Finanz- und Aufgabenplan 2019-2023

text: \n \n \n\n \n\nFinanz- und Aufgabenplan \n2019 – 2023 \n\n \n\n\n\n\n\nFinanz- und Aufgabenplan 2019 – 2023 \n \n\n \n\nInhaltsverzeichnis \n\nKommentar ........................................................................................................................................................................................... 1 \n\nEinleitung  ................................................................................................................................................................................................................................................ 2 \nBisherige Finanzentwicklung ............................................................................................................................................................................................................ 3 \nPrognose Erfolgsrechnung ................................................................................................................................................................................................................ 4 \nSteuerentwicklung ................................................................................................................................................................................................................................ 5 \nInvestitionsplanung ............................................................................................................................................................................................................................... 7 \nEigenwirtschafts-Betriebe .................................................................................................................................................................................................................. 8 \nÜbersicht über die wichtigsten Investitionsvorhaben ..................................................................................................................................................... 10 \nPrognose Vermögensentwicklung ............................................................................................................................................................................................. 11 \nFinanzpolitische Zielsetzung ......................................................................................................................................................................................................... 12 \n\nBeilagen ................................................................................................................................................................................................ 13 \n\nPrognose Erfolgsrechnung ............................................................................................................................................................................................................. 14 \nFinanzpläne Eigenwirtschafts-Betriebe .................................................................................................................................................................................... 16 \nInvestitionsprogramm steuerfinanzierter Haushalt ........................................................................................................................................................... 21 \nInvestitionsprogramm Eigenwirtschafts-Betriebe .............................................................................................................................................................. 53 \n\nAnhang ................................................................................................................................................................................................. 69 \n\nVergleich Finanz- und Aufgabenplan 2018 bis 2022 – Istwerte 2018 .................................................................................................................. 70 \nBisherige Finanzentwicklung ......................................................................................................................................................................................................... 72 \n\nErfolgsrechnung 2014 – 2018 .......................................................................................................................................................................................... 72 \nInvestitionsrechnung, Mittelflussrechnung und Bilanz 2014 – 2018 ............................................................................................................ 73 \nMittelflussrechnung 2014 – 2018 ................................................................................................................................................................................... 74 \nFinanzkennzahlen 2014 – 2018 ....................................................................................................................................................................................... 75 \n\nErgänzende Unterlagen zur Planperiode ............................................................................................................................................................................... 76 \nFinanzpolitische Zielsetzungen und zulässiges Investitionsvolumen............................................................................................................. 76 \nPlan-Geldflussrechnung........................................................................................................................................................................................................ 78 \nPlan-Finanzkennzahlen.......................................................................................................................................................................................................... 80 \n\nBegriffe ................................................................................................................................................................................................. 81 \n\n\n\n\n\nKommentar  \n\n1\n\n\n\nEinleitung \n\nZweck \n\nDer Finanz- und Aufgabenplan stellt ein wichtiges Führungs- und Informationsinstrument des Stadtrats dar und \ndient ihm als Grundlage für die Gestaltung der Finanz-, Investitions- und Steuerfusspolitik. Der Finanz- Aufgabenplan \nbildet mit seiner mittelfristigen Perspektive eine notwendige Ergänzung zum kurzfristig ausgerichteten Budget. Der \nPlanungszeitraum erstreckt sich über die fünf Jahre 2019 – 2023, wobei die Hochrechnung 2019 und das Budget \n2020 integriert sind. \n\nPrognostiziert werden die Entwicklungen der zentralen Finanzkennzahlen in den drei Rechnungsteilen Erfolgsrech-\nnung, Investitionsrechnung und Bilanz. Der steuerfinanzierte Haushalt und die Eigenwirtschafts-Betriebe werden \ndabei getrennt betrachtet. \n\nMit der jährlichen Überarbeitung des Finanz- und Aufgabenplans hat der Stadtrat ein wirksames Controllinginstru-\nment, um Veränderungen zu erkennen und zweckmässige Massnahmen zu ergreifen. \n\n \n\nHarmonisiertes Rechnungslegungsmodell 2 (HRM2) \n\nAm 1. Januar 2019 haben alle Gemeinden und Städte im Kanton Zürich die neuen Rechnungslegungsnormen nach \ndem Harmonisierten Rechnungslegungsmodell 2 (HRM2) eingeführt. Das HRM2 ist eine Weiterentwicklung des \nHRM1, das in den Jahren 1986 bis 2018 angewendet wurde. Damit wird die Rechnungslegung auf eine vermehrt \nbetriebswirtschaftliche Sicht ausgerichtet ohne die bewährten Elemente des bestehenden Modells aufzugeben. \n\nDer vorliegende Finanz- und Aufgabenplan wurde nach den neuen Rechnungslegungsnormen des Harmonisierten \nRechnungslegungsmodells 2 (HRM2) erstellt. \n\n \nFinanzpolitische Reserve \n\nMit der finanzpolitischen Reserve erhalten die öffentlichen Haushalte mit dem HRM2 ein Instrument, um Schwan-\nkungen des Jahresergebnisses zu glätten oder ein angestrebtes Eigenkapitalziel zu erreichen. Die Reserve ist im \nGegensatz zu den Vorfinanzierungen von Investitionsvorhaben nicht zweckgebunden. Sie dient ausschliesslich der \nfinanzpolitischen Steuerung. \nDie finanzpolitische Reserve wird unter dem Eigenkapital bilanziert. \n\nDie Einlage in die finanzpolitische Reserve muss budgetiert werden. Eine Einlage darf nur budgetiert werden, wenn \ndie Erfolgsrechnung ausgeglichen ist. Weist das Budget einen Aufwandüberschuss auf, ist der Steuerfuss entspre-\nchend höher festzusetzen. \n\nIn der Jahresrechnung ist eine budgetierte Einlage in die Reserve unabhängig vom Jahresergebnis im budgetierten \nUmfang zu vollziehen. \n\nDie Entnahme aus der finanzpolitischen Reserve muss nicht budgetiert werden. Resultiert beim Jahresabschluss ein \nAufwandüberschuss, kann der Grosse Gemeinderat – auf Antrag des Stadtrates – eine Entnahme aus der Reserve \nbeschliessen. \n\n  \n\n2\n\n\n\nHaushaltsgleichgewicht \n\nMit der Pflicht zum mittelfristigen Ausgleich der Erfolgsrechnung des Budgets wird im HRM2 bezweckt, den Haus-\nhalt über eine bestimmte Frist hinweg im Gleichgewicht zu halten. Um dies zu erreichen, müssen in der gewählten \nFrist auftretende Aufwandüberschüsse in anderen Jahren durch Ertragsüberschüsse kompensiert werden. \n\nDie Grundzüge des mittelfristigen Ausgleichs des Budgets sind in § 92 des Gemeindegesetzes gesetzlich geregelt. \nDie konkrete Ausgestaltung der Regelung in Bezug auf die Frist, die Periode und den Gegenstand legen die Ge-\nmeinden und Städte selber fest. \n\nMit Stadtratsbeschluss vom 19. September 2017 hat der Stadtrat den mittelfristigen Ausgleich der Erfolgsrechnung \ndefiniert. Die Frist wurde auf acht Jahre festgelegt. Der mittelfristige Ausgleich erstreckt sich über drei abgeschlosse-\nne Rechnungsjahre, das laufende Budget- bzw. Rechnungsjahr, das künftige Budgetjahr und drei Planjahre. \n\nDie Offenlegung der Regelung sowie deren Überprüfung erfolgt im Rahmen des Budgets und der Jahresrechnung. \n\nBisherige Finanzentwicklung \n\nIm Jahr 2018 erzielte die Stadt Adliswil in ihrer Erfolgsrechnung einen Ertragsüberschuss von 2,7 Mio. Franken. Bud-\ngetiert war ein Ertragsüberschuss von 1,3 Mio. Franken. \n\nBei den Steuereinnahmen waren Mindererträge von 15,9 Mio. Franken zu verzeichnen. Diese waren auf die Steuer-\nausscheidungen zurückzuführen. Diese geplanten Einnahmen haben sich ins Jahr 2019 verschoben, da sich die Ver-\nanlagung einer jur. Person verzögert hat. Als Folge daraus musste die Stadt Adliswil im Jahr 2018 15.2 Mio. Franken \nweniger Rückstellungen für den Beitrag in den kantonalen Finanzausgleich bilden. \n\nIm Jahr 2018 wurde der Pavillon Neugut mit einem Gewinn von 8.7 Mio. Franken veräussert. Diese Mittel wurden \nfür zusätzliche Abschreibungen von 10 Mio. Franken auf dem Verwaltungsvermögen verwendet. Vor diesen ausser-\nordentlichen Einnahmen und Ausgaben resultierte in der Jahresrechnung 2018 ein Ertragsüberschuss von 4 Mio. \nFranken. \n\nIm Rechnungsjahr 2018 sind überdurchschnittlich hohe Investitionen im Umfang von 33,5 Mio. Franken realisiert \nworden. Diese konnten mit dem Cashflow (Selbstfinanzierungsgrad 72 %) und aus vorhandenen liquiden Mitteln \nselbst bezahlt werden. Die angestrebte finanzpolitische Zielsetzung eines Selbstfinanzierungsgrads von damals min-\ndestens 30 % wurde damit übertroffen. \nDas hohe Investitionsvolumen war auf die laufenden Grossprojekte zurückzuführen (Schulhäuser Dietli-\nmoos/Wilacker, Sportanlage Tüfi, Erschliessung Dietlimoos, Stadthauserweiterung und teilweise auf die damit zu-\nsammenhängende Erschliessung mit Strassen und Leitungen). \n\nDer Gesamthaushalt Adliswils erzielte im Jahr 2018, gemäss den damals gültigen Berechnungsvorgaben von HRM1, \neinen Cashflow von rund 24 Mio. Franken oder umgerechnet 16 % des Laufenden Ertrages (als Richtgrösse gilt 10 \n%). In den Vorjahren resultierten Werte in etwa der gleichen Grössenordnung. Das Ergebnis 2018 wie auch dieje-\nnigen der vorangehenden Jahre können als ausgezeichnet gewertet werden. \n\nGegenüber dem Vorjahr reduzierte sich im Jahr 2018 das Nettovermögen um 9,5 Mio. Franken auf eine Netto-\nschuld von 1,5 Mio. Franken. Pro Einwohner betrug die Nettoschuld 79 Franken. Der Selbstfinanzierungsgrad von \nunter 100 % führte zu dieser Entwicklung. In den letzten 10 Jahren konnte die Verschuldung um knapp 22 Mio. \nFranken reduziert werden. \n\n3\n\n\n\nIn der Periode 2014 – 2018 konnte der Gesamthaushalt Adliswils einen Cashflow von rund 92 Mio. Franken, ge-\nmäss den damals gültigen Berechnungsvorgaben von HRM1 generieren, wovon rund 15 Mio. Franken von ausser-\nordentlichen Gewinnen aus Liegenschaftenverkäufen stammte. Gleichzeitig wurden Nettoinvestitionen im Umfang \nvon 91 Mio. realisiert und somit mit einem Selbstfinanzierungsgrad von 101 % aus selbst erwirtschafteten Mitteln \nbezahlt. \n\nPrognose Erfolgsrechnung \n\nDie Wirtschaftslage, die demographische Entwicklung und Gesetzesänderungen beeinflussen die Finanz- und Aufga-\nbenplanung der öffentlichen Hand massgeblich. \n\nTrotz der nach wie vor guten Konjunkturlage entwickelt sich die Finanzlage der öffentlichen Haushalte nicht überall \nerfreulich. Die mittelfristigen Haushaltperspektiven zeigen teilweise einen negativen Trend. Die Ursache der Fehlbe-\nträge ist primär beim eingeschränkten Handlungsspielraum zu suchen. Einerseits haben sich die Einnahmen infolge \nder geringen Teuerung nur minim erhöht, während die Kosten konstant ansteigen. Dazu kommt, dass in den kom-\nmenden Jahrzehnten die demographische Entwicklung voranschreiten wird. In diesem Bereich besteht eine grosse \nUnsicherheit bezüglich der zu erwartenden Auswirkungen auf die öffentlichen Budgets und Finanzpläne. Nach wie \nvor findet, aufgrund einer angespannte Finanzlage der öffentlichen Haushalte, eine Lastenverschiebung von Bund \nund Kantone auf die Gemeinden und Städte statt. \n\nDer internationale Handelsdisput, die politische Unsicherheit in Europa sowie das Verhältnis zwischen der Schweiz \nund der EU überschatten den internationalen Ausblick. Dieser hat indirekt auch Auswirkungen auf die Schweiz und \ndie öffentlichen Finanzen. \n\nMit Zinsen nahe bei Null ist die aktuelle Situation eine absolute Ausnahme. Das anhaltend sehr tiefe Zinsniveau \nlässt sich in den öffentlichen Haushalten erkennen. Trotz hoher Investitionen steigt der Zinsendienst im Vergleich zu \nden Ausgaben geringfügig. \n\nIn den vergangenen Jahren lag die Stadt Adliswil mit ihrer Finanzpolitik auf der positiven Seite. Die mittelfristigen \nZukunftsaussichten schätzt der Stadtrat weiterhin vorsichtig optimistisch ein. Die Teuerung dürfte weiterhin bei \ntiefen Werten verharren. Herausfordernd ist die Umsetzung der sehr hohen Investitionen in den nächsten Jahren. \n\nIn seiner Prognose rechnet der Stadtrat mit einem Plus von rund 1,2 Mio. Franken in der Erfolgsrechnung 2019. \nBudgetiert war ein Ertragsüberschuss von rund 0,3 Mio. Franken. Die Verbesserung gegenüber dem Budget ist auf \nMehrerträge bei den Steuern zurückzuführen. Aufgrund der erwartet höheren Steuerausscheidungserträge wird die \nStadt Adliswil in den nächsten Jahren in den kantonalen Finanzausgleich ablieferungspflichtig. \n\nDie bisher hohen Steuerausscheidungserträge werden, gemäss Prognose, ab dem Jahr 2022 einen spürbaren Rück-\ngang erfahren und sich im Umsatz der Erfolgsrechnung der Stadt Adliswil auswirken. Die Erfolgsrechnung wird dann \nvoraussichtlich trotzdem ausgeglichen sein. \n\nDer mittelfristige Ausgleich der Erfolgsrechnung über 8 Jahre (2016 – 2023) sieht einem Ertragsüberschuss von \nrund 18 Mio. Franken vor. In der letztjährigen Finanzplanung lag dieser Wert bei 14 Mio. Franken. Im Zeitraum \n2016 – 2023 sind Einlagen in die finanzpolitische Reserve im Umfang von netto 14,7 Mio. Franken vorgesehen. \nOhne diese Einlagen ergäbe die Erfolgsrechnung einen Ertragsüberschuss von rund 33 Mio. Franken. \n\nIn der Planperiode 2019 – 2023 fallen Gewinne durch Grundstückverkäufe von knapp 5,8 Mio. Franken an. Diese \nfreiwerdenden Mittel sollen zur Finanzierung der hohen anstehenden Investitionen eingesetzt werden und damit \nden Schuldenanstieg dämpfen. \n\n4\n\n\n\nAm 1. Januar 2019 ist das Harmonisierte Rechnungsmodel 2 (HRM2) im Kanton Zürich eingeführt worden. Dieses \nhat einen massgeblichen Einfluss auf die Abschreibungen der Investitionen. Der Stadtrat hatte die diesbezüglichen \nKonsequenzen bereits in seiner letztjährigen Planung berücksichtigt. Die neuen linearen Abschreibungen (bisher \ndegressiv), welche die Nutzungsdauer berücksichtigen, werden zu einer tieferen Belastung der Erfolgsrechnung \nführen als das bisherige Rechnungsmodell. Aufgrund der hohen anstehenden Investitionen kommt die Umstellung \nauf das HRM2 der Stadt Adliswil gelegen. Trotzdem steigen die Abschreibungen von rund 5 Mio. Franken im Jahr \n2019 auf ca. 7 Mio. im Jahr 2023. Dies aufgrund der a.o. sehr hohen Investitionen in den Jahren 2019 bis 2021. \n\n \n\nSteuerentwicklung \n\nDie Stadt Adliswil profitiert von der aktuell guten Konjunkturlage in der Schweiz. Sowohl die Steuererträge der \nnatürlichen als auch der juristischen Personen zeigen seit mehreren Jahren positive Tendenzen. Die Steuerkraft hat \nsich pro Einwohner von rund 3‘600 Franken im Jahr 2014 auf rund 4‘400 Franken im Jahr 2018 erhöht. \n\nDer Stadtrat rechnet in seiner Planung mit einem Zuwachs der Bevölkerung Adliswils. In der nächsten Planperiode \nwird ein Anstieg von rund 700 Personen auf rund 19‘400 Bewohner prognostiziert. \n\nUnter Berücksichtigung der Wirtschaftslage und im Rahmen der geplanten Bevölkerungsentwicklung plant der \nStadtrat die Erträge der ordentlichen Steuern basierend auf der Fakturierung 2019 bis Ende Planperiode. Das Total \nder jährlichen Steuererträge Adliswils pendelt in der Planperiode 2019 – 2023 zwischen 92 und 109 Mio. Franken. \nDie Schwankungen sind auf die Erträge bei den Steuerausscheidungen zurückzuführen. Deren Auswirkungen sind \nbeim Gesamterfolg feststellbar. Die hohen Erträge bei den Steuerausscheidungen führen in den Jahren 2019 bis \n2023 zu einer Ablieferungspflicht in den kantonalen Finanzausgleich von total rund 54 Mio. Franken. \n\n-5'000\n\n0\n\n5'000\n\n10'000\n\n15'000\n\n2014 2015 2016 2017 2018 2019 2020 2021 2022 2023\n\nWerte: 2014 - 2018 Ist-Zahlen, 2019 - 2023 Prognosen  \n\nErfolg vor a.o. Positionen Erfolg nach a.o. Positionen\n\n5\n\n\n\nDie Auswirkung der Steuervorlage 17 wird gemäss Modellrechnungen zu rund 1,7 Mio. Mindererträge p.a. bei den \njuristischen Personen führen. Der Stadtrat geht bei seiner Planung davon aus, dass dieser Betrag durch die Zunah-\nme bei den Einwohnern und der Mehrerträge aufgrund der aktuellen Konjunkturlage kompensiert wird. \n\nDer Steuerfuss der Stadt Adliswil liegt derzeit mit 100 % im kantonalen Steuerfussmittel. Aufgrund der erfreulichen \nBilanzsituation und einem geplanten Ertragsüberschuss (vor Einlage in die finanzpolitische Reserve) im Jahr 2019 \nund 2020 beantragt der Stadtrat dem Grossen Gemeinderat den Steuerfuss 2020 unverändert bei 100 % zu belas-\nsen. \n\n \n\nDie Entwicklung der Steuerkraft hängt von den Steuererträgen und der Entwicklung der Einwohnerzahl ab. Pro \nEinwohner wies im Jahr 2018 die finanzstärkste Gemeinde im Kanton Zürich einen Wert von 15‘208 Franken ge-\ngenüber einem Wert von 1‘619 Franken der finanzschwächsten aus. \n\nDas Kantonsmittel 2018 der relativen Steuerkraft liegt bei 3‘721 Franken pro Einwohner und ist gegenüber dem \nVorjahr  gesunken (Vorjahr 3‘769 Franken). \n\nDie Stadt Adliswil konnte seit dem Jahr 2014 ihre Steuerkraft kontinuierlich erhöhen. Sie stieg in dieser Zeit um 21 \n% auf 4‘429 Franken pro Einwohner per Ende 2018. Der Hauptgrund für diese Steigerung ist hauptsächlich auf die \npositive Entwicklung der Steuerausscheidungserträge zurückzuführen. \n\nDieser Trend hat zur Folge, dass die Stadt Adliswil seit dem Jahr 2015 Beiträge in den kantonalen Finanzausgleichs-\nfonds zahlt. \n\nDie nachfolgende Grafik zeigt die Entwicklung der relativen Steuerkraft und die Grenzen betreffend Finanzaus-\ngleichzuschuss und -abschöpfung. \n\n85%\n\n90%\n\n95%\n\n100%\n\n105%\n\n110%\n\n115%\n\n2011 2012 2013 2014 2015 2016 2017 2018 2019 2020\n\nSteuerfuss \nSteuerfussverlauf (ohne Kirchensteuern) \n\nKantonsmittel Stadt Adliswil Bezirksmittel\n\n6\n\n\n\n \n\nIn der Finanz- und Aufgabenplanung 2019 – 2023 ist die Steuerkraft der Stadt Adliswil sehr volatil (siehe rote Linie \nin obiger Grafik). Ab dem Jahr 2022 wird mit einem erheblichen und kontinuierlichen Rückgang der Steueraus-\nscheidungserträgen gerechnet. Dies führt zu einer entsprechenden Reduktion der Finanzkraft, welche aber immer \nnoch über dem Kantonsmittel liegt. \n\nInvestitionsplanung \n\nIn der aktuellen Finanz- und Aufgabenplanung 2019 – 2023 sind Nettoinvestitionen von rund 167 Mio. Franken im \nsteuerfinanzierten Haushalt geplant. Der Investitionsbedarf Adliswils liegt damit, verglichen mit der Periode 2014 – \n2018, um rund 93 Mio. Franken höher (+ 127 %). Der Peak liegt in den Jahren 2019 und 2020. Danach findet eine \nkonstante und merkliche Reduktion des Investitionsvolumens statt. \n\nVorhaben, die bisher ausserhalb der Planperiode waren, sind in den aktuellen Planungszeitraum 2019 – 2023 ge-\nrückt. Da sie in den zuständigen Gremien bewilligt wurden, steht deren Realisierung nun an. \n\nIn seiner Annahme geht der Stadtrat davon aus, dass bei seiner Planung 2019 – 2023 ab dem Jahr 2021 rund 70 % \n(Ausschöpfungsquote) der geplanten Investitionen realisiert werden. \n\nDer Stadtrat plant vorerst, wie in den vorangehenden Planungen, einen Selbstfinanzierungsgrad der Investitionen \nvon unter 100 %. Er nimmt eine Neuverschuldung zur Gestaltung der zukünftigen Infrastruktur in Kauf. Das zu \nverzinsende Fremdkapital wird in der Planperiode 2019 – 2023 von 20 auf rund 143 Mio. Franken ansteigen. Auf-\ngrund der aktuell äusserst günstigen Marktlage für Fremdfinanzierungen kann die Tragbarkeit gut gewährleistet wer-\nden. Der Zinsaufwand Ende Planperiode im Jahr 2023 beträgt voraussichtlich 2,5 Mio. Franken. Dies entspricht rund \n2 % eines Jahresumsatzes der Stadt Adliswil. \n\n2'900\n\n3'100\n\n3'300\n\n3'500\n\n3'700\n\n3'900\n\n4'100\n\n4'300\n\n4'500\n\n4'700\n\n4'900\n\n5'100\n\n5'300\n\n5'500\n\n5'700\n\n5'900\n\n2014 2015 2016 2017 2018 2019 2020 2021 2022 2023\n\nFranken  \npro Einwohner \n\nRelative Steuerkraft \n\nAbschöpfungsgrenze (110 %)\n\nAdliswil relative Steuerkraft\n\nKantonsmittel relative Steuerkraft\n\nZuschussgrenze (95 %)\n\n7\n\n\n\nDie Investitionen des steuerfinanzierten Haushalts können gemäss Planung zu 20 % aus den laufend generierten \nMitteln selbst finanziert werden. Die bisherige finanzpolitische Zielsetzung eines Selbstfinanzierungsgrades von 30 % \nmuss, aufgrund des a.o. sehr hohen Investitionsvolumens in den Jahren 2019 und 2020, temporär auf 20 % redu-\nziert werden. Nach diesem einmaligen „Investitionsschub“ plant der Stadtrat die Selbstfinanzierung der Investitionen \nwieder anzuheben. \n\n \n\nEigenwirtschafts-Betriebe \n\nDie Eigenwirtschafts-Betriebe generierten in den Jahren 2014 – 2018 einen Cashflow von knapp 11,4 Mio. Franken, \ndenen Nettoinvestitionen von rund 17,5 Mio. Franken gegenüber standen. Mit dem Cashflow konnten die Eigen-\nwirtschafts-Betriebe ihre Investitionen zu 65 % selbst finanzieren. \n\nDie Abwasserbeseitigung weist in der aktuellen Planung gegenüber der Planperiode 2018 – 2022 ein um 2,5 Mio. \nFranken höheres Investitionsvolumen aus. Um die gesetzlich vorgeschriebene Eigenwirtschaftlichkeit und Selbstfi-\nnanzierung einhalten zu können, wird im Abwasserbereich eine Gebührenerhöhung ab dem Jahr 2020 geplant. \nDamit kann die Nettoschuld bei rund 16 Mio. Franken stabilisiert werden. \n\nDer Bereich Wasserwerk weist gegenüber der Planperiode 2018 – 2022 ein um 4 Mio. Franken tieferes Investiti-\nonsvolumen aus. Auch in diesem Bereich wird zur Erreichung der Eigenwirtschaftlichkeit eine Gebührenerhöhung \nab dem Jahr 2020 budgetiert. Der Kostendeckungsgrad weist einen Wert von über 100 % aus. \n\nDie Abfallentsorgung war in den Vorjahren durch die Investitionen in die Unterflursammelstellen geprägt. Diese \nsind nun fast abgeschrieben. Da ein hohes Nettovermögen ausgewiesen wird, wurde im Jahr 2018 eine Gebühren-\nreduktion durchgeführt. \n\n-10'000\n\n'0\n\n10'000\n\n20'000\n\n30'000\n\n40'000\n\n50'000\n\n60'000\n\n70'000\n\n2014 2015 2016 2017 2018 2019 2020 2021 2022 2023\n\nin 1'000 Franken \nCashflows und Nettoinvestitionen (steuerfinanzierter Haushalt) \n\nCashflow Nettoinvestitionen\n\n8\n\n\n\nDie Betriebsrechnung des Kinderhauses Werd kann eigenwirtschaftlich geführt werden. Nach vollständiger Ab-\nschreibung der Anlagen Ende 2018 weist das Kinderhaus ein Nettovermögen aus, das gemäss Planung ansteigen \nwird. \n\n \n\nGegenüber der Periode 2014 – 2018 weist das Investitionsvolumen der Eigenwirtschafts-Betriebe einen um 1,3 \nMio. Franken tieferen Betrag aus. Die geplanten Investitionen im gebührenfinanzierten Bereich können gemäss Pla-\nnung zu 70 % aus dem Cashflow bezahlt werden. Der Finanzierungsfehlbetrag von rund 7,5 Mio. Franken muss mit \nFremdkapital gedeckt werden, was die Nettoschuld der Eigenwirtschafts-Betriebe bis Ende 2023 auf rund 19 Mio. \nFranken ansteigen lässt. \n\nDie Eigenwirtschaftsbetriebe weisen über die Planungsperiode die anvisierte finanzpolitische Zielsetzung eines Kos-\ntendeckungsgrades von 100 % aus. \n\n  \n\n-2'000\n\n0\n\n2'000\n\n4'000\n\n6'000\n\n8'000\n\n10'000\n\n12'000\n\n2014 2015 2016 2017 2018 2019 2020 2021 2022 2023\n\nin 1'000 Franken \nCashflows und Nettoinvestitionen (Eigenwirtschaftsbetriebe) \n\nCashflow Nettoinvestitionen\n\n9\n\n\n\nÜbersicht über die wichtigsten Investitionsvorhaben \n\nProjekte (in 1'000 Franken) \nPlanperiode \n2019 -2023 \n\nab 2024 \n\n   \n Verwaltungsliegenschaften \n\n   Zürichstrasse 10/12, Stadthauserweiterung \n \n\n18’679 \n  Zürichstrasse 8, gemeinsamer Polizeiposten \n\n \n5’065 \n\n  Schulliegenschaften \n   Schulhaus Zentrum, Sanierung Aussenanlagen \n \n\n2’100 \n Schulhaus Hofern-Sonnenberg, Sanierung Aussenanlagen 1’857 \n\n  Kindergarten Isengrund/Werd, Neubau 2’322 \n  Feldweg, Instandsetzung 750 700 \n\n Schulhaus Hofern, Sanierung Holzschnitzelheizung 1’411 \n  Kopfholz, Gebäudehülle und Umgebung 3’100 -200 \n\n Schulhaus Lebern Dietlimoos, Neubau 18’181 \n  Schulhaus Sonnenberg, Umbau und Erweiterung 20’726  \n\n Schulhaus Zopf, Sanierung Gebäudehülle 800 850 \n Schulhaus Hofern, Gebäudehülle und Umgebung 800 3’100 \n Schulhaus und Kindergarten Wilacker, Neubau 3’085 \n\n  Kilchbergstrasse 9, Instandsetzung Therapiezentrum 2’150  \n Kindergarten Wanneten, Instandsetzung und Erweiterung 2’040 \n\n  Turnhalle Wilacker, Neubau 2’250 2’750 \n Gemeindestrassen \n\n   Feldblumenstrasse 1'200 \n  Quellen- und Zopfstrasse 1'350 \n  Sihlstrasse, Sanierung 2’700 \n  Sood (Knoten), Unterführung 1’040 1’000 \n\n Zürichstrasse, Bahnhofbrücke – Tiefackerstrasse 1’070 \n  Florastrasse, Parkhaus  10’700 \n  Werkhof Werkdienst 2’700 \n  Zürichstrasse (Moos bis Tüfi), Beitrag an Kanton Gestaltung  3'950 \n  Sihltalstrasse Umgestaltung, Beitrag an Kanton 1’900 3’000 \n\n Bushof 7’700 \n Sportanlagen \n\n   Sportanlage Tüfi, Kunstrasenplatz II 2’950 \n  Sportzentrum Tal   7’400 \n\n Sportanlage, Tal, Garderobengebäude 4’750  \n Hallenbad, Sanierung 17’366 \n\n  Soziales \n   Darlehen an Sihlsana AG  14’700 \n\n  Schule \n   Anschaffungen Informatik 1’604 592 \n\nTotal steuerfinanzierte Grossprojekte > 1 Mio. 158’896 \n\n \nTotal steuerfinanzierte Kleinprojekte < 1 Mio. 31’400 \n\n Total gebührenfinanzierte Projekte 27’024 \n \n\nGesamtinvestitionen Verwaltungsvermögen 217’320 \n\n \nTotal Investitionen Finanzvermögen 2’447 \n\n \nGesamtinvestitionen Verwaltungs- und Finanzvermögen 219’767 \n\n    \n\n10\n\n\n\nPrognose Vermögensentwicklung \n\nDer Selbstfinanzierungsgrad im steuerfinanzierten Haushalt von 20 % führt gemäss Planung ab dem Jahr 2019 bis \nEnde Planperiode im Jahr 2023 zu einer Erhöhung der Nettoschuld (die Nettoschuld berechnet sich aus dem \nFremdkapital abzüglich des Finanzvermögens). \n\nAb dem Jahr 2019 müssen die Finanzierungsdefizite bei den Investitionen durch vorhandene liquide Mittel und \nFremdkapital gedeckt werden. \n\nGemäss Planung weist die Stadt Adliswil bis Ende 2023 eine Nettoschuld von rund 127 Mio. Franken aus. Davon \nentfallen rund 19 Mio. Franken auf die Eigenwirtschafts-Betriebe. \n\nPro Einwohner wird die Nettoschuld dann voraussichtlich rund 6‘500 Franken betragen. \n\n \n\nMit der Umstellung auf das Harmonisierte Rechnungsmodell 2 (HRM2) per 1. Januar 2019 sind zusätzliche Ab-\nschreibungen auf dem Verwaltungsmögen nicht mehr möglich. Den Gemeinden und Städten wird neu die Möglich-\nkeit geboten mit einer Einlage in die finanzpolitische die Erfolgsrechnung zu „glätten“. Die Stadt Adliswil sieht in den \nJahr 2019 bis 2021 eine Einlage 18 Mio. Franken und im Jahr 2022 eine Entnahme von 3,3 Mio. Franken vor. \n\nBis Ende Planperiode im Jahr 2023 steigt das Eigenkapital auf rund 75 Mio. Franken. Dieser Betrag liegt über der \nempfohlenen Richtgrösse eines Jahressteuerertrags von rund 60 Mio. Franken. \nDie Eigenkapitalquote per Ende 2023 beläuft sich auf 31 %. \n\n \n\n-140'000\n-130'000\n-120'000\n-110'000\n-100'000\n-90'000\n-80'000\n-70'000\n-60'000\n-50'000\n-40'000\n-30'000\n-20'000\n-10'000\n\n0\n10'000\n20'000\n30'000\n\n2014 2015 2016 2017 2018 2019 2020 2021 2022 2023\n\nin 1'000 Fr. \nNettoschuldentwicklung \n\nsteuerfinanzierter Haushalt Eigenwirtschaftsbetriebe\n\n11\n\n\n\nFinanzpolitische Zielsetzung \n\nDer Investitionsbedarf Adliswils wird in den nächsten kommenden Jahren weiterhin sehr hoch bleiben. Gegenüber \ndem letztjährigen Finanz- und Aufgabenplan 2018 – 2022 kann die bisherige Zielsetzung mit einer 30-prozentigen \nSelbstfinanzierung nicht beibehalten werden. \nDies weil neu im HRM2 die Bildung und Auflösung von Rückstellungen für den Finanzausgleich bei der Berechnung \ndes Cashflows berücksichtigt wird. Das führt dazu, dass mit der neuen Berechnungsart die bisherige Selbstfinanzie-\nrung sich von 30 % auf 20 % reduziert. Mit der alten Berechnungsart wäre in der Planperiode 2019 – 2023 ein \nSelbstfinanzierungsgrad von 30 % erreicht worden. \nDer Stadtrat definiert die Zielsetzung für den steuerfinanzierten Haushalt deshalb in der Planung 2019 – 2023 tem-\nporär mit einem Selbstfinanzierungsgrad von 20 %. Dies sieht er vor bis das aktuelle sehr hohe Investitionsvolumen \nwieder auf das Niveau der Vorjahre zurückkehrt: \n\n Der Selbstfinanzierungsgrad 2019 – 2023 soll mindestens 20 % betragen \n\n \n\nBei den Eigenwirtschaftsbetrieben sollen die Benützungsgebühren so angesetzt werden, dass sie kostendeckend \nsind. Allfällige Gewinne oder Verluste werden über die Spezialfinanzierungen pro Bereich ausgeglichen. Damit soll \neine verursachergerechte Finanzierung sichergestellt werden. Der Stadtrat hat die Zielsetzung vor längerer Zeit so \ndefiniert. Aufgrund der Finanzlage will er sie auch in der nächsten Planperiode so beibehalten: \n\n Der Kostendeckungsgrad 2019 – 2023 soll 100 % betragen \n\n \n\nEs stehen umfangreiche Investitionen in den nächsten Jahren zur Realisierung an. Die vom Souverän und dem Gros-\nsen Gemeinderat bewilligten „Grossprojekte“ (Schulhäuser Dietlimoos, Sonnenberg, Wilacker, Kopfholz, Hallenbad, \nBushof mit Parkhaus, Stadthaus, Darlehen an Sihlsana AG) werden in den nächsten 4 Jahren umgesetzt und müssen \nfinanziertr werden. \nTrotz dieser temporär hohen Investitionen und den damit verbundenen Folgekosten ist der Haushalt der Stadt \nAdliswil in der Lage, in den Jahren 2019 bis 2023 Rücklagen in die finanzpolitische Reserve von knapp 15 Mio. Fran-\nken zu tätigen. Diese können allenfalls in einem späteren Zeitpunkt zum Ausgleich der Erfolgsrechnung verwendet \nwerden. \n\nIn den vergangenen Jahren hat sich Finanzsituation der Stadt Adliswil positiv entwickelt. Dem Stadtrat ist es ein \nwichtiges Anliegen dies so fortzuführen. Er strebt in seiner Finanzpolitik einen ausgeglichenen Haushalt mit einem \nInvestitionsprogramm, das den Werterhalt und die Weiterentwicklung der Infrastruktur sicherstellt. \nIm vorliegenden Finanz- und Aufgabenplan wird die Zielsetzung im Detail abgebildet. \n\n \n\nIm September 2019 \n\n \n\nStadt Adliswil \nStadtrat \n\n \n\n \n\n12\n\n\n\nBeilagen\n\n13\n\n\n\nPr\nog\n\nno\nse\n\n E\nrf\n\nol\ngs\n\nre\nch\n\nnu\nng\n\n \n\n \n\nS \na \n\nc \nh \n\ng \nr \n\nu \np\n\n p\n e\n\n n\nR\n\nec\nhn\n\nun\ng\n\n2\n0\n\n1\n8\n\n 1\n) \nB\n\nud\nge\n\nt\n2\n\n0\n1\n\n9\n 1\n\n)  P\nro\n\ngn\no\n\nse\n2\n\n0\n1\n\n9\nB\n\nud\nge\n\nt\n2\n\n0\n2\n\n0\nP\n\nla\nn\n\n2\n0\n\n2\n1\n\nP\nla\n\nn\n2\n\n0\n2\n\n2\nP\n\nla\nn\n\n2\n0\n\n2\n3\n\nA\nrt\n\nen\ngl\n\nie\nd\n\ner\nun\n\ng \nEr\n\nfo\nlg\n\nsr\nec\n\nhn\nun\n\ng\nA\n\nuf\nw\n\nan\nd\n\nEr\ntr\n\nag\nA\n\nuf\nw\n\nan\nd\n\nEr\ntr\n\nag\nA\n\nuf\nw\n\nan\nd\n\nEr\ntr\n\nag\n%\n\nA\nuf\n\nw\nan\n\nd\nEr\n\ntr\nag\n\n%\nA\n\nuf\nw\n\nan\nd\n\nEr\ntr\n\nag\n%\n\nA\nuf\n\nw\nan\n\nd\nEr\n\ntr\nag\n\n%\nA\n\nuf\nw\n\nan\nd\n\nEr\ntr\n\nag\n\n3\nA\n\nuf\nw\n\nan\nd\n\n30\nPe\n\nrs\non\n\nal\nau\n\nfw\nan\n\nd\n33\n\n'1\n65\n\n34\n'7\n\n45\n34\n\n'8\n00\n\n35\n'8\n\n84\n1.\n\n0%\n36\n\n'2\n43\n\n1.\n0%\n\n36\n'6\n\n05\n1.\n\n0%\n36\n\n'9\n72\n\n31\nSa\n\nch\n- u\n\nnd\n ü\n\nbr\nig\n\ner\n B\n\net\nrie\n\nbs\nau\n\nfw\nan\n\nd\n16\n\n'6\n15\n\n19\n'0\n\n65\n19\n\n'1\n00\n\n19\n'6\n\n00\n1.\n\n0%\n19\n\n'7\n96\n\n1.\n5%\n\n20\n'0\n\n93\n1.\n\n5%\n20\n\n'3\n94\n\n34\nFi\n\nna\nnz\n\nau\nfw\n\nan\nd\n\n1'\n07\n\n9\n1'\n\n14\n5\n\n1'\n04\n\n3\n1'\n\n32\n5\n\n1'\n92\n\n8\n2'\n\n25\n8\n\n2'\n55\n\n8\nLi\n\neg\nen\n\nsc\nha\n\nfte\nna\n\nuf\nw\n\nan\nd \n\nFi\nna\n\nnz\nve\n\nrm\nög\n\nen\n17\n\n0\n21\n\n4\n20\n\n0\n17\n\n6\n1.\n\n0%\n17\n\n8\n1.\n\n5%\n18\n\n1\n1.\n\n5%\n18\n\n3\nV\n\ner\nlu\n\nst\ne/\n\nW\ner\n\ntb\ner\n\nic\nht\n\nig\nun\n\nge\nn \n\nA\nnl\n\nag\nen\n\n F\nin\n\nan\nzv\n\ner\nm\n\nög\n2'\n\n05\n4\n\n10\n0\n\n10\n0\n\n10\n0\n\n10\n0\n\n10\n0\n\n10\n0\n\n36\nTr\n\nan\nsf\n\ner\nau\n\nfw\nan\n\nd\n17\n\n'4\n36\n\n19\n'6\n\n92\n19\n\n'7\n00\n\n20\n'2\n\n42\n1.\n\n0%\n20\n\n'4\n44\n\n1.\n0%\n\n20\n'6\n\n48\n1.\n\n0%\n20\n\n'8\n55\n\nZ\nah\n\nlu\nng\n\n F\nin\n\nan\nz-\n\n u\nnd\n\n L\nas\n\nte\nna\n\nus\ngl\n\nei\nch\n\n a\nn \n\nKa\nnt\n\non\n5'\n\n36\n9\n\n13\n'7\n\n26\n13\n\n'7\n26\n\n4'\n36\n\n0\n20\n\n'1\n00\n\n12\n'3\n\n00\n13\n\n'4\n00\n\nBe\nitr\n\näg\ne \n\nan\n G\n\nem\nei\n\nnw\nes\n\nen\n u\n\nnd\n D\n\nrit\nte\n\nn\n39\n\n'2\n71\n\n38\n'7\n\n85\n38\n\n'8\n00\n\n40\n'2\n\n07\n1.\n\n0%\n40\n\n'6\n09\n\n1.\n5%\n\n41\n'2\n\n18\n1.\n\n5%\n41\n\n'8\n36\n\nSc\nhü\n\nle\nrin\n\nte\ngr\n\nat\nio\n\nn \n(K\n\non\nto\n\n 9\n25\n\n.3\n63\n\n4.\n00\n\n)\n2'\n\n73\n3\n\n2'\n39\n\n4\n2'\n\n40\n0\n\n2'\n50\n\n4\n1.\n\n0%\n2'\n\n52\n9\n\n1.\n5%\n\n2'\n56\n\n7\n1.\n\n5%\n2'\n\n60\n5\n\nSi\nhl\n\nsa\nna\n\n A\nG\n\n (\nab\n\n 2\n02\n\n5 \nSu\n\nbj\nek\n\nts\nub\n\nve\nnt\n\nio\nni\n\ner\nun\n\ng)\n0\n\n0\n0\n\n0\n0\n\n0\n0\n\n4\nEr\n\ntr\nag\n\n40\nor\n\nde\nnt\n\nlic\nhe\n\n S\nte\n\nue\nrn\n\n R\nec\n\nhn\nun\n\ngs\nja\n\nhr\n55\n\n'0\n52\n\n55\n'6\n\n00\n55\n\n'0\n00\n\n55\n'8\n\n00\n58\n\n'0\n38\n\n59\n'1\n\n60\n60\n\n'3\n84\n\nor\nde\n\nnt\nlic\n\nhe\n S\n\nte\nue\n\nrn\n fr\n\nüh\ner\n\ner\n Ja\n\nhr\ne\n\n14\n'0\n\n34\n12\n\n'1\n00\n\n13\n'0\n\n00\n13\n\n'2\n00\n\n13\n'7\n\n00\n14\n\n'0\n00\n\n14\n'2\n\n00\nQ\n\nue\nlle\n\nns\nte\n\nue\nrn\n\n3'\n08\n\n7\n5'\n\n00\n0\n\n3'\n50\n\n0\n3'\n\n50\n0\n\n3'\n50\n\n0\n3'\n\n50\n0\n\n3'\n50\n\n0\nSt\n\neu\ner\n\nau\nss\n\nch\nei\n\ndu\nng\n\nen\n10\n\n'7\n51\n\n14\n'2\n\n16\n33\n\n'8\n44\n\n22\n'9\n\n46\n24\n\n'9\n08\n\n11\n'7\n\n10\n11\n\n'5\n00\n\nG\nru\n\nnd\nst\n\nüc\nkg\n\new\nin\n\nns\nte\n\nue\nrn\n\n6'\n15\n\n4\n8'\n\n70\n0\n\n3'\n50\n\n0\n8'\n\n70\n0\n\n10\n'6\n\n00\n3'\n\n50\n0\n\n3'\n50\n\n0\nüb\n\nrig\ne \n\nSt\neu\n\ner\ner\n\ntr\näg\n\ne\n1'\n\n41\n9\n\n68\n8\n\n70\n0\n\n72\n1\n\n72\n1\n\n72\n1\n\n72\n1\n\n41\nRe\n\nga\nlie\n\nn \nun\n\nd \nKo\n\nnz\nes\n\nsio\nne\n\nn\n23\n\n28\n30\n\n28\n28\n\n28\n28\n\n42\nEn\n\ntg\nel\n\nte\n18\n\n'8\n31\n\n18\n'6\n\n73\n18\n\n'7\n00\n\n19\n'4\n\n36\n1.\n\n0%\n19\n\n'6\n30\n\n1.\n0%\n\n19\n'8\n\n27\n1.\n\n0%\n20\n\n'0\n25\n\n43\nV\n\ner\nsc\n\nhi\ned\n\nen\ne \n\nEr\ntr\n\näg\ne\n\n1'\n10\n\n0\n1'\n\n13\n7\n\n1'\n10\n\n0\n1'\n\n10\n5\n\n1.\n0%\n\n1'\n11\n\n6\n1.\n\n5%\n1'\n\n13\n2\n\n1.\n5%\n\n1'\n14\n\n9\n44\n\nFi\nna\n\nnz\ner\n\ntr\nag\n\n46\n5\n\n47\n7\n\n50\n0\n\n48\n5\n\n1.\n0%\n\n48\n9\n\n1.\n0%\n\n49\n4\n\n1.\n0%\n\n49\n9\n\nRe\nal\n\nisi\ner\n\nte\n G\n\new\nin\n\nne\n F\n\nin\nan\n\nzv\ner\n\nm\nög\n\nen\n8'\n\n72\n2\n\n0\n0\n\n0\n1'\n\n43\n3\n\n0\n4'\n\n32\n3\n\nLi\neg\n\nen\nsc\n\nha\nfte\n\nne\nrt\n\nra\ng\n\n1'\n60\n\n0\n1'\n\n62\n3\n\n1'\n60\n\n0\n1'\n\n64\n7\n\n1.\n0%\n\n1'\n66\n\n3\n1.\n\n5%\n1'\n\n68\n8\n\n1.\n5%\n\n1'\n71\n\n3\n46\n\nTr\nan\n\nsf\ner\n\ner\ntr\n\nag\n1'\n\n55\n8\n\n2'\n56\n\n5\n2'\n\n60\n0\n\n2'\n61\n\n1\n1.\n\n0%\n2'\n\n63\n7\n\n1.\n0%\n\n2'\n66\n\n4\n1.\n\n0%\n2'\n\n69\n0\n\nBe\nte\n\nilig\nun\n\ng \nRe\n\nin\nge\n\nw\nin\n\nn \nZ\n\nür\nch\n\ner\n K\n\nan\nto\n\nna\nlb\n\nan\nk\n\n1'\n47\n\n7\n1'\n\n32\n1\n\n1'\n41\n\n6\n1'\n\n88\n1\n\n1'\n30\n\n0\n1'\n\n30\n0\n\n1'\n30\n\n0\nZ\n\nah\nlu\n\nng\n F\n\nin\nan\n\nz-\n u\n\nnd\n L\n\nas\nte\n\nna\nus\n\ngl\nei\n\nch\n v\n\non\n K\n\nan\nto\n\nn\n0\n\n0\n0\n\n0\n0\n\n0\n0\n\nBe\nitr\n\näg\ne \n\nvo\nn \n\nG\nem\n\nei\nnw\n\nes\nen\n\n u\nnd\n\n D\nrit\n\nte\nn\n\n14\n'0\n\n08\n13\n\n'4\n04\n\n13\n'4\n\n00\n13\n\n'9\n79\n\n1.\n0%\n\n14\n'1\n\n19\n1.\n\n5%\n14\n\n'3\n31\n\n1.\n5%\n\n14\n'5\n\n46\n\nTo\nta\n\nl\n11\n\n7'\n89\n\n2\n13\n\n8'\n28\n\n1\n12\n\n9'\n86\n\n6\n13\n\n5'\n53\n\n2\n12\n\n9'\n86\n\n9\n14\n\n8'\n89\n\n0\n12\n\n4'\n39\n\n7\n14\n\n6'\n03\n\n8\n14\n\n1'\n92\n\n6\n15\n\n3'\n88\n\n3\n13\n\n5'\n97\n\n0\n13\n\n4'\n05\n\n4\n13\n\n8'\n90\n\n3\n14\n\n0'\n07\n\n9\n\nC\nas\n\nhf\nlo\n\nw\n P\n\nla\nnp\n\ner\nio\n\nd\ne\n\n5\n1\n\n'8\n7\n\n7\n2\n\n0\n'3\n\n8\n9\n\n5\n'6\n\n6\n6\n\n1\n9\n\n'0\n2\n\n1\n2\n\n1\n'6\n\n4\n0\n\n1\n1\n\n'9\n5\n\n6\n-1\n\n'9\n1\n\n6\n1\n\n'1\n7\n\n5\nC\n\nas\nhf\n\nlo\nw\n\n in\n %\n\n d\nes\n\n E\nrt\n\nra\nge\n\ns\n7%\n\n15\n%\n\n4%\n13\n\n%\n15\n\n%\n8%\n\n-1\n%\n\n1%\n\n33\nA\n\nbs\nch\n\nre\nib\n\nun\nge\n\nn \nSa\n\nch\nan\n\nla\nge\n\nn \nV\n\ner\nw\n\nal\ntu\n\nng\nsv\n\ner\nm\n\nög\ne\n\n21\n'8\n\n78\n5'\n\n42\n2\n\n5'\n36\n\n0\n6'\n\n12\n2\n\n6'\n95\n\n7\n7'\n\n30\n7\n\n7'\n27\n\n7\n\n36\nRü\n\nck\nst\n\nel\nlu\n\nng\n F\n\nin\nan\n\nz-\n u\n\nnd\n L\n\nas\nte\n\nna\nus\n\ngl\nei\n\nch\n-3\n\n'6\n17\n\n-7\n'0\n\n26\n6'\n\n47\n6\n\n7'\n94\n\n0\n-6\n\n'7\n00\n\n-8\n'2\n\n00\n-9\n\n'9\n00\n\n38\nEi\n\nnl\nag\n\nen\n/-E\n\nnt\nna\n\nhm\nen\n\n fi\nna\n\nnz\npo\n\nlit\nisc\n\nhe\n R\n\nes\ner\n\nve\n0\n\n4'\n50\n\n0\n4'\n\n50\n0\n\n4'\n50\n\n0\n9'\n\n00\n0\n\n-3\n'3\n\n34\n0\n\n45\nV\n\ner\nän\n\nde\nru\n\nng\nen\n\n F\non\n\nds\n/S\n\npe\nzia\n\nlfi\nna\n\nnz\nie\n\nru\nng\n\nen\n-6\n\n21\n2'\n\n43\n6\n\n1'\n50\n\n4\n2'\n\n85\n9\n\n2'\n24\n\n7\n2'\n\n31\n1\n\n2'\n45\n\n7\n\n13\n5'\n\n53\n1\n\n13\n8'\n\n28\n1\n\n13\n5'\n\n19\n8\n\n13\n5'\n\n53\n2\n\n14\n7'\n\n70\n9\n\n14\n8'\n\n89\n0\n\n14\n5'\n\n81\n8\n\n14\n6'\n\n03\n8\n\n15\n3'\n\n43\n1\n\n15\n3'\n\n88\n3\n\n13\n4'\n\n05\n4\n\n13\n4'\n\n05\n4\n\n13\n8'\n\n73\n7\n\n14\n0'\n\n07\n9\n\n9\n0\n\nEr\nfo\n\nlg\n2\n\n'7\n4\n\n9\n3\n\n3\n4\n\n1\n'1\n\n8\n1\n\n2\n2\n\n0\n4\n\n5\n2\n\n0\n1\n\n'3\n4\n\n2\nEr\n\nfo\nlg\n\n v\nor\n\n a\n.o\n\n. A\nuf\n\nw\nan\n\nd \nun\n\nd \nEr\n\ntr\nag\n\n4'\n00\n\n5\n4'\n\n83\n4\n\n5'\n68\n\n1\n4'\n\n72\n0\n\n8'\n01\n\n9\n-3\n\n'3\n34\n\n-2\n'9\n\n81\n\nBi\nla\n\nnz\nüb\n\ner\nsc\n\nhu\nss\n\n/-f\neh\n\nlb\net\n\nra\ng \n\nam\n 3\n\n1.\n12\n\n.\n71\n\n'7\n51\n\n72\n'0\n\n85\n72\n\n'9\n32\n\n73\n'1\n\n52\n73\n\n'6\n04\n\n73\n'6\n\n05\n74\n\n'9\n47\n\n1)\n Ei\n\nnf\nüh\n\nru\nng\n\n v\non\n\n H\nR\n\nM\n2\n\n14\n\n\n\n \n \n\nin\n 1\n\n'0\n00\n\n F\nra\n\nnk\nen\n\nI \nn \n\ns \nt \n\ni \nt \n\nu \nt \n\ni \no\n\n n\n e\n\n n\nG\n\nlie\nd\n\ner\nun\n\ng \nEr\n\nfo\nlg\n\nsr\nec\n\nhn\nun\n\ng \nna\n\nch\n R\n\nes\nso\n\nrt\ns\n\nA\nuf\n\nw\nan\n\nd\nEr\n\ntr\nag\n\nA\nuf\n\nw\nan\n\nd\nEr\n\ntr\nag\n\nA\nuf\n\nw\nan\n\nd\nEr\n\ntr\nag\n\nA\nuf\n\nw\nan\n\nd\nEr\n\ntr\nag\n\nA\nuf\n\nw\nan\n\nd\nEr\n\ntr\nag\n\nPr\näs\n\nid\nia\n\nle\ns/\n\nEi\nnw\n\noh\nne\n\nrk\non\n\nta\nkt\n\ne\n8'\n\n62\n5\n\n2'\n44\n\n7\n8'\n\n41\n3\n\n2'\n44\n\n5\n8'\n\n49\n7\n\n2'\n47\n\n0\n8'\n\n58\n2\n\n2'\n49\n\n4\n8'\n\n66\n7\n\n2'\n51\n\n9\n\nFi\nna\n\nnz\nen\n\nZ\nin\n\nse\nn\n\n1'\n04\n\n3\n50\n\n0\n1'\n\n32\n5\n\n48\n5\n\n1'\n92\n\n8\n48\n\n9\n2'\n\n25\n8\n\n49\n4\n\n2'\n55\n\n8\n49\n\n9\nBu\n\nch\nge\n\nw\nin\n\nne\n/-v\n\ner\nlu\n\nst\ne\n\n-\n0\n\n-\n0\n\n-\n1'\n\n43\n3\n\n-\n0\n\n-\n4'\n\n32\n3\n\nFi\nna\n\nnz\nau\n\nsg\nle\n\nic\nh\n\n20\n'2\n\n02\n0\n\n12\n'3\n\n00\n0\n\n13\n'4\n\n00\n0\n\n4'\n10\n\n0\n0\n\n3'\n50\n\n0\n0\n\nEi\nnl\n\nag\nen\n\n/-E\nnt\n\nna\nhm\n\nen\n fi\n\nna\nnz\n\npo\nlit\n\nisc\nhe\n\n R\nes\n\ner\nve\n\n-\n-\n\n4'\n50\n\n0\n-\n\n9'\n00\n\n0\n-\n\n-3\n'3\n\n34\n \n\n-\n0\n\n-\nLi\n\neg\nen\n\nsc\nha\n\nfte\nn\n\n9'\n06\n\n5\n1'\n\n79\n5\n\n10\n'9\n\n41\n2'\n\n05\n0\n\n11\n'2\n\n69\n2'\n\n08\n1\n\n11\n'6\n\n07\n2'\n\n11\n2\n\n11\n'9\n\n56\n2'\n\n14\n4\n\nor\nde\n\nnt\nlic\n\nhe\n S\n\nte\nue\n\nrn\n R\n\nec\nhn\n\nun\ngs\n\nja\nhr\n\n-\n55\n\n'0\n00\n\n-\n55\n\n'8\n00\n\n-\n58\n\n'0\n38\n\n-\n59\n\n'1\n60\n\n-\n60\n\n'3\n84\n\nor\nde\n\nnt\nlic\n\nhe\n S\n\nte\nue\n\nrn\n fr\n\nüh\ner\n\ner\n Ja\n\nhr\ne\n\n-\n13\n\n'0\n00\n\n-\n13\n\n'2\n00\n\n-\n13\n\n'7\n00\n\n-\n14\n\n'0\n00\n\n-\n14\n\n'2\n00\n\nQ\nue\n\nlle\nns\n\nte\nue\n\nrn\n-\n\n3'\n50\n\n0\n-\n\n3'\n50\n\n0\n-\n\n3'\n50\n\n0\n-\n\n3'\n50\n\n0\n-\n\n3'\n50\n\n0\nSt\n\neu\ner\n\nau\nss\n\nch\nei\n\ndu\nng\n\nen\n-\n\n33\n'8\n\n44\n-\n\n22\n'9\n\n46\n-\n\n24\n'9\n\n08\n-\n\n11\n'7\n\n10\n-\n\n11\n'5\n\n00\nG\n\nru\nnd\n\nst\nüc\n\nkg\new\n\nin\nns\n\nte\nue\n\nrn\n-\n\n3'\n50\n\n0\n-\n\n8'\n70\n\n0\n-\n\n10\n'6\n\n00\n-\n\n3'\n50\n\n0\n-\n\n3'\n50\n\n0\nüb\n\nrig\ne \n\nSt\neu\n\ner\ner\n\ntr\näg\n\ne\n-\n\n70\n0\n\n-\n72\n\n1\n-\n\n72\n1\n\n-\n72\n\n1\n-\n\n72\n1\n\ndi\nve\n\nrs\ne\n\n9'\n25\n\n5\n7'\n\n54\n8\n\n6'\n79\n\n5\n9'\n\n75\n1\n\n6'\n86\n\n3\n9'\n\n83\n9\n\n6'\n93\n\n1\n10\n\n'1\n22\n\n7'\n00\n\n1\n10\n\n'7\n36\n\nBa\nu \n\nun\nd \n\nPl\nan\n\nun\ng\n\n1'\n24\n\n2\n43\n\n1\n1'\n\n20\n3\n\n36\n1\n\n1'\n21\n\n5\n36\n\n5\n1'\n\n22\n7\n\n36\n8\n\n1'\n24\n\n0\n37\n\n2\n\nW\ner\n\nkb\net\n\nrie\nbe\n\nA\nbw\n\nas\nse\n\nrb\nes\n\nei\ntig\n\nun\ng \n\nU\nm\n\nsa\ntz\n\n2'\n86\n\n3\n3'\n\n51\n8\n\n2'\n91\n\n6\n4'\n\n13\n2\n\n3'\n52\n\n9\n4'\n\n18\n3\n\n3'\n55\n\n9\n4'\n\n23\n6\n\n3'\n54\n\n3\n4'\n\n29\n0\n\nA\nbw\n\nas\nse\n\nrb\nes\n\nei\ntig\n\nun\ng \n\nEr\nfo\n\nlg\n65\n\n5\n1'\n\n21\n6\n\n65\n5\n\n67\n7\n\n74\n6\n\nW\nas\n\nse\nrw\n\ner\nk \n\nU\nm\n\nsa\ntz\n\n2'\n53\n\n7\n3'\n\n20\n8\n\n2'\n58\n\n4\n3'\n\n80\n7\n\n2'\n69\n\n0\n3'\n\n86\n1\n\n2'\n71\n\n6\n3'\n\n92\n0\n\n2'\n71\n\n3\n3'\n\n98\n0\n\nW\nas\n\nse\nrw\n\ner\nk \n\nEr\nfo\n\nlg\n67\n\n2\n1'\n\n22\n3\n\n1'\n17\n\n1\n1'\n\n20\n4\n\n1'\n26\n\n6\nA\n\nbf\nal\n\nle\nnt\n\nso\nrg\n\nun\ng \n\nU\nm\n\nsa\ntz\n\n1'\n46\n\n2\n1'\n\n53\n4\n\n1'\n43\n\n1\n1'\n\n87\n1\n\n1'\n45\n\n4\n1'\n\n89\n6\n\n1'\n47\n\n0\n1'\n\n92\n2\n\n1'\n48\n\n3\n1'\n\n94\n9\n\nA\nbf\n\nal\nle\n\nnt\nso\n\nrg\nun\n\ng \nEr\n\nfo\nlg\n\n72\n44\n\n0\n44\n\n2\n45\n\n3\n46\n\n6\ndi\n\nve\nrs\n\ne\n10\n\n'3\n39\n\n4'\n24\n\n3\n10\n\n'1\n06\n\n3'\n45\n\n2\n10\n\n'5\n60\n\n3'\n48\n\n6\n11\n\n'0\n35\n\n3'\n52\n\n1\n11\n\n'5\n32\n\n3'\n55\n\n6\n\nSi\nch\n\ner\nhe\n\nit,\n G\n\nes\nun\n\ndh\nei\n\nt u\nnd\n\n S\npo\n\nrt\n8'\n\n08\n8\n\n1'\n94\n\n2\n8'\n\n04\n8\n\n1'\n64\n\n7\n8'\n\n28\n9\n\n1'\n66\n\n4\n8'\n\n53\n8\n\n1'\n68\n\n0\n8'\n\n79\n4\n\n1'\n69\n\n7\n\nSo\nzia\n\nle\ns\n\nSo\nzia\n\nle\ns\n\n37\n'1\n\n00\n12\n\n'6\n69\n\n37\n'6\n\n49\n13\n\n'2\n99\n\n38\n'0\n\n25\n13\n\n'4\n32\n\n38\n'4\n\n06\n13\n\n'5\n67\n\n38\n'7\n\n90\n13\n\n'7\n02\n\nKi\nnd\n\ner\nha\n\nus\n W\n\ner\nd \n\nU\nm\n\nsa\ntz\n\n1'\n66\n\n9\n1'\n\n78\n4\n\n1'\n71\n\n2\n1'\n\n70\n4\n\n1'\n72\n\n9\n1'\n\n72\n1\n\n1'\n74\n\n7\n1'\n\n73\n8\n\n1'\n76\n\n4\n1'\n\n75\n5\n\nKi\nnd\n\ner\nha\n\nus\n W\n\ner\nd \n\nEr\nfo\n\nlg\n11\n\n5\n-8\n\n \n-8\n\n \n-9\n\n \n-9\n\n \n\nBi\nld\n\nun\ng\n\n39\n'4\n\n83\n4'\n\n50\n4\n\n41\n'6\n\n30\n4'\n\n77\n2\n\n42\n'0\n\n47\n4'\n\n82\n0\n\n42\n'4\n\n67\n4'\n\n86\n8\n\n42\n'8\n\n92\n4'\n\n91\n7\n\nTo\nta\n\nl\n15\n\n4'\n48\n\n6\n15\n\n5'\n66\n\n8\n15\n\n4'\n42\n\n3\n15\n\n4'\n64\n\n3\n16\n\n2'\n75\n\n6\n16\n\n3'\n20\n\n8\n14\n\n3'\n63\n\n5\n14\n\n3'\n63\n\n5\n14\n\n8'\n90\n\n3\n15\n\n0'\n24\n\n5\n\nEr\nfo\n\nlg\n1\n\n'1\n8\n\n1\n2\n\n2\n0\n\n4\n5\n\n2\n0\n\n1\n'3\n\n4\n2\n\n2\n0\n\n1\n9\n\n2\n0\n\n2\n0\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n15\n\n\n\nFi\nna\n\nnz\npl\n\nän\ne \n\nEi\nge\n\nnw\nir\n\nts\nch\n\naf\nts\n\n-B\net\n\nri\neb\n\ne \n\n \n\nA\nb\n\nw\nas\n\nse\nrb\n\nes\nei\n\nti\ngu\n\nng\n\nin\n 1\n\n'0\n00\n\n F\nra\n\nnk\nen\n\nT\no\n\nta\nl \n\n A\nE\n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \n\nEr\nfo\n\nlg\nsr\n\nec\nhn\n\nun\ng\n\nBe\ntr\n\nie\nbs\n\nau\nfw\n\nan\nd\n\n1.\n0%\n\n1'\n88\n\n0\n1'\n\n94\n8\n\n1'\n94\n\n8\n2'\n\n00\n0\n\n2'\n02\n\n0\n2'\n\n04\n0\n\n2'\n06\n\n0\nZ\n\nin\nse\n\nn\n1.\n\n8%\n24\n\n2\n55\n\n16\n6\n\n31\n15\n\n5\n18\n\n25\n5\n\n40\n35\n\n8\n50\n\n38\n3\n\n62\n37\n\n8\n74\n\nBe\ntr\n\nie\nbs\n\ner\ntr\n\nag\n1.\n\n0%\n3'\n\n48\n4\n\n1)\n3'\n\n98\n2\n\n3'\n50\n\n0\n1)\n\n4'\n09\n\n2\n4'\n\n13\n3\n\n4'\n17\n\n4\n4'\n\n21\n6\n\nTo\nta\n\nl\n2'\n\n12\n2\n\n3'\n53\n\n8\n2'\n\n11\n4\n\n4'\n01\n\n3\n2'\n\n10\n3\n\n3'\n51\n\n8\n2'\n\n25\n5\n\n4'\n13\n\n2\n2'\n\n37\n8\n\n4'\n18\n\n3\n2'\n\n42\n2\n\n4'\n23\n\n6\n2'\n\n43\n8\n\n4'\n29\n\n0\n\nC\nas\n\nhf\nlo\n\nw\n/-l\n\nos\ns\n\n1'\n41\n\n6\n1'\n\n89\n9\n\n1'\n41\n\n5\n1'\n\n87\n7\n\n1'\n80\n\n6\n1'\n\n81\n4\n\n1'\n85\n\n1\n8'\n\n76\n3\n\nO\nrd\n\nen\ntli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn \n\n1'\n09\n\n7\n61\n\n8\n76\n\n0\n66\n\n2\n1'\n\n15\n1\n\n1'\n13\n\n7\n1'\n\n10\n5\n\nZ\nus\n\nät\nzli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn\n\n1'\n00\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nTo\nta\n\nl B\nru\n\ntto\n4'\n\n21\n9\n\n3'\n53\n\n8\n2'\n\n73\n1\n\n4'\n01\n\n3\n2'\n\n86\n3\n\n3'\n51\n\n8\n2'\n\n91\n6\n\n4'\n13\n\n2\n3'\n\n52\n9\n\n4'\n18\n\n3\n3'\n\n55\n9\n\n4'\n23\n\n6\n3'\n\n54\n3\n\n4'\n29\n\n0\n\nBe\ntr\n\nie\nbs\n\nge\nw\n\nin\nn/\n\n-v\ner\n\nlu\nst\n\n-6\n81\n\n \n1'\n\n28\n2\n\n65\n5\n\n1'\n21\n\n6\n65\n\n5\n67\n\n7\n74\n\n6\nKo\n\nst\nen\n\nde\nck\n\nun\ngs\n\ngr\nad\n\n84\n%\n\n14\n7%\n\n12\n3%\n\n14\n2%\n\n11\n9%\n\n11\n9%\n\n12\n1%\n\n12\n5%\n\nN\net\n\nto\nin\n\nve\nst\n\nit\nio\n\nne\nn \n\n(I\nnv\n\nes\nti\n\nti\no\n\nns\np\n\nro\ngr\n\nam\nm\n\n)\n6'\n\n34\n4\n\n6'\n67\n\n5\n3'\n\n66\n5\n\n1'\n26\n\n0\n70\n\n0\n18\n\n'6\n44\n\nA\nus\n\nsc\nhö\n\npf\nun\n\ngs\nqu\n\not\ne \n\n(a\nb \n\n3.\n P\n\nla\nnj\n\nah\nr)\n\n70\n.0\n\n%\n3'\n\n48\n9\n\n4'\n99\n\n0\n6'\n\n34\n4\n\n6'\n67\n\n5\n2'\n\n56\n6\n\n88\n2\n\n49\n0\n\n16\n'9\n\n57\n\nO\nrd\n\nen\ntli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn\n\n1'\n09\n\n7\n61\n\n8\n76\n\n0\n66\n\n2\n1'\n\n15\n1\n\n1'\n13\n\n7\n1'\n\n10\n5\n\nZ\nus\n\nät\nzli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn\n\n1'\n00\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn \n\nto\nta\n\nl\n2'\n\n09\n7\n\n61\n8\n\n2)\n76\n\n0\n2)\n\n66\n2\n\n1'\n15\n\n1\n1'\n\n13\n7\n\n1'\n10\n\n5\n\nSe\nlb\n\nst\nfin\n\nan\nzie\n\nru\nng\n\nsg\nra\n\nd\n41\n\n%\n38\n\n%\n22\n\n%\n28\n\n%\n70\n\n%\n20\n\n6%\n37\n\n8%\n52\n\n%\n\nB\nila\n\nnz\n\nA\nbz\n\nus\nch\n\nre\nib\n\nen\nde\n\ns \nV\n\ner\nw\n\nal\ntu\n\nng\nsv\n\ner\nm\n\nög\nen\n\n E\nnd\n\ne \nJa\n\nhr\n8'\n\n85\n0\n\n13\n'2\n\n22\n14\n\n'4\n34\n\n20\n'4\n\n47\n21\n\n'8\n62\n\n21\n'6\n\n07\n20\n\n'9\n92\n\nBe\nst\n\nan\nd \n\nSp\nez\n\nia\nlfi\n\nna\nnz\n\nie\nru\n\nng\n E\n\nnd\ne \n\nJa\nhr\n\n1'\n00\n\n5\n2'\n\n28\n6\n\n1'\n66\n\n0\n2'\n\n87\n5\n\n3'\n53\n\n0\n4'\n\n20\n7\n\n4'\n95\n\n3\n\nN\net\n\nto\nve\n\nrm\nög\n\nen\n/-s\n\nch\nul\n\nd\n-7\n\n'8\n45\n\n \n-1\n\n0'\n93\n\n6 \n-1\n\n2'\n77\n\n4 \n-1\n\n7'\n57\n\n2 \n-1\n\n8'\n33\n\n2 \n-1\n\n7'\n40\n\n0 \n-1\n\n6'\n03\n\n9 \n\n1)\n G\n\neb\nüh\n\nre\nne\n\nrh\nöh\n\nun\ng \n\nvo\nn \n\n15\n %\n\n2)\n Ei\n\nnf\nüh\n\nru\nng\n\n v\non\n\n H\nRM\n\n2 \n(n\n\neu\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\ngs\nre\n\nge\nln\n\n)\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n2\n0\n\n1\n8\n\n2\n0\n\n1\n9\n\n2\n0\n\n1\n9\n\n2\n0\n\n2\n0\n\n16\n\n\n\n \n \n\nW\nas\n\nse\nrw\n\ner\nk\n\nin\n 1\n\n'0\n00\n\n F\nra\n\nnk\nen\n\nT\no\n\nta\nl \n\n A\nE\n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \n\nEr\nfo\n\nlg\nsr\n\nec\nhn\n\nun\ng\n\nBe\ntr\n\nie\nbs\n\nau\nfw\n\nan\nd\n\n1.\n0%\n\n2'\n03\n\n2\n2'\n\n19\n2\n\n2'\n19\n\n2\n2'\n\n11\n7\n\n2'\n13\n\n8\n2'\n\n16\n0\n\n2'\n18\n\n1\nZ\n\nin\nse\n\nn\n1.\n\n8%\n15\n\n2\n27\n\n13\n2\n\n12\n12\n\n7\n8\n\n18\n6\n\n25\n24\n\n8\n41\n\n26\n0\n\n62\n25\n\n4\n83\n\nBe\ntr\n\nie\nbs\n\ner\ntr\n\nag\n1.\n\n0%\n3'\n\n17\n3\n\n1)\n3'\n\n48\n2\n\n3'\n20\n\n0\n1)\n\n3'\n78\n\n2\n3'\n\n82\n0\n\n3'\n85\n\n8\n3'\n\n89\n7\n\nTo\nta\n\nl\n2'\n\n18\n4\n\n3'\n20\n\n0\n2'\n\n32\n4\n\n3'\n49\n\n4\n2'\n\n32\n0\n\n3'\n20\n\n8\n2'\n\n30\n4\n\n3'\n80\n\n7\n2'\n\n38\n6\n\n3'\n86\n\n1\n2'\n\n42\n0\n\n3'\n92\n\n0\n2'\n\n43\n5\n\n3'\n98\n\n0\n\nC\nas\n\nhf\nlo\n\nw\n/-l\n\nos\ns\n\n1'\n01\n\n6\n1'\n\n17\n0\n\n88\n9\n\n1'\n50\n\n3\n1'\n\n47\n5\n\n1'\n50\n\n0\n1'\n\n54\n4\n\n6'\n91\n\n1\n\nO\nrd\n\nen\ntli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn \n\n87\n6\n\n20\n6\n\n21\n7\n\n28\n1\n\n30\n4\n\n29\n6\n\n27\n8\n\nZ\nus\n\nät\nzli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn\n\n50\n0\n\n0\n0\n\n0\n0\n\n0\n0\n\nTo\nta\n\nl B\nru\n\ntto\n3'\n\n55\n9\n\n3'\n20\n\n0\n2'\n\n53\n0\n\n3'\n49\n\n4\n2'\n\n53\n7\n\n3'\n20\n\n8\n2'\n\n58\n4\n\n3'\n80\n\n7\n2'\n\n69\n0\n\n3'\n86\n\n1\n2'\n\n71\n6\n\n3'\n92\n\n0\n2'\n\n71\n3\n\n3'\n98\n\n0\n\nBe\ntr\n\nie\nbs\n\nge\nw\n\nin\nn/\n\n-v\ner\n\nlu\nst\n\n-3\n59\n\n \n96\n\n4\n67\n\n2\n1'\n\n22\n3\n\n1'\n17\n\n1\n1'\n\n20\n4\n\n1'\n26\n\n6\nKo\n\nst\nen\n\nde\nck\n\nun\ngs\n\ngr\nad\n\n90\n%\n\n13\n8%\n\n12\n6%\n\n14\n7%\n\n14\n4%\n\n14\n4%\n\n14\n7%\n\n14\n2%\n\nN\net\n\nto\nin\n\nve\nst\n\nit\nio\n\nne\nn \n\n(I\nnv\n\nes\nti\n\nti\no\n\nns\np\n\nro\ngr\n\nam\nm\n\n)\n3'\n\n57\n1\n\n3'\n81\n\n0\n1'\n\n46\n0\n\n-1\n30\n\n \n-8\n\n30\n \n\n7'\n88\n\n1\nA\n\nus\nsc\n\nhö\npf\n\nun\ngs\n\nqu\not\n\ne \n(a\n\nb \n3.\n\n P\nla\n\nnj\nah\n\nr)\n70\n\n.0\n%\n\n3'\n99\n\n2\n4'\n\n32\n5\n\n3'\n57\n\n1\n3'\n\n81\n0\n\n1'\n02\n\n2\n-9\n\n1 \n-5\n\n81\n \n\n7'\n73\n\n1\n\nO\nrd\n\nen\ntli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn\n\n87\n6\n\n20\n6\n\n21\n7\n\n28\n1\n\n30\n4\n\n29\n6\n\n27\n8\n\nZ\nus\n\nät\nzli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn\n\n50\n0\n\n0\n0\n\n0\n0\n\n0\n0\n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn \n\nto\nta\n\nl\n1'\n\n37\n6\n\n20\n6\n\n2)\n21\n\n7\n2)\n\n28\n1\n\n30\n4\n\n29\n6\n\n27\n8\n\nSe\nlb\n\nst\nfin\n\nan\nzie\n\nru\nng\n\nsg\nra\n\nd\n25\n\n%\n27\n\n%\n25\n\n%\n39\n\n%\n14\n\n4%\n-1\n\n64\n8%\n\n-2\n66\n\n%\n89\n\n%\n\nB\nila\n\nnz\n\nA\nbz\n\nus\nch\n\nre\nib\n\nen\nde\n\ns \nV\n\ner\nw\n\nal\ntu\n\nng\nsv\n\ner\nm\n\nög\nen\n\n E\nnd\n\ne \nJa\n\nhr\n7'\n\n28\n2\n\n11\n'4\n\n01\n10\n\n'6\n36\n\n14\n'1\n\n66\n14\n\n'8\n84\n\n14\n'4\n\n97\n13\n\n'6\n38\n\nBe\nst\n\nan\nd \n\nSp\nez\n\nia\nlfi\n\nna\nnz\n\nie\nru\n\nng\n E\n\nnd\ne \n\nJa\nhr\n\n47\n6\n\n1'\n43\n\n9\n1'\n\n14\n7\n\n2'\n37\n\n0\n3'\n\n54\n1\n\n4'\n74\n\n5\n6'\n\n01\n1\n\nN\net\n\nto\nve\n\nrm\nög\n\nen\n/-s\n\nch\nul\n\nd\n-6\n\n'8\n06\n\n \n-9\n\n'9\n62\n\n \n-9\n\n'4\n89\n\n \n-1\n\n1'\n79\n\n5 \n-1\n\n1'\n34\n\n2 \n-9\n\n'7\n52\n\n \n-7\n\n'6\n26\n\n \n\n1)\n G\n\neb\nüh\n\nre\nne\n\nrh\nöh\n\nun\ng \n\nvo\nn \n\n15\n %\n\n2)\n Ei\n\nnf\nüh\n\nru\nng\n\n v\non\n\n H\nRM\n\n2 \n(n\n\neu\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\ngs\nre\n\nge\nln\n\n)\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n2\n0\n\n1\n8\n\n2\n0\n\n1\n9\n\n2\n0\n\n1\n9\n\n2\n0\n\n2\n0\n\n17\n\n\n\n \n\nA\nb\n\nfa\nlle\n\nnt\nso\n\nrg\nun\n\ng\n\nin\n 1\n\n'0\n00\n\n F\nra\n\nnk\nen\n\nT\no\n\nta\nl \n\n A\nE\n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \n\nEr\nfo\n\nlg\nsr\n\nec\nhn\n\nun\ng\n\nBe\ntr\n\nie\nbs\n\nau\nfw\n\nan\nd\n\n1.\n0%\n\n1'\n22\n\n6\n1'\n\n44\n8\n\n1'\n44\n\n8\n1'\n\n41\n6\n\n1'\n43\n\n0\n1'\n\n44\n4\n\n1'\n45\n\n9\nZ\n\nin\nse\n\nn\n1.\n\n8%\n0\n\n89\n1\n\n55\n2\n\n53\n4\n\n55\n8\n\n62\n9\n\n70\n9\n\n78\n\nBe\ntr\n\nie\nbs\n\ner\ntr\n\nag\n1.\n\n0%\n1)\n\n1'\n46\n\n7\n1'\n\n48\n1\n\n1'\n48\n\n1\n1'\n\n81\n6\n\n1'\n83\n\n4\n1'\n\n85\n3\n\n1'\n87\n\n1\n\nTo\nta\n\nl\n1'\n\n22\n6\n\n1'\n55\n\n6\n1'\n\n44\n9\n\n1'\n53\n\n6\n1'\n\n45\n0\n\n1'\n53\n\n4\n1'\n\n42\n0\n\n1'\n87\n\n1\n1'\n\n43\n8\n\n1'\n89\n\n6\n1'\n\n45\n4\n\n1'\n92\n\n2\n1'\n\n46\n8\n\n1'\n94\n\n9\n\nC\nas\n\nhf\nlo\n\nw\n/-l\n\nos\ns\n\n33\n0\n\n87\n84\n\n45\n1\n\n45\n8\n\n46\n9\n\n48\n1\n\n1'\n94\n\n3\n\nO\nrd\n\nen\ntli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn \n\n21\n1\n\n12\n11\n\n16\n16\n\n15\nZ\n\nus\nät\n\nzli\nch\n\ne \nA\n\nbs\nch\n\nre\nib\n\nun\nge\n\nn\n0\n\n0\n0\n\n0\n0\n\n0\n0\n\nTo\nta\n\nl B\nru\n\ntto\n1'\n\n24\n7\n\n1'\n55\n\n6\n1'\n\n45\n0\n\n1'\n53\n\n6\n1'\n\n46\n2\n\n1'\n53\n\n4\n1'\n\n43\n1\n\n1'\n87\n\n1\n1'\n\n45\n4\n\n1'\n89\n\n6\n1'\n\n47\n0\n\n1'\n92\n\n2\n1'\n\n48\n3\n\n1'\n94\n\n9\n\nBe\ntr\n\nie\nbs\n\nge\nw\n\nin\nn/\n\n-v\ner\n\nlu\nst\n\n30\n9\n\n86\n72\n\n44\n0\n\n44\n2\n\n45\n3\n\n46\n6\n\nKo\nst\n\nen\nde\n\nck\nun\n\ngs\ngr\n\nad\n12\n\n5%\n10\n\n6%\n10\n\n5%\n13\n\n1%\n13\n\n0%\n13\n\n1%\n13\n\n1%\n12\n\n6%\n\nN\net\n\nto\nin\n\nve\nst\n\nit\nio\n\nne\nn \n\n(I\nnv\n\nes\nti\n\nti\no\n\nns\np\n\nro\ngr\n\nam\nm\n\n)\n15\n\n0\n25\n\n0\n10\n\n0\n0\n\n0\n50\n\n0\nA\n\nus\nsc\n\nhö\npf\n\nun\ngs\n\nqu\not\n\ne \n(a\n\nb \n3.\n\n P\nla\n\nnj\nah\n\nr)\n70\n\n.0\n%\n\n11\n2\n\n15\n0\n\n15\n0\n\n25\n0\n\n70\n0\n\n0\n47\n\n0\n\nO\nrd\n\nen\ntli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn\n\n21\n1\n\n12\n11\n\n16\n16\n\n15\nZ\n\nus\nät\n\nzli\nch\n\ne \nA\n\nbs\nch\n\nre\nib\n\nun\nge\n\nn\n0\n\n0\n0\n\n0\n0\n\n0\n0\n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn \n\nto\nta\n\nl\n21\n\n1\n2)\n\n12\n2)\n\n11\n16\n\n16\n15\n\nSe\nlb\n\nst\nfin\n\nan\nzie\n\nru\nng\n\nsg\nra\n\nd\n29\n\n4%\n58\n\n%\n56\n\n%\n18\n\n0%\n65\n\n4%\n-\n\n-\n41\n\n3%\n\nB\nila\n\nnz\n\nA\nbz\n\nus\nch\n\nre\nib\n\nen\nde\n\ns \nV\n\ner\nw\n\nal\ntu\n\nng\nsv\n\ner\nm\n\nög\nen\n\n E\nnd\n\ne \nJa\n\nhr\n95\n\n24\n4\n\n23\n3\n\n47\n2\n\n52\n6\n\n51\n0\n\n49\n5\n\nBe\nst\n\nan\nd \n\nSp\nez\n\nia\nlfi\n\nna\nnz\n\nie\nru\n\nng\n E\n\nnd\ne \n\nJa\nhr\n\n3'\n04\n\n0\n3'\n\n12\n5\n\n3'\n11\n\n2\n3'\n\n55\n1\n\n3'\n99\n\n3\n4'\n\n44\n6\n\n4'\n91\n\n2\n\nN\net\n\nto\nve\n\nrm\nög\n\nen\n/-s\n\nch\nul\n\nd\n2'\n\n94\n5\n\n2'\n88\n\n2\n2'\n\n87\n9\n\n3'\n07\n\n9\n3'\n\n46\n7\n\n3'\n93\n\n6\n4'\n\n41\n7\n\n1)\n G\n\neb\nüh\n\nre\nnr\n\ned\nuk\n\ntio\nn\n\n2)\n Ei\n\nnf\nüh\n\nru\nng\n\n v\non\n\n H\nRM\n\n2 \n(n\n\neu\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\ngs\nre\n\nge\nln\n\n)\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n2\n0\n\n1\n8\n\n2\n0\n\n1\n9\n\n2\n0\n\n1\n9\n\n2\n0\n\n2\n0\n\n18\n\n\n\nK\nin\n\nd\ner\n\nha\nus\n\n W\ner\n\nd\n\nin\n 1\n\n'0\n00\n\n F\nra\n\nnk\nen\n\nT\no\n\nta\nl \n\n A\nE\n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \nA\n\n \nE \n\nA\n \n\nE \n\nEr\nfo\n\nlg\nsr\n\nec\nhn\n\nun\ng\n\nBe\ntr\n\nie\nbs\n\nau\nfw\n\nan\nd\n\n1.\n0%\n\n1'\n53\n\n8\n1'\n\n66\n9\n\n1'\n66\n\n9\n1'\n\n71\n2\n\n1'\n72\n\n9\n1'\n\n74\n7\n\n1'\n76\n\n4\nZ\n\nin\nse\n\nn\n1.\n\n8%\n1\n\n5\n0\n\n3\n0\n\n5\n0\n\n7\n0\n\n6\n0\n\n6\n0\n\n6\nBe\n\ntr\nie\n\nbs\ner\n\ntr\nag\n\n1.\n0%\n\n1'\n66\n\n9\n1'\n\n78\n0\n\n1'\n78\n\n0\n1'\n\n69\n8\n\n1'\n71\n\n5\n1'\n\n73\n2\n\n1'\n74\n\n9\n\nTo\nta\n\nl\n1'\n\n53\n9\n\n1'\n67\n\n4\n1'\n\n66\n9\n\n1'\n78\n\n2\n1'\n\n66\n9\n\n1'\n78\n\n4\n1'\n\n71\n2\n\n1'\n70\n\n4\n1'\n\n72\n9\n\n1'\n72\n\n1\n1'\n\n74\n7\n\n1'\n73\n\n8\n1'\n\n76\n4\n\n1'\n75\n\n5\n\nC\nas\n\nhf\nlo\n\nw\n/-l\n\nos\ns\n\n13\n5\n\n11\n3\n\n11\n5\n\n-8\n \n\n-8\n \n\n-9\n \n\n-9\n \n\n81\n\nO\nrd\n\nen\ntli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn \n\n3\n0\n\n0\n0\n\n0\n0\n\n0\nZ\n\nus\nät\n\nzli\nch\n\ne \nA\n\nbs\nch\n\nre\nib\n\nun\nge\n\nn\n22\n\n0\n0\n\n0\n0\n\n0\n0\n\nTo\nta\n\nl B\nru\n\ntto\n1'\n\n56\n4\n\n1'\n67\n\n4\n1'\n\n66\n9\n\n1'\n78\n\n2\n1'\n\n66\n9\n\n1'\n78\n\n4\n1'\n\n71\n2\n\n1'\n70\n\n4\n1'\n\n72\n9\n\n1'\n72\n\n1\n1'\n\n74\n7\n\n1'\n73\n\n8\n1'\n\n76\n4\n\n1'\n75\n\n5\n\nBe\ntr\n\nie\nbs\n\nge\nw\n\nin\nn/\n\n-v\ner\n\nlu\nst\n\n11\n0\n\n11\n3\n\n11\n5\n\n-8\n \n\n-8\n \n\n-9\n \n\n-9\n \n\nKo\nst\n\nen\nde\n\nck\nun\n\ngs\ngr\n\nad\n10\n\n7%\n10\n\n7%\n10\n\n7%\n10\n\n0%\n10\n\n0%\n10\n\n0%\n99\n\n%\n10\n\n1%\n\nN\net\n\nto\nin\n\nve\nst\n\nit\nio\n\nne\nn \n\n(I\nnv\n\nes\nti\n\nti\no\n\nns\np\n\nro\ngr\n\nam\nm\n\n)\n0\n\n0\n0\n\n0\n0\n\n0\nA\n\nus\nsc\n\nhö\npf\n\nun\ngs\n\nqu\not\n\ne \n(a\n\nb \n3.\n\n P\nla\n\nnj\nah\n\nr)\n70\n\n.0\n%\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n0\n\nO\nrd\n\nen\ntli\n\nch\ne \n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn\n\n3\n0\n\n0\n0\n\n0\n0\n\n0\nZ\n\nus\nät\n\nzli\nch\n\ne \nA\n\nbs\nch\n\nre\nib\n\nun\nge\n\nn\n22\n\n0\n0\n\n0\n0\n\n0\n0\n\nA\nbs\n\nch\nre\n\nib\nun\n\nge\nn \n\nto\nta\n\nl\n25\n\n0\n1)\n\n0\n1)\n\n0\n0\n\n0\n0\n\nSe\nlb\n\nst\nfin\n\nan\nzie\n\nru\nng\n\nsg\nra\n\nd\n-\n\n-\n-\n\n-\n-\n\n-\n-\n\n-\n\nB\nila\n\nnz\n\nA\nbz\n\nus\nch\n\nre\nib\n\nen\nde\n\ns \nV\n\ner\nw\n\nal\ntu\n\nng\nsv\n\ner\nm\n\nög\nen\n\n E\nnd\n\ne \nJa\n\nhr\n0\n\n-0\n \n\n0\n0\n\n0\n0\n\n0\nBe\n\nst\nan\n\nd \nSp\n\nez\nia\n\nlfi\nna\n\nnz\nie\n\nru\nng\n\n E\nnd\n\ne \nJa\n\nhr\n26\n\n1\n37\n\n4\n37\n\n6\n36\n\n8\n36\n\n0\n35\n\n1\n34\n\n2\n\nN\net\n\nto\nve\n\nrm\nög\n\nen\n/-s\n\nch\nul\n\nd\n26\n\n1\n37\n\n4\n37\n\n6\n36\n\n8\n36\n\n0\n35\n\n1\n34\n\n2\n\n1)\n E\n\nin\nfü\n\nhr\nun\n\ng \nvo\n\nn \nH\n\nRM\n2 \n\n(n\neu\n\ne \nA\n\nbs\nch\n\nre\nib\n\nun\ngs\n\nre\nge\n\nln\n)\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n2\n0\n\n1\n8\n\n2\n0\n\n1\n9\n\n2\n0\n\n1\n9\n\n2\n0\n\n2\n0\n\n19\n\n\n\n20\n\n\n\nInvestitionsprogramm steuerfinanzierter Haushalt \n\n21\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n-6\n'3\n\n5\n5\n\n-8\n'6\n\n4\n1\n\n5\n0\n\n5\n0\n\n-5\n'4\n\n7\n9\n\n-1\n4\n\n'8\n9\n\n6\n-1\n\n4\n'9\n\n9\n6\n\n1\n0\n\n0\n  \n  \n  \nE\n -\n\n E\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\nsb\ne\nd\n\na\nrf\n\n6\n0\n\n4\n'4\n\n4\n3\n\n8\n0\n\n-1\n'8\n\n4\n0\n\n6\n'0\n\n4\n5\n\n2\n'2\n\n6\n0\n\n1\n'6\n\n7\n3\n\n1\n1\n\n'0\n4\n\n8\n-4\n\n'0\n7\n\n1\n1\n\n5\n'1\n\n1\n9\n\n  \n  \n  \nN\n\n -\n N\n\na\nch\n\nh\no\n\nlb\ne\nd\n\na\nrf\n\n-6\n'2\n\n9\n5\n\n-4\n'1\n\n9\n8\n\n8\n0\n\n-1\n'7\n\n9\n0\n\n6\n'0\n\n9\n5\n\n2\n'2\n\n6\n0\n\n-3\n'8\n\n0\n6\n\n-3\n'8\n\n4\n8\n\n-1\n9\n\n'0\n6\n\n7\n1\n\n5\n'2\n\n1\n9\n\n  \n T\n\no\nta\n\nl\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nF\n\n I\n N\n\n A\n N\n\n Z\n V\n\n E\n R\n\n M\n Ö\n\n G\n E\n\n N 1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n22\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n4\n0\n\n4\n0\n\n8\n0\n\n8\n0\n\n  \n  \n  \n  \n W\n\n -\n W\n\na\nh\n\nlb\ne\nd\n\na\nrf\n\n4\n0\n\n4\n0\n\n8\n0\n\n8\n0\n\n  \n  \n  \nT\n\no\nta\n\nl \nW\n\na\nh\n\nlb\ne\nd\n\na\nrf\n\n1\n'5\n\n6\n5\n\n4\n0\n\n0\n8\n\n1\n0\n\n-3\n4\n\n0\n1\n\n'5\n1\n\n0\n5\n\n6\n0\n\n1\n'0\n\n6\n5\n\n4\n'5\n\n0\n5\n\n-1\n'4\n\n7\n5\n\n5\n'9\n\n8\n0\n\n  \n  \n  \nS\nM\n\n -\n S\n\nu\nn\n\nn\na\nu\n\n-M\no\n\no\ns\n\n3\n0\n\n0\n1\n\n'0\n8\n\n7\n6\n\n8\n1\n\n8\n2\n\n3\n9\n\n'8\n5\n\n7\n1\n\n0\n'1\n\n8\n6\n\n6\n'6\n\n2\n7\n\n6\n'2\n\n8\n2\n\n2\n9\n\n'5\n6\n\n1\n-1\n\n1\n4\n\n2\n9\n\n'6\n7\n\n5\n  \n  \n  \nE\n -\n\n E\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\nsb\ne\nd\n\na\nrf\n\n8\n'9\n\n5\n0\n\n1\n7\n\n'2\n3\n\n3\n8\n\n'0\n5\n\n8\n2\n\n3\n'9\n\n2\n0\n\n3\n4\n\n'0\n3\n\n2\n4\n\n8\n'4\n\n8\n6\n\n4\n4\n\n'6\n0\n\n7\n4\n\n7\n'7\n\n5\n3\n\n1\n8\n\n5\n'2\n\n8\n6\n\n-6\n'5\n\n7\n0\n\n1\n9\n\n1\n'8\n\n5\n5\n\n  \n  \n  \nN\n\n -\n N\n\na\nch\n\nh\no\n\nlb\ne\nd\n\na\nrf\n\n9\n'2\n\n5\n0\n\n1\n9\n\n'8\n8\n\n5\n9\n\n'1\n3\n\n9\n2\n\n5\n'5\n\n5\n3\n\n4\n3\n\n'5\n8\n\n9\n6\n\n0\n'2\n\n2\n2\n\n5\n1\n\n'7\n9\n\n3\n5\n\n5\n'1\n\n0\n0\n\n2\n1\n\n9\n'4\n\n3\n1\n\n-8\n'1\n\n5\n9\n\n2\n2\n\n7\n'5\n\n9\n0\n\n  \n T\n\no\nta\n\nl\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nV\n\n E\n R\n\n W\n A\n\n L\n T\n\n U\n N\n\n G\n S\n\n V\n E\n\n R\n M\n\n Ö\n G\n\n E\n N\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n23\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n4\n'8\n\n0\n0\n\n2\n'0\n\n1\n3\n\n1\n'0\n\n0\n0\n\n6\n'8\n\n1\n3\n\n6\n'8\n\n1\n3\n\n1\nN\n\n1\n3\n2\n.7\n\n0\n4\n0\n.8\n\n8\n -\n\n T\na\nls\n\ntr\na\nss\n\ne\n 1\n\n0\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n L\nä\nn\n\ng\nsb\n\na\nu\n\n; S\nR\n\n 0\n8\n.0\n\n3\n.2\n\n0\n1\n6\n,\n\n4\n7\n5\n'0\n\n0\n0\n.0\n\n0\n; G\n\nG\nR\n\n 0\n3\n.1\n\n0\n.2\n\n0\n1\n8\n, 7\n\n'3\n3\n7\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n4\nE\n\n1\n3\n2\n.7\n\n0\n4\n0\n.3\n\n6\n -\n\n W\na\nch\n\ntg\na\nss\n\ne\n 3\n\n, I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\ne\nn\n\n5\n0\n\n4\n3\n\n0\n3\n\n5\n5\n\n1\n5\n\n5\n1\n\n5\n5\n\n1\n5\n\n4\nN\n\n1\n3\n2\n.7\n\n0\n4\n0\n.3\n\n4\n -\n\n S\no\n\no\nd\n\nst\nra\n\nss\ne\n 3\n\n4\n u\n\nn\nd\n\n 3\n4\n a\n\n, I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n; S\nR\n\n0\n4\n.0\n\n7\n.2\n\n0\n1\n7\n, 7\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n4\n8\n0\n\n4\n'8\n8\n5\n\n2\n'0\n1\n3\n\n1\n'5\n1\n5\n\n7\n'4\n2\n8\n\n7\n'4\n2\n8\n\n1\n3\n2\n7\n0\n4\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nen\n\n i\nn\n\n G\neb\n\nä\nu\n\nd\ne\n\n1\n0\n\n0\n1\n\n0\n0\n\n5\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n4\nN\n\n1\n3\n2\n.7\n\n0\n0\n0\n.1\n\n1\n -\n\n S\nta\n\nd\nth\n\na\nu\n\nsa\nre\n\na\nl, \n\nP\nro\n\nje\nkt\n\ne\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\n3\n0\n\n3\n0\n\n3\n0\n\n3\n0\n\n3\n0\n\n8\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n1\nN\n\n1\n3\n2\n.7\n\n0\n0\n0\n.1\n\n0\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n G\n\ne\nb\n\nie\nts\n\ne\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\n; S\nR\n\n2\n2\n.0\n\n1\n.2\n\n0\n1\n9\n, 1\n\n1\n6\n'8\n\n2\n0\n.0\n\n0\n; S\n\nR\n 2\n\n2\n.0\n\n1\n.2\n\n0\n1\n9\n,  \n\n  \n  \n 2\n\n6\n3\n.0\n\n0\n\n1\n'0\n\n3\n0\n\n1\n'0\n\n3\n0\n\n1\n'0\n\n3\n0\n\n1\nN\n\n1\n3\n2\n.7\n\n0\n0\n0\n.0\n\n8\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n E\n\nrs\nch\n\nlie\nss\n\nu\nn\n\ng\n K\n\na\nt.\n\n-N\nr.\n\n 8\n3\n6\n2\n (\n\nZ\nIS\n\n);\n\nG\nR\n\n 0\n4\n.0\n\n6\n.1\n\n9\n9\n7\n\n1\n1\n\n7\n1\n\n1\n7\n\n-1\n9\n\n8\n3\n\n1\n5\n\n1\nN\n\n1\n3\n2\n.7\n\n0\n0\n0\n.0\n\n6\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n E\n\nrs\nch\n\nlie\nss\n\nu\nn\n\ng\n u\n\nn\nd\n\n T\ne\nill\n\nö\nsc\n\nh\nu\n\nn\ng\n\nD\nie\n\nn\nst\n\nb\na\nrk\n\ne\nit\n\n, K\na\nt.\n\n-N\nr.\n\n 8\n3\n6\n1\n (\n\nB\na\nu\n\nfe\nld\n\n B\n2\n u\n\nn\nd\n\n C\n);\n S\n\nR\n 0\n\n6\n.0\n\n3\n.2\n\n0\n1\n8\n,\n\n9\n'4\n\n4\n1\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n6\n.0\n\n3\n.2\n\n0\n1\n8\n,  \n\n 6\n6\n4\n'0\n\n0\n0\n.0\n\n0\n\n3\n0\n\n3\n0\n\n1\n3\n0\n\n1\n'1\n6\n0\n\n1\n9\n7\n\n8\n0\n\n1\n'5\n4\n7\n\n-1\n9\n\n8\n1\n'7\n4\n5\n\n1\n3\n2\n7\n0\n0\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nen\n\n i\nn\n\n G\nru\n\nn\nd\nst\n\nü\nck\n\ne\n\n-6\n'2\n\n9\n5\n\n-4\n'1\n\n9\n8\n\n8\n0\n\n-1\n'7\n\n9\n0\n\n6\n'0\n\n9\n5\n\n2\n'2\n\n6\n0\n\n-3\n'8\n\n0\n6\n\n-3\n'8\n\n4\n8\n\n-1\n9\n\n'0\n6\n\n7\n1\n\n5\n'2\n\n1\n9\n\n1\n3\n\n2\n -\n\n F\nin\n\na\nn\n\nzl\nie\n\ng\ne\nn\n\nsc\nh\n\na\nft\n\ne\nn\n\n (\nü\n\nb\ne\nrb\n\na\nu\n\nt)\n\n-6\n'2\n\n9\n5\n\n-4\n'1\n\n9\n8\n\n8\n0\n\n-1\n'7\n\n9\n0\n\n6\n'0\n\n9\n5\n\n2\n'2\n\n6\n0\n\n-3\n'8\n\n0\n6\n\n-3\n'8\n\n4\n8\n\n-1\n9\n\n'0\n6\n\n7\n1\n\n5\n'2\n\n1\n9\n\nF\n I\n\n N\n A\n\n N\n Z\n\n V\n E\n\n R\n M\n\n Ö\n G\n\n E\n N\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n24\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n-6\n'3\n\n5\n5\n\n-5\n'4\n\n7\n9\n\n-6\n'3\n\n5\n5\n\n-6\n'3\n\n5\n5\n\n4\nE\n\n1\n3\n2\n.8\n\n0\n0\n0\n.1\n\n2\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 1\n\n, 3\n u\n\nn\nd\n\n P\na\nrk\n\np\nla\n\ntz\n S\n\nih\nlq\n\nu\na\ni, \n\nV\ne\nrk\n\na\nu\n\nf \nK\n\na\nt.\n\n5\n2\n0\n9\n, 7\n\n6\n5\n1\n, 8\n\n3\n0\n9\n u\n\nn\nd\n\n 8\n3\n1\n8\n (\n\n3\n'4\n\n8\n8\n m\n\n2\n à\n\n 1\n'5\n\n7\n1\n.\n\n-8\n'6\n\n4\n1\n\n-8\n'6\n\n4\n1\n\n-8\n'6\n\n4\n1\n\n4\nE\n\n1\n3\n2\n.8\n\n0\n0\n0\n.0\n\n6\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n V\n\ne\nrk\n\na\nu\n\nf \nB\n\na\nu\n\nla\nn\n\nd\n, B\n\na\nu\n\nfe\nld\n\n B\n2\n (\n\n3\n'7\n\n5\n7\n\nm\n2\n à\n\n 2\n'3\n\n0\n0\n.0\n\n0\n)\n\n-6\n'3\n5\n5\n\n-8\n'6\n4\n1\n\n-5\n'4\n7\n9\n\n-1\n4\n'9\n9\n6\n\n-1\n4\n\n'9\n9\n\n6\n1\n3\n2\n8\n0\n0\n0\n -\n\n V\ner\n\nka\nu\n\nf \nvo\n\nn\n G\n\nru\nn\n\nd\nst\n\nü\nck\n\nen\n\n1\n'4\n\n3\n3\n\n1\n'4\n\n3\n3\n\n1\n'4\n\n3\n3\n\n1\nN\n\n1\n3\n2\n.7\n\n7\n4\n0\n.0\n\n0\n -\n\n Ü\nb\n\ne\nrt\n\nra\ng\n\nu\nn\n\ng\n v\n\no\nn\n\n r\ne\na\nlis\n\nie\nrt\n\ne\nn\n\n G\ne\nw\n\nin\nn\n\ne\nn\n\n a\nu\n\ns\n\nG\ne\nb\n\nä\nu\n\nd\ne\nn\n\n i\nn\n\n d\nie\n\n E\nrf\n\no\nlg\n\nsr\ne\nch\n\nn\nu\n\nn\ng\n\n1\n'4\n3\n3\n\n1\n'4\n3\n3\n\n1\n'4\n3\n3\n\n1\n3\n2\n7\n7\n4\n0\n -\n\n Ü\nb\ner\n\ntr\na\ng\nu\n\nn\ng\n v\n\no\nn\n\n r\nea\n\nli\nsi\n\ner\nte\n\nn\n G\n\new\nin\n\nn\nen\n\n a\nu\n\ns \nG\n\neb\nä\nu\n\nd\nen\n\n i\nn\n\nd\nie\n\n E\nrf\n\no\nlg\n\nsr\nec\n\nh\nn\n\nu\nn\n\ng\n\n4\n'3\n\n2\n3\n\n4\n'3\n\n2\n3\n\n4\n'3\n\n2\n3\n\n1\nN\n\n1\n3\n2\n.7\n\n7\n0\n0\n.0\n\n0\n -\n\n Ü\nb\n\ne\nrt\n\nra\ng\n\nu\nn\n\ng\n v\n\no\nn\n\n r\ne\na\nlis\n\nie\nrt\n\ne\nn\n\n G\ne\nw\n\nin\nn\n\ne\nn\n\n a\nu\n\ns\n\nG\nru\n\nn\nd\n\nst\nü\n\nck\ne\nn\n\n i\nn\n\n d\nie\n\n E\nrf\n\no\nlg\n\nsr\ne\nch\n\nn\nu\n\nn\ng\n\n4\n'3\n2\n3\n\n4\n'3\n2\n3\n\n4\n'3\n2\n3\n\n1\n3\n2\n7\n7\n0\n0\n -\n\n Ü\nb\ner\n\ntr\na\ng\nu\n\nn\ng\n v\n\no\nn\n\n r\nea\n\nli\nsi\n\ner\nte\n\nn\n G\n\new\nin\n\nn\nen\n\n a\nu\n\ns \nG\n\nru\nn\n\nd\nst\n\nü\nck\n\nen\n\nin\n d\n\nie\n E\n\nrf\no\nlg\n\nsr\nec\n\nh\nn\n\nu\nn\n\ng\n\n4\n0\n\n2\n3\n\n4\n0\n\n4\n0\n\n1\nN\n\n1\n3\n2\n.7\n\n2\n4\n0\n.0\n\n0\n -\n\n E\nrw\n\ne\nrb\n\ns-\n u\n\nn\nd\n\n V\ne\nrk\n\na\nu\n\nfs\nn\n\ne\nb\n\ne\nn\n\nko\nst\n\ne\nn\n\n v\no\n\nn\n G\n\ne\nb\n\nä\nu\n\nd\ne\nn\n\n4\n0\n\n2\n3\n\n4\n0\n\n4\n0\n\n1\n3\n2\n7\n2\n4\n0\n -\n\n E\nrw\n\ner\nb\ns-\n\n u\nn\n\nd\n V\n\ner\nka\n\nu\nfs\n\nn\neb\n\nen\nko\n\nst\nen\n\n v\no\nn\n\n G\neb\n\nä\nu\n\nd\nen\n\n(l\niq\n\nu\nid\n\nit\nä\nts\n\nw\nir\n\nks\na\nm\n\n)\n\n6\n0\n\n9\n0\n\n5\n0\n\n5\n0\n\n5\n5\n\n2\n5\n\n0\n2\n\n5\n0\n\n1\nN\n\n1\n3\n2\n.7\n\n2\n0\n0\n.0\n\n0\n -\n\n E\nrw\n\ne\nrb\n\ns-\n u\n\nn\nd\n\n V\ne\nrk\n\na\nu\n\nfs\nn\n\ne\nb\n\ne\nn\n\nko\nst\n\ne\nn\n\n v\no\n\nn\n\nG\nru\n\nn\nd\n\nst\nü\n\nck\ne\nn\n\n; S\nR\n\n 1\n9\n.0\n\n6\n.2\n\n0\n1\n2\n, 1\n\n5\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n1\n.0\n\n4\n.2\n\n0\n1\n4\n, 5\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n6\n0\n\n9\n0\n\n5\n0\n\n5\n0\n\n5\n5\n\n2\n5\n0\n\n2\n5\n0\n\n1\n3\n2\n7\n2\n0\n0\n -\n\n E\nrw\n\ner\nb\ns-\n\n u\nn\n\nd\n V\n\ner\nka\n\nu\nfs\n\nn\neb\n\nen\nko\n\nst\nen\n\n v\no\nn\n\n G\nru\n\nn\nd\nst\n\nü\nck\n\nen\n\n(l\niq\n\nu\nid\n\nit\nä\nts\n\nw\nir\n\nks\na\nm\n\n)\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n25\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n8\n0\n\n8\n0\n\n8\n0\n\n1\nN\n\n6\n1\n.5\n\n0\n6\n0\n.2\n\n3\n -\n\n E\nrs\n\na\ntz\n\n M\no\n\nb\nile\n\n-G\ne\nrä\n\nte\n u\n\nn\nd\n\n M\no\n\nn\nit\n\no\nre\n\n; S\nR\n\n 1\n0\n.0\n\n4\n.2\n\n0\n1\n8\n,\n\n8\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n7\n.1\n\n1\n.1\n\n8\n)\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n4\n\nN\n\n6\n1\n.5\n\n0\n6\n0\n.2\n\n0\n -\n\n A\nb\n\nlö\nsu\n\nn\ng\n\n X\ne\nn\n\nA\np\n\np\n S\n\ne\nrv\n\ne\nr \n\n(C\nit\n\nri\nx \n\nU\nm\n\ng\ne\nb\n\nu\nn\n\ng\n a\n\nu\ns \n\nd\ne\nm\n\nJa\nn\n\nu\na\nr \n\n2\n0\n1\n5\n),\n H\n\na\nrd\n\nw\na\nre\n\n u\nn\n\nd\n D\n\nie\nn\n\nst\nle\n\nis\ntu\n\nn\ng\n\n; S\nR\n\n 0\n7\n.0\n\n7\n.2\n\n0\n1\n5\n,\n\n1\n1\n6\n'3\n\n0\n6\n.0\n\n0\n (\n\nA\nb\n\nr.\n 6\n\n.1\n2\n.1\n\n6\n)\n\n1\n5\n\n0\n5\n\n0\n5\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n3\n\nE\n6\n1\n.5\n\n0\n6\n0\n.0\n\n8\n -\n\n A\nu\n\nsb\na\nu\n\n S\np\n\ne\nic\n\nh\ne\nr\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\n5\n\n0\n3\n\n5\n0\n\n1\nN\n\n6\n1\n.5\n\n0\n6\n0\n.0\n\n3\n -\n\n E\nrs\n\na\ntz\n\n- \nu\n\nn\nd\n\n N\ne\nu\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\ne\nn\n\n; S\nR\n\n 0\n6\n.1\n\n2\n.2\n\n0\n1\n6\n,\n\n5\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n7\n.1\n\n1\n.1\n\n8\n);\n S\n\nR\n 2\n\n7\n.1\n\n1\n.2\n\n0\n1\n8\n, 5\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n3\n0\n5\n\n5\n0\n\n1\n0\n0\n\n3\n0\n0\n\n2\n5\n0\n\n2\n4\n0\n\n2\n3\n0\n\n1\n'2\n9\n5\n\n1\n'2\n9\n5\n\n6\n1\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n5\n0\n\n4\n0\n\n5\n2\n\n0\n0\n\n1\n0\n\n0\n3\n\n4\n5\n\n3\n4\n\n5\n5\n\n7\n0\n\n6\n5\n\n5\n2\n\n'0\n1\n\n5\n2\n\n'0\n1\n\n5\n6\n\n1\n -\n\n I\nn\n\nfo\nrm\n\na\nti\n\nk\n\n5\n0\n\n4\n0\n\n5\n2\n\n0\n0\n\n1\n0\n\n0\n3\n\n4\n5\n\n3\n4\n\n5\n5\n\n7\n0\n\n6\n5\n\n5\n2\n\n'0\n1\n\n5\n2\n\n'0\n1\n\n5\n6\n\n -\n P\n\nR\nÄ\n\nS\nID\n\nIA\nL\nE\nS\n\n5\n0\n\n4\n0\n\n5\n2\n\n0\n0\n\n1\n0\n\n0\n3\n\n4\n5\n\n4\n2\n\n5\n7\n\n1\n0\n\n7\n9\n\n5\n2\n\n'2\n3\n\n5\n2\n\n'2\n3\n\n5\n0\n\n -\n P\n\n r\n ä\n\n s\n i\n\n d\n i\n\n a\n l\n\n e\n s\n\n /\n E\n\n i\n n\n\n w\n o\n\n h\n n\n\n e\n r\n\n k\n o\n\n n\n t\n\n a\n k\n\n t\n e\n\n9\n'2\n\n5\n0\n\n1\n9\n\n'8\n8\n\n5\n9\n\n'1\n3\n\n9\n2\n\n5\n'5\n\n5\n3\n\n4\n3\n\n'5\n8\n\n9\n6\n\n0\n'2\n\n2\n2\n\n5\n1\n\n'7\n9\n\n3\n5\n\n5\n'1\n\n0\n0\n\n2\n1\n\n9\n'4\n\n3\n1\n\n-8\n'1\n\n5\n9\n\n2\n2\n\n7\n'5\n\n9\n0\n\nV\n E\n\n R\n W\n\n A\n L\n\n T\n U\n\n N\n G\n\n S\n V\n\n E\n R\n\n M\n Ö\n\n G\n E\n\n N\n\n-3\n'8\n\n7\n3\n\n-3\n'8\n\n7\n3\n\n-3\n'8\n\n7\n3\n\n3\nN\n\n1\n3\n2\n.8\n\n0\n4\n0\n.3\n\n8\n -\n\n S\no\n\no\nd\n\nst\nra\n\nss\ne\n 3\n\n6\n u\n\nn\nd\n\n 3\n8\n, V\n\ne\nrk\n\na\nu\n\nf \na\nn\n\n S\nA\n\nB\nA\n\n-3\n'8\n7\n3\n\n-3\n'8\n7\n3\n\n-3\n'8\n\n7\n3\n\n1\n3\n2\n8\n0\n4\n0\n -\n\n V\ner\n\nka\nu\n\nf \nvo\n\nn\n G\n\neb\nä\nu\n\nd\nen\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n26\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n8\n0\n\n8\n0\n\n8\n0\n\n8\n0\n\n1\nN\n\n6\n1\n.5\n\n2\n0\n0\n.1\n\n0\n -\n\n B\nu\n\nch\nh\n\na\nlt\n\nu\nn\n\ng\nss\n\no\nft\n\nw\na\nre\n\n, E\nin\n\nfü\nh\n\nru\nn\n\ng\n H\n\nR\nM\n\n2\n; S\n\nR\n\n0\n4\n.0\n\n7\n.2\n\n0\n1\n7\n, 2\n\n4\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\nN\n\n6\n1\n.5\n\n2\n0\n0\n.0\n\n8\n -\n\n M\nS\n L\n\niz\ne\nn\n\nze\nn\n\n, g\nlo\n\nb\na\nle\n\n E\nrn\n\ne\nu\n\ne\nru\n\nn\ng\n\n (\nn\n\ne\nu\n\ne\ns \n\nO\nff\n\nic\ne\n,\n\nE\nxc\n\nh\na\nn\n\ng\ne\n);\n S\n\nR\n 2\n\n4\n.0\n\n1\n.2\n\n0\n1\n8\n, 3\n\n1\n'4\n\n4\n9\n.6\n\n0\n (\n\nA\nb\n\nr.\n 6\n\n.5\n.1\n\n4\n);\n S\n\nR\n 0\n\n6\n.1\n\n2\n.2\n\n0\n1\n6\n,\n\n1\n5\n9\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n3\n.2\n\n.1\n8\n)\n\n4\n5\n\n4\n5\n\n3\n5\n\n9\n0\n\n9\n0\n\n3\nN\n\n6\n1\n.5\n\n2\n0\n0\n.0\n\n6\n -\n\n P\ne\nrs\n\no\nn\n\na\nlin\n\nfo\nrm\n\na\nti\n\no\nn\n\nss\nys\n\nte\nm\n\n (\nP\n\nIS\n)\n\n1\n0\n0\n\n1\n5\n0\n\n4\n5\n\n4\n5\n\n3\n3\n0\n\n3\n7\n5\n\n6\n7\n0\n\n6\n7\n0\n\n6\n1\n5\n2\n0\n0\n -\n\n S\no\nft\n\nw\na\nre\n\n1\n0\n\n0\n5\n\n0\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n3\n\nE\n6\n1\n.5\n\n0\n6\n0\n.9\n\n9\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 1\n\n0\n, I\n\nT\n-K\n\no\nst\n\ne\nn\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\nN\n\n6\n1\n.5\n\n0\n6\n0\n.9\n\n8\n -\n\n E\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\ne\nn\n\n u\nn\n\nd\n E\n\nrs\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n S\n\ne\nrv\n\ne\nr,\n\n B\na\nck\n\nu\np\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n1\n\nN\n6\n1\n.5\n\n0\n6\n0\n.9\n\n7\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n D\n\ne\nsk\n\nto\np\n\n G\ne\nrä\n\nte\n; S\n\nR\n 1\n\n9\n.0\n\n9\n.2\n\n0\n1\n7\n,\n\n1\n5\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 5\n\n.6\n.1\n\n8\n)\n\n7\n5\n\n7\n5\n\n7\n5\n\n1\nN\n\n6\n1\n.5\n\n0\n6\n0\n.9\n\n4\n -\n\n R\ne\nd\n\ne\nsi\n\ng\nn\n\n N\ne\ntz\n\n; S\nR\n\n 0\n4\n.0\n\n7\n.2\n\n0\n1\n7\n. 7\n\n2\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n\n0\n5\n.0\n\n6\n.2\n\n0\n1\n8\n)\n\n6\n0\n\n8\n0\n\n6\n0\n\n6\n0\n\n3\nN\n\n6\n1\n.5\n\n0\n6\n0\n.9\n\n3\n -\n\n E\nS\nX\n\n S\ne\nrv\n\ne\nr \n\n(+\n1\n E\n\nS\nX\n\n m\nit\n\n 2\n C\n\nP\nU\n\n u\nn\n\nd\n E\n\nrs\na\ntz\n\n),\n\nN\ne\ntz\n\nw\ne\nrk\n\ne\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\n S\nA\n\nN\n-I\n\nn\nfr\n\na\nst\n\nru\nkt\n\nu\nr;\n\n S\nR\n\n 1\n5\n.1\n\n1\n.2\n\n0\n1\n7\n, 1\n\n7\n'5\n\n4\n7\n.8\n\n5\n\n(A\nb\n\nr.\n 3\n\n.4\n.2\n\n0\n1\n2\n)\n\n3\n0\n\n3\n0\n\n3\n0\n\n4\nN\n\n6\n1\n.5\n\n0\n6\n0\n.9\n\n1\n -\n\n T\ne\nle\n\nfo\nn\n\nie\n /\n\n N\ne\ntz\n\n, U\nm\n\nb\na\nu\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 1\n\n0\n; S\n\nR\n\n1\n5\n.1\n\n1\n.2\n\n0\n1\n6\n, 3\n\n7\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n7\n.0\n\n3\n.2\n\n0\n1\n8\n, 1\n\n3\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\nE\n\n6\n1\n.5\n\n0\n6\n0\n.4\n\n0\n -\n\n N\no\n\nts\ntr\n\no\nm\n\nve\nrs\n\no\nrg\n\nu\nn\n\ng\n, E\n\nrn\ne\nu\n\ne\nru\n\nn\ng\n\n; S\nR\n\n 0\n6\n.1\n\n2\n.2\n\n0\n1\n6\n,\n\n1\n3\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n3\n.0\n\n2\n.2\n\n0\n1\n8\n)\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n27\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n4\n0\n\n1\n4\n0\n\n1\n4\n0\n\n1\n4\n0\n\n7\n6\n5\n6\n4\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\na\nn\n\n ö\nff\n\nen\ntl\n\nic\nh\n\ne \nU\n\nn\nte\n\nrn\neh\n\nm\nu\n\nn\ng\nen\n\n8\n0\n\n8\n0\n\n8\n0\n\n4\nN\n\n7\n6\n.5\n\n0\n3\n0\n.0\n\n1\n -\n\n F\nri\n\ne\nd\n\nh\no\n\nfw\ne\ng\n\n, I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n8\n0\n\n8\n0\n\n8\n0\n\n7\n6\n5\n0\n3\n0\n -\n\n Ü\nb\n\nri\ng\n\ne\n T\n\nie\nfb\n\na\nu\n\nte\nn\n\n8\n0\n\n1\n4\n\n0\n1\n\n4\n0\n\n2\n2\n\n0\n2\n\n2\n0\n\n7\n6\n\n -\n B\n\ne\nst\n\na\ntt\n\nu\nn\n\ng\nsw\n\ne\nse\n\nn\n\n8\n0\n\n1\n4\n\n0\n1\n\n4\n0\n\n2\n2\n\n0\n2\n\n2\n0\n\n7\n -\n\n E\nIN\n\nW\nO\n\nH\nN\n\nE\nR\n\nK\nO\n\nN\nT\n\nA\nK\n\nT\nE\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\nE\n\n6\n1\n.5\n\n2\n9\n0\n.0\n\n1\n -\n\n I\nT\n-S\n\ntr\na\nte\n\ng\nie\n\n 2\n0\n2\n0\n, N\n\ne\nu\n\na\nu\n\nss\nch\n\nre\nib\n\nu\nn\n\ng\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n6\n1\n5\n2\n9\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nim\nm\n\na\nte\n\nri\nel\n\nle\n A\n\nn\nla\n\ng\nen\n\n1\n0\n\n0\n1\n\n5\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n3\nE\n\n6\n1\n.5\n\n2\n0\n0\n.9\n\n6\n -\n\n N\nE\nS\nT\n Z\n\nü\nri\n\nch\n C\n\nE\nN\n\nT\nR\n\nA\nL\n\n8\n0\n\n9\n0\n\n8\n0\n\n8\n0\n\n1\nN\n\n6\n1\n.5\n\n2\n0\n0\n.7\n\n0\n -\n\n E\nrs\n\na\ntz\n\n S\no\n\nft\nw\n\na\nre\n\n Z\nu\n\nsc\na\nlc\n\n; S\nR\n\n 1\n2\n.0\n\n2\n.2\n\n0\n1\n8\n, 8\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n7\n0\n\n7\n0\n\n7\n0\n\n7\n0\n\n1\nN\n\n6\n1\n.5\n\n2\n0\n0\n.1\n\n6\n -\n\n R\na\nts\n\nin\nfo\n\nrm\na\nti\n\no\nn\n\nss\nys\n\nte\nm\n\n, C\nit\n\nyW\ne\nb\n\n u\nn\n\nd\n I\nn\n\ntr\na\nn\n\ne\nt;\n\n S\nR\n\n1\n3\n.0\n\n2\n.2\n\n0\n1\n8\n, 5\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\nN\n\n6\n1\n.5\n\n2\n0\n0\n.1\n\n2\n -\n\n G\ne\nm\n\ne\nin\n\nd\ne\na\nrc\n\nh\niv\n\n, N\ne\nu\n\na\nn\n\nsc\nh\n\na\nff\n\nu\nn\n\ng\n C\n\nM\nI \nM\n\no\nd\n\nu\nl\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n28\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n7\n5\n\n7\n5\n\n5\n0\n\n5\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n4\nN\n\n1\n3\n1\n.5\n\n0\n4\n0\n.1\n\n2\n -\n\n S\nch\n\nlie\nss\n\na\nn\n\nla\ng\n\ne\nn\n\n, E\nrs\n\na\ntz\n\n u\nn\n\nd\n A\n\nn\np\n\na\nss\n\nu\nn\n\ng\n (\n\nd\niv\n\ne\nrs\n\ne\n\nG\ne\nb\n\nä\nu\n\nd\ne\n)\n\n3\n5\n\n2\n1\n\n8\n0\n\n3\n5\n\n2\n3\n\n5\n2\n\n1\nN\n\n1\n3\n1\n.5\n\n0\n4\n0\n.1\n\n1\n -\n\n S\nch\n\nü\ntz\n\ne\nn\n\nh\na\nu\n\ns,\n I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n u\nn\n\nd\n U\n\nm\nb\n\na\nu\n\n; S\nR\n\n1\n9\n.0\n\n6\n.2\n\n0\n1\n8\n, 1\n\n2\n8\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n9\n.0\n\n6\n.2\n\n0\n1\n8\n, 2\n\n3\n1\n'5\n\n0\n0\n.0\n\n0\n\n1\n'2\n\n0\n0\n\n1\n'2\n\n0\n0\n\n1\n'2\n\n0\n0\n\n4\nN\n\n1\n3\n1\n.5\n\n0\n4\n0\n.0\n\n6\n -\n\n K\nro\n\nn\ne\nn\n\nst\nra\n\nss\ne\n 6\n\n (\nW\n\no\nlf\n\nh\na\nu\n\ns)\n, Ü\n\nb\ne\nrt\n\nra\ng\n\n a\nu\n\ns \nd\n\ne\nm\n\nV\ne\nrw\n\na\nlt\n\nu\nn\n\ng\nsv\n\ne\nrm\n\nö\ng\n\ne\nn\n\n3\n5\n\n0\n4\n\n'9\n0\n\n0\n9\n\n'0\n4\n\n0\n4\n\n'3\n8\n\n9\n5\n\n'0\n0\n\n0\n1\n\n8\n'6\n\n7\n9\n\n-1\n'8\n\n7\n8\n\n2\n0\n\n'5\n5\n\n7\n1\n\nN\n1\n3\n1\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 1\n\n0\n/1\n\n2\n, S\n\nta\nd\n\nth\na\nu\n\nse\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\n; U\nA\n\n2\n8\n.0\n\n2\n.2\n\n0\n1\n6\n, 2\n\n0\n'2\n\n1\n0\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n0\n\n5\n0\n0\n\n2\n0\n0\n\n5\n7\n8\n\n9\n'3\n7\n5\n\n1\n1\n'1\n0\n7\n\n5\n'2\n4\n1\n\n5\n'7\n3\n0\n\n2\n7\n'2\n0\n1\n\n-1\n'9\n\n9\n2\n\n2\n9\n'1\n9\n3\n\n1\n3\n1\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n5\n0\n\n1\n1\n3\n1\n.5\n\n0\n0\n0\n.0\n\n1\n -\n\n W\ne\nrd\n\n, L\na\nn\n\nd\ne\nrw\n\ne\nrb\n\n F\nre\n\nih\na\nlt\n\ne\nzo\n\nn\ne\n\n5\n0\n\n1\n3\n1\n5\n0\n0\n0\n -\n\n G\nru\n\nn\nd\nst\n\nü\nck\n\ne\n\n2\n0\n\n0\n5\n\n0\n0\n\n2\n0\n\n0\n5\n\n7\n8\n\n9\n'3\n\n7\n5\n\n1\n1\n\n'1\n0\n\n7\n5\n\n'2\n4\n\n1\n5\n\n'7\n8\n\n0\n2\n\n7\n'2\n\n0\n1\n\n-1\n'9\n\n9\n2\n\n2\n9\n\n'1\n9\n\n3\n1\n\n3\n1\n\n -\n V\n\ne\nrw\n\na\nlt\n\nu\nn\n\ng\nsl\n\nie\ng\n\ne\nn\n\nsc\nh\n\na\nft\n\ne\nn\n\n1\n'4\n\n8\n0\n\n8\n'5\n\n2\n0\n\n5\n'1\n\n5\n0\n\n3\n'4\n\n8\n8\n\n1\n8\n\n'0\n9\n\n2\n3\n\n2\n'0\n\n9\n1\n\n2\n9\n\n'4\n5\n\n3\n3\n\n0\n'6\n\n8\n0\n\n9\n8\n\n'2\n7\n\n4\n-3\n\n'0\n6\n\n2\n1\n\n0\n1\n\n'3\n3\n\n6\n1\n\n3\n -\n\n L\nIE\n\nG\nE\nN\n\nS\nC\n\nH\nA\n\nF\nT\n\nE\nN\n\n1\n'4\n\n8\n0\n\n8\n'5\n\n2\n0\n\n5\n'1\n\n5\n0\n\n3\n'4\n\n8\n8\n\n1\n8\n\n'0\n9\n\n2\n3\n\n2\n'0\n\n9\n1\n\n2\n9\n\n'4\n5\n\n3\n3\n\n0\n'6\n\n8\n0\n\n9\n8\n\n'2\n7\n\n4\n-3\n\n'0\n6\n\n2\n1\n\n0\n1\n\n'3\n3\n\n6\n1\n\n -\n F\n\n i\n n\n\n a\n n\n\n z\n e\n\n n\n\n1\n4\n\n0\n1\n\n4\n0\n\n1\n4\n\n0\n1\n\n4\n0\n\n3\nE\n\n7\n6\n.5\n\n6\n4\n0\n.0\n\n1\n -\n\n U\nrn\n\ne\nn\n\nn\nis\n\nch\ne\nn\n\nw\na\nn\n\nd\n F\n\nri\ne\nd\n\nh\no\n\nf;\n S\n\nR\n 2\n\n8\n.0\n\n3\n.2\n\n0\n1\n7\n,\n\n1\n5\n0\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n29\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n2\n\na\nN\n\n1\n3\n3\n.5\n\n0\n4\n0\n.2\n\n1\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 1\n\n9\n/2\n\n1\n, U\n\nm\nb\n\na\nu\n\n (\nP\n\nro\nje\n\nkt\n\nS\nta\n\nd\nth\n\na\nu\n\nse\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\n);\n S\n\nR\n 1\n\n5\n.0\n\n3\n.2\n\n0\n1\n1\n, 1\n\n4\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n1\n.9\n\n.1\n2\n);\n\nU\nA\n\n 2\n8\n.0\n\n2\n.2\n\n0\n1\n6\n, 1\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\n1\n7\n\n8\n1\n\n7\n8\n\n1\n7\n\n8\n1\n\nN\n1\n3\n3\n.5\n\n0\n4\n0\n.0\n\n2\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 1\n\n2\n, S\n\ntu\nrm\n\n "\nB\n\nu\nrg\n\nlin\nd\n\n";\n S\n\nR\n 1\n\n8\n.0\n\n6\n.2\n\n0\n1\n9\n,\n\n1\n7\n7\n'6\n\n3\n3\n.4\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n8\n.6\n\n.1\n9\n)\n\n2\n5\n\n2\n5\n\n2\n5\n\n2\na\n\nN\n1\n3\n3\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n A\nlb\n\nis\nst\n\nra\nss\n\ne\n 3\n\n, R\nü\n\nck\nb\n\na\nu\n\n (\nP\n\nro\nje\n\nkt\n\nS\nta\n\nd\nth\n\na\nu\n\nse\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\n);\n U\n\nA\n 2\n\n8\n.0\n\n2\n.2\n\n0\n1\n6\n, 2\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n1\n2\n5\n\n1\n7\n8\n\n3\n0\n3\n\n3\n0\n3\n\n1\n3\n3\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n1\n2\n\n5\n1\n\n7\n8\n\n3\n0\n\n3\n3\n\n0\n3\n\n1\n3\n\n3\n -\n\n M\nie\n\ntl\nie\n\ng\ne\nn\n\nsc\nh\n\na\nft\n\ne\nn\n\n2\n0\n\n0\n2\n\n0\n0\n\n8\n0\n\n2\n5\n\n5\n0\n\n5\n5\n\n0\n5\n\n4\nN\n\n1\n3\n1\n.5\n\n0\n4\n0\n.8\n\n0\n -\n\n B\na\nh\n\nn\nh\n\no\nfp\n\nla\ntz\n\n 5\n "\n\nB\nru\n\ng\ng\n\n",\n I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n; S\nR\n\n0\n2\n.0\n\n5\n.2\n\n0\n1\n7\n, 1\n\n4\n6\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n7\n.3\n\n.1\n8\n)\n\n2\n0\n\n0\n3\n\n0\n0\n\n5\n0\n\n5\n0\n\n5\n5\n\n0\n5\n\n5\n0\n\n4\nN\n\n1\n3\n1\n.5\n\n0\n4\n0\n.6\n\n0\n -\n\n B\na\nd\n\nst\nra\n\nss\ne\n 5\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n A\nn\n\nb\na\nu\n\n u\nn\n\nd\n I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n5\n0\n\n3\n0\n\n0\n5\n\n0\n1\n\n5\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n4\nN\n\n1\n3\n1\n.5\n\n0\n4\n0\n.5\n\n3\n -\n\n S\nch\n\nu\nlh\n\na\nu\n\nss\ntr\n\na\nss\n\ne\n 5\n\n "\nK\n\nu\nlt\n\nu\nrs\n\nch\na\nch\n\ntl\ne\n",\n\nIn\nst\n\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\ne\nn\n\n1\n0\n\n0\n1\n\n5\n0\n\n5\n0\n\n2\n5\n\n0\n-5\n\n0\n3\n\n0\n0\n\n4\nE\n\n1\n3\n1\n.5\n\n0\n4\n0\n.5\n\n2\n -\n\n Z\niv\n\nils\nch\n\nu\ntz\n\na\nn\n\nla\ng\n\ne\n, I\n\nn\nst\n\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n u\nn\n\nd\n U\n\nm\nn\n\nu\ntz\n\nu\nn\n\ng\n\n3\n6\n\n7\n1\n\n0\n0\n\n4\n6\n\n7\n4\n\n6\n7\n\n1\nN\n\n1\n3\n1\n.5\n\n0\n4\n0\n.2\n\n4\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 8\n\n, g\ne\nm\n\ne\nin\n\nsa\nm\n\ne\nr \n\nP\no\n\nliz\ne\nip\n\no\nst\n\ne\nn\n\n, T\nP\n\nT\nie\n\nfg\na\nra\n\ng\ne\n\n1\n4\n\n8\n3\n\n'0\n2\n\n5\n1\n\n'1\n2\n\n5\n3\n\n0\n0\n\n2\n5\n\n0\n4\n\n'5\n9\n\n8\n-6\n\n4\n4\n\n'6\n6\n\n2\n1\n\nE\n1\n3\n1\n.5\n\n0\n4\n0\n.2\n\n3\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 8\n\n, g\ne\nm\n\ne\nin\n\nsa\nm\n\ne\nr \n\nP\no\n\nliz\ne\nip\n\no\nst\n\ne\nn\n\n; S\nR\n\n1\n1\n.1\n\n2\n.2\n\n0\n1\n8\n, 2\n\n'6\n0\n8\n'5\n\n0\n0\n.0\n\n0\n; G\n\nG\nR\n\n 0\n3\n.0\n\n4\n.2\n\n0\n1\n9\n, 2\n\n'6\n3\n4\n'5\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n30\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n7\n0\n\n0\n6\n\n0\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n1\n'4\n\n5\n0\n\n-5\n0\n\n1\n'5\n\n0\n0\n\n4\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.0\n\n7\n -\n\n F\ne\nld\n\nw\ne\ng\n\n, I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n2\n3\n\n0\n4\n\n5\n0\n\n4\n0\n\n3\n0\n\n2\n0\n\n0\n7\n\n5\n0\n\n7\n5\n\n0\n4\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.0\n\n5\n -\n\n Z\no\n\np\nf,\n A\n\nn\np\n\na\nss\n\nu\nn\n\ng\n K\n\nin\nd\n\ne\nrg\n\na\nrt\n\ne\nn\n\n-R\na\nu\n\nm\na\nn\n\ng\ne\nb\n\no\nt \n\nim\n\nS\nch\n\nu\nlk\n\nre\nis\n\n; S\nR\n\n 0\n2\n.0\n\n7\n.2\n\n0\n1\n9\n, 6\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n4\n0\n\n0\n1\n\n'7\n0\n\n0\n2\n\n2\n2\n\n1\n'7\n\n0\n0\n\n2\n'3\n\n2\n2\n\n2\n'3\n\n2\n2\n\n3\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.0\n\n3\n -\n\n I\nse\n\nn\ng\n\nru\nn\n\nd\n /\n\n W\ne\nrd\n\n, K\nin\n\nd\ne\nrg\n\na\nrt\n\ne\nn\n\n N\ne\nu\n\nb\na\nu\n\n; S\nR\n\n1\n7\n.0\n\n4\n.2\n\n0\n1\n8\n, 2\n\n4\n0\n'0\n\n0\n0\n.0\n\n0\n\n1\n8\n0\n\n7\n'0\n2\n0\n\n4\n'9\n5\n0\n\n2\n'9\n1\n0\n\n8\n'2\n8\n0\n\n1\n9\n'3\n8\n1\n\n2\n3\n'8\n9\n9\n\n2\n3\n'7\n0\n0\n\n6\n6\n'6\n2\n0\n\n-1\n'0\n\n7\n0\n\n6\n7\n'6\n9\n0\n\n1\n3\n8\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n3\n1\n\n2\n1\n\n'5\n0\n\n0\n4\n\n5\n1\n\n'0\n0\n\n0\n1\n\n'8\n5\n\n7\n1\n\n'8\n5\n\n7\n2\n\nb\nN\n\n1\n3\n8\n.5\n\n0\n3\n0\n.0\n\n6\n -\n\n H\no\n\nfe\nrn\n\n-S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n A\nu\n\nss\ne\nn\n\na\nn\n\nla\ng\n\ne\nn\n\n; S\nR\n\n0\n5\n.0\n\n9\n.2\n\n0\n1\n7\n,  \n\n  \n 8\n\n6\n'0\n\n0\n0\n.0\n\n0\n; G\n\nG\nR\n\n 0\n3\n.0\n\n7\n.2\n\n0\n1\n9\n, 1\n\n'8\n9\n0\n'0\n\n0\n0\n.0\n\n0\n\n1\n'1\n\n0\n0\n\n1\n'0\n\n0\n0\n\n1\n5\n\n0\n2\n\n'1\n0\n\n0\n2\n\n'1\n0\n\n0\n4\n\nN\n1\n3\n8\n.5\n\n0\n3\n0\n.0\n\n3\n -\n\n Z\ne\nn\n\ntr\nu\n\nm\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n A\nu\n\nss\ne\nn\n\na\nn\n\nla\ng\n\ne\nn\n\n; S\nR\n\n 3\n0\n.5\n\n.2\n0\n1\n7\n,\n\n1\n5\n9\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.1\n\n2\n.1\n\n7\n)\n\n5\n0\n\n4\n1\n3\n8\n.5\n\n0\n3\n0\n.0\n\n1\n -\n\n K\no\n\np\nfh\n\no\nlz\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n A\nu\n\nss\ne\nn\n\na\nn\n\nla\ng\n\ne\nn\n\n; S\nR\n\n 1\n5\n.0\n\n4\n.2\n\n0\n1\n4\n,\n\n3\n5\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n0\n.1\n\n.1\n7\n);\n S\n\nR\n 2\n\n2\n.0\n\n9\n.2\n\n0\n1\n5\n, 1\n\n8\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n0\n.1\n\n.1\n7\n)\n\n1\n'1\n0\n0\n\n1\n'0\n0\n0\n\n3\n1\n2\n\n1\n'5\n0\n0\n\n4\n5\n\n1\n'2\n0\n0\n\n3\n'9\n5\n7\n\n3\n'9\n5\n7\n\n1\n3\n8\n5\n0\n3\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nT\nie\n\nfb\na\nu\n\nte\nn\n\n1\n0\n\n3\n9\n\n0\n1\n\n9\n3\n\n1\n9\n\n3\n3\n\nN\n1\n3\n8\n.5\n\n0\n1\n0\n.0\n\n1\n -\n\n W\ne\nrd\n\n, A\nre\n\na\nle\n\nrs\nch\n\nlie\nss\n\nu\nn\n\ng\n\n1\n0\n3\n\n9\n0\n\n1\n9\n3\n\n1\n9\n3\n\n1\n3\n8\n5\n0\n1\n0\n- \n\nSt\nra\n\nss\nen\n\n/V\ner\n\nke\nh\n\nrs\nw\n\neg\ne\n\n1\n'2\n\n8\n0\n\n8\n'0\n\n2\n0\n\n4\n'9\n\n5\n0\n\n2\n'9\n\n1\n0\n\n8\n'5\n\n9\n2\n\n2\n0\n\n'9\n8\n\n4\n2\n\n4\n'0\n\n3\n4\n\n2\n4\n\n'9\n0\n\n0\n7\n\n0\n'7\n\n7\n0\n\n-1\n'0\n\n7\n0\n\n7\n1\n\n'8\n4\n\n0\n1\n\n3\n8\n\n -\n S\n\nch\nu\n\nll\nie\n\ng\ne\nn\n\nsc\nh\n\na\nft\n\ne\nn\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n31\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n5\n\n5\n1\n\n'0\n0\n\n0\n8\n\n0\n0\n\n8\n5\n\n1\n5\n\n0\n2\n\n'0\n4\n\n0\n-5\n\n0\n2\n\n'0\n9\n\n0\n3\n\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.8\n\n8\n -\n\n W\na\nn\n\nn\ne\nte\n\nn\n, K\n\nin\nd\n\ne\nrg\n\na\nrt\n\ne\nn\n\n I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n u\nn\n\nd\n\nE\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\n (\nS\ntr\n\na\nte\n\ng\nie\n\n S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n, W\nila\n\nck\ne\nr)\n\n; S\nR\n\n 0\n4\n.0\n\n6\n.2\n\n0\n1\n9\n,\n\n6\n5\n'0\n\n0\n0\n.0\n\n0\n\n7\n5\n\n1\n5\n\n9\n0\n\n9\n0\n\n4\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.8\n\n7\n -\n\n S\no\n\nn\nn\n\ne\nn\n\nra\nin\n\n, E\nrs\n\na\ntz\n\n E\nn\n\ne\nrg\n\nie\nsy\n\nst\ne\nm\n\n; S\nR\n\n 1\n9\n.0\n\n5\n.2\n\n0\n0\n9\n,\n\n3\n6\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n8\n.0\n\n8\n.2\n\n0\n0\n9\n, 4\n\n4\n8\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n.1\n2\n.1\n\n0\n)\n\n6\n5\n\n6\n5\n\n6\n5\n\n4\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.8\n\n0\n -\n\n Z\no\n\np\nf,\n E\n\nrs\na\ntz\n\n H\na\nlle\n\nn\nb\n\no\nd\n\ne\nn\n\n2\n0\n\n0\n1\n\n'6\n0\n\n0\n3\n\n0\n0\n\n5\n0\n\n1\n0\n\n0\n2\n\n'1\n5\n\n0\n2\n\n'1\n5\n\n0\n4\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.7\n\n9\n -\n\n K\nilc\n\nh\nb\n\ne\nrg\n\nst\nra\n\nss\ne\n 9\n\n,  \nIn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n T\nh\n\ne\nra\n\np\nie\n\nze\nn\n\ntr\nu\n\nm\n;\n\nS\nR\n\n 0\n6\n.0\n\n7\n.2\n\n0\n1\n0\n,  \n\n7\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n9\n.0\n\n7\n.2\n\n0\n1\n9\n, 2\n\n1\n5\n'0\n\n0\n0\n.0\n\n0\n\n5\n5\n\n5\n1\n\n'8\n5\n\n0\n6\n\n8\n0\n\n3\n'0\n\n8\n5\n\n3\n'0\n\n8\n5\n\n1\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.5\n\n5\n -\n\n W\nila\n\nck\ne\nr,\n\n N\ne\nu\n\nb\na\nu\n\n S\nch\n\nu\nlh\n\na\nu\n\ns \nu\n\nn\nd\n\n K\nin\n\nd\ne\nrg\n\na\nrt\n\ne\nn\n\n(S\ntr\n\na\nte\n\ng\nie\n\n S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n/W\nila\n\nck\ne\nr)\n\n; S\nR\n\n 0\n5\n.0\n\n7\n.2\n\n0\n1\n6\n,  \n\n 1\n9\n0\n'0\n\n0\n0\n.0\n\n0\n; U\n\nA\n\n2\n5\n.0\n\n6\n.2\n\n0\n1\n7\n, 8\n\n'5\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\n3\n'1\n\n0\n0\n\n5\n5\n\n0\n2\n\n5\n0\n\n3\n'9\n\n0\n0\n\n-3\n0\n\n0\n4\n\n'2\n0\n\n0\n4\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.4\n\n8\n -\n\n H\no\n\nfe\nrn\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n G\ne\nb\n\nä\nu\n\nd\ne\nh\n\nü\nlle\n\n u\nn\n\nd\n U\n\nm\ng\n\ne\nb\n\nu\nn\n\ng\n\n1\n8\n\n0\n6\n\n7\n0\n\n5\n0\n\n0\n2\n\n5\n0\n\n5\n0\n\n1\n'6\n\n5\n0\n\n-1\n2\n\n0\n1\n\n'7\n7\n\n0\n4\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.4\n\n3\n -\n\n Z\no\n\np\nf,\n S\n\nch\nu\n\nlh\na\nu\n\ns \nS\na\nn\n\nie\nru\n\nn\ng\n\n G\ne\nb\n\nä\nu\n\nd\ne\nh\n\nü\nlle\n\n-1\n5\n\n0\n3\n\n7\n5\n\n3\n'0\n\n0\n0\n\n7\n'8\n\n0\n0\n\n9\n'7\n\n0\n1\n\n6\n'2\n\n5\n0\n\n2\n0\n\n'7\n2\n\n6\n-1\n\n5\n0\n\n2\n0\n\n'8\n7\n\n6\n1\n\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.2\n\n5\n -\n\n S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n, U\nm\n\nb\na\nu\n\n u\nn\n\nd\n E\n\nrw\ne\nit\n\ne\nru\n\nn\ng\n\n S\nch\n\nu\nlh\n\na\nu\n\ns\n\n(S\ntr\n\na\nte\n\ng\nie\n\n S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n/W\nila\n\nck\ne\nr)\n\n; S\nR\n\n 2\n7\n.0\n\n3\n.2\n\n0\n1\n8\n, 8\n\n'8\n3\n0\n'0\n\n0\n0\n.0\n\n0\n; U\n\nA\n\n2\n3\n.0\n\n9\n.2\n\n0\n1\n8\n, 1\n\n3\n'3\n\n2\n0\n'0\n\n0\n0\n.0\n\n0\n\n-1\n5\n\n0\n6\n\n'4\n0\n\n0\n1\n\n1\n'9\n\n3\n1\n\n1\n4\n\n'0\n0\n\n0\n1\n\n8\n'1\n\n8\n1\n\n-1\n5\n\n0\n1\n\n8\n'3\n\n3\n1\n\n1\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.2\n\n0\n -\n\n L\ne\nb\n\ne\nrn\n\n D\nie\n\ntl\nim\n\no\no\n\ns,\n N\n\ne\nu\n\nb\na\nu\n\n S\nch\n\nu\nlh\n\na\nu\n\ns;\n G\n\nR\n\n0\n1\n.0\n\n4\n.2\n\n0\n1\n5\n,  \n\n1\n'3\n\n1\n5\n'0\n\n0\n0\n.0\n\n0\n; U\n\nA\n 2\n\n1\n.0\n\n5\n.2\n\n0\n1\n7\n, 2\n\n9\n'8\n\n3\n0\n'0\n\n0\n0\n.0\n\n0\n\n-2\n0\n\n0\n1\n\n'4\n5\n\n0\n9\n\n5\n0\n\n6\n0\n\n0\n1\n\n0\n0\n\n2\n'9\n\n0\n0\n\n-2\n0\n\n0\n3\n\n'1\n0\n\n0\n4\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.1\n\n4\n -\n\n K\no\n\np\nfh\n\no\nlz\n\n, G\ne\nb\n\nä\nu\n\nd\ne\nh\n\nü\nlle\n\n u\nn\n\nd\n U\n\nm\ng\n\ne\nb\n\nu\nn\n\ng\n i\nn\n\nkl\n.\n\nÜ\nb\n\ne\nrd\n\na\nch\n\nu\nn\n\ng\n\n2\n1\n\n1\n1\n\n'2\n0\n\n0\n1\n\n'1\n0\n\n0\n1\n\n'4\n1\n\n1\n1\n\n'4\n1\n\n1\n1\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.1\n\n0\n -\n\n H\no\n\nfe\nrn\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n H\no\n\nlz\nsc\n\nh\nn\n\nit\nze\n\nlh\ne\niz\n\nu\nn\n\ng\n; S\n\nR\n\n0\n6\n.0\n\n3\n.2\n\n0\n1\n8\n,  \n\n 2\n2\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n7\n.1\n\n1\n.2\n\n0\n1\n8\n, 1\n\n'4\n5\n0\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n32\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n4\n4\n\n4\n1\n\nE\n2\n0\n2\n.5\n\n2\n9\n0\n.0\n\n1\n -\n\n E\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\n Z\ne\nn\n\ntr\nu\n\nm\n S\n\nü\nd\n\n, I\nn\n\nn\ne\nn\n\ne\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\n; S\nR\n\n0\n3\n.1\n\n1\n.2\n\n0\n1\n5\n, 8\n\n7\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n6\n.0\n\n9\n.2\n\n0\n1\n6\n, 4\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n7\n5\n\n7\n5\n\n3\n4\n0\n\n4\n7\n0\n\n2\n5\n1\n\n4\n2\n0\n\n1\n'2\n1\n1\n\n1\n'2\n1\n1\n\n2\n0\n2\n5\n2\n9\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nim\nm\n\na\nte\n\nri\nel\n\nle\n A\n\nn\nla\n\ng\nen\n\n7\n5\n\n7\n5\n\n3\n4\n\n0\n4\n\n7\n0\n\n8\n6\n\n4\n2\n\n0\n1\n\n'0\n4\n\n6\n-1\n\n6\n5\n\n1\n'2\n\n1\n1\n\n2\n0\n\n2\n -\n\n S\nta\n\nd\ntp\n\nla\nn\n\nu\nn\n\ng\n\n-2\n-2\n\n-4\n-4\n\n1\nN\n\n2\n0\n1\n.6\n\n3\n1\n0\n.0\n\n0\n -\n\n S\nta\n\na\nts\n\nb\ne\nit\n\nrä\ng\n\ne\n; S\n\nR\n 0\n\n3\n.1\n\n1\n.2\n\n0\n1\n5\n, 8\n\n7\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n0\n6\n.0\n\n9\n.2\n\n0\n1\n6\n, 4\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n-2\n-2\n\n-4\n-4\n\n2\n0\n1\n6\n3\n1\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\nvo\nn\n\n K\na\nn\n\nto\nn\n\nen\n u\n\nn\nd\n K\n\no\nn\n\nko\nrd\n\na\nte\n\nn\n\n-2\n-2\n\n-4\n-4\n\n2\n0\n\n1\n -\n\n G\nru\n\nn\nd\n\nb\nu\n\nch\nv\ne\nrm\n\ne\nss\n\nu\nn\n\ng\n\n-2\n7\n\n3\n7\n\n5\n3\n\n4\n0\n\n4\n7\n\n0\n8\n\n6\n4\n\n2\n0\n\n1\n'0\n\n4\n2\n\n-1\n6\n\n9\n1\n\n'2\n1\n\n1\n2\n\n0\n -\n\n H\nO\n\nC\nH\n\nB\nA\n\nU\n\n-2\n7\n\n3\n7\n\n5\n3\n\n4\n0\n\n4\n7\n\n0\n8\n\n6\n4\n\n2\n0\n\n1\n'0\n\n4\n2\n\n-1\n6\n\n9\n1\n\n'2\n1\n\n1\n2\n\n -\n B\n\n a\n u\n\n  \n u\n\n n\n d\n\n  \n P\n\n l\n a\n\n n\n u\n\n n\n g\n\n3\n0\n\n0\n5\n\n0\n3\n\n5\n0\n\n3\n5\n\n0\n4\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.9\n\n9\n -\n\n W\ne\nrd\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n H\na\nlle\n\nn\nd\n\na\nch\n\n i\nn\n\nkl\n. P\n\nh\no\n\nto\nvo\n\nlt\na\nik\n\n3\n5\n\n0\n1\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n5\n\n0\n-5\n\n0\n6\n\n0\n0\n\n4\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.9\n\n8\n -\n\n S\nch\n\nw\na\nrz\n\ne\nn\n\nb\ne\nrg\n\nst\na\nss\n\ne\n 9\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n2\n'7\n\n5\n0\n\n2\n'0\n\n0\n0\n\n2\n5\n\n0\n5\n\n'0\n0\n\n0\n5\n\n'0\n0\n\n0\n4\n\nE\n1\n3\n8\n.5\n\n0\n4\n0\n.9\n\n4\n -\n\n W\nila\n\nck\ne\nr,\n\n E\nin\n\nfa\nch\n\ntu\nrn\n\nh\na\nlle\n\n N\ne\nu\n\nb\na\nu\n\n; S\nP\n\n 2\n0\n.0\n\n1\n.2\n\n0\n1\n1\n,\n\n2\n1\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n2\n.5\n\n.1\n4\n)\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n33\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n3\n'1\n\n0\n0\n\n4\n'6\n\n1\n5\n\n1\n'5\n\n7\n0\n\n4\n'1\n\n5\n0\n\n9\n'4\n\n7\n0\n\n1\n4\n\n'8\n4\n\n0\n1\n\n4\n'1\n\n5\n5\n\n1\n5\n\n'3\n9\n\n5\n5\n\n1\n'9\n\n0\n0\n\n-2\n'2\n\n4\n1\n\n5\n4\n\n'1\n4\n\n1\n3\n\n3\n0\n\n -\n U\n\nn\nte\n\nrh\na\nlt\n\n T\nie\n\nfb\na\nu\n\n3\n'1\n\n0\n0\n\n4\n'6\n\n1\n5\n\n1\n'5\n\n7\n0\n\n4\n'1\n\n5\n0\n\n9\n'4\n\n7\n0\n\n1\n4\n\n'8\n4\n\n0\n1\n\n4\n'1\n\n5\n5\n\n1\n5\n\n'3\n9\n\n5\n5\n\n1\n'9\n\n0\n0\n\n-2\n'2\n\n4\n1\n\n5\n4\n\n'1\n4\n\n1\n3\n\n0\n -\n\n T\nIE\n\nF\nB\n\nA\nU\n\n3\n'8\n\n2\n0\n\n6\n'3\n\n0\n5\n\n1\n'6\n\n7\n0\n\n4\n'4\n\n4\n0\n\n1\n3\n\n'0\n2\n\n0\n1\n\n8\n'0\n\n4\n0\n\n1\n5\n\n'9\n9\n\n3\n1\n\n7\n'3\n\n4\n5\n\n6\n3\n\n'2\n8\n\n8\n-2\n\n'2\n6\n\n8\n6\n\n5\n'5\n\n5\n7\n\n3\n -\n\n W\n e\n\n r\n k\n\n b\n e\n\n t\n r\n\n i\n e\n\n b\n e\n\n-1\n6\n\n5\n-1\n\n6\n5\n\n-1\n6\n\n5\n1\n\nN\n2\n0\n2\n.6\n\n1\n9\n0\n.0\n\n0\n -\n\n R\nü\n\nck\ne\nrs\n\nta\ntt\n\nu\nn\n\ng\ne\nn\n\n D\nri\n\ntt\ne\nr \n\nfü\nr \n\nIn\nve\n\nst\nit\n\nio\nn\n\ne\nn\n\n i\nn\n\n ü\nb\n\nri\ng\n\ne\n\nS\na\nch\n\na\nn\n\nla\ng\n\ne\nn\n\n-1\n6\n5\n\n-1\n6\n5\n\n-1\n6\n\n5\n2\n0\n2\n6\n1\n9\n0\n -\n\n R\nü\n\nck\ner\n\nst\na\ntt\n\nu\nn\n\ng\nen\n\n D\nri\n\ntt\ner\n\n f\nü\n\nr \nIn\n\nve\nst\n\nit\nio\n\nn\nen\n\n i\nn\n\n ü\nb\nri\n\ng\ne\n\nSa\nch\n\na\nn\n\nla\ng\nen\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n2\na\n\nE\n2\n0\n2\n.5\n\n2\n9\n0\n.1\n\n5\n -\n\n T\ne\nilr\n\ne\nvi\n\nsi\no\n\nn\n G\n\ne\nst\n\na\nlt\n\nu\nn\n\ng\nsp\n\nla\nn\n\n S\no\n\no\nd\n\nm\na\ntt\n\ne\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n7\n\n7\n1\n\n5\n0\n\n3\n7\n\n7\n3\n\n7\n7\n\n1\nE\n\n2\n0\n2\n.5\n\n2\n9\n0\n.1\n\n3\n -\n\n G\ne\nb\n\nie\nts\n\ne\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\n L\nä\ntt\n\ne\nn\n\n; S\nR\n\n 0\n2\n.0\n\n4\n.2\n\n0\n1\n9\n,\n\n1\n7\n7\n'0\n\n0\n0\n.0\n\n0\n\n7\n5\n\n7\n5\n\n1\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n4\n\n5\n0\n\n4\n5\n\n0\n3\n\nN\n2\n0\n2\n.5\n\n2\n9\n0\n.1\n\n0\n -\n\n G\ne\nsa\n\nm\ntr\n\ne\nvi\n\nsi\no\n\nn\n B\n\na\nu\n\n- \nu\n\nn\nd\n\n Z\no\n\nn\ne\nn\n\no\nrd\n\nn\nu\n\nn\ng\n\n, Z\no\n\nn\ne\nn\n\np\nla\n\nn\n\nin\nkl\n\n. r\nä\nu\n\nm\nlic\n\nh\ne\ns \n\nLe\nit\n\nb\nild\n\n4\n0\n\n4\n0\n\n8\n0\n\n8\n0\n\n3\nE\n\n2\n0\n2\n.5\n\n2\n9\n0\n.0\n\n5\n -\n\n T\ne\nilr\n\ne\nvi\n\nsi\no\n\nn\n B\n\na\nu\n\n- \nu\n\nn\nd\n\n Z\no\n\nn\ne\nn\n\no\nrd\n\nn\nu\n\nn\ng\n\n, Z\no\n\nn\ne\nn\n\np\nla\n\nn\n\n5\n0\n\n8\n0\n\n7\n0\n\n7\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n1\nN\n\n2\n0\n2\n.5\n\n2\n9\n0\n.0\n\n4\n -\n\n S\no\n\no\nd\n\n, Z\ne\nn\n\ntr\nu\n\nm\nse\n\nn\ntw\n\nic\nkl\n\nu\nn\n\ng\n; S\n\nR\n 0\n\n2\n.0\n\n5\n.2\n\n0\n1\n7\n,\n\n3\n4\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 3\n\n1\n.1\n\n0\n.2\n\n0\n1\n7\n, 9\n\n3\n'7\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\nE\n\n2\n0\n2\n.5\n\n2\n9\n0\n.0\n\n2\n -\n\n U\nm\n\nse\ntz\n\nu\nn\n\ng\n M\n\ne\nh\n\nrw\ne\nrt\n\na\nu\n\nsg\nle\n\nic\nh\n\nsg\ne\nse\n\ntz\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n34\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n2\n4\n\n0\n2\n\n4\n0\n\n2\n4\n\n0\n2\n\nb\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n4\n -\n\n M\no\n\no\ns,\n\n R\na\nd\n\n- \nu\n\nn\nd\n\n F\nu\n\nss\nw\n\ne\ng\n\ne\n\n3\n0\n\n0\n3\n\n0\n0\n\n6\n0\n\n0\n6\n\n0\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n2\n -\n\n A\nlb\n\nis\n-,\n\n F\nin\n\nst\ne\nrr\n\nü\nti\n\n- \nu\n\nn\nd\n\n B\ne\nrn\n\nh\no\n\nfs\ntr\n\na\nss\n\ne\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n4\n\nS\nM\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n1\n -\n\n S\nu\n\nn\nn\n\na\nu\n\n, R\na\nd\n\n- \nu\n\nn\nd\n\n F\nu\n\nss\nw\n\ne\ng\n\nve\nrl\n\nä\nn\n\ng\ne\nru\n\nn\ng\n\n i\nn\n\nE\nrh\n\no\nlu\n\nn\ng\n\nsz\no\n\nn\ne\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n0\n -\n\n B\nir\n\nke\nn\n\nst\nra\n\nss\ne\n\n2\n5\n\n1\n0\n\n0\n1\n\n2\n5\n\n1\n2\n\n5\n1\n\n2\n5\n\n2\nb\n\nS\nM\n\n3\n3\n0\n.5\n\n0\n1\n0\n.0\n\n8\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n B\n\nu\nsh\n\na\nlt\n\ne\nka\n\nn\nte\n\n /\n B\n\nik\ne\n+\n\nR\nid\n\ne\n-A\n\nn\nla\n\ng\ne\n\nG\nrü\n\nt \n(O\n\nb\nje\n\nkt\n V\n\n0\n9\n);\n S\n\nR\n 1\n\n2\n.0\n\n1\n.2\n\n0\n0\n6\n, 2\n\n9\n5\n'0\n\n0\n0\n.0\n\n0\n; G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n,\n\n1\n2\n5\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n4\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.0\n\n5\n -\n\n S\no\n\nfo\nrt\n\nm\na\nss\n\nn\na\nh\n\nm\ne\nn\n\n, B\ne\nla\n\ng\nss\n\na\nn\n\nie\nru\n\nn\ng\n\ne\nn\n\n u\nn\n\nd\n\nB\ne\nle\n\nu\nch\n\ntu\nn\n\ng\n\n4\n5\n\n0\n4\n\n0\n0\n\n7\n0\n\n1\n0\n\n9\n2\n\n0\n9\n\n2\n0\n\n1\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.0\n\n4\n -\n\n P\no\n\nst\nst\n\nra\nss\n\ne\n, S\n\nta\nti\n\nk \nS\nZ\n\nU\n-B\n\nrü\nck\n\ne\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n2\n,\n\n2\n8\n'3\n\n0\n0\n.0\n\n0\n\n1\n0\n\n9\n0\n\n6\n0\n\n3\n0\n\n1\n3\n\n0\n1\n\n9\n0\n\n1\n9\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.0\n\n3\n -\n\n K\nilc\n\nh\nb\n\ne\nrg\n\n-,\n B\n\na\nd\n\n- \nu\n\nn\nd\n\n T\na\nls\n\ntr\na\nss\n\ne\n, V\n\ne\nrk\n\ne\nh\n\nrs\nsi\n\nch\ne\nrh\n\ne\nit\n\n6\n0\n\n5\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\n1\n\n0\n3\n\n1\n0\n\n2\nb\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.0\n\n2\n -\n\n B\nre\n\nit\ne\nn\n\nst\nra\n\nss\ne\n; S\n\nR\n 0\n\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n2\n2\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n2\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 2\n\n8\n6\n'0\n\n0\n0\n.0\n\n0\n\n5\n6\n\n5\n6\n\n5\n6\n\n1\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.0\n\n1\n -\n\n B\nru\n\ng\ng\n\ne\np\n\nla\ntz\n\n, A\nu\n\nfw\ne\nrt\n\nu\nn\n\ng\n; S\n\nR\n 1\n\n1\n.0\n\n7\n.2\n\n0\n1\n7\n, 3\n\n9\n0\n'0\n\n0\n0\n.0\n\n0\n\n(A\nb\n\nr.\n 1\n\n9\n.3\n\n.1\n9\n)\n\n8\n0\n0\n\n2\n'5\n1\n5\n\n1\n'0\n7\n0\n\n2\n'6\n5\n0\n\n4\n'8\n7\n0\n\n8\n'0\n6\n0\n\n8\n'4\n0\n4\n\n1\n0\n'0\n1\n5\n\n2\n8\n'3\n6\n9\n\n-1\n'6\n\n4\n1\n\n3\n0\n'0\n1\n0\n\n3\n3\n0\n5\n0\n1\n0\n -\n\n S\ntr\n\na\nss\n\nen\n/V\n\ner\nke\n\nh\nrs\n\nw\neg\n\ne\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n35\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n2\n0\n\n0\n3\n\n0\n0\n\n5\n0\n\n3\n0\n\n0\n5\n\n5\n0\n\n5\n5\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n6\n -\n\n G\nlä\n\nrn\nis\n\nch\nst\n\nra\nss\n\ne\n; S\n\nR\n 0\n\n5\n.0\n\n2\n.2\n\n0\n1\n9\n, 8\n\n3\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n2\n5\n\n3\n2\n\n0\n0\n\n3\n0\n\n3\n3\n\n0\n3\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n5\n -\n\n W\nila\n\nck\ne\nrs\n\ntr\na\nss\n\ne\n; S\n\nR\n 0\n\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n2\n2\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n2\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 2\n\n8\n5\n'0\n\n0\n0\n.0\n\n0\n\n-1\n5\n\n0\n1\n\n0\n0\n\n5\n0\n\n1\n5\n\n0\n-1\n\n5\n0\n\n1\n5\n\n0\n2\n\nb\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n4\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n E\n\nrs\nch\n\nlie\nss\n\nu\nn\n\ng\nst\n\nra\nss\n\ne\n S\n\nü\nd\n\n (\nO\n\nb\nje\n\nkt\n\nV\n0\n2\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 2\n\n7\n3\n'2\n\n0\n0\n.0\n\n0\n\n8\n0\n\n3\n0\n\n0\n8\n\n0\n8\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n2\n -\n\n M\nü\n\nliw\ne\ng\n\n; S\nR\n\n 1\n8\n.0\n\n6\n.2\n\n0\n1\n9\n, 7\n\n9\n'0\n\n0\n0\n.0\n\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n3\n\nE\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n1\n1\n -\n\n S\no\n\no\nd\n\nst\nra\n\nss\ne\n, T\n\nro\ntt\n\no\nir\n\n i\nm\n\n B\ne\nre\n\nic\nh\n\n S\no\n\no\nd\n\np\na\nrk\n\n2\n5\n\n0\n2\n\n5\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n4\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n1\n0\n -\n\n Z\nw\n\nä\nn\n\ng\niw\n\ne\ng\n\n, R\na\nd\n\n- \nu\n\nn\nd\n\n F\nu\n\nss\nw\n\ne\ng\n\nve\nrl\n\nä\nn\n\ng\ne\nru\n\nn\ng\n\n6\n0\n\n6\n0\n\n1\n2\n\n0\n1\n\n2\n0\n\n4\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n9\n -\n\n F\nu\n\nss\nw\n\ne\ng\n\n, V\ne\nrl\n\nä\nn\n\ng\ne\nru\n\nn\ng\n\n z\nu\n\n E\nn\n\ntl\nis\n\nb\ne\nrg\n\nfu\nss\n\nw\ne\ng\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n4\n\nS\nM\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n8\n -\n\n S\nu\n\nn\nn\n\na\nu\n\n-M\no\n\no\ns,\n\n R\na\nd\n\n- \nu\n\nn\nd\n\n F\nu\n\nss\nw\n\ne\ng\n\n, V\ne\nrl\n\nä\nn\n\ng\ne\nru\n\nn\ng\n\nzu\nm\n\n G\nre\n\nn\nzw\n\nie\nsw\n\ne\ng\n\n4\n0\n\n0\n3\n\n0\n0\n\n1\n0\n\n0\n8\n\n0\n0\n\n8\n0\n\n0\n4\n\nS\nM\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n7\n -\n\n A\nsp\n\nh\no\n\nlz\nw\n\ne\ng\n\n (\nM\n\no\no\n\nss\ntr\n\n. -\n S\n\na\nn\n\nit\na\ns)\n\n6\n1\n\n0\n6\n\n1\n0\n\n6\n1\n\n0\n4\n\nS\nM\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n6\n -\n\n S\nu\n\nn\nn\n\na\nu\n\n, R\na\nd\n\n- \nu\n\nn\nd\n\n F\nu\n\nss\nw\n\ne\ng\n\ne\n\n5\n5\n\n5\n5\n\n5\n5\n\n4\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n5\n -\n\n S\nu\n\nn\nn\n\na\nu\n\n s\nü\n\nd\n, F\n\nu\nss\n\nw\ne\ng\n\nve\nrl\n\nä\nn\n\ng\ne\nru\n\nn\ng\n\n i\nn\n\nE\nrh\n\no\nlu\n\nn\ng\n\nsz\no\n\nn\ne\n A\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n36\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n5\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n1\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.3\n\n3\n -\n\n G\nru\n\nn\nd\n\nst\nra\n\nss\ne\n, 2\n\n. E\nta\n\np\np\n\ne\n; S\n\nR\n 2\n\n1\n.0\n\n5\n.2\n\n0\n1\n3\n, 1\n\n8\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n0\n6\n.0\n\n2\n.2\n\n0\n1\n8\n, 1\n\n'2\n1\n0\n'0\n\n0\n0\n.0\n\n0\n\n6\n0\n\n2\n5\n\n0\n1\n\n0\n0\n\n4\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n4\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.3\n\n2\n -\n\n P\no\n\nst\nst\n\nra\nss\n\ne\n /\n\n R\ne\nlls\n\nte\nn\n\nst\nra\n\nss\ne\n, S\n\no\no\n\nd\nst\n\nra\nss\n\ne\n b\n\nis\n H\n\nV\n-\n\nB\nrü\n\nck\ne\n\n1\n5\n\n0\n4\n\n0\n0\n\n2\n0\n\n0\n5\n\n5\n0\n\n5\n5\n\n0\n2\n\na\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.3\n\n1\n -\n\n R\ne\nlls\n\nte\nn\n\nst\nra\n\nss\ne\n L\n\nS\nA\n\n; S\nR\n\n 2\n8\n.1\n\n1\n.2\n\n0\n1\n7\n, 5\n\n4\n2\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n0\n2\n\n0\n2\n\n0\n2\n\n0\n2\n\n0\n1\n\n0\n5\n\n0\n5\n\n9\n0\n\n5\n9\n\n0\n2\n\nb\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.3\n\n0\n -\n\n S\no\n\no\nd\n\nst\nra\n\nss\ne\n, K\n\nn\no\n\nte\nn\n\n S\no\n\no\nd\n\n b\nis\n\n S\nta\n\nd\ntg\n\nre\nn\n\nze\n\n5\n0\n\n2\n0\n\n2\n0\n\n2\n0\n\n2\n0\n\n1\n1\n\n0\n1\n\n1\n0\n\n1\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.2\n\n9\n -\n\n G\nrü\n\nt-\nP\n\na\nrk\n\n, p\nro\n\nvi\nso\n\nri\nsc\n\nh\ne\n F\n\nu\nss\n\ng\nä\nn\n\ng\ne\nrb\n\nrü\nck\n\ne\n; S\n\nR\n\n0\n2\n.0\n\n7\n.2\n\n0\n1\n3\n, 2\n\n7\n6\n'0\n\n0\n0\n.0\n\n0\n\n2\n5\n\n0\n5\n\n0\n0\n\n1\n0\n\n0\n5\n\n0\n5\n\n0\n9\n\n0\n0\n\n9\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.2\n\n6\n -\n\n O\nb\n\ne\nrt\n\nili\nst\n\nra\nss\n\ne\n\n3\n0\n\n0\n9\n\n0\n0\n\n9\n0\n\n0\n1\n\n'2\n0\n\n0\n1\n\n'2\n0\n\n0\n1\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.2\n\n5\n -\n\n F\ne\nld\n\nb\nlu\n\nm\ne\nn\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n6\n.2\n\n0\n1\n6\n,  \n\n 1\n4\n9\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n1\n.0\n\n7\n.2\n\n0\n1\n7\n, 2\n\n'2\n9\n5\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n8\n\n0\n0\n\n8\n0\n\n0\n2\n\na\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.2\n\n4\n -\n\n S\ntr\n\na\nss\n\ne\nn\n\nb\ne\nle\n\nu\nch\n\ntu\nn\n\ng\n, U\n\nm\nst\n\ne\nllu\n\nn\ng\n\n a\nu\n\nf \nLE\n\nD\n; S\n\nR\n\n4\n.1\n\n0\n.2\n\n0\n1\n6\n, 1\n\n5\n6\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n9\n.1\n\n2\n.1\n\n7\n);\n S\n\nR\n 2\n\n7\n.0\n\n3\n.2\n\n0\n1\n8\n, 1\n\n8\n5\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n5\n0\n\n5\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n9\n -\n\n T\na\nls\n\ntr\na\nss\n\ne\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n u\nn\n\nd\n P\n\nP\n-K\n\no\nn\n\nze\np\n\nt\n\n-1\n6\n\n6\n-1\n\n6\n6\n\n-1\n6\n\n6\n1\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n8\n -\n\n S\na\nn\n\nd\na\nck\n\ne\nrw\n\ne\ng\n\n, U\nn\n\nte\nrf\n\nü\nh\n\nru\nn\n\ng\n S\n\nZ\nU\n\n; S\nR\n\n 0\n4\n.1\n\n0\n.2\n\n0\n1\n6\n,\n\n1\n1\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n7\n.0\n\n3\n.2\n\n0\n1\n8\n, 2\n\n8\n9\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n6\n\n0\n0\n\n3\n0\n\n0\n7\n\n0\n0\n\n7\n0\n\n0\n4\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n7\n -\n\n K\nir\n\nch\nst\n\nra\nss\n\ne\n, S\n\ntü\ntz\n\nm\na\nu\n\ne\nr \n\nu\nn\n\nd\n S\n\ntr\na\nss\n\ne\n; S\n\nR\n 0\n\n2\n.1\n\n0\n.2\n\n0\n1\n8\n,\n\n6\n8\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n2\n.0\n\n7\n.2\n\n0\n1\n9\n, 6\n\n1\n0\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n37\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n5\n0\n\n1\n0\n\n0\n5\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.5\n\n7\n -\n\n S\nti\n\ne\ng\n\nw\ne\ng\n\n, H\na\nld\n\ne\nn\n\nst\nra\n\nss\ne\n b\n\nis\n U\n\nn\nte\n\nrf\nü\n\nh\nru\n\nn\ng\n\n1\n0\n\n0\n2\n\n0\n0\n\n1\n5\n\n0\n4\n\n5\n0\n\n4\n5\n\n0\n1\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.5\n\n6\n -\n\n W\ne\nin\n\nb\ne\nrg\n\nst\nra\n\nss\ne\n; S\n\nR\n 1\n\n0\n.7\n\n.2\n0\n0\n7\n 9\n\n5\n0\n'9\n\n8\n8\n.0\n\n0\n; S\n\nR\n\n2\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 3\n\n2\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n1\n5\n\n0\n1\n\n0\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n4\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.5\n\n5\n -\n\n S\nti\n\ne\ng\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 2\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n5\n0\n\n3\n5\n\n0\n3\n\n5\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.5\n\n4\n -\n\n H\na\nld\n\ne\nn\n\nst\ne\nig\n\n, S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n- \nb\n\nis\n S\n\nä\nn\n\nti\nss\n\ntr\na\nss\n\ne\n\n3\n0\n\n0\n1\n\n0\n0\n\n5\n0\n\n5\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n4\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.5\n\n3\n -\n\n L\ne\ntt\n\ne\nn\n\nst\nra\n\nss\ne\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n8\n\n0\n2\n\n0\n0\n\n9\n8\n\n0\n9\n\n8\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.5\n\n1\n -\n\n G\nrü\n\nts\ntr\n\na\nss\n\ne\n, U\n\nn\nte\n\nrf\nü\n\nh\nru\n\nn\ng\n\n b\nis\n\n S\ne\ne\nsp\n\nit\na\nl; \n\nS\nR\n\n2\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 6\n\n2\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.4\n\n3\n -\n\n K\nre\n\nb\nsb\n\na\nch\n\nw\ne\ng\n\n-1\n7\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\n0\n\n-1\n7\n\n0\n2\n\n0\n0\n\n2\nb\n\nS\nM\n\n3\n3\n0\n.5\n\n0\n1\n0\n.3\n\n8\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n F\n\nu\nss\n\n- \nu\n\nn\nd\n\n R\na\nd\n\nw\ne\ng\n\n N\no\n\nrd\n (\n\nO\nb\n\nje\nkt\n\nV\n0\n7\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 3\n\n3\n4\n'0\n\n0\n0\n.0\n\n0\n\n-2\n0\n\n0\n2\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n-2\n\n0\n0\n\n3\n0\n\n0\n2\n\nb\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.3\n\n6\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n F\n\nu\nss\n\n- \nu\n\nn\nd\n\n R\na\nd\n\nw\ne\ng\n\n E\n-Z\n\no\nn\n\ne\n\nQ\nu\n\na\nrt\n\nie\nrz\n\ne\nn\n\ntr\nu\n\nm\n (\n\nO\nb\n\nje\nkt\n\n V\n0\n4\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 4\n\n0\n2\n'2\n\n0\n0\n.0\n\n0\n\n-2\n0\n\n0\n3\n\n0\n0\n\n6\n0\n\n6\n0\n\n1\n6\n\n0\n-2\n\n0\n0\n\n3\n6\n\n0\n2\n\nb\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.3\n\n5\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n F\n\nu\nss\n\n- \nu\n\nn\nd\n\n R\na\nd\n\nw\ne\ng\n\n S\nü\n\nd\n (\n\nO\nb\n\nje\nkt\n\nV\n0\n3\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 4\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n8\n0\n\n0\n8\n\n0\n0\n\n2\nb\n\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.3\n\n4\n -\n\n A\nlb\n\nis\nst\n\nra\nss\n\ne\n K\n\nre\nis\n\ne\nl \nim\n\n B\nü\n\nch\ne\nl \nm\n\nit\n B\n\nu\nsh\n\na\nlt\n\ne\nst\n\ne\nlle\n\n; S\nR\n\n0\n2\n.0\n\n4\n.2\n\n0\n1\n3\n, 8\n\n2\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n7\n.3\n\n.1\n8\n);\n S\n\nR\n 1\n\n6\n.1\n\n2\n.2\n\n0\n1\n4\n, 1\n\n4\n6\n'7\n\n0\n0\n.0\n\n0\n\n(A\nb\n\nr.\n 2\n\n7\n.3\n\n.1\n8\n)\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n38\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n-7\n0\n\n1\n0\n\n0\n4\n\n0\n-7\n\n0\n7\n\n0\n-7\n\n0\n1\n\n4\n0\n\n2\nb\n\nS\nM\n\n3\n3\n0\n.5\n\n0\n1\n0\n.7\n\n9\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n S\n\nti\nch\n\nst\nra\n\nss\ne\n Q\n\nu\na\nrt\n\nie\nrz\n\ne\nn\n\ntr\nu\n\nm\n\n(O\nb\n\nje\nkt\n\n V\n0\n1\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n,  \n\n 1\n3\n7\n'8\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n2\n.0\n\n1\n.2\n\n0\n1\n9\n,\n\n3\n'1\n\n2\n2\n'9\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n0\n1\n\n0\n0\n\n6\n5\n\n0\n6\n\n5\n0\n\n6\n5\n\n0\n2\n\nb\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.7\n\n8\n -\n\n T\nü\n\nfi\nst\n\ne\ng\n\n, E\nrs\n\na\ntz\n\n; S\nR\n\n 2\n1\n.0\n\n5\n.2\n\n0\n1\n9\n, 6\n\n1\n5\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n2\n1\n.0\n\n5\n.2\n\n0\n1\n9\n,  \n\n3\n5\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n0\n1\n\n'0\n0\n\n0\n1\n\n'2\n0\n\n0\n1\n\n'5\n0\n\n0\n2\n\n'7\n0\n\n0\n2\n\n'7\n0\n\n0\n1\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.7\n\n7\n -\n\n S\nih\n\nls\ntr\n\na\nss\n\ne\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n; S\nR\n\n 1\n6\n.0\n\n1\n.2\n\n0\n1\n6\n,  \n\n 2\n9\n1\n'0\n\n0\n0\n.0\n\n0\n;\n\nS\nR\n\n 1\n0\n.0\n\n1\n.2\n\n0\n1\n7\n, 5\n\n'9\n8\n4\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n7\n\n0\n0\n\n4\n0\n\n0\n8\n\n0\n0\n\n8\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.7\n\n6\n -\n\n S\np\n\no\nrt\n\na\nn\n\nla\ng\n\ne\n T\n\nü\nfi\n\n, S\ntr\n\na\nss\n\ne\nn\n\nra\nu\n\nm\n; S\n\nR\n 1\n\n9\n.1\n\n2\n.2\n\n0\n1\n7\n,\n\n1\n'3\n\n9\n0\n'0\n\n0\n0\n.0\n\n0\n; G\n\nG\nR\n\n 1\n8\n.0\n\n4\n.2\n\n0\n1\n8\n, 3\n\n1\n0\n'0\n\n0\n0\n.0\n\n0\n\n8\n0\n\n8\n0\n\n1\n0\n\n0\n1\n\n6\n0\n\n1\n6\n\n0\n2\n\nb\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.7\n\n3\n -\n\n W\ne\nb\n\ne\nre\n\nis\ntr\n\na\nss\n\ne\n, S\n\nih\nlw\n\ne\ng\n\n; S\nR\n\n 0\n2\n.0\n\n2\n.2\n\n0\n1\n6\n, 2\n\n5\n'0\n\n0\n0\n.0\n\n0\n;\n\nS\nR\n\n 0\n5\n.0\n\n6\n.2\n\n0\n1\n8\n, 2\n\n6\n0\n'0\n\n0\n0\n.0\n\n0\n\n-4\n0\n\n0\n4\n\n0\n0\n\n4\n0\n\n0\n-4\n\n6\n0\n\n4\n6\n\n0\n2\n\nb\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.7\n\n2\n -\n\n L\ne\nb\n\ne\nrn\n\n-D\nie\n\ntl\nim\n\no\no\n\ns,\n Q\n\nu\na\nrt\n\nie\nrp\n\nla\ntz\n\n (\nO\n\nb\nje\n\nkt\n V\n\n1\n1\n);\n G\n\nR\n\n0\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 9\n\n1\n8\n'0\n\n0\n0\n.0\n\n0\n\n4\n5\n\n0\n4\n\n0\n0\n\n5\n0\n\n0\n7\n\n0\n0\n\n1\n'3\n\n5\n0\n\n1\n'3\n\n5\n0\n\n2\na\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.6\n\n9\n -\n\n Q\nu\n\ne\nlle\n\nn\n- \n\nu\nn\n\nd\n Z\n\no\np\n\nfs\ntr\n\na\nss\n\ne\n; S\n\nR\n 0\n\n4\n.0\n\n7\n.2\n\n0\n1\n7\n, 1\n\n8\n8\n'4\n\n0\n0\n.0\n\n0\n\n1\n0\n\n1\n0\n\n2\n0\n\n2\n0\n\n2\nb\n\nS\nM\n\n3\n3\n0\n.5\n\n0\n1\n0\n.6\n\n7\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n B\n\ne\nit\n\nrä\ng\n\ne\n F\n\ne\nin\n\ne\nrs\n\nch\nlie\n\nss\nu\n\nn\ng\n\n (\nO\n\nb\nje\n\nkt\n\nV\n1\n1\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 5\n\n9\n'0\n\n0\n0\n.0\n\n0\n\n-2\n2\n\n5\n2\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n1\n7\n\n5\n-2\n\n2\n5\n\n4\n0\n\n0\n2\n\nb\nS\n\nM\n3\n3\n0\n.5\n\n0\n1\n0\n.6\n\n6\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n K\n\nn\no\n\nte\nn\n\n G\nrü\n\nt \n(O\n\nb\nje\n\nkt\n V\n\n0\n0\n);\n G\n\nR\n\n0\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 4\n\n5\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n2\n.0\n\n1\n.2\n\n0\n1\n9\n,  \n\n8\n8\n'5\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.6\n\n1\n -\n\n W\na\nld\n\nis\ntr\n\na\nss\n\ne\n; S\n\nR\n 0\n\n5\n.0\n\n6\n.2\n\n0\n1\n8\n, 3\n\n3\n7\n'6\n\n0\n0\n.0\n\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n4\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.5\n\n8\n -\n\n B\nü\n\ne\nls\n\ntr\na\nss\n\ne\n; S\n\nR\n 1\n\n1\n.0\n\n7\n.2\n\n0\n1\n7\n, 3\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n39\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n7\n0\n\n0\n1\n\n'0\n0\n\n0\n1\n\n'0\n0\n\n0\n8\n\n0\n0\n\n2\n'7\n\n0\n0\n\n2\n'7\n\n0\n0\n\n2\nb\n\nN\n\n3\n3\n0\n.5\n\n0\n4\n0\n.0\n\n4\n -\n\n W\ne\nrk\n\nh\no\n\nf \nW\n\ne\nrk\n\nd\nie\n\nn\nst\n\ne\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n(S\no\n\nfo\nrt\n\nm\na\nss\n\nn\na\nh\n\nm\ne\nn\n\n);\n S\n\nR\n 2\n\n1\n.0\n\n5\n.2\n\n0\n1\n9\n, 2\n\n'4\n9\n8\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n1\n.0\n\n5\n.2\n\n0\n1\n9\n,\n\n9\n3\n'0\n\n0\n0\n.0\n\n0\n\n2\n'2\n\n0\n0\n\n4\n'5\n\n0\n0\n\n4\n'0\n\n0\n0\n\n3\n'5\n\n0\n0\n\n1\n0\n\n'7\n0\n\n0\n1\n\n0\n'7\n\n0\n0\n\n2\nb\n\nE\n3\n3\n0\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n F\nlo\n\nra\nst\n\nra\nss\n\ne\n, P\n\na\nrk\n\nh\na\nu\n\ns;\n U\n\nA\n 2\n\n3\n.0\n\n9\n.2\n\n0\n1\n8\n, 1\n\n0\n'6\n\n4\n7\n'0\n\n0\n0\n.0\n\n0\n\n3\n0\n0\n\n1\n'1\n0\n0\n\n2\n'9\n0\n0\n\n5\n'5\n0\n0\n\n5\n'0\n5\n0\n\n4\n'6\n0\n0\n\n1\n4\n'8\n5\n0\n\n1\n4\n'8\n5\n0\n\n3\n3\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n1\n2\n\n0\n1\n\n5\n0\n\n0\n2\n\n0\n0\n\n2\n7\n\n0\n2\n\n7\n0\n\n1\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.9\n\n7\n -\n\n B\ne\nrn\n\nh\no\n\nfs\ntr\n\na\nss\n\ne\n, W\n\na\nn\n\nn\ne\nte\n\nn\nst\n\nra\nss\n\ne\n b\n\nis\n L\n\na\nn\n\nd\no\n\nlt\n-J\n\nu\nn\n\nke\nr;\n\nS\nR\n\n 0\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n1\n9\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 2\n\n4\n7\n'0\n\n0\n0\n.0\n\n0\n\n3\n0\n\n0\n5\n\n0\n0\n\n2\n0\n\n0\n7\n\n0\n7\n\n0\n1\n\n'0\n7\n\n0\n1\n\n'0\n7\n\n0\n2\n\nb\nE\n\n3\n3\n0\n.5\n\n0\n1\n0\n.9\n\n6\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n, B\n\na\nh\n\nn\nh\n\no\nfb\n\nrü\nck\n\ne\n b\n\nis\n T\n\nie\nfa\n\nck\ne\nr-\n\n u\nn\n\nd\n\nK\nro\n\nn\ne\nn\n\nst\nra\n\nss\ne\n; S\n\nR\n 0\n\n6\n.1\n\n1\n.2\n\n0\n1\n2\n, 2\n\n3\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n3\n\n0\n0\n\n6\n0\n\n0\n6\n\n0\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.9\n\n5\n -\n\n G\na\nrt\n\ne\nn\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 8\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n2\n\n0\n0\n\n6\n0\n\n0\n6\n\n0\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.9\n\n4\n -\n\n H\no\n\nfa\nck\n\ne\nrs\n\ntr\na\nss\n\ne\n\n5\n1\n\n5\n1\n\n5\n1\n\n2\na\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.9\n\n1\n -\n\n C\nh\n\nru\nm\n\nm\nh\n\na\nld\n\ne\nn\n\nw\ne\ng\n\n; S\nR\n\n 1\n9\n.0\n\n6\n.2\n\n0\n1\n8\n, 2\n\n1\n7\n'8\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n2\nb\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.8\n\n6\n -\n\n F\ne\nls\n\ne\nn\n\ne\ng\n\ng\nw\n\ne\ng\n\n, B\ne\nle\n\nu\nch\n\ntu\nn\n\ng\n u\n\nn\nd\n\n S\ntr\n\na\nss\n\ne\nn\n\nsa\nn\n\nie\nru\n\nn\ng\n\n;\n\nS\nR\n\n 1\n4\n.1\n\n1\n.2\n\n0\n1\n7\n, 2\n\n1\n8\n'5\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n9\n.1\n\n2\n.2\n\n0\n1\n8\n,  \n\n 2\n'5\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n5\n0\n\n3\n5\n\n0\n4\n\n5\n0\n\n4\n5\n\n0\n2\n\nb\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.8\n\n3\n -\n\n W\na\nn\n\nn\ne\nte\n\nn\nst\n\nra\nss\n\ne\n, H\n\na\nld\n\ne\nn\n\n- \nB\n\ne\nrn\n\nh\no\n\nfs\ntr\n\na\nss\n\ne\n; S\n\nR\n\n0\n5\n.0\n\n6\n.2\n\n0\n1\n8\n,  \n\n1\n5\n'5\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 4\n\n0\n2\n'0\n\n0\n0\n.0\n\n0\n\n1\n'0\n\n0\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n5\n0\n\n0\n2\n\n0\n2\n\n0\n2\n\n0\n2\n\n'0\n4\n\n0\n2\n\n'0\n4\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.8\n\n0\n -\n\n S\no\n\no\nd\n\n (\nK\n\nn\no\n\nte\nn\n\n),\n U\n\nn\nte\n\nrf\nü\n\nh\nru\n\nn\ng\n\n; S\nR\n\n 1\n6\n.0\n\n6\n.2\n\n0\n1\n6\n,\n\n3\n5\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n40\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n'0\n\n0\n0\n\n1\n'4\n\n0\n0\n\n1\n'0\n\n0\n0\n\n5\n5\n\n0\n5\n\n5\n0\n\n3\n'9\n\n5\n0\n\n3\n'9\n\n5\n0\n\n2\na\n\nN\n3\n3\n0\n.5\n\n6\n1\n0\n.0\n\n0\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n (\n\nM\no\n\no\ns \n\nb\nis\n\n T\nü\n\nfi\n),\n B\n\ne\nit\n\nra\ng\n\n a\nn\n\n K\na\nn\n\nto\nn\n\nG\ne\nst\n\na\nlt\n\nu\nn\n\ng\n; S\n\nR\n 0\n\n8\n.0\n\n5\n.1\n\n8\n, 3\n\n'7\n6\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n8\n.0\n\n5\n.1\n\n8\n, 2\n\n4\n5\n'0\n\n0\n0\n.0\n\n0\n\n2\n'0\n0\n0\n\n1\n'0\n0\n0\n\n5\n0\n0\n\n1\n'5\n0\n0\n\n1\n'9\n0\n0\n\n1\n'3\n0\n0\n\n6\n5\n0\n\n7\n5\n0\n\n8\n'8\n5\n0\n\n8\n'8\n5\n0\n\n3\n3\n0\n5\n6\n1\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\na\nn\n\n K\na\nn\n\nto\nn\n\ne \nu\n\nn\nd\n K\n\no\nn\n\nko\nrd\n\na\nte\n\n1\n0\n\n0\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n2\n9\n0\n.8\n\n5\n -\n\n S\nu\n\nn\nn\n\na\nu\n\n, Q\nu\n\na\nrt\n\nie\nrp\n\nla\nn\n\nu\nn\n\ng\n\n1\n1\n\n1\n1\n\nN\n3\n3\n0\n.5\n\n2\n9\n0\n.0\n\n3\n -\n\n L\nä\nrm\n\nsa\nn\n\nie\nru\n\nn\ng\n\n Q\nu\n\na\nrt\n\nie\nrs\n\ntr\na\nss\n\ne\nn\n\n; S\nR\n\n 2\n7\n.0\n\n3\n.2\n\n0\n1\n8\n,\n\n1\n8\n0\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n0\n\n5\n1\n\n1\n5\n0\n\n1\n5\n1\n\n1\n5\n1\n\n3\n3\n0\n5\n2\n9\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nim\nm\n\na\nte\n\nri\nel\n\nle\n A\n\nn\nla\n\ng\nen\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n9\n0\n.0\n\n1\n -\n\n P\na\nrk\n\nu\nh\n\nre\nn\n\n, E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n3\n3\n0\n5\n0\n9\n0\n -\n\n Ü\nb\n\nri\ng\n\ne\n S\n\na\nch\n\na\nn\n\nla\ng\n\ne\nn\n\n8\n0\n\n8\n0\n\n8\n0\n\n1\n6\n\n0\n1\n\n6\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n6\n0\n.0\n\n0\n -\n\n F\na\nh\n\nrz\ne\nu\n\ng\ne\n, A\n\nn\nsc\n\nh\na\nff\n\nu\nn\n\ng\n; S\n\nR\n 0\n\n2\n.0\n\n5\n.2\n\n0\n1\n7\n, 4\n\n9\n'8\n\n0\n0\n.0\n\n0\n\n(A\nb\n\nr.\n 0\n\n5\n.0\n\n9\n.1\n\n7\n);\n S\n\nR\n 1\n\n3\n.0\n\n2\n.2\n\n0\n1\n8\n, 3\n\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n2\n.0\n\n1\n.1\n\n9\n)\n\n8\n0\n\n8\n0\n\n8\n0\n\n1\n6\n0\n\n1\n6\n0\n\n3\n3\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n8\n0\n\n0\n5\n\n0\n2\n\n0\n0\n\n8\n5\n\n0\n8\n\n5\n0\n\n2\nb\n\nN\n3\n3\n0\n.5\n\n0\n4\n0\n.8\n\n0\n -\n\n S\no\n\no\nd\n\n, Ü\nb\n\ne\nrf\n\nü\nh\n\nru\nn\n\ng\n; S\n\nR\n 1\n\n6\n.0\n\n6\n.2\n\n0\n1\n6\n, 3\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n1\n0\n\n0\n6\n\n0\n0\n\n6\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n4\n0\n.0\n\n5\n -\n\n B\na\nh\n\nn\nh\n\no\nfp\n\na\nss\n\ne\nre\n\nlle\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n41\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n3\n0\n\n1\n3\n0\n\n1\n3\n0\n\n4\n3\n0\n5\n0\n1\n0\n -\n\n S\ntr\n\na\nss\n\nen\n/V\n\ner\nke\n\nh\nrs\n\nw\neg\n\ne\n\n1\n4\n\n0\n1\n\n5\n0\n\n5\n0\n\n9\n5\n\n1\n2\n\n0\n4\n\n3\n5\n\n-2\n7\n\n4\n6\n\n2\n4\n\n3\n0\n\n -\n F\n\no\nrs\n\nt\n\n1\n4\n\n0\n1\n\n5\n0\n\n5\n0\n\n9\n5\n\n1\n2\n\n0\n4\n\n3\n5\n\n-2\n7\n\n4\n6\n\n2\n4\n\n3\n -\n\n F\nO\n\nR\nS\n\nT\n\n1\n2\n\n0\n4\n\n5\n0\n\n1\n0\n\n0\n9\n\n0\n9\n\n0\n7\n\n6\n0\n\n7\n6\n\n0\n3\n\nN\n3\n8\n0\n.5\n\n0\n4\n0\n.0\n\n6\n -\n\n B\nu\n\nsh\na\nlt\n\ne\nst\n\ne\nlle\n\nn\n, B\n\na\nd\n\nst\nra\n\nss\ne\n\n2\n0\n\n0\n3\n\n'0\n0\n\n0\n3\n\n'0\n0\n\n0\n1\n\n'5\n0\n\n0\n1\n\n'5\n0\n\n0\n7\n\n'7\n0\n\n0\n7\n\n'7\n0\n\n0\n3\n\nE\n3\n8\n0\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n B\nu\n\nsh\no\n\nf;\n G\n\nR\n 0\n\n1\n.0\n\n6\n.2\n\n0\n1\n6\n, 8\n\n8\n4\n'0\n\n0\n0\n.0\n\n0\n; U\n\nA\n 2\n\n3\n.0\n\n9\n.2\n\n0\n1\n8\n,\n\n9\n'1\n\n3\n8\n'0\n\n0\n0\n.0\n\n0\n\n1\n2\n0\n\n4\n5\n0\n\n1\n0\n0\n\n2\n9\n0\n\n3\n'0\n0\n0\n\n3\n'0\n0\n0\n\n1\n'5\n0\n0\n\n1\n'5\n9\n0\n\n8\n'4\n6\n0\n\n8\n'4\n6\n0\n\n3\n8\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n1\n2\n\n0\n4\n\n5\n0\n\n1\n0\n\n0\n2\n\n9\n0\n\n3\n'0\n\n0\n0\n\n3\n'0\n\n0\n0\n\n1\n'5\n\n0\n0\n\n1\n'5\n\n9\n0\n\n8\n'4\n\n6\n0\n\n8\n'4\n\n6\n0\n\n3\n8\n\n0\n -\n\n R\ne\ng\n\nio\nn\n\na\nlv\n\ne\nrk\n\ne\nh\n\nr\n\n1\n2\n\n0\n4\n\n5\n0\n\n1\n0\n\n0\n2\n\n9\n0\n\n3\n'0\n\n0\n0\n\n3\n'0\n\n0\n0\n\n1\n'5\n\n0\n0\n\n1\n'5\n\n9\n0\n\n8\n'4\n\n6\n0\n\n8\n'4\n\n6\n0\n\n3\n8\n\n -\n V\n\nE\nR\n\nK\nE\nH\n\nR\n\n-2\n0\n\n0\n-2\n\n0\n0\n\n-2\n0\n\n0\n-2\n\n0\n0\n\n-6\n0\n\n0\n-6\n\n0\n0\n\n1\nN\n\n3\n3\n0\n.6\n\n1\n1\n0\n.0\n\n0\n -\n\n R\nü\n\nck\ne\nrs\n\nta\ntt\n\nu\nn\n\ng\ne\nn\n\n D\nri\n\ntt\ne\nr \n\nfü\nr \n\nIn\nve\n\nst\nit\n\nio\nn\n\ne\nn\n\n i\nn\n\nS\ntr\n\na\nss\n\ne\nn\n\n/V\ne\nrk\n\ne\nh\n\nrs\nw\n\ne\ng\n\ne\n\n-2\n0\n0\n\n-2\n0\n0\n\n-2\n0\n0\n\n-2\n0\n0\n\n-6\n0\n0\n\n-6\n0\n\n0\n3\n3\n0\n6\n1\n1\n0\n -\n\n R\nü\n\nck\ner\n\nst\na\ntt\n\nu\nn\n\ng\nen\n\n D\nri\n\ntt\ner\n\n f\nü\n\nr \nIn\n\nve\nst\n\nit\nio\n\nn\nen\n\n i\nn\n\nSt\nra\n\nss\nen\n\n/V\ner\n\nke\nh\n\nrs\nw\n\neg\ne\n\n2\n'0\n\n0\n0\n\n1\n'0\n\n0\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n3\n\n0\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n4\n'9\n\n0\n0\n\n4\n'9\n\n0\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n6\n1\n0\n.0\n\n1\n -\n\n S\nih\n\nlt\na\nls\n\ntr\na\nss\n\ne\n U\n\nm\ng\n\ne\nst\n\na\nlt\n\nu\nn\n\ng\n, B\n\ne\nit\n\nra\ng\n\n a\nn\n\n K\na\nn\n\nto\nn\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n42\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n6\n0\n\n0\n1\n\n'1\n0\n\n0\n4\n\n0\n0\n\n1\n5\n\n0\n1\n\n4\n3\n\n1\n7\n\n0\n2\n\n'3\n9\n\n3\n2\n\n'3\n9\n\n3\n4\n\n6\n0\n\n -\n P\n\na\nrk\n\na\nn\n\nla\ng\n\ne\nn\n\n /\n W\n\na\nn\n\nd\ne\nrw\n\ne\ng\n\ne\n\n6\n0\n\n0\n1\n\n'1\n0\n\n0\n4\n\n0\n0\n\n1\n5\n\n0\n1\n\n4\n3\n\n1\n7\n\n0\n2\n\n'3\n9\n\n3\n2\n\n'3\n9\n\n3\n4\n\n6\n -\n\n P\nA\n\nR\nK\n\n-,\n S\n\nP\nO\n\nR\nT\n\n-,\n G\n\nR\nÜ\n\nN\nA\n\nN\nL\nA\n\nG\nE\nN\n\n1\n4\n\n0\n1\n\n4\n0\n\n1\n4\n\n0\n3\n\nN\n4\n3\n0\n.5\n\n0\n6\n0\n.0\n\n1\n -\n\n F\no\n\nrs\ntt\n\nra\nkt\n\no\nr\n\n4\n2\n\n7\n0\n\n4\n2\n\n4\n2\n\n1\nN\n\n4\n3\n0\n.5\n\n0\n6\n0\n.0\n\n0\n -\n\n F\na\nh\n\nrz\ne\nu\n\ng\ne\n, A\n\nn\nsc\n\nh\na\nff\n\nu\nn\n\ng\n; S\n\nR\n 1\n\n9\n.0\n\n6\n.2\n\n0\n1\n8\n, 3\n\n0\n'2\n\n0\n0\n.0\n\n0\n\n(A\nb\n\nr.\n 1\n\n9\n.0\n\n6\n.1\n\n8\n);\n S\n\nR\n 0\n\n2\n.0\n\n4\n.2\n\n0\n1\n9\n, 4\n\n2\n'0\n\n0\n0\n.0\n\n0\n\n1\n4\n0\n\n4\n2\n\n7\n0\n\n1\n8\n2\n\n1\n8\n2\n\n4\n3\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\nN\n\n4\n3\n0\n.5\n\n0\n5\n0\n.0\n\n0\n -\n\n W\na\nld\n\nkä\nu\n\nfe\n; S\n\nR\n 0\n\n6\n.1\n\n2\n.2\n\n0\n1\n6\n,  \n\n 4\n'5\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n6\n.0\n\n2\n.2\n\n0\n1\n8\n,\n\n1\n5\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\n3\n0\n5\n0\n5\n0\n -\n\n W\na\nld\n\nu\nn\n\ng\nen\n\n2\n0\n\n5\n0\n\n3\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nN\n\n4\n3\n0\n.5\n\n0\n4\n0\n.0\n\n4\n -\n\n W\ne\nrk\n\nh\no\n\nf \nR\n\no\nss\n\nw\ne\ng\n\n, H\ne\niz\n\nu\nn\n\ng\n\n-2\n7\n\n-2\n7\n\n-2\n7\n\n1\nN\n\n4\n3\n0\n.5\n\n0\n4\n0\n.0\n\n3\n -\n\n W\ne\nrk\n\nh\no\n\nf \nR\n\no\nss\n\nw\ne\ng\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n; S\nR\n\n 1\n7\n.0\n\n4\n.2\n\n0\n1\n8\n,\n\n2\n7\n7\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n5\n0\n\n3\n7\n3\n\n-2\n7\n\n1\n0\n0\n\n4\n3\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n1\n3\n\n0\n1\n\n3\n0\n\n1\n3\n\n0\n3\n\nN\n4\n3\n0\n.5\n\n0\n1\n0\n.0\n\n2\n -\n\n S\nch\n\nw\niz\n\ne\nrt\n\no\nb\n\ne\nl, \n\nW\na\nld\n\nst\nra\n\nss\ne\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n43\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n4\n2\n\n4\n2\n\n4\n2\n\n1\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.0\n\n0\n -\n\n F\na\nh\n\nrz\ne\nu\n\ng\ne\n, A\n\nn\nsc\n\nh\na\nff\n\nu\nn\n\ng\n; S\n\nR\n 0\n\n2\n.0\n\n4\n.2\n\n0\n1\n9\n, 4\n\n2\n'0\n\n0\n0\n.0\n\n0\n\n4\n2\n\n7\n0\n\n4\n2\n\n4\n2\n\n4\n6\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n1\n5\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n3\n\nN\n4\n6\n0\n.5\n\n0\n4\n0\n.0\n\n3\n -\n\n W\ne\nrk\n\nh\no\n\nf \nO\n\nb\ne\nrt\n\nili\nst\n\nra\nss\n\ne\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n(S\no\n\nfo\nrt\n\nm\na\nss\n\nn\na\nh\n\nm\ne\nn\n\n)\n\n1\n5\n0\n\n1\n0\n0\n\n1\n0\n0\n\n2\n5\n0\n\n2\n5\n0\n\n4\n6\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n6\n0\n\n0\n2\n\n0\n0\n\n8\n0\n\n0\n8\n\n0\n0\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n3\n0\n.7\n\n2\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nP\n\na\nrk\n\n, 2\n. E\n\nta\np\n\np\ne\n "\n\nS\ne\nle\n\ng\ne\nr"\n\n; S\nR\n\n 0\n8\n.1\n\n2\n.2\n\n0\n0\n9\n,\n\n2\n9\n2\n'3\n\n2\n6\n.0\n\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n4\n0\n\n0\n2\n\na\nS\n\nM\n4\n6\n0\n.5\n\n0\n3\n0\n.0\n\n1\n -\n\n L\ne\nb\n\ne\nrn\n\n S\nü\n\nd\n, G\n\nrü\nn\n\nra\nu\n\nm\ng\n\ne\nst\n\na\nlt\n\nu\nn\n\ng\n Q\n\nu\na\nrt\n\nie\nrp\n\na\nrk\n\n; S\nR\n\n0\n2\n.1\n\n0\n.2\n\n0\n0\n7\n, 1\n\n0\n0\n'1\n\n7\n7\n.0\n\n0\n\n6\n0\n0\n\n2\n0\n0\n\n4\n0\n0\n\n1\n'2\n0\n0\n\n1\n'2\n0\n0\n\n4\n6\n0\n5\n0\n3\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nT\nie\n\nfb\na\nu\n\nte\nn\n\n1\n1\n\n1\n1\n\nN\n4\n6\n0\n.5\n\n0\n1\n0\n.7\n\n5\n -\n\n S\np\n\nie\nlp\n\nla\ntz\n\n, F\ne\nld\n\nb\nlu\n\nm\ne\n; S\n\nR\n 1\n\n9\n.1\n\n2\n.2\n\n0\n1\n7\n, 2\n\n4\n6\n'0\n\n0\n0\n.0\n\n0\n\n1\n1\n\n1\n4\n6\n0\n5\n0\n1\n0\n -\n\n S\ntr\n\na\nss\n\nen\n/V\n\ner\nke\n\nh\nrs\n\nw\neg\n\ne\n\n9\n0\n\n0\n9\n\n0\n0\n\n9\n0\n\n0\n2\n\nb\nS\n\nM\n4\n6\n0\n.5\n\n0\n0\n0\n.0\n\n1\n -\n\n L\ne\nb\n\ne\nrn\n\n-D\nie\n\ntl\nim\n\no\no\n\ns,\n K\n\na\nu\n\nf \nG\n\nru\nn\n\nd\nst\n\nü\nck\n\n m\nit\n\n H\na\nu\n\ns\n\n"S\ne\nle\n\ng\ne\nr"\n\n, S\nR\n\n 1\n1\n.0\n\n4\n.2\n\n0\n0\n6\n, 8\n\n7\n8\n'5\n\n0\n0\n.0\n\n0\n\n9\n0\n0\n\n9\n0\n0\n\n9\n0\n0\n\n4\n6\n0\n5\n0\n0\n0\n -\n\n G\nru\n\nn\nd\nst\n\nü\nck\n\ne\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n44\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n0\n\n0\n1\n\n7\n5\n\n8\n4\n\n1\n0\n\n0\n3\n\n5\n9\n\n3\n5\n\n9\n5\n\n0\n -\n\n P\nO\n\nL\nIZ\n\nE\nI\n\n3\n'7\n\n0\n0\n\n4\n'0\n\n6\n5\n\n1\n'4\n\n9\n0\n\n2\n'5\n\n5\n0\n\n1\n1\n\n'1\n1\n\n0\n8\n\n'6\n0\n\n0\n5\n\n'3\n5\n\n1\n5\n\n'6\n6\n\n0\n3\n\n6\n'8\n\n6\n6\n\n-2\n'6\n\n5\n9\n\n3\n9\n\n'5\n2\n\n5\n5\n\n -\n S\n\n i\n c\n\n h\n e\n\n r\n h\n\n e\n i\n\n t\n ,\n  \n G\n\n e\n s\n\n u\n n\n\n d\n h\n\n e\n i\n\n t\n  \n u\n\n n\n d\n\n  \n S\n\n p\n o\n\n r\n t\n\n2\n0\n\n2\n0\n\n2\n0\n\n2\n0\n\n1\nN\n\n4\n8\n0\n.5\n\n0\n4\n0\n.2\n\n0\n -\n\n W\ne\nie\n\nrw\ne\nid\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n I\nn\n\nfr\na\nst\n\nru\nkt\n\nu\nr;\n\n S\nR\n\n 1\n3\n.0\n\n2\n.2\n\n0\n1\n8\n,\n\n1\n8\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n2\n.1\n\n.1\n9\n)\n\n3\n0\n\n3\n0\n\n3\n0\n\n1\nN\n\n4\n8\n0\n.5\n\n0\n4\n0\n.1\n\n1\n -\n\n V\nö\n\ng\ne\nli,\n\n S\na\nn\n\nie\nru\n\nn\ng\n\n S\nch\n\ne\nu\n\nn\ne\n; S\n\nR\n 2\n\n7\n.0\n\n3\n.2\n\n0\n1\n8\n,\n\n4\n9\n2\n'0\n\n0\n0\n.0\n\n0\n\n2\n2\n\n2\n2\n\na\nN\n\n4\n8\n0\n.5\n\n0\n4\n0\n.0\n\n7\n -\n\n T\nü\n\nfi\nh\n\no\nf,\n D\n\na\nch\n\nsa\nn\n\nie\nru\n\nn\ng\n\n S\nch\n\ne\nu\n\nn\ne\n; S\n\nR\n 1\n\n9\n.0\n\n6\n.2\n\n0\n1\n8\n,\n\n5\n3\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n2\n\n2\n0\n\n5\n2\n\n5\n2\n\n4\n8\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\nN\n\n4\n8\n0\n.5\n\n0\n0\n0\n.0\n\n1\n -\n\n L\na\nn\n\nd\nkä\n\nu\nfe\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\n8\n0\n5\n0\n0\n0\n -\n\n G\nru\n\nn\nd\nst\n\nü\nck\n\ne\n\n1\n0\n\n2\n7\n\n0\n1\n\n0\n2\n\n1\n0\n\n2\n4\n\n8\n0\n\n -\n L\n\na\nn\n\nd\nw\n\nir\nts\n\nch\na\nft\n\n1\n0\n\n2\n7\n\n0\n1\n\n0\n2\n\n1\n0\n\n2\n4\n\n8\n -\n\n L\nA\n\nN\nD\n\nW\nIR\n\nT\nS\n\nC\nH\n\nA\nF\nT\n\n7\n0\n\n1\n4\n6\n0\n.5\n\n0\n6\n0\n.0\n\n1\n -\n\n F\na\nh\n\nrz\ne\nu\n\ng\ne\n, A\n\nn\nsc\n\nh\na\nff\n\nu\nn\n\ng\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n45\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n8\n2\n\n0\n8\n\n2\n0\n\n8\n2\n\n0\n3\n\nN\n5\n5\n0\n.5\n\n0\n6\n0\n.1\n\n1\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n A\n\nu\nto\n\nd\nre\n\nh\nle\n\nit\ne\nr \n\nA\nL,\n\nO\ncc\n\na\nsi\n\no\nn\n\nsf\na\nh\n\nrz\ne\nu\n\ng\n S\n\nR\nZ\n\n8\n0\n\n8\n0\n\n8\n0\n\n4\nN\n\n5\n5\n0\n.5\n\n0\n6\n0\n.0\n\n3\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n M\n\nB\n S\n\np\nri\n\nn\nte\n\nr,\n S\n\na\nn\n\nit\nä\nts\n\nfa\nh\n\nrz\ne\nu\n\ng\n,\n\nin\nkl\n\n. S\nu\n\nb\nve\n\nn\nti\n\no\nn\n\n G\nV\n\nZ\n\n1\n1\n\n5\n1\n\n1\n5\n\n1\n1\n\n5\n4\n\nE\n5\n5\n0\n.5\n\n0\n6\n0\n.0\n\n2\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n M\n\nB\n S\n\np\nri\n\nn\nte\n\nr,\n\nM\na\nn\n\nn\nsc\n\nh\na\nft\n\nst\nra\n\nn\nsp\n\no\nrt\n\ne\nr,\n\n i\nn\n\nkl\n. S\n\nu\nb\n\nve\nn\n\nti\no\n\nn\n G\n\nV\nZ\n\n8\n0\n\n8\n2\n0\n\n1\n1\n5\n\n2\n0\n0\n\n1\n5\n0\n\n1\n'2\n1\n5\n\n1\n'2\n1\n5\n\n5\n5\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n4\n0\n\n8\n2\n\n0\n7\n\n0\n2\n\n0\n0\n\n1\n5\n\n0\n1\n\n'1\n3\n\n0\n-8\n\n5\n1\n\n'2\n1\n\n5\n5\n\n5\n0\n\n -\n F\n\ne\nu\n\ne\nrw\n\ne\nh\n\nr\n\n4\n0\n\n8\n7\n\n0\n-3\n\n8\n0\n\n1\n'2\n\n9\n7\n\n1\n'1\n\n9\n2\n\n1\n'8\n\n2\n7\n\n-6\n1\n\n5\n2\n\n'4\n4\n\n2\n5\n\n5\n -\n\n S\nIC\n\nH\nE\nR\n\nH\nE\nIT\n\nS\nD\n\nIE\nN\n\nS\nT\n\nE\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n4\n\nN\n5\n0\n0\n.5\n\n0\n6\n0\n.0\n\n4\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n S\n\ntr\ne\nif\n\ne\nn\n\nw\na\ng\n\ne\nn\n\n (\nE\nrs\n\na\ntz\n\n b\ne\nst\n\ne\nh\n\ne\nn\n\nd\ne\nr\n\nB\nM\n\nW\n X\n\n3\n, J\n\ng\n. 2\n\n0\n1\n5\n)\n\n1\n7\n\n5\n1\n\n7\n5\n\n1\n7\n\n5\n4\n\nN\n5\n0\n0\n.5\n\n0\n6\n0\n.0\n\n2\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n s\n\ne\nm\n\nis\nta\n\nti\no\n\nn\nä\nre\n\nG\ne\nsc\n\nh\nw\n\nin\nd\n\nig\nke\n\nit\nsm\n\ne\nss\n\na\nn\n\nla\ng\n\ne\n\n8\n4\n\n1\n0\n\n0\n8\n\n4\n8\n\n4\n4\n\nN\n5\n0\n0\n.5\n\n0\n6\n0\n.0\n\n0\n -\n\n F\na\nh\n\nrz\ne\nu\n\ng\ne\n, A\n\nn\nsc\n\nh\na\nff\n\nu\nn\n\ng\n; S\n\nR\n 0\n\n9\n.0\n\n4\n.2\n\n0\n1\n9\n, 8\n\n4\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n0\n\n1\n7\n5\n\n8\n4\n\n1\n0\n0\n\n3\n5\n9\n\n3\n5\n9\n\n5\n0\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n1\n0\n\n0\n1\n\n7\n5\n\n8\n4\n\n1\n0\n\n0\n3\n\n5\n9\n\n3\n5\n\n9\n5\n\n0\n0\n\n -\n S\n\nta\nd\n\ntp\no\n\nli\nze\n\ni\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n46\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n-5\n0\n\n0\n8\n\n0\n0\n\n8\n0\n\n0\n3\n\n0\n0\n\n-5\n0\n\n0\n8\n\n0\n0\n\n3\nN\n\n5\n5\n3\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n 5\n0\n m\n\n u\nn\n\nd\n 3\n\n0\n0\n m\n\n-A\nn\n\nla\ng\n\ne\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n K\nu\n\ng\ne\nlf\n\na\nn\n\ng\n i\nn\n\nkl\n.\n\nS\nu\n\nb\nve\n\nn\nti\n\no\nn\n\ne\nn\n\n u\nn\n\nd\n B\n\ne\nrü\n\nck\nsi\n\nch\nti\n\ng\nu\n\nn\ng\n\n d\ne\nr \n\nK\no\n\nst\ne\nn\n\nte\nilu\n\nn\ng\n\n; S\nR\n\n1\n4\n.1\n\n1\n.2\n\n0\n1\n7\n, 9\n\n0\n3\n'0\n\n0\n0\n.0\n\n0\n\n-5\n0\n0\n\n8\n0\n0\n\n8\n0\n0\n\n3\n0\n0\n\n-5\n0\n\n0\n8\n0\n0\n\n5\n5\n3\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n5\n0\n\n-4\n5\n\n0\n1\n\n'0\n9\n\n7\n1\n\n'0\n4\n\n2\n6\n\n9\n7\n\n-5\n0\n\n0\n1\n\n'1\n9\n\n7\n5\n\n5\n3\n\n -\n S\n\nch\nie\n\nss\na\nn\n\nla\ng\n\ne\n\n-3\n0\n\n-3\n0\n\n-3\n0\n\n1\nN\n\n5\n5\n2\n.6\n\n7\n0\n0\n.0\n\n0\n -\n\n E\nrs\n\na\ntz\n\na\nb\n\ng\na\nb\n\ne\nn\n\n f\nü\n\nr \nS\nch\n\nu\ntz\n\nra\nu\n\nm\nb\n\na\nu\n\nte\nn\n\n-3\n0\n\n-3\n0\n\n-3\n0\n\n5\n5\n2\n6\n7\n0\n0\n -\n\n D\nu\n\nrc\nh\n\nla\nu\n\nfe\nn\n\nd\ne \n\nIn\nve\n\nst\nit\n\nio\nn\n\nsb\nei\n\ntr\nä\ng\ne \n\nvo\nm\n\n B\nu\n\nn\nd\n\n3\n0\n\n3\n0\n\n3\n0\n\n1\nN\n\n5\n5\n2\n.5\n\n7\n0\n0\n.0\n\n0\n -\n\n A\nb\n\nlie\nfe\n\nru\nn\n\ng\n E\n\nrs\na\ntz\n\na\nb\n\ng\na\nb\n\ne\nn\n\n a\nn\n\n K\na\nn\n\nto\nn\n\n f\nü\n\nr\n\nS\nch\n\nu\ntz\n\nra\nu\n\nm\nb\n\na\nu\n\nte\nn\n\n3\n0\n\n3\n0\n\n3\n0\n\n5\n5\n2\n5\n7\n0\n0\n -\n\n D\nu\n\nrc\nh\n\nla\nu\n\nfe\nn\n\nd\ne \n\nIn\nve\n\nst\nit\n\nio\nn\n\nsb\nei\n\ntr\nä\ng\ne \n\na\nn\n\n d\nen\n\n B\nu\n\nn\nd\n\n-3\n0\n\n3\n0\n\n5\n5\n\n2\n -\n\n Z\niv\n\nil\nsc\n\nh\nu\n\ntz\no\n\nrg\na\nn\n\nis\na\nti\n\no\nn\n\n S\nih\n\nlt\na\nl\n\n-4\n0\n\n-4\n5\n\n-8\n5\n\n-8\n5\n\n1\nN\n\n5\n5\n0\n.6\n\n3\n1\n0\n.0\n\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\n v\n\no\nn\n\n K\na\nn\n\nto\nn\n\ne\nn\n\n u\nn\n\nd\n K\n\no\nn\n\nko\nrd\n\na\nte\n\nn\n\n-4\n0\n\n-4\n5\n\n-8\n5\n\n-8\n5\n\n5\n5\n0\n6\n3\n1\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\nvo\nn\n\n K\na\nn\n\nto\nn\n\nen\n u\n\nn\nd\n K\n\no\nn\n\nko\nrd\n\na\nte\n\nn\n\n2\n0\n\n0\n1\n\n5\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n1\nN\n\n5\n5\n0\n.5\n\n0\n6\n0\n.1\n\n2\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n C\n\nh\na\nss\n\nis\n M\n\nB\n P\n\nio\nn\n\nie\nrf\n\na\nh\n\nrz\ne\nu\n\ng\n i\nn\n\nkl\n.\n\nR\ne\nvi\n\nsi\no\n\nn\n A\n\nu\nfb\n\na\nu\n\n /\n B\n\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n O\n\nW\n-F\n\na\nh\n\nrz\ne\nu\n\ng\n (\n\nin\nkl\n\n.; \nS\nR\n\n 0\n5\n.0\n\n6\n.2\n\n0\n1\n8\n,\n\n8\n4\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n5\n.0\n\n6\n.2\n\n0\n1\n8\n, 2\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n47\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n3\n'5\n\n0\n0\n\n3\n'9\n\n0\n0\n\n7\n'4\n\n0\n0\n\n7\n'4\n\n0\n0\n\n3\nN\n\n6\n8\n0\n.5\n\n0\n3\n0\n.1\n\n2\n -\n\n S\np\n\no\nrt\n\nze\nn\n\ntr\nu\n\nm\n T\n\na\nl\n\n4\n5\n\n0\n4\n\n5\n0\n\n3\n0\n\n3\n0\n\n9\n3\n\n0\n9\n\n3\n0\n\n4\nN\n\n6\n8\n0\n.5\n\n0\n3\n0\n.1\n\n1\n -\n\n T\ne\nn\n\nn\nis\n\np\nlä\n\ntz\ne\n, U\n\nm\np\n\nla\ntz\n\nie\nru\n\nn\ng\n\n 2\n T\n\ne\nn\n\nn\nis\n\np\nlä\n\ntz\ne\n i\nn\n\nfo\nlg\n\ne\n\nÄ\nn\n\nd\ne\nru\n\nn\ng\n\n Z\no\n\nn\ne\nn\n\np\nla\n\nn\n; S\n\nR\n 2\n\n1\n.0\n\n5\n.2\n\n0\n1\n9\n, 2\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n3\n9\n\n2\n5\n\n3\n9\n\n3\n9\n\n1\nN\n\n6\n8\n0\n.5\n\n0\n3\n0\n.0\n\n8\n -\n\n B\ne\nle\n\nu\nch\n\ntu\nn\n\ng\n R\n\na\nse\n\nn\np\n\nlä\ntz\n\ne\n, R\n\ne\nvi\n\nsi\no\n\nn\n (\n\nT\nü\n\nfi\n u\n\nn\nd\n\n T\na\nl)\n; S\n\nR\n\n0\n5\n.0\n\n2\n.2\n\n0\n1\n9\n, 6\n\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n1\n.5\n\n.1\n9\n)\n\n2\n'9\n\n5\n0\n\n1\n'4\n\n7\n5\n\n2\n'9\n\n5\n0\n\n2\n'9\n\n5\n0\n\n1\nN\n\n6\n8\n0\n.5\n\n0\n3\n0\n.0\n\n1\n -\n\n S\np\n\no\nrt\n\na\nn\n\nla\ng\n\ne\n T\n\nü\nfi\n\n, K\nu\n\nn\nst\n\nra\nse\n\nn\np\n\nla\ntz\n\n I\nI; \n\nS\nR\n\n 1\n9\n.1\n\n2\n.2\n\n0\n1\n7\n,\n\n1\n'0\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n; G\n\nG\nR\n\n 1\n8\n.0\n\n4\n.2\n\n0\n1\n8\n, 2\n\n'0\n5\n0\n'0\n\n0\n0\n.0\n\n0\n\n3\n'5\n0\n0\n\n3\n'9\n0\n0\n\n4\n5\n0\n\n4\n5\n0\n\n3\n'0\n1\n9\n\n1\n'5\n3\n0\n\n1\n1\n'3\n1\n9\n\n1\n1\n'3\n1\n9\n\n6\n8\n0\n5\n0\n3\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nT\nie\n\nfb\na\nu\n\nte\nn\n\n3\n'7\n\n0\n0\n\n3\n'9\n\n6\n5\n\n1\n'4\n\n9\n0\n\n3\n'0\n\n1\n0\n\n7\n4\n\n0\n9\n\n8\n0\n\n3\n'3\n\n0\n4\n\n2\n'3\n\n1\n3\n\n1\n7\n\n'1\n8\n\n9\n-8\n\n4\n4\n\n1\n8\n\n'0\n3\n\n3\n6\n\n8\n0\n\n -\n S\n\np\no\n\nrt\n\n3\n'7\n\n0\n0\n\n3\n'9\n\n6\n5\n\n1\n'4\n\n9\n0\n\n2\n'5\n\n1\n0\n\n1\n0\n\n'2\n4\n\n0\n8\n\n'8\n0\n\n5\n3\n\n'9\n7\n\n0\n4\n\n'3\n6\n\n8\n3\n\n4\n'6\n\n8\n0\n\n-2\n'0\n\n4\n4\n\n3\n6\n\n'7\n2\n\n4\n6\n\n8\n -\n\n S\nP\n\nO\nR\n\nT\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nE\n\n5\n5\n3\n.5\n\n0\n6\n0\n.2\n\n0\n -\n\n S\nch\n\nü\ntz\n\ne\nn\n\nh\na\nu\n\ns \nB\n\nü\ne\nl, \n\nE\nin\n\nb\na\nu\n\n 2\n5\n m\n\n-S\nch\n\nie\nss\n\na\nn\n\nla\ng\n\ne\n\n2\n0\n\n0\n1\n\n7\n5\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\nN\n\n5\n5\n3\n.5\n\n0\n6\n0\n.0\n\n2\n -\n\n 3\n0\n0\n m\n\n-A\nn\n\nla\ng\n\ne\n, E\n\nrs\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n 1\n\n0\n e\n\nle\nkt\n\nr.\n\nT\nre\n\nff\ne\nra\n\nn\nze\n\nig\ne\nn\n\n; S\nR\n\n 1\n9\n.0\n\n6\n.2\n\n0\n1\n8\n, 2\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\n9\n7\n\n6\n7\n\n9\n7\n\n9\n7\n\n3\nE\n\n5\n5\n3\n.5\n\n0\n6\n0\n.0\n\n1\n -\n\n 5\n0\n m\n\n u\nn\n\nd\n 3\n\n0\n0\n m\n\n-A\nn\n\nla\ng\n\ne\n, j\n\ne\n 1\n\n0\n k\n\nü\nn\n\nst\nlic\n\nh\ne\n\nK\nu\n\ng\ne\nlf\n\na\nn\n\ng\nkä\n\nst\ne\nn\n\n; S\nR\n\n 1\n4\n.1\n\n1\n.2\n\n0\n1\n7\n, 9\n\n7\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n2\n9\n7\n\n2\n4\n2\n\n3\n9\n7\n\n3\n9\n7\n\n5\n5\n3\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n48\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n6\n3\n\n2\n5\n\n6\n3\n\n6\n3\n\n4\nE\n\n6\n8\n0\n.5\n\n2\n9\n0\n.0\n\n2\n -\n\n M\na\nch\n\nb\na\nrk\n\ne\nit\n\ns-\n /\n\nS\ntr\n\na\nte\n\ng\nie\n\nst\nu\n\nd\nie\n\n S\np\n\no\nrt\n\np\nla\n\ntz\n T\n\na\nl; \n\nS\nR\n\n2\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 1\n\n2\n3\n'0\n\n0\n0\n.0\n\n0\n\n4\n0\n\n3\n5\n\n3\n5\n\n3\n5\n\n1\n4\n\n5\n1\n\n4\n5\n\n3\nN\n\n6\n8\n0\n.5\n\n2\n9\n0\n.0\n\n2\n -\n\n K\no\n\nn\nze\n\np\nt \n\nG\ne\nsu\n\nn\nd\n\nh\ne\nit\n\nsf\nö\n\nrd\ne\nru\n\nn\ng\n\n u\nn\n\nd\n -\n\np\nrä\n\nve\nn\n\nti\no\n\nn\n\n4\n0\n\n3\n5\n\n3\n5\n\n3\n5\n\n6\n3\n\n2\n5\n\n2\n0\n8\n\n2\n0\n8\n\n6\n8\n0\n5\n2\n9\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nim\nm\n\na\nte\n\nri\nel\n\nle\n A\n\nn\nla\n\ng\nen\n\n5\n0\n\n2\n5\n\n2\n5\n\n7\n5\n\n7\n5\n\n3\nN\n\n6\n8\n0\n.5\n\n0\n6\n0\n.0\n\n4\n -\n\n S\nka\n\nte\na\nn\n\nla\ng\n\ne\n: R\n\ne\nvi\n\nsi\no\n\nn\n u\n\nn\nd\n\n E\nrs\n\na\ntz\n\n E\nle\n\nm\ne\nn\n\nte\n\n5\n0\n\n2\n5\n\n2\n5\n\n7\n5\n\n7\n5\n\n6\n8\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n1\n'4\n\n5\n0\n\n2\n'9\n\n7\n5\n\n2\n0\n\n0\n1\n\n2\n5\n\n4\n'7\n\n5\n0\n\n4\n'7\n\n5\n0\n\n3\nN\n\n6\n8\n0\n.5\n\n0\n4\n0\n.0\n\n7\n -\n\n S\np\n\no\nrt\n\na\nn\n\nla\ng\n\ne\n T\n\na\nl, \n\nG\na\nrd\n\ne\nro\n\nb\ne\nn\n\ng\ne\nb\n\nä\nu\n\nd\ne\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n3\n\nN\n6\n8\n0\n.5\n\n0\n4\n0\n.0\n\n6\n -\n\n S\np\n\no\nrt\n\na\nn\n\nla\ng\n\ne\n T\n\nü\nfi\n\n, G\na\nra\n\ng\ne\nn\n\nko\nn\n\nze\np\n\nt\n\n5\n5\n\n7\n5\n\n0\n4\n\n5\n8\n\n5\n0\n\n8\n5\n\n0\n3\n\nN\n6\n8\n0\n.5\n\n0\n4\n0\n.0\n\n4\n -\n\n S\np\n\no\nrt\n\na\nn\n\nla\ng\n\ne\n T\n\nü\nfi\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n F\nla\n\nch\nd\n\na\nch\n\n2\n0\n\n0\n6\n\n5\n2\n\n6\n5\n\n2\n6\n\n5\n4\n\nE\n6\n8\n0\n.5\n\n0\n4\n0\n.0\n\n2\n -\n\n B\na\nd\n\nst\nra\n\nss\ne\n 1\n\n1\n, T\n\ne\nn\n\nn\nis\n\n-C\nlu\n\nb\nh\n\na\nu\n\ns\n\nIn\nst\n\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\nsm\na\nss\n\nn\na\nh\n\nm\ne\nn\n\n4\n6\n\n6\n7\n\n3\n3\n\n4\n6\n\n6\n4\n\n6\n6\n\n1\nN\n\n6\n8\n0\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n S\np\n\no\nrt\n\na\nn\n\nla\ng\n\ne\n T\n\nü\nfi\n\n, I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n i\nn\n\nsb\n. H\n\na\nu\n\nst\ne\nch\n\nn\nik\n\n,\n\nS\nic\n\nh\ne\nrh\n\ne\nit\n\n u\nn\n\nd\n F\n\ne\nu\n\ne\nrp\n\no\nliz\n\ne\ni; \n\nS\nR\n\n 2\n8\n.0\n\n3\n.2\n\n0\n1\n7\n,  \n\n 2\n5\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n2\n2\n.0\n\n8\n.2\n\n0\n1\n7\n, 3\n\n'6\n1\n5\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n0\n\n6\n5\n\n1\n'4\n5\n0\n\n2\n'9\n7\n5\n\n2\n5\n5\n\n9\n7\n5\n\n5\n1\n1\n\n7\n3\n3\n\n6\n'4\n3\n1\n\n6\n'4\n3\n1\n\n6\n8\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n49\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n4\n\n'7\n0\n\n0\n1\n\n4\n'7\n\n0\n0\n\n1\n4\n\n'7\n0\n\n0\n7\n\n1\n4\n\n -\n L\n\ne\nis\n\ntu\nn\n\ng\ne\nn\n\n f\nü\n\nr \nd\n\na\ns \n\nA\nlt\n\ne\nr\n\n1\n4\n\n'7\n0\n\n0\n1\n\n4\n'7\n\n0\n0\n\n1\n4\n\n'7\n0\n\n0\n7\n\n1\n -\n\n A\nL\nT\n\nE\nR\n\nS\nL\nE\nIS\n\nT\nU\n\nN\nG\n\nE\nN\n\n1\n4\n\n'7\n0\n\n0\n5\n\n0\n1\n\n4\n'7\n\n5\n0\n\n1\n4\n\n'7\n5\n\n0\n7\n\n -\n S\n\n o\n z\n\n i\n a\n\n l\n e\n\n s\n\n-5\n0\n\n0\n9\n\n'5\n0\n\n0\n7\n\n'8\n0\n\n0\n5\n\n6\n6\n\n2\n'0\n\n0\n0\n\n1\n7\n\n'3\n6\n\n6\n-1\n\n'2\n0\n\n0\n1\n\n8\n'5\n\n6\n6\n\n1\nN\n\n6\n8\n1\n.5\n\n0\n4\n0\n.1\n\n6\n -\n\n H\na\nlle\n\nn\nb\n\na\nd\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n; S\nR\n\n 1\n7\n.0\n\n4\n.2\n\n0\n1\n8\n, 1\n\n7\n'5\n\n3\n6\n'0\n\n0\n0\n.0\n\n0\n;\n\nG\nG\n\nR\n 0\n\n3\n.1\n\n0\n.2\n\n0\n1\n8\n,  \n\n2\n'1\n\n2\n4\n'0\n\n0\n0\n.0\n\n0\n\n-5\n0\n0\n\n9\n'5\n0\n0\n\n7\n'8\n0\n0\n\n5\n6\n6\n\n2\n'0\n0\n0\n\n1\n7\n'3\n6\n6\n\n-1\n'2\n\n0\n0\n\n1\n8\n'5\n6\n6\n\n6\n8\n1\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n2\n5\n\n2\n5\n\n2\n5\n\n5\n0\n\n5\n0\n\n3\nN\n\n6\n8\n1\n.5\n\n0\n3\n0\n.1\n\n0\n -\n\n F\nre\n\nib\na\nd\n\n, R\ne\np\n\na\nra\n\ntu\nr \n\nP\nla\n\nn\nsc\n\nh\nb\n\ne\nck\n\ne\nn\n\n7\n5\n\n3\n0\n\n7\n5\n\n7\n5\n\n4\nE\n\n6\n8\n1\n.5\n\n0\n3\n0\n.0\n\n2\n -\n\n F\nre\n\nib\na\nd\n\n, S\np\n\nie\nlp\n\nla\ntz\n\n: E\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\n u\nn\n\nd\n O\n\np\nti\n\nm\nie\n\nru\nn\n\ng\n; S\n\nR\n\n0\n5\n.0\n\n2\n.2\n\n0\n1\n9\n, 7\n\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 0\n\n7\n.0\n\n5\n.1\n\n9\n)\n\n2\n5\n\n1\n0\n0\n\n5\n5\n\n1\n2\n5\n\n1\n2\n5\n\n6\n8\n1\n5\n0\n3\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nT\nie\n\nfb\na\nu\n\nte\nn\n\n-5\n0\n\n0\n9\n\n'5\n0\n\n0\n7\n\n'8\n2\n\n5\n6\n\n6\n6\n\n2\n'0\n\n5\n5\n\n1\n7\n\n'4\n9\n\n1\n-1\n\n'2\n0\n\n0\n1\n\n8\n'6\n\n9\n1\n\n6\n8\n\n1\n -\n\n H\na\nll\n\ne\nn\n\n- \nu\n\nn\nd\n\n F\nre\n\nib\na\nd\n\n-5\n3\n\n0\n-3\n\n1\n4\n\n-8\n4\n\n4\n-8\n\n4\n4\n\n1\nN\n\n6\n8\n0\n.6\n\n1\n4\n0\n.0\n\n0\n -\n\n R\nü\n\nck\ne\nrs\n\nta\ntt\n\nu\nn\n\ng\ne\nn\n\n D\nri\n\ntt\ne\nr \n\nfü\nr \n\nIn\nve\n\nst\nit\n\nio\nn\n\ne\nn\n\n i\nn\n\nH\no\n\nch\nb\n\na\nu\n\nte\nn\n\n-5\n3\n\n0\n-3\n\n1\n4\n\n-8\n4\n\n4\n-8\n\n4\n4\n\n6\n8\n0\n6\n1\n4\n0\n -\n\n R\nü\n\nck\ne\nrs\n\nta\ntt\n\nu\nn\n\ng\ne\nn\n\n D\nri\n\ntt\ne\nr \n\nfü\nr \n\nIn\nve\n\nst\nit\n\nio\nn\n\ne\nn\n\n i\nn\n\nH\no\n\nch\nb\n\na\nu\n\nte\nn\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n50\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n0\n\n0\n4\n\n9\n2\n\n4\n5\n\n6\n1\n\n0\n0\n\n4\n9\n\n2\n4\n\n5\n6\n\n1\n0\n\n0\n1\n\n0\n0\n\n2\n'1\n\n9\n6\n\n2\n'1\n\n9\n6\n\n3\nE\n\n9\n2\n8\n.5\n\n0\n6\n0\n.0\n\n0\n -\n\n A\nn\n\nsc\nh\n\na\nff\n\nu\nn\n\ng\ne\nn\n\n I\nn\n\nfo\nrm\n\na\nti\n\nk;\n S\n\nP\n 1\n\n2\n.0\n\n2\n.2\n\n0\n1\n5\n, 1\n\n4\n1\n'0\n\n0\n0\n.0\n\n0\n\n(a\nb\n\nr.\n 1\n\n8\n.2\n\n.1\n6\n);\n G\n\nR\n 0\n\n9\n.1\n\n2\n.2\n\n0\n1\n5\n, 9\n\n3\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 4\n\n.1\n0\n.1\n\n7\n)\n\n2\n0\n0\n\n5\n9\n2\n\n5\n5\n6\n\n2\n0\n0\n\n6\n3\n2\n\n5\n9\n6\n\n2\n0\n0\n\n2\n0\n0\n\n2\n'9\n7\n6\n\n2\n'9\n7\n6\n\n9\n2\n8\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n2\n0\n\n0\n5\n\n9\n2\n\n5\n5\n\n6\n2\n\n0\n0\n\n6\n3\n\n2\n5\n\n9\n6\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n'9\n\n7\n6\n\n2\n'9\n\n7\n6\n\n9\n2\n\n8\n -\n\n M\na\nte\n\nri\na\nlv\n\ne\nrw\n\na\nlt\n\nu\nn\n\ng\n\n2\n0\n\n0\n5\n\n9\n2\n\n5\n5\n\n6\n2\n\n0\n0\n\n6\n3\n\n2\n5\n\n9\n6\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n'9\n\n7\n6\n\n2\n'9\n\n7\n6\n\n9\n2\n\n -\n B\n\nIL\nD\n\nU\nN\n\nG\n\n2\n0\n\n0\n5\n\n9\n2\n\n5\n5\n\n6\n2\n\n0\n0\n\n6\n3\n\n2\n5\n\n9\n6\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n'9\n\n7\n6\n\n2\n'9\n\n7\n6\n\n9\n -\n\n S\n c\n\n h\n u\n\n l\n e\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\nE\n\n8\n0\n0\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n M\nie\n\nto\nb\n\nje\nkt\n\n, I\nn\n\nn\ne\nn\n\na\nu\n\nsb\na\nu\n\n f\nü\n\nr \nP\n\ne\np\n\np\ne\nrm\n\nin\nd\n\n5\n0\n\n5\n0\n\n5\n0\n\n8\n0\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n5\n0\n\n5\n0\n\n5\n0\n\n8\n0\n\n0\n -\n\n J\nu\n\ng\ne\nn\n\nd\na\nrb\n\ne\nit\n\n5\n0\n\n5\n0\n\n5\n0\n\n8\n0\n\n -\n J\n\nU\nG\n\nE\nN\n\nD\n\n1\n4\n\n'7\n0\n\n0\n1\n\n4\n'7\n\n0\n0\n\n1\n4\n\n'7\n0\n\n0\n2\n\nb\nN\n\n7\n1\n4\n.5\n\n4\n4\n0\n.0\n\n0\n -\n\n S\nih\n\nls\na\nn\n\na\n A\n\nG\n, B\n\ne\nte\n\nili\ng\n\nu\nn\n\ng\n u\n\nn\nd\n\n D\na\nrl\n\ne\nh\n\ne\nn\n\n; U\nA\n\n1\n2\n.0\n\n4\n.2\n\n0\n1\n5\n, 2\n\n0\n'1\n\n1\n3\n'0\n\n0\n0\n.0\n\n0\n\n1\n4\n'7\n0\n0\n\n1\n4\n'7\n0\n0\n\n1\n4\n'7\n0\n0\n\n7\n1\n4\n5\n4\n4\n0\n -\n\n D\na\nrl\n\neh\nen\n\n a\nn\n\n ö\nff\n\nen\ntl\n\nic\nh\n\nen\n U\n\nn\nte\n\nrn\neh\n\nm\nu\n\nn\ng\nen\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n51\n\n\n\nS\nte\n\nu\ne\n\nrf\nin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n4\n0\n\n4\n0\n\n8\n0\n\n8\n0\n\n4\nE\n\n9\n2\n8\n.5\n\n0\n6\n0\n.0\n\n3\n -\n\n F\nlü\n\ng\ne\nl \nfü\n\nr \nn\n\ne\nu\n\ne\n S\n\nch\nu\n\nlä\nu\n\nse\nr/\n\nM\nu\n\nsi\nks\n\nch\nu\n\nle\n (\n\nD\nie\n\ntl\nim\n\no\no\n\ns\n\n2\n0\n2\n0\n; S\n\no\nn\n\nn\ne\nn\n\nb\ne\nrg\n\n 2\n0\n2\n1\n)\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n7\n0\n\n0\n7\n\n0\n0\n\n1\nN\n\n9\n2\n8\n.5\n\n0\n6\n0\n.0\n\n1\n -\n\n U\nn\n\nte\nrr\n\nic\nh\n\nts\nm\n\nö\nb\n\ne\nl, \n\nP\nri\n\nm\na\nr-\n\n u\nn\n\nd\n O\n\nb\ne\nrs\n\ntu\nfe\n\n; S\nR\n\n2\n7\n.0\n\n3\n.2\n\n0\n1\n8\n, 8\n\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 0\n\n5\n.0\n\n3\n.1\n\n9\n);\n S\n\nR\n 0\n\n7\n.0\n\n5\n.2\n\n0\n1\n9\n, 6\n\n5\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n52\n\n\n\nInvestitionsprogramm Eigenwirtschafts-Betriebe \n\n \n\n53\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n5\n0\n\n0\n5\n\n0\n0\n\n-1\n7\n\n5\n4\n\n7\n0\n\n6\n7\n\n0\n1\n\n'9\n6\n\n5\n-1\n\n7\n5\n\n2\n'1\n\n4\n0\n\n  \n  \n  \nS\nM\n\n -\n S\n\nu\nn\n\nn\na\nu\n\n-M\no\n\no\ns\n\n6\n0\n\n0\n9\n\n0\n0\n\n1\n1\n\n0\n5\n\n0\n0\n\n1\n'6\n\n1\n0\n\n1\n'6\n\n1\n0\n\n  \n  \n  \nE\n -\n\n E\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\nsb\ne\nd\n\na\nrf\n\n2\n'3\n\n8\n0\n\n3\n'8\n\n0\n0\n\n-1\n3\n\n0\n1\n\n'1\n3\n\n0\n4\n\n'8\n0\n\n0\n9\n\n'3\n6\n\n5\n9\n\n'2\n8\n\n4\n8\n\n'9\n6\n\n5\n3\n\n0\n'6\n\n2\n9\n\n-1\n5\n\n'7\n6\n\n8\n4\n\n6\n'3\n\n9\n8\n\n  \n  \n  \nN\n\n -\n N\n\na\nch\n\nh\no\n\nlb\ne\nd\n\na\nrf\n\n2\n'8\n\n8\n0\n\n4\n'3\n\n0\n0\n\n-1\n3\n\n0\n1\n\n'1\n3\n\n0\n5\n\n'2\n2\n\n5\n1\n\n0\n'7\n\n3\n5\n\n1\n0\n\n'0\n6\n\n4\n9\n\n'4\n6\n\n5\n3\n\n4\n'2\n\n0\n4\n\n-1\n5\n\n'9\n4\n\n3\n5\n\n0\n'1\n\n4\n8\n\n  \n T\n\no\nta\n\nl\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nV\n\n E\n R\n\n W\n A\n\n L\n T\n\n U\n N\n\n G\n S\n\n V\n E\n\n R\n M\n\n Ö\n G\n\n E\n N\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n54\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n6\n0\n\n1\n5\n\n0\n6\n\n0\n6\n\n0\n1\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.1\n\n4\n -\n\n L\na\nn\n\ng\ne\nn\n\nb\na\nch\n\n D\nu\n\nrc\nh\n\nla\nss\n\n, K\nre\n\nu\nzu\n\nn\ng\n\nW\na\nn\n\nn\ne\nte\n\nn\nst\n\nra\nss\n\ne\n/S\n\no\nn\n\nn\ne\nn\n\nb\ne\nrg\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n5\n.2\n\n0\n1\n9\n, 5\n\n4\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n1\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.1\n\n0\n -\n\n N\ne\nu\n\ng\nu\n\nts\ntr\n\na\nss\n\ne\n, O\n\nb\ne\nrt\n\nili\nst\n\nra\nss\n\ne\n b\n\nis\n K\n\ne\nh\n\nrp\nla\n\ntz\n\n1\n9\n\n0\n2\n\n0\n0\n\n1\n9\n\n0\n1\n\n9\n0\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.0\n\n4\n -\n\n S\no\n\no\nd\n\nm\na\ntt\n\ne\n, I\n\nn\nlin\n\ne\nrs\n\na\nn\n\nie\nru\n\nn\ng\n\n; S\nR\n\n 2\n1\n.0\n\n5\n.2\n\n0\n1\n9\n,\n\n1\n9\n0\n'0\n\n0\n0\n.0\n\n0\n\n3\n5\n\n0\n6\n\n0\n0\n\n6\n0\n\n0\n2\n\n5\n0\n\n5\n1\n\n0\n1\n\n'8\n0\n\n0\n1\n\n'8\n0\n\n0\n2\n\na\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.0\n\n3\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n, M\n\no\no\n\ns \nb\n\nis\n G\n\nrü\ntb\n\na\nch\n\n; S\nR\n\n 0\n5\n.1\n\n1\n.2\n\n0\n1\n3\n,\n\n3\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n8\n.0\n\n5\n.2\n\n0\n1\n8\n, 1\n\n'7\n9\n5\n'0\n\n0\n0\n.0\n\n0\n\n7\n5\n\n1\n2\n\n5\n2\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\nb\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.0\n\n2\n -\n\n B\nre\n\nit\ne\nn\n\nst\nra\n\nss\ne\n; S\n\nR\n 0\n\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n2\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n2\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 2\n\n6\n2\n'0\n\n0\n0\n.0\n\n0\n\n1\n'9\n0\n0\n\n2\n'9\n5\n0\n\n4\n0\n0\n\n4\n6\n0\n\n3\n'7\n6\n5\n\n6\n'1\n6\n5\n\n6\n'0\n9\n4\n\n5\n'6\n1\n0\n\n2\n1\n'7\n3\n4\n\n-2\n7\n\n4\n2\n2\n'0\n0\n8\n\n3\n0\n1\n5\n0\n3\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nT\nie\n\nfb\na\nu\n\nte\nn\n\n1\n'7\n\n3\n0\n\n2\n'7\n\n0\n0\n\n7\n0\n\n0\n1\n\n'2\n6\n\n0\n3\n\n'6\n6\n\n5\n6\n\n'6\n7\n\n5\n6\n\n'3\n4\n\n4\n4\n\n'9\n9\n\n0\n2\n\n3\n'0\n\n7\n4\n\n-5\n'3\n\n8\n4\n\n2\n8\n\n'4\n5\n\n8\n3\n\n0\n1\n\n -\n A\n\nb\nw\n\na\nss\n\ne\nrb\n\ne\nse\n\nit\nig\n\nu\nn\n\ng\n\n1\n'7\n\n3\n0\n\n2\n'7\n\n0\n0\n\n7\n0\n\n0\n1\n\n'2\n6\n\n0\n3\n\n'6\n6\n\n5\n6\n\n'6\n7\n\n5\n6\n\n'3\n4\n\n4\n4\n\n'9\n9\n\n0\n2\n\n3\n'0\n\n7\n4\n\n-5\n'3\n\n8\n4\n\n2\n8\n\n'4\n5\n\n8\n3\n\n0\n -\n\n T\nIE\n\nF\nB\n\nA\nU\n\n2\n'8\n\n8\n0\n\n4\n'3\n\n0\n0\n\n-1\n3\n\n0\n1\n\n'1\n3\n\n0\n5\n\n'2\n2\n\n5\n1\n\n0\n'7\n\n3\n5\n\n1\n0\n\n'0\n6\n\n4\n9\n\n'4\n6\n\n5\n3\n\n4\n'2\n\n0\n4\n\n-1\n5\n\n'9\n4\n\n3\n5\n\n0\n'1\n\n4\n8\n\n3\n -\n\n W\n e\n\n r\n k\n\n b\n e\n\n t\n r\n\n i\n e\n\n b\n e\n\n2\n'8\n\n8\n0\n\n4\n'3\n\n0\n0\n\n-1\n3\n\n0\n1\n\n'1\n3\n\n0\n5\n\n'2\n2\n\n5\n1\n\n0\n'7\n\n3\n5\n\n1\n0\n\n'0\n6\n\n4\n9\n\n'4\n6\n\n5\n3\n\n4\n'2\n\n0\n4\n\n-1\n5\n\n'9\n4\n\n3\n5\n\n0\n'1\n\n4\n8\n\nV\n E\n\n R\n W\n\n A\n L\n\n T\n U\n\n N\n G\n\n S\n V\n\n E\n R\n\n M\n Ö\n\n G\n E\n\n N\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n55\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n-1\n0\n\n0\n2\n\n0\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n-1\n0\n\n0\n3\n\n0\n0\n\n2\nb\n\nS\nM\n\n3\n0\n1\n.5\n\n0\n3\n0\n.3\n\n5\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n F\n\nu\nss\n\n- \nu\n\nn\nd\n\n R\na\nd\n\nw\ne\ng\n\n S\nü\n\nd\n (\n\nO\nb\n\nje\nkt\n\nE\n0\n1\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 1\n\n9\n4\n'0\n\n0\n0\n.0\n\n0\n\n3\n5\n\n0\n3\n\n5\n0\n\n3\n5\n\n0\n2\n\nb\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.3\n\n4\n -\n\n A\nlb\n\nis\n-,\n\n F\nin\n\nst\ne\nrr\n\nü\nti\n\n- \nu\n\nn\nd\n\n B\ne\nrn\n\nh\no\n\nfs\ntr\n\na\nss\n\ne\n; S\n\nR\n 1\n\n6\n.1\n\n2\n.2\n\n0\n1\n4\n,\n\n9\n'8\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n7\n.0\n\n3\n.1\n\n8\n)\n\n5\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.3\n\n3\n -\n\n G\nru\n\nn\nd\n\nst\nra\n\nss\ne\n, 2\n\n. E\nta\n\np\np\n\ne\n; S\n\nR\n 2\n\n1\n.0\n\n5\n.2\n\n0\n1\n3\n,  \n\n 9\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n0\n6\n.0\n\n2\n.2\n\n0\n1\n8\n, 9\n\n6\n6\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n1\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.2\n\n6\n -\n\n O\nb\n\ne\nrt\n\nili\nst\n\nra\nss\n\ne\n, E\n\ng\ng\n\n-,\n R\n\nü\nti\n\nst\nra\n\nss\ne\n\n2\n5\n\n0\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n1\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.2\n\n5\n -\n\n F\ne\nld\n\nb\nlu\n\nm\ne\nn\n\nst\nra\n\nss\ne\n 1\n\n6\n b\n\nis\n 7\n\n8\n, K\n\na\nn\n\na\nlis\n\na\nti\n\no\nn\n\n; S\nR\n\n2\n1\n.0\n\n6\n.2\n\n0\n1\n6\n,  \n\n4\n7\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n1\n.0\n\n7\n.2\n\n0\n1\n7\n, 2\n\n9\n6\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.2\n\n3\n -\n\n H\na\nld\n\ne\nn\n\nst\nra\n\nss\ne\n, S\n\nti\ne\ng\n\n- \nb\n\nis\n S\n\no\nn\n\nn\ne\nn\n\nb\ne\nrg\n\nst\nra\n\nss\ne\n\n2\n0\n\n0\n5\n\n0\n0\n\n7\n0\n\n0\n7\n\n0\n0\n\n1\nS\n\nM\n3\n0\n1\n.5\n\n0\n3\n0\n.2\n\n0\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n D\n\no\np\n\np\ne\nlk\n\na\nn\n\na\nlis\n\na\nti\n\no\nn\n\n; G\nR\n\n 0\n4\n.0\n\n3\n.2\n\n0\n1\n5\n,\n\n9\n8\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n1\n5\n\n0\n5\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.1\n\n7\n -\n\n K\nir\n\nch\nst\n\nra\nss\n\ne\n; S\n\nR\n 0\n\n2\n.1\n\n0\n.2\n\n0\n1\n8\n,  \n\n8\n2\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n2\n.0\n\n7\n.2\n\n0\n1\n9\n,\n\n1\n7\n0\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n5\n\n0\n1\n\n0\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.1\n\n6\n -\n\n G\nlä\n\nrn\nis\n\nch\nst\n\nra\nss\n\ne\n; S\n\nR\n 0\n\n5\n.0\n\n2\n.2\n\n0\n1\n9\n, 2\n\n3\n'0\n\n0\n0\n.0\n\n0\n\n9\n0\n\n1\n5\n\n0\n2\n\n5\n0\n\n2\n4\n\n0\n2\n\n4\n0\n\n2\nb\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.1\n\n5\n -\n\n W\nila\n\nck\ne\nrs\n\ntr\na\nss\n\ne\n; S\n\nR\n 0\n\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n2\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n2\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 2\n\n6\n2\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n56\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n0\n\n0\n7\n\n0\n0\n\n1\n0\n\n0\n8\n\n0\n0\n\n8\n0\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.5\n\n9\n -\n\n S\nih\n\nlt\na\nls\n\ntr\na\nss\n\ne\n, L\n\na\nn\n\ng\nn\n\na\nu\n\n b\nis\n\n Z\nip\n\nfe\nl \n/ \n\nS\no\n\no\nd\n\nri\nn\n\ng\n; S\n\nR\n\n0\n2\n.1\n\n0\n.2\n\n0\n1\n8\n, 7\n\n9\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.5\n\n7\n -\n\n S\nti\n\ne\ng\n\nw\ne\ng\n\n, H\na\nld\n\ne\nn\n\nst\nra\n\nss\ne\n b\n\nis\n U\n\nn\nte\n\nrf\nü\n\nh\nru\n\nn\ng\n\n1\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.5\n\n5\n -\n\n S\nti\n\ne\ng\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 1\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n1\n0\n\n0\n4\n\n0\n0\n\n4\n0\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.5\n\n4\n -\n\n H\na\nld\n\ne\nn\n\nst\ne\nig\n\n, S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n- \nb\n\nis\n S\n\nä\nn\n\nti\nss\n\ntr\na\nss\n\ne\n\n1\n'4\n\n0\n0\n\n1\n'4\n\n0\n0\n\n5\n0\n\n5\n0\n\n2\n0\n\n0\n2\n\n'9\n0\n\n0\n2\n\n'9\n0\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.5\n\n3\n -\n\n S\nih\n\nlt\na\nls\n\ntr\na\nss\n\ne\n\n3\n0\n\n0\n3\n\n0\n0\n\n6\n0\n\n2\n0\n\n0\n6\n\n6\n0\n\n6\n6\n\n0\n3\n\nE\n3\n0\n1\n.5\n\n0\n3\n0\n.5\n\n1\n -\n\n G\nrü\n\nts\ntr\n\na\nss\n\ne\n, U\n\nn\nte\n\nrf\nü\n\nh\nru\n\nn\ng\n\n b\nis\n\n S\na\nn\n\nit\na\ns;\n\n S\nR\n\n 2\n1\n.0\n\n8\n.2\n\n0\n1\n8\n,\n\n4\n6\n'0\n\n0\n0\n.0\n\n0\n\n2\n5\n\n0\n2\n\n0\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n4\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.5\n\n0\n -\n\n L\ne\ntt\n\ne\nn\n\nst\nra\n\nss\ne\n\n3\n5\n\n0\n1\n\n0\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.4\n\n6\n -\n\n Z\ne\nlg\n\nst\nra\n\nss\ne\n 3\n\n3\n -\n\n 4\n7\n u\n\nn\nd\n\n B\nü\n\nrg\nlis\n\ntr\na\nss\n\ne\n, t\n\na\nls\n\ne\nit\n\nig\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n2\n\na\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.4\n\n4\n -\n\n C\nh\n\nrä\nb\n\nsb\na\nch\n\n, O\nff\n\ne\nn\n\nle\ng\n\nu\nn\n\ng\n i\nm\n\n T\na\nl\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.4\n\n0\n -\n\n B\na\nld\n\ne\nrn\n\n- \nu\n\nn\nd\n\n S\nch\n\nü\nrb\n\na\nch\n\nst\nra\n\nss\ne\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n57\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n5\n0\n\n0\n5\n\n0\n0\n\n1\n'0\n\n0\n0\n\n1\n'0\n\n0\n0\n\n4\nS\n\nM\n3\n0\n1\n.5\n\n0\n3\n0\n.8\n\n5\n -\n\n S\nu\n\nn\nn\n\na\nu\n\n, K\na\nn\n\na\nlis\n\na\nti\n\no\nn\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n2\nb\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.8\n\n3\n -\n\n W\na\nn\n\nn\ne\nte\n\nn\nst\n\nra\nss\n\ne\n, H\n\na\nld\n\ne\nn\n\n- \nB\n\ne\nrn\n\nh\no\n\nfs\ntr\n\na\nss\n\ne\n; S\n\nR\n\n1\n1\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n 9\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 1\n\n2\n6\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.8\n\n1\n -\n\n W\ne\nin\n\nb\ne\nrg\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 2\n\n3\n'0\n\n0\n0\n.0\n\n0\n\n-7\n5\n\n5\n0\n\n5\n0\n\n2\n5\n\n-7\n5\n\n1\n0\n\n0\n2\n\nb\nS\n\nM\n3\n0\n1\n.5\n\n0\n3\n0\n.7\n\n9\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n E\n\nrs\nch\n\nlie\nss\n\nu\nn\n\ng\n Q\n\nu\na\nrt\n\nie\nrz\n\ne\nn\n\ntr\nu\n\nm\n\n(O\nb\n\nje\nkt\n\n E\n0\n2\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 1\n\n4\n5\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n8\n\n0\n2\n\n8\n0\n\n2\n8\n\n0\n1\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.7\n\n7\n -\n\n S\nih\n\nls\ntr\n\na\nss\n\ne\n, K\n\na\nn\n\na\nlis\n\na\nti\n\no\nn\n\n; S\nR\n\n 1\n0\n.0\n\n1\n.2\n\n0\n1\n7\n, 2\n\n0\n4\n'0\n\n0\n0\n.0\n\n0\n;\n\nS\nR\n\n 0\n5\n.0\n\n2\n.2\n\n0\n1\n9\n,  \n\n7\n8\n'0\n\n0\n0\n.0\n\n0\n\n1\n8\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n2\n\n8\n0\n\n2\n8\n\n0\n2\n\nb\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.7\n\n3\n -\n\n W\ne\nb\n\ne\nre\n\nis\ntr\n\na\nss\n\ne\n, S\n\nih\nlw\n\ne\ng\n\n; S\nR\n\n 0\n2\n.0\n\n2\n.2\n\n0\n1\n6\n, 3\n\n3\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n0\n5\n.0\n\n6\n.2\n\n0\n1\n8\n, 2\n\n0\n8\n'0\n\n0\n0\n.0\n\n0\n\n-9\n9\n\n-9\n9\n\n-9\n9\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.7\n\n2\n -\n\n S\nch\n\nw\na\nrz\n\nb\na\nch\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n H\no\n\nch\nw\n\na\nss\n\ne\nrs\n\nch\nä\nd\n\ne\nn\n\n; S\nR\n\n2\n4\n.1\n\n0\n.2\n\n0\n1\n7\n, 6\n\n6\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.7\n\n0\n -\n\n P\nu\n\nm\np\n\nw\ne\nrk\n\nst\nra\n\nss\ne\n\n1\n0\n\n0\n2\n\n5\n0\n\n3\n0\n\n0\n2\n\n5\n0\n\n6\n5\n\n0\n6\n\n5\n0\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.6\n\n9\n -\n\n Q\nu\n\ne\nlle\n\nn\n- \n\nu\nn\n\nd\n Z\n\no\np\n\nfs\ntr\n\na\nss\n\ne\n; S\n\nR\n 0\n\n4\n.0\n\n7\n.2\n\n0\n1\n7\n, 1\n\n1\n0\n'4\n\n0\n0\n.0\n\n0\n;\n\nS\nR\n\n 2\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 3\n\n6\n'0\n\n0\n0\n.0\n\n0\n\n3\n0\n\n0\n6\n\n0\n0\n\n5\n0\n\n3\n0\n\n0\n9\n\n5\n0\n\n9\n5\n\n0\n2\n\nb\nE\n\n3\n0\n1\n.5\n\n0\n3\n0\n.6\n\n1\n -\n\n W\na\nld\n\nib\na\nch\n\n, K\nie\n\nss\na\nm\n\nm\nle\n\nr;\n S\n\nR\n 1\n\n0\n.0\n\n7\n.2\n\n0\n1\n8\n, 8\n\n5\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n58\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n2\n\nb\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.9\n\n7\n -\n\n B\ne\nrn\n\nh\no\n\nfs\ntr\n\na\nss\n\ne\n, W\n\na\nn\n\nn\ne\nte\n\nn\nst\n\nra\nss\n\ne\n b\n\nis\n L\n\na\nn\n\nd\no\n\nlt\n-J\n\nu\nn\n\nke\nr;\n\nS\nR\n\n 0\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n1\n3\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 1\n\n6\n8\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n9\n0\n\n7\n0\n\n3\n0\n\n5\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.9\n\n6\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n, B\n\na\nh\n\nn\nh\n\no\nfb\n\nrü\nck\n\ne\n b\n\nis\n T\n\nie\nfa\n\nck\ne\nrs\n\ntr\na\nss\n\ne\n\n5\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n4\n\n5\n0\n\n4\n5\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.9\n\n5\n -\n\n G\na\nrt\n\ne\nn\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 6\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n3\n\n5\n0\n\n3\n5\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.9\n\n4\n -\n\n H\no\n\nfa\nck\n\ne\nrs\n\ntr\na\nss\n\ne\n\n1\n'0\n\n0\n0\n\n1\n'2\n\n0\n0\n\n9\n0\n\n0\n9\n\n0\n0\n\n3\n'1\n\n0\n0\n\n3\n'1\n\n0\n0\n\n2\nb\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.9\n\n3\n -\n\n S\no\n\no\nd\n\nm\na\ntt\n\ne\n, G\n\nru\nn\n\nd\nw\n\na\nss\n\ne\nrs\n\nch\nu\n\ntz\nzo\n\nn\ne\n; S\n\nR\n 2\n\n1\n.0\n\n6\n.2\n\n0\n1\n6\n,\n\n9\n6\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 9\n\n2\n'0\n\n0\n0\n.0\n\n0\n\n2\n4\n\n2\n1\n\n0\n0\n\n2\n4\n\n2\n2\n\n4\n2\n\n2\na\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.9\n\n2\n -\n\n C\nh\n\nru\nm\n\nm\nh\n\na\nld\n\ne\nn\n\nb\na\nch\n\n; S\nR\n\n 2\n8\n.1\n\n1\n.2\n\n0\n1\n7\n, 6\n\n3\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n9\n.0\n\n6\n.2\n\n0\n1\n8\n, 7\n\n6\n7\n'2\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n2\na\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.9\n\n1\n -\n\n C\nh\n\nru\nm\n\nm\nh\n\na\nld\n\ne\nn\n\nw\ne\ng\n\n; S\nR\n\n 1\n9\n.0\n\n6\n.2\n\n0\n1\n8\n, 1\n\n2\n2\n'0\n\n0\n0\n.0\n\n0\n\n1\n5\n\n0\n5\n\n0\n5\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n1\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.9\n\n0\n -\n\n J\nu\n\nn\nke\n\nrb\nä\nch\n\nli;\n S\n\nR\n 0\n\n5\n.1\n\n0\n.2\n\n0\n1\n0\n, 1\n\n9\n7\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 5\n\n.6\n.1\n\n8\n)\n\n4\n0\n\n0\n4\n\n0\n0\n\n8\n0\n\n0\n8\n\n0\n0\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.8\n\n8\n -\n\n C\nh\n\nrä\nb\n\nsb\na\nch\n\n (\nH\n\nW\n-S\n\nch\nu\n\ntz\n, P\n\nu\nn\n\nkt\n 4\n\n3\n);\n S\n\nR\n 0\n\n3\n.0\n\n4\n.2\n\n0\n0\n7\n,\n\n7\n3\n'3\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n1\n.0\n\n7\n.1\n\n7\n);\n S\n\nR\n 0\n\n2\n.0\n\n7\n.2\n\n0\n1\n3\n, 6\n\n4\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n1\n.0\n\n7\n.1\n\n7\n)\n\n5\n6\n\n5\n0\n\n5\n6\n\n5\n6\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.8\n\n6\n -\n\n F\ne\nls\n\ne\nn\n\ne\ng\n\ng\nw\n\ne\ng\n\n; S\nR\n\n 1\n4\n.1\n\n1\n.2\n\n0\n1\n7\n, 1\n\n6\n0\n'7\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n9\n.1\n\n2\n.2\n\n0\n1\n8\n,  \n\n 2\n'5\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n59\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n-5\n2\n\n0\n-6\n\n0\n0\n\n-7\n0\n\n0\n-6\n\n0\n0\n\n-7\n5\n\n0\n-6\n\n0\n0\n\n-6\n4\n\n0\n-6\n\n0\n0\n\n-4\n'4\n\n1\n0\n\n-4\n'4\n\n1\n0\n\n1\nN\n\n3\n0\n1\n.6\n\n3\n7\n0\n.0\n\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\nn\n\n v\no\n\nn\n p\n\nri\nva\n\nte\nn\n\n H\na\nu\n\nsh\na\nlt\n\ne\nn\n\n-5\n2\n0\n\n-6\n0\n0\n\n-7\n0\n0\n\n-6\n0\n0\n\n-7\n5\n0\n\n-6\n0\n0\n\n-6\n4\n0\n\n-6\n0\n0\n\n-4\n'4\n1\n0\n\n-4\n'4\n\n1\n0\n\n3\n0\n1\n6\n3\n7\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\nvo\nn\n\n p\nri\n\nva\nte\n\nn\n H\n\na\nu\n\nsh\na\nlt\n\nen\n\n-1\n0\n\n0\n-1\n\n0\n0\n\n-1\n0\n\n0\n-1\n\n0\n0\n\n-1\n0\n\n0\n-1\n\n0\n0\n\n-1\n0\n\n0\n-9\n\n0\n0\n\n-7\n0\n\n0\n-7\n\n0\n0\n\n1\nN\n\n3\n0\n1\n.6\n\n3\n2\n0\n.0\n\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\n v\n\no\nn\n\n G\ne\nm\n\ne\nin\n\nd\ne\nn\n\n u\nn\n\nd\n\nZ\nw\n\ne\nck\n\nve\nrb\n\nä\nn\n\nd\ne\nn\n\n-1\n0\n0\n\n-1\n0\n0\n\n-1\n0\n0\n\n-1\n0\n0\n\n-1\n0\n0\n\n-1\n0\n0\n\n-1\n0\n0\n\n-9\n0\n0\n\n-7\n0\n0\n\n-7\n0\n\n0\n-\n\nK\ne\n\n3\n0\n1\n6\n3\n2\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\nvo\nn\n\n G\nem\n\nei\nn\n\nd\nen\n\n u\nn\n\nd\n Z\n\nw\nec\n\nkv\ner\n\nb\nä\nn\n\nd\nen\n\n4\n5\n\n0\n4\n\n5\n0\n\n1\n'1\n\n0\n0\n\n1\n'5\n\n0\n0\n\n7\n5\n\n0\n1\n\n'1\n0\n\n0\n8\n\n4\n0\n\n6\n8\n\n0\n6\n\n'1\n9\n\n0\n6\n\n'1\n9\n\n0\n1\n\nN\n3\n0\n1\n.5\n\n6\n2\n0\n.0\n\n0\n -\n\n B\ne\nit\n\nrä\ng\n\ne\n a\n\nn\n I\nn\n\nve\nst\n\nit\nio\n\nn\ne\nn\n\n A\nR\n\nA\n S\n\nih\nlt\n\na\nl; \n\nS\nR\n\n 1\n7\n.0\n\n4\n.2\n\n0\n1\n2\n,\n\n4\n2\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n5\n.4\n\n.1\n4\n)\n\n4\n5\n0\n\n4\n5\n0\n\n1\n'1\n0\n0\n\n1\n'5\n0\n0\n\n7\n5\n0\n\n1\n'1\n0\n0\n\n8\n4\n0\n\n6\n8\n0\n\n6\n'1\n9\n0\n\n6\n'1\n9\n0\n\n3\n0\n1\n5\n6\n2\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\na\nn\n\n G\nem\n\nei\nn\n\nd\nen\n\n u\nn\n\nd\n Z\n\nw\nec\n\nkv\ner\n\nb\nä\nn\n\nd\ne\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\nN\n\n3\n0\n1\n.5\n\n2\n9\n0\n.0\n\n4\n -\n\n D\na\nte\n\nn\nb\n\ne\nw\n\nir\nts\n\nch\na\nft\n\nu\nn\n\ng\n u\n\nn\nd\n\n L\ne\nit\n\nu\nn\n\ng\nsk\n\na\nta\n\nst\ne\nr;\n\n S\nR\n\n0\n9\n.0\n\n1\n.2\n\n0\n1\n8\n, 2\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n5\n0\n\n5\n0\n\n6\n0\n\n6\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n2\n9\n0\n.0\n\n3\n -\n\n K\na\nn\n\na\nlin\n\nsp\ne\nkt\n\nio\nn\n\n, b\ne\ng\n\ne\nh\n\nb\na\nre\n\n K\na\nn\n\nä\nle\n\n1\n0\n\n0\n5\n\n0\n1\n\n0\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n2\nb\n\nN\n3\n0\n1\n.5\n\n2\n9\n0\n.0\n\n2\n -\n\n H\nyd\n\nra\nu\n\nlis\nch\n\ne\n N\n\ne\ntz\n\nb\ne\nre\n\nch\nn\n\nu\nn\n\ng\n; S\n\nR\n 0\n\n3\n.1\n\n1\n.2\n\n0\n0\n9\n,\n\n5\n4\n6\n'3\n\n2\n2\n.0\n\n0\n\n1\n1\n0\n\n1\n5\n0\n\n2\n0\n0\n\n2\n6\n0\n\n2\n6\n0\n\n3\n0\n1\n5\n2\n9\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nim\nm\n\na\nte\n\nri\nel\n\nle\n A\n\nn\nla\n\ng\nen\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n60\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n5\n\n0\n5\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n4\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n3\n -\n\n W\na\nch\n\nth\nü\n\ng\ne\nlw\n\ne\ng\n\n, W\na\nch\n\nth\nü\n\ng\ne\nlp\n\nla\ntz\n\n b\nis\n\n W\na\nch\n\nts\ntr\n\na\nss\n\ne\n\n8\n0\n\n0\n2\n\n0\n0\n\n1\n'0\n\n0\n0\n\n1\n'0\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n1\n -\n\n T\nR\n\nK\nL-\n\nLe\nit\n\nu\nn\n\ng\n, R\n\ne\nse\n\nrv\no\n\nir\n W\n\na\nch\n\nt \nb\n\nis\n K\n\no\np\n\nfh\no\n\nlz\n\n8\n5\n\n0\n1\n\n5\n0\n\n1\n'0\n\n0\n0\n\n1\n'0\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n0\n -\n\n R\ne\nlls\n\nte\nn\n\n T\nra\n\nn\nsp\n\no\nrt\n\nle\nit\n\nu\nn\n\ng\n, R\n\ne\nse\n\nrv\no\n\nir\n R\n\ne\nlls\n\nte\nn\n\n b\nis\n\nH\nö\n\nh\ne\nn\n\nw\ne\ng\n\n1\n5\n\n0\n2\n\n0\n0\n\n5\n0\n\n5\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n4\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n -\n\n N\ne\nu\n\ng\nu\n\nts\ntr\n\na\nss\n\ne\n, O\n\nb\ne\nrt\n\nili\nst\n\nra\nss\n\ne\n b\n\nis\n K\n\ne\nh\n\nrp\nla\n\ntz\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.0\n\n4\n -\n\n B\nlu\n\nm\ne\nn\n\na\nu\n\nw\ne\ng\n\n, L\ne\nit\n\nu\nn\n\ng\n; S\n\nR\n 2\n\n2\n.0\n\n8\n.2\n\n0\n1\n7\n, 6\n\n9\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n0\n6\n.0\n\n2\n.2\n\n0\n1\n8\n,  \n\n4\n7\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n4\n0\n\n0\n2\n\n5\n0\n\n2\n0\n\n0\n3\n\n0\n0\n\n9\n0\n\n0\n9\n\n0\n0\n\n1\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.0\n\n3\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n, M\n\no\no\n\ns \nb\n\nis\n G\n\nrü\ntb\n\na\nch\n\n; S\nR\n\n 0\n5\n.0\n\n7\n.2\n\n0\n1\n1\n,\n\n6\n4\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n5\n.1\n\n1\n.2\n\n0\n1\n3\n, 2\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n1\n5\n\n0\n2\n\n0\n0\n\n2\n5\n\n4\n0\n\n0\n4\n\n0\n0\n\n2\nb\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.0\n\n2\n -\n\n B\nre\n\nit\ne\nn\n\nst\nra\n\nss\ne\n; S\n\nR\n 0\n\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n2\n9\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n2\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 3\n\n7\n7\n'0\n\n0\n0\n.0\n\n0\n\n2\n'4\n5\n0\n\n2\n'9\n0\n0\n\n6\n2\n0\n\n1\n'2\n7\n0\n\n3\n'0\n6\n0\n\n4\n'3\n7\n0\n\n4\n'0\n8\n0\n\n4\n'4\n4\n5\n\n1\n8\n'7\n5\n0\n\n1\n8\n'7\n5\n0\n\n4\n0\n0\n5\n0\n2\n0\n -\n\n W\na\nss\n\ner\nb\na\nu\n\n1\n'1\n\n5\n0\n\n1\n'6\n\n0\n0\n\n-8\n3\n\n0\n-1\n\n3\n0\n\n1\n'4\n\n6\n0\n\n3\n'8\n\n1\n0\n\n3\n'5\n\n7\n1\n\n4\n'3\n\n2\n5\n\n1\n0\n\n'6\n3\n\n1\n-1\n\n0\n'5\n\n5\n9\n\n2\n1\n\n'1\n9\n\n0\n4\n\n0\n0\n\n -\n W\n\na\nss\n\ne\nrw\n\ne\nrk\n\n1\n'1\n\n5\n0\n\n1\n'6\n\n0\n0\n\n-8\n3\n\n0\n-1\n\n3\n0\n\n1\n'5\n\n6\n0\n\n4\n'0\n\n6\n0\n\n3\n'7\n\n2\n1\n\n4\n'4\n\n7\n5\n\n1\n1\n\n'1\n3\n\n1\n-1\n\n0\n'5\n\n5\n9\n\n2\n1\n\n'6\n9\n\n0\n4\n\n0\n -\n\n V\nE\nR\n\nS\nO\n\nR\nG\n\nU\nN\n\nG\nS\n\nB\nE\nT\n\nR\nIE\n\nB\nE\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n61\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n5\n0\n\n1\n0\n\n0\n5\n\n0\n5\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.2\n\n3\n -\n\n S\nä\nn\n\nti\ns-\n\n, S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n-,\n S\n\no\nn\n\nn\ne\nn\n\nra\nin\n\n-,\n H\n\na\nld\n\ne\nn\n\nst\nra\n\nss\ne\n\n5\n0\n\n2\n5\n\n0\n1\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n8\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n, G\n\nrü\ntb\n\na\nch\n\n b\nis\n\n T\nü\n\nfi\n\n8\n0\n\n2\n0\n\n8\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n6\n -\n\n G\nlä\n\nrn\nis\n\nch\nst\n\nra\nss\n\ne\n; S\n\nR\n 0\n\n5\n.0\n\n2\n.2\n\n0\n1\n9\n, 1\n\n4\n'0\n\n0\n0\n.0\n\n0\n\n4\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n9\n\n0\n0\n\n9\n0\n\n0\n2\n\nb\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n5\n -\n\n Z\no\n\np\nfs\n\ntr\na\nss\n\ne\n 2\n\n b\nis\n\n Z\ne\nlg\n\nst\nra\n\nss\ne\n; S\n\nR\n 0\n\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,\n\n6\n1\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 7\n\n9\n9\n'0\n\n0\n0\n.0\n\n0\n\n9\n0\n\n6\n0\n\n0\n9\n\n0\n9\n\n0\n2\n\na\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n2\n -\n\n W\na\nld\n\nis\ntr\n\na\nss\n\ne\n, E\n\nin\nsp\n\ne\nis\n\ne\nsc\n\nh\na\nch\n\nt;\n S\n\nR\n 2\n\n2\n.0\n\n9\n.2\n\n0\n1\n5\n,\n\n6\n5\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n5\n.0\n\n6\n.2\n\n0\n1\n8\n, 7\n\n1\n7\n'4\n\n0\n0\n.0\n\n0\n\n2\n5\n\n0\n5\n\n0\n2\n\n0\n3\n\n2\n0\n\n3\n2\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n1\n2\n -\n\n A\nu\n\ng\nu\n\nst\n-M\n\nü\nlle\n\nr-\nS\ntr\n\na\nss\n\ne\n\n1\n0\n\n0\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n9\n -\n\n Ö\nff\n\ne\nn\n\ntl\nic\n\nh\ne\n Q\n\nu\ne\nllf\n\na\nss\n\nu\nn\n\ng\ne\nn\n\n, Q\nu\n\ne\nlle\n\nn\n T\n\na\nl\n\n4\n0\n\n0\n6\n\n0\n0\n\n2\n0\n\n0\n1\n\n'2\n0\n\n0\n1\n\n'2\n0\n\n0\n4\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n8\n -\n\n N\nö\n\nrd\nlic\n\nh\ne\nr \n\nR\nin\n\ng\nsc\n\nh\nlu\n\nss\n O\n\nZ\n-U\n\nZ\n, Z\n\nü\nri\n\nch\nst\n\nra\nss\n\ne\n b\n\nis\n\nK\nn\n\no\nte\n\nn\n S\n\no\no\n\nd\n\n8\n0\n\n0\n2\n\n0\n0\n\n1\n'0\n\n0\n0\n\n1\n'0\n\n0\n0\n\n4\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n5\n -\n\n S\no\n\no\nd\n\nri\nn\n\ng\n, K\n\nu\nlis\n\nse\n B\n\na\nh\n\nn\nü\n\nb\ne\nrg\n\na\nn\n\ng\n b\n\nis\n H\n\nö\nh\n\ne\nn\n\nw\ne\ng\n\n4\n0\n\n0\n4\n\n0\n0\n\n8\n0\n\n0\n8\n\n0\n0\n\n4\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n4\n -\n\n S\nih\n\nlw\ne\nid\n\n T\nra\n\nn\nsp\n\no\nrt\n\nle\nit\n\nu\nn\n\ng\n, P\n\nu\nm\n\np\nw\n\ne\nrk\n\n S\nih\n\nlw\ne\nid\n\n b\nis\n\nS\nta\n\nd\ntg\n\nre\nn\n\nze\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n62\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n6\n0\n\n0\n2\n\n0\n0\n\n5\n0\n\n5\n0\n\n1\n0\n\n1\n0\n\n9\n1\n\n0\n9\n\n1\n0\n\n2\nb\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n8\n -\n\n L\na\nn\n\ng\ne\nn\n\nb\ne\nrg\n\n, Q\nu\n\ne\nlle\n\nn\n; S\n\nR\n 0\n\n1\n.0\n\n9\n.2\n\n0\n1\n5\n, 2\n\n2\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n5\n\n0\n2\n\n0\n2\n\n7\n0\n\n2\n7\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n7\n -\n\n R\na\nin\n\nst\nra\n\nss\ne\n\n2\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n8\n0\n\n0\n8\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n6\n -\n\n S\ntü\n\np\nfe\n\nr,\n Q\n\nu\ne\nllf\n\na\nss\n\nu\nn\n\ng\ne\nn\n\n1\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n2\n\nb\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n4\n -\n\n A\nlb\n\nis\nst\n\nra\nss\n\ne\n "\n\nim\n B\n\nü\nch\n\ne\nl"\n\n, K\nre\n\nis\ne\nl; \n\nS\nR\n\n 1\n6\n.1\n\n2\n.2\n\n0\n1\n4\n,\n\n7\n'5\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n7\n.0\n\n3\n.1\n\n8\n)\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n1\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n3\n -\n\n G\nru\n\nn\nd\n\nst\nra\n\nss\ne\n, 2\n\n. E\nta\n\np\np\n\ne\n; S\n\nR\n 2\n\n1\n.0\n\n5\n.2\n\n0\n1\n3\n, 4\n\n3\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n0\n6\n.0\n\n2\n.2\n\n0\n1\n8\n, 4\n\n6\n4\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n1\n7\n\n0\n8\n\n0\n3\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n2\n -\n\n P\no\n\nst\nst\n\nra\nss\n\ne\n\n3\n5\n\n0\n1\n\n0\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n4\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n1\n -\n\n S\nih\n\nlu\nfe\n\nrw\ne\ng\n\n, T\nü\n\nfi\n i\nn\n\nkl\n. Q\n\nu\ne\nru\n\nn\ng\n\n S\nih\n\nl\n\n2\n0\n\n0\n5\n\n0\n2\n\n0\n2\n\n7\n0\n\n2\n7\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n0\n -\n\n M\nit\n\nte\nls\n\ntr\na\nss\n\ne\n\n2\n0\n\n0\n1\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n4\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.2\n\n6\n -\n\n O\nb\n\ne\nrt\n\nili\nst\n\nra\nss\n\ne\n, E\n\ng\ng\n\n-R\nü\n\nti\nst\n\nra\nss\n\ne\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n1\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.2\n\n5\n -\n\n F\ne\nld\n\nb\nlu\n\nm\ne\nn\n\nst\nra\n\nss\ne\n 1\n\n6\n b\n\nis\n 7\n\n8\n, L\n\ne\nit\n\nu\nn\n\ng\n; S\n\nR\n 2\n\n1\n.0\n\n6\n.2\n\n0\n1\n6\n,\n\n7\n4\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n1\n.0\n\n7\n.2\n\n0\n1\n7\n, 5\n\n9\n9\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n63\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n8\n0\n\n1\n0\n\n0\n1\n\n8\n0\n\n1\n8\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.5\n\n7\n -\n\n S\nti\n\ne\ng\n\nw\ne\ng\n\n, T\nra\n\nn\nsp\n\no\nrt\n\nle\nit\n\nu\nn\n\ng\n, H\n\na\nld\n\ne\nn\n\n- \nb\n\nis\n S\n\nih\nls\n\ntr\na\nss\n\ne\n\n5\n0\n\n1\n5\n\n0\n1\n\n0\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n1\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.5\n\n6\n -\n\n W\ne\nin\n\nb\ne\nrg\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n 2\n\n4\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n1\n0\n\n6\n0\n\n6\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.5\n\n5\n -\n\n S\nti\n\ne\ng\n\nst\nra\n\nss\ne\n, H\n\nyd\nra\n\nn\nte\n\nn\nzu\n\nle\nit\n\nu\nn\n\ng\n 2\n\n8\n8\n\n5\n0\n\n1\n0\n\n0\n1\n\n5\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.5\n\n4\n -\n\n H\na\nld\n\ne\nn\n\nst\ne\nig\n\n, S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\n- \nb\n\nis\n S\n\nä\nn\n\nti\nss\n\ntr\na\nss\n\ne\n\n2\n0\n\n0\n2\n\n0\n0\n\n5\n0\n\n5\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.5\n\n0\n -\n\n L\ne\ntt\n\ne\nn\n\nst\nra\n\nss\ne\n, L\n\ne\nit\n\nu\nn\n\ng\n; S\n\nR\n 2\n\n0\n.1\n\n0\n.2\n\n0\n0\n9\n, 2\n\n4\n'0\n\n4\n8\n.0\n\n0\n (\n\nA\nb\n\nr.\n\n1\n0\n.5\n\n.1\n1\n);\n S\n\nR\n 2\n\n0\n.0\n\n4\n.2\n\n0\n1\n0\n, 4\n\n8\n6\n'8\n\n9\n8\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n0\n.5\n\n.1\n1\n)\n\n2\n0\n\n0\n2\n\n0\n0\n\n5\n0\n\n5\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.4\n\n4\n -\n\n K\no\n\np\nfh\n\no\nlz\n\n, R\nü\n\nti\nst\n\nra\nss\n\ne\n 7\n\n8\n -\n\n 4\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.4\n\n3\n -\n\n K\nre\n\nb\nsb\n\na\nch\n\nw\ne\ng\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.4\n\n2\n -\n\n T\nri\n\nn\nkw\n\na\nss\n\ne\nrt\n\nu\nrb\n\nin\nie\n\nru\nn\n\ng\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.4\n\n0\n -\n\n B\na\nld\n\ne\nrn\n\n- \nu\n\nn\nd\n\n S\nch\n\nü\nrb\n\na\nch\n\nst\nra\n\nss\ne\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n9\n -\n\n Ö\nff\n\ne\nn\n\ntl\nic\n\nh\ne\n Q\n\nu\ne\nllf\n\na\nss\n\nu\nn\n\ng\ne\nn\n\n, Q\nu\n\ne\nlle\n\nn\n B\n\na\nld\n\ne\nrn\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n64\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n5\n0\n\n3\n0\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.9\n\n5\n -\n\n G\na\nrt\n\ne\nn\n\nst\nra\n\nss\ne\n; S\n\nR\n 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 3\n\n9\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n2\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n3\n\n5\n0\n\n3\n5\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.9\n\n4\n -\n\n H\no\n\nfa\nck\n\ne\nrs\n\ntr\na\nss\n\ne\n\n9\n9\n\n5\n0\n\n9\n9\n\n9\n9\n\n1\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.8\n\n7\n -\n\n F\ne\nls\n\ne\nn\n\ne\ng\n\ng\nw\n\ne\ng\n\n; S\nR\n\n 1\n4\n.1\n\n1\n.2\n\n0\n1\n7\n, 4\n\n1\n4\n'8\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n9\n.1\n\n2\n.2\n\n0\n1\n8\n,  \n\n1\n2\n'5\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n5\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n2\n\nb\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.8\n\n3\n -\n\n W\na\nn\n\nn\ne\nte\n\nn\nst\n\nra\nss\n\ne\n, H\n\na\nld\n\ne\nn\n\n- \nB\n\ne\nrn\n\nh\no\n\nfs\ntr\n\na\nss\n\ne\n; S\n\nR\n\n0\n4\n.0\n\n7\n.2\n\n0\n1\n7\n,  \n\n1\n6\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n0\n.1\n\n1\n.2\n\n0\n1\n8\n, 2\n\n0\n6\n'0\n\n0\n0\n.0\n\n0\n\n1\n5\n\n0\n3\n\n0\n0\n\n1\n5\n\n0\n4\n\n5\n0\n\n4\n5\n\n0\n1\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.7\n\n7\n -\n\n S\nih\n\nls\ntr\n\na\nss\n\ne\n, L\n\ne\nit\n\nu\nn\n\ng\n; S\n\nR\n 1\n\n6\n.0\n\n1\n.2\n\n0\n1\n6\n,  \n\n3\n7\n'9\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n0\n.0\n\n1\n.2\n\n0\n1\n7\n, 6\n\n1\n2\n'0\n\n0\n0\n.0\n\n0\n\n2\n5\n\n0\n3\n\n0\n0\n\n1\n5\n\n0\n4\n\n0\n0\n\n7\n0\n\n0\n7\n\n0\n0\n\n2\na\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.7\n\n6\n -\n\n M\nS\nA\n\n, A\nn\n\nsc\nh\n\nlu\nss\n\n a\nn\n\n W\na\nss\n\ne\nrv\n\ne\nrs\n\no\nrg\n\nu\nn\n\ng\n; S\n\nR\n 0\n\n2\n.0\n\n2\n.2\n\n0\n1\n6\n,\n\n6\n2\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n5\n.0\n\n6\n.2\n\n0\n1\n8\n, 1\n\n'1\n1\n8\n'0\n\n0\n0\n.0\n\n0\n\n1\n5\n\n0\n4\n\n0\n0\n\n4\n0\n\n0\n5\n\n5\n0\n\n5\n5\n\n0\n1\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.7\n\n5\n -\n\n S\nih\n\nlm\na\ntt\n\ne\nn\n\n, S\nih\n\nls\ntr\n\na\nss\n\ne\n b\n\nis\n M\n\nS\nA\n\n; S\nR\n\n 0\n2\n.0\n\n2\n.2\n\n0\n1\n6\n,\n\n6\n2\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n5\n.0\n\n6\n.2\n\n0\n1\n8\n, 1\n\n'0\n1\n4\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n4\n0\n\n3\n0\n\n3\n0\n\n8\n0\n\n8\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.6\n\n9\n -\n\n Q\nu\n\ne\nlle\n\nn\n- \n\nu\nn\n\nd\n Z\n\no\np\n\nfs\ntr\n\na\nss\n\ne\n\n2\n0\n\n2\n0\n\n4\n0\n\n4\n0\n\n3\nS\n\nM\n4\n0\n0\n.5\n\n0\n2\n0\n.6\n\n7\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns-\nM\n\no\no\n\ns,\n B\n\ne\nit\n\nrä\ng\n\ne\n F\n\ne\nin\n\ne\nrs\n\nch\nlie\n\nss\nu\n\nn\ng\n\n (\nO\n\nb\nje\n\nkt\n\nW\n0\n1\n+\n\nW\n0\n2\n);\n G\n\nR\n 0\n\n4\n.0\n\n3\n.2\n\n0\n1\n5\n, 9\n\n5\n'4\n\n8\n0\n.0\n\n0\n\n6\n0\n\n6\n0\n\n6\n0\n\n1\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.5\n\n8\n -\n\n B\nü\n\ne\nls\n\ntr\na\nss\n\ne\n, i\n\nn\nkl\n\n. D\nru\n\nck\ne\nrh\n\nö\nh\n\nu\nn\n\ng\nsa\n\nn\nla\n\ng\ne\n; S\n\nR\n\n1\n1\n.0\n\n7\n.2\n\n0\n1\n7\n, 3\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n65\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n1\n1\n\n1\n1\n\n-9\n2\n0\n\n4\n0\n0\n5\n2\n9\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nim\nm\n\na\nte\n\nri\nel\n\nle\n A\n\nn\nla\n\ng\nen\n\n2\n0\n\n0\n5\n\n0\n5\n\n0\n1\n\n0\n1\n\n0\n3\n\n1\n0\n\n3\n1\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n4\n0\n.1\n\n0\n -\n\n B\nu\n\ntt\ne\nn\n\na\nu\n\n, Q\nu\n\ne\nllw\n\na\nss\n\ne\nrp\n\nu\nm\n\np\nw\n\ne\nrk\n\n3\n0\n\n7\n0\n\n7\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n4\n0\n.0\n\n9\n -\n\n T\na\nl, \n\nS\na\nn\n\nie\nru\n\nn\ng\n\n K\na\nm\n\nm\ne\nr\n\n8\n0\n\n1\n5\n\n0\n2\n\n0\n0\n\n2\n3\n\n0\n2\n\n3\n0\n\n1\nN\n\n4\n0\n0\n.5\n\n0\n4\n0\n.0\n\n6\n -\n\n R\ne\nse\n\nrv\no\n\nir\n W\n\na\nch\n\nt,\n A\n\nu\nss\n\ne\nn\n\nsa\nn\n\nie\nru\n\nn\ng\n\n; S\nR\n\n 3\n0\n.0\n\n6\n.2\n\n0\n1\n5\n,\n\n5\n2\n6\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 3\n\n0\n.0\n\n6\n.2\n\n0\n1\n5\n, 1\n\n0\n5\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n1\n\n0\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n4\n0\n.0\n\n3\n -\n\n K\no\n\np\nf,\n I\nn\n\nst\na\nn\n\nd\nst\n\ne\nllu\n\nn\ng\n\n g\nro\n\nss\ne\n K\n\na\nm\n\nm\ne\nr \n\nR\ne\nse\n\nrv\no\n\nir\n\n4\n5\n\n0\n8\n\n0\n0\n\n8\n0\n\n0\n1\n\n'2\n5\n\n0\n1\n\n'2\n5\n\n0\n1\n\nN\n4\n0\n0\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n R\ne\nlls\n\nte\nn\n\n, R\ne\nse\n\nrv\no\n\nir\n (\n\n1\n. E\n\nta\np\n\np\ne\n);\n S\n\nR\n 0\n\n8\n.0\n\n5\n.2\n\n0\n1\n8\n,\n\n9\n7\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n9\n.1\n\n2\n.2\n\n0\n1\n8\n, 3\n\n5\n9\n'5\n\n0\n0\n.0\n\n0\n\n2\n0\n0\n\n3\n0\n0\n\n5\n0\n\n5\n0\n\n5\n6\n0\n\n1\n'0\n3\n0\n\n1\n'0\n8\n0\n\n2\n'1\n9\n0\n\n2\n'1\n9\n0\n\n4\n0\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n1\n8\n\n0\n5\n\n0\n2\n\n3\n0\n\n2\n3\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n3\n0\n.0\n\n1\n -\n\n R\ne\nse\n\nrv\no\n\nir\n W\n\na\nch\n\nt,\n A\n\nu\nss\n\ne\nn\n\nb\ne\nck\n\ne\nn\n\n, W\na\nss\n\ne\nrs\n\np\nie\n\nl,\n\nB\nru\n\nn\nn\n\ne\nn\n\n1\n8\n0\n\n5\n0\n\n2\n3\n0\n\n2\n3\n0\n\n4\n0\n0\n5\n0\n3\n0\n -\n\n ü\nb\nri\n\ng\ne \n\nT\nie\n\nfb\na\nu\n\nte\nn\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.9\n\n7\n -\n\n M\nü\n\nlim\na\ntt\n\ne\nn\n\nw\ne\ng\n\n, L\ne\nit\n\nu\nn\n\ng\nse\n\nrs\na\ntz\n\n b\nis\n\n B\ne\nrn\n\nh\no\n\nfs\ntr\n\na\nss\n\ne\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n66\n\n\n\nG\ne\n\nb\nü\n\nh\nre\n\nn\nfin\n\na\nn\n\nzi\ne\n\nrt\nA\n\nn\ng\n\na\nb\n\ne\nn\n\n in\n 1\n\n0\n0\n\n0\n F\n\nr.\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\n0\n5\n.5\n\n0\n6\n0\n.0\n\n0\n -\n\n A\nn\n\nsc\nh\n\na\nff\n\nu\nn\n\ng\ne\nn\n\n M\nu\n\nld\ne\nn\n\n; S\nR\n\n 2\n7\n.0\n\n3\n.2\n\n0\n1\n8\n, 9\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\n0\n5\n5\n0\n6\n0\n M\n\no\nb\nil\nie\n\nn\n\n1\n0\n\n0\n2\n\n0\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n4\nN\n\n4\n0\n5\n.5\n\n0\n4\n0\n.0\n\n1\n -\n\n H\na\nu\n\np\nts\n\na\nm\n\nm\ne\nls\n\nte\nlle\n\n T\nü\n\nfi\n, E\n\nrw\ne\nit\n\ne\nru\n\nn\ng\n\n/A\nu\n\nsb\na\nu\n\n1\n0\n0\n\n2\n0\n0\n\n1\n5\n0\n\n1\n5\n0\n\n4\n5\n0\n\n4\n5\n0\n\n4\n0\n5\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n1\n0\n\n0\n2\n\n5\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n4\n0\n\n5\n -\n\n A\nb\n\nfa\nll\n\ne\nn\n\nts\no\n\nrg\nu\n\nn\ng\n\n-1\n'3\n\n0\n0\n\n-1\n'5\n\n0\n0\n\n-1\n'7\n\n5\n0\n\n-1\n'4\n\n5\n0\n\n-1\n'6\n\n5\n0\n\n-1\n'3\n\n0\n0\n\n-1\n'6\n\n0\n0\n\n-1\n'2\n\n0\n0\n\n-1\n0\n\n'5\n5\n\n0\n-1\n\n0\n'5\n\n5\n0\n\n1\nN\n\n4\n0\n0\n.6\n\n3\n7\n0\n.0\n\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\n v\n\no\nn\n\n p\nri\n\nva\nte\n\nn\n H\n\na\nu\n\nsh\na\nlt\n\ne\nn\n\n-1\n'3\n0\n0\n\n-1\n'5\n0\n0\n\n-1\n'7\n5\n0\n\n-1\n'4\n5\n0\n\n-1\n'6\n5\n0\n\n-1\n'3\n0\n0\n\n-1\n'6\n0\n0\n\n-1\n'2\n0\n0\n\n-1\n0\n'5\n5\n0\n\n-1\n0\n\n'5\n5\n\n0\n4\n0\n0\n6\n3\n7\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\nvo\nn\n\n p\nri\n\nva\nte\n\nn\n H\n\na\nu\n\nsh\na\nlt\n\nen\n\n1\n1\n\n1\n1\n\n-9\n2\n\n0\n1\n\nN\n4\n0\n0\n.5\n\n2\n9\n0\n.0\n\n4\n -\n\n D\na\nte\n\nn\nb\n\ne\nw\n\nir\nts\n\nch\na\nft\n\nu\nn\n\ng\n u\n\nn\nd\n\n L\ne\nit\n\nu\nn\n\ng\nsk\n\na\nta\n\nst\ne\nr;\n\n S\nR\n\n0\n9\n.0\n\n1\n.2\n\n0\n1\n8\n, 9\n\n5\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n5\nP\n\n 2\n0\n\n2\n4\n\nP\n 2\n\n0\n2\n\n3\nP\n\n 2\n0\n\n2\n2\n\nP\n 2\n\n0\n2\n\n1\nP\n\n 2\n0\n\n2\n0\n\nP\n 2\n\n0\n1\n\n9\nB\n\n 2\n0\n\n1\n9\n\nR\n  \n\n2\n0\n\n1\n8\n\nN\ne\n\ntt\no\n\n-\nIn\n\nv\ne\n\ns\nti\n\nti\no\n\nn\ne\n\nn\nT\n\no\nta\n\nl-\nE\n\nin\nn\n\na\nh\n\nm\ne\n\nn\nT\n\no\nta\n\nl-\nA\n\nu\ns\n\ng\na\n\nb\ne\n\nn\nP\n\nro\nje\n\nk\nt-\n\nS\nta\n\nn\nd\n\nP\nro\n\nje\nk\n\nt-\np\n\nri\no\n\nri\ntä\n\nt\n\n1\n=\n\nb\ne\n\nw\nill\n\nig\nt \n\nin\n A\n\nu\nsf\n\nü\nh\n\nru\nn\n\ng\n /\n 2\n\na\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n K\n\nre\nd\n\nit \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n, \nn\n\no\nch\n\n n\nic\n\nh\nt \nin\n\n A\nu\n\nsf\nü\n\nh\nru\n\nn\ng\n\n /\n 2\n\nb\n=\n\nb\ne\n\nw\nill\n\nig\nt,\n\n K\nre\n\nd\nit \n\nn\no\n\nch\n n\n\nic\nh\n\nt \nfr\n\ne\nig\n\ne\ng\n\ne\nb\n\ne\nn\n\n /\n 3\n\n=\nvo\n\nrb\ne\n\nre\nite\n\nt \na\n\nb\ne\n\nr \nn\n\no\nch\n\n n\nic\n\nh\nt \n\nb\ne\n\nw\nill\n\nig\nt \n\n(K\no\n\nst\ne\n\nn\nvo\n\nra\nn\n\nsc\nh\n\nla\ng\n\n) \n/ \n\n4\n=\n\nü\nb\n\nri\ng\n\ne\n\n67\n\n\n\n68\n\n\n\nAnhang \n\n69\n\n\n\nVergleich Finanz- und Aufgabenplan 2018 bis 2022 – Istwerte 2018 \n\n \n\nin 1'000 Franken\n\nAb-\nF inanzplan Istwerte weichung\n\n%\n\nSteuern\n\nEinfache Staatssteuern 55'000 55'052 0.1%\n\nErfolgsrechnung\n\nLaufender Ertrag 157'704 138'281 -12.3%\nLaufender Aufwand 1) 131'115 117'892 -10.1%\nCashflow 26'589 20'389 -23.3%\n\nInvest it ionsrechnung\n\nNettoinvestitionen 2) 32'419 33'516 3.4%\n\nFinanzpolit ische Zielsetzung\n\nSelbstfinanzierungsgrad 82% 61% 74.2%\n\nBestandesrechnung\n\nVeränderung Nettovermögen/-schuld -5'830 -9'509 163.1%\nNettovermögen/-schuld 2'773 -1'485 -153.5%\n\n1) ohne Abschreibungen Verwaltungsvermögen und Veränderungen Spezialfinanzierungen\n2) gemäss Mittelflussrechnung\n\n70\n\n\n\n \n  \n\nin 1'000 Franken\n\nA u f  w a  n d E r  t r  a  g\n      Abweichung       Abweichung\n\nF inanzp lan Is twer te ab solut rela tiv F inanzp lan Is twer te ab solut rela tiv\n\n3 Aufwand\n\n30 Personalaufwand 33'800 33'165 -635 -1.9%\n31 Sach- und übriger Betriebsaufwand 18'700 16'615 -2'085 -11.2%\n34 Finanzaufwand 1'238 1'079 -159 -12.8%\n\nLiegenschaftenaufwand Finanzvermögen 170 170 0 0.0%\nVerluste/Wertberichtigungen Anlagen Finanzvermög 1'814 2'054 240 13.2%\n\n36 Transferaufwand 19'000 17'436 -1'564 -8.2%\nZahlung Finanz- und Lastenausgleich an Kanton 16'393 5'369 -11'024 -67.2%\nBeiträge an Gemeinwesen und Dritten 37'500 39'271 1'771 4.7%\nSchülerintegration (Konto 925.3634.00) 2'500 2'733 233 9.3%\nSihlsana AG (ab 2025 Subjektsubventionierung) 0 0 0 -\n\n4 Er tr ag\n\n40 ordentliche Steuern Rechnungsjahr 55'000 55'052 52 0.1%\nordentliche Steuern früherer Jahre 12'000 14'034 2'034 16.9%\nQuellensteuern 5'000 3'087 -1'913 -38.3%\nSteuerausscheidungen 31'160 10'751 -20'409 -65.5%\nGrundstückgewinnsteuern 6'500 6'154 -346 -5.3%\nübrige Steuererträge 800 1'419 619 77.3%\n\n41 Regalien und Konzessionen 35 23 -12 -35.4%\n42 Entgelte 18'400 18'831 431 2.3%\n43 Verschiedene Erträge 1'100 1'100 0 0.0%\n44 Finanzertrag 450 465 15 3.3%\n\nRealisierte Gewinne Finanzvermögen 8'722 8'722 0 0.0%\nLiegenschaftenertrag 1'600 1'600 0 0.0%\n\n46 Transferertrag 1'800 1'558 -242 -13.4%\nBeteiligung Reingewinn Zürcher Kantonalbank 1'437 1'477 40 2.8%\nZahlung Finanz- und Lastenausgleich von Kanton 0 0 0 -\nBeiträge von Gemeinwesen und Dritten 13'700 14'008 308 2.2%\n\nTotal Netto 131'115 117'892 -13'223 -10.1% 157'704 138'281 -19'423 -12.3%\n\nCashf low 26 '589 20 '389 -6 '200  -23 .3%\n\n33 Abschreibungen Sachanlagen Verwaltungsver. 10'374 21'878 11'504 110.9%\nzusätzliche Abschreibungen Verwaltungsver. 11'500 -3'617 -15'117 -131.5%\n\n45 Veränderungen Fonds/Spezialfinanzierungen -1'333 -621 712 -53.4%\n\nTotal Brutto 151'656 135'531 -16'125 -10.6% 157'704 138'281 -19'423 -12.3%\n\n90  Er fo lg 6 '048 2 '749 -3 '299  -54 .5%\n\n71\n\n\n\n \n\nBisherige Finanzentwicklung \n\nErfolgsrechnung 2014 – 2018 \n\n \n\n \n\n \n\n \n\nohne Veränderungen von Spezialfinanzierungen, in 1'000 Franken\n\nAufwand Er tr a g Aufwand Er tr a g Aufwand Er tr ag Aufwand Er tr a g Aufwand Er tr ag\n\nPräsidiales/Einwohnerkontakte 5'760 1'793 7'218 2'316 6'768 2'538 6'991 2'589 7'101 2'526\n\nFinanzen\n\nZinsen 1'924 4'322 1'784 4'118 1'644 4'026 1'428 4'049 1'115 4'568\n\nBuchgewinne/-verluste - 0 - 4'142 - 944 - 861 - 8'722\n\nFinanzausgleich - 3'360 1'969 - 4'304 - 15'908 - 5'369 0\n\nLiegenschaften 3'012 1'615 3'766 1'684 3'478 1'804 3'520 1'858 3'434 1'661\n\nSteuern Rechnungsjahr - 47'597 - 48'465 - 49'643 - 55'987 - 55'052\n\nSteuerausscheidungen - 10'790 - 10'900 - 20'400 - 18'507 - 10'751\n\nÜbrige Steuererträge - 12'598 - 17'947 - 15'994 - 26'197 - 18'085\n\nGrundsteuern - 4'039 - 4'091 - 4'039 - 4'941 - 6'154\n\nÜbriges 3'134 1'848 2'544 1'540 4'445 2'391 2'824 1'699 1'066 1'895\n\nBau und Planung 1'189 383 1'077 343 1'014 320 960 325 971 404\n\nWerkbetriebe\n\nAbwasserbeseitigung 2'004 3'433 2'039 3'367 2'139 3'477 2'091 3'439 2'122 3'538\n\nWasserwerk 2'376 3'048 2'255 2'890 2'254 3'020 2'496 3'078 2'184 3'200\n\nAbfallentsorgung 2'015 2'601 2'022 2'553 1'257 1'664 1'307 1'774 1'226 1'556\n\nÜbriges 6'767 2'697 6'853 2'713 7'116 2'900 7'232 3'390 7'378 3'465\n\nSicherheit, Gesundheit und Sport\n\nSicherheit 2'295 953 2'323 889 2'282 806 2'335 682 2'504 710\n\nGesundheit 1'669 212 1'661 51 1'598 50 1'619 12 1'726 18\n\nSport 0 0 2'487 1'094 2'676 959 2'461 952 2'506 836\n\nSoziales\n\nSoziales 45'127 24'698 45'511 25'000 34'236 12'657 35'594 13'237 36'486 13'133\n\nKinderhaus Werd 1'554 1'690 1'607 1'600 1'657 1'509 1'662 1'718 1'539 1'674\n\nAlterssiedlung im Tal 634 1'183 700 1'205 2'679 0 0 0 0 0\n\nJugend 0 0 227 25 201 11 220 17 226 10\n\nJugend und Sport 2'854 952 0 0 0 0 0 0 0 0\n\nBildung 35'878 3'591 37'540 3'904 39'580 4'319 40'200 4'720 41'938 4'940\n\nTotal 118'192 133'401 123'584 140'836 119'328 133'470 128'847 150'030 118'891 142'897\n\nCashf low/-loss 1 5 '209 17 '2 52 14 '14 2 2 1 '18 2 24 '00 6\n\nCashf low in %  des Er tr a ges 11 % 12% 1 1% 14 % 1 7%\n\nordentliche Abschreibungen 7'353 7'877 7'754 7'924 10'378\n\nzusätzliche Abschreibungen 3'000 5'000 8'000 1'000 11'500\n\nVeränderungen Spezialfinanzierungen 933 637 -2'627 190 -621 \n\nTotal Brutto 129'478 133'401 137'098 140'836 132'455 133'470 137'961 150'030 140'148 142'897\n\nEr folg 3 '923 3 '7 38 1 '01 5 1 2 '06 8 2 '74 9\n\n201 8201 620 14 201 5 2 017\n\n0\n\n10'000\n\n20'000\n\n30'000\n\n2014 2015 2016 2017 2018\nCashflow/-loss Erfolg\n\n72\n\n\n\nInvestitionsrechnung, Mittelflussrechnung und Bilanz 2014 – 2018 \n\n \n  \n\nin 1'000 Franken\n\nInves t it ionsrechnung 2014 2015 2016 2017 2018 Summe\n\nAusgaben -22'605 -15'513 -16'307 -20'267 -37'952 -112'644 \nEinnahmen 681 10'674 5'224 553 4'436 21'568\n\nNettoinves t it ionen Verwa ltungsvermögen -21 '924  -4 '840  -11 '083  -19 '714  -33 '516  -91 '077  \n\nMittelflus s rechnung 2014 2015 2016 2017 2018 Summe\nGesamter Hausha lt\n\nCashflow/-loss Erfolgsrechnung 15'209 17'252 14'142 21'182 24'006 91'792\nNettoinvestitionen Verwaltungsvermögen -21'924 -4'840 -11'083 -19'714 -33'516 -91'077 \n\nFinanzierung I (Veränderung Nettovermögen) -6'715 12'412 3'059 1'468 -9'509 715\nNettoinvestitionen Finanzvermögen -1'843 -4'091 809 -3'618 -8'834 -17'578 \n\nFinanzierung II -8'558 8'321 3'868 -2'150 -18'343 -16'863 \n\nSelbs tfinanzierungsgrad 69% 356% 128% 107% 72% 101%\n\nBilanz 2014 2015 2016 2017 2018 Mittelwert\n\nAktiven\nFinanzvermögen 68'314 79'318 72'760 93'328 70'410 76'826\nVerwaltungsvermögen 68'297 60'259 55'589 66'379 78'017 65'708\nSpezialfinanzierungen 0 0 0 0 0 0\n\nTotal Aktiven 136'611 139'578 128'349 159'707 148'427 142'534\n\nPass iven\nFremdkapital 76'819 75'321 65'564 84'725 71'307 74'747\nSpezialfinanzierungen 7'201 7'839 5'212 5'402 4'781 6'087\nSpezialfonds 549 639 639 578 588 598\nEigenkapital 52'042 55'779 56'934 69'002 71'751 61'102\n\nTotal Passiven 136'611 139'578 128'349 159'707 148'427 142'534\n\nNettovermögen/-schuld  -9 '054  3 '359 6 '557 8 '025 -1 '485  1 '480\nd avon Ei g enwi r t sc ha ft sb et r i eb e -4 '5 6 4  - 3 '5 9 2  - 5 '9 1 1  - 6 '7 5 1  - 1 1 '4 4 6  - 6 '4 5 3  \n\nZinssaldo (Zinsertrag - Zinsaufwand) 2'398 2'334 2'382 2'621 3'453 2'637\nZinssaldo (ohne interne Verrechnungen) 58 -83 -187 149 520 91\n\n73\n\n\n\nMittelflussrechnung 2014 – 2018 \n\n  \n\nin 1'000 Franken\n\nGeld flus s rechnung 2014 2015 2016 2017 2018 Summe\nSteuerfinanzierter Hausha lt\n\nCashflow/-loss Erfolgsrechnung 11'840 14'260 14'458 18'730 21'108 80'397\nNettoinvestitionen Verwaltungsvermögen -19'366 -2'821 -9'081 -16'422 -25'923 -73'613 \nFinanzierung I -7'526 11'439 5'377 2'308 -4'815 6'784\n\nSelbs tfinanzierungsgrad s teuerfinanziert 61% 506% 159% 114% 81% 109%\n\nGeld flus s rechnung 2014 2015 2016 2017 2018 Summe\nEigenwirtscha ftsbetriebe\n\nAbwasserbeseit igung\nCashflow Erfolgsrechnung 1'429 1'327 1'338 1'348 1'416 6'858\nNettoinvestitionen Verwaltungsvermögen -1'345 -662 -944 -2'037 -3'489 -8'477 \nFinanzierung I 84 665 394 -689 -2'073 -1'619 \n\nSelbstfinanzierungsgrad 106% 200% 142% 66% 41% 81%\n\nWasserwerk\nCashflow Erfolgsrechnung 671 636 767 582 1'016 3'672\nNettoinvestitionen Verwaltungsvermögen -671 -750 -1'257 -1'239 -3'992 -7'909 \nFinanzierung I 0 -114 -490 -657 -2'975 -4'236 \n\nSelbstfinanzierungsgrad 100% 85% 61% 47% 25% 46%\n\nAbfa llentsorgung\nCashflow Erfolgsrechnung 585 531 407 467 330 2'320\nNettoinvestitionen Verwaltungsvermögen -392 -481 -2 -16 -112 -1'003 \nFinanzierung I 193 50 405 451 218 1'317\n\nSelbstfinanzierungsgrad 149% 110% 20350% 2919% 294% 231%\n\nKinderhaus  Werd\nCashflow Erfolgsrechnung 136 -7 -149 55 135 170\nNettoinvestitionen Verwaltungsvermögen -41 0 0 0 0 -41 \nFinanzierung I 95 -7 -149 55 135 129\n\nSelbstfinanzierungsgrad 332% - - - - 414%\n\nAlterss ied lung  im Ta l\nCashflow Erfolgsrechnung 548 505 -2'679 0 0 -1'626 \nNettoinvestitionen Verwaltungsvermögen -109 -126 201 0 0 -34 \nFinanzierung I 439 379 -2'478 0 0 -1'660 \n\nSelbstfinanzierungsgrad 503% 401% 1333% - - -4782%\n\nTota l\nCashflow Erfolgsrechnung 3'369 2'992 -316 2'452 2'898 11'395\nNettoinvestitionen Verwaltungsvermögen -2'558 -2'019 -2'002 -3'292 -7'593 -17'464 \nFinanzierung I 811 973 -2'318 -840 -4'695 -6'069 \n\nSelbs tfinanzierungsgrad Eigenwirtscha ftsbetrieb 132% 148% -16% 74% 38% 65%\n\n74\n\n\n\nFinanzkennzahlen 2014 – 2018 \n\n \n  \n\nin 1'000 Franken\n\ndurchschnitt liche\n2014 2015 2016 2017 2018 jährliche Mittelwert\n\nVeränderung\n\nEinwohner 18'381 18'551 18'651 18'731 18'681 0.4% 18'599\n\nSteuern\nSteuerfuss 104% 104% 104% 102% 100% -1.0% 103%\nEinfache Staatssteuer (100 %) 45'766 46'601 47'734 54'889 55'052 4.7% 50'008\nEinfache Staatssteuer pro Einwohner 2'490 2'512 2'559 2'930 2'947 4.3% 2'688\nSteuerkraft pro Einwohner 3'655 3'940 4'363 5'198 4'429 4.9% 4'317\n\nErfolg s rechnung\nLaufender Ertrag pro Einwohner 7'258 7'592 7'156 8'010 7'843 2.0% 7'572\nLaufender Aufwand pro Einwohner 6'430 6'662 6'398 6'879 6'558 0.5% 6'585\nCashflow/-loss pro Einwohner 827 930 758 1'131 1'285 11.6% 986\nCashflow/-loss in % des laufenden Ertrages * 11% 12% 11% 14% 16% 9.5% 13%\nSelbstfinanzierungsanteil 12% 13% 11% 15% 17% 10.3% 13%\n\nInves t it ionen\nNettoinvestitionen pro Einwohner 1'193 261 594 1'052 1'794 10.7% 979\nSelbstfinanzierungsgrad (gesamter Haushalt) 69% 356% 128% 107% 72% 0.8% 101%\n\nZinsen\nZinssaldo in % der einfachen Staatsteuer 5% 5% 5% 5% 6% 4.6% 5%\nZinssaldo (ohne interne Verrechnungen) 0% 0% 0% 0% 1% 65.5% 0%\nder einfachen Staatssteuer\nZinsbelastungsanteil -1% -1% 0% 0% -1% -15.4% -1%\nKapitaldienstanteil 4% 4% 6% 5% 7% 11.9% 5%\n\nBilanz\nNettovermögen/-schuld pro Einwohner -493 181 352 428 -79 78\nNettoschuld in % der einfachen Staatssteuer -20% 7% 14% 15% -3% 3%\n\n* Der Richtwert liegt zwischen 5 und 10 Prozent, wobei ein Resultat von 5 Prozent als genügend, ein solches von 10 Prozent als gut und\n\nWerte von über 10 Prozent als sehr gut taxiert werden können\n\n75\n\n\n\nErgänzende Unterlagen zur Planperiode \n\nFinanzpolitische Zielsetzungen und zulässiges Investitionsvolumen \n\n \n\nin 1'000 Franken\n\nAusgangsdaten 2018\n\nEinfache Staatssteuer 55'052\nSteuerfuss 100%\nNettovermögen/-schuld -1'485\nNettovermögen/-schuld in % der einf. Staatssteuer -3%\nZinssaldo (ohne interne Verrechnungen) 520\nZinssaldo in % der einfachen Staatsteuer 1%\n\nFinanzpolit ische Zielsetzung und zulässiges Invest it ionsvolumen\n\nsteuerfinanzierten Haushalt:                           \nDer Selbst f inanzierungsgrad 2019 bis \n2023 sol l mindestens 20 % betragen.\n\nEigenwirtschaftsbetriebe: Kostendeckungsgrad von 100 %\n\nSelbstfinanzierungsgrad (SFG) = Cashflows / Nettoinvestitionen in %\n\nAnnahmen für die Planungsperiode\n\nEinfache Staatssteuer Ende Planperiode 59'200\n\nCashflows Erfolgsrechnung Planperiode:\nSteuerfinanzierter Haushalt 34'180\nEigenwirtschaftsbetriebe 17'698\n\ngesamter Haushalt 51'878\n\nCashflows steuerfinanzierter Haushalt 34'180 20%\n\nFremdfinanzierung 136'719 80%\n\nzulässiges Nettoinvestitionsvolumen 170'899 100%\n\n76\n\n\n\n \n  \n\nInvest it ionsplanung\n\nSteuerfinanzierter Haushalt\n\nzulässiges Nettoinvestitionsvolumen 170'899\n\nNettoinvestitionen 166'811\n\nDie Gegenüberstellung zeigt, dass das geplante Investitionsvolumen des steuerfinanzierten \nHaushalts, unter Einhaltung der finanzpolitischen Zielsetzung, wie vorgesehen finanziert werden kann.\n\nEntwicklungen massgebl icher F inanzkriterien gemäss f inanzpolit ischer Zielsetzung\n\nNettovermögen/-schuld Anfang Planperiode -1'485\n\nVeränderung Nettovermögen/-schuld -125'515\n\nNettovermögen/-schuld Ende Planperiode -127'000\n\nSelbstfinanzierungsgrad 27%\n(steuerfinanzierter Haushalt und Eigenwirtschaftsbetriebe)\n\n77\n\n\n\nPlan-Geldflussrechnung \n\n \n\nin 1'000 Franken\n\nInves t it ionsrechnung 2019 2020 2021 2022 2023 Summe\n\nInvestitionen gemäss Investitionsprogramm -61'857 -70'957 -48'814 -26'683 -9'009 -217'320 \nAnpassungsfaktor betreffend Ausschöpfung von 30 % 0 0 14'644 8'005 2'703 25'352\n\nNettoinves t it ionen Verwa ltungsvermögen -61 '857  -70 '957  -34 '170  -18 '678  -6 '306  -191 '968  \n\nP lan-Geld fluss rechnung 2019 2020 2021 2022 2023 Summe\nGesamter Hausha lt\n\nJahresergebnis Erfolgsrechnung 1'181 220 452 0 1'342 3'195\nAbschreibungen Verwaltungsvermögen 5'360 6'122 6'957 7'307 7'277 33'023\nBildung/-Auflösung Rückstellung Finanzausgleich 6'476 7'940 -6'700 -8'200 -9'900 -10'384 \nEinlagen/-Entnahmen Fonds und Spezialfinanzierungen 1'504 2'859 2'247 2'311 2'457 11'378\nEinlagen/-Entnahmen Eigenkapital 4'500 4'500 9'000 -3'334 0 14'666\n\nGeldfluss aus betrieblicher Tätigkeit (Cashflow/-loss) 19'021 21'640 11'956 -1'916 1'175 51'877\nNettoinvestitionen Verwaltungsvermögen -61'857 -70'957 -34'170 -18'678 -6'306 -191'968 \nNettoinvestitionen Finanzvermögen -2'260 -6'095 1'790 -80 4'198 -2'447 \n\nGeldfluss aus Investitions- und Anlagetätigkeit -45'096 -55'412 -20'424 -20'674 -933 -142'538 \nZunahme/-Abnahme kurzfristige Finanzverbindlichk. -5'000 0 5'000 -5'000 0 -5'000 \nZunahme/-Abnahme langfristige Finanzverbindlichk. 25'000 55'000 17'000 25'000 1'000 123'000\n\nGeldfluss aus Finanzierungstätigkeit -25'096 -412 1'576 -674 67 -24'538 \n\nSelbs tfinanzierungsgrad 31% 30% 35% -10% 19% 27%\n\nPlan-Bilanz 2019 2020 2021 2022 2023 Mittelwert\n\nAktiven\nFinanzvermögen 65'331 71'426 69'636 69'716 65'518 68'326\nVerwaltungsvermögen 134'514 199'349 226'561 237'933 236'962 207'064\n\nTotal Aktiven 199'845 270'775 296'198 307'649 302'481 275'390\n\nPass iven\nFremdkapital 111'621 174'961 188'672 201'133 192'153 173'708\nLaufende Verbindlichkeiten 33'383 33'795 32'218 32'892 32'825 33'023\nKontokorrente mit Dritten 8'340 8'340 8'340 8'340 8'340 8'340\nkurzfristige Finanzverbindlichkeiten 0 0 5'000 0 0 1'000\nRückstellungen Finanzausgleich 24'460 32'400 25'700 17'500 7'600 21'532\nLangfristige Finanzverbindlichkeiten 45'000 100'000 117'000 142'000 143'000 109'400\nVerbindichkeiten gegenüber Fonds im Fremdkapital 437 426 414 401 387 413\nEigenkapital 88'224 95'814 107'525 106'516 110'328 101'682\nSpezialfinanzierungen im Eigenkapital 6'295 9'165 11'424 13'749 16'218 11'370\nFonds im Eigenkapital 367 367 367 367 367 367\nFinanzpolitische Reserve 4'500 9'000 18'000 14'666 14'666 12'166\nBewertungsreserven (Überführung auf HRM2) 4'130 4'130 4'130 4'130 4'130 4'130\nBilanzüberschuss/-fehlbetrag 72'932 73'152 73'604 73'605 74'947 73'648\n\nTotal Passiven 199'845 270'775 296'198 307'649 302'481 275'390\n\nNettovermögen/-schuld  Ende Jahr -46 '290  -103 '535  -119 '036  -131 '417  -126 '634  -105 '382  \nd avon Ei g enwi r t sc ha ft sb et r i eb e -1 9 '0 0 8  - 2 5 '9 2 0  - 2 5 '8 4 7  - 2 2 '8 6 5  - 1 8 '9 0 6  - 2 2 '5 0 9  \n\n78\n\n\n\n \n \n  \n\nin 1'000 Franken\n\nP lan-Geld fluss rechnung 2019 2020 2021 2022 2023 Summe\nSteuerfinanzierter Hausha lt\n\nCashflow/-loss Erfolgsrechnung 16'518 17'817 8'226 -5'689 -2'692 34'180\nNettoinvestitionen Verwaltungsvermögen -51'792 -60'222 -30'512 -17'887 -6'397 -166'811 \nFinanzierung I -35'274 -42'405 -22'286 -23'576 -9'090 -132'631 \n\nSelbs tfinanzierungsgrad s teuerfinanziert 32% 30% 27% -32% -42% 20%\n\nPlan-Geld fluss rechnung 2019 2020 2021 2022 2023 Summe\nEigenwirtscha ftsbetriebe\n\nAbwasserbeseit igung\nCashflow Erfolgsrechnung 1'415 1'877 1'806 1'814 1'851 8'763\nNettoinvestitionen Verwaltungsvermögen -6'344 -6'675 -2'566 -882 -490 -16'957 \nFinanzierung I -4'929 -4'798 -760 932 1'361 -8'194 \n\nSelbstfinanzierungsgrad 22% 28% 70% 206% 378% 52%\n\nWasserwerk\nCashflow Erfolgsrechnung 889 1'503 1'475 1'500 1'544 6'911\nNettoinvestitionen Verwaltungsvermögen -3'571 -3'810 -1'022 91 581 -7'731 \nFinanzierung I -2'682 -2'307 453 1'591 2'125 -820 \n\nSelbstfinanzierungsgrad 25% 39% 144% -1648% -266% 89%\n\nAbfa llentsorgung\nCashflow/-loss Erfolgsrechnung 84 451 458 469 481 1'943\nNettoinvestitionen Verwaltungsvermögen -150 -250 -70 0 0 -470 \nFinanzierung I -66 201 388 469 481 1'473\n\nSelbstfinanzierungsgrad 56% 180% 654% - - 413%\n\nKinderhaus  Werd\nCashflow Erfolgsrechnung 115 -8 -8 -9 -9 81\nNettoinvestitionen Verwaltungsvermögen 0 0 0 0 0 0\nFinanzierung I 115 -8 -8 -9 -9 81\n\nSelbstfinanzierungsgrad - - - - - -\n\nTota l\nCashflow Erfolgsrechnung 2'503 3'823 3'730 3'773 3'868 17'698\nNettoinvestitionen Verwaltungsvermögen -10'065 -10'735 -3'658 -791 91 -25'158 \nFinanzierung I -7'562 -6'912 73 2'982 3'959 -7'460 \n\nSelbs tfinanzierungsgrad Eigenwirtscha ftsbetriebe 25% 36% 102% 477% -4250% 70%\n\n79\n\n\n\nPlan-Finanzkennzahlen \n\n \n\nin 1'000 Franken\n\ndurchschnitt liche\n2019 2020 2021 2022 2023 jährliche Mittelwert\n\nVeränderung\n\nEinwohner 18'800 18'900 19'000 19'200 19'400 0.8% 19'060\n\nSteuern\nSteuerfuss 100% 100% 102% 102% 102% 0.5% 101%\nEinfache Staatssteuer (100 %) 55'000 55'800 56'900 58'000 59'200 1.9% 56'980\nEinfache Staatssteuer pro Einwohner 2'926 2'952 2'995 3'021 3'052 1.1% 2'989\nSteuerkraft pro Einwohner 5'641 5'071 5'188 4'533 4'547 -5.2% 4'996\n\nErfolg s rechnung\nLaufender Ertrag pro Einwohner 7'920 7'727 8'099 6'982 7'221 -2.3% 7'590\nLaufender Aufwand pro Einwohner 6'908 6'582 7'470 7'082 7'160 0.9% 7'040\nCashflow/-loss pro Einwohner 1'012 1'145 629 -100 61 -50.5% 549\nCashflow/-loss in % des laufenden Ertrages * 13% 15% 8% -1% 1% -49.4% 7%\nZinsbelastungsanteil 0% 1% 1% 1% 1% 41.4% 1%\nSaldo Haushaltsgleichgewicht (über 8 Jahre) 14'008 18'181 - - - -129.8% 16'095\n\nInves t it ionen\nNettoinvestitionen pro Einwohner 3'290 3'754 1'798 973 325 -43.9% 2'028\nSelbstfinanzierungsgrad (gesamter Haushalt) 31% 30% 35% -10% 19% -11.8% 27%\n\nBilanz\nEigenkapitalquote 40% 31% 32% 30% 31% -6.0% 33%\nNettovermögen/-schuld pro Einwohner -2'462 -5'478 -6'265 -6'845 -6'528 27.6% -5'515 \nNettoverschuldungsquotient 44% 108% 118% 148% 140% 33.9% 111%\n\n* Der Richtwert liegt zwischen 5 und 10 Prozent, wobei ein Resultat von 5 Prozent als genügend, ein solches von 10 Prozent als gut und\n\n   Werte von über 10 Prozent als sehr gut taxiert werden können\n\n80\n\n\n\nBegriffe\n\n81\n\n\n\nFinanzvermögen Summe der Vermögensteile, die ohne Beeinträchtigung der öffentlichen Auf-\ngabenerfüllung veräussert werden könnten. \n\nVerwaltungsvermögen Summe der Vermögensteile, die für die öffentliche Aufgabenerfüllung notwen-\ndig sind. \n\nFremdkapital Schulden der Gemeinde gegenüber Dritten (z.B. Darlehen). \n\nEigenkapital Teil des Gesamtvermögens, der die Verpflichtungen übersteigt. \n\nFinanzpolitische Reserve Mit der finanzpolitischen Reserve erhalten die Gemeinden und Städte ein \nInstrument, um Schwankungen des Jahresergebnisses auszugleichen oder ein \nangestrebtes Eigenkapitalziel zu erreichen. Sie ist Bestandteil des zweckfreien \nEigenkapitals. \n\nSpezialfinanzierung Zur Erfüllung einer besonderen Aufgabe (z.B. Gemeindewerke) gebundene \nMittel, in der Regel im Sinne einer zweckgebundenen Reserve. \n\nNettovermögen Differenz zwischen Finanzvermögen und Fremdkapital. \n\nNettoschuld Negatives Nettovermögen, d.h. Differenz zwischen Fremdkapital und Finanz-\nvermögen. \n\nErfolgsrechnung Laufender, zumeist alljährlicher wiederkehrender Aufwand und Ertrag. Im Fi-\nnanz- und Aufgabenplan sind dabei Veränderungen von Spezialfinanzierungen \nund Eigenkapital nicht enthalten. \n\nHaushaltsgleichgewicht Das Haushaltsgleichgewicht umfasst den mittelfristigen Ausgleich der Erfolgs-\nrechnung, den zulässigen Aufwandüberschuss, den Bilanzfehlbetrag und die \nInformationen dazu (Kennzahlen). \n\nCashflow Rechnungsergebnis zuzüglich Abschreibungen auf dem Verwaltungsvermögen \n\nInvestitionen Ausgaben für Vermögenswerte (Bauvorhaben, Liegenschaftenkäufe etc.), deren \nNutzung sich über mehrere Jahre erstreckt. Investitionsausgaben werden in der \nInvestitionsrechnung verbucht. \n\nPriorität Dringlichkeit eines Investitionsvorhabens. Im vorliegenden Investitionspro-\ngramm sind drei Prioritäten unterschieden:  \n\n° Nachholbedarf (N) Investitionen, die schon im heutigen Zeitpunkt realisiert sein sollten \n\n° Entwicklungsbedarf (E) Investitionen, die mit der für die Planungsperiode vorgesehenen Entwicklung \nerforderlich werden \n\n° Wahlbedarf (W) Investitionen, die nicht zwingend notwendig sind, aber je nach finanzieller Mög-\nlichkeit und politischer Meinung realisiert werden können \n\nProjektstand Aktueller Stand eines Investitionsvorhabens. Im Investitionsprogramm werden \nfolgende vier Stufen unterschieden: \n\n° Stand 1 Bewilligte Investitionsvorhaben \n\n° Stand 2 Bewilligte, aber noch nicht in Ausführung begriffene Investitionsvorhaben \n\n° Stand 3 Vorbereitete, aber noch nicht bewilligte Investitionsvorhaben (mit Kostenvor-\nanschlag) \n\nSiehe auch Begriffserklärungen des Gemeindeamtes des Kantons Zürich: \nhttps://gemeindegesetz.zh.ch/internet/microsites/gemeindegesetz/de/hrm2/handbuch.html \nunter Fachthemen, Kapitel 25_Glossar \n\n82\n\nhttps://gemeindegesetz.zh.ch/internet/microsites/gemeindegesetz/de/hrm2/handbuch.html\n\n\tKommentar\n\tEinleitung\n\tBisherige Finanzentwicklung\n\tPrognose Erfolgsrechnung\n\tSteuerentwicklung\n\tInvestitionsplanung\n\tEigenwirtschafts-Betriebe\n\tÜbersicht über die wichtigsten Investitionsvorhaben\n\tPrognose Vermögensentwicklung\n\tFinanzpolitische Zielsetzung\n\n\tBeilagen\n\tPrognose Erfolgsrechnung\n\tFinanzpläne Eigenwirtschafts-Betriebe\n\tInvestitionsprogramm steuerfinanzierter Haushalt\n\tInvestitionsprogramm Eigenwirtschafts-Betriebe\n\n\tAnhang\n\tVergleich Finanz- und Aufgabenplan 2018 bis 2022 – Istwerte 2018\n\tBisherige Finanzentwicklung\n\tErfolgsrechnung 2014 – 2018\n\tInvestitionsrechnung, Mittelflussrechnung und Bilanz 2014 – 2018\n\tMittelflussrechnung 2014 – 2018\n\tFinanzkennzahlen 2014 – 2018\n\n\tErgänzende Unterlagen zur Planperiode\n\tFinanzpolitische Zielsetzungen und zulässiges Investitionsvolumen\n\tPlan-Geldflussrechnung\n\tPlan-Finanzkennzahlen\n\n\n\tBegriffe\n\t2 Steuerfinanziert zusammengefügt.pdf\n\tsteuerfinanziert 3.9.2019 ZZ FV\n\tsteuerfinanziert 3.9.2019 ZZ\n\tsteuerfinanziert 3.9.2019\n\n\t3 Gebührenfinanziert zusammengefügt.pdf\n\tEigenfinanziert 3.9.2019 ZZ\n\tEigenfinanziert 3.9.2019\n\n\n\n\n