-39654a4707c0',\n", " 'x': {'bdata': ('WVsCeEc9ZsAPVq2Sz1xmwBhlvxnne2' ... 'VXnFP+ZcB/4Is/qh1mwFlbAnhHPWbA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('wUEbwRv4bkDWm2yoU/VuQLJasW807m' ... 'uo+pLwbkArxT6ohPZuQMFBG8Eb+G5A'),\n", @@ -60798,7 +60799,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '56e0773a-3c78-4344-8e84-20bbda3f1db6',\n", + " 'uid': 'e9a3b74b-5354-487c-b09e-5e15ed42e973',\n", " 'x': {'bdata': ('wyS87HcD5ECtXKHbSwPkQOiJWxIgA+' ... 'PL584D5EB2HNrFowPkQMMkvOx3A+RA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('zg3yJzHOusCIVgxAPM66wHbAsxp3zr' ... 'k3NarOusDg2ZLyVc66wM4N8icxzrrA'),\n", @@ -60810,7 +60811,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'c225ed9c-7e44-4d03-8d28-0cab3b44a4f0',\n", + " 'uid': 'fa715ddf-1691-4b83-996f-afb9c98d2787',\n", " 'x': {'bdata': ('Bk6jx+Epz0AlyKv5RinPQOnVRHGvKM' ... 'nFKxorz0CfbCUafirPQAZOo8fhKc9A'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('Ch9J5+rO2cCbV9PE9c7ZwJrOmE8Lz9' ... 'CjkvXO2cDGOn7W6s7ZwAofSefqztnA'),\n", @@ -60822,7 +60823,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': 'fc878d69-e17b-4ca9-b82c-045f8ee5faa2',\n", + " 'uid': 'c9c2bf71-13f5-451d-b31b-325dd691febb',\n", " 'x': {'bdata': ('mthcjKKl5MChx/3EyKXkwMQsZx7upe' ... 'wuOlWl5MCOfmHje6XkwJrYXIyipeTA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('I8hAtYGx08CYc2NfjbHTwP/SzIWjsd' ... 'NZPoqx08CzWDqpgLHTwCPIQLWBsdPA'),\n", @@ -60834,7 +60835,7 @@ " 'name': 'Ellipsen (×2000)',\n", " 'showlegend': False,\n", " 'type': 'scatter',\n", - " 'uid': '0d62642a-7ba2-4060-93a0-d654a6814e1d',\n", + " 'uid': '756e57f0-a1a1-4bd1-aad5-9213d16322da',\n", " 'x': {'bdata': ('d5MGed516kD4GmVet3XqQMW7ljSRde' ... 'WeuS126kC9fA4TBnbqQHeTBnnedepA'),\n", " 'dtype': 'f8'},\n", " 'y': {'bdata': ('PdjaZeMj2ECIfrzB1iPYQDpomGK/I9' ... 'TmCdwj2ECH1Egq5SPYQD3Y2mXjI9hA'),\n", @@ -60952,7 +60953,7 @@ " ESTE, FH11, FH13, FH14, FH15, FH3, FH4, GNA2],\n", " 'textposition': 'top center',\n", " 'type': 'scatter',\n", - " 'uid': 'a913e89f-f77c-4a59-ad4f-2b773656cbba',\n", + " 'uid': 'f2d27506-7063-486a-8ab5-cc8f60cee5ba',\n", " 'x': [-50770.05877003758, -177.68747262971286, 40987.14445525558,\n", " -433.8638654596998, -444.7391132831617, -435.5874970595852,\n", " -450.98186179431866, -441.51097267858364, -452.1197047111015,\n", @@ -61034,13 +61035,13 @@ } } ], - "execution_count": 65 + "execution_count": 30 }, { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:51.884164Z", - "start_time": "2026-02-11T13:41:49.717410Z" + "end_time": "2026-02-11T18:45:17.792410Z", + "start_time": "2026-02-11T18:45:13.638433Z" } }, "cell_type": "code", @@ -61065,8 +61066,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:41:52.223585Z", - "start_time": "2026-02-11T13:41:52.195671Z" + "end_time": "2026-02-11T18:45:18.132373Z", + "start_time": "2026-02-11T18:45:18.096526Z" } }, "cell_type": "code", @@ -61087,15 +61088,15 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:42:03.306353Z", - "start_time": "2026-02-11T13:41:52.229496Z" + "end_time": "2026-02-11T18:45:32.205116Z", + "start_time": "2026-02-11T18:45:18.158034Z" } }, "cell_type": "code", "source": [ "# Zelle 32: Erzeugung eines Protokolls der hybriden Netzausgleichung\n", "\n", - "# Eingaben des Bearbeiters\n", + "# Eingaben des Bearbeiters und des Projektnamens\n", "bearbeiter = input(\"Bearbeiter: \")\n", "projekt = input(\"Projektname: \")\n", "\n", @@ -61115,9 +61116,12 @@ " \"df_vks\": df_vks,\n", " \"df_aeussere_zuver\": aeussere_zuver,\n", " \"df_punktfehler\": Helmertscher_Punktfehler,\n", + " \"mittlerer_punktfehler\": mittel_sP,\n", " \"df_standardellipsoid\": Standardellipsoid,\n", " \"df_konfidenzellipsoid\": Konfidenzellipoid,\n", + " \"alpha_konf\": alpha_konf,\n", " \"df_konfidenzellipsen_enu\": Konfidenzellipse_ENU,\n", + " \"alpha_konf2d\": alpha_konf2d,\n", " \"netzplot_gesamt\": r\"Netzqualitaet\\netzplot_ellipsen_volle_ausdehnung.png\",\n", " \"netzplot_zoom\": r\"Netzqualitaet\\netzplot_ellipsen_zoom_ansicht.png\",\n", " \"df_koordinaten_geozentrisch_kartesisch\": df_x_final,\n", @@ -61131,7 +61135,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "✅ Protokoll wurde gespeichert unter: C:\\Users\\miche\\PycharmProjects\\Masterprojekt_V3\\Protokolle\\Protokoll_test.html\n" + "✅ Protokoll wurde gespeichert unter: C:\\Users\\miche\\PycharmProjects\\Masterprojekt_V3\\Protokolle\\Protokoll_Campusnetz.html\n" ] } ], @@ -61140,8 +61144,8 @@ { "metadata": { "ExecuteTime": { - "end_time": "2026-02-11T13:42:03.609382Z", - "start_time": "2026-02-11T13:42:03.595926Z" + "end_time": "2026-02-11T18:45:35.218235Z", + "start_time": "2026-02-11T18:45:35.096231Z" } }, "cell_type": "code", @@ -61150,9 +61154,11 @@ "\n", "# Ausgabe der Koordinaten in geozentrisch kartesischen System\n", "df_x_final.to_csv(r\"Endergebnisse\\Koordinaten_geozentrisch_kartesisch.csv\", index=True)\n", + "df_x_final.to_excel(r\"Endergebnisse\\Koordinaten_geozentrisch_kartesisch.xlsx\", index=True)\n", "\n", "# Ausgabe der Koordinaten in UTM\n", - "df_utm_final.to_csv(r\"Endergebnisse\\Koordinaten_utm.csv\", index=True)" + "df_utm_final.to_csv(r\"Endergebnisse\\Koordinaten_utm.csv\", index=True)\n", + "df_utm_final.to_excel(r\"Endergebnisse\\Koordinaten_utm.xlsx\", index=True)" ], "id": "a7ebf29bd6b6cd6e", "outputs": [], diff --git a/Export.py b/Export.py index 5e30c4e..c2c391e 100644 --- a/Export.py +++ b/Export.py @@ -252,15 +252,18 @@ class Export: {ergebnisse['df_aeussere_zuver'].to_html(index=False)}

6. Standardabweichungen und Helmert'scher Punktfehler

+

Mittlerer Punktfehler über alle Punkte: {ergebnisse['mittlerer_punktfehler']:.6f} m

{ergebnisse['df_punktfehler'].to_html(index=False)}

7. Standardellipsoid

{ergebnisse['df_standardellipsoid'].to_html(index=False)}

8. Konfidenzellipoid

+

Konfidenzniveau: {(1 - ergebnisse['alpha_konf']):.1%}

{ergebnisse['df_konfidenzellipsoid'].to_html(index=False)}

9. Konfidenzellipsen im ENU-System

+

Konfidenzniveau: {(1- ergebnisse['alpha_konf2d']):.1%}

{ergebnisse['df_konfidenzellipsen_enu'].to_html(index=False)}

10. Plots: Konfidenzellipsen im ENU-System (Gesamtes Netz)

diff --git a/Netzqualitaet_Genauigkeit.py b/Netzqualitaet_Genauigkeit.py index 96a7d9b..2c218c9 100644 --- a/Netzqualitaet_Genauigkeit.py +++ b/Netzqualitaet_Genauigkeit.py @@ -107,12 +107,12 @@ class Genauigkeitsmaße: daten.append([pid, float(sx), float(sy), float(sz), float(sP)]) except: continue - helmert_punktfehler = pd.DataFrame(daten, columns=["Punkt", "σ̂x", "σ̂y", "σ̂z", f"σ̂P_{dim}D"]) - mittel_sP = helmert_punktfehler[f"σ̂P_{dim}D"].mean() - print(f"Mittlerer Helmert-Punktfehler über alle Punkte: {mittel_sP:.6f} [m]") + helmert_punktfehler = pd.DataFrame(daten, columns=["Punkt", "σ̂x [m]", "σ̂y [m]", "σ̂z [m]", f"σ̂P_{dim}D [m]"]) + mittel_sP = helmert_punktfehler[f"σ̂P_{dim}D [m]"].mean() + print(f"Mittlerer Helmert-Punktfehler über alle Punkte: {mittel_sP:.6f} m") display(HTML(helmert_punktfehler.to_html(index=False))) helmert_punktfehler.to_excel(r"Netzqualitaet\Standardabweichungen_Helmertscher_Punktfehler.xlsx",index=False) - return helmert_punktfehler + return helmert_punktfehler, mittel_sP @@ -255,10 +255,10 @@ class Genauigkeitsmaße: """ alpha_input = input("Irrtumswahrscheinlichkeit α wählen (z.B. 0.05, 0.01) [Standard=0.05]: ") if alpha_input.strip() == "": - alpha = 0.05 + alpha_konf = 0.05 else: - alpha = float(alpha_input) - print(f"→ Verwende alpha = {alpha} (Konfidenz = {(1 - alpha) * 100:.1f}%)") + alpha_konf = float(alpha_input) + print(f"→ Verwende alpha = {alpha_konf} (Konfidenz = {(1 - alpha_konf) * 100:.1f}%)") Qxx = np.asarray(Qxx, float) daten = [] namen_str = [str(sym) for sym in unbekannten_liste] @@ -266,7 +266,7 @@ class Genauigkeitsmaße: punkt_ids = [n[1:] for n in namen_str if n.upper().startswith('X')] # Faktor fürs Konfidenzellipoid (F-Verteilung) - k = float(np.sqrt(3.0 * f.ppf(1.0 - alpha, 3, R))) + k = float(np.sqrt(3.0 * f.ppf(1.0 - alpha_konf, 3, R))) for pid in punkt_ids: try: @@ -327,12 +327,12 @@ class Genauigkeitsmaße: konfidenzellipoid["γ [gon]"] = konfidenzellipoid["γ [gon]"].astype(float).round(3) display(HTML(konfidenzellipoid.to_html(index=False))) konfidenzellipoid.to_excel(r"Netzqualitaet\Konfidenzellipoid.xlsx", index=False) - return konfidenzellipoid, alpha + return konfidenzellipoid, alpha_konf @staticmethod - def konfidenzellipsen(Qxx: np.ndarray, sigma0_apost: float, unbekannten_liste: list, r_gesamt: int) -> pd.DataFrame: + def konfidenzellipsen(Qxx: np.ndarray, sigma0_apost: float, unbekannten_liste: list, r_gesamt: int) -> tuple[pd.DataFrame, float]: """ Berechnet Konfidenzellipsen für Punkte aus der Kofaktor-Matrix Qxx. @@ -355,16 +355,16 @@ class Genauigkeitsmaße: :param r_gesamt: Redundanz (Freiheitsgrade) des Netzes. :type r_gesamt: int :return: Tabelle der Konfidenzellipsen je Punkt. - :rtype: pd.DataFrame + :rtype: tuple[pd.DataFrame, float] """ # Irrtumswahrscheinlichkeit alpha alpha_input = input("Irrtumswahrscheinlichkeit α wählen (z.B. 0.05, 0.01) [Standard=0.05]: ") if alpha_input.strip() == "": - alpha = 0.05 + alpha_konf2d = 0.05 else: - alpha = float(alpha_input) - print(f"→ Verwende alpha = {alpha} (Konfidenz = {(1 - alpha) * 100:.1f}%)") + alpha_konf2d = float(alpha_input) + print(f"→ Verwende alpha = {alpha_konf2d} (Konfidenz = {(1 - alpha_konf2d) * 100:.1f}%)") Qxx = np.asarray(Qxx, float) daten = [] @@ -373,7 +373,7 @@ class Genauigkeitsmaße: punkt_ids = [n[1:] for n in namen_str if n.upper().startswith("X")] # Faktor für die Konfidenzellipe (F-Verteilung) - k2 = float(np.sqrt(2.0 * f.ppf(1.0 - alpha, 2, r_gesamt))) + k2 = float(np.sqrt(2.0 * f.ppf(1.0 - alpha_konf2d, 2, r_gesamt))) for pid in punkt_ids: try: @@ -411,12 +411,12 @@ class Genauigkeitsmaße: "Punkt", "σ̂x [m]", "σ̂y [m]", "Halbachse a_k [m]", "Halbachse b_k [m]", "θ [gon]" ]) - return Konfidenzellipse + return Konfidenzellipse, alpha_konf2d @staticmethod - def konfidenzellipsen_enu(a: float, b: float, ausgabe_parameterschaetzung: dict, liste_unbekannte: list, ausgleichungsergebnis: dict, sigma0apost: float, r_gesamt: int) -> tuple[pd.DataFrame, np.ndarray]: + def konfidenzellipsen_enu(a: float, b: float, ausgabe_parameterschaetzung: dict, liste_unbekannte: list, ausgleichungsergebnis: dict, sigma0apost: float, r_gesamt: int) -> tuple[pd.DataFrame, np.ndarray, float]: """ Berechnet Konfidenzellipsen im lokalen ENU-System aus einer ins ENU-System transformierten Qxx-Matrix. @@ -442,7 +442,7 @@ class Genauigkeitsmaße: :param r_gesamt: Redundanz (Freiheitsgrade) für die Konfidenzberechnung. :type r_gesamt: int :return: Tabelle der Konfidenzellipse im ENU-System, Rotationsmatrix R0 der ENU-Transformation. - :rtype: tuple[pandas.DataFrame, numpy.ndarray] + :rtype: tuple[pandas.DataFrame, numpy.ndarray, float] """ berechnungen = Berechnungen.Berechnungen(a, b) @@ -459,7 +459,7 @@ class Genauigkeitsmaße: f"ENU-Referenz (Schwerpunkt): B0={Einheitenumrechnung.Einheitenumrechnung.rad_to_gon_Decimal(B0):.8f} rad, L0={Einheitenumrechnung.Einheitenumrechnung.rad_to_gon_Decimal(L0):.8f} rad") # 2) Konfidenzellipsen im ENU-System - Konfidenzellipse_ENU = Genauigkeitsmaße.konfidenzellipsen( + Konfidenzellipse_ENU, alpha_konf2d = Genauigkeitsmaße.konfidenzellipsen( Qxx_enu, sigma0apost, liste_unbekannte, @@ -486,7 +486,7 @@ class Genauigkeitsmaße: # 5) Export Konfidenzellipse_ENU.to_excel(r"Netzqualitaet\Konfidenzellipse_ENU.xlsx", index=False) - return Konfidenzellipse_ENU, R0 + return Konfidenzellipse_ENU, R0, alpha_konf2d diff --git a/Netzqualitaet_Zuverlaessigkeit.py b/Netzqualitaet_Zuverlaessigkeit.py index de18d2c..cbd925b 100644 --- a/Netzqualitaet_Zuverlaessigkeit.py +++ b/Netzqualitaet_Zuverlaessigkeit.py @@ -385,7 +385,7 @@ class Zuverlaessigkeit: :param unbekannten_liste: Liste der Unbekannten. :type unbekannten_liste: list :param x: Unbekanntenvektor. - :type x: array_like + :type x: numpy.ndarray :param ausschliessen: Präfixe von Beobachtungsbezeichnungen, die aus der Auswertung entfernt werden sollen (Standard: ("lA_",) für Lagerungs-/Pseudobeobachtungen). :type ausschliessen: tuple @@ -551,11 +551,11 @@ class Zuverlaessigkeit: "Stand-Pkt": standpunkte, "Ziel-Pkt": zielpunkte, "r_i": ri, - "EP_GF [mm]": EP_hat_m * 1000.0, - "EP_grzw [mm]": EP_grzw_m * 1000.0, + "EP_GF [m]": EP_hat_m, + "EP_grzw [m]": EP_grzw_m, "EF": EF, - "SP_3D [mm]": SP_m * 1000.0, - "EF*SP_3D [mm]": EF_SP_m * 1000.0, + "SP_3D [m]": SP_m, + "EF*SP_3D [m]": EF_SP_m, }) display(HTML(aeussere_zuverlaessigkeit.to_html(index=False))) aeussere_zuverlaessigkeit.to_excel(r"Netzqualitaet\Aeussere_Zuverlaessigkeit.xlsx", index=False) diff --git a/Tests_Michelle/Parameterschaetzung_müll.py b/Tests_Michelle/Parameterschaetzung_müll.py deleted file mode 100644 index c9e03ec..0000000 --- a/Tests_Michelle/Parameterschaetzung_müll.py +++ /dev/null @@ -1,56 +0,0 @@ -from typing import Dict, Any -import sympy as sp -from Stochastisches_Modell import StochastischesModell - -def iterative_ausgleichung( - A: sp.Matrix, - dl: sp.Matrix, - modell: StochastischesModell, -) -> Dict[str, Any]: - - ergebnisse_iter = [] #Liste für Zwischenergebnisse - - for it in range(max_iter): - Q_ll, P = modell.berechne_Qll_P() #Stochastisches Modell: Qll und P berechnen - - N = A.T * P * A #Normalgleichungsmatrix N - Q_xx = N.inv() #Kofaktormatrix der Unbekannten Qxx - n = A.T * P * dl #Absolutgliedvektor n - - dx = N.LUsolve(n) #Zuschlagsvektor dx - - v = dl - A * dx #Residuenvektor v - - Q_vv = modell.berechne_Qvv(A, P, Q_xx) #Kofaktormatrix der Verbesserungen Qvv - R = modell.berechne_R(Q_vv, P) #Redundanzmatrix R - r = modell.berechne_r(R) #Redundanzanteile als Vektor r - - ergebnisse_iter.append({ #Zwischenergebnisse speichern in Liste - "iter": it + 1, - "Q_ll": Q_ll, - "P": P, - "N": N, - "Q_xx": Q_xx, - "dx": dx, - "v": v, - "Q_vv": Q_vv, - "R": R, - "r": r, - "sigma_hat": sigma_hat, - "sigma0_groups": dict(modell.sigma0_groups), - }) - - return { - "dx": dx, - "v": v, - "Q_ll": Q_ll, - "P": P, - "N": N, - "Q_xx": Q_xx, - "Q_vv": Q_vv, - "R": R, - "r": r, - "sigma_hat": sigma_hat, - "sigma0_groups": dict(modell.sigma0_groups), - "history": ergebnisse_iter, - } \ No newline at end of file diff --git a/Vorbereitungen_Fabian/Datenbank_alt.py b/Vorbereitungen_Fabian/Datenbank_alt.py deleted file mode 100644 index f299d85..0000000 --- a/Vorbereitungen_Fabian/Datenbank_alt.py +++ /dev/null @@ -1,49 +0,0 @@ -import os -import sqlite3 - -class Datenbank_anlegen: - def __init__(self, pfad_datenbank): - self.pfad_datenbank = pfad_datenbank - self.db_anlegen() - - - def db_anlegen(self): - #pfad = r"C:\Users\fabia\OneDrive\Jade HS\Master\MGW2\Masterprojekt_allgemein\Masterprojekt\Programmierung\Campusnetz\Campusnetz.db" - if not os.path.exists(self.pfad_datenbank): - con = sqlite3.connect(self.pfad_datenbank) - cursor = con.cursor() - cursor.executescript("""CREATE TABLE Netzpunkte ( - punktnummer TEXT(10), - naeherungx NUMERIC(9,3), - naeherungy NUMERIC(7,3), - naeherungz NUMERIC(8,3), - CONSTRAINT pk_Netzpunkte PRIMARY KEY (punktnummer) - ); - - CREATE TABLE Standpunkte_Tachymeter ( - spID INTEGER PRIMARY KEY AUTOINCREMENT, - punktnummer TEXT(10), - orientierunghz NUMERIC(2,5), - orientierungv NUMERIC(2,5), - dateipfad TEXT(150), - standpunktsnummer INTEGER, - CONSTRAINT fk_Standpunkte_Tachymeter_Netzpunkte FOREIGN KEY (punktnummer) - REFERENCES Netzpunkte(punktnummer) - ); - - CREATE TABLE Beobachtungen_Tachymeter ( - btID INTEGER PRIMARY KEY AUTOINCREMENT, - spID INTEGER, - punktnummer TEXT(10), - hz NUMERIC(3,5), - v NUMERIC(3,5), - distanz NUMERIC(4,4), - CONSTRAINT fk_Beobachtungen_Tachymeter_Standpunkte_Tachymeter FOREIGN KEY (spID) - REFERENCES Standpunkte_Tachymeter(spID), - CONSTRAINT fk_Beobachtungen_Tachymeter_Netzpunkte FOREIGN KEY (punktnummer) - REFERENCES Netzpunkte(punktnummer) - ); - - """); - con.commit() - con.close() \ No newline at end of file diff --git a/Vorbereitungen_Fabian/Import_Tachymeter.py b/Vorbereitungen_Fabian/Import_Tachymeter.py deleted file mode 100644 index a7c16fc..0000000 --- a/Vorbereitungen_Fabian/Import_Tachymeter.py +++ /dev/null @@ -1,157 +0,0 @@ -from pathlib import Path -import sqlite3 -from decimal import Decimal, getcontext - -# ToDo: instrumentenID von Anwender übergeben lassen! -def string_to_decimal(zahl): - zahl = zahl.replace(',', '.') - return Decimal(zahl) - -pfad_script = Path(__file__).resolve().parent -dateiname = "campsnetz_beobachtungen_bereinigt.csv" -pfad_datei = pfad_script.parent / "Daten" / dateiname - - -# Prüfen, ob Bereits Daten aus der Datei in der Datenbank vorhanden sind -pfad_datenbank = pfad_script.parent / "Campusnetz.db" - -instrumentenID = 1 - -con = sqlite3.connect(pfad_datenbank) -cursor = con.cursor() -liste_dateinamen_in_db = [r[0] for r in cursor.execute( - "SELECT DISTINCT dateiname FROM Beobachtungen" -).fetchall()] -liste_beobachtungsgruppeID = [r[0] for r in cursor.execute("""SELECT DISTINCT beobachtungsgruppeID FROM Beobachtungen""").fetchall()] -liste_instrumentenid = [r[0] for r in cursor.execute("SELECT instrumenteID FROM Instrumente").fetchall()] - -con.close() -cursor.close - -Import_fortsetzen = True - -if dateiname in liste_dateinamen_in_db: - Import_fortsetzen = False - -if Import_fortsetzen: - nummer_zielpunkt = 0 - try: - nummer_beobachtungsgruppeID = max(liste_beobachtungsgruppeID) - except: - nummer_beobachtungsgruppeID = 0 - - with (open(pfad_datei, "r", encoding="utf-8") as f): - liste_fehlerhafte_zeile = [] - liste_beobachtungen_vorbereitung = [] - - for i, zeile in enumerate(f): - if i < 3: - continue - zeile = zeile.strip().split(";") - if zeile[1] == "" and zeile[2] == "" and zeile[3] == "": - nummer_beobachtungsgruppeID += 1 - #print("Standpunkt: ",nummer_beobachtungsgruppeID ,zeile[0]) - standpunkt = zeile[0] - - if nummer_zielpunkt % 6 != 0: - liste_fehlerhafte_zeile.append(i) - - nummer_zielpunkt = 0 - liste_zielpunkte_hs = [] - liste_zielpunkte_vs2 = [] - liste_zielpunkte_vs3 = [] - else: - nummer_zielpunkt += 1 - if zeile[0] not in liste_zielpunkte_hs: - liste_zielpunkte_hs.append(zeile[0]) - if zeile[0] in liste_zielpunkte_vs3: - #print(f"{nummer_zielpunkt} VS3 HS1 {zeile}") - liste_beobachtungen_vorbereitung.append([nummer_beobachtungsgruppeID,"VS3", "HS1", standpunkt, zeile[0], zeile[1], zeile[2], zeile[3]]) - elif zeile[0] in liste_zielpunkte_vs2: - #print(f"{nummer_zielpunkt} VS2 HS1 {zeile}") - liste_beobachtungen_vorbereitung.append([nummer_beobachtungsgruppeID,"VS2", "HS1", standpunkt, zeile[0], zeile[1], zeile[2], zeile[3]]) - else: - #print(f"{nummer_zielpunkt} VS1 HS1 {zeile}") - liste_beobachtungen_vorbereitung.append( - [nummer_beobachtungsgruppeID,"VS1", "HS1", standpunkt, zeile[0], zeile[1], zeile[2], - zeile[3]]) - - else: - liste_zielpunkte_hs.remove(zeile[0]) - if zeile[0] in liste_zielpunkte_vs3: - #print(f"{nummer_zielpunkt} VS3 HS2 {zeile}") - liste_beobachtungen_vorbereitung.append( - [nummer_beobachtungsgruppeID,"VS3", "HS2", standpunkt, zeile[0], zeile[1], zeile[2], - zeile[3]]) - - elif zeile[0] in liste_zielpunkte_vs2: - if zeile[0] not in liste_zielpunkte_vs3: - liste_zielpunkte_vs3.append(zeile[0]) - #print(f"{nummer_zielpunkt} VS2 HS2 {zeile}") - liste_beobachtungen_vorbereitung.append( - [nummer_beobachtungsgruppeID,"VS2", "HS2", standpunkt, zeile[0], zeile[1], zeile[2], - zeile[3]]) - else: - if zeile[0] not in liste_zielpunkte_vs2: - liste_zielpunkte_vs2.append(zeile[0]) - #print(f"{nummer_zielpunkt} VS1 HS2 {zeile}") - liste_beobachtungen_vorbereitung.append( - [nummer_beobachtungsgruppeID,"VS1", "HS2", standpunkt, zeile[0], zeile[1], zeile[2], - zeile[3]]) - - if liste_fehlerhafte_zeile == []: - #print(f"Einlesen der Datei {pfad_datei} erfolgreich beendet.") - pass - else: - print(f"Das Einlesen der Datei {pfad_datei} wurde abgebrochen.\nBitte bearbeiten Sie die Zeilen rund um: {", ".join(map(str, liste_fehlerhafte_zeile))} in der csv-Datei und wiederholen Sie den Import.") - Import_fortsetzen = False - -else: - print(f"Der Import wurde abgebrochen, weil die Beobachtungen aus der Datei {pfad_datei} bereits in der Datenbank vorhanden sind.") - -if Import_fortsetzen: - liste_beobachtungen_import = [] - - while len(liste_beobachtungen_vorbereitung) > 0: - liste_aktueller_zielpunkt = liste_beobachtungen_vorbereitung[0] - aktueller_zielpunkt = liste_aktueller_zielpunkt[4] - #print(liste_beobachtungen_vorbereitung[0]) - - for index in range(1, len(liste_beobachtungen_vorbereitung)): - liste = liste_beobachtungen_vorbereitung[index] - - if liste[4] == aktueller_zielpunkt: - #print(liste) - richtung1 = string_to_decimal(liste_aktueller_zielpunkt[5]) - richtung2 = string_to_decimal(liste[5]) - Decimal(200) - zenitwinkel_vollsatz = (string_to_decimal(liste_aktueller_zielpunkt[6]) - string_to_decimal(liste[6]) + 400) / 2 - distanz_vollsatz = (string_to_decimal(liste_aktueller_zielpunkt[7]) + string_to_decimal(liste[7])) / 2 - if richtung2 < 0: - richtung2 += Decimal(400) - elif richtung2 > 400: - richtung2 -= Decimal(400) - richtung_vollsatz = (richtung1 + richtung2) / 2 - - #print(richtung_vollsatz) - #print(zenitwinkel_vollsatz) - #print(distanz_vollsatz) - liste_beobachtungen_import.append([liste[0], liste[3], liste[4], richtung_vollsatz, zenitwinkel_vollsatz, distanz_vollsatz]) - - del liste_beobachtungen_vorbereitung[index] - del liste_beobachtungen_vorbereitung[0] - break - -if instrumentenID not in liste_instrumentenid: - Import_fortsetzen = False - print("Der Import wurde abgebrochen. Bitte eine gültige InstrumentenID eingeben. Bei Bedarf ist das Instrument neu anzulegen.") - -if Import_fortsetzen: - con = sqlite3.connect(pfad_datenbank) - cursor = con.cursor() - for beobachtung_import in liste_beobachtungen_import: - cursor.execute("INSERT INTO Beobachtungen (punktnummer_sp, punktnummer_zp, instrumenteID, beobachtungsgruppeID, tachymeter_richtung, tachymeter_zenitwinkel, tachymeter_distanz, dateiname) VALUES (?, ?, ?, ?, ?, ?, ?, ?)", - (beobachtung_import[1], beobachtung_import[2], instrumentenID, beobachtung_import[0], float(beobachtung_import[3]), float(beobachtung_import[4]), float(beobachtung_import[5]), dateiname)) - con.commit() - cursor.close() - con.close() - print(f"Der Import der Datei {pfad_datei} wurde erfolgreich abgeschlossen.") \ No newline at end of file diff --git a/Vorbereitungen_Fabian/Müll/Helmert_Quaternionen_Müll.py b/Vorbereitungen_Fabian/Müll/Helmert_Quaternionen_Müll.py deleted file mode 100644 index 51d4a78..0000000 --- a/Vorbereitungen_Fabian/Müll/Helmert_Quaternionen_Müll.py +++ /dev/null @@ -1,208 +0,0 @@ -@staticmethod -def R_matrix_aus_quaternion(q0, q1, q2, q3): - return sp.Matrix([ - [1 - 2 * (q2 ** 2 + q3 ** 2), 2 * (q1 * q2 - q0 * q3), 2 * (q0 * q2 + q1 * q3)], - [2 * (q1 * q2 + q0 * q3), 1 - 2 * (q1 ** 2 + q3 ** 2), 2 * (q2 * q3 - q0 * q1)], - [2 * (q1 * q3 - q0 * q2), 2 * (q0 * q1 + q2 * q3), 1 - 2 * (q1 ** 2 + q2 ** 2)] - ]) - - -def Helmerttransformation_Quaternionen(self): - db = Datenbank.Datenbankzugriff(self.pfad_datenbank) - dict_ausgangssystem = db.get_koordinaten("naeherung_lh", "Dict") - dict_zielsystem = db.get_koordinaten("naeherung_us", "Dict") - - gemeinsame_punktnummern = sorted(set(dict_ausgangssystem.keys()) & set(dict_zielsystem.keys())) - anzahl_gemeinsame_punkte = len(gemeinsame_punktnummern) - - liste_punkte_ausgangssystem = [dict_ausgangssystem[i] for i in gemeinsame_punktnummern] - liste_punkte_zielsystem = [dict_zielsystem[i] for i in gemeinsame_punktnummern] - - print("Anzahl gemeinsame Punkte:", anzahl_gemeinsame_punkte) - - print("\nErste Zielpunkte:") - for pn, P in list(zip(gemeinsame_punktnummern, liste_punkte_zielsystem))[:5]: - print(pn, [float(P[0]), float(P[1]), float(P[2])]) - - print("\nErste Ausgangspunkte:") - for pn, p in list(zip(gemeinsame_punktnummern, liste_punkte_ausgangssystem))[:5]: - print(pn, [float(p[0]), float(p[1]), float(p[2])]) - - # ToDo: Achtung: Die Ergebnisse sind leicht anders, als in den Beispielrechnung von Luhmann (Rundungsfehler bei Luhmann?) - # ToDo: Automatische Ermittlung der Anzahl Nachkommastellen für Test auf Orthonormalität integrieren! - p1, p2, p3 = liste_punkte_ausgangssystem[0], liste_punkte_ausgangssystem[1], liste_punkte_ausgangssystem[2] - P1, P2, P3 = liste_punkte_zielsystem[0], liste_punkte_zielsystem[1], liste_punkte_zielsystem[2] - - # 1) Näherungswertberechnung - m0 = (P2 - P1).norm() / (p2 - p1).norm() - - U = (P2 - P1) / (P2 - P1).norm() - W = (U.cross(P3 - P1)) / (U.cross(P3 - P1)).norm() - V = W.cross(U) - - u = (p2 - p1) / (p2 - p1).norm() - w = (u.cross(p3 - p1)) / (u.cross(p3 - p1)).norm() - v = w.cross(u) - - R = sp.Matrix.hstack(U, V, W) * sp.Matrix.hstack(u, v, w).T - - XS = (P1 + P2 + P3) / 3 - xS = (p1 + p2 + p3) / 3 - - Translation = XS - m0 * R * xS - - # 2) Test auf orthonormale Drehmatrix bei 3 Nachkommastellen! - if R.T.applyfunc(lambda x: round(float(x), 3)) == R.inv().applyfunc(lambda x: round(float(x), 3)) and ( - R.T * R).applyfunc(lambda x: round(float(x), 3)) == sp.eye(3).applyfunc(lambda x: round(float(x), 3)) and ( - (round(R.det(), 3) == 1.000 or round(R.det(), 3) == -1.000)): - print("R ist Orthonormal!") - else: - print("R ist nicht Orthonormal!") - - # 3) Quaternionen berechnen - # ToDo: Prüfen, ob Vorzeichen bei q0 richtig ist! - # ToDo: q0 stimmt nicht mit Luhmann überein! - - q = Quaternion.from_rotation_matrix(R) - q0_wert = q.a - q1_wert = q.b - q2_wert = q.c - q3_wert = q.d - - dX, dY, dZ, m, q0, q1, q2, q3 = sp.symbols('dX dY dZ m q0 q1 q2 q3') - R_symbolisch = self.R_matrix_aus_quaternion(q0, q1, q2, q3) - - # 4) Funktionales Modell - f_zeilen = [] - for punkt in liste_punkte_ausgangssystem: - punkt_vektor = sp.Matrix([punkt[0], punkt[1], punkt[2]]) - f_zeile_i = sp.Matrix([dX, dY, dZ]) + m * R_symbolisch * punkt_vektor - f_zeilen.extend(list(f_zeile_i)) - - f_matrix = sp.Matrix(f_zeilen) - f = f_matrix - - A_ohne_zahlen = f_matrix.jacobian([dX, dY, dZ, m, q0, q1, q2, q3]) - - # Parameterschätzung - schwellenwert = 1e-4 - anzahl_iterationen = 0 - alle_kleiner_vorherige_iteration = False - - l_vektor = sp.Matrix([koord for P in liste_punkte_zielsystem for koord in P]) - l = l_vektor - - P = sp.eye(3 * anzahl_gemeinsame_punkte) - l_berechnet_0 = None - - while True: - if anzahl_iterationen == 0: - zahlen_0 = {dX: float(Translation[0]), dY: float(Translation[1]), dZ: float(Translation[2]), m: float(m0), - q0: float(q0_wert), q1: float(q1_wert), - q2: float(q2_wert), - q3: float(q3_wert)} - x0 = sp.Matrix( - [zahlen_0[dX], zahlen_0[dY], zahlen_0[dZ], zahlen_0[m], zahlen_0[q0], zahlen_0[q1], zahlen_0[q2], - zahlen_0[q3]]) - l_berechnet_0 = f.subs(zahlen_0).evalf(n=30) - dl_0 = l_vektor - l_berechnet_0 - - A_0 = A_ohne_zahlen.subs(zahlen_0).evalf(n=30) - N = A_0.T * P * A_0 - n_0 = A_0.T * P * dl_0 - Qxx_0 = N.inv() - dx = Qxx_0 * n_0 - x = x0 + dx - x = sp.N(x, 30) # 30 Nachkommastellen - q_norm = sp.sqrt(x[4] ** 2 + x[5] ** 2 + x[6] ** 2 + x[7] ** 2) - x = sp.Matrix(x) - x[4] /= q_norm - x[5] /= q_norm - x[6] /= q_norm - x[7] /= q_norm - anzahl_iterationen += 1 - print(f"Iteration Nr.{anzahl_iterationen} abgeschlossen") - print(dx.evalf(n=3)) - - else: - zahlen_i = {dX: float(x[0]), dY: float(x[1]), dZ: float(x[2]), m: float(x[3]), q0: float(x[4]), - q1: float(x[5]), - q2: float(x[6]), - q3: float(x[7])} - l_berechnet_i = f.subs(zahlen_i).evalf(n=30) - dl_i = l_vektor - l_berechnet_i - A_i = A_ohne_zahlen.subs(zahlen_i).evalf(n=30) - N_i = A_i.T * P * A_i - Qxx_i = N_i.inv() - n_i = A_i.T * P * dl_i - dx = Qxx_i * n_i - x = sp.Matrix(x + dx) - q_norm = sp.sqrt(x[4] ** 2 + x[5] ** 2 + x[6] ** 2 + x[7] ** 2) - x[4] /= q_norm - x[5] /= q_norm - x[6] /= q_norm - x[7] /= q_norm - anzahl_iterationen += 1 - print(f"Iteration Nr.{anzahl_iterationen} abgeschlossen") - print(dx.evalf(n=3)) - - alle_kleiner = True - for i in range(dx.rows): - wert = float(dx[i]) - if abs(wert) > schwellenwert: - alle_kleiner = False - - if alle_kleiner and alle_kleiner_vorherige_iteration or anzahl_iterationen == 100: - break - - alle_kleiner_vorherige_iteration = alle_kleiner - - print(l.evalf(n=3)) - print(l_berechnet_0.evalf(n=3)) - print(f"x = {x.evalf(n=3)}") - - # Neuberechnung Zielsystem - zahlen_final = { - dX: float(x[0]), - dY: float(x[1]), - dZ: float(x[2]), - m: float(x[3]), - q0: float(x[4]), - q1: float(x[5]), - q2: float(x[6]), - q3: float(x[7]) - } - - l_berechnet_final = f.subs(zahlen_final).evalf(n=30) - - liste_l_berechnet_final = [] - for i in range(anzahl_gemeinsame_punkte): - Xi = l_berechnet_final[3 * i + 0] - Yi = l_berechnet_final[3 * i + 1] - Zi = l_berechnet_final[3 * i + 2] - liste_l_berechnet_final.append(sp.Matrix([Xi, Yi, Zi])) - - print("") - print("l_berechnet_final:") - for punktnummer, l_fin in zip(gemeinsame_punktnummern, liste_l_berechnet_final): - print(f"{punktnummer}: {float(l_fin[0]):.3f}, {float(l_fin[1]):.3f}, {float(l_fin[2]):.3f}") - - print("Streckendifferenzen:") - streckendifferenzen = [ - (punkt_zielsys - l_final).norm() - for punkt_zielsys, l_final in zip(liste_punkte_zielsystem, liste_l_berechnet_final) - ] - print([round(float(s), 6) for s in streckendifferenzen]) - - Schwerpunkt_Zielsystem = sum(liste_punkte_zielsystem, sp.Matrix([0, 0, 0])) / anzahl_gemeinsame_punkte - Schwerpunkt_berechnet = sum(liste_l_berechnet_final, sp.Matrix([0, 0, 0])) / anzahl_gemeinsame_punkte - - Schwerpunktsdifferenz = Schwerpunkt_Zielsystem - Schwerpunkt_berechnet - - print("\nDifferenz Schwerpunkt (Vektor):") - print(Schwerpunktsdifferenz.evalf(3)) - - print("Betrag der Schwerpunkt-Differenz:") - print(f"{float(Schwerpunktsdifferenz.norm()):.3f}m") - - # ToDo: Abweichungen in Printausgabe ausgeben! diff --git a/Vorbereitungen_Fabian/Müll/Transformation_Helmert_V1.py b/Vorbereitungen_Fabian/Müll/Transformation_Helmert_V1.py deleted file mode 100644 index 0bb62c2..0000000 --- a/Vorbereitungen_Fabian/Müll/Transformation_Helmert_V1.py +++ /dev/null @@ -1,141 +0,0 @@ -import sympy as sp -from sympy.algebras.quaternion import Quaternion - -#ToDo: Achtung: Die Ergebnisse sind leicht anders, als in den Beispielrechnung von Luhmann (Rundungsfehler bei Luhmann?) -#ToDo: Automatische Ermittlung der Anzahl Nachkommastellen für Test auf Orthonormalität integrieren! -#Beipsiel aus Luhmann S. 76 -# Ausgangssystem -p1 = sp.Matrix([110, 100, 110]) -p2 = sp.Matrix([150, 280, 100]) -p3 = sp.Matrix([300, 300, 120]) -p4 = sp.Matrix([170, 100, 100]) -p5 = sp.Matrix([200, 200, 140]) - -# Zielsystem -P1 = sp.Matrix([153.559, 170.747, 150.768]) -P2 = sp.Matrix([99.026, 350.313, 354.912]) -P3 = sp.Matrix([215.054, 544.420, 319.003]) -P4 = sp.Matrix([179.413, 251.030, 115.601]) -P5 = sp.Matrix([213.431, 340.349, 253.036]) - -#1) Näherungswertberechnung -m0 = (P2 - P1).norm() / (p2 - p1).norm() - -U = (P2 - P1) / (P2 - P1).norm() -W = (U.cross(P3 - P1)) / (U.cross(P3 - P1)).norm() -V = W.cross(U) - -u = (p2 - p1) / (p2 - p1).norm() -w = (u.cross(p3 - p1)) / (u.cross(p3 - p1)).norm() -v = w.cross(u) - -R = sp.Matrix.hstack(U, V, W) * sp.Matrix.hstack(u, v, w).T - -XS = (P1 + P2 + P3) / 3 -xS = (p1 + p2 + p3) / 3 - -Translation = XS - m0 * R * xS - - -#print(m0.evalf()) -#print(R.evalf()) -#print(Translation.evalf()) - -# 2) Test auf orthonormale Drehmatrix bei 3 Nachkommastellen! -if R.T.applyfunc(lambda x: round(float(x), 3)) == R.inv().applyfunc(lambda x: round(float(x), 3)) and (R.T * R).applyfunc(lambda x: round(float(x), 3)) == sp.eye(3).applyfunc(lambda x: round(float(x), 3)) and ((round(R.det(), 3) == 1.000 or round(R.det(), 3) == -1.000)): - print("R ist Orthonormal!") -else: - print("R ist nicht Orthonormal!") - -# Testmatrix R aus Luhmann S. 66 -#R = sp.Matrix([ -# [0.996911, -0.013541, -0.077361], -# [0.030706, 0.973820, 0.225238], -# [0.072285, -0.226918, 0.971228] -#]) - -# 3) Quaternionen berechnen -# ToDo: Prüfen, ob Vorzeichen bei q0 richtig ist! -#ToDo: q0 stimmt nicht mit Luhmann überein! - -q = Quaternion.from_rotation_matrix(R) -q0_wert = q.a -q1_wert = q.b -q2_wert = q.c -q3_wert = q.d - - - -# 4) Funktionales Modell -liste_Punkte = ["P1", "P2", "P3", "P4", "P5"] -liste_unbekannte = ["dX", "dY", "dZ", "dm", "dq0", "dq1", "dq2", "dq3"] -liste_beobachtungen =[] -for punkt in liste_Punkte: - liste_beobachtungen.append(f"X_{punkt}") - liste_beobachtungen.append(f"Y_{punkt}") - liste_beobachtungen.append(f"Z_{punkt}") - - - - -dX, dY, dZ, m, q0, q1, q2, q3, xp1, yp1, zp1, xp2, yp2, zp2, xp3, yp3, zp3, xp4, yp4, zp4, xp5, yp5, zp5 = sp.symbols('dX dY dZ m q0 q1 q2 q3 xp1 yp1 zp1 xp2 yp2 zp2 xp3 yp3 zp3 xp4 yp4 zp4 xp5 yp5 zp5') - -#print(Translation[0]) - -zahlen = {dX: Translation[0], dY: Translation[1], dZ: Translation[2], m: m0, q0: q0_wert, q1: q1_wert, q2: q2_wert, q3: q3_wert, xp1: p1[0], yp1: p1[1], zp1: p1[2], xp2: p2[0], yp2: p2[1], zp2: p2[2], xp3: p3[0], yp3: p3[1], zp3: p3[2], xp4: p4[0], yp4: p4[1], zp4: p4[2], xp5: p5[0], yp5: p5[1], zp5: p5[2]} - -#print(zahlen[zp1]) - -f = sp.Matrix( - [[dX + m * (xp1 * (1 - 2 * (q2**2 + q3**2)) + yp1 * (2 * (q1 * q2 - q0 * q3)) + zp1 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp1 * (2 * (q1 * q2 + q0 * q3)) + yp1 * (1 - 2 * (q1**2 + q3**2)) + zp1 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp1 * (2 * (q1 * q3 - q0 * q2)) + yp1 * (2 * (q0 * q1 + q2 * q3)) + zp1 * (1 - 2 * (q1**2 + q2**2)))], - [dX + m * (xp2 * (1 - 2 * (q2**2 + q3**2)) + yp2 * (2 * (q1 * q2 - q0 * q3)) + zp2 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp2 * (2 * (q1 * q2 + q0 * q3)) + yp2 * (1 - 2 * (q1**2 + q3**2)) + zp2 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp2 * (2 * (q1 * q3 - q0 * q2)) + yp2 * (2 * (q0 * q1 + q2 * q3)) + zp2 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp3 * (1 - 2 * (q2**2 + q3**2)) + yp3 * (2 * (q1 * q2 - q0 * q3)) + zp3 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp3 * (2 * (q1 * q2 + q0 * q3)) + yp3 * (1 - 2 * (q1**2 + q3**2)) + zp3 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp3 * (2 * (q1 * q3 - q0 * q2)) + yp3 * (2 * (q0 * q1 + q2 * q3)) + zp3 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp4 * (1 - 2 * (q2**2 + q3**2)) + yp4 * (2 * (q1 * q2 - q0 * q3)) + zp4 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp4 * (2 * (q1 * q2 + q0 * q3)) + yp4 * (1 - 2 * (q1**2 + q3**2)) + zp4 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp4 * (2 * (q1 * q3 - q0 * q2)) + yp4 * (2 * (q0 * q1 + q2 * q3)) + zp4 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp5 * (1 - 2 * (q2**2 + q3**2)) + yp5 * (2 * (q1 * q2 - q0 * q3)) + zp5 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp5 * (2 * (q1 * q2 + q0 * q3)) + yp5 * (1 - 2 * (q1**2 + q3**2)) + zp5 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp5 * (2 * (q1 * q3 - q0 * q2)) + yp5 * (2 * (q0 * q1 + q2 * q3)) + zp5 * (1 - 2 * (q1**2 + q2**2)))], - - - ] -) - -A_ohne_zahlen = f.jacobian([dX, dY, dZ, m, q0, q1, q2, q3]) -A = A_ohne_zahlen.subs(zahlen) - -#print(J) -#print(J_zahlen.evalf(n=3)) - -# Parameterschätzung -schwellenwert = 1e-3 -alle_kleiner = True - -x0 = sp.Matrix([zahlen[dX], zahlen[dY], zahlen[dZ], zahlen[m], zahlen[q0], zahlen[q1], zahlen[q2], zahlen[q3]]) -P = sp.eye(15) -N = A.T * P * A -l = sp.Matrix([p1[0], p1[1], p1[2], p2[0], p2[1], p2[2], p3[0], p3[1], p3[2], p4[0], p4[1], p4[2], p5[0], p5[1], p5[2]]) -# ToDo: Prüfen, ob n mit l oder mit dl! -n = A.T * P * l -Qxx = N.evalf(n=30).inv() -dx = Qxx * n -x = x0 + dx - - -print(x0.evalf(n=3)) -print(dx.evalf(n=3)) -print(x.evalf(n=3)) - -for i in range (dx.rows): - wert = float(dx[i]) - if abs(wert) >= schwellenwert: - print("Warnung") - alle_kleiner = False - -if alle_kleiner: print("Ausgleichung fertig!") \ No newline at end of file diff --git a/Vorbereitungen_Fabian/Müll/Transformation_Helmert_V2.py b/Vorbereitungen_Fabian/Müll/Transformation_Helmert_V2.py deleted file mode 100644 index cf0ac93..0000000 --- a/Vorbereitungen_Fabian/Müll/Transformation_Helmert_V2.py +++ /dev/null @@ -1,155 +0,0 @@ -import sympy as sp -from sympy.algebras.quaternion import Quaternion - -#ToDo: Achtung: Die Ergebnisse sind leicht anders, als in den Beispielrechnung von Luhmann (Rundungsfehler bei Luhmann?) -#ToDo: Automatische Ermittlung der Anzahl Nachkommastellen für Test auf Orthonormalität integrieren! -#Beipsiel aus Luhmann S. 76 -# Ausgangssystem -p1 = sp.Matrix([110, 100, 110]) -p2 = sp.Matrix([150, 280, 100]) -p3 = sp.Matrix([300, 300, 120]) -p4 = sp.Matrix([170, 100, 100]) -p5 = sp.Matrix([200, 200, 140]) - -# Zielsystem -P1 = sp.Matrix([153.559, 170.747, 150.768]) -P2 = sp.Matrix([99.026, 350.313, 354.912]) -P3 = sp.Matrix([215.054, 544.420, 319.003]) -P4 = sp.Matrix([179.413, 251.030, 115.601]) -P5 = sp.Matrix([213.431, 340.349, 253.036]) - -#1) Näherungswertberechnung -m0 = (P2 - P1).norm() / (p2 - p1).norm() - -U = (P2 - P1) / (P2 - P1).norm() -W = (U.cross(P3 - P1)) / (U.cross(P3 - P1)).norm() -V = W.cross(U) - -u = (p2 - p1) / (p2 - p1).norm() -w = (u.cross(p3 - p1)) / (u.cross(p3 - p1)).norm() -v = w.cross(u) - -R = sp.Matrix.hstack(U, V, W) * sp.Matrix.hstack(u, v, w).T - -XS = (P1 + P2 + P3) / 3 -xS = (p1 + p2 + p3) / 3 - -Translation = XS - m0 * R * xS - - -#print(m0.evalf()) -#print(R.evalf()) -#print(Translation.evalf()) - -# 2) Test auf orthonormale Drehmatrix bei 3 Nachkommastellen! -if R.T.applyfunc(lambda x: round(float(x), 3)) == R.inv().applyfunc(lambda x: round(float(x), 3)) and (R.T * R).applyfunc(lambda x: round(float(x), 3)) == sp.eye(3).applyfunc(lambda x: round(float(x), 3)) and ((round(R.det(), 3) == 1.000 or round(R.det(), 3) == -1.000)): - print("R ist Orthonormal!") -else: - print("R ist nicht Orthonormal!") - -# Testmatrix R aus Luhmann S. 66 -#R = sp.Matrix([ -# [0.996911, -0.013541, -0.077361], -# [0.030706, 0.973820, 0.225238], -# [0.072285, -0.226918, 0.971228] -#]) - -# 3) Quaternionen berechnen -# ToDo: Prüfen, ob Vorzeichen bei q0 richtig ist! -#ToDo: q0 stimmt nicht mit Luhmann überein! - -q = Quaternion.from_rotation_matrix(R) -q0_wert = q.a -q1_wert = q.b -q2_wert = q.c -q3_wert = q.d - - - -# 4) Funktionales Modell -liste_Punkte = ["P1", "P2", "P3", "P4", "P5"] -liste_unbekannte = ["dX", "dY", "dZ", "dm", "dq0", "dq1", "dq2", "dq3"] -liste_beobachtungen =[] -for punkt in liste_Punkte: - liste_beobachtungen.append(f"X_{punkt}") - liste_beobachtungen.append(f"Y_{punkt}") - liste_beobachtungen.append(f"Z_{punkt}") - - - - -dX, dY, dZ, m, q0, q1, q2, q3, xp1, yp1, zp1, xp2, yp2, zp2, xp3, yp3, zp3, xp4, yp4, zp4, xp5, yp5, zp5 = sp.symbols('dX dY dZ m q0 q1 q2 q3 xp1 yp1 zp1 xp2 yp2 zp2 xp3 yp3 zp3 xp4 yp4 zp4 xp5 yp5 zp5') - -#print(Translation[0]) - -zahlen = {dX: Translation[0], dY: Translation[1], dZ: Translation[2], m: m0, q0: q0_wert, q1: q1_wert, q2: q2_wert, q3: q3_wert, xp1: p1[0], yp1: p1[1], zp1: p1[2], xp2: p2[0], yp2: p2[1], zp2: p2[2], xp3: p3[0], yp3: p3[1], zp3: p3[2], xp4: p4[0], yp4: p4[1], zp4: p4[2], xp5: p5[0], yp5: p5[1], zp5: p5[2]} - -#print(zahlen[zp1]) - -f = sp.Matrix( - [[dX + m * (xp1 * (1 - 2 * (q2**2 + q3**2)) + yp1 * (2 * (q1 * q2 - q0 * q3)) + zp1 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp1 * (2 * (q1 * q2 + q0 * q3)) + yp1 * (1 - 2 * (q1**2 + q3**2)) + zp1 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp1 * (2 * (q1 * q3 - q0 * q2)) + yp1 * (2 * (q0 * q1 + q2 * q3)) + zp1 * (1 - 2 * (q1**2 + q2**2)))], - [dX + m * (xp2 * (1 - 2 * (q2**2 + q3**2)) + yp2 * (2 * (q1 * q2 - q0 * q3)) + zp2 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp2 * (2 * (q1 * q2 + q0 * q3)) + yp2 * (1 - 2 * (q1**2 + q3**2)) + zp2 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp2 * (2 * (q1 * q3 - q0 * q2)) + yp2 * (2 * (q0 * q1 + q2 * q3)) + zp2 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp3 * (1 - 2 * (q2**2 + q3**2)) + yp3 * (2 * (q1 * q2 - q0 * q3)) + zp3 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp3 * (2 * (q1 * q2 + q0 * q3)) + yp3 * (1 - 2 * (q1**2 + q3**2)) + zp3 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp3 * (2 * (q1 * q3 - q0 * q2)) + yp3 * (2 * (q0 * q1 + q2 * q3)) + zp3 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp4 * (1 - 2 * (q2**2 + q3**2)) + yp4 * (2 * (q1 * q2 - q0 * q3)) + zp4 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp4 * (2 * (q1 * q2 + q0 * q3)) + yp4 * (1 - 2 * (q1**2 + q3**2)) + zp4 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp4 * (2 * (q1 * q3 - q0 * q2)) + yp4 * (2 * (q0 * q1 + q2 * q3)) + zp4 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp5 * (1 - 2 * (q2**2 + q3**2)) + yp5 * (2 * (q1 * q2 - q0 * q3)) + zp5 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp5 * (2 * (q1 * q2 + q0 * q3)) + yp5 * (1 - 2 * (q1**2 + q3**2)) + zp5 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp5 * (2 * (q1 * q3 - q0 * q2)) + yp5 * (2 * (q0 * q1 + q2 * q3)) + zp5 * (1 - 2 * (q1**2 + q2**2)))], - - - ] -) - -A_ohne_zahlen = f.jacobian([dX, dY, dZ, m, q0, q1, q2, q3]) -A = A_ohne_zahlen.subs(zahlen) - -#print(J) -#print(J_zahlen.evalf(n=3)) - -# Parameterschätzung -schwellenwert = 1e-3 -alle_kleiner = True - -x0 = sp.Matrix([zahlen[dX], zahlen[dY], zahlen[dZ], zahlen[m], zahlen[q0], zahlen[q1], zahlen[q2], zahlen[q3]]) -P = sp.eye(15) -N = A.T * P * A -#l = sp.Matrix([p1[0], p1[1], p1[2], p2[0], p2[1], p2[2], p3[0], p3[1], p3[2], p4[0], p4[1], p4[2], p5[0], p5[1], p5[2]]) - -R_matrix = sp.Matrix([[1 - 2 * (q2_wert**2 + q3_wert**2), 2 * (q1_wert * q2_wert - q0_wert * q3_wert), 2 * (q0_wert * q2_wert + q1_wert * q3_wert)], - [2 * (q1_wert * q2_wert + q0_wert * q3_wert), 1 - 2 * (q1_wert**2 + q3_wert**2), 2 * (q2_wert * q3_wert - q0_wert * q1_wert)], - [2 * (q1_wert * q3_wert - q0_wert * q2_wert), 2 * (q0_wert * q1_wert + q2_wert * q3_wert), 1 - 2 * (q1_wert**2 + q2_wert**2)]]) - -liste_punkte_ausgangssystem = [p1, p2, p3, p4, p5] -liste_l_berechnet_0 = [Translation + m0 * R_matrix * p for p in liste_punkte_ausgangssystem] -l_berechnet_0 = sp.Matrix.vstack(*liste_l_berechnet_0) - -l = sp.Matrix([P1[0] - p1[0], P1[1] - p1[1], P1[2] - p1[2], P2[0] - p2[0], P2[1] - p2[1], P2[2] - p2[2], P3[0] - p3[0], P3[1] - p3[1], P3[2] - p3[2], P4[0] - p4[0], P4[1] - p4[1], P4[2] - p4[2], P5[0] - p5[0], P5[1] - p5[1], P5[2] - p5[2]]) - -# ToDo: Prüfen, ob n mit l oder mit dl! -n = A.T * P * l -Qxx = N.evalf(n=30).inv() -dx = Qxx * n -x = x0 + dx - - - -print(l.evalf(n=3)) -print(l_berechnet_0.evalf(n=3)) -#print(x0.evalf(n=3)) -#print(dx.evalf(n=3)) -#print(x.evalf(n=3)) - -for i in range (dx.rows): - wert = float(dx[i]) - if abs(wert) >= schwellenwert: - #print("Warnung") - alle_kleiner = False - -if alle_kleiner: print("Ausgleichung fertig!") \ No newline at end of file diff --git a/Vorbereitungen_Fabian/Test.py b/Vorbereitungen_Fabian/Test.py deleted file mode 100644 index 596e99c..0000000 --- a/Vorbereitungen_Fabian/Test.py +++ /dev/null @@ -1,361 +0,0 @@ -import csv -import xml.etree.ElementTree as ET -from decimal import Decimal, getcontext, ROUND_HALF_UP - -# ========= Einstellungen ========= -JXL_IN = r"C:\Users\fabia\Desktop\Masterprojekt_V3\Daten\campusnetz_bereinigt_plus_nachmessung.jxl" -CSV_IN = r"C:\Users\fabia\Desktop\Masterprojekt_V3\Daten\campsnetz_beobachtungen_plus_nachmessungen.csv" -CSV_OUT = r"C:\Users\fabia\Desktop\Masterprojekt_V3\Daten\campsnetz_beobachtungen_plus_nachmessungen_korrigiert.csv" - -getcontext().prec = 70 - - -# ========= Hilfsfunktionen ========= -def count_decimals(s: str, sep: str) -> int: - if s is None: - return 0 - s = s.strip() - if s == "": - return 0 - if ":ZH:" in s: - s = s.split(":ZH:", 1)[0].strip() - if sep in s: - return len(s.split(sep, 1)[1]) - return 0 - - -def fmt_decimal_fixed(x: Decimal, decimals: int, sep: str) -> str: - q = Decimal("1") if decimals == 0 else Decimal("1." + ("0" * decimals)) - y = x.quantize(q, rounding=ROUND_HALF_UP) - txt = format(y, "f") - if sep != ".": - txt = txt.replace(".", sep) - if decimals == 0: - txt = txt.split(sep)[0] - return txt - - -def parse_decimal_csv(s: str) -> Decimal: - """ - CSV-Zahlen mit Komma, evtl. mit ":ZH:..." im letzten Feld. - """ - s = (s or "").strip() - if ":ZH:" in s: - s = s.split(":ZH:", 1)[0].strip() - s = s.replace(",", ".") - return Decimal(s) - - -def parse_decimal_comma(s: str) -> Decimal: - """ - Komma-String nach Decimal. - """ - return Decimal((s or "").strip().replace(",", ".")) - - -def deg_to_gon_str(deg_str: str) -> str: - """ - JXL: Winkel in Grad (Dezimalpunkt). - gon = deg * (10/9) - Ausgabe mit exakt so vielen Nachkommastellen wie im JXL-Gradwert enthalten. - Dezimaltrennzeichen: Komma. - """ - deg_str = (deg_str or "").strip() - d = count_decimals(deg_str, ".") - deg = Decimal(deg_str) - gon = deg * (Decimal(10) / Decimal(9)) - return fmt_decimal_fixed(gon, d, ",") - - -def meter_str_from_jxl(m_str: str) -> str: - """ - JXL: Distanz in Meter (Dezimalpunkt). - Ausgabe mit exakt so vielen Nachkommastellen wie in der JXL enthalten. - Dezimaltrennzeichen: Komma. - """ - m_str = (m_str or "").strip() - d = count_decimals(m_str, ".") - return fmt_decimal_fixed(Decimal(m_str), d, ",") - - -def is_obs_line(row: list[str]) -> bool: - """ - Beobachtungszeile: Zielpunkt nicht leer, Hz/Z/SD numerisch parsebar. - Zielpunkt darf alphanumerisch sein (FH3 etc.). - """ - if len(row) < 4: - return False - if row[0].strip() == "" or row[1].strip() == "" or row[2].strip() == "" or row[3].strip() == "": - return False - try: - _ = parse_decimal_csv(row[1]) - _ = parse_decimal_csv(row[2]) - _ = parse_decimal_csv(row[3]) - return True - except Exception: - return False - - -def is_station_candidate(row: list[str]) -> bool: - """ - Kandidat für Standpunkt: erste Spalte nicht leer, Messspalten leer. - Ob es wirklich ein Standpunkt ist, entscheiden wir später über StationName-Menge. - """ - if len(row) < 4: - return False - return ( - row[0].strip() != "" - and row[1].strip() == "" - and row[2].strip() == "" - and row[3].strip() == "" - ) - - -def csv_is_rounding_of_jxl(csv_str: str, jxl_full_str: str) -> bool: - """ - Prüft: CSV ist gerundete Darstellung des JXL-Wertes. - Kriterium: - - CSV hat weniger Nachkommastellen als JXL - - und: JXL auf CSV-Dezimalstellen gerundet == CSV-Wert (numerisch) - """ - dc = count_decimals(csv_str, ",") - dj = count_decimals(jxl_full_str, ",") - if dc >= dj: - return False - - try: - csv_val = parse_decimal_csv(csv_str) - jxl_val = parse_decimal_comma(jxl_full_str) - - q = Decimal("1") if dc == 0 else Decimal("1." + ("0" * dc)) - jxl_rounded = jxl_val.quantize(q, rounding=ROUND_HALF_UP) - csv_q = csv_val.quantize(q, rounding=ROUND_HALF_UP) - - return jxl_rounded == csv_q - except Exception: - return False - - -# ========= JXL einlesen ========= -tree = ET.parse(JXL_IN) -root = tree.getroot() - -# StationRecords: (StationName, StationID, IH) -station_records = [] -for sr in root.iter("StationRecord"): - sname = (sr.findtext("StationName") or "").strip() - sid = (sr.attrib.get("ID") or "").strip() - ih = (sr.findtext("TheodoliteHeight") or "").strip() - if sname != "" and sid != "": - station_records.append((sname, sid, ih)) - -station_names_set = {sname for sname, _, _ in station_records} - -# pro StationName ggf. mehrere Aufbauten -> "nächsten unbenutzten" nehmen -stationname_to_records = {} -for sname, sid, ih in station_records: - stationname_to_records.setdefault(sname, []).append((sid, ih)) -stationname_usecount = {k: 0 for k in stationname_to_records.keys()} - -# TargetHeight je TargetRecord-ID -target_height_by_id = {} -for tr in root.iter("TargetRecord"): - tid = (tr.attrib.get("ID") or "").strip() - zh = (tr.findtext("TargetHeight") or "").strip() - if tid != "": - target_height_by_id[tid] = zh - -# Pro StationID: Sequenz der PointRecords -station_seq = {sid: [] for _, sid, _ in station_records} - -for pr in root.iter("PointRecord"): - stid = (pr.findtext("StationID") or "").strip() - if stid == "" or stid not in station_seq: - continue - - circle = pr.find("Circle") - if circle is None: - continue - - target_name = (pr.findtext("Name") or "").strip() - target_id = (pr.findtext("TargetID") or "").strip() - - hz_deg = (circle.findtext("HorizontalCircle") or "").strip() - z_deg = (circle.findtext("VerticalCircle") or "").strip() - sd_m = (circle.findtext("EDMDistance") or "").strip() - - if target_name == "" or hz_deg == "" or z_deg == "" or sd_m == "": - continue - - station_seq[stid].append({ - "target": target_name, - "hz_gon": deg_to_gon_str(hz_deg), - "z_gon": deg_to_gon_str(z_deg), - "sd_m": meter_str_from_jxl(sd_m), - "zh": target_height_by_id.get(target_id, ""), - }) - - -# ========= Matching-Funktion ========= -def pick_jxl_entry_for_obs(seq, start_ptr, zp, hz_csv, z_csv, sd_csv, search_window=200): - """ - Standard: nimmt seq[start_ptr] - Wenn target nicht passt: sucht im Fenster nach passendem zp. - Bei Mehrfachtreffern wird bevorzugt, wo gerundete Werte passen. - """ - if start_ptr >= len(seq): - return None, start_ptr - - first = seq[start_ptr] - if first["target"] == zp: - return first, start_ptr + 1 - - end = min(len(seq), start_ptr + search_window) - candidates = [] - for i in range(start_ptr, end): - if seq[i]["target"] == zp: - candidates.append((i, seq[i])) - - if not candidates: - return first, start_ptr + 1 - - if len(candidates) == 1: - i, entry = candidates[0] - return entry, i + 1 - - good = [] - for i, entry in candidates: - ok_hz = csv_is_rounding_of_jxl(hz_csv, entry["hz_gon"]) - ok_z = csv_is_rounding_of_jxl(z_csv, entry["z_gon"]) - ok_sd = csv_is_rounding_of_jxl(sd_csv, entry["sd_m"]) - score = int(ok_hz) + int(ok_z) + int(ok_sd) - good.append((score, i, entry)) - - good.sort(key=lambda t: (-t[0], t[1])) - _, i_best, entry_best = good[0] - return entry_best, i_best + 1 - - -# ========= CSV verarbeiten ========= -repl_counts = {"Hz": 0, "Z": 0, "SD": 0} -current_station_id = None -current_station_ptr = 0 - -line_no = 0 - -fehlende_IH = [] # (zeilennummer, standpunkt) -fehlende_ZH = [] # (zeilennummer, standpunkt, zielpunkt) -fehlender_StationRecord = [] # (zeilennummer, standpunkt_text) - -current_station_name = None - -with open(CSV_IN, newline="", encoding="utf-8") as fin, open(CSV_OUT, "w", newline="", encoding="utf-8") as fout: - reader = csv.reader(fin, delimiter=";") - writer = csv.writer(fout, delimiter=";", lineterminator="\n") - - for row in reader: - line_no += 1 - - if len(row) < 4: - row = row + [""] * (4 - len(row)) - - # ---- Standpunkt-Kandidat? ---- - if is_station_candidate(row): - sp = row[0].strip() - - # Nur als Standpunkt behandeln, wenn er wirklich in der JXL als StationName existiert: - if sp in station_names_set: - use = stationname_usecount.get(sp, 0) - recs = stationname_to_records[sp] - if use >= len(recs): - raise RuntimeError(f"Standpunkt {sp} kommt in CSV öfter vor als in der JXL (StationRecords).") - - sid, ih = recs[use] - stationname_usecount[sp] = use + 1 - - current_station_name = sp - current_station_id = sid - current_station_ptr = 0 - - # fehlende IH loggen - if ih is None or str(ih).strip() == "": - fehlende_IH.append((line_no, sp)) - - writer.writerow([sp, f"IH:{ih}", "", "", ""]) - continue - - # NICHT in JXL: wenn es wie ein Standpunkt aussieht -> loggen - if sp.isdigit(): - fehlender_StationRecord.append((line_no, sp)) - - writer.writerow(row) - continue - - # ---- Beobachtung? ---- - if is_obs_line(row) and current_station_id is not None: - zp = row[0].strip() - hz_csv = row[1].strip() - z_csv = row[2].strip() - sd_csv = row[3].strip() - - seq = station_seq.get(current_station_id, []) - jxl_entry, new_ptr = pick_jxl_entry_for_obs(seq, current_station_ptr, zp, hz_csv, z_csv, sd_csv) - - if jxl_entry is None: - writer.writerow(row) - continue - - current_station_ptr = new_ptr - - hz_out = hz_csv - z_out = z_csv - sd_out = sd_csv - - if csv_is_rounding_of_jxl(hz_csv, jxl_entry["hz_gon"]): - hz_out = jxl_entry["hz_gon"] - repl_counts["Hz"] += 1 - - if csv_is_rounding_of_jxl(z_csv, jxl_entry["z_gon"]): - z_out = jxl_entry["z_gon"] - repl_counts["Z"] += 1 - - if csv_is_rounding_of_jxl(sd_csv, jxl_entry["sd_m"]): - sd_out = jxl_entry["sd_m"] - repl_counts["SD"] += 1 - - # fehlende ZH loggen - zh_val = jxl_entry.get("zh", "") - if zh_val is None or str(zh_val).strip() == "": - fehlende_ZH.append((line_no, current_station_name, zp)) - - last_col = f"{sd_out}:ZH:{zh_val}" if str(zh_val).strip() != "" else sd_out - writer.writerow([zp, hz_out, z_out, last_col]) - continue - - # ---- alles andere unverändert ---- - writer.writerow(row) - -print("Fertig.") -print("Ausgabe:", CSV_OUT) -print("Ersetzungen (Rundung -> JXL volle Nachkommastellen):", repl_counts) - -print("\n--- Fehlende IH ---") -print("Anzahl:", len(fehlende_IH)) -for z, sp in fehlende_IH[:50]: - print(f"Zeile {z}: Standpunkt {sp} (IH leer in JXL)") -if len(fehlende_IH) > 50: - print("... (weitere gekürzt)") - -print("\n--- Fehlende ZH ---") -print("Anzahl:", len(fehlende_ZH)) -for z, sp, zp in fehlende_ZH[:50]: - print(f"Zeile {z}: Standpunkt {sp}, Ziel {zp} (ZH nicht ermittelt)") -if len(fehlende_ZH) > 50: - print("... (weitere gekürzt)") - -print("\n--- Standpunkt in CSV, aber kein StationRecord in JXL ---") -print("Anzahl:", len(fehlender_StationRecord)) -for z, sp in fehlender_StationRecord[:50]: - print(f"Zeile {z}: Standpunkt {sp} (nicht in JXL als StationName gefunden)") -if len(fehlender_StationRecord) > 50: - print("... (weitere gekürzt)") diff --git a/Vorbereitungen_Fabian/Transformation_Helmert_V3_final.py b/Vorbereitungen_Fabian/Transformation_Helmert_V3_final.py deleted file mode 100644 index 7420154..0000000 --- a/Vorbereitungen_Fabian/Transformation_Helmert_V3_final.py +++ /dev/null @@ -1,482 +0,0 @@ -import sympy as sp -from sympy.algebras.quaternion import Quaternion - -#ToDo: Achtung: Die Ergebnisse sind leicht anders, als in den Beispielrechnung von Luhmann (Rundungsfehler bei Luhmann?) -#ToDo: Automatische Ermittlung der Anzahl Nachkommastellen für Test auf Orthonormalität integrieren! -#Beipsiel aus Luhmann S. 76 -# Ausgangssystem -p1 = sp.Matrix([110, 100, 110]) -p2 = sp.Matrix([150, 280, 100]) -p3 = sp.Matrix([300, 300, 120]) -p4 = sp.Matrix([170, 100, 100]) -p5 = sp.Matrix([200, 200, 140]) - -# Zielsystem -P1 = sp.Matrix([153.559, 170.747, 150.768]) -P2 = sp.Matrix([99.026, 350.313, 354.912]) -P3 = sp.Matrix([215.054, 544.420, 319.003]) -P4 = sp.Matrix([179.413, 251.030, 115.601]) -P5 = sp.Matrix([213.431, 340.349, 253.036]) - -#1) Näherungswertberechnung -m0 = (P2 - P1).norm() / (p2 - p1).norm() - -U = (P2 - P1) / (P2 - P1).norm() -W = (U.cross(P3 - P1)) / (U.cross(P3 - P1)).norm() -V = W.cross(U) - -u = (p2 - p1) / (p2 - p1).norm() -w = (u.cross(p3 - p1)) / (u.cross(p3 - p1)).norm() -v = w.cross(u) - -R = sp.Matrix.hstack(U, V, W) * sp.Matrix.hstack(u, v, w).T - -XS = (P1 + P2 + P3) / 3 -xS = (p1 + p2 + p3) / 3 - -Translation = XS - m0 * R * xS - - -#print(m0.evalf()) -#print(R.evalf()) -#print(Translation.evalf()) - -# 2) Test auf orthonormale Drehmatrix bei 3 Nachkommastellen! -if R.T.applyfunc(lambda x: round(float(x), 3)) == R.inv().applyfunc(lambda x: round(float(x), 3)) and (R.T * R).applyfunc(lambda x: round(float(x), 3)) == sp.eye(3).applyfunc(lambda x: round(float(x), 3)) and ((round(R.det(), 3) == 1.000 or round(R.det(), 3) == -1.000)): - print("R ist Orthonormal!") -else: - print("R ist nicht Orthonormal!") - -# Testmatrix R aus Luhmann S. 66 -#R = sp.Matrix([ -# [0.996911, -0.013541, -0.077361], -# [0.030706, 0.973820, 0.225238], -# [0.072285, -0.226918, 0.971228] -#]) - -# 3) Quaternionen berechnen -# ToDo: Prüfen, ob Vorzeichen bei q0 richtig ist! -#ToDo: q0 stimmt nicht mit Luhmann überein! - -q = Quaternion.from_rotation_matrix(R) -q0_wert = q.a -q1_wert = q.b -q2_wert = q.c -q3_wert = q.d - - - -# 4) Funktionales Modell -liste_Punkte = ["P1", "P2", "P3", "P4", "P5"] -liste_unbekannte = ["dX", "dY", "dZ", "dm", "dq0", "dq1", "dq2", "dq3"] -liste_beobachtungen =[] -for punkt in liste_Punkte: - liste_beobachtungen.append(f"X_{punkt}") - liste_beobachtungen.append(f"Y_{punkt}") - liste_beobachtungen.append(f"Z_{punkt}") - - - - -dX, dY, dZ, m, q0, q1, q2, q3, xp1, yp1, zp1, xp2, yp2, zp2, xp3, yp3, zp3, xp4, yp4, zp4, xp5, yp5, zp5 = sp.symbols('dX dY dZ m q0 q1 q2 q3 xp1 yp1 zp1 xp2 yp2 zp2 xp3 yp3 zp3 xp4 yp4 zp4 xp5 yp5 zp5') - -#print(Translation[0]) - - -#print(zahlen[zp1]) - -f = sp.Matrix( - [[dX + m * (xp1 * (1 - 2 * (q2**2 + q3**2)) + yp1 * (2 * (q1 * q2 - q0 * q3)) + zp1 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp1 * (2 * (q1 * q2 + q0 * q3)) + yp1 * (1 - 2 * (q1**2 + q3**2)) + zp1 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp1 * (2 * (q1 * q3 - q0 * q2)) + yp1 * (2 * (q0 * q1 + q2 * q3)) + zp1 * (1 - 2 * (q1**2 + q2**2)))], - [dX + m * (xp2 * (1 - 2 * (q2**2 + q3**2)) + yp2 * (2 * (q1 * q2 - q0 * q3)) + zp2 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp2 * (2 * (q1 * q2 + q0 * q3)) + yp2 * (1 - 2 * (q1**2 + q3**2)) + zp2 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp2 * (2 * (q1 * q3 - q0 * q2)) + yp2 * (2 * (q0 * q1 + q2 * q3)) + zp2 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp3 * (1 - 2 * (q2**2 + q3**2)) + yp3 * (2 * (q1 * q2 - q0 * q3)) + zp3 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp3 * (2 * (q1 * q2 + q0 * q3)) + yp3 * (1 - 2 * (q1**2 + q3**2)) + zp3 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp3 * (2 * (q1 * q3 - q0 * q2)) + yp3 * (2 * (q0 * q1 + q2 * q3)) + zp3 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp4 * (1 - 2 * (q2**2 + q3**2)) + yp4 * (2 * (q1 * q2 - q0 * q3)) + zp4 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp4 * (2 * (q1 * q2 + q0 * q3)) + yp4 * (1 - 2 * (q1**2 + q3**2)) + zp4 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp4 * (2 * (q1 * q3 - q0 * q2)) + yp4 * (2 * (q0 * q1 + q2 * q3)) + zp4 * (1 - 2 * (q1**2 + q2**2)))], -[dX + m * (xp5 * (1 - 2 * (q2**2 + q3**2)) + yp5 * (2 * (q1 * q2 - q0 * q3)) + zp5 * (2 * (q0 * q2 + q1 * q3)))], - [dY + m * (xp5 * (2 * (q1 * q2 + q0 * q3)) + yp5 * (1 - 2 * (q1**2 + q3**2)) + zp5 * (2 * (q2 * q3 - q0 * q1)))], - [dZ + m * (xp5 * (2 * (q1 * q3 - q0 * q2)) + yp5 * (2 * (q0 * q1 + q2 * q3)) + zp5 * (1 - 2 * (q1**2 + q2**2)))], - - - ] -) - -A_ohne_zahlen = f.jacobian([dX, dY, dZ, m, q0, q1, q2, q3]) - - -#print(J) -#print(J_zahlen.evalf(n=3)) - -# Parameterschätzung -schwellenwert = 1e-4 -anzahl_iterationen = 0 -alle_kleiner_vorherige_iteration = False - - -P = sp.eye(15) - -#l = sp.Matrix([p1[0], p1[1], p1[2], p2[0], p2[1], p2[2], p3[0], p3[1], p3[2], p4[0], p4[1], p4[2], p5[0], p5[1], p5[2]]) - - -liste_punkte_ausgangssystem = [p1, p2, p3, p4, p5] - - - -#l = sp.Matrix([P1[0] - p1[0], P1[1] - p1[1], P1[2] - p1[2], P2[0] - p2[0], P2[1] - p2[1], P2[2] - p2[2], P3[0] - p3[0], P3[1] - p3[1], P3[2] - p3[2], P4[0] - p4[0], P4[1] - p4[1], P4[2] - p4[2], P5[0] - p5[0], P5[1] - p5[1], P5[2] - p5[2]]) -l = sp.Matrix([P1[0], P1[1], P1[2], P2[0], P2[1], P2[2], P3[0], P3[1], P3[2], P4[0], P4[1], P4[2], P5[0], P5[1], P5[2]]) -# ToDo: Prüfen, ob n mit l oder mit dl! - -while True: - if anzahl_iterationen == 0: - zahlen_0 = {dX: float(Translation[0]), dY: float(Translation[1]), dZ: float(Translation[2]), m: float(m0), q0: float(q0_wert), q1: float(q1_wert), - q2: float(q2_wert), - q3: float(q3_wert), xp1: p1[0], yp1: p1[1], zp1: p1[2], xp2: p2[0], yp2: p2[1], zp2: p2[2], xp3: p3[0], - yp3: p3[1], zp3: p3[2], xp4: p4[0], yp4: p4[1], zp4: p4[2], xp5: p5[0], yp5: p5[1], zp5: p5[2]} - x0 = sp.Matrix([zahlen_0[dX], zahlen_0[dY], zahlen_0[dZ], zahlen_0[m], zahlen_0[q0], zahlen_0[q1], zahlen_0[q2], zahlen_0[q3]]) - R_matrix_0 = sp.Matrix([[1 - 2 * (q2_wert ** 2 + q3_wert ** 2), 2 * (q1_wert * q2_wert - q0_wert * q3_wert), - 2 * (q0_wert * q2_wert + q1_wert * q3_wert)], - [2 * (q1_wert * q2_wert + q0_wert * q3_wert), 1 - 2 * (q1_wert ** 2 + q3_wert ** 2), - 2 * (q2_wert * q3_wert - q0_wert * q1_wert)], - [2 * (q1_wert * q3_wert - q0_wert * q2_wert), 2 * (q0_wert * q1_wert + q2_wert * q3_wert), - 1 - 2 * (q1_wert ** 2 + q2_wert ** 2)]]) - liste_l_berechnet_0 = [Translation + m0 * R_matrix_0 * p for p in liste_punkte_ausgangssystem] - l_berechnet_0 = sp.Matrix.vstack(*liste_l_berechnet_0) - dl_0 = l - l_berechnet_0 - - A_0 = A_ohne_zahlen.subs(zahlen_0) - N = A_0.T * P * A_0 - n_0 = A_0.T * P * dl_0 - Qxx_0 = N.evalf(n=30).inv() - dx = Qxx_0 * n_0 - x = x0 + dx - x = sp.N(x, 10) # 10 Nachkommastellen - q_norm = sp.sqrt(x[4] ** 2 + x[5] ** 2 + x[6] ** 2 + x[7] ** 2) - x = sp.Matrix(x) - x[4] /= q_norm - x[5] /= q_norm - x[6] /= q_norm - x[7] /= q_norm - anzahl_iterationen += 1 - print(f"Iteration Nr.{anzahl_iterationen} abgeschlossen") - print(dx.evalf(n=3)) - - else: - zahlen_i = {dX: float(x[0]), dY: float(x[1]), dZ: float(x[2]), m: float(x[3]), q0: float(x[4]), q1: float(x[5]), - q2: float(x[6]), - q3: float(x[7]), xp1: p1[0], yp1: p1[1], zp1: p1[2], xp2: p2[0], yp2: p2[1], zp2: p2[2], xp3: p3[0], - yp3: p3[1], zp3: p3[2], xp4: p4[0], yp4: p4[1], zp4: p4[2], xp5: p5[0], yp5: p5[1], zp5: p5[2]} - R_matrix_i = sp.Matrix([[1 - 2 * (zahlen_i[q2] ** 2 + zahlen_i[q3] ** 2), 2 * (zahlen_i[q1] * zahlen_i[q2] - zahlen_i[q0] * zahlen_i[q3]), - 2 * (zahlen_i[q0] * zahlen_i[q2] + zahlen_i[q1] * zahlen_i[q3])], - [2 * (zahlen_i[q1] * zahlen_i[q2] + zahlen_i[q0] * zahlen_i[q3]), 1 - 2 * (zahlen_i[q1] ** 2 + zahlen_i[q3] ** 2), - 2 * (zahlen_i[q2] * zahlen_i[q3] - zahlen_i[q0] * zahlen_i[q1])], - [2 * (zahlen_i[q1] * zahlen_i[q3] - zahlen_i[q0] * zahlen_i[q2]), - 2 * (zahlen_i[q0] * zahlen_i[q1] + zahlen_i[q2] * zahlen_i[q3]), - 1 - 2 * (zahlen_i[q1] ** 2 + zahlen_i[q2] ** 2)]]) - #print("R_matrix_i") - liste_l_berechnet_i = [sp.Matrix([zahlen_i[dX], zahlen_i[dY], zahlen_i[dZ]]) + zahlen_i[m] * R_matrix_i * p for p in liste_punkte_ausgangssystem] - #print("liste_l_berechnet_i") - l_berechnet_i = sp.Matrix.vstack(*liste_l_berechnet_i) - #print("l_berechnet_i") - dl_i = l - l_berechnet_i - #print("dl_i") - A_i = A_ohne_zahlen.subs(zahlen_i).evalf(n=30) - #print("A_i") - N_i = A_i.T * P * A_i - #print("N_i") - n_i = A_i.T * P * dl_i - # print("n_i") - Qxx_i = N_i.evalf(n=30).inv() - #print("Qxx_i") - n_i = A_i.T * P * dl_i - #print("n_i") - dx = Qxx_i * n_i - #print("dx") - x += dx - x = sp.Matrix(x) - q_norm = sp.sqrt(x[4] ** 2 + x[5] ** 2 + x[6] ** 2 + x[7] ** 2) - x[4] /= q_norm - x[5] /= q_norm - x[6] /= q_norm - x[7] /= q_norm - # print("x") - anzahl_iterationen += 1 - print(f"Iteration Nr.{anzahl_iterationen} abgeschlossen") - print(dx.evalf(n=3)) - - alle_kleiner = True - for i in range(dx.rows): - wert = float(dx[i]) - if abs(wert) > schwellenwert: - alle_kleiner = False - - - if alle_kleiner and alle_kleiner_vorherige_iteration or anzahl_iterationen == 20: - break - - alle_kleiner_vorherige_iteration = alle_kleiner - -print(l.evalf(n=3)) -print(l_berechnet_0.evalf(n=3)) -print(f"x = {x.evalf(n=3)}") - -#Neuberechnung Zielsystem -zahlen_i = {dX: float(x[0]), dY: float(x[1]), dZ: float(x[2]), m: float(x[3]), q0: float(x[4]), q1: float(x[5]), - q2: float(x[6]), - q3: float(x[7]), xp1: p1[0], yp1: p1[1], zp1: p1[2], xp2: p2[0], yp2: p2[1], zp2: p2[2], xp3: p3[0], - yp3: p3[1], zp3: p3[2], xp4: p4[0], yp4: p4[1], zp4: p4[2], xp5: p5[0], yp5: p5[1], zp5: p5[2]} -# print("zahlen_i") -R_matrix_i = sp.Matrix( - [[1 - 2 * (zahlen_i[q2] ** 2 + zahlen_i[q3] ** 2), 2 * (zahlen_i[q1] * zahlen_i[q2] - zahlen_i[q0] * zahlen_i[q3]), - 2 * (zahlen_i[q0] * zahlen_i[q2] + zahlen_i[q1] * zahlen_i[q3])], - [2 * (zahlen_i[q1] * zahlen_i[q2] + zahlen_i[q0] * zahlen_i[q3]), 1 - 2 * (zahlen_i[q1] ** 2 + zahlen_i[q3] ** 2), - 2 * (zahlen_i[q2] * zahlen_i[q3] - zahlen_i[q0] * zahlen_i[q1])], - [2 * (zahlen_i[q1] * zahlen_i[q3] - zahlen_i[q0] * zahlen_i[q2]), - 2 * (zahlen_i[q0] * zahlen_i[q1] + zahlen_i[q2] * zahlen_i[q3]), - 1 - 2 * (zahlen_i[q1] ** 2 + zahlen_i[q2] ** 2)]]) -# print("R_matrix_i") -liste_l_berechnet_i = [sp.Matrix([zahlen_i[dX], zahlen_i[dY], zahlen_i[dZ]]) + zahlen_i[m] * R_matrix_i * p for p in - liste_punkte_ausgangssystem] -# print("liste_l_berechnet_i") -l_berechnet_i = sp.Matrix.vstack(*liste_l_berechnet_i) -print("") -print("l_berechnet_final:") - -liste_punkte_zielsystem = [P1, P2, P3, P4, P5] -for v in l_berechnet_i: - print(f"{float(v):.3f}") - -print("Streckendifferenzen:") -streckendifferenzen = [(P - L).norm() for P, L in zip(liste_punkte_zielsystem, liste_l_berechnet_i)] -print([round(float(s), 6) for s in streckendifferenzen]) - -Schwerpunkt_Zielsystem = sum(liste_punkte_zielsystem, sp.Matrix([0, 0, 0])) / len(liste_punkte_zielsystem) -Schwerpunkt_berechnet = sum(liste_l_berechnet_i, sp.Matrix([0, 0, 0])) / len(liste_l_berechnet_i) - -Schwerpunktsdifferenz = Schwerpunkt_Zielsystem - Schwerpunkt_berechnet - -print("\nDifferenz Schwerpunkt (Vektor):") -print(Schwerpunktsdifferenz.evalf(3)) - -print("Betrag der Schwerpunkt-Differenz:") -print(f"{float(Schwerpunktsdifferenz.norm()):.3f}m") - -#ToDo: Abweichungen in Printausgabe ausgeben! - -def Helmerttransformation_Euler(self): - db = Datenbank.Datenbankzugriff(self.pfad_datenbank) - dict_ausgangssystem = db.get_koordinaten("naeherung_lh", "Dict") - dict_zielsystem = db.get_koordinaten("naeherung_us", "Dict") - - gemeinsame_punktnummern = sorted(set(dict_ausgangssystem.keys()) & set(dict_zielsystem.keys())) - anzahl_gemeinsame_punkte = len(gemeinsame_punktnummern) - - liste_punkte_ausgangssystem = [dict_ausgangssystem[i] for i in gemeinsame_punktnummern] - liste_punkte_zielsystem = [dict_zielsystem[i] for i in gemeinsame_punktnummern] - - print("Anzahl gemeinsame Punkte:", anzahl_gemeinsame_punkte) - - print("\nErste Zielpunkte:") - for pn, P in list(zip(gemeinsame_punktnummern, liste_punkte_zielsystem))[:5]: - print(pn, [float(P[0]), float(P[1]), float(P[2])]) - - print("\nErste Ausgangspunkte:") - for pn, p in list(zip(gemeinsame_punktnummern, liste_punkte_ausgangssystem))[:5]: - print(pn, [float(p[0]), float(p[1]), float(p[2])]) - - # --- Näherungswerte (minimal erweitert) --- - p1, p2, p3 = liste_punkte_ausgangssystem[0], liste_punkte_ausgangssystem[1], liste_punkte_ausgangssystem[2] - P1, P2, P3 = liste_punkte_zielsystem[0], liste_punkte_zielsystem[1], liste_punkte_zielsystem[2] - - # 1) Näherungswert Maßstab: Mittelwert aus allen Punktpaaren - ratios = [] - for i, j in combinations(range(anzahl_gemeinsame_punkte), 2): - dp = (liste_punkte_ausgangssystem[j] - liste_punkte_ausgangssystem[i]).norm() - dP = (liste_punkte_zielsystem[j] - liste_punkte_zielsystem[i]).norm() - dp_f = float(dp) - if dp_f > 0: - ratios.append(float(dP) / dp_f) - - m0 = sum(ratios) / len(ratios) - - if ratios: - print("min/mean/max:", - min(ratios), - sum(ratios) / len(ratios), - max(ratios)) - - U = (P2 - P1) / (P2 - P1).norm() - W = (U.cross(P3 - P1)) / (U.cross(P3 - P1)).norm() - V = W.cross(U) - - u = (p2 - p1) / (p2 - p1).norm() - w = (u.cross(p3 - p1)) / (u.cross(p3 - p1)).norm() - v = w.cross(u) - - R0 = sp.Matrix.hstack(U, V, W) * sp.Matrix.hstack(u, v, w).T - - XS = sum(liste_punkte_zielsystem, sp.Matrix([0, 0, 0])) / anzahl_gemeinsame_punkte - xS = sum(liste_punkte_ausgangssystem, sp.Matrix([0, 0, 0])) / anzahl_gemeinsame_punkte - - Translation0 = XS - m0 * R0 * xS - - # 2) Test auf orthonormale Drehmatrix bei 3 Nachkommastellen! - if R0.T.applyfunc(lambda x: round(float(x), 3)) == R0.inv().applyfunc(lambda x: round(float(x), 3)) \ - and (R0.T * R0).applyfunc(lambda x: round(float(x), 3)) == sp.eye(3).applyfunc(lambda x: round(float(x), 3)) \ - and ((round(R0.det(), 3) == 1.000 or round(R0.det(), 3) == -1.000)): - print("R ist Orthonormal!") - else: - print("R ist nicht Orthonormal!") - - # 3) Euler-Näherungswerte aus R0 - e2_0 = sp.asin(R0[2, 0]) - # Schutz gegen Division durch 0 wenn cos(e2) ~ 0: - cos_e2_0 = sp.cos(e2_0) - - e1_0 = sp.acos(R0[2, 2] / cos_e2_0) - e3_0 = sp.acos(R0[0, 0] / cos_e2_0) - - # --- Symbolische Unbekannte (klassische 7 Parameter) --- - dX, dY, dZ, m, e1, e2, e3 = sp.symbols('dX dY dZ m e1 e2 e3') - R_symbolisch = self.R_matrix_aus_euler(e1, e2, e3) - - # 4) Funktionales Modell - f_zeilen = [] - for punkt in liste_punkte_ausgangssystem: - punkt_vektor = sp.Matrix([punkt[0], punkt[1], punkt[2]]) - f_zeile_i = sp.Matrix([dX, dY, dZ]) + m * R_symbolisch * punkt_vektor - f_zeilen.extend(list(f_zeile_i)) - - f_matrix = sp.Matrix(f_zeilen) - f = f_matrix - - A_ohne_zahlen = f_matrix.jacobian([dX, dY, dZ, m, e1, e2, e3]) - - # Parameterschätzung - schwellenwert = 1e-4 - anzahl_iterationen = 0 - alle_kleiner_vorherige_iteration = False - - l_vektor = sp.Matrix([koord for P in liste_punkte_zielsystem for koord in P]) - l = l_vektor - - P_mat = sp.eye(3 * anzahl_gemeinsame_punkte) - l_berechnet_0 = None - - while True: - if anzahl_iterationen == 0: - zahlen_0 = { - dX: float(Translation0[0]), - dY: float(Translation0[1]), - dZ: float(Translation0[2]), - m: float(m0), - e1: float(e1_0), - e2: float(e2_0), - e3: float(e3_0) - } - - x0 = sp.Matrix([zahlen_0[dX], zahlen_0[dY], zahlen_0[dZ], - zahlen_0[m], zahlen_0[e1], zahlen_0[e2], zahlen_0[e3]]) - - l_berechnet_0 = f.subs(zahlen_0).evalf(n=30) - dl_0 = l_vektor - l_berechnet_0 - - A_0 = A_ohne_zahlen.subs(zahlen_0).evalf(n=30) - N = A_0.T * P_mat * A_0 - n_0 = A_0.T * P_mat * dl_0 - Qxx_0 = N.inv() - dx = Qxx_0 * n_0 - x = x0 + dx - x = sp.N(x, 30) - - anzahl_iterationen += 1 - print(f"Iteration Nr.{anzahl_iterationen} abgeschlossen") - print(dx.evalf(n=3)) - - else: - zahlen_i = { - dX: float(x[0]), - dY: float(x[1]), - dZ: float(x[2]), - m: float(x[3]), - e1: float(x[4]), - e2: float(x[5]), - e3: float(x[6]) - } - - l_berechnet_i = f.subs(zahlen_i).evalf(n=30) - dl_i = l_vektor - l_berechnet_i - - A_i = A_ohne_zahlen.subs(zahlen_i).evalf(n=30) - N_i = A_i.T * P_mat * A_i - Qxx_i = N_i.inv() - n_i = A_i.T * P_mat * dl_i - - dx = Qxx_i * n_i - x = sp.Matrix(x + dx) - - anzahl_iterationen += 1 - print(f"Iteration Nr.{anzahl_iterationen} abgeschlossen") - print(dx.evalf(n=3)) - - alle_kleiner = True - for i in range(dx.rows): - wert = float(dx[i]) - if abs(wert) > schwellenwert: - alle_kleiner = False - - if (alle_kleiner and alle_kleiner_vorherige_iteration) or anzahl_iterationen == 100: - break - - alle_kleiner_vorherige_iteration = alle_kleiner - - print(l.evalf(n=3)) - print(l_berechnet_0.evalf(n=3)) - print(f"x = {x.evalf(n=3)}") - - # --- Neuberechnung Zielsystem --- - zahlen_final = { - dX: float(x[0]), - dY: float(x[1]), - dZ: float(x[2]), - m: float(x[3]), - e1: float(x[4]), - e2: float(x[5]), - e3: float(x[6]) - } - - l_berechnet_final = f.subs(zahlen_final).evalf(n=30) - - liste_l_berechnet_final = [] - for i in range(anzahl_gemeinsame_punkte): - Xi = l_berechnet_final[3 * i + 0] - Yi = l_berechnet_final[3 * i + 1] - Zi = l_berechnet_final[3 * i + 2] - liste_l_berechnet_final.append(sp.Matrix([Xi, Yi, Zi])) - - print("") - print("l_berechnet_final:") - for punktnummer, l_fin in zip(gemeinsame_punktnummern, liste_l_berechnet_final): - print(f"{punktnummer}: {float(l_fin[0]):.3f}, {float(l_fin[1]):.3f}, {float(l_fin[2]):.3f}") - - print("Streckendifferenzen:") - streckendifferenzen = [ - (punkt_zielsys - l_final).norm() - for punkt_zielsys, l_final in zip(liste_punkte_zielsystem, liste_l_berechnet_final) - ] - print([round(float(s), 6) for s in streckendifferenzen]) - - Schwerpunkt_Zielsystem = sum(liste_punkte_zielsystem, sp.Matrix([0, 0, 0])) / anzahl_gemeinsame_punkte - Schwerpunkt_berechnet = sum(liste_l_berechnet_final, sp.Matrix([0, 0, 0])) / anzahl_gemeinsame_punkte - - Schwerpunktsdifferenz = Schwerpunkt_Zielsystem - Schwerpunkt_berechnet - - print("\nDifferenz Schwerpunkt (Vektor):") - print(Schwerpunktsdifferenz.evalf(3)) - - print("Betrag der Schwerpunkt-Differenz:") - print(f"{float(Schwerpunktsdifferenz.norm()):.3f}m") \ No newline at end of file