{"id":229,"date":"2022-07-14T10:07:42","date_gmt":"2022-07-14T08:07:42","guid":{"rendered":"http:\/\/www.soep-cov.de\/?page_id=229"},"modified":"2022-11-22T10:27:49","modified_gmt":"2022-11-22T09:27:49","slug":"229-2","status":"publish","type":"page","link":"https:\/\/www.soep-cov.de\/en\/229-2\/","title":{"rendered":"Gewichtung der SOEP-CoV-Studie"},"content":{"rendered":"\n<div class=\"container-fluid main-container\">\n\n\n\n\n<div class=\"fluid-row\" id=\"header\">\n\n\n\n<h1 class=\"title toc-ignore\">Gewichtung der SOEP-CoV-Studie<\/h1>\n<h4 class=\"author\">Rainer Siegers, Hans Walter Steinhauer, Sabine Zinn<\/h4>\n<h4 class=\"date\">Zuletzt aktualisiert am 06.08.2020<\/h4>\n\n<\/div>\n\n\n<style type=\"text\/css\">\n.math {font-size: small;}\n\ncaption { \n  color: #494949;\n    margin-top: 10px;\n  display: table-caption;\n  text-align: left;\n  font-style: italic;\n}\n\np.caption {\n  color: #494949;\n    margin-top: 10px;\n  font-style: italic;\n}\n\n<\/style>\n<div id=\"ubersicht\" class=\"section level1\">\n<h1><span class=\"header-section-number\">1<\/span> \u00dcbersicht<\/h1>\n<p>Das Sozio-Oekonomische Panel (SOEP) ist eine L\u00e4ngsschnittstudie am Deutschen Institut f\u00fcr Wirtschaftsforschung (DIW Berlin), die beginnend im Jahr 1984, eine j\u00e4hrliche Befragung von Haushalten und deren Haushaltsmitgliedern in Deutschland durchf\u00fchrt.\nSomit k\u00f6nnen anhand von Daten des SOEP Verl\u00e4ufe und Ver\u00e4nderungen durch externe Einfl\u00fcsse sehr gut beschrieben und analysiert werden.\nIm Fr\u00fchjahr 2020 wurden die SOEP Haushalte neben der regul\u00e4ren, pers\u00f6nlichen Befragung zus\u00e4tzlich telefonisch (d.h. in einem CATI) zu ihren Erfahrungen durch die Corona-Krise befragt.\nWeitere Informationen zum Design und der Inhalte der SOEP-CoV-Studie bieten <span class=\"citation\">K\u00fchne et al. (<a href=\"#ref-Kuehne2020\">2020<\/a>)<\/span>. Die Ergebnisse und Spotlights der Studie werden unter <a href=\"http:\/\/www.soep-cov.de\">www.soep-cov.de<\/a> gesammelt.<\/p>\n<p>Der zuletzt ver\u00f6ffentlichte Scientific Use File (SUF) des SOEP in der Version 35 umfasst die Erhebungsjahre von 1984 bis einschlie\u00dflich 2018.\nDie Daten aus dem Erhebungsjahr 2019 liegen der SOEP Abteilung im DIW Berlin ebenfalls vor, sind allerdings noch nicht aufbereitet und ver\u00f6ffentlicht.\nAufgrund von Zuz\u00fcgen zu und Ausz\u00fcgen aus Haushalten, ebenso wie durch Geburten neuer Personen in den Haushalt und das Sterben von Haushaltsmitgliedern ver\u00e4ndert sich die Zusammensetzung der Haushalte \u00fcber die Zeit.\nZudem ist es m\u00f6glich, dass Haushalte oder einzelne Haushaltsmitglieder in einem Erhebungsjahr ihre Teilnahme aussetzen.\nAufgrund all dieser Ver\u00e4nderungen in Haushaltsstrukturen, werden f\u00fcr die SOEP-CoV-Studie diejenigen Haushalte ausgew\u00e4hlt, die in den Erhebungsjahren 2018 und 2019 mindestens an einer Erhebung teilgenommen haben und bis zum Feldbeginn 2020 nicht explizit ihre Teilnahme verweigert haben.\nVon den verbleibenden Haushalten werden dar\u00fcber hinaus folgende Haushalte ausgeschlossen:<\/p>\n<ul>\n<li>Haushalte der Gefl\u00fcchteten-Stichproben M3, M4 und M5. Diese werden im Rahmen einer gesonderten Befragung unter der Verantwortung des Instituts f\u00fcr Arbeitsmarkt und Berufsforschung (IAB) telefonisch zu ihren Erfahrungen in der Corona-Krise befragt.<\/li>\n<li>Haushalte der Stichproben, die 2019 erstmals befragt wurden (d.h. die Teilstichproben P und Q), um deren Teilnahmebereitschaft an der regul\u00e4ren 2. Welle nicht zu gef\u00e4hrden.<\/li>\n<li>Haushalte der sogenannten \u201czentralen Bearbeitung\u201d. Die \u201czentrale Bearbeitung\u201d des SOEP Erhebungsinstituts (Kantar Public) k\u00fcmmert sich um Haushalte, die \u00fcber die \u00fcblichen Kontaktwege des SOEP (n\u00e4mlich \u00fcber Interviewer) nicht kontaktiert werden wollen oder k\u00f6nnen.\nDie Befragten der \u201cZentralen Bearbeitung\u201d werden in der Regel telefonisch kontaktiert und f\u00fcllen den Fragebogen selbst\u00e4ndig oder telefonisch assistiert aus. Somit handelt es sich bei den zentral bearbeiteten Haushalten um Haushalte, die bereits im Rahmen der regul\u00e4ren SOEP Befragung eine gro\u00dfe Neigung der Nichtteilnahme zeigen. Diese Haushalte sollen durch Sonderbefragungen nicht zus\u00e4tzlich belastet werden.<\/li>\n<li>Haushalte ohne g\u00fcltige Telefonnummer, da diese im Rahmen der SOEP-CoV-Studie nicht telefonisch befragt werden k\u00f6nnen.<\/li>\n<\/ul>\n<p>Die Stichprobe der verbleibenden Haushalte wurde hinsichtlich ihrer Zusammensetzung und der Kontaktinformationen durch das Erhebungsinstitut des SOEP auf den Zeitpunkt M\u00e4rz 2020 aktualisiert und als Bruttostichprobe f\u00fcr die CoV-Studie an das SOEP zur\u00fcckgespielt.\nDiese wurde zuf\u00e4llig auf insgesamt neun Tranchen verteilt.\nDiese werden zeitlich aufeinander folgend befragt.\nDabei sind die Tranchen so konstruiert, dass ihre Stichprobengr\u00f6\u00dfe \u00fcber die Zeit abnimmt.\nDieser Ansatz hat der Tatsache Rechnung getragen, dass die Menschen in Deutschland in den ersten Wochen des kompletten Lockdowns (und somit w\u00e4hrend der Feldzeit der ersten vier Tranchen) den gr\u00f6\u00dften Herausforderungen und somit \u00c4nderungen im allt\u00e4glichen Leben gegen\u00fcberstanden.<\/p>\n<p>Die ersten vier Tranchen sind die gr\u00f6\u00dften mit einem Befragungszeitraum von jeweils zwei Wochen. Die\nrestlichen f\u00fcnf Tranchen fallen kleiner aus und ihr Befragungszeitraum erstreckt sich auf eine Woche.\nEinzelne Interviews konnten erst mit einigen Tagen Verz\u00f6gerung realisiert werden, so dass die tats\u00e4chlichen Befragungszeitr\u00e4ume zwischen den Tranchen nicht disjunkt sind.\nDie Befragungszeitr\u00e4ume und Stichprobenumf\u00e4nge sind in Tabelle <a href=\"#tab:feldzeiten\">1.1<\/a> nach den einzelnen Tranchen ausgewiesen.<\/p>\n<table class=\"table table-striped table-hover\" style=\"margin-left: auto; margin-right: auto;\">\n<caption>\n<span id=\"tab:feldzeiten\">Tabelle 1.1: <\/span>Befragungszeitr\u00e4ume und Stichprobenumf\u00e4nge nach Tranchen.\n<\/caption>\n<thead>\n<tr>\n<th style=\"border-bottom:hidden\" colspan=\"1\">\n<\/th>\n<th style=\"border-bottom:hidden; padding-bottom:0; padding-left:3px;padding-right:3px;text-align: center; \" colspan=\"2\">\n<div style=\"border-bottom: 1px solid #ddd; padding-bottom: 5px; \">\nBefragungszeitraum\n<\/div>\n<\/th>\n<th style=\"border-bottom:hidden; padding-bottom:0; padding-left:3px;padding-right:3px;text-align: center; \" colspan=\"3\">\n<div style=\"border-bottom: 1px solid #ddd; padding-bottom: 5px; \">\nStatus der Haushalte in der Stichprobe\n<\/div>\n<\/th>\n<\/tr>\n<tr>\n<th style=\"text-align:center;\">\nTranche\n<\/th>\n<th style=\"text-align:center;\">\nFeldstart\n<\/th>\n<th style=\"text-align:center;\">\nFeldende\n<\/th>\n<th style=\"text-align:right;\">\nEingesetzt\n<\/th>\n<th style=\"text-align:right;\">\nErreicht\n<\/th>\n<th style=\"text-align:right;\">\nRealisiert\n<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td style=\"text-align:center;\">\n1\n<\/td>\n<td style=\"text-align:center;\">\n01.04.2020\n<\/td>\n<td style=\"text-align:center;\">\n18.04.2020\n<\/td>\n<td style=\"text-align:right;\">\n2.756\n<\/td>\n<td style=\"text-align:right;\">\n2.068\n<\/td>\n<td style=\"text-align:right;\">\n1.689\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n2\n<\/td>\n<td style=\"text-align:center;\">\n14.04.2020\n<\/td>\n<td style=\"text-align:center;\">\n02.05.2020\n<\/td>\n<td style=\"text-align:right;\">\n3.296\n<\/td>\n<td style=\"text-align:right;\">\n2.450\n<\/td>\n<td style=\"text-align:right;\">\n1.932\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n3\n<\/td>\n<td style=\"text-align:center;\">\n27.04.2020\n<\/td>\n<td style=\"text-align:center;\">\n16.05.2020\n<\/td>\n<td style=\"text-align:right;\">\n1.767\n<\/td>\n<td style=\"text-align:right;\">\n1.310\n<\/td>\n<td style=\"text-align:right;\">\n978\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n4\n<\/td>\n<td style=\"text-align:center;\">\n11.05.2020\n<\/td>\n<td style=\"text-align:center;\">\n30.05.2020\n<\/td>\n<td style=\"text-align:right;\">\n1.183\n<\/td>\n<td style=\"text-align:right;\">\n871\n<\/td>\n<td style=\"text-align:right;\">\n632\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n5\n<\/td>\n<td style=\"text-align:center;\">\n25.05.2020\n<\/td>\n<td style=\"text-align:center;\">\n06.06.2020\n<\/td>\n<td style=\"text-align:right;\">\n608\n<\/td>\n<td style=\"text-align:right;\">\n443\n<\/td>\n<td style=\"text-align:right;\">\n309\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n6\n<\/td>\n<td style=\"text-align:center;\">\n02.06.2020\n<\/td>\n<td style=\"text-align:center;\">\n13.06.2020\n<\/td>\n<td style=\"text-align:right;\">\n629\n<\/td>\n<td style=\"text-align:right;\">\n450\n<\/td>\n<td style=\"text-align:right;\">\n303\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n7\n<\/td>\n<td style=\"text-align:center;\">\n08.06.2020\n<\/td>\n<td style=\"text-align:center;\">\n20.06.2020\n<\/td>\n<td style=\"text-align:right;\">\n578\n<\/td>\n<td style=\"text-align:right;\">\n409\n<\/td>\n<td style=\"text-align:right;\">\n288\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n8\n<\/td>\n<td style=\"text-align:center;\">\n15.06.2020\n<\/td>\n<td style=\"text-align:center;\">\n27.06.2020\n<\/td>\n<td style=\"text-align:right;\">\n598\n<\/td>\n<td style=\"text-align:right;\">\n433\n<\/td>\n<td style=\"text-align:right;\">\n298\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n9\n<\/td>\n<td style=\"text-align:center;\">\n22.06.2020\n<\/td>\n<td style=\"text-align:center;\">\n04.07.2020\n<\/td>\n<td style=\"text-align:right;\">\n584\n<\/td>\n<td style=\"text-align:right;\">\n405\n<\/td>\n<td style=\"text-align:right;\">\n265\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;color: white !important;background-color: #5E7C8F !important;\">\n1-9\n<\/td>\n<td style=\"text-align:center;color: white !important;background-color: #5E7C8F !important;\">\n01.04.2020\n<\/td>\n<td style=\"text-align:center;color: white !important;background-color: #5E7C8F !important;\">\n04.07.2020\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n11.999\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n8.839\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n6.694\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>Der Feldstart der SOEP-CoV-Studie war am 1. April 2020 und der letzte Tag der Befragung von Tranche 9 war am 4. Juli 2020.\nIn den Tranchen 1 bis 9 wurden 11.999 Haushalte eingesetzt, wovon 8.839 Haushalte telefonisch erreicht werden konnten und schlie\u00dflich 6.694 an der SOEP-CoV-Studie teilgenommen haben.<\/p>\n<p>Eine grafische Aufbereitung der Stichprobenumf\u00e4nge nach Status (Kontaktierbarkeit sowie Teilnahmebereitschaft) und Tranchen findet sich in Abbildung <a href=\"#fig:tranchen\">1.1<\/a>.\nDer linke Teil der Abbildung zeigt dabei Verteilung nach Tranche Kontakt- bzw. Teilnahmestatus in absoluten Fallzahlen, der rechte Teil in Anteilen.<\/p>\n<p>Der rechten Abbildung ist zu entnehmen, dass der Anteil der teilnehmenden Haushalte im Zeitverlauf leicht, aber stetig, gesunken ist.\n(Hier liegt die Vermutung nahe, dass das anf\u00e4nglich gro\u00dfe Interesse in der Bev\u00f6lkerung am Thema \u201cCorona\u201d \u00fcber Zeit abgenommen hat.)\nDer Anteil an Haushalten, die nicht erreicht werden konnten, ist \u00fcber die Tranchen hinweg indes nahezu unver\u00e4ndert.<\/p>\n<div class=\"figure\"><span id=\"fig:tranchen\"><\/span>\n<img decoding=\"async\" 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R4AAAAioMADAABABBR4AAAAiIACDwAAABFQ4AEAACACCjwAAABEQIEHAACACCjwAAAAEAEFHgAAACKgwAMAAEAEFHgAAACIgAIPAAAAEVDgAQAAIAIKPAAAAERAgQcAAIAIKPAAAAAQAQUeAAAAIqDAAwAAQAQUeAAAAIiAAg8AAAARUOABAAAgAgo8AAAARECBBwAAgAgUZDtAL7z44ot33XXXvHnzhg0b1vXRhoaGBQsW1NTU1NXVjR49+oQTTpg6dWoikUjrNAAAAMiMmAr8888\/39DQcMCHtm3bNnv27I0bN4b\/j707j6uyTv8\/fh12kIMIpLhAIm6opSlabmlpmVZmaaM2zaiRlWk2Y42W49KMlZZj5pJL7qZTOG7lUi65S\/R1STIqFQETUEEBkR3OOb8\/7u\/w43tANjnnPh96Pf+Yh\/M59\/I+dzfnOte5N5H69evHxsbGxsbGxMS8\/fbbRqPRRpMBAAAAAGA3apxCn5ubu3r16tjY2NtNMH\/+\/ISEhPbt269evfqzzz5btmxZUFDQTz\/9tGrVKttNBgAAAACA3Th6A79\/\/\/7JkyePGjVq+\/btt5vm119\/PXv2rLe399SpUwMCAkSkSZMmM2bMcHZ2PnjwYFpami0mAwAAAADAnhy9gU9MTExJSXF3d\/fx8TEYDOVOExUVJSLh4eGlz29v1KhRWFiYxWKJjo62xWQAAAAAANiTozfwL7744ob\/ut315xcvXhSRzp07W41rI9qrtT4ZAAAAAAD25OgNfFWkpKSIiHa6e2naSHJysi0mAwAAAADAnlS6C\/3t5OTkiEjZ4\/Pe3t4ikpuba4vJSrt8+fJnn31WdnzcuHGenp7Vei8OQnuzClE9cIFeOarGppvXxeV\/P4W8vLwsFovtVlRbnJz+93dPtfY6JycnJQKXXCrl4uKiROCSx4u6ubmV7BsAAAA2Uhca+KKiIhEp2yp7eXmJSEFBgS0mK+369etbt24tOz5+\/HgPD49qvRcHoVxs1QM7eANvn83r7u5uh7XUIrX2OoPBoFZgZ2fnkt5YCS4uLiW\/RgEAANhIXThcoB0tz8vLsxrXjpaXHEuv3ckAAAAAALCnunC4wM\/PLzMzMzs722pcG2nQoIEtJiutZcuWS5YsKTtuMplu3rxZ3bfjCJSLTWCbsmlaLy8vV1dXEbl165bZbLbdimqL0WjUzpRW5T9i\/fr1RcRkMpX9WHNAzs7O2pnzRUVF5V6y5GhcXV1Lzs\/Kz8+39eq0\/5oAAOB3qy408L6+viKSnp5uNZ6RkSEi\/v7+tpisNKPR2K1bt7LjN27c0E7IV45ysVUP7KpXjqqx6eYtue69uLjYZDLZbkW1pSSw6nudYyrZvGazWYnAJde9m0wmJQIDAACl1YVT6IODg0XkzJkzVuMxMTEiEhISYovJAAAAAACwp7rQwGtHv0+ePFn6DnNZWVlnz551c3Pr06ePLSYDAAAAAMCe6sIp9B06dGjTps25c+cWLlw4adIkZ2fngoKCOXPmFBUV9e\/fv169eraYDA5ue78hekeoSG+9AwAAAABQTl1o4EVk0qRJkydPPnr06KlTp4KDg+Pj4wsLC5s0aTJmzBjbTQYAAAAAgN3UhVPoRaRx48YLFix49NFHPT094+LifH19hwwZ8tFHH1k99a12JwMAAAAAwG5UOgK\/YcOGCl718\/ObMGFCpQup3ckAAAAAALCPOnIEHgAAAACAuo0GHgAAAAAABdDAAwAAAACgABp4AAAAAAAUQAMPAAAAAIACaOABAAAAAFAADTwAAAAAAAqggQcAAAAAQAE08AAAAAAAKIAGHgAAAAAABdDAAwAAAACgABp4AAAAAAAUQAMPAAAAAIACaOABAAAAAFAADTwAAAAAAAqggQcAAAAAQAE08AAAAAAAKIAGHgAAAAAABbjoHQCAHHB31jtCRXrrHQAAAACAcAQeAAAAAAAl0MADAAAAAKAAGngAAAAAABRAAw8AAAAAgAJo4AEAAAAAUAANPAAAAAAACuAxcgAAQAf5+fkbNmyIjo7OysoKDQ3t1KnTsGHDnJ2r9FjNxMTE7du3nz17NjMz09\/fPzg4eOjQoWFhYaWniYyM3LhxY7mzL126tGnTprXwHgAAsC8aeAAAYG\/Xr1+fNWtWQkKCiNSvXz82NjY2NjYmJubtt982Go0Vz3vs2LF58+aZTCYRadiwYXp6+tWrV0+cODF8+PDnnnuuZLKrV6\/a9C0AAGB\/NPAAAMDe5s+fn5CQ0L59+zfeeCMgICAlJeW999776aefVq1a9Ze\/\/KWCGW\/evPnxxx+bTKbevXtHRET4+fmZTKYdO3asWbMmMjKyQ4cO9957rzal1sDPmzcvKCjIaiHu7u42el8AANgU18ADAAC7+vXXX8+ePevt7T116tSAgAARadKkyYwZM5ydnQ8ePJiWllbBvPv26HOJHQAAIABJREFU7SssLAwLC5s0aZKfn5+IODs7Dxky5KmnnrJYLDt37iyZUmvgg4KCPMowGAw2fosAANgEDTwAALCrqKgoEQkPDy99tnyjRo3CwsIsFkt0dHQF88bFxYlI3759ra6W79GjR8mrIlJYWJienu7r6+vh4VHr+QEA0AsNPAAAsKuLFy+KSOfOna3GtRHt1dspLi4OCAho1qyZ1birq6uIaBfGi8i1a9csFktgYGBtZQYAwBFwDTwAALCrlJQUEdFOni9NG0lOTq5g3mnTppU7\/v3334tIaGio9n+18+d9fX23bNly6NCha9euBQQEhISEDB06tEWLFnf8DgAA0AcNPAAAsKucnBwRKXu3eW9vbxHJzc2t7gJjYmK2bNkiIk8\/\/bQ2ojXw0dHR0dHRLi4uPj4+SUlJSUlJUVFRY8aMGTx4cNmFXL58+bPPPis7Pm7cOE9Pz+pGchDaJlWIcoFFwcwEtgPlMisXWBTMXFuBaeABAIBdFRUViUjZrtjLy0tECgoKqr6ogoKCyMjIrVu3ms3mP\/7xj\/fcc482rjXw3t7eEydODA8Pd3FxycnJ+eKLL7788svVq1e3a9euZcuWVou6fv361q1by65i\/Pjx6l5Ir1xy5QKLgpkJbAfKZVYusCiYubYC08ADAAC7MhqNmZmZeXl5VuPasfdKnwNf4vjx46tWrbp+\/bqHh0dERMSAAQNKXurfv3+XLl2Cg4NLTtSvV69eRERERkbGkSNHNm3aNHXq1Np4KwAA2BUNPAAAsCs\/P7\/MzMzs7GyrcW2kQYMGlS4hKytr6dKlx48fF5FevXqNHj26YcOGpScICQkJCQkpO+OAAQOOHDkSHx9f9qU2bdqUewp9cXFxZmZmpZEck3LJlQssCmYmsB0ol1m5wKJg5goC+\/r6Vn05NPAAAMCutG8q6enpVuMZGRki4u\/vX\/HsqampU6ZMuXHjRnBw8IQJE9q2bVv1VTdq1EhbtcVisXoavJeXV1hYWNlZbty4UVxcXPVVOBTlkisXWBTMTGA7UC6zcoFFwcy1FZjHyAEAALsKDg4WkTNnzliNx8TEiEi5R85L5Obmzpw588aNG\/37958\/f3653Xtubu6OHTt27dplsVisXrp+\/boWwKp7BwBACTTwAADArrp16yYiJ0+eLH2\/uqysrLNnz7q5ufXp06eCeffv35+cnBweHj5x4kTt2e9leXp6btq0afny5adPn7Z66eDBgyLSpk2bO30PAADogQYeAADYVYcOHdq0aZORkbFw4UKTySQiBQUFc+bMKSoqevDBB+vVq1cy5a5du3bs2HH+\/PmSkb1794rIkCFDzLchIgaD4fHHHxeRjz\/+WDuqLyL5+fkbN27cu3ev0WgcOXKkPd8vAAC1hWvgAQCAvU2aNGny5MlHjx49depUcHBwfHx8YWFhkyZNxowZU3qyNWvWFBYWjhw5snXr1iJiMpmSkpJEZNq0aeUutnHjxsuXLxeRZ599Ni8vb9u2bdOnTzcajZ6enmlpaRaLxWg0Tpo0qVq3CwIAwHHQwAMAAHtr3LjxggUL\/v3vf586dSouLs7Pz69Hjx4jRozQHgV\/O2lpadox9ko5OzuPGTOmQ4cOO3fujIuLy8rKatWqVevWrYcPH16\/fv1aehMAANgbDTwAANCBn5\/fhAkTKp5m8+bNn376acm17oGBgV999VXVV9G1a9euXbvWPCIAAA6Ga+ABAIDjunHjRmBgoN4pAABwCDTwAADAQa1bty4pKUm7az0AAOAUegAA4KDuvvvuoUOHurm56R0EAACHQAMPAAAcVN++ffWOAACAA+EUegAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFOCidwAAsr3fEL0jVKS33gEAAAAACEfgAQAAAABQAg08AAAAAAAKoIEHAAAAAEABXAMPoO5zHfB0bS0qu2SZtbVEkaI922pvYQAAAKizOAIPAAAAAIACaOABAAAAAFAADTwAAAAAAArgGngA1VaLl5TnieSJiIhT7f2gyCXlAAAAqJM4Ag8AAAAAgAJo4AEAAAAAUAANPAAAAAAACuAaeADAnarF2yLcLFlmbS2R2yIAAIC6giPwAAAAAAAogAYeAAAAAAAFcAo9ADgczki3tdrawma2MAAAsCOOwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQgIveAeoyV1dXi8Wid4qacHV11TtC9RDYptRKKwS2PQLbmnKBAQCAfdDA25DRaDQYDHqnqIn69evrHaF6CGxTZdPe1CVHlRHY1ghsa2p9RAAAALuhgbehzMxMvSPUUEZGht4RqofANlU2rYNfe0NgWyOwrd3uI6JBgwZ2TgIAABwKDbwNmc1mRU+hN5lMekeoHgLbVNm0Dt78ENjWCGxran1EAAAAu3Hw7zAAAAAAAECEBh4AAAAAACXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAI+RA1D3HXB31jtCRXrrHQAAAABK4Ag8AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoADuQg+g2ripOwAAAGB\/HIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAVwDTwA4E5xWwQAAAA74Ag8AAAAAAAK4Ag8AADAbfn4+BgMBr1T1JCvr6\/eEapHucCiYGYC24FymZULLApmrq3ANPAA4HA4I93W2MKoOpPJpHeEmisuLtY7QvUoF1gUzExgO1Aus3KBRcHMFQR2calGV04DDwAAcFs5OTkWi0XvFDWUnZ2td4TqUS6wKJiZwHagXGblAouCmSsI7OHhUfXlcA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACjARe8AANSzvd8QvSNUpLfeAQAAAABb4Ag8AAAAAAAK4Ag8gLqPUwYAAABQB9DAAwDuFD+RAAAA2AGn0AMAAAAAoACOwAOAw+GANgAAAMriCDwAAAAAAAqggQcAAAAAQAE08AAAAAAAKIBr4AEAvzvcZQAAAKiII\/AAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACjARe8ADio\/P3\/Dhg3R0dFZWVmhoaGdOnUaNmyYs7Oz3rkAAKgj7qTUVnFeqjkAoI6hgS\/H9evXZ82alZCQICL169ePjY2NjY2NiYl5++23jUaj3ukAAFDenZTaKs5LNQcA1D2cQl+O+fPnJyQktG\/ffvXq1Z999tmyZcuCgoJ++umnVatW6R0NAIC64E5KbRXnpZoDAOoeGnhrv\/7669mzZ729vadOnRoQECAiTZo0mTFjhrOz88GDB9PS0vQOCACA2u6k1FZxXqo5AKBOooG3FhUVJSLh4eGlz69r1KhRWFiYxWKJjo7WLxoAAHXBnZTaKs5LNQcA1Ek08NYuXrwoIp07d7Ya10a0VwEAQI3dSamt4rxUcwBAnUQDby0lJUVEtNPtStNGkpOTdcgEAEAdcieltorzUs0BAHUSd6G3lpOTIyJl70\/r7e0tIrm5uWVnuXHjxuHDh8uO9+3b193d3QYZbc7Dw0PvCNVDYJtSK60Q2PYIbGvKBa6uGpTa6s5LNdcoty8pF1gUzExgO1Aus3KBRcHMtRWYBt5aUVGRiHh6elqNe3l5iUhBQUHZWX777bf333+\/7Hi\/fv20LwrKUS42gW1KrbRCYNsjsK0pF7i6alBqqzsv1VyjXHLlAouCmQlsB8plVi6wKJi5tgLTwFszGo2ZmZl5eXlW49qv9bX15Nh1s\/5SK8uxGwLblFpphcC2R2BbUy5wHXMnpbaK81LNy6VcYFEws3KBRcHMygUWBTMrF1jUzFwDNPDW\/Pz8MjMzs7Ozrca1kQYNGpSdJTg4eOrUqWXHTSZT2eXULoPBUK9ePRExm80Vn3PoIJydnbXjIcXFxfn5+XrHqZyLi4t2ukthYWFhYaHecSrn5ubm5uYmIvn5+cXFxXrHqZyHh4eLi4uI5Obmms1mveNUzsvLy8nJSf77meD4tJ97VfmIcHJy0g6Q8hFRLuWONtxODUptdedVq5qLgh+Gyv21ChvZLtjIduDp6ens7CzqbOSS7\/9FRUUVn2PlOEo2ck5OjsVisfXqqlXfaeCt+fr6ikh6errVeEZGhoj4+\/uXncXf3\/+ZZ54pO37jxg1bfxCUbuCV+NBxcXHR\/oBNJpMSgd3d3bVv50VFRUoE1j5rRKlfHLR\/FBQUmEwmfcNURckZuUrsD\/LfkmCxWJQI7OLion2RUu4jwj7f\/OpMA1+DUlvdedWq5iLi6uqqtT2FhYVK\/Pzq7Oys1l+rlNrIqlQc5T4SRcGyruhG1r7vKbSR1fr+LyLu7u4lG9kOv5JUq75zF3prwcHBInLmzBmr8ZiYGBEJCQnRIRMAAHXInZTaKs5LNQcA1Ek08Na6desmIidPnix9gkdWVtbZs2fd3Nz69OmjXzQAAOqCOym1VZyXag4AqJNo4K116NChTZs2GRkZCxcu1E5KKSgomDNnTlFR0YMPPqidrw4AAGqs6qV2165dO3bsOH\/+fHXnpZoDAOokroEvx6RJkyZPnnz06NFTp04FBwfHx8cXFhY2adJkzJgxekcDAKAuqGKpXbNmTWFh4ciRI1u3bl3deanmAIC6hyPw5WjcuPGCBQseffRRT0\/PuLg4X1\/fIUOGfPTRR7X11BkAAH7n7qTUVnFeqjkAoO7hCHz5\/Pz8JkyYoHcKAADqrKqU2s2bN3\/66aeurq41mLfqkwEAoAqOwAMAAMd148aNwMBAvVMAAOAQaOABAICDWrduXVJSknZLeQAAwCn0AADAQd19991Dhw51c3PTOwgAAA6BBh4AADiovn376h0BAAAHwin0AAAAAAAogAYeAAAAAAAF0MADAAAAAKAAGngAAAAAABRAAw8AAAAAgAJo4AEAAAAAUAANPAAAAAAACqCBBwAAAABAATTwAAAAAAAogAYeAAAAAAAF0MADAAAAAKAAGngAAAAAABRAAw8AAAAAgAJo4AEAAAAAUAANPAAAAAAACqCBBwAAAABAATTwAAAAAAAogAYeAAAAAAAF0MADAAAAAKAAGngAAAAAABRAAw8AAAAAgAJo4AEAAAAAUIDBYrHonaHOysnJsfXmLS4u3rdvn4j4+vp2797dpuuqFTdv3oyKihKRZs2a3XPPPXrHqVxKSkpMTIyItG3bNiQkRO84lbtw4UJcXJyIdO7cuVGjRnrHqdzp06evXbsmIn369PHy8tI7TuWOHDmSk5NjMBgee+wxvbNUzmw279mzR0R8fHx69uypd5zKZWdnHz16VESaNGnSsWNHveNU7urVqz\/88IOItGrVqmXLlrZenbe3t61XgbLsUM1FJCYmJiUlRUR69eplNBptvbo7V\/LX2rhx406dOukdp0rOnDlz5coVEendu7cSf023bt06duyYqPORKAqWdeW+morIqVOnUlNTRaRv376enp56x6lcyUYOCgrq0KGD3nGq5OTJk2lpaSLy0EMPeXh42Hp11fpEcrFdDtSrV8\/Wq8jNzf3ggw9EpF27do888oitV3fnLl26pAV+\/PHHlfjF4fz581rg8ePHK\/Gxfvz48bVr14rIv\/71r9DQUL3jVG779u1HjhwRkfvvv79hw4Z6x6ncypUrf\/vtNycnp2HDhumdpXImk0nbgUNDQwcMGKB3nMpdvXpVC9y\/f38lfnFISEjQAo8dO1aVHgbVZYdqLiK7du3au3eviHTs2LFx48Z2WOMdSk1N1Xb+hx9+uFevXnrHqZKvvvrqwIEDItKlS5fAwEC941QuJSVF28iPPvqoEh+JomBZ\/+2337SNPGjQICW+morI1q1bjx8\/LiI9evS466679I5TuZJa+eSTTz7wwAN6x6mSzZs3R0dHi0P+3scp9AAAAAAAKIAGHgAAAAAABdDAAwAAAACgABp4AAAAAAAUQAMPAAAAAIACuAu98nx8fMRe98i9c87OzlpgOzyPoVa4ublpgd3d3fXOUiXu7u5aYFdXV72zVImXl5cW2MlJjd8T69Wr5+Pjo0paUe0jwsnJSQusxHNxRMTV1VUL7ObmpncWqM3Dw0Pbl5ydnfXOUiXK\/bWKiKenp1oVR7lvTaJgWXdxcVF3IxsMBr2zVAl7cu3iOfAAAAAAACjA4X5RAAAAAAAAZdHAAwAAAACgABp4AAAAAAAUQAMPAAAAAIACaOABAAAAAFAAj5GrCw4cOLBs2bKFCxcGBgbqnaUiiYmJ27dvP3v2bGZmpr+\/f3Bw8NChQ8PCwvTOdVunT5\/esWNHUlLSzZs3AwMD27RpM2LECH9\/f71zVS4xMfGNN95o167drFmz9M5SvsjIyI0bN5b70tKlS5s2bWrnPFV08ODBPXv2JCYmuru7h4SEjBgxom3btnqHKsfzzz+flZVVwQQfffRRy5Yt7ZanipKTkyMjIy9evJiamlryFxcQEKB3rtu6dOnSli1bLl68eO3aNX9\/\/wceeOAPf\/iDKk\/sgwNSpZoLBd3uKOu2Q2W3NYp7raOBrwv27duXn5+vd4pKHDt2bN68eSaTSUQaNmyYnp5+9erVEydODB8+\/LnnntM7XTnWrl27detWEXFxcQkICLh8+XJiYuKhQ4dmzZrlmJ\/sJQoLC+fNm1dUVKR3kIpcvXpV7wjVYzKZPvzww++++05EjEZjXl7e6dOnf\/jhh4kTJ\/br10\/vdNXm4uJwH\/5RUVFz5841mUwuLi6+vr5JSUmXLl06fPjwO++80759e73TlePrr79esWJFcXGxm5ubr6\/vlStXtm3bdvz48Q8++EChrgAORYlqLhR0u6Os2wiV3Q4o7rbgiP+lUXW5ublffPFFbGys3kEqcfPmzY8\/\/thkMvXu3TsiIsLPz89kMu3YsWPNmjWRkZEdOnS499579c74f5w\/f37btm3Ozs4TJkx48MEHXV1dc3JyPvnkk2PHjs2fP3\/JkiXOzs56Z7ytdevWXbp0Se8UldAq\/bx584KCgqxecnd31yNRJb744ovvvvuuYcOGb731VmhoqIjs3LlzxYoVy5Yt69ixo6P9kLxy5cpyx3\/++ed33nmna9euzZs3t2+iSmRkZCxcuNBkMo0cOXLYsGGurq75+fmrV6\/+5ptv5s2bt3TpUkfbKxITEz\/99FMRefnllwcOHOjk5JSenr5w4cLTp08vXbp02rRpegeEYlSp5kJB1wNl3Uao7LZGcbcRroFX1f79+ydPnjxq1Kjt27frnaVy+\/btKywsDAsLmzRpkp+fn4g4OzsPGTLkqaeeslgsO3fu1DugtX379lkslhEjRvTr18\/V1VVE6tWrN3HiRC8vrytXriQlJekd8LZOnz69c+fO+vXr6x2kElqlDwoK8ijDYDDonc5aQUHBrl27nJ2d33333ZYtWxoMBoPB8OSTT\/bs2bOgoCAqKkrvgNbKblUPDw9nZ+eVK1d6e3uPHz9e74DWYmJicnNz27ZtO3LkSO0vzsPD45VXXmnYsOH169fj4uL0Dmht\/fr1JpPp6aeffvzxx52cnETEz89v6tSpjRo1OnHiRGpqqt4BoQy1qrlQ0O2Osm4jVHY7oLjbCA28qhITE1NSUtzd3X18fBzzk7E07U+0b9++Vr9z9+jRo+RVh\/Lbb7+JSMeOHUsPenh4NGvWTEQctt5nZWUtWLDA19fXMU9iLFFYWJienu7r6+vh4aF3lio5dOhQdnZ2165drS5MHTt27AcffNClSxe9glXLpk2bkpKSxo4dq33ndijJyckiYnXcxsnJyWH\/4i5cuCAiVudYurm59evXz2KxfPPNNzrlgnrUquZCQbcvyrrtUNntgOJuI5xCr6oXX3zxxRdf1P5d6W0tdFdcXBwQEKD9uZam\/RqnXUfnUIYOHVpQUBAcHFx60GKxXLlyRUR8fX11ylWJxYsXZ2RkzJgxo7CwUO8sFbl27ZrFYnH8uzSV+P7770XkgQcesBr38\/NzzJJZ1qVLlzZv3ty5c+eHHnpI7yzlaNSokYicP3\/eYrGU9DCFhYUJCQki4mi7Sk5Ozs2bN0Wk7AmWWlTtGwBQFWpVc6Gg2xdl3Xao7HZAcbcRGnjYw+0uGtE+PbXrjhxKt27drEa0i3Zu3bp19913t2vXTpdUFduzZ090dPTAgQPDw8Md8NSv0rQT7Xx9fbds2XLo0KFr164FBASEhIQMHTq0RYsWeqcrh\/Yj8V133ZWYmHj06NHz5887Ozu3aNHi0UcfdbTyczuffvqp2WweNWqU3kHK17t37x07diQkJMyfP3\/48OF33XVXcnLyunXrMjIyOnbs6GiX1NarV8\/Lyys3Nzc1NdXqwMK1a9dK\/heokyjodkNZtykqux1Q3G2EBh66iYmJ2bJli4g8\/fTTemepyAcffJCQkHDt2jWTyXTfffe99tprDniWY0pKyqpVq5o2bfrCCy\/onaVyWqWPjo6Ojo52cXHx8fFJSkpKSkqKiooaM2bM4MGD9Q5oTTsmdu7cucjIyIKCAm1Quy5x3LhxDvvLd4kzZ86cPXu2d+\/eISEhemcpn7u7+3vvvfevf\/3r0KFDhw4dKhl\/6KGHXn31VQf8iwsNDT179uzevXsjIiJKBvPz8\/fu3av9Q79ogA4o6LWOsm5rVHY7oLjbCA08dFBQUBAZGbl161az2fzHP\/7xnnvu0TtRRbKzs7Ozs7XTAjMyMpKTkx3txqQmk0l7wMxf\/\/pXR7ufZ7m0Su\/t7T1x4sTw8HAXF5ecnJwvvvjiyy+\/XL16dbt27RztQaZaaV+\/fn379u3\/9Kc\/hYSEpKen79ixY\/fu3YsWLWrVqlXZs0kdyvr1652cnEaOHKl3kIp89913v\/zyi4g0aNAgICDg6tWrt27dOn36dExMTNkDaLp7\/vnn33rrrR07dri7uz\/yyCNGozEuLm7NmjVpaWkiYjab9Q4I2AkF3RYo63ZAZbcPirst0MDD3o4fP75q1arr1697eHhEREQMGDBA70SVmDVrlojk5eV9\/fXX69ate+edd95\/\/\/2wsDC9c\/1\/n3\/++YULF0aOHNm6dWu9s1RJ\/\/79u3TpEhwcXPLNqV69ehERERkZGUeOHNm0adPUqVP1TWhF+5H47rvvfvfdd7X7NjVt2vSVV17Jyck5fPjwv\/\/978mTJ+ud8baio6Pj4uJ69uzpyN9FDh8+vGjRIqPROGPGjPDwcG3w4MGDn3zyyezZs\/\/5z386WlcQFhb2wgsvrFu3btOmTZs2bdIGXVxcnnzyyR07dih0GyfgTlDQbYSybgdUdjuguNsIDTzsJysra+nSpcePHxeRXr16jR49umHDhnqHqipPT89nnnkmLS1t165dX331lePU+4sXL27evLl169Z\/+MMf9M5SVSEhIeWe8TVgwIAjR47Ex8fbP1LFPDw8srOzBw0aZHXX5ccee+zw4cMOeNfl0nbv3i1lbqnqaD777DMReemll0oKvIg89NBD6enp69at27hx45w5c\/RLV76nnnqqY8eO+\/fvj4+Pd3Jyat269UMPPZSYmLhjxw4fHx+90wG2RUG3Hcq6fVDZ7YDibiM08LCT1NTUKVOm3LhxIzg4eMKECW3bttU70W3dunXr7Nmznp6e9913n9VL9957765du1JSUnQJVq6UlBSz2Xz+\/PmyVx7GxMRoF5599NFHDnj2Wlna3UrT09NL363UETRs2DA7O7vsXW20L6xpaWmOFrhEampqTExMgwYNOnfurHeW27p586b2bNWuXbtavdStW7d169bFxcU55hZu3rx5yf3DNSdOnBCRpk2b6pQIsAcKuk1R1u2Dym5rFHfboYGHPeTm5s6cOfPGjRv9+\/cfN26c9rAZh5WXlzdnzhwPD4\/IyEirjxXtiinH+QVORDw9PRs3bmw1mJ+fn5GR4ebm5u\/vL\/99uo+DyM3N\/fbWg8IsAAAgAElEQVTbb52cnAYNGmS1ea9fvy4iwcHBjvZp3rJly\/j4eO0av9K0a6KaNGniaIFLfPvttxaLpU+fPk5OTnpnuS1PT08nJyez2Vz2AVTFxcUi4uXl5WhbODk5OS8vLzAw0Nvbu\/S4diNuB7yuD6gtFHRbo6zbB5Xd1ijutkMDD3vYv39\/cnJyeHj4xIkT9c5SubvuusvHxycrKysmJqZTp06lX9J+gXOoG36Gh4eXPjFJExUVNWfOnLCwMO16P4fi6em5adOmmzdvBgYGdunSpfRLBw8eFJE2bdroFO22Bg4cuHfv3j179gwYMKB0vdy\/f7+ItGrVSr9olTh27JiI3H\/\/\/XoHqYibm1tQUNClS5eOHz\/+2GOPlX5Je3KSAx5o2rt377Zt25588smxY8eWDMbHx\/\/yyy8NGjTo0aOHjtkAm6Kg2xpl3T6o7LZGcbcdh\/7lBnWG9vSFIUOGmG9D74D\/h8Fg0O7Es3jx4tjYWG2wsLDw3\/\/+99GjRz08PAYNGqRrQLUZDIbHH39cRD7++OOYmBhtMD8\/f+PGjXv37jUajQ54S9XQ0NCwsLD4+Pi5c+dqD54pKir6\/PPPv\/32W3d3dwcMrLlx48bly5ednZ0d+YuIZvjw4SKyevXqAwcOaB8IxcXFX3311ebNm52cnIYNG6Z3QGvaoY\/du3cfPXpURCwWy7lz5\/7xj3+IyODBg62uqATqEgo6rKhY1oXKbhcUdxvhCDxszmQyJSUlici0adPKnaBx48bLly+3b6hKjBgx4ueff46NjX377be9vLyMRmNaWprZbHZ3d3\/ttdfKXjGFann22Wfz8vK2bds2ffp0o9Ho6empXWxmNBonTZrk6+urd8ByvPbaa1OmTDl+\/HhUVFRAQEB6errJZHJ3d58wYYJ2jZ8D0r5IhYaGurm56Z2lEr169YqLi9u2bdvHH3+8ZMmSBg0aXL9+3WQyOTs7jxkzpl27dnoHtNaiRYvnn39+\/fr1c+fOXb58ucViuXXrloj06dPnmWee0TsdYCsUdJRLxbIuVHbbo7jbCA08bE6rlHqnqB5XV9d333139+7dhw8fTklJuXnzZosWLUJDQ4cPH+6Yz4xVi\/bB3aFDh507d8bFxWVlZbVq1ap169bDhw+vX7++3unK16xZs0WLFkVGRp48efLmzZtNmzZt2bLliBEjHPnLn1bmHbBAlmv06NHdu3ffvn37pUuX0tLSmjVrFhIS8uyzzwYFBekdrXzDhg1r0aLFli1bEhMTzWZzhw4dBg4c2Lt3b71zATZEQUe5VCzrQmW3C4q7LRgsFoveGQAAAAAAQCW4Bh4AAAAAAAXQwAMAAAAAoAAaeAAAAAAAFEADDwAAAACAAmjgAQAAAABQAA08AAAAAAAKoIEHAAAAAEABNPAAAAAAACiABh4AA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\" alt=\"Einsatzstichproben nach Tranche und Status.\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung 1.1: Einsatzstichproben nach Tranche und Status.\n<\/p>\n<\/div>\n<\/div>\n<div id=\"ablauf-der-soep-cov-gewichtung\" class=\"section level1\">\n<h1><span class=\"header-section-number\">2<\/span> Ablauf der SOEP-CoV-Gewichtung<\/h1>\n<p>Die Gewichtung der SOEP-CoV-Studie verlief in weiten Teilen analog zur Gewichtung des SOEP-Core.\nDiese wird detailliert von <span class=\"citation\">Kroh, Siegers, and K\u00fchne (<a href=\"#ref-Kroh2015\">2015<\/a>)<\/span> beschrieben und ist f\u00fcr die aktuelle Version 35 dokumentiert in <span class=\"citation\">Siegers, Belcheva, and Silbermann (<a href=\"#ref-Siegers.2019\">2020<\/a>)<\/span>.<\/p>\n<p>Als Ausgangsgewicht f\u00fcr die Gewichtung der Haushalte in der SOEP-CoV-Studie diente das Haushaltsgewicht (hhrf) ihrer letzten realisierten Befragung bis 2018, also in der Regel der SOEP-Welle <em>bi<\/em> (aus der SOEP SUF Version v35).\nDieses wurde f\u00fcr die Haushalte der SOEP-CoV-Studie f\u00fcr aufeinanderfolgende Ausfallschritte auf Haushaltsebene adjustiert und bez\u00fcglich verschiedener Populationsverteilungen, die dem Mikrozensus 2018 entnommen wurden, randangepasst.<\/p>\n<p>Ausgehend von diesen Haushaltsgewichten wurden \u00fcber einen weiteren Randanpassungsschritt Gewichte f\u00fcr alle Personen in den teilnehmenden Haushalten generiert.\nF\u00fcr diejenige Person des Haushalts, die an der CATI-Befragung teilgenommen hat, wurde ein weiterer Gewichtungsschritt durchgef\u00fchrt, der auftretende Selektionseffekte korrigiert.<\/p>\n<p>Die nachfolgende Abbildung <a href=\"#fig:ablauf\">2.1<\/a> zeigt schematisch den Ablauf der Gewichtung.\nKonkret wurden in einem ersten Schritt die Ausgangsgewichte f\u00fcr die Ver\u00e4nderungen zwischen der Zusammensetzung des SOEP im Jahr 2018 und 2020 korrigiert.\nIn diesem Zusammenhang wurden die 2018er SOEP Haushaltsgewichte angepasst um Zug\u00e4nge zu (Zuzug in bestehende Haushalte, Neugeborene) und Abg\u00e4nge (Verstorbene, Verweigerer) aus der Stichprobe.<\/p>\n<p>Im darauffolgenden Schritt wurde f\u00fcr die Haushalte korrigiert, die von vornherein von der Teilnahme an der SOEP-CoV-Studie ausgeschlossen waren (siehe Abschnitt <a href=\"#ubersicht\">1<\/a>).<\/p>\n<div class=\"figure\"><span id=\"fig:ablauf\"><\/span>\n<img decoding=\"async\" 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\" alt=\"Schematischer Ablauf der Gewichtung f\u00fcr die SOEP-CoV-Studie (HH: Haushalte.).\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung 2.1: Schematischer Ablauf der Gewichtung f\u00fcr die SOEP-CoV-Studie (HH: Haushalte.).\n<\/p>\n<\/div>\n<p>F\u00fcr eine zeitnahe Verwendung der Daten wurde die Stichprobe der SOEP-CoV-Studie nach Abschluss bestimmter Tranchen jeweils gemeinsam gewichtet.\nHierbei wurde der tranchenweise Einsatz ber\u00fccksichtigt und die Haushalte jeweils auf die Grundgesamtheit hochgerechnet.\nInsbesondere der Einsatz der Teilstichproben M1 und M2 (Migrationsstichproben), der erst ab der zweiten Tranche stattfand, fand in diesem Schritt Ber\u00fccksichtigung.<\/p>\n<p>Um eine m\u00f6glichst heterogene Zahl von verschiedenen Haushaltsmitgliedern zu erreichen, wurden alle Haushalte zu verschiedenen Tageszeiten von 7 Uhr morgens bis 21 Uhr abends angerufen.\nGenerell wurde auch davon ausgegangen, dass aufgrund der Ausgangsbeschr\u00e4nkungen und des erh\u00f6hten Anteils an Personen, die durch die Krise im Home Office arbeiteten, Befragungspersonen telefonisch besser zu erreichen sind als vor der Krise.\nDie entsprechende Verteilung der Anrufe nach Wochentag, Uhrzeit und Anschluss ist in Abbildung <a href=\"#fig:kontaktierung\">2.2<\/a> dargestellt.\nDennoch verbleiben zwischen\n25 und\n31 Prozent der Haushalte, die im jeweiligen Befragungszeitraum nicht erreicht werden konnten (vgl. hierzu Abbildung <a href=\"#fig:tranchen\">1.1<\/a> weiter oben).\nIm dritten Schritt der Gewichtung wurde daher f\u00fcr die Kontaktierbarkeit der Haushalte innerhalb der jeweiligen Befragungszeitr\u00e4ume korrigiert.<\/p>\n<div class=\"figure\"><span id=\"fig:kontaktierung\"><\/span>\n<img decoding=\"async\" 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\" alt=\"Anzahl der Anrufe nach Uhrzeit, Wochentag und Anschluss.\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung 2.2: Anzahl der Anrufe nach Uhrzeit, Wochentag und Anschluss.\n<\/p>\n<\/div>\n<p>Im vierten Schritt wurde schlie\u00dflich f\u00fcr die Bereitschaft der Haushalte korrigiert, an der SOEP-CoV-Befragung teilzunehmen.\nF\u00fcr die SOEP-CoV-Studie konnten innerhalb der einzelnen Tranchen zwischen\n69 und\n75 Prozent der eingesetzten Haushalte erreicht werden.\n\u00dcber die Tranchen 1 bis 9 hinweg wurden\n73 Prozent erreicht.\nVon den erreichten Haushalten konnten innerhalb der einzelnen Tranchen zwischen\n65 und\n82 Prozent der Haushalte realisiert werden.\n\u00dcber die Tranchen 1 bis 9 hinweg wurden\n72 Prozent realisiert.\nSomit ergibt sich eine Response Rate nach AAPOR <span class=\"citation\">(The American Association for Public Opinion Research <a href=\"#ref-AAPOR.2016\">2016<\/a>)<\/span> von RR1 = 0,558.\nInnerhalb der einzelnen Tranchen schwankt sie zwischen 0,454 und 0,613.\nDiesem Schritt folgt eine Randanpassung auf eine Vielzahl an Populationsverteilungen, siehe Abschnitt <a href=\"#trimmen-und-randanpassung\">5<\/a>, der die Gewichtung auf Haushaltsebene abschlie\u00dft.<\/p>\n<p>Anschlie\u00dfend wurden auf Basis der Haushaltsgewichte \u00fcber einen weiteren Randanpassungsschritt Hochrechnungsfaktoren f\u00fcr die einzelnen Haushaltsmitglieder erstellt.\nDas Verfahren und die hierf\u00fcr verwendeten Randverteilungen sind im Abschnitt <a href=\"#trimmen-und-randanpassung\">5<\/a> genauer beschrieben.<\/p>\n<p>Auf Basis dieses Personengewichts erzeugen wir in einem letzten Schritt Hochrechnungsfaktoren f\u00fcr die auskunftgebende Person eines teilnehmenden Haushalts. In diesem Schritt wird f\u00fcr die selektive (Selbst-)Auswahl der Auskunftsperson bei Haushalten mit mindestens zwei Erwachsenen korrigiert.<\/p>\n<\/div>\n<div id=\"merkmale-f\u00fcr-die-gewichtung\" class=\"section level1\">\n<h1><span class=\"header-section-number\">3<\/span> Merkmale f\u00fcr die Gewichtung<\/h1>\n<p>In die Ausfallmodelle (cloglog Regressionen) der SOEP-CoV-Gewichtung gingen \u00fcber 400 Merkmale auf Haushalts- und Personenebene ein.\nDer Gro\u00dfteil der Merkmale entstammt den vorangegangenen Wellen der <em>Paneldaten des SOEP<\/em>.\nInsgesamt flossen Variablen aus zahlreichen Befragungsgebieten des SOEP ein wie beispielsweise Demographie, Arbeit, Gesundheit, Bildung, Familie, Finanzen, Pers\u00f6nlichkeit, Migration oder auch politische Einstellung.\nZudem wurden in den Ausfallmodellen, soweit sinnvoll und m\u00f6glich, Personenmerkmale aggregiert auf Haushaltsebene ber\u00fccksichtigt.\nEine Liste mit Merkmalen, die f\u00fcr die Gewichtung des SOEP-Core Version 35 verwendet wurden findet sich in <span class=\"citation\">Siegers, Belcheva, and Silbermann (<a href=\"#ref-Siegers.2019\">2020<\/a> S. 63f, 70ff)<\/span>.<\/p>\n<p>Auch Informationen \u00fcber den Kontaktverlauf gingen in die Gewichtung ein.\nVon Seiten des Erhebungsinstitutes wurden dem SOEP f\u00fcr insgesamt 86.069 Anrufe die <em>Kontaktprotokolle der Telefonverl\u00e4ufe<\/em> zur Verf\u00fcgung gestellt.\nDiese umfassen Informationen zu erfolgreichen und erfolglosen Kontaktversuchen.\nZus\u00e4tzlich enthalten sie Informationen zu Datum und Uhrzeit eines Kontaktversuchs, ob \u00fcber eine Festnetz- oder Mobiltelefonnummer angerufen wurde und den R\u00fccklaufcode zu dem jeweiligen Kontaktversuch.\nAus diesen Informationen haben wir weitere Variablen gebildet, die bspw. angeben, \u00fcber welchen Telefonanschluss (Festnetz, Mobiltelefon, beide) ein Haushalt kontaktiert wurde oder wie oft ein Haushalt zu bestimmten Tageszeiten kontaktiert wurde.<\/p>\n<p>Des weiteren wurden die jeweils <em>tagesaktuellen Corona-Fallzahlen<\/em> (Anzahl der Erkrankten, Verstorbenen, Genesenen) auf Kreisebene zum Tag des Kontaktversuchs bzw. Interviews verwendet.\nDie entsprechenden Daten werden vom Robert Koch-Institut \u00f6ffentlich zug\u00e4nglich gemacht.<a href=\"#fn1\" class=\"footnote-ref\" id=\"fnref1\"><sup>1<\/sup><\/a>\nMit Hilfe der vom Statistischen Bundesamt bereitgestellten Bev\u00f6lkerungszahlen auf Kreisebene wurde zus\u00e4tzlich zu den obigen Gr\u00f6\u00dfen die Corona-Inzidenz auf Kreisebene berechnet.<a href=\"#fn2\" class=\"footnote-ref\" id=\"fnref2\"><sup>2<\/sup><\/a>\nAuch diese Inzidenz war Teil der Gewichtungsvariablen.<\/p>\n<p>Ebenso flossen kleinr\u00e4umige Informationen unterhalb der Kreisebene, \u00fcberwiegend zur <em>Sozialstruktur von Nachbarschaften<\/em>, in die Ausfallmodellierung ein.\nEntsprechende Daten werden von Microm bereitgestellt.<\/p>\n<p>Tabelle <a href=\"#tab:variablen\">A.1<\/a> in Anhang <a href=\"#tabellen\">A<\/a> fasst alle Variablen zusammen, die in den verschiedenen Ausfallmodellen auf ihren Einfluss hinsichtlich einer Einschluss in die Stichprobe, Erreichbarkeit oder Teilnahme hin gepr\u00fcft wurden.<\/p>\n<!-- Weiterhin werden auf Kreisebene *Indikatoren und Karten zur Raum- und Stadtentwicklung* ([INKAR](https:\/\/www.inkar.de)) ber\u00fccksichtigt. -->\n<!-- Hierbei handelt es sich um eine Sammlung von Indikatoren zu Themen wie Besch\u00e4ftigung, Arbeitslosigkeit, Bildung, Wohnen und Bauen, Bildung und weitere.  -->\n<!-- Die meisten der Indikatoren beziehen sich dabei auf das Jahr 2015.  -->\n<!-- Weitere Informationen zu den Daten finden sich bei @Inkar2019. -->\n<p>Nicht alle Variablen flie\u00dfen in jedes Ausfallmodell ein.\nDer Grund hierf\u00fcr ist offensichtlich: unter den \u00fcber 400 verf\u00fcgbaren Merkmalen haben erwartungsgem\u00e4\u00df viele keinen Einfluss auf die zu erkl\u00e4rende Variable (d.h. die Einschluss in die Stichprobe, die Kontaktierbarkeit oder die Teilnahme) und\/oder sind miteinander hoch korreliert.\nNimmt man unn\u00f6tig viele erkl\u00e4rende Variablen in ein Modell auf, erzeugt dies eine gro\u00dfe Streuung in den zu erzeugenden Gewichtungsfaktoren (die sich aus dem Inversen der vorhergesagten Einschluss-, Kontakt- und Teilnahmewahrscheinlichkeiten ergeben).\nDies sollte aus Gr\u00fcnden der Stichprobeneffizienz in jedem Fall vermieden werden.<\/p>\n<p>Daher wurden vor jeglicher multivariaten (Ausfall-)Modellierung alle Variablen einzeln auf ihren Zusammenhang mit der zu erkl\u00e4renden Variable (d.h. Einschluss in die Stichprobe, Kontaktierbarkeit und Teilnahme) gepr\u00fcft.\nNur wenn dieser Zusammenhang signifikant (p&lt;0.05) war, wurde die entsprechende Variable in die vorl\u00e4ufige Menge der erkl\u00e4renden Variablen f\u00fcr das entsprechende Ausfallmodell aufgenommen.\nAus Gr\u00fcnden der Modelleffizienz wurden aus der Menge der erkl\u00e4renden Variablen zudem noch stark korrelierte Merkmale ausgeschlossen.\nHierf\u00fcr wurde die Korrelation aller erkl\u00e4renden Variablen untereinander bestimmt.\nVon Merkmalen, die eine betragsm\u00e4\u00dfige Korrelation von gr\u00f6\u00dfer als 0,95 aufwiesen, floss nur jenes in das Ausfallmodell ein, das den gr\u00f6\u00dften (signifikanten) Einfluss auf die zu erkl\u00e4rende Variable (d.h. die Einschluss in die Stichprobe, die Kontaktierbarkeit oder die Teilnahme) hatte.\nSo ergaben sich f\u00fcr die verschiedenen Ausfallmodelle unterschiedliche Mengen an erkl\u00e4renden Variablen.<\/p>\n<p>In einem letzten Schritt fand nun noch eine Variablenselektion anhand des bayesianischen Informationskriteriums (BIC) statt.\nHierbei wurden dem jeweiligen Modell iterativ Variablen entnommen bzw. wieder hinzugef\u00fcgt, wenn diese Ver\u00e4nderung im Modell zu einem niedrigeren BIC und somit zu einer besseren Modellg\u00fcte f\u00fchrte.\nDieses hier beschriebene dreistufige Verfahren zur Variablenselektion fand f\u00fcr jedes der Ausfallmodelle Anwendung, die im Rahmen der SOEP-CoV-Gewichtung gesch\u00e4tzt wurden.<\/p>\n<\/div>\n<div id=\"gesch\u00e4tzte-gewichtungsmodelle\" class=\"section level1\">\n<h1><span class=\"header-section-number\">4<\/span> Gesch\u00e4tzte Gewichtungsmodelle<\/h1>\n<p>Dieser Abschnitt pr\u00e4sentiert die Modelle, die f\u00fcr die oben aufgef\u00fchrten Gewichtungsschritte gesch\u00e4tzt wurden.<a href=\"#fn3\" class=\"footnote-ref\" id=\"fnref3\"><sup>3<\/sup><\/a>\nDie Ergebnisse werden in Form von Koeffizientenplots pr\u00e4sentiert.\nAuf der y-Achse sind die Merkmale abgetragen, die als erkl\u00e4rende Variablen in das jeweilige Gewichtungsmodell eingeflossen sind.\nParallel zur x-Achse sind die Werte der gesch\u00e4tzten Koeffizienten (roter Punkt) samt ihres 95%-Konfidenzintervalls (rote Balken mit vertikalen Enden) dargestellt.\nDie gestrichelte, vertikale Linie markiert den Wert 0.\nDie gesch\u00e4tzten Koeffizienten sind dabei vom kleinsten (oben links) hin zum gr\u00f6\u00dften (unten rechts) sortiert.\nMerkmale, deren Koeffizientensch\u00e4tzer links der grau gestrichelten Linie liegen, weisen auf einen negativen Einfluss hin.\nMerkmale, deren Koeffizientensch\u00e4tzer rechts der grau gestrichelten Linie liegen weisen auf einen positiven Einfluss hin.<a href=\"#fn4\" class=\"footnote-ref\" id=\"fnref4\"><sup>4<\/sup><\/a><\/p>\n<div id=\"ausf\u00e4lle-zwischen-2018-und-der-bruttostichprobe-soep-cov\" class=\"section level2\">\n<h2><span class=\"header-section-number\">4.1<\/span> Ausf\u00e4lle zwischen 2018 und der Bruttostichprobe SOEP-CoV<\/h2>\n<p>Abbildung <a href=\"#fig:brutto1\">4.1<\/a> zeigt die gesch\u00e4tzten Koeffizienten und deren Konfidenzintervalle f\u00fcr das Modell mit cloglog-Link, das genutzt wurde, um f\u00fcr die Ausf\u00e4lle zwischen der 2018er SOEP-Welle <em>bi<\/em> und der Bruttostichprobe an Haushalten im Jahr 2020 zu korrigieren.\n<!-- Das Modell umfasste 17.668 Haushalte. -->\nWir finden, dass die Nichtteilnahme im Erhebungsjahr 2018 einen deutlich negativen Effekt auf die Bleibewahrscheinlichkeit im SOEP 2020 hat.\nWeiter beeinflussen der Einsatz von \u00dcbersetzungshilfen in den Migrationsstichproben im Rahmen der letzten Erhebung sowie die Zugeh\u00f6rigkeit zur den Migrationsstichproben M1 und M2 die Teilnahmebereitschaft negativ.\nHaushalte mit sehr jungen Haushaltsmitgliedern weisen ebenso wie Haushalte mit alten Haushaltsvorst\u00e4nden eine deutlich geringere Bleibewahrscheinlichkeit auf.<a href=\"#fn5\" class=\"footnote-ref\" id=\"fnref5\"><sup>5<\/sup><\/a>\nAuch das Nichtvorhandensein eines Internetanschlusses im Haushalt wirkt sich negativ aus auf die Wahrscheinlichkeit im SOEP zu verbleiben.\nLebt mindestens eine Person im Haushalt, die angibt besonders heimatverbunden zu sein, findet sich ein negativer Effekt auf die Bleibewahrscheinlichkeit.\nDas Gleiche gilt f\u00fcr Merkmale, die in Bezug zu fehlenden Werten (konkret: partial unit nonrespone und ein hoher Anteil an item nonresponse auf Haushaltsebene) stehen.\nSchlie\u00dflich wirkt sich auch der Umstand, dass das letzte Interview sp\u00e4t in der Feldphase durchgef\u00fchrt wurde, negativ auf den Verbleib im SOEP aus.<\/p>\n<p>Positiv auf die Bleibewahrscheinlichkeit wirken sich hingegen das Vorhandensein einer Parteipr\u00e4ferenz sowie ein starkes politisches Interesse bei mindestens einem Haushaltsmitglied aus.\nEbenfalls positiv wirkt es sich aus, wenn eine der Personen im Haushalt ledig oder mindestens eine Person im Haushalt einen systemrelevanten Job hat.\nHaushalte, in denen zwei Erwachsene ohne Kinder leben und Haushalte in denen in der letzten Erhebung das Zusatzinstrument f\u00fcr die Mutter-Kind-Befragung ausgef\u00fcllt wurde haben eine h\u00f6here Wahrscheinlichkeit im SOEP zu verbleiben als Haushalte mit mehr als 2 Personen in denen keine Kinder leben und Haushalte, in denen dieses Instrument nicht ausgef\u00fcllt wurde.\nAngeh\u00f6rige der Teilstichproben L3, die zum Zeitpunkt der Ziehung nur die Familientypen Alleinerziehende und Mehrkindfamilien enthielten, haben ebenfalls eine h\u00f6here Bleibewahrscheinlichkeit.<\/p>\n<p>Abbildung <a href=\"#fig:tnwBrutto1\">B.1<\/a> in Anhang <a href=\"#abbildungen\">B<\/a> zeigt die vom Modell gesch\u00e4tzten Bleibewahrscheinlichkeiten.<\/p>\n<div class=\"figure\"><span id=\"fig:brutto1\"><\/span>\n<img decoding=\"async\" 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\" alt=\"Koeffizientenplot des Modells zur Korrektur von Ausf\u00e4llen zwischen der Befragung 2018 und der SOEP-CoV-Studie. (HH: Haushalt.)\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung 4.1: Koeffizientenplot des Modells zur Korrektur von Ausf\u00e4llen zwischen der Befragung 2018 und der SOEP-CoV-Studie. (HH: Haushalt.)\n<\/p>\n<\/div>\n<\/div>\n<div id=\"tranchenweise-eingesetzte-f\u00e4lle\" class=\"section level2\">\n<h2><span class=\"header-section-number\">4.2<\/span> Tranchenweise eingesetzte F\u00e4lle<\/h2>\n<p>F\u00fcr die Befragung im Rahmen der SOEP-CoV-Studie kamen nur Haushalte in Frage, f\u00fcr die eine aktuelle Telefonnummer vorlag und die zuletzt nicht durch die \u201czentrale Bearbeitung\u201d des Erhebungsinstituts betreut wurden, siehe Abschnitt <a href=\"#ubersicht\">1<\/a>.\nDie (potentielle) selektive Verzerrung des Ausgangsbrutto f\u00fcr SOEP-CoV im Vergleich zur SOEP Stichprobe 2018 wird im folgenden Modell (anhand von Informationen aus der SOEP Befragung 2018) untersucht und quantifiziert.<\/p>\n<p>Abbildung <a href=\"#fig:brutto2\">4.2<\/a> zeigt die gesch\u00e4tzten Koeffizienten und deren 95%-Konfidenzintervalle f\u00fcr das zugeh\u00f6rige Ausfallmodell mit cloglog-Link.\n<!-- Das Modell umfasst 14.253 Haushalte. -->\nAuch in diesem Fall sind die Merkmale, deren Koeffizientensch\u00e4tzer links der grau gestrichelten Linie liegen, relativ weniger im Ausgangsbrutto von SOEP-CoV vorhanden als im Gesamt-SOEP.\nDie Nichtteilnahme an der SOEP-Erhebung im Jahr 2018 ebenso wie Haushalte mit jungen (j\u00fcnger als 35 Jahre) Haushaltsvorst\u00e4nden, sind relativ weniger im Ausgangsbrutto enthalten.\nGleiches gilt f\u00fcr Haushalte, aus denen mindestens eine Person seit 2018 ausgezogen ist und Haushalte in Ostdeutschland (Haushalte in Th\u00fcringen und Sachsen-Anhalt und Haushalte der Teilstichprobe C, welche das Ausgangs-Sample f\u00fcr Haushalte Ostdeutschland aus dem Jahr 1990 bildet).\nEin hohes Niveau an Item Nonresponse auf Haushalts-, wie auch auf Personenebene, f\u00fchrt zu einer geringeren Wahrscheinlichkeit.\nAuch die Zugeh\u00f6rigkeit zu den Teilstichproben A (Ausgangs-Sample Westdeutschland; 1984) und O (Haushalte in Gebieten der Sozialen Stadt; 2018) f\u00fchrt zu einer niedrigeren Wahrscheinlichkeit im Ausgangsbrutto zu verbleiben.\nSchlie\u00dflich sind auch Haushalte mit zwei Erwachsenen ohne Kinder und \u2018andere\u2019 Haushaltszusammensetzungen relativ weniger wahrscheinlich.\nSchlie\u00dflich wirkt sich auch die Unzufriedenheit mit dem Familienleben negativ auf den Verbleib im Ausgangsbrutto aus.<\/p>\n<p>Relativ h\u00e4ufiger hingegen wurden Haushalte eingesetzt, in denen mindestens eine Person mehr als 3 Stunden Freizeit werktags hat, deren \u00e4ltestes Haushaltsmitglied \u00e4lter als 65 Jahre ist, in denen mindestens eine Person selbstst\u00e4ndig ist, deren Haushaltsvorstand \u00e4lter als 74 Jahre ist und deren Haushaltsvorstand zum Zeitpunkt der Stichprobenziehung noch nicht im Haushalt lebte.\nEbenfalls \u00fcberproportional im Ausgangsbrutto der Stichprobe enthalten sind Haushalte, bei denen das Interview der letzten Befragung besonders lang (4. Quartil der Verteilung der Befragungsdauer) oder kurz (1. Quartil der Verteilung der Befragungsdauer) gedauert hat.\nEbenfalls h\u00e4ufiger im Ausgangsbrutto verblieben sind Haushalte der Teilstichproben J (Aufstockung aus dem Jahr 2011), K (Aufstockung aus dem Jahr 2012), Teilstichproben aus den Jahren 2010 und 2011 mit Fokus auf unterschiedliche Familientypen L1 (Geburtskohorten von 2007 bis 2010), L2 (Niedrigeinkommen, Alleinerziehend, Mehrkindfamilien) und L3 (Alleinerziehend, Mehrkindfamilien).\nGleiches gilt f\u00fcr die Migrationsstichproben M1 aus 2013 und M2 aus dem Jahr 2015, sowie f\u00fcr die Teilstichprobe N (Aufstockung aus dem Jahr 2017).<\/p>\n<p>Abbildung <a href=\"#fig:tnwBrutto2\">B.2<\/a> in Anhang <a href=\"#abbildungen\">B<\/a> zeigt die vom Modell gesch\u00e4tzten Wahrscheinlichkeiten f\u00fcr den Einsatz in der SOEP-CoV-Studie.<\/p>\n<div class=\"figure\"><span id=\"fig:brutto2\"><\/span>\n<img decoding=\"async\" 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alt=\"Koeffizientenplot des Modells zur Korrektur des designbedingten Verzichts auf Haushalte der \" zentralen=\"\" bearbeitung\"=\"\" oder=\"\" ohne=\"\" bekannte=\"\" telefonnummer.=\"\" (hh:=\"\" haushalt.)\"=\"\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung 4.2: Koeffizientenplot des Modells zur Korrektur des designbedingten Verzichts auf Haushalte der \u201czentralen Bearbeitung\u201d oder ohne bekannte Telefonnummer. (HH: Haushalt.)\n<\/p>\n<\/div>\n<\/div>\n<div id=\"telefonische-erreichbarkeit-der-haushalte\" class=\"section level2\">\n<h2><span class=\"header-section-number\">4.3<\/span> Telefonische Erreichbarkeit der Haushalte<\/h2>\n<p>Im Gegensatz zur bisherigen Befragung des SOEP, die f\u00fcr gew\u00f6hnlich mittels eines pers\u00f6nlichen computergest\u00fctzten (CAPI) oder schriftlichen (PAPI) Interviews durchgef\u00fchrt wird, wurde diese Studie als telefonische Umfrage (CATI) durchgef\u00fchrt.\nHierbei waren Haushalte aus unterschiedlichen Gr\u00fcnden nicht erreichbar, bspw. wegen falscher Telefonnummern, Nummern von Firmen- oder Fax-Anschl\u00fcssen oder auch weil die Personen des Haushalts zwischenzeitlich verstorben oder ins Ausland verzogen waren.\nDar\u00fcber hinaus wies ein kleiner Teil der Stichprobe einen Sperrvermerk f\u00fcr telefonische Befragungen beim ADM (Verband f\u00fcr Interessensvertretung, Selbstregulierung und Standards in der deutschen Markt- und Sozialforschung, <a href=\"https:\/\/www.adm-ev.de\/\">www.adm-ev.de<\/a>) auf und durfte daher nicht auf telefonischem Wege kontaktiert werden.\nAndere Haushalte konnten aus sonstigen Gr\u00fcnden w\u00e4hrend der Befragungszeit der jeweiligen Tranchen nicht erreicht werden.<\/p>\n<p>Abbildung <a href=\"#fig:erreichbarkeit\">4.3<\/a> zeigt die gesch\u00e4tzten Koeffizienten und deren Konfidenzintervalle f\u00fcr das Modell mit cloglog-Link, das genutzt wird, um f\u00fcr die Erreichbarkeit der Haushalte zu kontrollieren.\n<!-- Das Modell umfasst 11.737 Haushalte. -->\nUm die Kontaktierbarkeit von Haushalten zu beschreiben, wurden Angaben zu Uhrzeiten und H\u00e4ufigkeit telefonischer Kontakte genutzt, siehe auch Abbildung <a href=\"#fig:kontaktierung\">2.2<\/a>.\nEinige Haushalte waren besonders schwer zu erreichen und wurden daher oft (11-25 Anrufe) auf Festnetz und Mobiltelefon angerufen, ebenso wie \u00fcberwiegend nachmittags bis abends.\nAuch Haushalte, die weniger oft \u00fcber das Festnetz angerufen wurden bzw. zu anderen Zeiten waren zum Teil schwierig zu erreichen.\nGleiches gilt f\u00fcr Haushalte der Migrationsstichproben M1 und M2.\nHaushalte, die im Vorjahr keine Wertanlagen hatten und in den mindestens eine Person raucht weisen ebenfalls eine niedrigere Wahrscheinlichkeit auf erreicht zu werden.<\/p>\n<p>Eine erh\u00f6hte Wahrscheinlichkeit Haushalte telefonisch zu erreichen, liegt bei Haushalten vor, die in denen mindestens eine Person eine Parteipr\u00e4ferenz f\u00fcr eine bestimmte Partei hat.\nAuch Haushalte, in denen mindestens eine verrentnete Person lebt waren leichter zu erreichen.\nEbenfalls sind Haushalte die selbstgenutztes Wohneigentum bewohnen und Haushalte mit mindestens einer im \u00f6ffentlichen Dienst besch\u00e4ftigten Person leichter zu erreichen.\nSchlie\u00dflich weisen auch Haushalte, die ausschlie\u00dflich \u00fcber einen Festnetzanschluss kontaktiert wurden, eine h\u00f6here Erreichbarkeit auf.\nAbbildung <a href=\"#fig:tnwErreicht\">B.3<\/a> in Anhang <a href=\"#abbildungen\">B<\/a> zeigt die vom zugeh\u00f6rigen Ausfallmodell gesch\u00e4tzten Wahrscheinlichkeiten f\u00fcr die Erreichbarkeit der Haushalte.<\/p>\n<div class=\"figure\"><span id=\"fig:erreichbarkeit\"><\/span>\n<img decoding=\"async\" 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alt=\"Koeffizientenplot des Modells zur Korrektur der Nichterreichbarkeit der Haushalte in der SOEP-CoV-Studie. (HH: Haushalt.)\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung 4.3: Koeffizientenplot des Modells zur Korrektur der Nichterreichbarkeit der Haushalte in der SOEP-CoV-Studie. (HH: Haushalt.)\n<\/p>\n<\/div>\n<\/div>\n<div id=\"teilnahme-der-haushalte-an-der-soep-cov-studie\" class=\"section level2\">\n<h2><span class=\"header-section-number\">4.4<\/span> Teilnahme der Haushalte an der SOEP-CoV-Studie<\/h2>\n<p>Die Haushalte, die w\u00e4hrend der jeweiligen Befragungszeitr\u00e4ume telefonisch erreicht werden konnten, entschieden sich dann schlie\u00dflich f\u00fcr bzw. gegen die Teilnahme an der SOEP-CoV-Studie.\nAbbildung <a href=\"#fig:realisiert\">4.4<\/a> zeigt die gesch\u00e4tzten Koeffizienten und deren Konfidenzintervalle f\u00fcr das Modell mit cloglog-Link, das genutzt wurde, um f\u00fcr Verweigerung der Teilnahme an der SOEP-CoV-Studie zu korrigieren.\n<!-- Das Modell umfasst 8.853 Haushalte. -->\nUnter den Faktoren, die die Teilnahmeentscheidung der Haushalte negativ beeinflussten, sind das Nichtvorhandensein eines Internetanschlusses im Haushalt, teilweise Nichtteilnahme von Befragungspersonen am letzten SOEP Interview im Haushalt und dass der Haushaltsvorstand \u00e4lter als 74 Jahre die Pr\u00e4diktoren mit dem st\u00e4rksten Einfluss hat.\nZudem beobachten wir eine niedrigere Teilnahmewahrscheinlichkeit f\u00fcr Haushalte, mit mindestens einer Person nichtdeutscher Staatsangeh\u00f6rigkeit oder in denen mindestens eine Person der Meinung ist, dass Fl\u00fcchtlinge schlecht f\u00fcr die Wirtschaft seien.\nGleiches gilt f\u00fcr Haushalte in denen mindestens eine Person im Ausland geboren wurde und in denen mindestens eine Person Arbeitslosengeld II bezieht.\nSchlie\u00dflich verringert sich die Teilnahmewahrscheinlichkeit, wenn mindestens eine Person im Haushalt keinen Schulabschluss hat.<\/p>\n<p>Positiv hingegen wirkte sich hier aus, wenn der Haushalt in einer Wohngegend mit hohem Anteil an \u00fcberregionalen Zeitungen wohnt oder mindestens eine Person im Haushalt ein starkes politisches Interesse hat.\nAuch Haushalte, in denen mindestens eine Person keine Bedenken gegen\u00fcber Ausl\u00e4ndern hat oder in denen mindestens eine Person einen Hochschulabschluss besitzt, haben eine h\u00f6here Teilnahmewahrscheinlichkeit.\nEin Wohnort in Bayern wirkt sich ebenfalls positiv auf die Teilnahmewahrscheinlichkeit aus.\nBesonders teilnahmebereit waren auch Haushalte mit einem weiblichen Haushaltsvorstand.\nIn Interaktion mit der Tranchierung finden sich hingegen negative Effekte, die dadurch zu erkl\u00e4ren sind, dass in den sp\u00e4teren Tranchen gezielt nach m\u00e4nnlichen Teilnehmern f\u00fcr das Telefoninterview gefragt wurde.\nSchlie\u00dflich wirkt sich auch die Zugeh\u00f6rigkeit zu den Teilstichproben L2 (Familientypen: Niedrigeinkommen, Alleinerziehend, Mehrkindfamilien) und L3 (Familientypen: Alleinerziehend, Mehrkindfamilien) positiv auf die Teilnahmeentscheidung aus.<\/p>\n<p>Abbildung <a href=\"#fig:tnwRealisiert\">B.4<\/a> in Anhang <a href=\"#abbildungen\">B<\/a> zeigt die vom Modell gesch\u00e4tzten Teilnahmewahrscheinlichkeiten auf Haushaltsebene.<\/p>\n<div class=\"figure\"><span id=\"fig:realisiert\"><\/span>\n<img decoding=\"async\" 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alt=\"Koeffizientenplot des Modells zur Korrektur der Teilnahmeverweigerung von kontaktierten Haushalten. (HH: Haushalt.)\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung 4.4: Koeffizientenplot des Modells zur Korrektur der Teilnahmeverweigerung von kontaktierten Haushalten. (HH: Haushalt.)\n<\/p>\n<\/div>\n<\/div>\n<div id=\"kontaktperson-beim-telefoninterview\" class=\"section level2\">\n<h2><span class=\"header-section-number\">4.5<\/span> Kontaktperson beim Telefoninterview<\/h2>\n<p>Bei SOEP-CoV wurde je Haushalt nur eine Person befragt, die auch einige Proxy-Informationen \u00fcber die anderen Haushaltsmitglieder angegeben, aber zu gro\u00dfen Teilen \u00fcber sich selbst berichtet hat.\nDie Auswahl der Kontaktperson war dabei nicht systematisch, sondern war davon abh\u00e4ngig wer zur angerufenen Zeit ans Telefon ging und bereit war, an der Befragung teilzunehmen.\nGenerell wurde \u00fcber den ganzen Tag verteilt angerufen, vermehrt allerdings am sp\u00e4ten Nachmittag und abends, um auch berufst\u00e4tige Personen befragen zu k\u00f6nnen, siehe auch Abbildung <a href=\"#fig:kontaktierung\">2.2<\/a>.\nUm eine Verzerrung hinsichtlich des Geschlechts der befragten Person zu verringern, wurde einerseits sowohl nach dem Haushaltsvorstand als auch regelm\u00e4\u00dfig nach einem m\u00e4nnlichen Haushaltsmitglied gefragt.\n<!-- Dennoch ist die Stichprobe der CATI-Befragten im Vergleich zur Grundgesamtheit aller Mitglieder in Privathaushalten in Deutschland selektiv verzerrt. -->\nDa f\u00fcr die Teilnahme am CATI der SOEP-CoV-Studie erforderlich war, dass die zu befragende Person zum Zeitpunkt der Befragung mindestens 18 Jahre alt war, gingen auch nur SOEP-Haushaltsmitglieder in die Modellierung ein, die dieses Kriterium erf\u00fcllten.\nAu\u00dferdem wurden zur Modellierung nur Personen aus Haushalten ber\u00fccksichtigt, in denen mindestens zwei vollj\u00e4hrige Personen leben, da in erfolgreich kontaktierten 1-Personen- oder Alleinerziehendenhaushalten eindeutig ist, welche Person die Fragen beantwortet.<\/p>\n<p>Abbildung <a href=\"#fig:cati\">4.5<\/a> zeigt die gesch\u00e4tzten Koeffizienten und deren Konfidenzintervalle f\u00fcr das Modell mit cloglog-Link, das genutzt wurde, um hinsichtlich Verzerrungen auf Personenebene zu korrigieren.\n<!-- Insgesamt umfasst das Modell 11.037 Personen. -->\nMit Blick auf die Selektion innerhalb der teilnehmenden Mehrpersonenhaushalte zeigt sich, dass Personen im Alter von 18 bis 24 Jahren seltener an der CATI-Befragung teilnehmen als Personen h\u00f6heren Alters.\nEbenso weisen Personen mit Abitur und Personen der Altersgruppen \u201c65 bis 69\u201d und \u201c70 Jahre und \u00e4lter\u201d eine niedrigere Teilnahmewahrscheinlichkeit auf als Personen ohne Abitur bzw. Personen im Alter von 25 bis 68 auf.\nGleiches gilt f\u00fcr M\u00e4nner sowie f\u00fcr vollzeiterwerbst\u00e4tige Personen.<\/p>\n<p>Hingegen nehmen Personen mit Universit\u00e4tsabschluss oder systemrelevanten Berufen mit einer h\u00f6heren Wahrscheinlichkeit am CATI teil.\nDas gleiche gilt f\u00fcr Personen, die in einem 2-Personen Haushalt leben im Vergleich zu Personen, die in Haushalten mit mehr als 2 Personen leben.\nPersonen mit einer mittleren Reife nehmen ebenso mit einer h\u00f6heren Wahrscheinlichkeit am CATI teil, wie Personen, die bereits auf Covid-19 getestet wurden und deren Ergebnis negativ ausgefallen ist.\nSchlie\u00dflich nimmt \u00fcberm\u00e4\u00dfig h\u00e4ufig der Haushaltsvorstand der Befragung von 2018 an der CATI-Befragung teil.<\/p>\n<p>Abbildung <a href=\"#fig:tnwCATI\">B.5<\/a> in Anhang <a href=\"#abbildungen\">B<\/a> zeigt die vom Modell gesch\u00e4tzten Teilnahmewahrscheinlichkeiten an der CATI-Befragung auf Personenebene.<\/p>\n<div class=\"figure\"><span id=\"fig:cati\"><\/span>\n<img decoding=\"async\" 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NN9+4urpOmTKlX79+Xbp0cXd3F0LMnDmzeoBvArdvq7q6uvbq1at6e15entFobPTVNZB0s0AzLKzZUqhVLl3\/f494dPf0lH5\/TXl5NqnJpWtnt553F509V8cCfceOsVlgHUqysqQXLW+vVVVVtbwP1cQsh5\/RaCTA3zIpcHIoNoT1oUiAv2Ucig1nfSg2zwBfL\/b2MgWag0ceeUSj0Zw\/f166PF6jsrKyI0eOWLe0bdvWbDanp6fbTFlSUpKQkJCWliaEMBqNWVlZ0iB5er3+gQceePbZZ9esWSM9vy0qKkoI4evrq1Qqc3NzrfvnS1auXLlo0aKGhEB7irytBTSZyMhIIcQ\/\/\/nP6dOn9+3bV0rvoqZxv5pGy9iqaP78Zj6pqOP0XO8An2FDansXsFNFRUVaWlpKSkpycnJycnJaWloL66ABACDAQ058fX2lR7J\/\/fXX1pfZLUwm06pVq6zHPBdC9O3bVwixbds2m4k3bNgwb948Ke2XlJQ899xzs2bNqqiosEygUCiCgoLEn2c91Wp1r169TCbTrl27rJdz6dKlffv2JScnN2SAUHuKvK0FNBnpZoHu3btbN2ZlZeXl5TmknpaxVdH8ufn3CJj3D3VNo4J73tMnYN4\/FHYP3ADUJiMjY8GCBXPnzn311VdfffXV+fPnHzx40NFFAQAaE\/8uQGZCQkI6d+5cVFT02muvffHFF2fPnpX6Xefm5sbGxr766qsHDx60PJ\/MMoubm9u+ffvWrl1bXFwshKiqqtq+fXtkZKRWq5WeHObh4eHr61tZWbl69WpLR+7MzMwtW7YIISyPIps+fboQ4vvvvz906JDUGycnJ+eTTz4RQowYMaKBn+umRd6OAsrKysrLyy0\/pqamRkRERERE3L5el9JTAKVODZJTp07Nnz9fWqP02ZvY7dutgLW7gvoHrV7ZKWyq2909NK1aadu09r5\/cK9\/vt773fk1BnsAAAAb3AMPmXFycvrggw+WL18eFxe3ffv27du3CyE0Go105dzZ2XnWrFmjRo0KCwuzzKLT6ebMmbNs2bLIyMjt27e3a9euoKCguLhYqVTOnj3bMs78iy+++M477+zbt+\/gwYNt2rQxmUzZ2dlms7lPnz7jx4+XpunVq9e0adM2bNiwdOnSzz\/\/vFWrVllZWSaTqVu3btOmTWvI57KzyEYsQKlU6vX64uLi2bNn+\/r6vvPOO0KIpKSkL7\/8Uggxfvz42xP2RQcAACAASURBVDS+elhY2OLFi7\/55ps9e\/Z4eXllZmbm5ORIfekvXLiwYMGCxx57rIlj8+3brYANJw+PzmFTO4dNdXQhAABAlgjwkB+9Xr9gwYKTJ08eOHAgKSnJYDCo1er27dsPHDhw7Nix0tPIn3jiCW9vb8ssQUFBK1eu3LRpU3Jycnp6upeX14ABA6ZOnSpdDZb069dv+fLlmzdvvnjxYm5url6vDwgIGD169MiRIy2PhRdChIaG9urVa8eOHSkpKQaDoVu3bvfff\/\/EiRNvOkLeTdlTZOMWMGvWrHXr1lkepNc0Bg8e\/N577\/30009paWk3btzw8\/N77LHHRo8enZiY+PXXX1++fNkhfelv324FAAAAGouC4UkBoCnlVRuivDlwc3NTqVSMd2WPI2EzjCUlmlaeg9d9Zd3u+eco9E2wi3OP\/Hbmg6VCiI5\/m9zlfx6\/retqYnq93snJyWAwOLoQWUpLS1uwYIF1y+TJkydOnOioemRNp9Nptdr8\/HxHFyJjHh4e0rO78vPzGYX+lrm6ujo7O3MoNoS7u7tGoxFCGAyG5jkKvfV1x5viHngAAAAAAGSAAA8AAAAAgAwQ4AEAAAAAkAECPAAAAAAAMkCABwAAAABABgjwAAAAAADIAAEeAAAAAAAZIMADAAAAACADBHgAAAAAAGSAAA8AAAAAgAwQ4AEAAAAAkAECPAAAAAAAMkCABwAAAABABgjwAAAAAADIAAEeAAAAAAAZIMADAAAAACADBHgAAAAAAGRA7egCAAAA0Ag8PDwmTJig1WqVSqUQorS0tEePHo4uCgDQmAjwAAAALUGrVq2mTp3q4eHh5OQkhMjLyzObzY4uCgDQmOhCDwAAAACADHAFHgCAehj41SphNguFI8+A3zVwwP0bvhFCKDUaB5YBAACaGAEeAIB6UOt0ji5BKNVqpV7v6CoAAEBTows9AAAAAAAyQIAHAAAAAEAGCPAAAAAAAMgAAR4AAAAAABlgEDsAAFCrkrRLRefOCyHcAwNcO7R3YCWGEyfLs3OEEN5DH2gOQwkCAND0CPAAAKBWhpOnUv\/zrRCix8svODbAZ+6Myjt6TAjhHhhAgAcA3JnoQg8AAAAAgAwQ4AEAAAAAkAECPAAAAAAAMkCABwAAAABABgjwAAAAAADIAAEeAAAAAAAZIMADAAAAACADBHgAAAAAAGSAAA8AAAAAgAwQ4AEAAAAAkAECPAAAAAAAMkCABwAAAABABtSOLgAAAACNICcnZ+PGjU5OTkqlUghRUVExaNCggQMHOrouAECjIcADAAC0BCUlJceOHbNuad++PQEeAFoSutADAAAAACADBHgAAAAAAGSAAA8AAAAAgAwQ4AEAAAAAkAECPAAAAAAAMkCAx50oOzv7r3\/9a3Bw8Pnz52ubJjo6Ojg4eNq0aSaTyZ5l7tq1Kzg4+Kuvvqrxx8aybdu24ODg9evXSz+azeb9+\/fHxMQ07lqa2Pz584ODg5OTkxu+qNo2yMKFC4ODgxcuXCiEeOKJJ6y3YW0z2mxqAAAAwOF4jBzuRK1btw4ICEhMTIyOjvb3969xmsOHDwshHnjgAZVK1bTV1YPZbF6xYoVOpxs+fLija2kWbnmDsCUBAADQ\/BHgcYcaMWJEYmLir7\/++swzzyiVtl1RysrKjh8\/LoT4y1\/+4ojqahUQEDBjxoyePXs6uhCZGTdu3MCBA318fIQQM2bMqKio6NGjR92zsKmBRlR27VrZtWyl2smlQ3sndzdHlwMAgFwR4HGHGjp06Nq1aw0Gw+nTp++55x6bd3\/\/\/feKigovL6\/AwECHlFcbf3\/\/2roMNFBJSYlOp7sdS24OKx00aJDl9UMPPWTPLLdvUwN3lOzoQ5d\/\/Kk0PUP6UaFUet7Tp+tT03VdOju2MAAA5IgAjzuUTqcbOHDg4cOHY2Jiqgf42NhYIcSwYcMUCoXUkpaWtmXLlosXL2ZnZ3fq1Kl79+6hoaGtWrWyc3VvvPHGuXPnanzrlVdesUTKgoKCTZs2nTt37vLly56engEBAZMmTerc+f\/9mxsREfHll1+GhoZOmzZtyZIlUp0lJSXBwcHOzs6bNm2yczl79uz57LPPnn\/++ZEjR65Zs+bo0aMTJkyYPn36O++8c+LEiRdeeGHcuHHSlFVVVWFhYaWlpUOHDv3HP\/5hWcLChQvj4+NnzJgREhLSwJVaJjhx4sRPP\/108eJFrVbbo0ePBx988L777rPeVgUFBVu3bj1x4kRmZqaLi0u7du0effTR+++\/X9pNdWyQ+Pj4HTt2pKen5+TkeHh4dOzYcdy4cZZUX+OM1pvaUsDp06d37NiRmJio0+kCAwMff\/zxyMjIzZs3L1y4sH\/\/\/jc5CIA7T8raf2dE7rRuMVdVGU6cun76zV5vvuY1eKCjCgMAQKYI8LhzjRw58vDhw4cPH541a5Za\/f9+F8rLy6X+85bbofft27d69eqKigqVSuXt7X3hwoXz58\/Hxsa++eabvXv3tmddd999t82lZpPJdOrUKSGEZdVJSUlLliwxGAwqlcrHxyc3N1caVm3OnDnDhg2rvsy+ffu6uLjs3btXrVaPGjXKycmpvssxGo0LFy48e\/asXq\/38PAQQtx7770nTpw4ffq0JcCnpaWVlpYKIRITEy0zVlVVnT17Vpq+4SuVHDhwIDIy0mw2e3p6FhQUHDt27NixY5MnT37yySelCfLy8ubOnWswGDQajY+PT3FxcWJiYmJi4vTp06dMmVLHBlmzZs2OHTuEEB4eHq1bt87Pz4+Pj4+Pj3\/++efHjx9fx4w29u7d+\/nnn5tMJp1OV1xcHBUVFRcX16VLlxonBpC976BNercwG41nP14RtGql1se7iasCAEDWCPC4cw0YMMDNza2oqOj48eODBw+2tMfFxZWXl7dr16579+5CiOzsbCm2hYWFhYSEaDSakpKSVatWHTp0aMWKFWvWrLEO\/7WZOXOmTcs333xz6tSpHj16SPm2oqJi6dKlBoMhJCQkLCxMo9EYjcbw8PANGzasWLHCz8+vXbt2NksYO3bsww8\/vHfvXq1W+\/LLL0uN9VpORESEk5PTxx9\/bOkrLgVy66yelJQkhFAoFAaDISsry9fXVwiRmpp648YNT0\/Prl27NnyllvaePXu+\/vrrrVu3Li0t3bJly8aNG7ds2dK\/f\/++ffsKIb777juDwTB06NCXX37Z1dVVCLF\/\/\/4VK1asX78+ODhYo9HUuEEuXLiwY8cOjUYzb9486SK5yWTauXPn2rVrw8PDpQBf44w2pMNAqVTOnTt36NChCoXijz\/++PDDD+Pj42+694E706WNP9XxblV5+dVtEX7PPtVk9QAA0AIQ4HHnUqvVQ4cO3blzZ0xMjHWAl3pTW4av++GHH4xG40MPPRQWFia16HS6119\/\/erVq6mpqVFRUZaL1fb77bfftmzZ4ubm9uabb0r5\/+eff87LyxsxYsSMGTMs5YWGhubk5ERFRW3duvWll16yZ8n1Wk52dvby5cul8xSSzp07t2rVymAwXL16tUOHDkKIM2fOCCEeeOCB2NjYpKQkKcBLCf\/ee++V+q43cKUSd3f39957z9nZWQjh4uIybdq0wsLCnTt3rl+\/Xgrw0j0IkydPltK7EGLUqFFxcXEFBQW5ubnVT3BIUlNTnZ2dR44caenirlKpJkyYsHHjxtzc3NLSUhcXF3s27ObNm00m09\/+9jdLh4K+ffs+88wzK1eurG2WjIyM8PDw6u3Tpk2zfITmQ61WKxSKph8HoSWxDIfZDPdvQ2g0GunF9d\/iTLn5ds5VWVhUlnWt7mlyDsY4VzvklEqlUqk0Go3Vpy+9ki69cHFx4VitUfUvNCcnJ7bVrXFycuJbsYEsz\/FxdXU1m82OLUa++APdcJZD0cXFpQUcigR43NFGjhy5c+fOY8eOlZWVSdGxoqIiLi5OWPWf\/+OPP4QQf\/3rX61nVCgUjz766Keffmrd29xOmZmZn3zyiUKhmDNnTuvWraVGaaXVFzVq1KioqKiEhAQ7F16v5fj5+VUP0vfee+\/+\/fsTEhKkAJ+UlOTt7T1y5MjY2NjExMRRo0YJqwDfWCsVQjzyyCPSLrAICQnZuXPnuXPnTCaTSqWS\/nQdOHCga9euli9i69vyazRmzJgxY8bYNBoMhhs3bggh7P8SP3bsmKg2AN6wYcO++OKLsrKyGme5du3aunXrqrdPnz7dzrMGTa\/ZFiYvLWwzWm4qyfk9Luf3uEZccmVR0cUfN93CjM7Ozi1sIzcWrVZr0+Lk5MS2agi2XqOw+fuOW8Ch2ChaxqFIgMcdrWfPnr6+vllZWUePHh0xYoQQ4vjx42VlZX5+fu3btxdCVFZW5ubmqlQqKc1ak4Zny8rKqtcaKyoqPvzwwxs3bvztb38LCgqytGdkZAghoqKiDhw4YD29dP\/5tWs3uZB1a8uRLqfbsAT4Rx55JDs7Oy8vb\/jw4QEBAQqFQupObzabExMTFQqFJcA3fKVCiG7dutm0tG7dWrrHITs7u23btpMmTVqyZElERMSvv\/7av3\/\/wMDAPn36tGnT5qbbRKr58uXLV65cycrKSk9PP3nyZGVlpT0zSioqKiz33lu3Sy1Xrlyxf1EAAADALSPA4043YsSIH3\/8MSYmRgrwv\/76q7C6\/G4wGMxms7u7e\/VnxUtD0Ofm5tZrdatXr05NTe3Tp4\/12OZGo7GgoEAIsXfv3hrnMhqN0lXouhde3+VYjyFn0a9fP4VCIV02lxJ7QECAXq\/v3LlzWlra9evXi4qKCgsL\/fz8pNkbZaXiz+1pw8vLq6ioqKCgoG3btkOGDPnggw9+\/PHHhISEffv27du3Twjh5+c3Y8aMfv361bFZfvnll82bN1+\/fl36Ua\/XBwYGlpaWShfh7ZGTkyMdBtXf8vT0rC3Ad+\/efdWqVdXbTSaTtMWaFVdXV6VSWVxc7OhCZEyv10vHeTPcvw1h6WPScdJfvQYOsHOuyqKixA8\/FnV2cnHt0N7\/xedtGrVarUqlqvHXM\/X7HwqSzgghioqKqlrWRm4s1X+Fy8rKWtgB2WScnZ01Gk1hYaGjC5ExnU4n3SdYVFRUVVXl6HLkikOx4VxdXaXeZM32UKzt3+MaEeBxp5MC\/IkTJ4qKirRa7e+\/\/65QKCz3Obdq1UqhUBQWFlZVVdlkeOlfIk9PT\/vXFRUVtW\/fvlatWr3xxhvWS1Or1W5ubsXFxeHh4fYMiVeb+i7H8pA8ax4eHt26dUtJScnMzJRugA8ICBBCBAYGpqWlnTlzRkrClsvvjbJSIYQlYFszGAxCCMuNBoGBgYsWLSouLv7jjz8SExPj4uJSUlIWLFiwaNGi6s8ClGzZsuWbb75xdXWdMmVKv379unTpIuXwmTNn2h\/gpb1c49\/OOv6gurm5WT9\/3iIvL69e1\/+bRlVVlUKhaIaFyYjljgyj0dgCbrGzMJlM0gvn9m3degfYP6NHQK+CxKQ6Jmjz0OjqC9Tr9U5OTtLvvg21u5v0wmg0cqzWqPrYAVVVVWyrW6PRaMxmM1uvISzfhJWVlc0zNcmCk5MTh2IDWf+BtvxRky\/bi4rAnaZdu3b+\/v4mk+nw4cPx8fFlZWUBAQHe3v99spGTk5OXl5fJZLp69arNjJcuXZJmt3NFFy9eXLt2rVKpfOONN6rH\/rZt25rN5vT0dJv2kpKShISEtLQ0O9fSKMuRwnlCQkJSUpKrq6t0s4D0wDzpyW1CCOvHnjfKSlNTU21a8vLyCgoKNBpNq1atjEZjVlZWdna2EEKv1z\/wwAPPPvvsmjVrpFMtUVFRtS02MjJSCPHPf\/5z+vTpffv2tVxFr9d\/Ejqdzt3dvaKiwqbDhclkkkoCUF3XJ\/9HWctDGYUQLu3btRv\/SFPWAwBAC0CAB8TIkSOFEDExMYcPHxZW\/ecl0hDov\/zyi81cERER4s9Ye1MlJSUffPBBRUXF9OnTa5xFWsu2bdts2jds2DBv3rwjR47Y+VkaZTlSgD969Ojly5d79uwpXTMPDAwUQiQlJSUmJjo7O\/fq1atxV7pr166Kigrrls2bNwshgoKCFApFSUnJc889N2vWLOtpFAqFNI5AjQNWS6SOEjbD5mVlZeXl5dlTlUWfPn2EEHv27LFuPHTokHSfP4Dq3O7u0fP12aqaRgxy7dC+98J\/Kf8c3x4AANiJAA+IYcOGqVSqhISEo0ePqlSqIUOGWL8bFhamVqv37Nnz008\/SUHxxo0by5YtS0lJad269SOP3PwKktls\/uSTT65duzZo0KBJkybVOE1ISIibm9u+ffvWrl0r3cRYVVW1ffv2yMhIrVYrjf1em7KysvLy8oYvx6JXr15arTYuLs5sNluCuqenZ\/v27VNSUvLy8vr27Wt9Q36jrPT69esLFy6UcnV5efkPP\/ywY8cOhULx+OOPCyE8PDx8fX0rKytXr15t6fqemZm5ZcsW8efJhRo3SMeOHcX\/\/xL9qVOn5s+fL3Wmsrlf1HpGG9OnT1er1eHh4dJZHiFEUlLSl19+Kd0KUdt9AcAdzuv+wQP+75N2E8Y6+7ZRKJVKJye37n7dnp5x7ycfOds3AiUAALDGPfCAcHd3HzBggPQwuaCgIJuxytq0aTNr1qwvvvjiu++++\/HHH318fLKysqqqqjw9PefMmeNUewdRi4SEBOkhZMXFxf\/7v\/9r866fn9\/jjz+u0+nmzJmzbNmyyMjI7du3t2vXrqCgoLi4WKlUzp49u7ax1pVKpV6vLy4unj17tq+v7zvvvHNry7GhVqv79OkjPRxOugFe0rt3b6mfvHX\/eSFEo6y0V69eCQkJTz31lLe3t8FgkMa9e\/bZZzt16iRN8OKLL77zzjv79u07ePBgmzZtpO7rZrO5T58+48ePr22DhIWFLV68+JtvvtmzZ4+Xl1dmZmZOTo7Ul\/7ChQsLFix47LHHRowYUX1Gm\/Latm07c+bMtWvXfvjhh+7u7iqVymAw9O\/fv7Ky8vTp09Uf3QRAom3t4\/fcM37PPePoQgAAaAkI8IAQQowYMULK2Db95yUPPfRQ9+7dt27devHixezs7G7duvn7+z\/22GN2jmBnGXdEGtTdhmUsjaCgoJUrV27atCk5OTk9Pd3Ly2vAgAFTp06VriHXZtasWevWrbN+VNutLcfGvffeGxcXp1Kp\/P39LY2BgYG7d+8W1QJ8o6z0\/fffj4qK+u2331JSUry8vPz9\/cePH299ab1fv37Lly\/fvHnzxYsXc3Nz9Xp9QEDA6NGjR44cad0dwGaDDB48+L333vvpp5\/S0tJu3Ljh5+f32GOPjR49OjEx8euvv758+bKlL331LWlj3Lhx7du337p167lz59RqdUhIyLRp015\/\/XUhhKurq50fEwBun06dOq1evdrd3V06uZyfn2\/PWWYAgIwoWtJIuQBwmxQUFBiNRg8PD+uR9s1m8\/\/8z\/8UFhZu2rTJuaYbfWuUl5fXDL943dzcVCpVjc8CgJ08PT2lw6N57uJbdnXbL6n\/+VYI0ePlF3zHPHi7V1fHKPRJ73+Ud\/SYEGLAqpWuHdrf7krky8PDQ8rtLexQbGI6nU6r1ebn5zu6EBmzHIr5+fmMQn\/LXF1dnZ2dORQbwt3dXaPRCCGkPp6OLqcGlvGz7cE98ABwc+vWrXvqqacOHjxo3Xj8+PHCwkJ\/f3\/70zsAAABwywjwAHBzw4cPVygU33777fHjx8vKygoKCg4fPrxy5UohxMSJEx1dHQAAAO4I3AMPADfXr1+\/GTNmfPfdd++++66lUavVvvDCC0OHDnVgYQAAALhzEOABwC6TJ09+4IEHDh8+nJmZ6eLi0rlz5z59+rRu3drRdQEAAOBOQYAHAHv5+vpOnjzZ0VUAAADgDsU98AAAAAAAyAABHgAAAAAAGSDAAwAAAAAgAwR4AAAAAABkgAAPAAAAAIAMEOABAAAAAJABAjwAAAAAADJAgAcAAAAAQAYI8AAAAAAAyAABHgAAAAAAGSDAAwAAAAAgAwR4AAAAAABkgAAPAAAAAIAMEOABAAAAAJABAjwAAAAAADKgdnQBAACg+Woz4i+evXsLIZxb+zi2km5Pz+g0dYoQwrlNa8dW0mxVVFRkZGTo9Xq1Wi2EKCgo8PDw8PT0dHRdAIBGQ4AHAAC1cvL0cPL0cHQVQgjh7NvG0SU0dxkZGQsWLLBumTx58sSJEx1VDwCg0dGFHgAAAAAAGSDAAwAAAAAgAwR4AAAAAABkgAAPAAAAAIAMMIgdAAC4FSWXr5ReuSqEcPPvofXxdnQ5jamysLDgdKIQwtm3jd6vm6PLAQDgvwjwAADgVuTGHrn8wyYhRM835vi0rAB\/49KVM0uWCSHajh3TfdZzji4HAID\/ogs9AAAAAAAyQIAHAAAAAEAGCPAAAAAAAMgAAR4AAAAAABkgwAMAAAAAIAMEeAAAAAAAZIAADwAAAACADBDgAQAAAACQAQI8AAAAAAAyQIAHAAAAAEAGCPAAAAAAAMgAAR4AAAAAABkgwAMAAAAAIAMEeAAAAAAAZIAADwAAAACADKgdXQAAAAAagZub28iRIzUajVKpFEKUlZV16dLF0UUBABoTAR4AAKAl8PLyeuqppzw8PJycnIQQeXl5ZrP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1erQtd2qS5cujo6O9+7du3\/\/vnT94uzZs0KI\/v37628ltfm9e\/cePHiQlpZ26dKlUr0hiDqVr4BI770GtXp3tf3PcseOHfrLyJWUlKSmpm7cuPHChQtz5sxZuXKl9CB6vcZgOHt7+44dO1Yu12q1uqtRjYfUdDVcmsETyeVy6XugEZ5fC2JlZSWTyeiKdePh4bFgwYIKXdG0HVJ3ahTOTk08n\/CntoKirOzi7Jya6yiaOjfx8KjdbjMzi3NypdhM+GatrKysrKz4OBuDb0WToCsaT9cVy8rK6ntZpbqxtq5FVk4CD\/OTyWQ+Pj4+Pj7Dhg0rLCzcvHnzoUOH9uzZ069fv\/bt2wsh+vTpk5CQEBMTExwc\/ODBg8TERFdX106dOkmb9+3b94svvvjxxx\/j4+MjIyMjIyOFEH5+fhMmTOjatWuVR9RoNGq1Wghx7Nix6iqUlZWZZFqyCoOl63Zow7eSRtEfPXr0\/PnzI0aMKCsrO3\/+vI2Njf6T+Xv37t2+fXtubq70o4ODQ1BQ0OPHj3X3tHX0h9MborbvzsiR5AqFIiAgYO7cudOmTbt79+6ZM2defvnlBo6hBu3bt69yNcTs7Gxd4zcejo6Ocrm8EQZmQVxcXKQ\/wGq1unH+f2ARHBwcbGxs6IrGcHZ2lq511kdXfPTokfSiabfggJlVzwBSndwrV69+tqDmOu3+PMW1d89a7Tb5u01pe\/YLIQoKCkzYc5RKpa2tLV3RGLqumJeXV15ebu5wzR3EkAAAIABJREFULJW9vb2dnR1d0RhOTk7SFNp5eXmN8wKxm5ub4ZVJ4GEG69aty8zMnDhxYqtWrSr8yt7eftq0aUlJSYmJiVevXpUS+N69e3\/77bfnz5\/\/4IMPpNvvL730kv4d76CgoEWLFuXn51+5ciUhISE2Nvb27dthYWGLFi167rnnKgdgbW3t6OiYn5+\/Y8eOWl3xqoMKd+brduhabdW3b19dAn\/lypVHjx716dNHN4hg586dmzZtkmZ969q1q6+vr5OTkxBi0qRJlRP42qrtuzPJPCL29vadOnU6ffp0SkrKyy+\/XH8xVDlIAQBgIOdOQco2vgUpqdVVsPPybNajWwNGBACWh2fgYQYPHz785Zdfrl+\/Xl0F6aaobrCQm5ubv79\/bm7ujRs3Koyf12g0Dx48yMjIEEI4ODj06dNn8uTJ69atk5YKi4iIqO4QXl5eWq02LS2tQnlBQUF8fHxqaqoxb7BmdTu04Vs999xzjo6O169fV6vVlcfP79+\/Xwjx6aefjh8\/vkuXLk6\/r9ZjqkvjZmlYKVHXDe83SQyVb1tJI\/MBAHUjs7LqMPu\/rZXKKn9rZWfbYfaHsnq+qg4Alo4EHmYgjWwPDw\/XjcTTl5mZKU0zpj\/PeZ8+fYQQP\/\/8c2pqasuWLXUzqxUUFEyZMmXatGklJSW6yjKZrHv37qLGZ666dOkihNi9e3eF8m3bts2ZMycmJqaub+7J6nZow7eSy+U9e\/bUarXnzp2LiYlxdHSUWkMiDS+vMG3bgwcPsrOz6\/6W6hSnqZSUlCQkJAghfHx8TBKDdCEgKytLvzA5ObleL+sAwLPA3qd116VfOAV2qFDu6N+u6\/987tje3yxRAYAFIYGHGQwePNjb2zsjI2P69OlRUVGZmZnS7d\/CwsLo6OjPPvusqKioX79+nTt31m0iJfDS7OK62+9CCGdnZ09Pz9LS0rVr1+pGgKenp+\/cuVP85yUAIURRUVFxcbH0OjQ01NHRMTIycsOGDfn5+UKI8vLyAwcO7N+\/39bWVpquvJ7U7dC12qpfv35CiG3btuXl5fXr109\/JLn02IL+2ITLly\/PnTtXuuEs7bm2zNiwGRkZS5cuzcjIaNq06QsvvGCSGKQV6aKionQZe3p6+rJly3iqGQCM16SF93Nf\/iN45VK\/Ke+3Hj3Kb\/Ifuy77suuyL5W+PuYODQAsAOOUYAYKhWLRokULFy68c+fOP\/\/5TyGENPua7i56ly5dPvzwQ\/1NPD0927Rpk5KSIv4zgRdCfPDBB\/PmzYuMjDxx4kTz5s3LysoyMjK0Wm3nzp2HDh0q1bGysnJwcMjPz585c6anp+e8efOUSuWsWbOWLVu2f\/\/+AwcOeHt7q9Xq\/Px8KyurmTNnPnESe2PU7dC12uq5555zcHCQFgQeMGCA\/q\/Gjh27ePHiTZs2HT161NXVNT09PTMzUxpLn5iYGBYWNmbMmApT1teggRtWfx14IURJSUlRUZEQQqFQTJ8+XTflnpExBAcH+\/j43LlzZ9asWe3atSstLb1z505ZWZm\/v39iYqIx8QMAJMo2vso2vuaOAgAsDwk8zMPd3X3lypVRUVExMTHJycl5eXm2tratW7f28vJ644039O+96\/Ts2TMlJaVDhw4V1v3q2rXr8uXLt2\/fnpycnJWV5eDgEBgYOGjQoAEDBujP5T5t2rTNmzfrLyHWvXv3lStXhoeHJyUlpaWlubq6duvW7Z133qk8tZ7J1e3Qhm8lzUV\/7NgxT0\/PDh3+Y6Riz549Fy5cKD2MUFhY6OfnN2bMmEGDBiUkJGzcuPHu3bu1HUvfkA1b4ZkLKysrb2\/vNm3avPfeey1atND\/lTExKBSKf\/zjH9u2bYuLi0tMTCwvL1coFFOmTCkuLiaBBwAAgBnJGBQKS7Fs2bKTJ09OnTpVd18dqG8ajSYjI8PNzU1afcQksrOzG+EXL8vIGU+3jFzjPMWWQlpGThpAhLrRrd1VH13x0a3ESx\/\/TQjRfGD\/2i4jV090y8h1mvf3pt2eN9VupWXkcnKesHA9aqDrijk5OSwjV2fSMnJ0RWPolpFTqVQsIwc0kMLCwpiYGLlcLj3dDTQMa2trb29vc0cBAAAACMEkdmj8ysvLNRrN999\/X1JS0q1bN2mFOQAAAAB41nAHHo3d\/PnzExISSktL5XL5O++8Y+5wAAAAAMA8uAOPxq5FixZyudzHx2fOnDkBAQHmDgcAAAAAzIM78Gjspk6dOnXqVHNHAQAAAABmxh14AAAAAAAsAAk8AAAAAAAWgAQeAAAAAAALQAIPAAAAAIAFIIEHAAAAAMACkMADAAAAAGABSOABAAAAALAAJPAAAAAAAFgAa3MHAAAAABNQqVRHjx61tbW1srISQjx+\/DgoKCgoKMjccQEATIYEHgAA4GmgVqv379+vX6JQKEjgAeBpwhB6AAAAAAAsAAk8AAAAAAAWgAQeAAAAAAALQAIPAAAAAIAFYBI7AAAAGMTG0dGtb28hhEM7P3PH8n+Uvj5SSIpmTc0dCwDUOxJ4AAAAGMTOy7PjXz8ydxT\/ofmgAc0HDTB3FADQQBhCDwAAAACABSCBBwAAAADAApDAAwAAAABgAUjgAQAAAACwACTwAAAAAABYAGahBwAAwH+Im\/2JEMLW3T3wb38xdywN4dGtxKR13wgh3Pv2aRk63NzhAEC1SOABAADwH\/KTkoUQ5UXF5g6kgWgKH0tv2alDe3PHAgA1YQg9AAAAAAAWgAQeAAAAAAALQAIPAAAAAIAFIIEHAAAAAMACkMADAAAAAGABSOABAAAAALAAJPAAAAAAAFgAEngAAAAAACyAtbkDAAAAgAl4enp+8sknSqXS2tpaCJGXl+fh4WHuoAAApkQCDwAA8DSws7Pr1KmTs7OzjY2NECI7O1ur1Zo7KACAKTGEHgAAAAAAC0ACDwAAAACABSCBBwAAAADAApDAAwAAAABgAUjgAQAAAACwACTwAAAAAABYABJ4AAAAAAAsAAk8AAAAAAAWgAQeAAAAAAALYEkJ\/BdffBESEhISEvLTTz\/V64EOHz4cEhLy7bff6hfOnz8\/JCRk\/vz5Qoj33nsvJCRk69atJjzo6dOnQ0JC\/vd\/\/1f6cffu3SY\/hBDixIkTISEh69evN+1uq3ThwoXFixfPmDHj7bfffu+99z788MPvv\/8+PT29QjWtVnv8+PFTp07VUxh13v\/cuXNDQkKSkpIMqbxo0aKQkJC5c+cKIf70pz+FhIRs3Lix1rE2eibvP7m5uUuWLHn33XfHjh1bXFws6r8\/GK6ePoMAAABAnVmbOwBD5efn\/\/LLL9LrkydPjh492rzxoAZFRUXz5s27fv26EMLa2rpZs2b5+fkpKSkpKSl79+6dNm3aoEGDdJW1Wu2KFSuUSuVLL71UH8HU9\/5hjLVr18bExDg7O\/v6+spkMsH5AgAAAKpnMQl8dHS0RqPx9vZ+8ODBb7\/9lpyc3LZt24YMYMiQIT169HB3dxdCTJgwoaSkxN\/fv\/4OFxgYOGHChA4dOtTfIerPqlWrrl+\/7uXlNXny5G7dukmJWVZW1u7du\/fu3bt69eoWLVpY6FurzuDBg4ODg93c3IQQ48aNKyoqauD+aaGuXbsmhFi1alXTpk3NHUtFFv0ZBADLo9WqLl3JvXS5KDNLrlAofX3c+vWxdXM1d1gA0LhYTAJ\/4sQJIcTgwYMvXrwYFxd38uTJBk6QXnjhBd3rV1999Yn1S0pKbGxspNy1DgICAgICAuq2rXnl5eWdOXNGJpMtWLDA09NTV+7m5jZp0qTy8vL9+\/dv2bJl8eLFZgzS5Lp37657rT++oAYFBQVKpbLeImrQo9SZRqMRQtRT9l6vn0Ejdw4A0FeU\/uDGspWPbiXqF6Zu2dYydHjrMW\/LrCzpkU8AqFeWkcBnZGRcu3bNysrqpZdeUiqVcXFxp06dmjhxov5\/z+Hh4T\/88MOECRNCQ0P1t12+fPmJEyfCwsJ0KZZard61a1dcXFx6enqTJk28vb3ffPPN3r171\/y\/+MWLFw8ePJiWlpaZmens7NyqVashQ4boZ\/UnTpxYvnz55MmTAwIC1qxZk5qaKpfLPT09e\/ToMXr06ApJ1MmTJ0+ePJmYmGhvb9+hQ4fhw4dXONy+ffu++eab0a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alt=\"Koeffizientenplot des Modells zur Korrektur an der CATI-Teilnahme in der SOEP-CoV-Studie. (HH: Haushalt.)\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung 4.5: Koeffizientenplot des Modells zur Korrektur an der CATI-Teilnahme in der SOEP-CoV-Studie. (HH: Haushalt.)\n<\/p>\n<\/div>\n<\/div>\n<\/div>\n<div id=\"trimmen-und-randanpassung\" class=\"section level1\">\n<h1><span class=\"header-section-number\">5<\/span> Trimmen und Randanpassung<\/h1>\n<p>Mit dem Ziel die statistische Effizienz von gewichteten Analysen zu verbessern, wurden die Gewichte getrimmt.\nDurch das Trimmen der Gewichte wird die Varianz reduziert und somit einer m\u00f6glichen Verzerrung gewichteter Analysen durch einzelne Beobachtungen mit gro\u00dfen Gewichten entgegengewirkt.\nDie Gewichte wurden hierbei nicht bei einem bestimmten Wert gekappt, sondern es findet eine Umverteilung der Gewichte nach der \u201cWeight Distribution\u201d Methode statt <span class=\"citation\">(vgl. Potter <a href=\"#ref-Potter1990\">1990<\/a>)<\/span>.<\/p>\n<p>Dieser Methode liegt die parametrische Annahme zugrunde, dass die Gewichte <span class=\"math inline\">\\(w\\)<\/span> einer inversen Beta-Verteilung mit Verteilungsfunktion <span class=\"math inline\">\\(F_w\\)<\/span> folgen.\nDie beiden Parameter der Verteilung werden aus den Gewichten gesch\u00e4tzt und es wird ein Maximalwert <span class=\"math inline\">\\(\\tau\\)<\/span> berechnet, so dass <span class=\"math inline\">\\(1 &#8211; F_w (\\tau) = 0,99\\)<\/span>.\nGewichte, die diesen Wert <span class=\"math inline\">\\(\\tau\\)<\/span> \u00fcberschreiten, werden an diesem Maximalwert getrimmt und die \u00fcbersch\u00fcssige Masse wird auf die \u00fcbrigen Gewichte verteilt.\nNun wird f\u00fcr die derart getrimmten Gewichte, analog zum obigen Vorgehen, ein neuer Maximalwert <span class=\"math inline\">\\(\\hat{\\tau}\\)<\/span> berechnet.\nLiegen nun Gewichte vor, die gr\u00f6\u00dfer sind als <span class=\"math inline\">\\(\\hat{\\tau}\\)<\/span>, werden diese am neuen Maximalwert getrimmt und die verbleibende Masse wird wiederum auf alle Gewichte kleiner <span class=\"math inline\">\\(\\hat{\\tau}\\)<\/span> umverteilt.\nDieses Verfahren wird iterativ so lange wiederholt, bis keines der getrimmten Gewichte mehr gr\u00f6\u00dfer ist als der neue Maximalwert oder anders ausgedr\u00fcckt bis <span class=\"math inline\">\\(\\tau = \\hat{\\tau}\\)<\/span>.\nDas Trimmen der Gewichte kam zum einen auf der Haushaltsebene und zum anderen auf Ebene der Personen im CATI-Gewichtungsschritt zur Anwendung.<\/p>\n<p>Um Stichprobenfehler und Undercoverage auszugleichen, werden alle Gewichte in einem letzten Schritt an bekannte Randverteilungen angepasst.\nHierzu wurde die in <span class=\"citation\">Deville, S\u00e4rndal, and Sautory (<a href=\"#ref-Deville1993\">1993<\/a>)<\/span> beschriebene Raking Prozedur angewandt.\nDa f\u00fcr das Jahr 2020 noch keine Randverteilungen vom Statistischen Bundesamt bereitgestellt werden k\u00f6nnen (z.B. durch den entsprechenden Mikrozensus), wurden f\u00fcr die Randanpassungen auf Haushaltsebene und f\u00fcr alle Personen des Haushaltes die letzten vorhandenen Randverteilungen des Mikrozensus\u2019 aus dem Jahr 2018 verwendet.\nEin dritter zur Verf\u00fcgung gestellter Gewichtungsfaktor rechnet nur die Kontaktpersonen hoch.\nDa es sich dabei ausschlie\u00dflich um erwachsene Personen handelt und uns f\u00fcr diese Population keine R\u00e4nder des Mikrozensus vorlagen, wurden die entsprechenden Randverteilungen f\u00fcr Erwachsene auf Basis der SOEP-Daten von 2018 gesch\u00e4tzt.<\/p>\n<p>Auf Haushaltsebene wurden Verteilungen zur Anzahl der Haushalte nach Bundesland, Haushaltsgr\u00f6\u00dfe, Gemeindegr\u00f6\u00dfenklasse, selbstbewohntem Eigentum, Haushaltstyp sowie zum letzten Zuzugsjahr eines Haushaltsmitglieds aus dem Ausland zur Randanpassung genutzt.\nDer entsprechende Randanpassungsschritt erfolgte nach dem Gewichtungsschritt, der Verzerrungen auf Haushaltsebene bei einem realisierten Interview in einem Haushalt ausgleicht, und dem Trimmen der Gewichte.\nDie R\u00e4nder auf Haushaltsebene samt ihrer Auspr\u00e4gungen und der zugeh\u00f6rigen H\u00e4ufigkeiten sind in Tabelle <a href=\"#tab:randverteilungenHH\">A.2<\/a> in Anhang <a href=\"#tabellen\">A<\/a> aufgef\u00fchrt.<\/p>\n<p>Auf der Personenebene wurden Verteilungen zur Anzahl der Personen in der Grundgesamtheit nach Alter, Geschlecht, Staatsb\u00fcrgerschaft (Deutsch vs.&nbsp;andere) zur Randanpassung der Gewichte herangezogen.\nDiese Randanpassung erfolgte an den Personengewichten, f\u00fcr alle Haushaltsmitglieder in einem realisierten Haushalt.\nDie R\u00e4nder auf Personenebene in realisierten Haushalten samt ihrer Auspr\u00e4gungen und der zugeh\u00f6rigen H\u00e4ufigkeiten sind in Tabelle <a href=\"#tab:randverteilungenP\">A.3<\/a> in Anhang <a href=\"#tabellen\">A<\/a> aufgef\u00fchrt.\nF\u00fcr die Randanpassung im Anschluss an den CATI-Gewichtungsschritt werden die R\u00e4nder aus Tabelle <a href=\"#tab:randverteilungenCATI\">A.4<\/a> in Anhang <a href=\"#tabellen\">A<\/a> zur Anpassung verwendet.<\/p>\n<\/div>\n<div id=\"zusammenfassung-der-gewichte\" class=\"section level1\">\n<h1><span class=\"header-section-number\">6<\/span> Zusammenfassung der Gewichte<\/h1>\n<p>Tabelle <a href=\"#tab:gewichte\">6.1<\/a> weist f\u00fcr die einzelnen Tranchen die Anzahl der Haushalte und der Personen aus, die an der SOEP-CoV-Studie teilgenommen haben.\nDa je Haushalt nur eine Person interviewt wurde, ist die Zahl der am CATI teilnehmenden Personen identisch mit der Zahl der Haushalte.\nDar\u00fcber hinaus enth\u00e4lt die Tabelle Angaben dazu, wie viele Haushalte und darin lebende Personen ein Gewicht mit dem Wert 0 aufweisen.\nDa je Haushalt nur eine Person am CATI teilnimmt, weisen die CATI-Gewichte f\u00fcr die \u00fcbrigen Personen im Haushalt ebenfalls den Wert 0 auf.\nGewichte mit dem Wert 0 treten auf, da in der Teilstichprobe D (1994\/5 Migration (1984-1994, West)) ein Schneeballverfahren zur Anwendung kam.\nAufgrund dessen k\u00f6nnen f\u00fcr bestimmte Haushalte keine Inklusionswahrscheinlichkeiten und somit auch keine Gewichte berechnet werden.\nHierbei sind Haushaltsgewichte mit <strong>hhrf<\/strong> gekennzeichnet, Gewichte f\u00fcr alle Haushaltsmitglieder mit <strong>phrf<\/strong> und die Gewichte von Personen, die im Rahmen der SOEP-CoV-Studie mittels CATI befragt werden konnten, mit <strong>phrf_cati<\/strong>.<\/p><table class=\"table table-striped table-hover\" style=\"margin-left: auto; margin-right: auto;\">\n<caption>\n<span id=\"tab:gewichte\">Tabelle 6.1: <\/span>Zusammenfassende Informationen zu den Gewichtungsdaten.\n<\/caption>\n<thead>\n<tr>\n<th style=\"border-bottom:hidden\" colspan=\"1\">\n<\/th>\n<th style=\"border-bottom:hidden; padding-bottom:0; padding-left:3px;padding-right:3px;text-align: center; \" colspan=\"2\">\n<div style=\"border-bottom: 1px solid #ddd; padding-bottom: 5px; \">\nAnzahl der\n<\/div>\n<\/th>\n<th style=\"border-bottom:hidden; padding-bottom:0; padding-left:3px;padding-right:3px;text-align: center; \" colspan=\"3\">\n<div style=\"border-bottom: 1px solid #ddd; padding-bottom: 5px; \">\nAnzahl der Gewichte mit Wert 0\n<\/div>\n<\/th>\n<\/tr>\n<tr>\n<th style=\"text-align:center;\">\nTranche\n<\/th>\n<th style=\"text-align:right;\">\nHaushalte\n<\/th>\n<th style=\"text-align:right;\">\nPersonen\n<\/th>\n<th style=\"text-align:right;\">\nhhrf\n<\/th>\n<th style=\"text-align:right;\">\nphrf\n<\/th>\n<th style=\"text-align:right;\">\nphrf_cati\n<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td style=\"text-align:center;\">\n1\n<\/td>\n<td style=\"text-align:right;\">\n1.689\n<\/td>\n<td style=\"text-align:right;\">\n4.126\n<\/td>\n<td style=\"text-align:right;\">\n7\n<\/td>\n<td style=\"text-align:right;\">\n14\n<\/td>\n<td style=\"text-align:right;\">\n2.444\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n2\n<\/td>\n<td style=\"text-align:right;\">\n1.932\n<\/td>\n<td style=\"text-align:right;\">\n4.947\n<\/td>\n<td style=\"text-align:right;\">\n9\n<\/td>\n<td style=\"text-align:right;\">\n21\n<\/td>\n<td style=\"text-align:right;\">\n3.024\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n3\n<\/td>\n<td style=\"text-align:right;\">\n978\n<\/td>\n<td style=\"text-align:right;\">\n2.443\n<\/td>\n<td style=\"text-align:right;\">\n1\n<\/td>\n<td style=\"text-align:right;\">\n1\n<\/td>\n<td style=\"text-align:right;\">\n1.466\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n4\n<\/td>\n<td style=\"text-align:right;\">\n632\n<\/td>\n<td style=\"text-align:right;\">\n1.584\n<\/td>\n<td style=\"text-align:right;\">\n1\n<\/td>\n<td style=\"text-align:right;\">\n4\n<\/td>\n<td style=\"text-align:right;\">\n953\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n5\n<\/td>\n<td style=\"text-align:right;\">\n309\n<\/td>\n<td style=\"text-align:right;\">\n723\n<\/td>\n<td style=\"text-align:right;\">\n0\n<\/td>\n<td style=\"text-align:right;\">\n0\n<\/td>\n<td style=\"text-align:right;\">\n414\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n6\n<\/td>\n<td style=\"text-align:right;\">\n303\n<\/td>\n<td style=\"text-align:right;\">\n756\n<\/td>\n<td style=\"text-align:right;\">\n3\n<\/td>\n<td style=\"text-align:right;\">\n5\n<\/td>\n<td style=\"text-align:right;\">\n456\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n7\n<\/td>\n<td style=\"text-align:right;\">\n288\n<\/td>\n<td style=\"text-align:right;\">\n750\n<\/td>\n<td style=\"text-align:right;\">\n1\n<\/td>\n<td style=\"text-align:right;\">\n3\n<\/td>\n<td style=\"text-align:right;\">\n463\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n8\n<\/td>\n<td style=\"text-align:right;\">\n298\n<\/td>\n<td style=\"text-align:right;\">\n722\n<\/td>\n<td style=\"text-align:right;\">\n5\n<\/td>\n<td style=\"text-align:right;\">\n11\n<\/td>\n<td style=\"text-align:right;\">\n429\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;\">\n9\n<\/td>\n<td style=\"text-align:right;\">\n265\n<\/td>\n<td style=\"text-align:right;\">\n665\n<\/td>\n<td style=\"text-align:right;\">\n0\n<\/td>\n<td style=\"text-align:right;\">\n0\n<\/td>\n<td style=\"text-align:right;\">\n400\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:center;color: white !important;background-color: #5E7C8F !important;\">\n1-9\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n6.694\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n16.716\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n27\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n59\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n10.049\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>Die nachfolgende Tabelle <a href=\"#tab:gewichteNachTranchen\">6.2<\/a> zeigt die Verteilung der verschiedenen Gewichte (phrf, phrf und phrf_cati) f\u00fcr die in Tabelle <a href=\"#tab:gewichte\">6.1<\/a> berichteten Fallzahlen.\nBei der Berechnung der entsprechenden Statistiken wurden Gewichte mit dem Wert 0 ausgeschlossen.<\/p>\n<table class=\"table table-striped table-hover\" style=\"margin-left: auto; margin-right: auto;\">\n<caption>\n<span id=\"tab:gewichteNachTranchen\">Tabelle 6.2: <\/span>Verteilung der verschiedenen Gewichte nach Tranche.\n<\/caption>\n<thead>\n<tr>\n<th style=\"text-align:left;\">\nGewicht\n<\/th>\n<th style=\"text-align:center;\">\nTranche\n<\/th>\n<th style=\"text-align:right;\">\nMinimum\n<\/th>\n<th style=\"text-align:right;\">\nMedian\n<\/th>\n<th style=\"text-align:right;\">\nMittelwert\n<\/th>\n<th style=\"text-align:right;\">\nMaximum\n<\/th>\n<th style=\"text-align:right;\">\nStandardabweichung\n<\/th>\n<th style=\"text-align:right;\">\nSumme\n<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n1\n<\/td>\n<td style=\"text-align:right;\">\n48\n<\/td>\n<td style=\"text-align:right;\">\n3.697\n<\/td>\n<td style=\"text-align:right;\">\n6.279\n<\/td>\n<td style=\"text-align:right;\">\n62.921\n<\/td>\n<td style=\"text-align:right;\">\n7.595\n<\/td>\n<td style=\"text-align:right;\">\n10.562.046\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n2\n<\/td>\n<td style=\"text-align:right;\">\n8\n<\/td>\n<td style=\"text-align:right;\">\n3.193\n<\/td>\n<td style=\"text-align:right;\">\n5.473\n<\/td>\n<td style=\"text-align:right;\">\n59.144\n<\/td>\n<td style=\"text-align:right;\">\n6.563\n<\/td>\n<td style=\"text-align:right;\">\n10.524.192\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n3\n<\/td>\n<td style=\"text-align:right;\">\n35\n<\/td>\n<td style=\"text-align:right;\">\n3.931\n<\/td>\n<td style=\"text-align:right;\">\n6.371\n<\/td>\n<td style=\"text-align:right;\">\n62.995\n<\/td>\n<td style=\"text-align:right;\">\n7.741\n<\/td>\n<td style=\"text-align:right;\">\n6.224.776\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n4\n<\/td>\n<td style=\"text-align:right;\">\n80\n<\/td>\n<td style=\"text-align:right;\">\n3.688\n<\/td>\n<td style=\"text-align:right;\">\n6.537\n<\/td>\n<td style=\"text-align:right;\">\n58.421\n<\/td>\n<td style=\"text-align:right;\">\n8.154\n<\/td>\n<td style=\"text-align:right;\">\n4.125.110\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n5\n<\/td>\n<td style=\"text-align:right;\">\n131\n<\/td>\n<td style=\"text-align:right;\">\n3.713\n<\/td>\n<td style=\"text-align:right;\">\n6.894\n<\/td>\n<td style=\"text-align:right;\">\n56.348\n<\/td>\n<td style=\"text-align:right;\">\n8.812\n<\/td>\n<td style=\"text-align:right;\">\n2.130.310\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n6\n<\/td>\n<td style=\"text-align:right;\">\n49\n<\/td>\n<td style=\"text-align:right;\">\n3.521\n<\/td>\n<td style=\"text-align:right;\">\n6.098\n<\/td>\n<td style=\"text-align:right;\">\n38.746\n<\/td>\n<td style=\"text-align:right;\">\n7.227\n<\/td>\n<td style=\"text-align:right;\">\n1.829.350\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n7\n<\/td>\n<td style=\"text-align:right;\">\n18\n<\/td>\n<td style=\"text-align:right;\">\n3.630\n<\/td>\n<td style=\"text-align:right;\">\n6.745\n<\/td>\n<td style=\"text-align:right;\">\n49.683\n<\/td>\n<td style=\"text-align:right;\">\n8.130\n<\/td>\n<td style=\"text-align:right;\">\n1.935.906\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n8\n<\/td>\n<td style=\"text-align:right;\">\n20\n<\/td>\n<td style=\"text-align:right;\">\n4.436\n<\/td>\n<td style=\"text-align:right;\">\n7.372\n<\/td>\n<td style=\"text-align:right;\">\n51.321\n<\/td>\n<td style=\"text-align:right;\">\n8.691\n<\/td>\n<td style=\"text-align:right;\">\n2.159.963\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;\">\n9\n<\/td>\n<td style=\"text-align:right;\">\n77\n<\/td>\n<td style=\"text-align:right;\">\n3.617\n<\/td>\n<td style=\"text-align:right;\">\n7.118\n<\/td>\n<td style=\"text-align:right;\">\n65.067\n<\/td>\n<td style=\"text-align:right;\">\n9.037\n<\/td>\n<td style=\"text-align:right;\">\n1.886.347\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;color: white !important;background-color: #5E7C8F !important;\">\nhhrf\n<\/td>\n<td style=\"text-align:center;color: white !important;background-color: #5E7C8F !important;\">\n1-9\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n8\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n3.581\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n6.206\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n65.067\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n7.592\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n41.378.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n1\n<\/td>\n<td style=\"text-align:right;\">\n43\n<\/td>\n<td style=\"text-align:right;\">\n2.692\n<\/td>\n<td style=\"text-align:right;\">\n4.956\n<\/td>\n<td style=\"text-align:right;\">\n75.018\n<\/td>\n<td style=\"text-align:right;\">\n6.798\n<\/td>\n<td style=\"text-align:right;\">\n20.378.307\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n2\n<\/td>\n<td style=\"text-align:right;\">\n6\n<\/td>\n<td style=\"text-align:right;\">\n2.449\n<\/td>\n<td style=\"text-align:right;\">\n4.250\n<\/td>\n<td style=\"text-align:right;\">\n77.311\n<\/td>\n<td style=\"text-align:right;\">\n5.579\n<\/td>\n<td style=\"text-align:right;\">\n20.936.930\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n3\n<\/td>\n<td style=\"text-align:right;\">\n29\n<\/td>\n<td style=\"text-align:right;\">\n2.900\n<\/td>\n<td style=\"text-align:right;\">\n5.165\n<\/td>\n<td style=\"text-align:right;\">\n54.870\n<\/td>\n<td style=\"text-align:right;\">\n6.904\n<\/td>\n<td style=\"text-align:right;\">\n12.613.619\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n4\n<\/td>\n<td style=\"text-align:right;\">\n74\n<\/td>\n<td style=\"text-align:right;\">\n2.667\n<\/td>\n<td style=\"text-align:right;\">\n5.237\n<\/td>\n<td style=\"text-align:right;\">\n76.366\n<\/td>\n<td style=\"text-align:right;\">\n7.663\n<\/td>\n<td style=\"text-align:right;\">\n8.274.771\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n5\n<\/td>\n<td style=\"text-align:right;\">\n107\n<\/td>\n<td style=\"text-align:right;\">\n2.916\n<\/td>\n<td style=\"text-align:right;\">\n5.655\n<\/td>\n<td style=\"text-align:right;\">\n57.986\n<\/td>\n<td style=\"text-align:right;\">\n7.883\n<\/td>\n<td style=\"text-align:right;\">\n4.088.392\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n6\n<\/td>\n<td style=\"text-align:right;\">\n46\n<\/td>\n<td style=\"text-align:right;\">\n2.539\n<\/td>\n<td style=\"text-align:right;\">\n4.722\n<\/td>\n<td style=\"text-align:right;\">\n49.384\n<\/td>\n<td style=\"text-align:right;\">\n6.330\n<\/td>\n<td style=\"text-align:right;\">\n3.545.887\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n7\n<\/td>\n<td style=\"text-align:right;\">\n17\n<\/td>\n<td style=\"text-align:right;\">\n2.770\n<\/td>\n<td style=\"text-align:right;\">\n5.534\n<\/td>\n<td style=\"text-align:right;\">\n64.162\n<\/td>\n<td style=\"text-align:right;\">\n7.644\n<\/td>\n<td style=\"text-align:right;\">\n4.133.597\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n8\n<\/td>\n<td style=\"text-align:right;\">\n16\n<\/td>\n<td style=\"text-align:right;\">\n3.157\n<\/td>\n<td style=\"text-align:right;\">\n5.797\n<\/td>\n<td style=\"text-align:right;\">\n60.224\n<\/td>\n<td style=\"text-align:right;\">\n7.634\n<\/td>\n<td style=\"text-align:right;\">\n4.121.793\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf\n<\/td>\n<td style=\"text-align:center;\">\n9\n<\/td>\n<td style=\"text-align:right;\">\n63\n<\/td>\n<td style=\"text-align:right;\">\n2.571\n<\/td>\n<td style=\"text-align:right;\">\n5.293\n<\/td>\n<td style=\"text-align:right;\">\n57.744\n<\/td>\n<td style=\"text-align:right;\">\n7.532\n<\/td>\n<td style=\"text-align:right;\">\n3.519.703\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;color: white !important;background-color: #5E7C8F !important;\">\nphrf\n<\/td>\n<td style=\"text-align:center;color: white !important;background-color: #5E7C8F !important;\">\n1-9\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n6\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n2.648\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n4.900\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n77.311\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n6.727\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n81.613.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n1\n<\/td>\n<td style=\"text-align:right;\">\n60\n<\/td>\n<td style=\"text-align:right;\">\n5.674\n<\/td>\n<td style=\"text-align:right;\">\n10.254\n<\/td>\n<td style=\"text-align:right;\">\n92.106\n<\/td>\n<td style=\"text-align:right;\">\n12.478\n<\/td>\n<td style=\"text-align:right;\">\n17.246.453\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n2\n<\/td>\n<td style=\"text-align:right;\">\n3\n<\/td>\n<td style=\"text-align:right;\">\n5.463\n<\/td>\n<td style=\"text-align:right;\">\n9.574\n<\/td>\n<td style=\"text-align:right;\">\n98.090\n<\/td>\n<td style=\"text-align:right;\">\n11.601\n<\/td>\n<td style=\"text-align:right;\">\n18.410.223\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n3\n<\/td>\n<td style=\"text-align:right;\">\n49\n<\/td>\n<td style=\"text-align:right;\">\n6.263\n<\/td>\n<td style=\"text-align:right;\">\n10.790\n<\/td>\n<td style=\"text-align:right;\">\n92.106\n<\/td>\n<td style=\"text-align:right;\">\n12.925\n<\/td>\n<td style=\"text-align:right;\">\n10.542.234\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n4\n<\/td>\n<td style=\"text-align:right;\">\n159\n<\/td>\n<td style=\"text-align:right;\">\n6.131\n<\/td>\n<td style=\"text-align:right;\">\n10.754\n<\/td>\n<td style=\"text-align:right;\">\n80.088\n<\/td>\n<td style=\"text-align:right;\">\n12.865\n<\/td>\n<td style=\"text-align:right;\">\n6.785.625\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n5\n<\/td>\n<td style=\"text-align:right;\">\n206\n<\/td>\n<td style=\"text-align:right;\">\n6.118\n<\/td>\n<td style=\"text-align:right;\">\n11.460\n<\/td>\n<td style=\"text-align:right;\">\n98.090\n<\/td>\n<td style=\"text-align:right;\">\n13.668\n<\/td>\n<td style=\"text-align:right;\">\n3.540.989\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n6\n<\/td>\n<td style=\"text-align:right;\">\n48\n<\/td>\n<td style=\"text-align:right;\">\n5.954\n<\/td>\n<td style=\"text-align:right;\">\n10.487\n<\/td>\n<td style=\"text-align:right;\">\n65.970\n<\/td>\n<td style=\"text-align:right;\">\n12.309\n<\/td>\n<td style=\"text-align:right;\">\n3.146.210\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n7\n<\/td>\n<td style=\"text-align:right;\">\n26\n<\/td>\n<td style=\"text-align:right;\">\n6.186\n<\/td>\n<td style=\"text-align:right;\">\n11.244\n<\/td>\n<td style=\"text-align:right;\">\n92.106\n<\/td>\n<td style=\"text-align:right;\">\n13.966\n<\/td>\n<td style=\"text-align:right;\">\n3.227.107\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n8\n<\/td>\n<td style=\"text-align:right;\">\n38\n<\/td>\n<td style=\"text-align:right;\">\n7.091\n<\/td>\n<td style=\"text-align:right;\">\n11.622\n<\/td>\n<td style=\"text-align:right;\">\n72.292\n<\/td>\n<td style=\"text-align:right;\">\n13.117\n<\/td>\n<td style=\"text-align:right;\">\n3.405.221\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;\">\n9\n<\/td>\n<td style=\"text-align:right;\">\n127\n<\/td>\n<td style=\"text-align:right;\">\n6.909\n<\/td>\n<td style=\"text-align:right;\">\n12.082\n<\/td>\n<td style=\"text-align:right;\">\n72.292\n<\/td>\n<td style=\"text-align:right;\">\n13.812\n<\/td>\n<td style=\"text-align:right;\">\n3.201.754\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;color: white !important;background-color: #5E7C8F !important;\">\nphrf_cati\n<\/td>\n<td style=\"text-align:center;color: white !important;background-color: #5E7C8F !important;\">\n1-9\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n3\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n5.862\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n10.425\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n98.090\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n12.552\n<\/td>\n<td style=\"text-align:right;color: white !important;background-color: #5E7C8F !important;\">\n69.505.815\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<div id=\"ableiten-eigener-gewichtungsfaktoren\" class=\"section level1\">\n<h1><span class=\"header-section-number\">7<\/span> Ableiten eigener Gewichtungsfaktoren<\/h1>\n<p>Mit den SOEP-CoV-Daten ist eine Vielzahl von Analysen an unterschiedlichsten Analysemengen m\u00f6glich.\nF\u00fcr jede potentielle Analysemenge eigene Gewichte zur Verf\u00fcgung zu stellen, \u00fcbersteigt den Rahmen des Machbaren.\nDennoch sollen und m\u00fcssen die zur Verf\u00fcgung gestellten Gewichte der gesamten SOEP-CoV-Stichprobe f\u00fcr statistische Auswertungen, die auf Populationsaussagen abzielen, genutzt werden; wenn auch nur um zu pr\u00fcfen, ob die Gewichte relevant f\u00fcr die Berechnung von Populationsstatistiken sind (z.B. durch den simplen Vergleich von gewichteten und ungewichteten Statistiken).\nDie SOEP-CoV-Gewichte wurden f\u00fcr die gesamte Stichprobe (der neun SOEP-CoV-Tranchen) an Haushalten bzw. Personen, die an der CATI-Befragung teilgenommen haben, erzeugt.\nSomit stellen sie Hochrechnungsfaktoren f\u00fcr genau diese Stichprobe bzw. f\u00fcr eine Zufallsauswahl aus dieser Stichprobe dar.\nDas bedeutet, dass f\u00fcr jede Analysemenge, die diese Voraussetzung nicht erf\u00fcllt, Adjustierungsfaktoren berechnet werden m\u00fcssen, damit Hochrechnungen auf die Grundgesamtheit der SOEP-CoV-Stichprobe m\u00f6glich sind.<\/p>\n<ul>\n<li>Um in einem ersten Schritt zu pr\u00fcfen, ob die SOEP-CoV-Gewichte f\u00fcr eine Teilstichprobe der SOEP-CoV-Stichprobe verwendet werden k\u00f6nnen und \u2014 falls dies nicht ohne weiteres m\u00f6glich ist \u2014 entsprechende Adjustierungsfaktoren abzuleiten, muss eine Selektivit\u00e4tsanalyse durchgef\u00fchrt werden:<\/li>\n<li>Hierbei m\u00fcssen mindestens alle Variablen, die in die geplante Analyse aufgenommen werden sollen, als erkl\u00e4rende Variablen in ein logistisches Regressionsmodell (oder eine probit oder cloglog Regression) einflie\u00dfen.<\/li>\n<li>Die abh\u00e4ngige Variable dieses Selektionsmodells ist ein Indikator (kodiert auf 0 und 1), der angibt ob im Vergleich zur gesamten SOEP-CoV-Stichprobe eine Datenzeile Teil der Analysemenge ist (y = 1) oder nicht (y = 0).<\/li>\n<li>Das Selektionsmodell umfasst somit genauso viele Datenzeilen wie es in SOEP-CoV Beobachtungen gibt.<\/li>\n<li>Zeigt nun keine der Analysevariablen einen signifikanten (d.h. p &lt; 0,05) und gleichzeitig bedeutungsvollen Effekt (d.h. <span class=\"math inline\">\\(\\beta &gt; 0,01\\)<\/span>) hinsichtlich der Zuordnung zur Analysemenge, ist die betrachtete Teilstichprobe eine im Hinblick auf die Analysevariablen zuf\u00e4llige Auswahl aus der gesamten SOEP-CoV-Stichprobe.\nDie originalen SOEP-CoV-Gewichte k\u00f6nnen zur Hochrechnung dieser Teilstichprobe auf die Grundgesamtheit genutzt werden.\nHierbei gilt zu beachten, dass gewichtete Angaben dann in Summe nat\u00fcrlich nicht die gesamte Populationsgr\u00f6\u00dfe ergeben, sondern eben nur auf die Teilpopulation, auf die sich die Analyse bezieht.<\/li>\n<li>Ergibt die Selektivit\u00e4tsanalyse allerdings Verzerrungen der Teilstichprobe hinsichtlich der Analysevariablen (d.h. gibt es signifikante und bedeutungsvolle Effekte in der Selektivit\u00e4tsanalyse), ist eine Korrektur der SOEP-CoV-Gewichte erforderlich, bevor sie zu Hochrechnungszwecken herangezogen werden k\u00f6nnen.\nDiese Korrektur der SOEP-CoV-Gewichte erfolgt \u00fcber die Multiplikation mit einem Adjustierungsfaktor, der sich wiederum aus der durchgef\u00fchrten Selektivit\u00e4tsanalyse ergibt.<\/li>\n<li>Konkret hei\u00dft das: Alle Analysevariablen, die sich als signifikant und gleichzeitig bedeutungsvoll herausgestellt haben, flie\u00dfen in eine neue Selektivit\u00e4tsanalyse ein.\nAnalysevariablen, die in der zuvor berechneten Selektivit\u00e4tsanalyse nicht signifikant und\/oder bedeutungsvoll waren, werden hierbei au\u00dfer Acht gelassen (um eine unn\u00f6tige Varianzerh\u00f6hung in den zu erzeugenden Adjustierungsfaktoren zu vermeiden).\nDie abh\u00e4ngige Variable der neuen Selektivit\u00e4tsanalyse ist identisch mit der der zuvor berechneten, auch die Stichprobengr\u00f6\u00dfe bleibt unver\u00e4ndert.<\/li>\n<li>Auf Basis der gesch\u00e4tzten (neuen) Selektivit\u00e4tsanalyse m\u00fcssen nun f\u00fcr jede Datenzeile Wahrscheinlichkeiten gesch\u00e4tzt (bzw. vorhergesagt) werden der Analysemenge anzugeh\u00f6ren.\nDas kann in Stata mit dem Befehl <code>predict pr<\/code> getan werden und in R mit dem Befehl <code>predict()<\/code> unter Ber\u00fccksichtigung des Arguments <code>type = \"response\"<\/code>.\nNun werden der Analysemenge die vorhergesagten Wahrscheinlichkeiten f\u00fcr eine Zugeh\u00f6rigkeit zur originalen SOEP-CoV-Stichprobe zugespielt.\nDie Inverse dieser Wahrscheinlichkeiten gibt den Adjustierungsfaktor an, der mit den SOEP-CoV-Gewichten zu multiplizieren ist, um f\u00fcr Verzerrungen im Vergleich zur gewichteten Ausgangsstichprobe der SOEP-CoV-Studie zu korrigieren.\nMit anderen Worten, durch die Multiplikation der SOEP-CoV-Gewichte, die zur Analysemenge geh\u00f6ren, mit der inversen vorhergesagten Wahrscheinlichkeit ergibt sich das gesuchte adjustierte Gewicht, das zur Berechnung von Populationsstatistiken hergezogen werden kann.<\/li>\n<li><em>Anmerkung<\/em>: Es ist in jedem Fall angeraten, zu \u00fcberpr\u00fcfen wie gut das berechnete Selektionsmodell zwischen Zugeh\u00f6rigkeit und Nicht-Zugeh\u00f6rigkeit zur Analysemenge diskriminieren kann, z.B. durch die Nutzung entsprechender Boxplots: ein Boxplot gibt die Verteilung der (vorhergesagten) Wahrscheinlichkeiten f\u00fcr die Analysemenge an und ein Box-Plot zeigt die (vorhergesagten) Wahrscheinlichkeiten f\u00fcr den Teil der SOEP-CoV-Stichprobe, der nicht Teil der Analysemenge ist.\nGenerell sollte der erste Boxplot eine Verteilung nahe der 1 anzeigen, der zweite eine Verteilung nahe der 0 und die Inter-Quartile-Ranges beider Boxplots sollten m\u00f6glich wenig \u00dcberschneidungen in ihrem Wertebereich aufweisen.\nIst dies nicht der Fall, diskriminiert das verwendete Modell nicht gut und die Hinzunahme weiterer erkl\u00e4render Variablen, die den Selektionsmechanismus (besser) beschreiben, der die Analysemenge erzeugt hat, ist sinnvoll.<\/li>\n<\/ul>\n<\/div>\n<div id=\"endnotes\" class=\"section level1\">\n<h1><span class=\"header-section-number\">8<\/span> Anmerkungen<\/h1>\n<!-- werden automatisch eingefuegt durch den js-chunk am ende -->\n<\/div>\n<div id=\"literatur\" class=\"section level1\">\n<h1><span class=\"header-section-number\">9<\/span> Literatur<\/h1>\n<div id=\"refs\">\n<div id=\"ref-R.gridExtra\">\n<p>Auguie, Baptiste. 2017. <em>GridExtra: Miscellaneous Functions for &#8222;Grid&#8220; Graphics<\/em>. <a href=\"https:\/\/CRAN.R-project.org\/package=gridExtra\">https:\/\/CRAN.R-project.org\/package=gridExtra<\/a>.<\/p>\n<\/div>\n<div id=\"ref-Deville1993\">\n<p>Deville, Jean-Claude, Carl-Erik S\u00e4rndal, and Olivier Sautory. 1993. \u201cGeneralized Raking Procedures in Survey Sampling.\u201d <em>Journal of the American Statistical Association<\/em> 88 (423): 1013\u201320. <a href=\"https:\/\/doi.org\/10.1080\/01621459.1993.10476369\">https:\/\/doi.org\/10.1080\/01621459.1993.10476369<\/a>.<\/p>\n<\/div>\n<div id=\"ref-Kroh2015\">\n<p>Kroh, Martin, Rainer Siegers, and Simon K\u00fchne. 2015. \u201cGewichtung und Integration von Auffrischungsstichproben am Beispiel des Sozio-oekonomischen Panels (SOEP).\u201d In <em>Nonresponse Bias: Qualit\u00e4tssicherung Sozialwissenschaftlicher Umfragen<\/em>, edited by J\u00fcrgen Schupp and Christof Wolf, 409\u201344. Wiesbaden: Springer Fachmedien Wiesbaden. <a href=\"https:\/\/doi.org\/10.1007\/978-3-658-10459-7_13\">https:\/\/doi.org\/10.1007\/978-3-658-10459-7_13<\/a>.<\/p>\n<\/div>\n<div id=\"ref-Kuehne2020\">\n<p>K\u00fchne, Simon, Martin Kroh, Stefan Liebig, and Sabine Zinn. 2020. \u201cThe Need for Household Panel Surveys in Times of Crisis: The Case of SOEP-CoV.\u201d <em>Survey Research Methods<\/em> 14 (2): 195\u2013203. <a href=\"https:\/\/doi.org\/10.18148\/srm\/2020.v14i2.7748\">https:\/\/doi.org\/10.18148\/srm\/2020.v14i2.7748<\/a>.<\/p>\n<\/div>\n<div id=\"ref-Potter1990\">\n<p>Potter, Frank J. 1990. \u201cA Study of Procedures to Identify and Trim Extreme Sampling Weights.\u201d In <em>Proceedings of the American Statistical Association, Section on Survey Research Methods<\/em>, 225\u201330. American Statistical Association Washington, DC. <a href=\"http:\/\/www.asasrms.org\/Proceedings\/papers\/1990_034.pdf\">http:\/\/www.asasrms.org\/Proceedings\/papers\/1990_034.pdf<\/a>.<\/p>\n<\/div>\n<div id=\"ref-R.R\">\n<p>R Core Team. 2020. <em>R: A Language and Environment for Statistical Computing<\/em>. Vienna, Austria: R Foundation for Statistical Computing. <a href=\"https:\/\/www.R-project.org\/\">https:\/\/www.R-project.org\/<\/a>.<\/p>\n<\/div>\n<div id=\"ref-R.broom\">\n<p>Robinson, David, and Alex Hayes. 2020. <em>Broom: Convert Statistical Analysis Objects into Tidy Tibbles<\/em>. <a href=\"https:\/\/CRAN.R-project.org\/package=broom\">https:\/\/CRAN.R-project.org\/package=broom<\/a>.<\/p>\n<\/div>\n<div id=\"ref-Siegers.2019\">\n<p>Siegers, Rainer, Veronika Belcheva, and Tobias Silbermann. 2020. \u201cSOEP-Core v35 Documentation of Sample Sizes and Panel Attrition in the German Socio-Economic Panel (SOEP) (1984 until 2018).\u201d SOEP Survey Papers 826. Berlin: DIW\/SOEP. <a href=\"https:\/\/www.diw.de\/documents\/publikationen\/73\/diw_01.c.745900.de\/diw_ssp0826.pdf\">https:\/\/www.diw.de\/documents\/publikationen\/73\/diw_01.c.745900.de\/diw_ssp0826.pdf<\/a>.<\/p>\n<\/div>\n<div id=\"ref-AAPOR.2016\">\n<p>The American Association for Public Opinion Research. 2016. <em>Standard Definitions: Final Dispositions of Case Codes and Outcome Rates for Surveys<\/em>. 9th ed. AAPOR.<\/p>\n<\/div>\n<div id=\"ref-R.tidyverse\">\n<p>Wickham, Hadley, Mara Averick, Jennifer Bryan, Winston Chang, Lucy D\u2019Agostino McGowan, Romain Fran\u00e7ois, Garrett Grolemund, et al. 2019. \u201cWelcome to the tidyverse.\u201d <em>Journal of Open Source Software<\/em> 4 (43): 1686. <a href=\"https:\/\/doi.org\/10.21105\/joss.01686\">https:\/\/doi.org\/10.21105\/joss.01686<\/a>.<\/p>\n<\/div>\n<div id=\"ref-R.rmarkdown\">\n<p>Xie, Yihui, J.J. Allaire, and Garrett Grolemund. 2018. <em>R Markdown: The Definitive Guide<\/em>. Boca Raton, Florida: Chapman; Hall\/CRC. <a href=\"https:\/\/bookdown.org\/yihui\/rmarkdown\">https:\/\/bookdown.org\/yihui\/rmarkdown<\/a>.<\/p>\n<\/div>\n<div id=\"ref-R.kableExtra\">\n<p>Zhu, Hao. 2019. <em>KableExtra: Construct Complex Table with \u2019Kable\u2019 and Pipe Syntax<\/em>. <a href=\"https:\/\/CRAN.R-project.org\/package=kableExtra\">https:\/\/CRAN.R-project.org\/package=kableExtra<\/a>.<\/p>\n<\/div>\n<\/div>\n<script type=\"text\/javascript\">\n$(document).ready(function() {\n$('.footnotes ol').appendTo('#endnotes');\n$('.footnotes').remove();\n});\n<\/script>\n<\/div><div id=\"appendix-anhang\" class=\"section level1 unnumbered\">\n<h1>Anhang<\/h1>\n<\/div>\n<div id=\"tabellen\" class=\"section level1\">\n<h1><span class=\"header-section-number\">A<\/span> Tabellen<\/h1>\n<div style=\"border: 1px solid #ddd; padding: 0px; overflow-y: scroll; height:300px; \">\n<table class=\"table table-striped table-hover\" style=\"margin-left: auto; margin-right: auto;\">\n<caption>\n<span id=\"tab:variablen\">Tabelle A.1: <\/span>Liste der Merkmale, die im Rahmen der Gewichtung gepr\u00fcft wurden.\n<\/caption>\n<thead>\n<tr>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nVariable\n<\/th>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nDatensatz\n<\/th>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nVariablenlabel\n<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td style=\"text-align:left;\">\nlb0111\n<\/td>\n<td style=\"text-align:left;\">\nbiol\n<\/td>\n<td style=\"text-align:left;\">\nMutter berufl. Ausb., Studium abgeschl.\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nlb0110\n<\/td>\n<td style=\"text-align:left;\">\nbiol\n<\/td>\n<td style=\"text-align:left;\">\nVater berufl. Ausb., Studium abgeschl.\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNumberOfContacts\n<\/td>\n<td style=\"text-align:left;\">\nCoV_CATIerg_Brutto\n<\/td>\n<td style=\"text-align:left;\">\nAnzahl der Kontaktversuche\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nanz_festnetz\n<\/td>\n<td style=\"text-align:left;\">\nCoV_CATIerg_Brutto\n<\/td>\n<td style=\"text-align:left;\">\nAnzahl Festnetznummern\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nanz_mobil\n<\/td>\n<td style=\"text-align:left;\">\nCoV_CATIerg_Brutto\n<\/td>\n<td style=\"text-align:left;\">\nAnzahl Mobilfunknummern\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nResponseLabel\n<\/td>\n<td style=\"text-align:left;\">\nCoV_CATIerg_Brutto\n<\/td>\n<td style=\"text-align:left;\">\nResponse Label\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\ntranche\n<\/td>\n<td style=\"text-align:left;\">\nCoV_Contact_Log\n<\/td>\n<td style=\"text-align:left;\">\nCATI-Tranche\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nfest_mobil\n<\/td>\n<td style=\"text-align:left;\">\nCoV_Contact_Log\n<\/td>\n<td style=\"text-align:left;\">\nFestnetznummer oder Mobilfunknummer\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nContactDate\n<\/td>\n<td style=\"text-align:left;\">\nCoV_Contact_Log\n<\/td>\n<td style=\"text-align:left;\">\nKontaktdatum- und Uhrzeit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nResponseStatus\n<\/td>\n<td style=\"text-align:left;\">\nCoV_Contact_Log\n<\/td>\n<td style=\"text-align:left;\">\nResponse Status\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nPersonen\n<\/td>\n<td style=\"text-align:left;\">\nDESTATIS (GENESIS-Online Tabelle: 12411-0015)\n<\/td>\n<td style=\"text-align:left;\">\nFortgeschriebener Bev\u00f6lkerungsstand am 31.12.2018\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0128\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nAe Kreditabzahl.\/Monat in D\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0175\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nAe Sparbetrag\/Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0064_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nALG II, Sozialgeld, Unterhaltskosten heute (Ja\/Nein) [2010-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0065\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nALG2, Sozialgeld heute Betrag\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0054\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nALG2, Sozialgeld im letzten Jahr, Betrag pro Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0197\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nAnzahl Buecher im HH\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0005\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nArt der Unterkunft\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0033\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nAsylbLG Betrag\/Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0027_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nAusgabenueberschuss Hoehe (Monat) [2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0180\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nAuto im HH\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0038\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBankkonto\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0105\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBausparvertrag Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0043\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBedarf, nicht ueber Gutscheine abgedeckt\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0042\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBedarfsdeckung ueber Gutscheine\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0041\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBedarfsdeckung ueber Sachleistungen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0148\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBeintraechtigung d. Laermbelaestigung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0149\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBeintraechtigung d. Luftverschmutzung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0150\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBeintraechtigung d.Mangel a.Gruenflaeche\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0007\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBestehender Haushalt oder neuer Haushalt\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0190\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Bildungspaket 2016\/Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0192\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Bildungspaket heute\/Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0151\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Einnahmen (Wertanlagen) 2015 im Ausland\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0150\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Einnahmen (Wertanlagen) 2015 in D\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0601\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Grundsteuer fuer Grundbesitz 2015\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0069_v5\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Heizkosten\/Monat [2002-2014,2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0600\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Instandhaltung und Modernisierung 2015\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0045_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Kindergeld heute\/Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhle0016\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Kosten fuer Pflege\/Monat von Personen nicht im HH\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0332\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Pflegekosten im Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0179\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag\/Gegenwert erbschaft 2015\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0183\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag\/Gegenwert Lotteriegewinn 2015\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0181\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag\/Gegenwert Schenkung 2015\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0111_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetriebs-\/Instandhaltungskosten Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0104\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBetriebsvermoegen Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0071_v1\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nBeurteilung der Wohnungsgroesse [1984,1998-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0262\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nDurchschnittliche Kosten im Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0025_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nEinnahmeueberschuss Hoehe (Monat) [2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0107\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nFestverzinsl. Wertpapiere Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0190\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nFreunde zum Essen einladen 1\/Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0531\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nGarage\/Stellplatz\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0063\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nGrundsicherung im Alter Betrag pro Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0071\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nGrundsicherung im Alter heute Betrag\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0178_v1\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHaushalt: Internet [2005,2007,2011,2013,2015-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0006_v3\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHH-Nettoeinkommensgruppen [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0068_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHilfe Lebensunterhalt Betrag (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0055_v1\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHilfe Lebensunterhalt Vorjahr [1984,1991,2010-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0059_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHilfe Lebensunterhalt Vorjahr (Betrag im Monat) (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0291\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHilfe-,Pflegebeduerft. Person im HH\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0114_v3\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHoehe Abzahlung Kredite (selbst und andere HH-Mitglieder) (Euro) [2011-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0074_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHoehe der monatlichen Miete (DM) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0197\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHoehe des Betrags nach dem AsylbLG im letzten Kalenderjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0078\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHoehe durchschnittl. Stromkosten im Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0090_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHoehe Heizkosten letzt.Jahr (Euro) [2002-2014,2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0084\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nHoehe Stromkosten letztes Jahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0178_v3\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nInternetanschluss [2016-2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlk0057\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nInterviewdauer muendlich\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlk0058\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nInterviewdauer schriftlich\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0091_v3\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nJaehrliche Nebenkosten (EURO) [2002-2014,2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0188\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nJaehrliche Urlaubsreise\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0093\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nKeine Wertanlagen Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0042_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nKindergeld letzt.J Betrag(Monat) (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0051_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nKinderzuschlag Betrag Monat Vorjahr (Fragenpraezisierung) [2010-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0047_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nKinderzuschlagbezug heute Betrag (mit Fragepraezisierung) [2010-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0004_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nLeben auslaend. Familien im Wohngebiet [2014]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0106\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nLebensversicherung Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0079_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nLeistungen der Pflegeversicherung (Betrag pro Monat) (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0008_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nMiet- u.Pachteinnahmen Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0001_v3\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nMiete oder Eigentum (auch Altersheim) [1999-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0029\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nMiete\/Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0017\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nMiete\/Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlk0060\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nMonat des Interviews\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0081_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nMonatl Hoehe der Umlagen (DM) [2002-2014,2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0088_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nMonatl Zins-,Tilgungszahlungen (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0005_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nMonatliches HH-Netto-Einkommen (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0186\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nNotfallruecklagen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhli0137\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nOekostromtarif\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0090_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nPflegevers. Betrag (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0085_v6\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nPflegevers. Leistungen [2010-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0019_v1\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nQm Wohnflaeche [1984,1998-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0107_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nSeit wann in dieser Wohnung (Viersteller) [1999-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0108\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nSonstige Wertpapiere Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0119_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nSparbetrag monatlich [2015-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0173\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nSparbetrag\/Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0098\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nSparbuch Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0010\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nSteuerlich absetzten, Betrag Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0239_v4\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nTelefon-Festnetzanschluesse [2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0112_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nTilgungszahlungen und Zinsen Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0523\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nVeraenderung der Wohnsit.\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0024_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nVerhaeltnis Einnahmen zu Ausgaben (Monat) [2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0095\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nVerluste steuerlich absetzen, Betrag\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0083_v1\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nWohngeld heute (ja\/nein) [1995-1998,2010-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0082_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nWohngeld,Lastenzuschuss pro Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0084_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nWohngeldbezug heute Betrag (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlj0010\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nWohnung &#8211; Selbst eingerichtet oder moebliert\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0030\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nWohnung mit Balkon,Terasse\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0032\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nWohnung mit Garten,-benutzung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0031\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nWohnung mit Keller,Abstellraeume\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0035\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nWohnung mit Sonnenkollekt., Solarenergie\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlc0013_v2\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nZins-u. Dividendeneinnahmen Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0059_h\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nZustand des Hauses in dem man wohnt [harmonisiert]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhlf0621\n<\/td>\n<td style=\"text-align:left;\">\nhl\n<\/td>\n<td style=\"text-align:left;\">\nZwei paar Strassenschuhe\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nha_tko_k_internet\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Hausebene\n<\/td>\n<td style=\"text-align:left;\">\nAffinitaet fuer Internetnutzung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nha_tme_k_uebertag\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Hausebene\n<\/td>\n<td style=\"text-align:left;\">\nAffinitaet Lesen ueberregionaler Tageszeitung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nha_mso_k_ausland\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Hausebene\n<\/td>\n<td style=\"text-align:left;\">\nAusland\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nha_mso_k_familie\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Hausebene\n<\/td>\n<td style=\"text-align:left;\">\nFamilie\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nha_mmo_k_fluktu\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Hausebene\n<\/td>\n<td style=\"text-align:left;\">\nFluktuation\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nha_mbe_k_haustyp\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Hausebene\n<\/td>\n<td style=\"text-align:left;\">\nHaustyp\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nha_mso_k_status\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Hausebene\n<\/td>\n<td style=\"text-align:left;\">\nStatus\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nha_mmo_k_volumen\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Hausebene\n<\/td>\n<td style=\"text-align:left;\">\nUmzugsvolumen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_spaetaus\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner an Spaetaussiedlern aus der frueheren Sowjetunion in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_islam\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner aus aussereurop. islamischen Staaten in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_balkan\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner aus dem Balkangebiet in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_tuerkei\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner aus der Tuerkei in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_deutschl\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner aus Deutschland in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_griechen\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner aus Griechenland in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_italien\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner aus Italien in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_osteurop\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner aus Osteuropa in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_spanport\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner aus Spanien\/Portugal\/Lateinamerika in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_asien\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner Sued-\/Ost-\/Suedostasiens in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_afrika\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der Einwohner suedlich der Sahara in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np8_met_p_uebrige\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; PLZ8-Ebene\n<\/td>\n<td style=\"text-align:left;\">\nAnteil der uebrigen Einwohner in %\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nst_kkr_w_prohh\n<\/td>\n<td style=\"text-align:left;\">\nMicrom &#8211; Stra\u00dfenabschnittebene\n<\/td>\n<td style=\"text-align:left;\">\ndurchschnittliche Kaufkraft pro HH in dem PLZ8-Gebiet in Euro\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npgpbbil01\n<\/td>\n<td style=\"text-align:left;\">\npgen\n<\/td>\n<td style=\"text-align:left;\">\nBerufl. Bildungsabschluss\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npgpbbil02\n<\/td>\n<td style=\"text-align:left;\">\npgen\n<\/td>\n<td style=\"text-align:left;\">\nHochschulabschluss\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\ngermborn\n<\/td>\n<td style=\"text-align:left;\">\npgen\n<\/td>\n<td style=\"text-align:left;\">\nIn Deutschland geboren\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nmigback\n<\/td>\n<td style=\"text-align:left;\">\npgen\n<\/td>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npgpsbil\n<\/td>\n<td style=\"text-align:left;\">\npgen\n<\/td>\n<td style=\"text-align:left;\">\nSchulabschluss\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0136\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\n10.000EUR geschenkt, Anteil ausgeben\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0134\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\n10.000EUR geschenkt, Anteil sparen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0135\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\n10.000EUR geschenkt, Anteil verschenken\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0043_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\n<ol style=\"list-style-type: decimal\" start=\"13\">\n<li>Monatsgehalt Brutto Vorjahr (Euro) [2002-2018]\n<\/li><\/ol><\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0045_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\n<ol style=\"list-style-type: decimal\" start=\"14\">\n<li>Monatsgehalt Brutto Vorjahr (Euro) [2002-2018]\n<\/li><\/ol><\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0022\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\n<ol style=\"list-style-type: decimal\" start=\"2\">\n<li>Staatsangehoerigkeit vorhanden\n<\/li><\/ol><\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0205_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAbendarbeit, zwischen 19 und 22 Uhr (unregelmaessig) [1995-2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0041_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAbfindung Hoehe (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0114\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAbschalten von der Arbeit faellt leicht\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i19\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAktiv Verluste ausgleichen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0680_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAktueller Aufenthaltstitel [2016-2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0139\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nALG_II Sozialgeld Monate Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0166\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAllg. Lebenszufriedenheit in einem Jahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0011_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAllgemeine Parteienpraeferenz [1984-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0078\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAls Deutscher fuehlen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0240_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAltersrente betriebliche Altersversorgung (EURO) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0235\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAltersrente etc Monate Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0249_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAltersrente sonstige (in EURO) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0243_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAltersrente Unfallversicherung (in EURO) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0671_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAnhoerung schon stattgefunden [2016-2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0047\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAnzahl enge Freunde\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0570\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAnzahl Mitarbeiter\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0212\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArbeite gruendlich\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0021\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArbeitslos gemeldet\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0130_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArbeitslosengeld (M3-M5) [2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0137_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArbeitslosengeld Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0131_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArbeitslosengeld Brutto letzter Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0136\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArbeitslosengeld Monate (Anz.) Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0129_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArbeitslosenhilfe Betrag (Euro) [2002-2005,2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0211\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArbeitszeitregelungen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0097\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nArt der Krankenversicherung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0013\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAsthma\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0564\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAsylbLG Leistungen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0187\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAusgebranntsein (Burnout)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0028\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nAusgeglichen letzten 4 Wochen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0171_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBAfoeG, Stipendium Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0170\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBAfoeG, Stipendium Monate Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0168_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBAfoeG\/Stipendium\/BAB Brutto letzter Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0236_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBeamtenversorgung Rente Brutto\/Monat (Euro) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0279_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBeamtenversorgung Witwen-\/Waisenrente Brutto\/Monat (Euro) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0095\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 1: Alter\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0057\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 1: aus selben Land wie Befragungsperson\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0092\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 1: Geschlecht\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0054\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 1: Herkunft\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0101\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 1: hoechster Bildungsabschluss\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0098\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 1: ist erwerbstaetig, in Ausbildung, in Rente\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0089_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 1: Verwandtschaft (unregelmaessig) [1988-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0096\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 2: Alter\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0058\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 2: aus selben Land wie Befragungsperson\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0093\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 2: Geschlecht\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0055\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 2: Herkunft\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0102\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 2: hoechster Bildungsabschluss\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0099\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 2: ist erwerbstaetig, in Ausbildung, in Rente\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0090_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 2: Verwandtschaft (FID) (unregelmaessig) [1988-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0097\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 3: Alter\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0059\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 3: aus selben Land wie Befragungsperson\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0094\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 3: Geschlecht\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0056\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 3: Herkunft\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0103\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 3: hoechster Bildungsabschluss\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0100\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 3: ist erwerbstaetig, in Ausbildung, in Rente\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0091_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefreundete Person 3: Verwandtschaft (unregelmaessig) [1988-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0037_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBefristet\/unbefristet [2006-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0566\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBehoerdengaenge\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0036_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBei jetzigem Arbeitgeber beschaeftigt [1999-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0175\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBeide Eltern in Deutschland geboren\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i05\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBeleidigendes Verh. bei Beleidigungen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0311\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBereits in Rente\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i01\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBereitschaft Gefallen zu erwidern\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i06\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBereitschaft Kosten aufzunehmen um Hilfe zurueckzugeben\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0586\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBerufl. Stellung Selbstaendige\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0064_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBerufliche Stellung Angestellte [1991-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i04\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBesondere Anstrengung Hilfe zurueckzugeben\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0061\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBesuch bei Auslaendern letzte 12 Monate\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0060\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBesuch bei Deutschen letzte 12 Monate\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0322\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBesuch Herkunftsland i.d. letzt. 2 J.\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0063\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBesuch von Auslaendern letzte 12 Monate\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0091_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBesuch von Kino,Pop,Jazz Konzerte,Disco (kurz) (unregelmaessig) [1985-2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0090_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBesuch von Oper, klass. Konzerte, Theater, Ausstellungen (kurz) (unregelmaessig)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0097_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBeteilig. Parteien, Kommunalpolitik, Buergerinitiativen (kurz) (unregelmaessig)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0132_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag an Eltern\/Schwiegereltern (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0136_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag an Kinder (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0148_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag an nicht Verwandte (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0565\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag AsylbLG Leistungen im letzten Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0383_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Erbschaft 1.Person (Euro) (letzte 15 Jahre) [2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0393_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Erbschaft 2.Person (Euro) (letzte 15 Jahre) [2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0403_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Erbschaft 3. Person (Euro) (letzte 15 Jahre) [2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0220_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Rentenversicherung und Knappschaft (Euro) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0128_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrag Sozialgeld im letzten Monat (Euro) [2002-2004,2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0040\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBetrieb d. oeffentl. Dienstes\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0218\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBin eher faul\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0219\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBin gesellig\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0213\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBin kommunikativ\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0221\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBin leicht nervoes\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0214\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBin manchmal zu grob zu anderen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0215\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBin originell\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0223\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBin zurueckhaltend\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0018\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBluthochdruck\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0125_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBruder, Brueder &#8211; Entfernung [2006,2011,2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0074\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBrutto Einkuenfte a. selbstaendiger Taetigkeit Mon. (Anz.) Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0471_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBrutto Lohn als Arbeitnehmer Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0016\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBrutto Lohn als Arbeitnehmer Monate (Anzahl) Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0354\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nBruttostundenlohn unter 10\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0022\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nChronische Rueckenbeschwerden\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0020\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDemenzerkrankung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0618\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDemokratie: Buergerrechte schuetzen vor staatlicher Unterdrueckung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0617\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDemokratie: Menschen waehlen Regierung in freien Wahlen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0615\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDemokratie: Regierung besteuert Reiche, unterstuetzt Armen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0019\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDepressive Erkrankung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0021_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDerz. Ehepartner Entf., falls nicht i.H. [2006,2011,2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplg0012\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDerzeit in Ausbildung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0058\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDerzeitige Stellung Arbeiter\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0065\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDerzeitige Stellung Beamte\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0014_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDeutsche Staatsangehoerigkeit [1996-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0012\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDiabetes\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0545\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDritte Nebentaetigkeit Bruttoverdienst letzter Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0268_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nDt. Rentenvers. und Knappschaft Witwen-\/Waisenrente Brut.\/Monat (Euro) [2003-20\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0176\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nE-zigarette\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0096_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEhrenamtliche Taetigkeit in Vereinen, Verbaenden, \u2026(kurz) (unregelmaessig) [19\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i17\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEigene Reaktionen unter Kontrolle haben\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0026\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEile, Zeitdruck letzten 4 Wochen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0435\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEinfluss von Fluechtlingen auf Deutschland als Lebensort\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0433\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEinfluss von Fluechtlingen auf die Wirtschaft\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0474_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEinkommen selbstaendig\/freiberuflich Brutto\/Monat Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0477_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEinkuenfte a. Nebenerwerb Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0065\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEinkuenfte a. Nebenerwerb Monate Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0009\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEinschraenkg.im Alltgasleben wg. gesundheitl. Probleme\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0035\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEinschraenkung sozialer Kontakte wg. Gesundheit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0244\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEinstellung bezueglich Zukunft\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0029\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEnergie letzten 4 Wochen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0700\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEnglisch: Lesen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0699\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEnglisch: Schreiben\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0158\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEntfernung von Wohnung zur Arbeit in km\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0537\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEntnahmen aus personengesellschaften brutto letzter monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0531\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEntnahmen aus personengesellschaften brutto\/monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0674\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEntscheidung ber Asylantrag\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0677\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nErgebnis des Asylantrags\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0222\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nErledige Aufgaben wirksam, effizient\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0541\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nErste Nebentaetigkeit Bruttoverdienst letzter Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0668\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nErster Asylantrag\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0040\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nErwerbs-, Schwerbehinderung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0022_v9\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nErwerbsstatus [2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0140_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEuro Betrag 2016 an (geschiedenen) Ehepartner (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0144_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEuro Betrag an sonstige Verwandte (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0563\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEuro Betrag Kreditschulden Ausbildung\/BAfoeG\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0557\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEuro Gesamtwert Sachvermoegen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0553\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEuro Marktwert Kraftfahrzeug\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplf0088\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nEuro Verkehrswert gesamter Immobilien\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0111\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nFinanz. Absicherung Krankheit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplk0032\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nFolgebefragungen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0089\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGedanken an Auslandsaufenthalt\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0588\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGefuehl, aussen vor zu sein\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0590\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGefuehl, Menschen aus dem Herkunftsland zu vermissen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0591\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGefuehl, willkommen zu sein &#8211; bei der Ankunft\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0592\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGefuehl, willkommen zu sein &#8211; heute\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0224\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGehe mit anderen freundlich um\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0129\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGeld gespendet\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0532\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGeldwerter vorteil durch nutzung firmenwagen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0021\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGelenkerkrankungen (auch Arthrose, Rheuma)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0094_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGeselligkeit m. Freund., Verwandt. (kurz) (unregelmaessig) [1985-2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0005\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGesundheitszustand beeintr. Anstreng. Taetigkeiten\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0004\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGesundheitszustand beeintr. Treppen steigen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0008\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGesundheitszustand gegenwaertig\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0263_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGewerkschaftsmitglied (unregelmaessig) [1990-2015]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0051_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nGewinnbeteiligung Vorjahr Betrag (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0225\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHabe lebhafte Phantasie\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0608\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHaeufige unterbrechung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0185\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHaeufigkeit aengstlich letzte 4 Wochen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0184\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHaeufigkeit aergerlich letzte 4 Wochen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0632\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHaeufigkeit des Kontakts mit Familie\/Freunden im Herkunftsland\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0186\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHaeufigkeit gluecklich letzte 4 Wochen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0187\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHaeufigkeit traurig letzte 4 Wochen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0001_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHaushaltsmindesteinkommen netto (Euro) [2002,2007,2012,2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i03\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHeimzahlen: in eine schwierige Lage bringen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0134\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHeirat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0607\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHerkunftsland: Freie Meinungsaeusserung, Versammlungsrecht und eine unabhaengi\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0611\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHerkunftsland: Gleichberechtigung von Maennern und Frauen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0608\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHerkunftsland: Pressefreiheit und Meinungsfreiheit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0014\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHerzkrankheit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0550\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHilfe: Erlernen der deutschen Sprache\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0556\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHilfe: Finanzielle Situation, Zugang zu staatlichen Leistungen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0554\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHilfe: Wohnungssuche\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0051\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHobbies, Freizeit Std., Werktg.\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplm0554\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHoehe Betrag andere finanzielle Unterstuetzungen im letzten Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0422\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nHoehe Restschulden aus Krediten\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0186\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nIGel &#8211; individuelle Gesundheitsleistungen, Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0020_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nIn Pflegezeit [2015-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0654\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nIntegrationskurs des BAMF\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0007\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nInteresse fuer Politik\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplk0038\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nInterviewerfragen &#8211; Audiodateien: Haeufigkeit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplk0049\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nInterviewerfragen &#8211; Einschaetzung Realitaetsnaehe des Interviews\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplk0036\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nInterviewerfragen &#8211; uebersetzte Texte: Haeufigkeit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplk0037\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nInterviewerfragen &#8211; uebersetzte Texte: Hilfreich\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0672\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nJahr Anhoerung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0666\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nJahr Asylantrag\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0663\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nJahr BUEMA\/Ankunftsnachweis\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0226\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKann mit Stress gut umgehen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0217\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKann verzeihen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0160\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKassenwechsel in Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0159_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKein Arbeitsweg,wechselnder Arbeitsort [2000-2013,2015,2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np_buh9\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKeine Uebersetzungshilfe\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0152\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKind geboren\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0098_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKirchgang, Besuch religioeser Veranstaltungen (kurz) (unregelmaessig) [1990-2017\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0678\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKlage gegen Entscheidung ueber Asylantrag\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0007\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKoerpergewicht in kg\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0006\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKoerpergroesse in cm\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0053\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKrankenhausaufenthalt Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0015\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nKrebserkrankung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0024_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLaenger als 6 Wochen krank gemeldet [1999-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i08\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLanges Nachdenken bei Unrecht\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0182\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLebenszufriedenheit gegenwaertig\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0183\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLebenszufriedenheit in 5 Jahren\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i07\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLeichte Verarbeitung emotionaler Verletzung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0036\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLeiden unter chronischen Krankheiten\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0073\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLesekompetenz: deutsch\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0011\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLetztes Wort finanzielle Entscheidung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0377_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Beeinflussung soz. Verh. durch Engagement [2005,2010,2015-2016\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0381_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Erfahr.,dass andere mein Leben bestimmen [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0382_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Erfolg ist hart erarbeitet [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0385_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Faehigkeiten wichtiger als Anstrengung [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0378_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Habe nicht das erreicht,was ich verdiene [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0379_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Mein Lebenslauf haengt von mir ab [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0384_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Moeglichk. von soz. Umstaenden bestimmt [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0380_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Was man erreicht haengt von Glueck ab [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0386_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Wenig Kontrolle ueber Dinge in m. Leben [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0383_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nLocus of Control:Zweifle bei Schwierigkeiten an Faehigkt. [2005,2010,2015-2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0216\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMache mir oft Sorgen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0017\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMigraene\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0509\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMindestlohn Euro\/Stunde (Cent)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0508\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMindestlohn Euro\/Stunde (Euro)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0264_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMitglied im Berufsverband (unregelmaessig) [1990-2015]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0265\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMitglied in Betriebs-,Personalrat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0266\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMitglied in Umweltschutzorganisation\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0118_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMutter &#8211; Entfernung [2006,2011,2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0153_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMutterschafts-\/Elterngeld Brutto letzter Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0155_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMutterschaftsgeld Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0154\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMutterschaftsgeld Monate Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0019_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMutterschutz\/Elternzeit [2001-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0009\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nMuttersprache deutsch: beide Eltern\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0344\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNachdenken ueber geld\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0206_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNachtarbeit, nach 22 Uhr (unregelmaessig) [1995-2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0341\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNervositaet\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0017_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNetto Lohn als Arbeitnehmer Betrag Vorjahr [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0420_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNettoverdienst mind. \/Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0027\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNiedergeschlagen letzten 4 Wochen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0067\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNiemand als Vertrauensperson\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0088\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNiemand darf unangenehme Warheit sagen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0073\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNiemand foerdert Vorankommen im Beruf, Ausbildung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0082\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNiemand: belastender Streit, Konflikt\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplf0047\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNiemand: Um Hilfe bitten bei Pflegebeduerftigkeit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0165\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nNutzen sozialer Online-Netzwerke\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0333\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nPartei Bundestagswahl\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0204_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nPersoenliche Risikobereitschaft [2004,2006,2008-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i11\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nPositive Einstellung selbst gegenueber\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0242\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nPrivate Altersrente (in EURO)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npli0085_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nPrivate Internet-Nutzung [2003,2008,2013]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0285\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nPrivate Witwenrente (in EURO)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i02\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRache bei schwerem Unrecht\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0081_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRauchen gegenwaertig (unregelmaessig) [2004-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0086_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRauchen: Anzahl Pfeifen pro Tag (unregelmaessig) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0086_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRauchen: Anzahl Zigaretten pro Tag (unregelmaessig) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0086_v4\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRauchen: Anzahl Zigarren pro Tag (unregelmaessig) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplk0033\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRecord Linkage (IEB)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0614\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRegierungsformen: Demokratisches System\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0612\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRegierungsformen: Starker Fuehrer\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0258_v9\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nReligionszugehoerigkeit [2013,2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0258_v8\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nReligionszugehoerigkeit [2015]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc568\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRente aus dem Ausland Brutto\/Monat 2017\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0233_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRente\/Pension Brutto letzter Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0416\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRestschuld Immobilie\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplf0067\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRestschuld Wohneigentum\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0516\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRiesterrente ae Brutto\/Monat Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0335\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nRueckkaufwert Vers. o. Geldanlagen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0220\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSchaetze kuenstler. Erfahrung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0140\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nScheidung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0011\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSchlafstoerung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0016\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSchlaganfall\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0072\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSchreibkompetenz: deutsch\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0571\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSchwarzarbeit im persoenlichen Umfeld Vorjahr\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0124\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSchwester, Schwestern &#8211; Entfernung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0282_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSeit Anfang Vorjahr aus Beruf ausgeschieden [2001-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplg0072\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSeit Vorjahr Ausbildung abgeschlossen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0123_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSohn, Soehne &#8211; Entfernung [2006,2011,2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0023\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSonstige Krankheit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0053_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSonstige Sonderverguetung Brutto Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0203_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSonstige Unterstuetzung ausserhalb HH Brutto letzter Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0032\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen allgemeine wirtschaftliche Entwicklung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0042\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen Arbeitsplatzsicherheit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0335\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen eigene Altersversorgung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0035\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen eigene Gesundheit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0033\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen eigene wirtschaftliche Situation\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0597\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen Ergebnis des Asylverfahrens\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0038\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen Friedenserhaltung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0336\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen soz. Zusammenhalt der Ges.\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0046\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen Zuwanderung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0598\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nSorgen, nicht in Deutschland bleiben zu koennen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0031_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nStellenwechsel im Vorjahr [1994-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0624\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nStellung der Frau: Ausbildung des Sohnes wichtiger als die der Tochter\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0122_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nTochter, Toechter &#8211; Entfernung [2006,2011,2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0163\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nTod der Mutter\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0146\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nTod des Partners\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0160\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nTod des Vaters\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0166\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nTod eines Kindes\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0143\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nTrennung von Partner\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i16\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUmgang mit schwierigen Situationen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0045\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUmzug nach West-\/Ostdeutschland moeglich?\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0190_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterhalt aus Unterhaltsvorschusskassen Betrag Vorjahr [2010-2017]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0184\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterhalt aus Unterhaltsvorschusskassen Bruttobetrag pro Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0535\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterhalt von frueherem partner\/kindesunterhalt brutto letzter monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0528\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterhalt von frueherem partner\/kindesunterhalt brutto\/monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0527\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterhalt von frueherem partner\/kindesunterhalt monate\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0198_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterstuetzung ausserhalb des HH Betrag Vorjahr (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0205_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterstuetzung ausserhalb des HH Monate Vorjahr [1995-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0438\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterstuetzung Fluechtlinge letztes Jahr: Spenden\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0439\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUnterstuetzung Fluechtlinge zukuenftig: Spenden\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0049_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nUrlaubsgeld Vorjahr Betrag (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0119_v3\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVater &#8211; Entfernung [2006,2011,2016]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0568\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVerbrachte Zeit mit Personen des Herkunftslandes\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0080\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVerbundenheit Heimatland\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0043\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVerbundenheit zum Wohnort\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0356\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVerein\/Sonst. Organisation\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i10\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVergeben und Vergessen von Unrecht\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplf0063\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVerkehrswert Wohneigentum\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0433_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVerlust des Arbeitsplatzes (unregelmaessig) [1999-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0366\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nVermoegenswert Betrieb, Beteiligung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0604\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWahrscheinlichkeit einer Ausbildung oder Weiterbildung in Deutschland\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0044\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWegzug aus familiaeren\/berufl.Gruenden?\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0047_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWeihnachtsgeld Vorjahr Betrag (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\np_anw_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWeitere Personen anwesend [2016-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0206i18\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWeiterentwicklung durch schwierige Situationen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0033\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWeniger geschafft wg. seelischer Probleme\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0034\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWeniger Sorgfalt wg. seelischer Probleme\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0316\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWert Bausparvertrag\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0329\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWert der Geldanlagen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0107\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWichtigkeit: Erfolg im Beruf haben\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0111\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWichtigkeit: Sich politisch, gesellschaftlich einsetzen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0177\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWie oft Alkohol\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0180\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWie oft Fisch\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0179\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWie oft Fleisch\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nple0181\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWie oft Gefluegel\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0274_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWitwen\/Waisenrente Brutto letzter Monat (Euro) [2002-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0283_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWitwenrente betriebliche Altersversorgung (in EURO) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0286_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWitwenrente Unfallversicherung (EURO) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0281_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWitwenrente Zusatzversorgung oeffentlicher Dienst (EURO) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0133\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWohnt Partner,-in im Haushalt\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0241_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nWunscharbeitszeit Std.\/Wo. [2000-2015,2017-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0041\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZeitarbeit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0024_v1\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZeitpunkt Erwerb deutscher Staatsangehoerigkeit [2002-2012,2014-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0061\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZiel: Schutz freie Meinungsaeusserung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0180\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZufriedenheit Familienleben\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0171\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZufriedenheit Gesundheit\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0162\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZufriedenheit Lebensstandard\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0681\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZufriedenheit mit Wohnsituation &#8211; Allgemein\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0683\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZufriedenheit mit Wohnsituation &#8211; Geraeuschpegel\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0689\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZufriedenheit mit Wohnsituation &#8211; Moeglichkeit, Deutsch zu lernen\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0682\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZufriedenheit mit Wohnsituation &#8211; Qualitaet des Essens\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0177\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZufriedenheit Wohnung\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplh0258_v11\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZugehoerigkeit islam. Religionsgemeinschaft [2013,2015-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplb0417_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZukuenftige Erwerbstaetigkeit beabsichtigt [1994-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\npld0137\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZusammenzug mit Partner\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0238_v2\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZusatzversorgung Rente Brutto\/Monat (Euro) [2003-2018]\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0056\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZuschuesse fuer oeffentlichen Nahverkehr: Betrag (in EURO)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplj0437\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZustrom von Fluechtlingen langfristig mehr Risiko oder Chance\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nplc0543\n<\/td>\n<td style=\"text-align:left;\">\npl\n<\/td>\n<td style=\"text-align:left;\">\nZweite Nebentaetigkeit Bruttoverdienst letzter Monat\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAnzahlFall\n<\/td>\n<td style=\"text-align:left;\">\nRKI Daten zu COVID-19-Dashboard\n<\/td>\n<td style=\"text-align:left;\">\nCOVID-19 F\u00e4lle\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAnzahlGenesen\n<\/td>\n<td style=\"text-align:left;\">\nRKI Daten zu COVID-19-Dashboard\n<\/td>\n<td style=\"text-align:left;\">\nCOVID-19 Genesene\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAnzahlTodesfall\n<\/td>\n<td style=\"text-align:left;\">\nRKI Daten zu COVID-19-Dashboard\n<\/td>\n<td style=\"text-align:left;\">\nCOVID-19 Todesf\u00e4lle\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nIdLandkreis\n<\/td>\n<td style=\"text-align:left;\">\nRKI Daten zu COVID-19-Dashboard\n<\/td>\n<td style=\"text-align:left;\">\nGemeindekennziffer\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nInzidenz\n<\/td>\n<td style=\"text-align:left;\">\nRKI Daten zu COVID-19-Dashboard\n<\/td>\n<td style=\"text-align:left;\">\nInzidenz\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMeldedatum\n<\/td>\n<td style=\"text-align:left;\">\nRKI Daten zu COVID-19-Dashboard\n<\/td>\n<td style=\"text-align:left;\">\nMeldedatum\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nhid\n<\/td>\n<td style=\"text-align:left;\">\nzvp\n<\/td>\n<td style=\"text-align:left;\">\nAktuelle Haushaltsnummer (=ZHHNR)\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nsyear\n<\/td>\n<td style=\"text-align:left;\">\nzvp\n<\/td>\n<td style=\"text-align:left;\">\nBefragungsjahr\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n\n\n\n<div style=\"border: 1px solid #ddd; padding: 0px; overflow-y: scroll; height:300px; \">\n<table class=\"table table-striped table-hover\" style=\"margin-left: auto; margin-right: auto;\">\n<caption>\n<span id=\"tab:randverteilungenHH\">Tabelle A.2: <\/span>Randverteilungen f\u00fcr die Anpassung auf HH-Ebene. Quelle: Statistisches Bundesamt, Mikrozensus 2018, eigene Berechnungen.\n<\/caption>\n<thead>\n<tr>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nMerkmal\n<\/th>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nAuspr\u00e4gung\n<\/th>\n<th style=\"text-align:right;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nHaushalte\n<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nBerlin, Brandenburg\n<\/td>\n<td style=\"text-align:right;\">\n3.285.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nHamburg, Schleswig-Holstein\n<\/td>\n<td style=\"text-align:right;\">\n5.286.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nBremen, Niedersachsen\n<\/td>\n<td style=\"text-align:right;\">\n6.453.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nNordrhein-Westfalen\n<\/td>\n<td style=\"text-align:right;\">\n4.339.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nHessen\n<\/td>\n<td style=\"text-align:right;\">\n2.473.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nSaarland, Rheinland-Pfalz\n<\/td>\n<td style=\"text-align:right;\">\n830.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nBaden-W\u00fcrttemberg\n<\/td>\n<td style=\"text-align:right;\">\n8.756.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nBavaria\n<\/td>\n<td style=\"text-align:right;\">\n3.091.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nMecklenburg-Vorpommern\n<\/td>\n<td style=\"text-align:right;\">\n2.454.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nSachsen-Anhalt\n<\/td>\n<td style=\"text-align:right;\">\n2.156.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nTh\u00fcringen\n<\/td>\n<td style=\"text-align:right;\">\n1.151.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nBundesland\n<\/td>\n<td style=\"text-align:left;\">\nSachsen\n<\/td>\n<td style=\"text-align:right;\">\n1.104.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHGr\u00f6\u00dfe\n<\/td>\n<td style=\"text-align:left;\">\n1-Personen Haushalt\n<\/td>\n<td style=\"text-align:right;\">\n17.334.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHGr\u00f6\u00dfe\n<\/td>\n<td style=\"text-align:left;\">\n2-Personen Haushalt\n<\/td>\n<td style=\"text-align:right;\">\n13.983.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHGr\u00f6\u00dfe\n<\/td>\n<td style=\"text-align:left;\">\n3-Personen Haushalt\n<\/td>\n<td style=\"text-align:right;\">\n3.748.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHGr\u00f6\u00dfe\n<\/td>\n<td style=\"text-align:left;\">\n4-Personen Haushalt\n<\/td>\n<td style=\"text-align:right;\">\n4.923.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHGr\u00f6\u00dfe\n<\/td>\n<td style=\"text-align:left;\">\nHaushalt mit 5 oder mehr Personen\n<\/td>\n<td style=\"text-align:right;\">\n1.390.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nGemeindegr\u00f6\u00dfenklasse\n<\/td>\n<td style=\"text-align:left;\">\nWeniger als 20,000 Einwohner\n<\/td>\n<td style=\"text-align:right;\">\n7.660.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nGemeindegr\u00f6\u00dfenklasse\n<\/td>\n<td style=\"text-align:left;\">\n20,000-100,000 Einwohner\n<\/td>\n<td style=\"text-align:right;\">\n11.309.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nGemeindegr\u00f6\u00dfenklasse\n<\/td>\n<td style=\"text-align:left;\">\n100,000-500,000 Einwohner\n<\/td>\n<td style=\"text-align:right;\">\n15.642.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nGemeindegr\u00f6\u00dfenklasse\n<\/td>\n<td style=\"text-align:left;\">\nMehr als 500,000 Einwohner\n<\/td>\n<td style=\"text-align:right;\">\n6.767.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nEigent\u00fcmer\n<\/td>\n<td style=\"text-align:left;\">\nEigent\u00fcmer\n<\/td>\n<td style=\"text-align:right;\">\n22.154.796\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nEigent\u00fcmer\n<\/td>\n<td style=\"text-align:left;\">\nMieter\n<\/td>\n<td style=\"text-align:right;\">\n19.223.204\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHTyp\n<\/td>\n<td style=\"text-align:left;\">\nSingle-Haushalt\n<\/td>\n<td style=\"text-align:right;\">\n17.334.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHTyp\n<\/td>\n<td style=\"text-align:left;\">\n2 Erwachsene ohne Kind\n<\/td>\n<td style=\"text-align:right;\">\n13.204.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHTyp\n<\/td>\n<td style=\"text-align:left;\">\n2 Erwachsene , 1 oder 2 Kinder\n<\/td>\n<td style=\"text-align:right;\">\n3.790.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHTyp\n<\/td>\n<td style=\"text-align:left;\">\nAlleinerziehendes Elternteil, weniger als 3 Kinder\n<\/td>\n<td style=\"text-align:right;\">\n1.214.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHTyp\n<\/td>\n<td style=\"text-align:left;\">\nAlleinerziehendes Elternteil, 3 oder mehr Kinder\n<\/td>\n<td style=\"text-align:right;\">\n4.983.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nHHTyp\n<\/td>\n<td style=\"text-align:left;\">\nFamilien mit mehr als 3 Kindern\n<\/td>\n<td style=\"text-align:right;\">\n853.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nLetztes Zuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1900-1979\n<\/td>\n<td style=\"text-align:right;\">\n35.410.969\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nLetztes Zuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1980-1984\n<\/td>\n<td style=\"text-align:right;\">\n851.551\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nLetztes Zuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1985-1989\n<\/td>\n<td style=\"text-align:right;\">\n1.323.417\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nLetztes Zuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1990-1994\n<\/td>\n<td style=\"text-align:right;\">\n749.033\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nLetztes Zuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1995-1999\n<\/td>\n<td style=\"text-align:right;\">\n381.391\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nLetztes Zuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n2000-2004\n<\/td>\n<td style=\"text-align:right;\">\n1.154.279\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nLetztes Zuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n2005-2009\n<\/td>\n<td style=\"text-align:right;\">\n945.699\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nLetztes Zuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n2010-2013\n<\/td>\n<td style=\"text-align:right;\">\n561.661\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nEU B\u00fcrger\n<\/td>\n<td style=\"text-align:right;\">\n35.023.584\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nEhemaliges Jugoslawien\n<\/td>\n<td style=\"text-align:right;\">\n2.699.525\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nGUS Staaten\n<\/td>\n<td style=\"text-align:right;\">\n1.746.731\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nT\u00fcrkei\n<\/td>\n<td style=\"text-align:right;\">\n632.517\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nRest der Welt\n<\/td>\n<td style=\"text-align:right;\">\n755.007\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nNur deutsche Nationalit\u00e4t\n<\/td>\n<td style=\"text-align:right;\">\n520.636\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nKeine Person mit Migrationshintergrund der 2. Generation im Haushalt\n<\/td>\n<td style=\"text-align:right;\">\n38.074.217\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nMindestens eine Person mit Migrationshintergrund der 2. Generation im\nHaushalt, geboren nach 1995\n<\/td>\n<td style=\"text-align:right;\">\n572.996\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nMindestens eine Person mit Migrationshintergrund der 2. Generation im\nHaushalt, geboren zwischen 1975-1994\n<\/td>\n<td style=\"text-align:right;\">\n353.175\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nMindestens eine Person mit Migrationshintergrund der 2. Generation im\nHaushalt, geboren nach 1995\n<\/td>\n<td style=\"text-align:right;\">\n2.377.612\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<div style=\"border: 1px solid #ddd; padding: 0px; overflow-y: scroll; height:300px; \">\n<table class=\"table table-striped table-hover\" style=\"margin-left: auto; margin-right: auto;\">\n<caption>\n<span id=\"tab:randverteilungenP\">Tabelle A.3: <\/span>Randverteilungen f\u00fcr die Anpassung auf Personenebene. Quelle: Statistisches Bundesamt, Mikrozensus 2018, eigene Berechnungen.\n<\/caption>\n<thead>\n<tr>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nMerkmal\n<\/th>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nAuspr\u00e4gung\n<\/th>\n<th style=\"text-align:right;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nPersonen\n<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n0-4, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n1.880.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n0-4, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n1.804.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n5-9, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n1.825.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n5-9, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n1.712.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n10-14, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n1.860.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n10-14, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n1.756.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n15-19, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.093.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n15-19, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n1.940.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n20-24, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.311.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n20-24, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.086.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n25-29, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.650.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n25-29, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.445.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n30-34, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.705.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n30-34, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.580.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n35-39, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.652.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n35-39, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.538.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n40-44, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.457.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n40-44, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.436.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n45-49, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.851.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n45-49, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.861.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n50-54, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n3.480.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n50-54, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n3.466.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n55-59, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n3.257.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n55-59, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n3.257.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n60-64, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.651.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n60-64, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.782.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n65-69, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.341.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n65-69, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.505.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n70+, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n5.393.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n70+, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n7.039.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAusl\u00e4nder\n<\/td>\n<td style=\"text-align:left;\">\nnein\n<\/td>\n<td style=\"text-align:right;\">\n71.706.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAusl\u00e4nder\n<\/td>\n<td style=\"text-align:left;\">\nja\n<\/td>\n<td style=\"text-align:right;\">\n9.907.000\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1900-1979\n<\/td>\n<td style=\"text-align:right;\">\n71.354.989\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1980-1984\n<\/td>\n<td style=\"text-align:right;\">\n1.306.214\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1985-1989\n<\/td>\n<td style=\"text-align:right;\">\n818.330\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1990-1994\n<\/td>\n<td style=\"text-align:right;\">\n1.262.019\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n1995-1999\n<\/td>\n<td style=\"text-align:right;\">\n1.837.921\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n2000-2004\n<\/td>\n<td style=\"text-align:right;\">\n1.419.751\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n2005-2009\n<\/td>\n<td style=\"text-align:right;\">\n1.134.676\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\n2010-2013\n<\/td>\n<td style=\"text-align:right;\">\n555.342\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nZuzugsjahr\n<\/td>\n<td style=\"text-align:left;\">\nAndere\n<\/td>\n<td style=\"text-align:right;\">\n1.923.758\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nEU B\u00fcrger\n<\/td>\n<td style=\"text-align:right;\">\n69.872.114\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nEhemaliges Jugoslawien\n<\/td>\n<td style=\"text-align:right;\">\n4.757.776\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nGUS Staaten\n<\/td>\n<td style=\"text-align:right;\">\n1.281.253\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nT\u00fcrkei\n<\/td>\n<td style=\"text-align:right;\">\n3.166.757\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nRest der Welt\n<\/td>\n<td style=\"text-align:right;\">\n1.633.195\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nNationalit\u00e4t\n<\/td>\n<td style=\"text-align:left;\">\nNur deutsche Nationalit\u00e4t\n<\/td>\n<td style=\"text-align:right;\">\n901.904\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nIndirekte Migration, born after 1995\n<\/td>\n<td style=\"text-align:right;\">\n4.622.919\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nIndirekte Migration, German nat., born 1975\/1994\n<\/td>\n<td style=\"text-align:right;\">\n75.720.370\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nIndirekte Migration, other nat., born 1975\/1994\n<\/td>\n<td style=\"text-align:right;\">\n529.641\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nIndirekte Migration, other nat. born before 1964 until 1974\n<\/td>\n<td style=\"text-align:right;\">\n524.932\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nMigrationshintergrund\n<\/td>\n<td style=\"text-align:left;\">\nDirekte oder keine Migration, oder indirekte Migration, aber Deutsche Nationalit\u00e4t und vor 1975 geboren\n<\/td>\n<td style=\"text-align:right;\">\n215.138\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<div style=\"border: 1px solid #ddd; padding: 0px; overflow-y: scroll; height:300px; \">\n<table class=\"table table-striped table-hover\" style=\"margin-left: auto; margin-right: auto;\">\n<caption>\n<span id=\"tab:randverteilungenCATI\">Tabelle A.4: <\/span>Randverteilungen f\u00fcr die Anpassung f\u00fcr Erwachsene. Quelle: Statistisches Bundesamt, Mikrozensus 2018, eigene Berechnungen.\n<\/caption>\n<thead>\n<tr>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nMerkmal\n<\/th>\n<th style=\"text-align:left;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nAuspr\u00e4gung\n<\/th>\n<th style=\"text-align:right;position: sticky; top:0; background-color: #FFFFFF;position: sticky; top:0; background-color: #FFFFFF;\">\nErwachsene\n<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td style=\"text-align:left;\">\nAusl\u00e4nder\n<\/td>\n<td style=\"text-align:left;\">\nnein\n<\/td>\n<td style=\"text-align:right;\">\n60.902.285\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAusl\u00e4nder\n<\/td>\n<td style=\"text-align:left;\">\nja\n<\/td>\n<td style=\"text-align:right;\">\n8.603.532\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n18-19, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n1.048.501\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n18-19, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n1.065.027\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n20-24, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.381.657\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n20-24, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.124.357\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n25-29, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.705.653\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n25-29, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.461.676\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n30-34, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.741.518\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n30-34, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.593.183\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n35-39, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.669.233\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n35-39, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.551.020\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n40-44, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.481.609\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n40-44, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.439.989\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n45-49, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.859.804\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n45-49, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.866.329\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n50-54, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n3.510.252\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n50-54, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n3.478.934\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n55-59, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n3.264.397\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n55-59, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n3.259.593\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n60-64, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.654.516\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n60-64, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.783.943\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n65-69, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n2.344.381\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n65-69, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n2.516.630\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n70+, m\u00e4nnlich\n<\/td>\n<td style=\"text-align:right;\">\n5.491.186\n<\/td>\n<\/tr>\n<tr>\n<td style=\"text-align:left;\">\nAlter x Geschlecht\n<\/td>\n<td style=\"text-align:left;\">\n70+, weiblich\n<\/td>\n<td style=\"text-align:right;\">\n7.212.427\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<\/div>\n<div id=\"abbildungen\" class=\"section level1\">\n<h1><span class=\"header-section-number\">B<\/span> Abbildungen<\/h1>\n<div class=\"figure\"><span id=\"fig:tnwBrutto1\"><\/span>\n<img decoding=\"async\" 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Y2MV8lO6pKhS0xJFUlTBMb+YFLWRruuKjLHZLaNIPMqO+aXp4M7vgH5EIhEReeutt9auXRuLxayF27dvX7du3c0333zhhRdaS9rb20Wk52Pky8vLRaSjoyOvZl299dZbN910U8\/lzz33XCgUKvBdDYCqqiqnQ\/iQYRjqxGPtXHVUVlY6HcIJpmmapul0FB8KBAKBQMDpKE4oMoHtzX+Px1OyDqVOzxVStF9K7alSpuhJqfaFMuqM+T6fz+fzFbMGe\/dyMR0qmUzm3tg0zbKyssJeaCAwLelL8SlqL8b8vjDm96Nk5aHSBbxVtD\/44IOTJk26\/vrr6+rqmpqafvnLXz711FP33XffGWecMWbMGBFJJBIi0rObBYPB7EpybwYAAAAAgIKULuCtCxJOO+20O++807pGYvTo0XPmzGlvb9+4ceNDDz20YMECEamoqGhpaens7Oz279ZJ9eyxmRybdVVVVXXxxRf3XJ5OpxUp+D0ej2EYigRjHTrNZDLxeNzpWETTNNM0E4mECteGeb1e69KjeDyuwrVzpmmm0+m8TmIMkOwlaslkMpVKOR2OeDweXdeLTGBb+qOVwCKSTqetg4+FyeuEhiIjiZCifbMlRe1iZVeRKWoXXde9Xi9jfq9s6VC2jA+2dKhMJpP7FbzqTNhI0X4w5vdFnTHfrmmJXZTqUKZpWkVrMaNNXhM2pQt4v9\/f1tZ2+eWXd7vD4dJLL924cWNDQ4P1azgcbmlpaWtr6\/bv1pLq6uq8mnVVV1e3ZMmSnssbGxuPHz9eyFuyWzAYDAQCKgSjaZqVealUSoV4DMMwTbOjo0OFUaaystIa9drb21X4PKiurk4kEj37Qun5\/X7resJYLNbz4FrpBYNBv99fZALbkv+6rofDYSm6Q+X1eaBCz7WQon2xJUVtodqYb13V2d7erkINEAqFrOqora1NhcllOByOx+PWjYQFs2UvBwIBqzqKRqPRaLSwlXi9Xr\/fn2PjeDyuSAFvpagi0xLVUrS6urr4FLWFLSlqo7KyMtM0VRhj7ZqW2MXr9YZCIUXG\/KqqKitt2traCj4ilteETemn0I8YMUJEun2HXHb50aNHrW1k3YnR1NTUrVlzc7OIDBs2zPo1x2YAAAAAAChI6QJ+3LhxInLkyJFuy48ePSoiNTU11uUKtbW1IvLGG290a7Zjxw4Rqaurs37NsRkAAAAAAApSuoC\/7LLLROSZZ57pdnnPb37zGxE544wzrF\/PO+88Edm6dWvXq6QikcjOnTtN05wxY0ZezQAAAAAAUJDSBXx9ff3EiRP379\/\/\/e9\/3\/pKuUQi8fDDDz\/33HM+n+\/aa6+1mk2ePHnChAnNzc333nuvdYNxLBZbsmRJIpE4\/\/zzs18fkmMzAAAAAAAUpPRD7ETklltuWbhw4UsvvbR58+bhw4c3NTWlUimfzzd37tyRI0dmm82bN2\/BggWbNm3atm1bbW3t\/v374\/F4TU3N7Nmzu64tx2YAAAAAAKhG9QJ+zJgx991339q1a7du3dra2jp69Ohx48bNnDmz25PtRo0atXz58oceemjbtm0NDQ3hcHj69OkzZ860vuM932YAAAAAAKhG9QJeRMLh8M0335xLs7lz59rVDAAAAAAApbiggAcAF5m\/fE3PhXd\/+brSRwIAdmFkAwBFKP0QOwAAAAAAYKGABwAAAADABSjgAQAAAABwAe6BB4CT6PXmTwAAAKDEOAMPAAAAAIALUMADAAAAAOACFPAAAAAAALgABTwAAAAAAC5AAQ8AAAAAgAvwFHoAAIAhh+\/XAAA34gw8AAAAAAAuQAEPAAAAAIALcAl9ISorKzVNczoKERFd1zVNq6qqcjqQDxmGoUI81g4qLy\/PZDJOxyKGYVg\/VFZWqhCPruumaaqwm3T9xDHEQCDg8\/mcDUZEdF3XdX0gtkzB6\/R4PCXbUyqkhIUU7cvApWjBSpmi\/bDG\/IqKChXG2K5jvrORWHRd9\/l8Xq\/X9jXnu+uzHSoYDPr9\/sJeNJ1O597Y5\/MFAoHCXsheyk5LnI3EMnApWkAk1g\/FpKiNFJznM+b3lO1QoVCoNK9IAV+IvD48Bpqu66lUyukoREQ8nhPppEI8mqYZhpFOp1XYWdb4KyKpVEqRgSaTyaiwm+SPH5bpdFqFeDRNG6Atk+86s4cIi4wn2ytzocIusJCifRm4FC2AlV2KxKPmmJ9Opwf3mF\/AOovvUHltUkXyU0jRfjHm90XTNE3TFInE+kGRPaXrumEY6syrrR9KNmGjgC9EW1ubCukiIsFg0DCM48ePOx2IaJpmnZ5KpVIqxGMYhmmaHR0diUTC6ViksrLSNE0RaW9vV2HUq66uTiQSbW1tTgcifr+\/vLxcRGKxWGdnp9PhnDjiPhAJnO86dV0Ph8NSdIfK66SxCj3XQor2ZeBSNF+qjfkej8c0zfb29mQy6XQsEgqFrBqgra1NhWotHA7H4\/H29nbb15zvrg8EAtYkNRqNRqPRwl7U6\/Xmfmo0Ho\/HYrHCXsheVooqMi1RLUWrq6sHKEXzZUuK2qisrMw0TRXGWLumJXbxer2hUKijoyPHMb\/XZ3be\/eXrbAmmqqrKSptiKsS8JmzcAw8AAAAAgAtQwAMAAAAA4AIU8AAAAAAAuAAFPAAAAAAALkABDwAAAACAC1DAAwAAAADgAhTwAAAAAAC4AAU8AAAAAAAuQAEPAAAAAIALUMADAAAAAOACFPAAAAAAALgABTwAAAAAAC5AAQ8AAAAAgAt4nA4gPwcPHpw\/f\/5ZZ521ePHibn+KRqNr1qzZsmVLJBKpr68\/55xzrrnmGsMwCmsGAAAAAIBS3FTAx+Pxu+++O5FI9PzTsWPHFi9efODAAREJhUK7d+\/evXv3jh07brvttoqKinybAQAAAACgGjddQv\/AAw\/8\/ve\/7\/VPy5YtO3DgwKRJk1atWrV69eoVK1aMHTt2165dK1euLKAZAAAAAACqcU0Bv3379nXr1oVCoZ5\/2rNnz86dO8vLyxctWjR8+HARqampuf322w3D2LBhw9GjR\/NqBgAAAACAgtxRwEcikeXLl1dVVX3+85\/v+dfNmzeLyNSpU7teBj9y5MiJEydmMpktW7bk1QwAAAAAAAW5o4D\/wQ9+0NzcfMstt\/R6Bn7fvn0iMmXKlG7LrSXWX3NvBgAAAACAglxQwD\/zzDNbtmy57LLLpk6d2muDw4cPi4h1VXxX1pJDhw7l1QwAAAAAAAWp\/hT6w4cPr1y5cvTo0TfeeGNfbdrb20Wk52Pky8vLRaSjoyOvZl01NDQsXbq05\/LvfOc7ZWVlub+LgaPruqZpvV6Y4BTDMNSJp6ysLJPJOB2FeDwnOlpFRYUK8ei6bpqmCrtJ108cQ\/T7\/aZpOhuMDGSHKnidHo+nZHtKhZSwkKJ9UXDML2WK9kPTNBEpLy9XYYztOuY7G4lF0zSfz5eNykb57vpshwoEAj6fr7AXTafTuTc2TdPv9xf2QvayUlTBaYmzkVh0XR+gFC0gEuuHYlLURoZhKDLmWwksg2vMt+uNZL+PvLKy0pYVnpTzXaUfqVTK+t64r371q\/30IuuL5QKBQLflwWBQRGKxWF7Nujp+\/Pirr77ac7mmaV6vN\/c3MtCUCkapjaPCh0FX6sSjaVr2U0oFhmFkhz\/HDUQCF7zOUnYodXqukKL9Um1PqROPOmOsRZ0tM0AdquA3WEyHSiaTuTfWdV2dvSCkaN8Y8\/uhzm6SwTXm2\/5GSrZl1BpHunn44Yfffvvta6+9dvz48f00q6ioaGlp6ezs7LbcOqmePbiYYzMAAIDB5IZ\/u8fpEAAA9lC3gN+3b9+jjz46fvz4z33uc\/23DIfDLS0tbW1t3ZZbS6qrq\/Nq1tXZZ5\/929\/+tufyRCLR2NiY2\/sYWMFg0O\/3NzU1OR2IaJoWDodFJJlMtra2Oh2OGIZRVVUViUSsKy+cVVlZaR2Ta25uzuvavwFSVVWVTCZ79oXS8\/v91t0oHR0dPQ+ulV4wGPT5fM3NzbavOd8Rw64ONWzYsNwbKzKsiUop6vP5srdZDe4UzZdqY751VWdra2tep2cHiGpjfq8zHFvkO2hkx\/z29vZoNFrYi3q93tyvU43FYpFIpLAXspeVokxLelVVVZVIJKx7XZ1lS4raqKyszOv1trS0OB2I6LpujSSJREKFPmWNA0WO+XZNe0KhkHUtQFNTU8GX9Oc1YVO3gD98+HA6nd67d+\/VV1\/d7U87duy48sorRWTp0qXjxo2rqqoSkZ5FrDXFyW6OHJt1ZRhGrx8SjY2NKtzCJCJWGIoEk6VCPNkto04wPX92kGpbRql4BiKSfNeZvdmslFtGhV2QpUhKZCkSj4JjvmpbRoVgslSLx3YFv7titkxe\/6jOLiBF+6dOJBZF4lFnzFdtKmtLh7L9jZQsbRS626SbQCAwqgfr2I9pmtav1uHD2tpaEXnjjTe6rWHHjh0iUldXZ\/2aYzMAAAAAABSk7hn4qVOn9vzeuM2bNy9ZsmTixImLFy\/OLjzvvPOeeOKJrVu3xmKx7LPuIpHIzp07TdOcMWNGXs0AAAAAAFCQumfgczd58uQJEyY0Nzffe++9qVRKRGKx2JIlSxKJxPnnn5\/9vrccmwEAAAAAoCB1z8DnZd68eQsWLNi0adO2bdtqa2v3798fj8drampmz55dQDMAAAAAAFQzSAr4UaNGLV++\/KGHHtq2bVtDQ0M4HJ4+ffrMmTOt73jPtxmAIWv2v9\/rdAgAAABA71xWwE+fPv3JJ5\/s9U\/hcHju3LknXUOOzQAAAAAAUMpguAceAAAAAIBBjwIeAAAAAAAXoIAHAAAAAMAFKOABAAAAAHABCngAAAAAAFyAAh4AAAAAABeggAcAAAAAwAUo4AEAAAAAcAGP0wEAAADAHvOXr3E6BADAAOIMPAAAAAAALkABDwAAAACAC1DAAwAAAADgAtwDDwADrte7Uu\/+8nWljwQAAADuRQFfCNM0nQ7hBMMwRMTn8zkdyIc0TVMhHl3XRcTr9Vo\/qBCMiJimmU6nnQ1GRDRN03Vdhd3k8XiyPygVT2n085Y1TbN+KOWeUmEXWDRNMwxDhXgUTFFFxlhHUrQf1qehaZrWD87qOuZnMhlngxlQ+e56WzpUXh\/riowk8scUVXBaokKKMub3xTAMxvxeZTtUzzF\/7vdW5rgSu95IduP4fL7SdCgK+EKUl5dnd5UKKioqnA7hQ4ZhqBNPMBh0OoQ\/UVZW5nQIJ5imqc5xKBHx+XwqfB6UWC49pZQdSp2eKyK6rnu9Xqej+JBSKarUnmLM70d5ebnTIQysgne93+\/3+\/2F\/W8ymcy9sdfrVSorlApGVEpR1aYlxaSo7dQZY0WxMb\/IebXtb6RkHYoCvhDNzc0qHLAUkUAgEAgEmpqanA5ENE0Lh8MikkwmW1tbnQ5HDMOoqqqKRCKJRMLpWKSystIqRZqbm1U4A19VVZVIJNrb250ORPx+vzX4dnR0dHZ2Oh1OqadWjY2Nff3Jrg41bNgwW+IpMXVS1OfzWZ\/H6qSoz+drbm52OhDlxnyPxxMKhVpbW\/Oq7gaIamP+wMl30MiO+e3t7dFotLAX9Xq9lZWVOTaOxWKRSKSwF7IXKdqP6urqWCzW0dHhdCD2pKiNysrKvF5vS0uL04GIruvV1dUikkgkVOhT1jjQ0tKSSqUKXold055QKGRdu9HU1FRwhZjXhI0CvhCZTEaRAt6iVDCiRjxWDIrsqa4xqBCPRYVIsjEouKecfbnsNT6l3DIq7IKulIpHqRRVIZIs1baMCsFkqRaP7Qp+d8Vsmbz+UZ1d0PXzztlIulJk+zCy9ROGqLFlVJvK2tKh5t2zuufCYp5PVLK0cf4+HAAAAAAAcFIU8AAAAAAAuAAFPAAAAAAALsA98ACGqF6\/mx0AkKNeR9Fi7iAFAJwUBTwAAIDLcAgSAIYmLqEHAAAAAMAFKOABAAAAAHABCngAAAAAAFyAAh4AAAAAABeggAcAAAAAwAUo4AEAAAAAcAEKeAAAAAAAXIDvgQcAAAAAuMYN\/3aP0yE4xgUF\/MGDB5944omdO3e2tLQMGzastrb2s5\/97MSJE7s1i0aja9as2bJlSyQSqa+vP+ecc6655hrDMAprBgAAAACAUlQv4F988Qwd+4AAACAASURBVMW77747lUqJyIgRI5qamo4cOfLaa6\/9\/d\/\/\/ec\/\/\/lss2PHji1evPjAgQMiEgqFdu\/evXv37h07dtx2220VFRX5NgMAAAAAQDVK3wPf2tp6zz33pFKpv\/iLv\/jZz372k5\/8ZO3atTfeeKOIrF279s0338y2XLZs2YEDByZNmrRq1arVq1evWLFi7Nixu3btWrlyZdcV5tgMAAAAAADVKF3AP\/vss\/F4fOLEifPmzQuHwyJiGMZVV131mc98JpPJrFu3zmq2Z8+enTt3lpeXL1q0aPjw4SJSU1Nz++23G4axYcOGo0eP5tUMAAAAAAAFKV3ANzQ0iMgFF1zQ7R716dOnZ\/8qIps3bxaRqVOndr0MfuTIkRMnTsxkMlu2bMmrGQAAAAAAClK6gE8mk8OHDx8zZky35V6vV0SsG+NFZN++fSIyZcqUbs2sJdZfc28GAAAAAICClH6I3Te+8Y1el7\/yyisiUl9fb\/16+PBhEbGuiu\/KWnLo0KG8mnXV0tKydevWnsunTJlimmaub2MgWdcm+Hw+pwP5kKZpKsSj67qIeL1e6wcVghER0zTT6bSzwYiIpmmGYaiwmzweT\/YHFeIpsX7esqZp1g+6rpdsy6izC0jRvhiGocgY60iK9iM75qvwtTJdx\/xMJuNsMKXXTz7Y0qHy+lhXZCQRhaclKqQoY35fGPP7MnBDfQHvLrtxfD5faTqU0gV8r3bs2PHYY4+JyNVXX20taW9vF5Gej5EvLy8XkY6OjryadXXgwIF\/+Zd\/6bn8ueeeU+qp9UoFYxiGOvEEg0GnQ\/gTZWVlTodwgq7r1pUsivD5fCp8HpRYLj2llB1KnZ4rpGi\/lNpTSo356oyxFmuCMdTkkg9+v9\/v9xe2\/mQymXtjr9er1ExAqWBEpRQ1TVORc2OWYlLUduqMsaLYmD8Qinl3JetQbirgY7HY2rVrf\/7zn6fT6S984Qsf\/ehHreWJREJEAoFAt\/bWKBmLxfJqBgAAAACAglxTwL\/00ksrV648duyY3+\/\/x3\/8x7\/+67\/O\/qmioqKlpaWzs7Pbv1gn1bPHUXJs1tXIkSNvuOGGnstTqVTP9TjC4\/F4vV5FgrEOjqTTaRWOhmia5vf7Y7GYCpesm6ZpXeoTjUZVuFbN7\/enUinrkJazrAQWkUQikddJlcGhn55rJbAU3aF6HrIsLJ4SI0X7icfj8USjUacDsS1F7WJd1anImO\/z+axLlBUZ80usn5HErg6Vvc75pJLJpAo9V0jRfjHm98W6LYgxv6eBuxWlgLlQtkMVM4\/Ka8LmggI+Eon86Ec\/eumll0TkU5\/61D\/8wz+MGDGia4NwONzS0tLW1tbtH60l1dXVeTXrqqam5pZbbum5vLGx0bog33HBYNDj8agQjKZp2QJehXgMw\/D7\/dFoVIXPA8MwrAK+s7Mz+\/BFB5mmmUwmVdhNfr\/f+qSMx+PqVI8l088u0HXd+qRMpVLF7Km8Pg9USAkLKdqXYDBoGIYKWyY7mSsyRe1i3bDa2dmpwpzb4\/FYk7mOjg4VqrUS6ycfAoGA1aFisVjBNYnX6819ZEsmkyoUG\/LHFFVkWqJaipqmmUgkVBhJbElRG5WVlWmapsKWsWtaYpeBu8mugHeXfbZFR0dHwUfEBlUB\/8EHHyxcuLCxsbG2tnbu3LlnnnlmzzZVVVUi0tTU1G15c3OziAwbNiyvZgAAAAAAKMj5J2H2o6Oj49\/\/\/d8bGxsvvvjiZcuW9Vq9i0htba2IvPHGG92W79ixQ0Tq6uryagYAAAAAgIKULuB\/85vfHDp0aOrUqbfeems\/V0qcd955IrJ169auV0lFIpGdO3eapjljxoy8mgEAAAAAoCClL6H\/9a9\/LSJXXXVVX\/fnWPcbTJ48ecKECW+99da99947b948wzBisdiSJUsSicTFF1+c\/VKZHJsBGHzmL1\/jdAgAcHIMVgCA\/qlbwKdSqffee09EvvGNb\/TaYNSoUffff7\/187x58xYsWLBp06Zt27bV1tbu378\/Ho\/X1NTMnj2767\/k2AwAAAAF6PUYxN1fvq70kQAYHDiy2Y26BfzRo0dzfzDmqFGjli9f\/tBDD23btq2hoSEcDk+fPn3mzJnWd7zn2wwAAGBAMSUFABRA3QL+1FNPffLJJ3NvHw6H586da1czAAAAAACUovRD7AAAAAAAgIUCHgAAAAAAF6CABwAAAADABSjgAQAAAABwAXUfYgcAg1tfz6Dm+5YAAABKzxVzM87AAwAAAADgAhTwAAAAAAC4AAU8AAAAAAAuQAEPAAAAAIAL8BA7AINHX48eAQAAAAYBzsADAAAAAOACnIEHAAAAADiMSylzQQGP3ruKUt92CAAAAACggC9EKBTSNM3pKERENE3TNK26utr2NRe8TsMwBiKewlRUVGQyGaejEF0\/ca9KZWWls5FYDMPQdd3r9TodiGT7USAQ8Pv9zgajjq49yOPxlKxDqdNzSdG+6Lo+QGN+wUqZov2w9lRlZaVSY34oFHI2EnVYSZLtUMFgMBAIFLaqdDqde2OfzxcMBgt7IXtZ7121aYkiKWoYht\/vN03T6UDsSVEbMearo593ne1QVVVVpQmGAr4Q8XhckQLe4\/FomhaPx21fcwHrtEa6TCYzEPHkS9M0wzASiURen\/QDxDRNwzBEJJFIqPDJ7ff7U6lUIpFwOhDxeDzWqJdKpZLJZF7\/O+c79w9MUM6zRhgrZ4rsUHnNP1TouZbBkaIDwev1Goahwp6yK0Xtouu6z+dzfMzvdVxasej\/lT4S1VhJYleHyv3oXiqVSqVSBb+QjRRJUYvP57PmsUxLumHM70sxY35fEzZ3jY39vOtshyrZhI0CvhCdnZ0qjHciEgwGPR5Pe3t7ju1zv7Ek93VaNE2zMi+dTuf7vwPBOpobjUZV+DwwDMMa9To7O1WYSZimmUwmVdhNfr\/fmofF4\/HOzk6nw1FFe3u7ruvW+d5UKlXMnsrr80CFlLDYkqK23BykWooGg0G\/36\/CntI0zZYUtYvH4\/H5fJ2dnSrMubtRYfs4ztoIgUDA6lCxWCwajRa2Kq\/Xm\/vIlkwmY7FYYS9kLytFFZmWZMvUjo4OFQ4omKaZSCRU6Cm2pKiNysrKNE1TYcvYNS3pSoX3lbt+ovV6vdkOVXCFSAEPAAAAAIANlHpkGAU8AMAdeDgtAACDA5\/pBaOAH1queu6JXJvyFHoAAIrGJBUAYCMKeACqY\/oLS6+HIJ+46KrcG3NoEgAAuBoFPADAxfK4sAgAAAwYzriUBgU8AEA5\/+\/bK3ou7P1UOwAMDX1VR049SQuAI3SnAwAAAAAAACfHGXgAgJO44g5uRN6i9Pq8Y4gz8MBQQgE\/OPU1seACVCiC6wDRP+5sBxzRV9fr62mRAIASo4AHgALl9VB09IVaHYrjZDsAdMPA6CAK+MGJCTFgIzoUAGCA9FoIcT0agL5QwKN3fJwAAKCsvK515yikynrdO\/N7bTnQoQC94WS7aijgXe+JT17odAgAcHIqPJuDQ5PoB5NUqINjLoCNBtk9j0OugI9Go2vWrNmyZUskEqmvrz\/nnHOuueYawzCcjguAEpgzDRy2LXBSxXeTAepog2z665Rb7\/ppz4VsRAB5GVoF\/LFjxxYvXnzgwAERCYVCu3fv3r17944dO2677baKigqno1NL7zMAzlNhgJXyDBj15BDEyDYEcdkFSq\/PC44G5nOHJAeGlKFVwC9btuzAgQOTJk2aP3\/+8OHDDx8+\/O1vf3vXrl0rV678yle+4nR0AAYDzlMBNqIygRtxgBhwylDofUOogN+zZ8\/OnTvLy8sXLVpknW+vqam5\/fbb58yZs2HDhi984QunnHKK0zECg9AAnVTPa4CmfgYGWikr7b5GleXz\/2EgXq5XxR+qGwqzTJQG1xYhX4PgkR9DeQgdQgX85s2bRWTq1Kldr5YfOXLkxIkTd+3atWXLliuuuMK56IChJa\/nJwNALr58989ybDkIJq8A4KDcD2IWf8ZlKNfqvRpCBfy+fftEZMqUKd2WT5kyZdeuXdZfFbfpymucDqF3XOKIAaXsU50gCo9LuSu+lmO4k3y+Cst1ch9AGGqGoEEwBgLqKOUo6t57HodQAX\/48GERGT58eLfl1pJDhw45ENNgkfu8jWkuhib3fkgMBTZMF4bYyNbrIY8ByuYBOnXDSR5bDLWRjVp9EOvrSK7jE9cb77iv58K8oup9xC7h11XAdkOogG9vbxeRnk+bLy8vF5GOjo6e\/\/K73\/3utttu67n8Zz\/7WWVl5QDE+KEn\/+KiAV1\/Yaqrq3MPLK+zMavuuKXQoHqnaZqIVFRUZDIZe9dcAF3XrR8GOm1yZBiGruterzeXxr1+ckgfu6yvxrlj6BeR6urq7M8ej6frryV7XeSl1+mR7cOaiOi6rmnaQOypXjtv8W+hxM+q4FS5CnrdttV33CJ\/\/GgWkWAwGAgEClt\/Op3OvbHP5wsGg4W9kNv1OlD0Oou7ctNzAx9OfwzD8Pv9pmk6G0avet2MuQ+Yxc+LesVNQIoo2ad\/N0OogE8kEiLS8wPDGtljsVjPf4nFYr2emdd13a6vjn98+gW2rKc0in\/Xfc2Znuxt+dWbny\/y5bKVsyLsSpu89JpjV29+Psdg8tplg\/a0y8Doa9ve2NvCBxYP+DdlOJKfg0Ovu9IYsF1W5J7qdUzotfP2morCqRvkr68ypoCRLa\/j8pqmFdBf3DU360vuZ1yKP2nU64Tthn+7p9fGve70wvZUV7nvtV6jLX62U\/y8iCuDVFD8cecSzKY0Fc5PlsasWbNaWlruu+++0047revyrVu3futb36qvr1+2bFm3f3nzzTd7\/Xq5xx57rKqqagBjzYemqbITs0fW1YlHnUisH9SJR5FI5I8bR6l4FAnGlrTJriQXirxxUWkvCCnaN0a2vrBl+lF8h0omkzleQSYiiUTC41HlZJU6O4IU7Qdjfl9Im76UfsKmyqBWAuFwuKWlpa2trdtya0mvV8icffbZv\/3tb3sub2xsbGxsHIgg82VdhKZCMJqmDRs2TESSyWRLS4vT4YhhGNXV1ZFIxLrywlmVlZXWhWEtLS2pVMrpcKS6ujqRSPTsC6Xn9\/uz97B0dnY6HY4Eg0G\/39\/U1OR0IKLrejgcFpFEItHa2lrweno+9aMfKowkFlK0L+qkaHbMLzJF7eLxeKqqqlpbW5PJpNOxSCgUsirM5ubmvK73HiDhcDgWi1k3EjorEAiUlZWJSHt7ezQaLWwlXq83FArl2DgajfZ6iWXpWSmqyLREtRStrq6Ox+ODJkVtVFZWZppmc3Oz04HYNi2xizUOKDLmV1VVWQcKm5qaCq7h85qwqXWB8YCyzpn3nPdYvcKaiAAAAAAAoKYhVMDX1taKyBtvvNFt+Y4dO0Skrq7OgZgAAAAAAMjNECrgzzvvPBHZunVr14upIpHIzp07TdOcMWOGc6EBAAAAAHASQ6iAnzx58oQJE5qbm++9917rPuRYLLZkyZJEInH++edbd7wAAAAAAKCmIfQQOxGZN2\/eggULNm3atG3bttra2v3798fj8ZqamtmzZzsdGgAAAAAA\/RlCZ+BFZNSoUcuXL7\/kkksCgUBDQ0NVVdVVV121dOnSiooKp0MDAAAAAKA\/qnyBHgAAAAAA6MfQOgMPAAAAAIBLUcADAAAAAOACFPAAAAAAALgABTwAAAAAAC5AAQ8AAAAAgAtQwAMAAAAA4AIU8AAAAAAAuAAFPAAAAAAALkABDwAAAACAC1DAAwAAAADgAhTwAAAAAAC4AAU8AAAAAAAuQAEPAAAAAIALUMADAAAAAOACHqcDcKUDBw6k02mnowCAk6ivr8+98b59+wYuEgCwRSAQqKmpybHx+++\/39bWNqDxAEDx8pqwUcAXIp1Op1Ipp6MAADsxrAFQX15nUDKZDCMbgEGGS+gBAAAAAHABCngAAAAAAFyAAh4AAAAAABeggAcAAAAAwAUo4AEAAAAAcAEKeAAAAAAAXIACHgAAAAAAF6CABwAAAADABSjgAQAAAABwAQp4AAAAAABcgAIeAAAAAAAXoIAHAAAAAMAFPE4HAOCE\/fv3z5kz5+yzz77rrrucjgUACrR69epVq1b1+qcHH3xw7NixJY4HAGzx61\/\/et26dfv37\/f5fOPGjZs1a9akSZOcDgpDEQU8oIR4PH7nnXcmEgmnAwGAohw+fNjpEADATqlU6pvf\/OamTZtEpKKiorOz89VXX33ttdcWLFhw6aWXOh0dhhwKeEAJ\/\/Vf\/3XgwAGnowCAYlkF\/I9+9KPTTz+92598Pp8DAQFAcR544IFNmzaNHDnym9\/85vjx4zOZzOOPP\/6DH\/xg+fLlU6ZMGTFihNMBYmjhHnjAea+99trPf\/7zqqoqpwMBgGJZBfzpp5\/u70HTNKejA4D8RKPRxx9\/3DCMpUuXTpgwQdM0Xdc\/+9nPnn\/++dFo9IUXXnA6QAw5FPCAw1pbW5csWVJdXT179mynYwGAosTj8cbGxnA47Pf7nY4FAGzw7LPPtrW1\/fmf\/3lNTU3X5bfeeut99903bdo0pwLDkMUl9IDD7rrrrqampiVLlkSjUadjAYCi\/OEPf8hkMqNGjXI6EACwx0svvSQin\/rUp7otHzZs2LBhw5yICEMdBTzgpHXr1r344otXXnnlJz7xiY0bNzodDgAUxbp+vrq6+uGHH3722Wf\/8Ic\/jBgxor6+\/vOf\/\/y4ceOcjg4A8vbuu++KyMiRI\/fv379hw4b\/+7\/\/MwzjjDPOuPzyy7udkwdKgwIecMyhQ4d++MMfjhkz5uabb3Y6FgCwgVXAv\/jiiy+++KLH4wmFQu+8884777zzwgsvzJkz55prrnE6QADIT2trq4j87ne\/W716dfZiyVdfffWxxx776le\/eskllzgaHYYiCnjAGalUyvreuH\/913\/lZlEAg8Mf\/vAHESkvL1+4cOG0adM8Hk9bW9sDDzzw6KOPrlix4uyzzx4\/frzTMQJAHqyi\/cc\/\/vHZZ5\/9T\/\/0T\/X19U1NTY8++ugvfvGL73\/\/+2eeeWZtba3TMWJo4SF2gDN+9rOf7dmz5\/rrrz\/zzDOdjgUA7HHZZZd973vfW7ly5ac+9SmPxyMi5eXlX\/rSly666KJUKrV69WqnAwSA\/Fhfn1FXV7d06dKPfvSjwWBwzJgxX\/nKVy6++OJkMvnTn\/7U6QAx5FDAAw7Yu3fvww8\/fOaZZ1533XVOxwIAtqmvrz\/33HN7fivypz\/9aRF5++23nQgKAApnXSZ51VVXGYbRdbk1rO3du9eZsDCEcQk94IBDhw6lUqk9e\/ZcfPHF3f60bdu2Cy+8UETuv\/9+rjUFMDhYz6VvbGzMZDJ8GzwAFzn11FMbGhp6frnGqaeeKiLvv\/8+wxpKjAIecEAgEBg9enS3hZ2dnU1NTT6fb\/jw4SLi9XqdCA0ACtTe3v6rX\/3KMIzPfOYz3aazH3zwgYicfvrpTHMBuMuECRMaGhqsB3x0ZQ1rY8eOZVhDiVHAAw6YNm3atGnTui3cuHHjHXfcMXny5LvuusuRqACgGMFgcM2aNS0tLaNGjfrEJz7R9U\/PPvusiJx11lkOhQYABbryyivXr1+\/bt26v\/mbv+l6Ff3TTz8tIhMmTHAuNAxR3AMPAABsoGna1VdfLSJLlizZvn27tTAaja5atWrdunUVFRU33HCDowECQN7Gjx8\/efLkt99+e\/HixdZXyiUSiQceeOBXv\/qV3+9nWEPpcQYeAADY4wtf+EJHR8fatWvnz59fUVFRVlb2wQcfpNPpysrKRYsWhcNhpwMEgLx9\/etfv+WWWzZu3PjCCy+MGDHi2LFjqVTK7\/fPnz+\/573xwECjgAcAAPYwDGPOnDl\/9md\/9vjjj7\/11lstLS3jx48\/66yzrrvuuurqaqejA4BC1NbWrlq16sEHH3zllVeam5tra2vHjx8\/a9asmpoap0PDUKRlMhmnY3Cfffv2pVIpp6MAgJPI64sM+C4cAOqzvoU7x8ZHjhyJRCIDGg8AFC+vCRv3wAMAAAAA4AIU8AAAAAAAuAAFPAAAAAAALkABDwAAAACAC1DAAwAAAADgAhTwAAAAAAC4AAU8AAAAAAAuQAEPAAAAAIALUMADAAAAAOACFPAAAAAAALgABTwAAAAAAC5AAQ8AAAAAgAtQwAMAAAAA4AJaJpNxOgb36ejoUGS7GYZhGEY8Hnc6EBER0zRFJJPJJBIJp2MRTdO8Xm8ymUyn007HIh6PR9d1EUkkEipkjtfrTafTqVTK6UBE13WPxyMiqVRKhXgMw9B1XYUElj92qHQ6nUwmC15JWVlZ7o3b29sLfiF7kaJ9UTBFlRrzFRljGfP7Yk1aRKSYT2fDMPx+f46NY7FYMUOojUjRfqiTotkxX5EJpDpjvpXAUvS0xN541ElgTdNEpJiKLK8Jm6fglxnKOjs7VUgXEQkGgz6fr7W11elARNM0K\/OSyWRnZ6fT4YhhGMFgsKOjQ4VRr7Ky0hr12traVPh88vv96XRahd3k9\/sDgYCIxONxFeIJBoOmaUYiEacDEV3XrQ6VSCSK2TJ5fR6osAsspGhf1EnR7JhfZIraxePxBIPB9vZ2FWaWoVDIGvOPHz+uQg0QCARisZgKuykQCFi1dywWi0ajha3E6\/XmXsDH4\/FYLFbYC9nLSlFFpiWqpajf70+lUoqkqLVliklRG5WVlRmGocKYr+t6MBgUZcZ8r9erzpjv8\/ms4z6RSKTgCjGvCRuX0AMAAAAA4AIU8AAAAAAAuAAFPAAAAAAALkABDwAAAACAC1DAAwAAAADgAhTwAAAAAAC4AAU8AAAAAAAuQAEPAAAAAIALUMADAAAAAOACFPAAAAAAALgABTwAAAAAAC5AAQ8AAAAAgAtQwAMAAAAA4AIU8AAAAAAAuAAFPAAAAAAALkABDwAAAACAC1DAAwAAAADgAhTwAAAAAAC4AAU8AAAAAAAuoGUyGadjcJ94PK5pmtNRiIjoum4YRiKRcDoQERGv1ysimUwmmUw6HYtomubxeJLJpAoZ7vF4rIRRJ55MJpNKpZwO5EQCi0gqlUqn006HI4ZhaJqmQgKLTR3KWkmOFBlJhBTtm2EYuq4rsqcY8\/uSHfMV2VODrEOl02mfz5dj41gsputKnKwiRfsxyFLURupMS6wEFsb83tjSofKasHkKfpmhLJPJqJAuImKliwpDTFcqxGNtmUwmo0IwmUwmu6cUyRxFtkz2QJgi8ei6rmmaCpE4smVUeONZiqSEgimqSCRZisSj5pivzmxBkS1jS4fKd5Oq8MaFFD0ZRbaMgmP+UJ6W9MM6MKfOvNpSsi1DAV+ItrY2RdIlGAwahnH8+HGnAxFN06wj4qlUSoV4DMMwTbOjo0OFo8uVlZWmaYpIe3u7CgeYq6urE4lEW1ub04GI3+8vLy8XkVgs1tnZ6XQ4EgwG\/X6\/Cgms63o4HJaiO1Tu56lERIU3biFF+6JOiqo25ns8HtM029vbVTg1FAqFrMllW1ubCjPdcDgcj8fb29udDkQCgYB1Ei8ajUaj0cJW4vV6\/X5\/jo3j8XgsFivshexlpagi0xLVUrS6unowpaiNysrKTNNUYYy1a1piF6\/XGwqFOjo6VBjzq6qqrLQppkLMa8KmxGVFAAAAAACgfxTwAAAAAAC4AAU8AAAAAAAuQAEPAAAAAIALUMADAAAAAOACFPAAAAAAALgABTwAAAAAAC5AAQ8AAAAAgAtQwAMAAAAA4AIU8AAAAAAAuAAFPAAAAAAALkABDwAAAACAC1DAAwAAAADgAh6nA8jJhg0bnnnmmYMHD\/p8vrq6upkzZ5555pnd2kSj0TVr1mzZsiUSidTX159zzjnXXHONYRiFNQMAAAAAQCmqF\/CpVOp73\/veyy+\/LCIVFRWdnZ3bt29\/\/fXXb7311osuuijb7NixY4sXLz5w4ICIhEKh3bt37969e8eOHbfddltFRUW+zQAAAAAAUI3ql9A\/8sgjL7\/88ogRI5YuXbpmzZq1a9fedNNNmUxmxYoVx44dyzZbtmzZgQMHJk2atGrVqtWrV69YsWLs2LG7du1auXJl17Xl2AwAAAAAANUoXcDHYrH169cbhnHnnXeOGzdO0zRN06644opPfvKTsVhs8+bNVrM9e\/bs3LmzvLx80aJFw4cPF5Gamprbb7\/dMIwNGzYcPXo0r2YAAAAAAChI6QL++eefb2trO\/fcc0899dSuy2+66abvfve7H\/\/4x61frUp+6tSpXS+DHzly5MSJEzOZzJYtW\/JqBgAAAACAgpQu4F955RURmTZtWrfl4XB44sSJo0ePtn7dt2+fiEyZMqVbM2uJ9dfcmwEAAAAAoCClH2L33nvvicgpp5xy8ODBTZs27d271zCMj3zkI5dccknXc\/KHDx8WEeuq+K6sJYcOHcqrGQAAAAAAClK6gI9EIiLy1ltvrV27NhaLWQu3b9++bt26m2+++cILL7SWtLe3i0jPx8iXl5eLSEdHR17NumpoaFi6dGnP5d\/5znfKysoKfFe20nVd07RQKOR0IB8yDEOdeMrKyjKZjNNRiMdzoqNVVFSoEI+u66ZpqrCbdP3ERUB+v980TWeDESU7lMfjKVk86rxxUrQvQzxF+6FpmoiUl5erMMZ2HfOdjcSiaZrP58tG5aBshwoEAj6fr7CVpNPp3Bubpun3+wt7IXtZKargtMTZSCy6rg+mFLWRYRiKjPlWAgtjfm+y30deWVlZmld0vqv0wyraH3zwwUmTJl1\/\/fV1dXVNTU2\/\/OUvn3rqqfvuu++MM84YM2aMiCQSCREJBALd\/j0YDGZXknuzro4fP\/7qq6\/2XK5pmtfrLe7N2UmpYJTaOCp8GHSlTjyapmU\/pVRgGEZ2+HOcOgkspe1Qqr1xUrQvqu0pdeJRZ4y1qLNlBlOHSiaTuTfWdV2dvSCkaN8GU4raTp3dJIz5DxXoEAAAIABJREFU\/SrZllGoq\/RkHVw57bTT7rzzzrPOOisQCIwePXrOnDkzZsxIJpMPPfSQ1cw6fNjZ2dnt362T6tmDizk2AwAAAABAQWodt+jG7\/e3tbVdfvnl3Y6BXXrppRs3bmxoaLB+DYfDLS0tbW1t3f7dWlJdXZ1Xs64mTZr0i1\/8oufyZDLZ3NxcyFuym9\/v9\/v9LS0tTgcimqZVVVWJSCqVsu59cJau66FQ6Pjx43kdqh8g5eXl1jG51tbWvK79GyCVlZXJZLLX20ZKzOfzWZfAdHZ2RqNRp8MRv9\/v8\/laW1udDuTDDpVMJo8fP17wenod2fqiyLAmpGjfBl+K2sUwjMrKykgkkkqlnI5FKioqrPNCioz5oVAoHo\/3PIFRetkO1dHR0euVj7mw9nWOjWOxWM+JnyOssBWZlqiWopWVlYlEYtCkqI0CgYDX61VnXi0iiURChT7l8XgqKipUG\/NbWloKvqQ\/rwmb0gX8iBEj2traun2HnLVcRI4ePZrJZLJziKampm7NrMnosGHDrF9zbNaVaZrZZ9131djYqEK6iIiVJSoEk703JpPJqBCPJZ1OqxBMtjMrEo8os5uy8wZFtow6HSp7JWEp95QKbzyLFO2VOimq2phvxaPUbhKRVCqlQnUkyuwmWz4N87rQWpE3LqToySiyp1SbsKkz5netS1WIxxoHFNlNWalUqjT35Ct9Cf24ceNE5MiRI92WHz16VERqamqs0bC2tlZE3njjjW7NduzYISJ1dXXWrzk2AwAAAABAQUoX8JdddpmIPPPMM92ODv7mN78RkTPOOMP69bzzzhORrVu3dr3WJRKJ7Ny50zTNGTNm5NUMAAAAAAAFKV3A19fXT5w4cf\/+\/d\/\/\/vet2z8SicTDDz\/83HPP+Xy+a6+91mo2efLkCRMmNDc333vvvdZ1FLFYbMmSJYlE4vzzz89+31uOzQAAAAAAUJDS98CLyC233LJw4cKXXnpp8+bNw4cPb2pqSqVSPp9v7ty5I0eOzDabN2\/eggULNm3atG3bttra2v3798fj8ZqamtmzZ3ddW47NAAAAAABQjeoF\/JgxY+677761a9du3bq1tbV19OjR48aNmzlzZrcn240aNWr58uUPPfTQtm3bGhoawuHw9OnTZ86caT1JMt9mAAAAAACoRvUCXkTC4fDNN9+cS7O5c+fa1QwAAAAAAKUofQ88AAAAAACw5HcG\/u677y7y9ebPn1\/kGgAAAAAAGILyK+C\/9rWvFfl6FPAAAAAAABSAS+gBAAAAAHCB\/M7AJ5PJAYoDAAAAAAD0I78C3jCMAYoDAAAAAAD0g0voAQAAAABwAdu+B\/7QoUP79u3LZDL9N5sxY4ZdrwgAAAAAwNBhQwH\/8ssvz5o1q6GhIZfGJ63wAQAAAABAT8UW8Pv377\/gggvi8bgt0QAAAAAAgF4VW8B\/61vfsqr3v\/3bv501a1Ztba2uc189AAAAAAA2K7aAf+WVV0Tk6quvfuyxx+yIBwAAAAAA9KLYs+UHDx4UkZtuusmGWAAAAAAAQB+KPQNfUVERjUaHDx9uSzRuYZqm0yGcYBiGiPh8PqcD+ZCmaSrEY93K4fV6VbinIxuDaZrpdNrZYERE0zRd11XYTR6PJ\/uDIvEoksCaplk\/lHJPqfDGLZqmGYahQjykaF8cSdF+WJ+GpmlaPzir65ivyLN7B1OHyutjXZE3Ln9MUQWnJSqkKGN+XwzDYMzvVbZDqTDmZzeOz+crTYfSinyZyy+\/\/Omnn77\/\/vv\/+Z\/\/2a6Y1JfJZLK7CgAAAKWRTCazVdZJJRIJr9c7oPEAQIkVW8A\/\/fTTl19++aRJk7Zs2VJeXm5XWIprbm52OoQT\/H6\/3+9vaWlxOhDRNK2qqkpEUqlUJBJxOhwxDKOysvL48ePJZNLpWKS8vNyaQLS2tqpwBr6ysjKZTHZ0dDgdiPh8vmAwKCKdnZ3RaNTpcCQQCJim2dra6nQgH3aoZDL5\/9m78zipqjPx\/89dau19CUgLrQiCLfgKkh4mEtfol2gyKmhHXJJxn8QETAKvlwzEkBlRB5MAAXXUBIxGRu1EHGNwMkb8ISLYRkA6DYrY0OgAItArvVXX9vvjmrLTm7V13XO7P++\/uk+fvvVU3eecOk\/dpU6cOJH0dgoKCuLvrM7MRor2Z+ilaLooNefn5ORYFaYic35eXl5XV1dHR4fdgXw2oNrb2wOBQHIbsfZ1nJ1bW1uDwWByD5RepOgAhliKppE6c76u63l5eSISDAZbW1vtDkdM08zJyWlpaQmHw3bH8tmAampqSrqyTmjBluop9JdddtmCBQseeOCBK6644qGHHjrzzDNT3KAjRCIRFc44EhErDBVyN3ZKQjQaVSEeSyQSUSGYWLYoEo8os5ti6wZFXhkrHhUiiZ3fmMk9pcITjyFF+6ROiqo251vxhMNhFYKJzfnhcFiF6kiU2U1peTdM6BR0RZ64\/C1FFZlJVEvRaDSqyJ5SbcGm4CsjarwHWfOAIrspJhwOZ6ZCTKyAv++++3o3Zmdnjx8\/fuPGjWeddd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\" alt=\"Fallzahlenm\u00e4\u00dfige Verteilung der Gesch\u00e4tzten Wahrscheinlichkeiten f\u00fcr den Verbleib im SOEP-Core nach Tranche.\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung B.1: Fallzahlenm\u00e4\u00dfige Verteilung der Gesch\u00e4tzten Wahrscheinlichkeiten f\u00fcr den Verbleib im SOEP-Core nach Tranche.\n<\/p>\n<\/div>\n<div class=\"figure\"><span id=\"fig:tnwBrutto2\"><\/span>\n<img decoding=\"async\" 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alt=\"Fallzahlenm\u00e4\u00dfige Verteilung der gesch\u00e4tzten Wahrscheinlichkeiten f\u00fcr den Einsatz in SOEP-CoV-Ausgangsbrutto, nach Tranche.\" width=\"100%\">\n<p class=\"caption\">\n  Abbildung B.2: Fallzahlenm\u00e4\u00dfige Verteilung der gesch\u00e4tzten Wahrscheinlichkeiten f\u00fcr den Einsatz in SOEP-CoV-Ausgangsbrutto, nach Tranche.\n<\/p>\n<\/div><\/div><\/div>\n\n\n","protected":false},"excerpt":{"rendered":"<p>Gewichtung der SOEP-CoV-Studie Rainer Siegers, Hans Walter Steinhauer, Sabine Zinn Zuletzt aktualisiert am 06.08.2020 1 \u00dcbersicht Das Sozio-Oekonomische Panel (SOEP) ist eine L\u00e4ngsschnittstudie am Deutschen Institut f\u00fcr Wirtschaftsforschung (DIW Berlin), die beginnend im Jahr 1984, eine j\u00e4hrliche Befragung von Haushalten und deren Haushaltsmitgliedern in Deutschland durchf\u00fchrt. Somit k\u00f6nnen anhand von Daten des SOEP Verl\u00e4ufe und [&hellip;]<\/p>\n","protected":false},"author":3,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"footnotes":""},"class_list":["post-229","page","type-page","status-publish","hentry","wpbf-post"],"_links":{"self":[{"href":"https:\/\/www.soep-cov.de\/en\/wp-json\/wp\/v2\/pages\/229","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.soep-cov.de\/en\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/www.soep-cov.de\/en\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/www.soep-cov.de\/en\/wp-json\/wp\/v2\/users\/3"}],"replies":[{"embeddable":true,"href":"https:\/\/www.soep-cov.de\/en\/wp-json\/wp\/v2\/comments?post=229"}],"version-history":[{"count":7,"href":"https:\/\/www.soep-cov.de\/en\/wp-json\/wp\/v2\/pages\/229\/revisions"}],"predecessor-version":[{"id":407,"href":"https:\/\/www.soep-cov.de\/en\/wp-json\/wp\/v2\/pages\/229\/revisions\/407"}],"wp:attachment":[{"href":"https:\/\/www.soep-cov.de\/en\/wp-json\/wp\/v2\/media?parent=229"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}