Finanz- und Aufgabenplan 2022 - 2026

text: \n \n \n\n \n\nFinanz- und Aufgabenplan \n\n2022 – 2026 \n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n \n\n\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \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 ........................................................................................................................................................... 20 \nInvestitionsprogramm Eigenwirtschafts-Betriebe .............................................................................................................................................................. 58 \n\nAnhang ............................................................................................................................................................. 74 \n\nVergleich Finanz- und Aufgabenplan 2021 bis 2025 – Istwerte 2021 .................................................................................................................. 75 \nBisherige Finanzentwicklung ......................................................................................................................................................................................................... 77 \n\nErfolgsrechnung 2017 – 2021 .......................................................................................................................................................................................... 77 \nInvestitionsrechnung, Geldflussrechnung und Bilanz 2017 – 2021 .............................................................................................................. 78 \nGeldflussrechnung .................................................................................................................................................................................................................. 79 \nFinanzkennzahlen 2017 – 2021 ....................................................................................................................................................................................... 80 \n\nErgänzende Unterlagen zur Planperiode ............................................................................................................................................................................... 81 \nFinanzpolitische Zielsetzungen und zulässiges Investitionsvolumen............................................................................................................. 81 \nPlan-Geldflussrechnung........................................................................................................................................................................................................ 82 \nPlan-Finanzkennzahlen.......................................................................................................................................................................................................... 84 \n\nBegriffe............................................................................................................................................................. 85 \n\n\n\nFinanz- und Aufgabenplan 2022 - 2026 \n\n \n\n \n \n\nKommentar  \n\n1\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nEinleitung  \n\nZweck \n\nDer Finanz- und Aufgabenplan stellt ein wichtiges Führungs- und Informationsinstrument des Stadtrats dar und dient \n\nihm als Grundlage für die Gestaltung der Finanz-, Investitions- und Steuerfusspolitik. Der Finanz- und Aufgabenplan \n\nbildet mit seiner mittelfristigen Perspektive eine notwendige Ergänzung zum kurzfristig ausgerichteten Budget. Der \n\nPlanungszeitraum erstreckt sich über die fünf Jahre 2022 – 2026, wobei die Hochrechnung 2022 und das Budget \n\n2023 integriert sind. \n\nPrognostiziert werden die Entwicklungen der zentralen Finanzkennzahlen in den drei Rechnungsteilen Erfolgsrech-\n\nnung, Investitionsrechnung und Bilanz. Der steuerfinanzierte Haushalt und die Eigenwirtschafts-Betriebe werden dabei \n\ngetrennt betrachtet. \n\nMit der jährlichen Überarbeitung des Finanz- und Aufgabenplans hat der Stadtrat ein wirksames Controllinginstru-\n\nment, um Veränderungen zu erkennen und zweckmässige Massnahmen zu ergreifen. \n\n \n\nFinanzpolitische Reserve \n\nDie finanzpolitische Reserve ist ein Instrument, um Schwankungen des Jahresergebnisses zu glätten oder ein ange-\n\nstrebtes Eigenkapitalziel zu erreichen. Die Reserve ist im Gegensatz zu den Vorfinanzierungen von Investitionsvorha-\n\nben nicht zweckgebunden. Sie dient ausschliesslich der finanzpolitischen Steuerung. Die finanzpolitische Reserve wird \n\nunter dem Eigenkapital bilanziert. \n\nDie Einlage in die finanzpolitische Reserve muss budgetiert werden. Eine Einlage darf nur budgetiert werden, wenn \n\ndie Erfolgsrechnung ausgeglichen ist. Weist das Budget einen Aufwandüberschuss auf, ist der Steuerfuss entsprechend \n\nhöher festzusetzen. \n\nIn der Jahresrechnung ist eine budgetierte Einlage in die finanzpolitische Reserve unabhängig vom Jahresergebnis im \n\nbudgetierten Umfang zu vollziehen. \n\nDie Entnahme aus der finanzpolitischen Reserve muss nicht budgetiert werden. Resultiert beim Jahresabschluss ein \n\nAufwandüberschuss, kann der Grosse Gemeinderat – auf Antrag des Stadtrates – eine Entnahme aus der Reserve \n\nbeschliessen. \n\n \n\nHaushaltsgleichgewicht \n\nMit der Pflicht zum mittelfristigen Ausgleich der Erfolgsrechnung des Budgets wird bezweckt, den Haushalt über eine \n\nbestimmte Frist hinweg im Gleichgewicht zu halten. Um dies zu erreichen, müssen in der gewählten Frist auftretende \n\nAufwandüberschüsse in anderen Jahren durch Ertragsüberschüsse kompensiert werden. \n\nDie Grundzüge des mittelfristigen Ausgleichs des Budgets sind in § 92 des Gemeindegesetzes gesetzlich geregelt. Die \n\nkonkrete Ausgestaltung der Regelung in Bezug auf die Frist, die Periode und den Gegenstand legen die Gemeinden \n\nund Städte selber fest. \n\nMit Stadtratsbeschluss vom 19. September 2017 hat der Stadtrat den mittelfristigen Ausgleich der Erfolgsrechnung \n\ndefiniert. Die Frist wurde auf acht Jahre festgelegt. Der mittelfristige Ausgleich erstreckt sich über drei abgeschlossene \n\nRechnungsjahre, 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\n2\n\n\n\nFinanz- und Aufgabenplan 2022 - 2026 \n\n \n\n \n \n\nBisherige Finanzentwicklung \n\nDie Stadt Adliswil erzielte in ihrer Erfolgsrechnung im Jahr 2021 einen Ertragsüberschuss von knapp 3,9 Mio. Fran-\n\nken. Budgetiert war ein Ertragsüberschuss von 1,5 Mio. Franken. \n\nHauptsächlich eine tiefere Zahlung in den kantonalen Finanzausgleich (aufgrund der Mindereinnahmen beim Fiskal-\n\nertrag) und eine tiefere Entschädigung an den Kanton für die Löhne von Lehrpersonen führte zum besseren Ergeb-\n\nnis. Die Mehrheit der Ressorts schloss unter Budget ab. \n\nDie Fiskaleinnahmen fielen im Jahr 2021 um rund 4.5 Mio. Franken tiefer aus als budgetiert. Der Hauptgrund lag in \n\nden Mindererträgen bei den Steuerausscheidungen der juristischen Personen von 14.5. Mio. Franken. Bei den übri-\n\ngen Steuererträgen waren Mehreinnahmen von 10 Mio. Franken zu verzeichnen. Diese setzten sich aus Mehrerträ-\n\ngen bei den natürlichen Personen von 4 Mio. Franken, bei juristischen Personen von 1.7 Mio. Franken, Grundstück-\n\ngewinnsteuern von 2.9 Mio. Franken und Quellensteuern von 1.4 Mio. Franken zusammen. Die Entwicklung beim \n\nFiskalertrag und die unterdurchschnittliche Entwicklung der Steuerkraft im kantonalen Quervergleich führten dazu, \n\ndass die Stadt Adliswil im Jahr 2021 statt der budgetierten Zahlung von 7.3 Mio. Franken in den kantonalen Finanz-\n\nausgleich keinen Beitrag leisten musste. \n\nIm Jahr 2021 erfolgte weder eine Einlage noch eine Entnahme aus der finanzpolitischen Reserve. Die finanzpolitische \n\nReserve hat auf den Finanzausgleich keinen Einfluss, stellt aber in der Finanzplanung ein willkommenes Mittel zur \n\nGlättung der Erfolgsrechnung dar. Die Summe der finanzpolitischen Reserve per Ende 2021 belief sich auf 9 Mio. \n\nFranken. \n\nIm Rechnungsjahr 2021 sind im Vergleich zu früheren Jahren überdurchschnittlich hohe Investitionen im Umfang \n\nvon 48 Mio. Franken realisiert worden. Diese konnten mit dem Cashflow und mit Fremdkapital finanziert werden. \n\nDer Selbstfinanzierungsgrad lag unter der anzustrebenden Richtgrösse von 100 %. Das hohe Investitionsvolumen \n\nwar auf die laufenden Grossprojekte zurückzuführen (Schulhaus Sonnenberg, Hallenbad, Bushof und Parkhaus \n\nZentrum, Stadthauserweiterung und teilweise auf die damit zusammenhängende Erschliessung mit Strassen und Lei-\n\ntungen). \n\nIn der Periode 2017 – 2021 konnte der Gesamthaushalt Adliswils einen Cashflow von rund 70 Mio. Franken, gene-\n\nrieren, wovon knapp 10 Mio. Franken von ausserordentlichen Gewinnen aus Liegenschaftenverkäufen stammte. \n\nGleichzeitig wurden Nettoinvestitionen im Umfang von 191 Mio. realisiert und mit einem Selbstfinanzierungsgrad \n\nvon 36 % aus selbst erwirtschafteten Mitteln bezahlt. \n\nDer Steuerfuss konnte im Zeitraum 2017 – 2021, dank der erfreulichen Entwicklung der Steuereinnahmen, von \n\n102 auf 100 % reduziert werden. \n\nDie Bilanzsumme erhöhte sich im Jahr 2021 um rund 70 Mio. Franken auf 304 Mio. Franken. Die Zunahme war \n\nhauptsächlich auf das durch die hohen Investitionen gestiegene Verwaltungsvermögen um rund 39.5 Mio. Franken \n\nzurückzuführen. Das Finanzvermögen stieg in der Berichtsperiode um 30.5 Mio. Franken. Diese Erhöhung war auf \n\neine Zunahme der liquiden Mittel zurückzuführen. \n\nIn der Jahresrechnung 2021 wies die Stadt Adliswil eine Nettoschuld von 91.7 Mio. Franken aus (4‘829 Franken pro \n\nEinwohner/in). Die langfristigen Finanzverbindlichkeiten beliefen sich per Ende 2021 auf 125 Mio. Franken. Die Ver-\n\nschuldung lag 5 Mio. Franken unter der angestrebten finanzpolitischen Zielsetzung des fünfjährigen Finanzplanes mit \n\neiner Schuldenobergrenze von 130 Mio. Franken. \n\nNach Verbuchung des Aufwandüberschusses erreichte das Eigenkapital der Stadt Adliswil den Betrag von knapp \n\n105 Mio. Franken oder 31 % der Bilanzsumme. Die Eigenkapitalbasis konnte gestärkt werden und ist solide. \n\n3\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nPrognose Erfolgsrechnung \n\nTrotz nach wie vor guter Aussichten bei den Steuererträgen schlagen sich die aktuellen wirtschaftlichen Entwicklun-\n\ngen und die Teuerung im städtischen Haushalt nieder. Die Konjunkturrisiken sind erheblich. Die Einschätzung für die \n\nnächsten Jahre ist herausfordernd. Gemäss Planung kann die Verschuldung trotzdem stabilisiert werden. \n\nIn seiner Prognose rechnet der Stadtrat mit einem Ertragsüberschuss von knapp 13 Mio. Franken in der Erfolgsrech-\n\nnung 2022. Budgetiert war ein Aufwandüberschuss von rund 0,7 Mio. Franken. Das bessere Ergebnis gegenüber \n\ndem Budget ist auf unerwartete Mehreinnahmen bei den Grundstückgewinnsteuern zurückzuführen. \n\nDie bisher hohen Steuerausscheidungserträge werden ab dem Jahr 2022 einen spürbaren Rückgang erfahren und \n\nsich im Umsatz der Erfolgsrechnung der Stadt Adliswil auswirken. \n\nDer Stadtrat geht in seiner Finanzplanung davon aus, dass die Teuerungsraten mittelfristig auf ein „normales“ Ni-\n\nveau zurückkehren werden. \n\nDie Zinserhöhungen der letzten Monaten führen gemäss Planung zu keiner Kostensteigerung, da in den nächsten \n\nJahren keine zusätzlichen Fremdmittel in Anspruch genommen werden müssen. Der Zinsaufwand wird aufgrund \n\nvon fälligen Kapitalrückzahlungen im Betrag von 20 Mio. Franken sogar sinken. \n\nDie Erfolgsrechnung generiert in den Jahren 2022 – 2026 einen Cashflow von knapp 68 Mio. Franken womit 95 % \n\ndes hohen Investitionsvolumens von 71 Mio. Franken selbst bezahlt werden kann. Der Selbstfinanzierungsgrad von \n\nknapp 100 % ist ideal. \n\nDank Entnahmen aus der finanzpolitischen Reserve wird die Erfolgsrechnung bis Ende 2024 ausgeglichen sein. Da-\n\nnach resultieren Aufwandüberschüsse. Der Bilanzüberschuss beläuft sich per Ende Planperiode auf rund 92 Mio. \n\nFranken. \n\nDer mittelfristige Ausgleich der Erfolgsrechnung über 8 Jahre (2019 - 2026) sieht einen Ertragsüberschuss von rund \n\n2,5 Mio. Franken vor. In der letztjährigen Finanzplanung war ein Ertragsüberschuss von 25 Mio. Franken prognosti-\n\nziert. Dank einer Steuerfusserhöhung im Jahr 2022 auf 102 % und Auflösung der finanzpolitischen Reserve im Be-\n\ntrag von 9 Mio. ist die Erfolgsrechnung mittelfristig ausgeglichen. Die in den letzten beiden Jahren zurückgestellten \n\nfinanzpolitischen Reserven im Umfang von 9 Mio. Franken werden voraussichtlich Ende Planperiode im Jahr 2025 \n\naufgelöst sein. \n\nAb dem Jahr 2025 wird die Nettoschuld abnehmen. Ende Planperiode im Jahr 2026 wird sie sich auf den Betrag \n\nvon rund 102 Mio. Franken belaufen. Das entspricht einem Betrag von 5‘100 Franken pro Einwohner und ist eine \n\nsehr hohe Verschuldung im innerkantonalen Vergleich. \n\nAuch in Bezug auf die Führung des Finanzhaushaltes wird sich die öffentliche Hand in Zukunft vermehrt mit dem \n\nKlima-, beziehungsweise Energiewandel befassen. \n\nDie nächsten Jahre werden herausfordernd. Die grösste Unsicherheit für die öffentlichen Finanzen besteht darin, \n\ndass sich die Konjunkturlage aufgrund von internationalen Entwicklungen (internationale Konflikte, stark steigende \n\nEnergie- und Nahrungsmittelpreise, zunehmende Lieferengpässe) und Frankenaufwertung verschlechtern könnte \n\nund sich damit einerseits die Steuereinnahmen reduzieren und zugleich die Staatsausgaben (z.B. für Energie und Ma-\n\nterial) weiter erhöhen würden. Der globale Preisdruck könnte auch in der Schweiz zu einer spürbaren Inflation füh-\n\nren. \n\n \n\n4\n\n\n\nFinanz- und Aufgabenplan 2022 - 2026 \n\n \n\n \n \n\n \n\nSteuerentwicklung \n\nDie Stadt Adliswil erlitt im Jahr 2020 einen herben Einbruch von 36 % bei den Steuereinnahmen, welcher sich im \n\nJahr 2021 erfreulicherweise wieder erholte (+27 %). \n\nDer Stadtrat rechnet in seiner Planung mit einem Zuwachs der Bevölkerung Adliswils. In der nächsten Planperiode \n\nwird ein Anstieg von ca. 900 Personen auf rund 19‘900 Bewohner prognostiziert. \n\nIn der aktuellen Planung geht man von leicht steigenden Steuererträgen aus. Bei den ordentlichen Steuern der in \n\nAdliswil ansässigen natürlichen und juristischen Personen wird ab dem Jahr 2022 eine schrittweise Steigerung erwar-\n\ntet. \n\nBei den Steuerausscheidungseinnahmen wird ab dem Jahr 2022, aufgrund der eingereichten Steuererklärungen, mit \n\neinem Rückgang geplant. In der Finanzplanung 2022 – 2026 wird nicht mehr damit gerechnet, dass diese Erträge auf \n\ndas hohe Niveau der Vorjahre zurückkehren. \n\nSehr erfreulich entwickeln sich, aufgrund der nach wie vor hohen Transaktionspreise, die Erträge aus den Grund-\n\nstückgewinnsteuern. Gegenüber der letztjährigen Finanzplanung 2021 – 2026 resultieren Mehreinnahmen von \n\nknapp 14 Mio. Franken. \n\nEine Steuerfusserhöhung wurde aufgrund der Investitionen und die daraus resultierende starke Verschuldung für \n\ndas Jahr 2022 beschlossen. Der Steuerfuss der Stadt Adliswil liegt derzeit mit 102 % nahe am kantonalen Steuer-\n\nfussmittel und über dem Bezirksmittel. Der Stadtrat rechnet in seiner Finanzplanung bis Ende 2026 mit einem un-\n\nveränderten Steuerfuss von 102 %. \n\n \n\n-10'000\n\n-5'000\n\n0\n\n5'000\n\n10'000\n\n15'000\n\n2017 2018 2019 2020 2021 2022 2023 2024 2025 2026\n\nWerte: 2017 - 2021 Ist-Zahlen, 2022 - 2026 Prognosen \n\nErfolg vor a.o. Positionen Erfolg nach a.o. Positionen\n\n5\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\n \n\nDie Entwicklung der Steuerkraft hängt von den Steuererträgen und der Entwicklung der Einwohnerzahl ab. Pro Ein-\n\nwohner wies im Jahr 2021 die finanzstärkste Gemeinde im Kanton Zürich einen Wert von 15‘387 Franken gegenüber \n\neinem Wert von 1‘780 Franken der finanzschwächsten aus. \n\nDas Kantonsmittel 2021 der relativen Steuerkraft lag bei 3‘941 Franken pro Einwohner und ist gegenüber dem Vorjahr \n\nwirtschaftsbedingt gestiegen (Vorjahr 3‘770 Franken). \n\nDie Steuerkraft pro Einwohner der Stadt Adliswil unterliegt seit dem Jahr 2016 starken Schwankungen. In der Finanz-\n\nplanung 2022 – 2026 wird mit einem relativ konstanten Wert zwischen 4‘100 und 4‘300 Franken gerechnet. Die \n\nVolatilität, welche in den Vorjahren auf die Steuerausscheidungserträgen zurückzuführen war, ist gemäss Taxationen \n\nder Steuerpflichtigen nicht mehr zu erwarten. \n\nDa sich die Steuerkraft der Stadt Adliswil in den kommenden Jahren nahe am Kantonsmittel bewegen wird, ist keine \n\nAblieferung in den Finanzausgleich geplant. Ebenfalls werden keine Beiträge daraus erwartet. \n\nDie nachfolgende Grafik zeigt die Entwicklung der relativen Steuerkraft und die Grenzen betreffend Finanzausgleich-\n\nzuschuss und -abschöpfung. \n\n85%\n\n90%\n\n95%\n\n100%\n\n105%\n\n110%\n\n115%\n\n2014 2015 2016 2017 2018 2019 2020 2021 2022 2023\n\nSteuerfuss\nSteuerfussverlauf (ohne Kirchensteuern)\n\nKantonsmittel Stadt Adliswil Bezirksmittel\n\n6\n\n\n\nFinanz- und Aufgabenplan 2022 - 2026 \n\n \n\n \n \n\n \n\nInvestitionsplanung \n\nIn der aktuellen Finanz- und Aufgabenplanung 2022 – 2026 sind Nettoinvestitionen von rund 50 Mio. Franken im \n\nsteuerfinanzierten Haushalt geplant. Der Investitionsbedarf Adliswils liegt damit, verglichen mit der Periode 2021 – \n\n2025 (93 Mio. Franken), um rund 43 Mio. Franken tiefer. \n\nAufgrund der gestiegenen Verschuldung des städtischen Haushaltes in den letzten Jahren hat der Stadtrat die Priori-\n\ntäten überarbeitet und diverse Projekte auf später verschoben und damit das Investitionsvolumen um fast die Hälfte \n\nreduziert. Der Peak der Investitionstätigkeit liegt in den Jahren 2022 und 2023. Danach findet eine merkliche Re-\n\nduktion des Investitionsvolumens statt. \n\nIn seiner Annahme geht der Stadtrat davon aus, dass bei der Planung 2022 – 2026 ab dem Jahr 2023 rund 70 % \n\n(Ausschöpfungsquote) der geplanten Investitionen realisiert werden. \n\nIn den Jahren 2022 und 2023 werden im steuerfinanzierten Haushalt Investitionen von 35 Mio. Franken realisiert. \n\nDer hohe Cashflow im Jahr 2022 ermöglicht, dass diese Investitionen zu 89 % selbst finanziert werden können. \n\nAufgrund der hohen Liquidität per Ende 2021 können die Investitionen vollständig selbst bezahlt werden und es \n\nstehen Mittel zur Amortisation von Schulden im Umfang von 20 Mio. Franken bis Ende Planperiode im Jahr 2026 \n\nzur Verfügung. \n\nDas zu verzinsende Fremdkapital wird sich in der Planperiode 2022 – 2026 von 125 Mio. auf rund 105 Mio. Fran-\n\nken reduzieren. Der Zinsaufwand Ende Planperiode im Jahr 2026 beträgt voraussichtlich 0,8 Mio. Franken. Dies ent-\n\nspricht rund 0,6 % eines Jahresumsatzes der Stadt Adliswil. \n\n \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\n2017 2018 2019 2020 2021 2022 2023 2024 2025 2026\n\nFranken \npro Einwohner\n\nRelative Steuerkraft\n\nAbschöpfungsgrenze (110\n%)\n\nAdliswil relative Steuerkraft\n\nKantonsmittel relative\nSteuerkraft\n\nZuschussgrenze (95 %)\n\n7\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\n \n\nEigenwirtschafts-Betriebe \n\nDie Eigenwirtschafts-Betriebe generierten in den Jahren 2017 – 2021 einen Cashflow von rund 17 Mio. Franken, \n\ndenen Nettoinvestitionen von knapp 21 Mio. Franken gegenüber standen. Mit dem Cashflow konnten die Eigenwirt-\n\nschafts-Betriebe ihre Investitionen zu 80 % selbst finanzieren. \n\nDie Abwasserbeseitigung weist in der aktuellen Planung gegenüber der Planperiode 2021 – 2025 ein um rund 4 Mio. \n\nFranken tieferes Investitionsvolumen aus. Die gesetzlich vorgeschriebene Eigenwirtschaftlichkeit und Selbstfinanzie-\n\nrung wird eingehalten. Damit kann die Nettoschuld bei rund 13 Mio. Franken stabilisiert werden. \n\nDer Bereich Wasserwerk weist gegenüber der Planperiode 2021 – 2025 ein um die Hälfte tieferes Investitionsvolu-\n\nmen von 3,4 Mio. Franken aus. Auch in diesem Bereich wird die Eigenwirtschaftlichkeit erreicht. Der Kostendeckungs-\n\ngrad weist einen Wert von 151 % aus. Die Nettoschuld wird laufend abgebaut und beträgt Ende Planperiode rund \n\n1,4 Mio. Franken. \n\nDie Abfallentsorgung hat in den Vorjahren beträchtliche Reserven angehäuft. Die Investitionen 2022 – 2026 belaufen \n\nsich auf 2,1 Mio. Franken und können vollumfänglich durch das vorhandene Nettovermögen selbst finanziert werden. \n\nDas vorhandene Nettovermögen beträgt, nach Abzug der Investitionen, über die Planperiode hinweg rund 2 Mio. \n\nFranken. \n\nDie Betriebsrechnung des Kinderhauses Werd kann eigenwirtschaftlich geführt werden. Die Anlagen sind vollständig \n\nabgeschrieben. Die neuen Investitionen im Umfang von 0,3 Mio. Franken können durch das vorhandene Nettover-\n\nmögen selbst finanziert werden. Per Ende 2026 weist das Kinderhaus Werd ein Nettovermögen 0,1 Mio. Franken \n\naus. \n\n \n\n-20'000\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\n2017 2018 2019 2020 2021 2022 2023 2024 2025 2026\n\nin 1'000 Franken\nCashflows und Nettoinvestitionen (steuerfinanzierter Haushalt)\n\nCashflow Nettoinvestitionen\n\n8\n\n\n\nFinanz- und Aufgabenplan 2022 - 2026 \n\n \n\n \n \n\n \n\nDie geplanten Investitionen im gebührenfinanzierten Bereich können gemäss Planung zu 94 % aus dem Cashflow \n\nbezahlt werden. Der Finanzierungsfehlbetrag von rund 1,3 Mio. Franken kann mehrheitlich durch eigenes Vermögen \n\noder mit Fremdkapital gedeckt werden, was die Nettoschuld der Eigenwirtschafts-Betriebe bis Ende 2024 auf knapp \n\n15 Mio. Franken ansteigen lässt. Aufgrund der tieferen Investitionen ab dem Jahr 2023 sinkt anschliessend die Netto-\n\nschuld bis Ende 2026 auf rund 11 Mio. Franken. \n\nDie Eigenwirtschaftsbetriebe weisen über die Planungsperiode die anvisierte finanzpolitische Zielsetzung eines Kos-\n\ntendeckungsgrades von 100 % aus. \n\n  \n\n0\n\n1'000\n\n2'000\n\n3'000\n\n4'000\n\n5'000\n\n6'000\n\n7'000\n\n8'000\n\n2017 2018 2019 2020 2021 2022 2023 2024 2025 2026\n\nin 1'000 Franken\n\nCashflows und Nettoinvestitionen (Eigenwirtschaftsbetriebe)\n\nCashflow Nettoinvestitionen\n\n9\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nÜbersicht über die wichtigsten Investitionsvorhaben \n\nProjekte (in 1'000 Franken) \nPlanperiode \n\n2022 -2026 \nab 2027 \n\n   \n\n Verwaltungsliegenschaften   \n Zürichstrasse 8, gemeinsamer Polizeiposten \n\n \n\n2’380  \n Schulliegenschaften   \n Zopf, Anpassung Kindergarten 1’149  \n Feldweg, Instandsetzung 0 1’500 \n Kopfholz, Gebäudehülle und Umgebung 300 2’150 \n Kopfholz, Heizungsersatz 1’075  \n Schulhaus Zopf, Sanierung Gebäudehülle 300 1’570 \n Schulhaus Hofern, Gebäudehülle und Umgebung 0 4’000 \n Kilchbergstrasse 9, Instandsetzung Therapiezentrum 2’872  \n Turnhalle und Kindergarten Wilacker, Neubau 10’435  \n\n Gemeindestrassen   \n Obertili-, Rüti-, Neugut-, Kopfholzstrasse 2’150  \n\n Tüfistrasse, Veloführung 0 1’050 \n Albisstrasse, Büchel mit Haltestelle 400 600 \n Sihltalstrasse, Soodstrasse, Stadtgrenze - Poststrasse 1’250 1’500 \n Leimgrubenbach mit Stiegstrasse 1’140 50 \n Sood (Knoten), Unterführung  150 o -1’720 \n Bahnhofpasserelle 100 1’000 \n Lift-, Fuss- und Veloverkehrs-Bybass Grüt 0 1’000 \n Postbrücke SZU, Sanierung 50 950 \n Zürichstrasse (Moos bis Tüfi), Beitrag an Kanton Gestaltung  2’000  \n Sihltalstrasse Umgestaltung, Beitrag an Kanton 4’300 3’550 \n Bushof 1’200  \n Lebern-Dietlimoos, Kauf Grundstück für Park 0 1’000 \n\n Sportanlagen   \n\n Sportzentrum Tal  0 7’400 \n Sportanlage Tüfi, Hauptfeld 800 800 \n\n Bildung   \n Anschaffungen Informatik und Möbel 1’408 470 \n\nTotal steuerfinanzierte Grossprojekte > 1 Mio. 33’459 * \n\nTotal steuerfinanzierte Kleinprojekte < 1 Mio. 23’066 * \nTotal Eigenwirtschaftsbetriebe 24’237 * \n\nGesamtinvestitionen Verwaltungsvermögen 80’762 * \n\nTotal Investitionen Finanzvermögen 1’646  \n\nGesamtinvestitionen Verwaltungs- und Finanzvermögen 82’408 * \n\n* ohne Berücksichtigung einer Ausschöpfungsquote von 70 % \no Einnahmen aus städtebaulichen Verträgen   \n\n  \n\n10\n\n\n\nFinanz- und Aufgabenplan 2022 - 2026 \n\n \n\n \n \n\nPrognose Vermögensentwicklung \n\nDer in der letzten Planung ausgewiesene Selbstfinanzierungsgrad von 35 % kann in der aktuellen Planung 2022 – \n\n2026 auf 95 % erhöht werden. Die Reduktion des Investitionsvolumens und eine Steuerfusserhöhung ab dem Jahr \n\n2022 führen zu dieser Verbesserung. \n\nDurch die Inbetriebnahme der rekordhohen Investitionen in den Vorjahren sowie im 2022 und 2023 wird die Er-\n\nfolgsrechnung mit Abschreibungen und Betriebskosten der realisierten Vorhaben belastet. \n \n\nDank der Abnahme des Investitionsvolumens führt dies ab dem Jahr 2025 bis Ende Planperiode zu einer Reduktion \n\nder Nettoschuld (die Nettoschuld berechnet sich aus dem Fremdkapital abzüglich des Finanzvermögens). \n\nGemäss Planung weist die Stadt Adliswil bis Ende 2026 eine Nettoschuld von rund 102 Mio. Franken aus. Davon \n\nentfallen rund 11 Mio. Franken auf die Eigenwirtschafts-Betriebe. Der Nettoverschuldungsquotient von 116 % per \n\nEnde 2021 bleibt konstant bis Ende 2026. \n\nPro Einwohner wird die Nettoschuld Ende 2026 voraussichtlich rund 5‘100 Franken betragen. \n\n \n\nIn der Planperiode im Jahr 2022 - 2026 pendelt das Eigenkapital zwischen 118 und 122 Mio. Franken. Die Eigenka-\n\npitalquote per Ende 2026 beläuft sich auf 34 %. \n\n \n\n-120'000\n\n-110'000\n\n-100'000\n\n-90'000\n\n-80'000\n\n-70'000\n\n-60'000\n\n-50'000\n\n-40'000\n\n-30'000\n\n-20'000\n\n-10'000\n\n0\n\n10'000\n\n20'000\n\n30'000\n\n2017 2018 2019 2020 2021 2022 2023 2024 2025 2026\n\nin 1'000 Fr.\nNettoschuldentwicklung\n\nsteuerfinanzierter Haushalt Eigenwirtschaftsbetriebe\n\n11\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nFinanzpolitische Zielsetzung \n\nDer Investitionsbedarf Adliswils wird sich in den Jahren 2022 und 2023 reduzieren jedoch verhältnismässig hoch \n\nbleiben. Gegenüber dem letztjährigen Finanz- und Aufgabenplan 2021 – 2024 kann die bisherige finanzpolitische \n\nZielsetzung beibehalten werden. \n\nDer Stadtrat hat die Limite für die maximale Verschuldung an der in der Gemeindeordnung definierten Schulden-\n\nobergrenze orientiert. Darin wird festgehalten, dass die langfristigen Schulden aktuell sowie im Budgetjahr maximal \n\ndas Doppelte der ordentlichen Steuern im Rechnungsjahr betragen dürfen. Dies wird aufgrund der Prognosen so-\n\nwohl im Jahr 2022 als auch 2023 erreicht. \n\n Die langfristigen Schulden dürfen aktuell sowie im Budgetjahr maximal das Doppelte der ordentlichen Steuern \n\nim Rechnungsjahr betragen \n\n \n\nBei den Eigenwirtschaftsbetrieben sollen die Benützungsgebühren so angesetzt werden, dass sie kostendeckend sind. \n\nAllfällige Gewinne oder Verluste werden über die Spezialfinanzierungen pro Bereich ausgeglichen. Damit soll eine \n\nverursachergerechte Finanzierung sichergestellt werden. Der Stadtrat hat die Zielsetzung vor längerer Zeit so defi-\n\nniert. Aufgrund der Finanzlage will er sie auch in der nächsten Planperiode so beibehalten: \n\n Der Kostendeckungsgrad 2022 – 2026 soll 100 % betragen \n\n \n\nDie in den letzten Jahren ausgeführten Investitionsvorhaben schlagen sich mit den Folgekosten (Abschreibungen, \n\nund Betriebskosten) spürbar in der Erfolgsrechnung der Stadt Adliswil nieder. \n\nDie Erfolgsrechnung kann ab dem Jahr 2023 nur noch durch Entnahmen aus der finanzpolitischen Reserve ausgegli-\n\nchen werden. Mit diesen Entnahmen kann der mittelfristige Ausgleich der Erfolgsrechnung erreicht werden. \n\n \n\nGegenüber den Vorjahren ist eine Verbesserung der Verschuldungssituation feststellbar. Die wesentlichen Kennzahlen \n\nerfahren eine leichte Entspannung. Diese ist auf die höhere Selbstfinanzierung der Investitionen und auf die für das \n\nJahr 2022 beschlossene Steuerfusserhöhung von 100 auf 102 % zurückzuführen. \n\nDer Stadtrat erachtet die Steuerfusserhöhung nach wie vor als notwendig um den Haushalt mittelfristig auszugleichen \n\nund die Verschuldung zu stabilisieren. Er wird in seiner mittelfristigen Finanzplanung die Situation im Auge behalten \n\nund die Lage regelmässig neu beurteilen. \n\n \n\n \n\nIm September 2022 \n\n \n\nStadt Adliswil \n\nStadtrat\n\n12\n\n\n\nFinanz- und Aufgabenplan 2022 - 2026 \n\n \n\n \n \n\nBeilagen\n\n13\n\n\n\nF\nin\n\na\nn\nz\n- \n\nu\nn\nd\n A\n\nu\nfg\n\na\nb\ne\nn\np\nla\n\nn\n 2\n\n0\n2\n2\n –\n\n 2\n0\n2\n6\n \n\n \n\n \n P\n\nro\ng\nn\n\no\nse\n\n E\nrf\n\no\nlg\n\nsr\ne\nc\nh\n\nn\nu\n\nn\ng\n \n\n \n\nS\n a\n\n c\n h\n\n g\n r\n\n u\n p\n\n p\n e\n\n n\nR\n\ne\nc\nh\nn\nu\nn\ng\n\n2\n0\n\n2\n1\n\nB\nu\nd\n\ng\ne\nt\n\n2\n0\n\n2\n2\n\n  \nP\n\nr\no\n\ng\nn\no\n\ns\ne\n\n2\n0\n\n2\n2\n\nB\nu\nd\n\ng\ne\nt\n\n2\n0\n\n2\n3\n\nP\nla\n\nn\n2\n\n0\n2\n\n4\nP\n\nla\nn\n\n2\n0\n\n2\n5\n\nP\nla\n\nn\n2\n\n0\n2\n\n6\n\nA\nr\nte\n\nn\ng\nli\ne\nd\n\ne\nr\nu\nn\ng\n E\n\nr\nfo\n\nlg\ns\nr\ne\nc\nh\nn\nu\nn\ng\n\nA\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\nA\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\nA\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\n%\nA\n\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\n%\nA\n\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\n%\nA\n\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\n%\nA\n\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\n3\nA\n\nu\nfw\n\na\nn\nd\n\n3\n0\n\nP\ne\nrs\n\no\nn\na\nla\n\nu\nfw\n\na\nn\nd\n\n3\n6\n'4\n\n4\n2\n\n3\n7\n'6\n\n5\n6\n\n3\n7\n'7\n\n0\n0\n\n3\n9\n'3\n\n6\n1\n\n1.\n0\n\n%\n3\n9\n'7\n\n5\n5\n\n1.\n0\n\n%\n4\n0\n'1\n\n5\n2\n\n1.\n0\n\n%\n4\n0\n'5\n\n5\n4\n\n3\n1\n\nS\na\nc\nh\n- \nu\nn\nd\n ü\n\nb\nri\ng\ne\nr \n\nB\ne\ntr\n\nie\nb\nsa\n\nu\nfw\n\na\nn\nd\n\n1\n8\n'3\n\n4\n5\n\n1\n9\n'9\n\n4\n8\n\n2\n0\n'0\n\n0\n0\n\n2\n0\n'9\n\n4\n8\n\n1.\n0\n\n%\n2\n1\n'1\n\n5\n8\n\n1.\n0\n\n%\n2\n1\n'3\n\n6\n9\n\n1.\n0\n\n%\n2\n1\n'5\n\n8\n3\n\n3\n4\n\nF\nin\n\na\nn\nza\n\nu\nfw\n\na\nn\nd\n\n1\n'1\n\n5\n5\n\n1\n'1\n\n0\n0\n\n1\n'1\n\n3\n6\n\n9\n1\n3\n\n8\n5\n7\n\n7\n9\n7\n\n7\n9\n7\n\nL\nie\n\ng\ne\nn\nsc\n\nh\na\nft\ne\nn\na\nu\nfw\n\na\nn\nd\n F\n\nin\na\nn\nzv\n\ne\nrm\n\nö\ng\ne\nn\n\n2\n5\n5\n\n2\n1\n0\n\n2\n1\n0\n\n3\n1\n0\n\n1.\n0\n\n%\n3\n1\n3\n\n1.\n0\n\n%\n3\n1\n6\n\n1.\n0\n\n%\n3\n1\n9\n\nV\ne\nrl\nu\nst\n\ne\n/W\n\ne\nrt\n\nb\ne\nri\nc\nh\nti\ng\nu\nn\ng\ne\nn\n A\n\nn\nla\n\ng\ne\nn\n F\n\nin\na\nn\nzv\n\ne\nrm\n\nö\ng\ne\nn\n\n2\n1\n0\n0\n\n1\n0\n0\n\n1\n0\n0\n\n1\n0\n0\n\n1\n0\n0\n\n1\n0\n0\n\n3\n6\n\nT\nra\n\nn\nsf\n\ne\nra\n\nu\nfw\n\na\nn\nd\n\n1\n8\n'8\n\n0\n6\n\n1\n5\n'2\n\n7\n2\n\n1\n5\n'5\n\n0\n0\n\n1\n6\n'9\n\n7\n1\n\n1.\n0\n\n%\n1\n7\n'1\n\n4\n1\n\n1.\n0\n\n%\n1\n7\n'3\n\n1\n2\n\n1.\n0\n\n%\n1\n7\n'4\n\n8\n5\n\nZ\na\nh\nlu\n\nn\ng\n F\n\nin\na\nn\nz-\n\n u\nn\nd\n L\n\na\nst\n\ne\nn\na\nu\nsg\n\nle\nic\n\nh\n a\n\nn\n K\n\na\nn\nto\n\nn\n1\n9\n'5\n\n2\n7\n\n0\n0\n\n0\n0\n\n0\n0\n\nB\ne\nit\nrä\n\ng\ne\n a\n\nn\n G\n\ne\nm\n\ne\nin\n\nw\ne\nse\n\nn\n u\n\nn\nd\n D\n\nri\ntt\ne\nn\n\n4\n0\n'8\n\n8\n0\n\n4\n5\n'9\n\n1\n4\n\n4\n6\n'0\n\n0\n0\n\n4\n8\n'3\n\n9\n9\n\n1.\n0\n\n%\n4\n8\n'8\n\n8\n3\n\n1.\n0\n\n%\n4\n9\n'3\n\n7\n2\n\n1.\n0\n\n%\n4\n9\n'8\n\n6\n5\n\nS\nc\nh\nü\nle\n\nri\nn\nte\n\ng\nra\n\nti\no\nn\n (\n\nK\no\nn\nto\n\n 9\n2\n5\n.3\n\n6\n3\n4\n.0\n\n0\n)\n\n2\n'5\n\n5\n4\n\n2\n'8\n\n8\n6\n\n2\n'9\n\n0\n0\n\n2\n'6\n\n6\n4\n\n1.\n0\n\n%\n2\n'6\n\n9\n1\n\n1.\n0\n\n%\n2\n'7\n\n1\n8\n\n1.\n0\n\n%\n2\n'7\n\n4\n5\n\nS\nih\n\nls\na\nn\na\n A\n\nG\n (\n\na\nb\n 2\n\n0\n2\n7\n S\n\nu\nb\nje\n\nk\nts\n\nu\nb\nv\ne\nn\nti\no\nn\nie\n\nru\nn\ng\n)\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\n4\nE\nr\ntr\n\na\ng\n\n4\n0\n\no\nrd\n\ne\nn\ntl\nic\n\nh\ne\n S\n\nte\nu\ne\nrn\n\n R\ne\nc\nh\nn\nu\nn\ng\nsj\na\nh\nr\n\n5\n5\n'2\n\n7\n2\n\n5\n7\n'2\n\n2\n2\n\n5\n8\n'9\n\n5\n6\n\n6\n0\n'6\n\n9\n0\n\n6\n2\n'5\n\n2\n6\n\n6\n4\n'3\n\n6\n2\n\n6\n6\n'3\n\n0\n0\n\no\nrd\n\ne\nn\ntl\nic\n\nh\ne\n S\n\nte\nu\ne\nrn\n\n f\nrü\n\nh\ne\nre\n\nr \nJa\n\nh\nre\n\n9\n'9\n\n8\n0\n\n1\n2\n'2\n\n0\n0\n\n1\n1\n'6\n\n0\n0\n\n1\n1\n'5\n\n0\n0\n\n1\n1\n'8\n\n0\n0\n\n1\n2\n'1\n\n0\n0\n\n1\n2\n'3\n\n0\n0\n\nQ\nu\ne\nlle\n\nn\nst\n\ne\nu\ne\nrn\n\n5\n'0\n\n5\n6\n\n3\n'5\n\n0\n0\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\nS\nte\n\nu\ne\nra\n\nu\nss\n\nc\nh\ne\nid\n\nu\nn\ng\ne\nn\n\n7\n'5\n\n6\n5\n\n5\n'4\n\n0\n0\n\n4\n'0\n\n1\n0\n\n4\n'0\n\n3\n1\n\n5\n'1\n\n2\n3\n\n1\n'6\n\n4\n8\n\n5\n'0\n\n0\n0\n\nG\nru\n\nn\nd\nst\n\nü\nc\nk\ng\ne\nw\n\nin\nn\nst\n\ne\nu\ne\nrn\n\n1\n4\n'0\n\n3\n8\n\n8\n'0\n\n0\n0\n\n2\n2\n'5\n\n0\n0\n\n8\n'5\n\n0\n0\n\n8\n'5\n\n0\n0\n\n8\n'5\n\n0\n0\n\n8\n'5\n\n0\n0\n\nü\nb\nri\ng\ne\n S\n\nte\nu\ne\nre\n\nrt\nrä\n\ng\ne\n\n8\n9\n0\n\n8\n3\n6\n\n8\n4\n0\n\n9\n1\n0\n\n9\n1\n0\n\n9\n1\n0\n\n9\n1\n0\n\n4\n1\n\nR\ne\ng\na\nlie\n\nn\n u\n\nn\nd\n K\n\no\nn\nze\n\nss\nio\n\nn\ne\nn\n\n2\n6\n\n2\n4\n\n2\n4\n\n2\n4\n\n2\n4\n\n2\n4\n\n2\n4\n\n4\n2\n\nE\nn\ntg\n\ne\nlt\ne\n\n1\n9\n'0\n\n5\n7\n\n2\n0\n'0\n\n5\n1\n\n1\n9\n'5\n\n0\n0\n\n1\n9\n'3\n\n5\n9\n\n1.\n0\n\n%\n1\n9\n'5\n\n5\n2\n\n1.\n0\n\n%\n1\n9\n'7\n\n4\n8\n\n1.\n0\n\n%\n1\n9\n'9\n\n4\n5\n\n4\n3\n\nV\ne\nrs\n\nc\nh\nie\n\nd\ne\nn\ne\n E\n\nrt\nrä\n\ng\ne\n\n1\n'0\n\n8\n6\n\n1\n'1\n\n6\n7\n\n1\n'2\n\n0\n0\n\n1\n'0\n\n6\n4\n\n1.\n0\n\n%\n1\n'0\n\n7\n4\n\n1.\n0\n\n%\n1\n'0\n\n8\n5\n\n1.\n0\n\n%\n1\n'0\n\n9\n6\n\n4\n4\n\nF\nin\n\na\nn\nze\n\nrt\nra\n\ng\n1\n6\n7\n\n2\n2\n8\n\n2\n3\n0\n\n2\n6\n4\n\n1.\n0\n\n%\n2\n6\n6\n\n1.\n0\n\n%\n2\n6\n9\n\n1.\n0\n\n%\n2\n7\n2\n\nR\ne\na\nlis\n\nie\nrt\n\ne\n G\n\ne\nw\n\nin\nn\ne\n /\n W\n\ne\nrt\n\nb\ne\nri\nc\nh\nti\ng\nu\nn\ng\ne\nn\n F\n\nin\na\nn\nzv\n\ne\nrm\n\n.\n0\n\n0\n2\n'0\n\n5\n1\n\n0\n0\n\n1\n'1\n\n4\n1\n\n0\n\nL\nie\n\ng\ne\nn\nsc\n\nh\na\nft\ne\nn\ne\nrt\n\nra\ng\n\n1\n'9\n\n7\n7\n\n2\n'1\n\n9\n9\n\n2\n'2\n\n0\n0\n\n2\n'2\n\n8\n1\n\n1.\n0\n\n%\n2\n'3\n\n0\n4\n\n1.\n0\n\n%\n2\n'3\n\n2\n7\n\n1.\n0\n\n%\n2\n'3\n\n5\n0\n\n4\n6\n\nT\nra\n\nn\nsf\n\ne\nre\n\nrt\nra\n\ng\n2\n'9\n\n1\n6\n\n4\n'8\n\n9\n2\n\n4\n'9\n\n0\n0\n\n1\n)\n\n4\n'1\n\n4\n2\n\n1.\n0\n\n%\n3\n'1\n\n8\n4\n\n1.\n0\n\n%\n3\n'2\n\n1\n5\n\n1.\n0\n\n%\n3\n'2\n\n4\n8\n\nB\ne\nte\n\nili\ng\nu\nn\ng\n R\n\ne\nin\n\ng\ne\nw\n\nin\nn\n Z\n\nü\nrc\n\nh\ne\nr \n\nK\na\nn\nto\n\nn\na\nlb\n\na\nn\nk\n\n1\n'8\n\n1\n7\n\n1\n'3\n\n9\n0\n\n1\n'7\n\n0\n2\n\n1\n'3\n\n9\n0\n\n1\n'3\n\n9\n0\n\n1\n'3\n\n9\n0\n\n1\n'3\n\n9\n0\n\nZ\na\nh\nlu\n\nn\ng\n F\n\nin\na\nn\nz-\n\n u\nn\nd\n L\n\na\nst\n\ne\nn\na\nu\nsg\n\nle\nic\n\nh\n v\n\no\nn\n K\n\na\nn\nto\n\nn\n0\n\n6\n'6\n\n4\n0\n\n6\n'6\n\n4\n0\n\n0\n0\n\n0\n0\n\nS\nT\nA\n\nF\n A\n\nu\nsg\n\nle\nic\n\nh\nsz\n\na\nh\nlu\n\nn\ng\n K\n\na\nn\nto\n\nn\n Z\n\nü\nri\nc\nh\n (\n\nfü\nr \n\n4\n J\na\nh\nre\n\n)\n0\n\n0\n0\n\n0\n0\n\n0\n0\n\nB\ne\nit\nrä\n\ng\ne\n v\n\no\nn\n G\n\ne\nm\n\ne\nin\n\nw\ne\nse\n\nn\n u\n\nn\nd\n D\n\nri\ntt\ne\nn\n\n1\n3\n'9\n\n1\n5\n\n1\n6\n'4\n\n8\n1\n\n1\n6\n'5\n\n0\n0\n\n2\n)\n\n1\n8\n'6\n\n4\n2\n\n1.\n0\n\n%\n1\n8\n'8\n\n2\n8\n\n1.\n0\n\n%\n1\n9\n'0\n\n1\n6\n\n1.\n0\n\n%\n1\n9\n'2\n\n0\n6\n\nT\no\nta\n\nl\n1\n3\n7\n'9\n\n6\n8\n\n1\n3\n3\n'7\n\n6\n2\n\n1\n2\n3\n'0\n\n8\n7\n\n1\n4\n0\n'2\n\n2\n9\n\n1\n2\n3\n'5\n\n4\n6\n\n1\n5\n6\n'8\n\n5\n4\n\n1\n2\n9\n'6\n\n6\n7\n\n1\n3\n6\n'7\n\n9\n5\n\n1\n3\n0\n'8\n\n9\n7\n\n1\n3\n9\n'4\n\n8\n1\n\n1\n3\n2\n'1\n\n3\n7\n\n1\n3\n9\n'7\n\n3\n5\n\n1\n3\n3\n'4\n\n4\n9\n\n1\n4\n4\n'5\n\n4\n1\n\nC\na\ns\nh\nfl\n\no\nw\n\n P\nla\n\nn\np\n\ne\nr\nio\n\nd\ne\n\n6\n7\n\n'7\n1\n\n1\n-4\n\n'2\n0\n\n6\n1\n\n7\n'1\n\n4\n2\n\n3\n3\n\n'3\n0\n\n8\n7\n\n'1\n2\n\n9\n8\n\n'5\n8\n\n4\n7\n\n'5\n9\n\n9\n1\n\n1\n'0\n\n9\n2\n\nC\na\nsh\n\nfl\no\nw\n\n i\nn\n %\n\n d\ne\ns \n\nE\nrt\n\nra\ng\ne\ns\n\n9\n%\n\n-3\n%\n\n1\n2\n%\n\n2\n1\n%\n\n5\n%\n\n6\n%\n\n5\n%\n\n8\n%\n\n3\n3\n\nA\nb\nsc\n\nh\nre\n\nib\nu\nn\ng\ne\nn\n V\n\ne\nrw\n\na\nlt\nu\nn\ng\nsv\n\ne\nrm\n\nö\ng\ne\nn\n\n8\n'3\n\n0\n6\n\n8\n'4\n\n5\n0\n\n8\n'7\n\n8\n5\n\n9\n'3\n\n1\n3\n\n9\n'5\n\n4\n0\n\n9\n'2\n\n6\n1\n\n9\n'1\n\n1\n0\n\n3\n6\n\nR\nü\nc\nk\nst\n\ne\nllu\n\nn\ng\n F\n\nin\na\nn\nz-\n\n u\nn\nd\n L\n\na\nst\n\ne\nn\na\nu\nsg\n\nle\nic\n\nh\n-1\n\n9\n'8\n\n8\n8\n\n7\n'3\n\n4\n0\n\n6\n'6\n\n4\n0\n\n0\n0\n\n0\n0\n\n3\n8\n\nE\nin\n\nla\ng\ne\nn\n/-\nE\nn\ntn\n\na\nh\nm\n\ne\nn\n f\nin\n\na\nn\nzp\n\no\nlit\n\nis\nc\nh\ne\n R\n\ne\nse\n\nrv\ne\n\n0\n-3\n\n'0\n0\n0\n\n0\n-4\n\n'6\n0\n0\n\n-3\n'0\n\n0\n0\n\n-1\n'4\n\n0\n0\n\n0\n\n4\n5\n\nV\ne\nrä\n\nn\nd\ne\nru\n\nn\ng\ne\nn\n F\n\no\nn\nd\ns/\n\nS\np\ne\nzi\na\nlf\nin\n\na\nn\nzi\ne\nru\n\nn\ng\ne\nn\n\n3\n'5\n\n0\n6\n\n5\n'0\n\n2\n2\n\n4\n'9\n\n9\n7\n\n2\n'4\n\n1\n5\n\n2\n'0\n\n7\n6\n\n2\n'0\n\n6\n9\n\n2\n'1\n\n3\n7\n\n1\n2\n9\n'8\n\n9\n2\n\n1\n3\n3\n'7\n\n6\n2\n\n1\n4\n0\n'8\n\n9\n9\n\n1\n4\n0\n'2\n\n2\n9\n\n1\n4\n3\n'9\n\n6\n8\n\n1\n5\n6\n'8\n\n5\n4\n\n1\n3\n6\n'7\n\n9\n4\n\n1\n3\n6\n'7\n\n9\n5\n\n1\n3\n9\n'5\n\n1\n3\n\n1\n3\n9\n'4\n\n8\n1\n\n1\n4\n2\n'0\n\n6\n7\n\n1\n3\n9\n'7\n\n3\n5\n\n1\n4\n4\n'6\n\n9\n6\n\n1\n4\n4\n'5\n\n4\n1\n\n9\n0\n\nE\nr\nfo\n\nlg\n3\n\n'8\n7\n\n1\n-6\n\n7\n0\n\n1\n2\n\n'8\n8\n\n6\n1\n\n-3\n2\n\n-2\n'3\n\n3\n1\n\n-1\n5\n\n5\n\nE\nrf\n\no\nlg\n\n v\no\nr \n\na\n.o\n\n. \nA\n\nu\nfw\n\na\nn\nd\n u\n\nn\nd\n E\n\nrt\nra\n\ng\n3\n'8\n\n7\n1\n\n-3\n'6\n\n7\n0\n\n1\n0\n'8\n\n3\n4\n\n-4\n'5\n\n9\n9\n\n-3\n'0\n\n3\n2\n\n-4\n'8\n\n7\n3\n\n-1\n5\n5\n\nB\nila\n\nn\nzü\n\nb\ne\nrs\n\nc\nh\nu\nss\n\n/-\nfe\n\nh\nlb\n\ne\ntr\n\na\ng\n a\n\nm\n 3\n\n1\n.1\n\n2\n.\n\n8\n1\n'5\n\n9\n3\n\n8\n0\n'9\n\n2\n3\n\n9\n4\n'4\n\n7\n9\n\n9\n4\n'4\n\n8\n0\n\n9\n4\n'4\n\n4\n7\n\n9\n2\n'1\n\n1\n6\n\n9\n1\n'9\n\n6\n1\n\n1)\n R\n\nü\nc\nk\ne\nrs\n\nta\ntt\n\nu\nn\ng\n\n V\ne\nrs\n\no\nrg\n\ne\nrt\n\na\nx\ne\nn\n v\n\no\nn\n 1\n\n M\nio\n\n. \n(e\n\nin\nm\n\na\nli\ng\n\n)\n\n2\n) \n\nÄ\nn\nd\n\ne\nru\n\nn\ng\n\n S\ntr\n\na\ns\ns\ne\nn\ng\n\ne\ns\ne\ntz\n\n (\nw\n\nie\nd\n\ne\nrk\n\ne\nh\nre\n\nn\nd\n\n)\n\n14\n\n\n\nF\nin\n\na\nn\nz\n- \n\nu\nn\nd\n A\n\nu\nfg\n\na\nb\ne\nn\np\nla\n\nn\n 2\n\n0\n2\n2\n –\n\n 2\n0\n2\n6\n \n\n \n\n \n \n\nin\n 1\n\n'0\n0\n0\n F\n\nra\nn\nk\ne\nn\n\nI \nn\n s\n\n t\n i\n\n t\n u\n\n t\n i\n\n o\n n\n\n e\n n\n\nG\nli\ne\nd\n\ne\nr\nu\nn\ng\n E\n\nr\nfo\n\nlg\ns\nr\ne\nc\nh\nn\nu\nn\ng\n n\n\na\nc\nh\n R\n\ne\ns\ns\no\n\nr\nts\n\nA\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\nA\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\nA\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\nA\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\nA\nu\nfw\n\na\nn\nd\n\nE\nr\ntr\n\na\ng\n\nA\nE\n\nP\nr\nä\ns\nid\n\nia\nle\n\ns\n/E\n\nin\nw\n\no\nh\nn\ne\nr\nk\no\n\nn\nta\n\nk\nte\n\n8\n'2\n\n0\n0\n\n2\n'2\n\n0\n0\n\n8\n'5\n\n0\n2\n\n2\n'3\n\n7\n3\n\n8\n'5\n\n8\n7\n\n2\n'3\n\n9\n6\n\n8\n'6\n\n7\n3\n\n2\n'4\n\n2\n0\n\n8\n'7\n\n6\n0\n\n2\n'4\n\n4\n4\n\n1\n.0\n\n%\n1\n.0\n\n%\n\nF\nin\n\na\nn\nz\ne\nn\n\nZ\nin\n\nse\nn\n\n1\n'1\n\n3\n6\n\n2\n3\n0\n\n9\n1\n3\n\n2\n6\n4\n\n8\n5\n7\n\n2\n6\n6\n\n7\n9\n7\n\n2\n6\n9\n\n7\n9\n7\n\n2\n7\n2\n\n-8\n.5\n\n%\n4\n.3\n\n%\n\nR\ne\na\nlis\n\nie\nrt\n\ne\n G\n\ne\nw\n\nin\nn\ne\n /\n W\n\ne\nrt\n\nb\ne\nri\nc\nh\nti\ng\nu\nn\ng\ne\nn\n F\n\nin\na\nn\nzv\n\ne\nrm\n\n.\n2\n'0\n\n5\n1\n\n0\n0\n\n1\n'1\n\n4\n1\n\n0\n-1\n\n0\n0\n.0\n\n%\n\nF\nin\n\na\nn\nz-\n\n u\nn\nd\n L\n\na\nst\n\ne\nn\na\nu\nsg\n\nle\nic\n\nh\n0\n\n0\n0\n\n0\n0\n\nE\nin\n\nla\ng\ne\nn\n/-\nE\nn\ntn\n\na\nh\nm\n\ne\nn\n f\nin\n\na\nn\nzp\n\no\nlit\n\nis\nc\nh\ne\n R\n\ne\nse\n\nrv\ne\n\n \n \n\n \n4\n'6\n\n0\n0\n\n \n3\n'0\n\n0\n0\n\n \n1\n'4\n\n0\n0\n\n \n \n\nL\nie\n\ng\ne\nn\nsc\n\nh\na\nft\ne\nn\n\n1\n2\n'0\n\n0\n0\n\n2\n'3\n\n0\n0\n\n1\n3\n'3\n\n2\n2\n\n2\n'3\n\n2\n6\n\n1\n3\n'4\n\n5\n5\n\n2\n'3\n\n4\n9\n\n1\n3\n'5\n\n8\n9\n\n2\n'3\n\n7\n3\n\n1\n3\n'7\n\n2\n5\n\n2\n'3\n\n9\n6\n\n1\n.0\n\n%\n1\n.0\n\n%\n\no\nrd\n\ne\nn\ntl\nic\n\nh\ne\n S\n\nte\nu\ne\nrn\n\n R\ne\nc\nh\nn\nu\nn\ng\nsj\na\nh\nr\n\n5\n8\n'9\n\n5\n6\n\n6\n0\n'6\n\n9\n0\n\n6\n2\n'5\n\n2\n6\n\n6\n4\n'3\n\n6\n2\n\n6\n6\n'3\n\n0\n0\n\n3\n.0\n\n%\n\no\nrd\n\ne\nn\ntl\nic\n\nh\ne\n S\n\nte\nu\ne\nrn\n\n f\nrü\n\nh\ne\nre\n\nr \nJa\n\nh\nre\n\n1\n1\n'6\n\n0\n0\n\n1\n1\n'5\n\n0\n0\n\n1\n1\n'8\n\n0\n0\n\n1\n2\n'1\n\n0\n0\n\n1\n2\n'3\n\n0\n0\n\n1\n.5\n\n%\n\nQ\nu\ne\nlle\n\nn\nst\n\ne\nu\ne\nrn\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\n0\n.0\n\n%\n\nS\nte\n\nu\ne\nra\n\nu\nss\n\nc\nh\ne\nid\n\nu\nn\ng\ne\nn\n\n4\n'0\n\n1\n0\n\n4\n'0\n\n3\n1\n\n5\n'1\n\n2\n3\n\n1\n'6\n\n4\n8\n\n5\n'0\n\n0\n0\n\n5\n.7\n\n%\n\nG\nru\n\nn\nd\nst\n\nü\nc\nk\ng\ne\nw\n\nin\nn\nst\n\ne\nu\ne\nrn\n\n2\n2\n'5\n\n0\n0\n\n8\n'5\n\n0\n0\n\n8\n'5\n\n0\n0\n\n8\n'5\n\n0\n0\n\n8\n'5\n\n0\n0\n\n-2\n1\n.6\n\n%\n\nü\nb\nri\ng\ne\n S\n\nte\nu\ne\nre\n\nrt\nrä\n\ng\ne\n\n8\n4\n0\n\n9\n1\n0\n\n9\n1\n0\n\n9\n1\n0\n\n9\n1\n0\n\n2\n.0\n\n%\n\nd\niv\n\ne\nrs\n\ne\n2\n'6\n\n3\n8\n\n3\n'5\n\n7\n2\n\n2\n'5\n\n9\n7\n\n4\n'3\n\n8\n2\n\n2\n'6\n\n2\n3\n\n4\n'6\n\n4\n1\n\n2\n'6\n\n4\n9\n\n5\n'0\n\n7\n7\n\n2\n'6\n\n7\n5\n\n5\n'3\n\n1\n1\n\n1\n.0\n\n%\n1\n.0\n\n%\n\nB\na\nu\n u\n\nn\nd\n\n P\nla\n\nn\nu\nn\ng\n\n1\n'4\n\n0\n0\n\n5\n0\n0\n\n1\n'3\n\n9\n9\n\n3\n5\n4\n\n1\n'4\n\n1\n3\n\n3\n5\n8\n\n1\n'4\n\n2\n7\n\n3\n6\n1\n\n1\n'4\n\n4\n2\n\n3\n6\n5\n\n1\n.0\n\n%\n1\n.0\n\n%\n\nW\ne\nr\nk\nb\n\ne\ntr\n\nie\nb\n\ne\n\nA\nb\nw\n\na\nss\n\ne\nrb\n\ne\nse\n\nit\nig\n\nu\nn\ng\n U\n\nm\nsa\n\ntz\n2\n'9\n\n6\n9\n\n6\n'1\n\n7\n1\n\n3\n'1\n\n4\n1\n\n4\n'3\n\n1\n7\n\n3\n'4\n\n1\n3\n\n4\n'3\n\n9\n0\n\n3\n'4\n\n9\n5\n\n4\n'4\n\n6\n2\n\n3\n'5\n\n2\n9\n\n4\n'5\n\n3\n5\n\n4\n.4\n\n%\n-7\n\n.4\n%\n\nA\nb\nw\n\nas\nse\n\nrb\nes\n\nei\ntig\n\nun\ng \n\nEr\nfo\n\nlg\n3\n'2\n\n0\n2\n\n1\n'1\n\n7\n6\n\n9\n7\n7\n\n9\n6\n7\n\n1\n'0\n\n0\n6\n\n-2\n5\n.1\n\n%\n\nW\na\nss\n\ne\nrw\n\ne\nrk\n\n U\nm\n\nsa\ntz\n\n2\n'3\n\n5\n3\n\n3\n'5\n\n9\n4\n\n2\n'2\n\n2\n6\n\n3\n'4\n\n4\n4\n\n2\n'3\n\n4\n6\n\n3\n'5\n\n0\n4\n\n2\n'3\n\n8\n9\n\n3\n'5\n\n6\n4\n\n2\n'4\n\n2\n4\n\n3\n'6\n\n2\n6\n\n0\n.7\n\n%\n0\n.2\n\n%\n\nW\nas\n\nse\nrw\n\ner\nk \n\nEr\nfo\n\nlg\n1\n'2\n\n4\n2\n\n1\n'2\n\n1\n8\n\n1\n'1\n\n5\n7\n\n1\n'1\n\n7\n5\n\n1\n'2\n\n0\n2\n\n-0\n.8\n\n%\n\nA\nb\nfa\n\nlle\nn\nts\n\no\nrg\n\nu\nn\ng\n U\n\nm\nsa\n\ntz\n1\n'2\n\n8\n4\n\n1\n'7\n\n2\n5\n\n1\n'4\n\n2\n3\n\n1\n'4\n\n4\n5\n\n1\n'5\n\n1\n7\n\n1\n'4\n\n6\n7\n\n1\n'5\n\n4\n2\n\n1\n'4\n\n8\n8\n\n1\n'5\n\n6\n1\n\n1\n'5\n\n0\n9\n\n5\n.0\n\n%\n-3\n\n.3\n%\n\nA\nb\nfa\n\nlle\nnt\n\nso\nrg\n\nun\ng \n\nEr\nfo\n\nlg\n4\n4\n1\n\n2\n2\n\n-5\n0\n \n\n-5\n4\n \n\n-5\n2\n \n\nd\niv\n\ne\nrs\n\ne\n1\n1\n'0\n\n0\n9\n\n3\n'2\n\n0\n9\n\n1\n1\n'3\n\n2\n9\n\n3\n'6\n\n5\n6\n\n1\n1\n'4\n\n4\n2\n\n3\n'6\n\n9\n2\n\n1\n1\n'5\n\n5\n6\n\n3\n'7\n\n2\n9\n\n1\n1\n'6\n\n7\n2\n\n3\n'7\n\n6\n7\n\n1\n.0\n\n%\n1\n.0\n\n%\n2\n\n)\n\nS\nic\n\nh\ne\nr\nh\ne\nit\n\n, \nG\n\ne\ns\nu\nn\nd\n\nh\ne\nit\n\n u\nn\nd\n\n S\np\n\no\nr\nt\n\n9\n'5\n\n0\n0\n\n2\n'0\n\n0\n0\n\n1\n0\n'1\n\n1\n4\n\n2\n'1\n\n1\n5\n\n1\n0\n'2\n\n1\n5\n\n2\n'1\n\n3\n6\n\n1\n0\n'3\n\n1\n7\n\n2\n'1\n\n5\n8\n\n1\n0\n'4\n\n2\n1\n\n2\n'1\n\n7\n9\n\n1\n.0\n\n%\n1\n.0\n\n%\n\nS\no\n\nz\nia\n\nle\ns\n\n1\n)\n\nS\no\nzi\na\nle\n\ns\n3\n8\n'7\n\n0\n5\n\n1\n6\n'4\n\n0\n5\n\n4\n2\n'9\n\n2\n3\n\n1\n8\n'9\n\n1\n9\n\n4\n3\n'3\n\n5\n2\n\n1\n8\n'1\n\n0\n8\n\n4\n3\n'7\n\n8\n6\n\n1\n8\n'2\n\n8\n9\n\n4\n4\n'2\n\n2\n4\n\n1\n8\n'4\n\n7\n2\n\n1\n.0\n\n%\n1\n.0\n\n%\n\nK\nin\n\nd\ne\nrh\n\na\nu\ns \n\nW\ne\nrd\n\n U\nm\n\nsa\ntz\n\n1\n'5\n\n6\n7\n\n1\n'6\n\n9\n5\n\n1\n'6\n\n5\n5\n\n1\n'6\n\n8\n0\n\n1\n'6\n\n8\n8\n\n1\n'7\n\n0\n6\n\n1\n'7\n\n2\n3\n\n1\n'7\n\n3\n1\n\n1\n'7\n\n4\n9\n\n1\n'7\n\n5\n7\n\n2\n.8\n\n%\n0\n.9\n\n%\n\nK\nin\n\nd\ner\n\nha\nus\n\n W\ner\n\nd\n E\n\nrf\no\nlg\n\n1\n2\n8\n\n2\n5\n\n1\n8\n\n8\n8\n\n-4\n9\n.8\n\n%\n\nB\nil\nd\n\nu\nn\ng\n\n4\n1\n'9\n\n0\n0\n\n5\n'0\n\n0\n0\n\n4\n2\n'7\n\n3\n4\n\n5\n'2\n\n1\n5\n\n4\n3\n'1\n\n6\n1\n\n5\n'2\n\n6\n7\n\n4\n3\n'5\n\n9\n3\n\n5\n'3\n\n2\n0\n\n4\n4\n'0\n\n2\n9\n\n5\n'3\n\n7\n3\n\n1\n.0\n\n%\n1\n.0\n\n%\n\nT\no\nta\n\nl\n1\n3\n9\n'6\n\n7\n4\n\n1\n5\n2\n'5\n\n6\n0\n\n1\n4\n4\n'7\n\n1\n9\n\n1\n4\n4\n'7\n\n2\n0\n\n1\n4\n6\n'1\n\n7\n2\n\n1\n4\n6\n'1\n\n3\n9\n\n1\n4\n7\n'6\n\n3\n4\n\n1\n4\n5\n'3\n\n0\n3\n\n1\n4\n9\n'1\n\n7\n1\n\n1\n4\n9\n'0\n\n1\n6\n\n1\n.7\n\n-0\n.6\n\n \n\nE\nr\nfo\n\nlg\n1\n\n2\n'8\n\n8\n6\n\n1\n-3\n\n2\n \n\n-2\n'3\n\n3\n1\n\n \n-1\n\n5\n5\n\n \n\n1)\n R\n\nü\nc\nk\ne\nrs\n\nta\ntt\n\nu\nn\ng\n\n V\ne\nrs\n\no\nrg\n\ne\nrt\n\na\nx\ne\nn\n v\n\no\nn\n 1\n\n M\nio\n\n. \n(e\n\nin\nm\n\na\nli\ng\n\n)\n\n2\n) \n\nÄ\nn\nd\n\ne\nru\n\nn\ng\n\n S\ntr\n\na\ns\ns\ne\nn\ng\n\ne\ns\ne\ntz\n\n (\nw\n\nie\nd\n\ne\nrk\n\ne\nh\nre\n\nn\nd\n\n)\n\nr\n %\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n2\n0\n\n2\n4\n\n2\n0\n\n2\n5\n\n2\n0\n\n2\n6\n\n15\n\n\n\nF\nin\n\na\nn\nz\n- \n\nu\nn\nd\n A\n\nu\nfg\n\na\nb\ne\nn\np\nla\n\nn\n 2\n\n0\n2\n2\n –\n\n 2\n0\n2\n6\n \n\n \n\n \n F\n\nin\na\nn\n\nz\np\n\nlä\nn\n\ne\n E\n\nig\ne\nn\n\nw\nir\n\nts\nc\nh\n\na\nft\n\ns-\nB\n\ne\ntr\n\nie\nb\n\ne\n \n\n \n\nA\nb\n\nw\na\nss\n\ne\nrb\n\ne\nse\n\nit\nig\n\nu\nn\ng\n\nin\n 1\n\n'0\n0\n0\n F\n\nra\nnk\n\nen\n\n A\nE\n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nE\nrf\n\no\nlg\n\nsr\ne\nc\nh\nn\nu\nn\ng\n\nB\net\n\nri\neb\n\nsa\nuf\n\nw\nan\n\nd\n1\n.5\n\n%\n1\n'8\n\n2\n8\n\n2\n'2\n\n1\n3\n\n2\n'2\n\n1\n3\n\n2\n'3\n\n2\n2\n\n2\n'3\n\n5\n7\n\n2\n'3\n\n9\n2\n\n2\n'4\n\n2\n8\n\nZ\nin\n\nse\nn\n\n0\n.8\n\n%\n1\n3\n3\n\n3\n7\n\n1\n2\n9\n\n4\n0\n\n1\n0\n9\n\n4\n3\n\n1\n4\n7\n\n6\n7\n\n1\n7\n6\n\n7\n6\n\n1\n8\n5\n\n8\n3\n\n1\n9\n3\n\n9\n1\n\nB\net\n\nri\neb\n\nse\nrt\n\nra\ng\n\n1\n.5\n\n%\n4\n'5\n\n6\n5\n\n6\n'1\n\n2\n8\n\n6\n'1\n\n2\n8\n\n4\n'2\n\n5\n0\n\n4\n'3\n\n1\n4\n\n4\n'3\n\n7\n8\n\n4\n'4\n\n4\n4\n\nT\no\nta\n\nl\n1\n'9\n\n6\n0\n\n4\n'6\n\n0\n3\n\n2\n'3\n\n4\n2\n\n6\n'1\n\n6\n8\n\n2\n'3\n\n2\n2\n\n6\n'1\n\n7\n1\n\n2\n'4\n\n6\n9\n\n4\n'3\n\n1\n7\n\n2\n'5\n\n3\n3\n\n4\n'3\n\n9\n0\n\n2\n'5\n\n7\n7\n\n4\n'4\n\n6\n2\n\n2\n'6\n\n2\n1\n\n4\n'5\n\n3\n5\n\nC\nas\n\nhf\nlo\n\nw\n/-\nlo\n\nss\n2\n'6\n\n4\n3\n\n3\n'8\n\n2\n6\n\n3\n'8\n\n4\n9\n\n1\n'8\n\n4\n8\n\n1\n'8\n\n5\n7\n\n1\n'8\n\n8\n5\n\n1\n'9\n\n1\n4\n\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\n6\n3\n0\n\n6\n2\n2\n\n6\n4\n7\n\n6\n7\n2\n\n8\n8\n0\n\n9\n1\n8\n\n9\n0\n8\n\nau\nss\n\ner\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nT\no\nta\n\nl B\nru\n\ntt\no\n\n2\n'5\n\n9\n0\n\n4\n'6\n\n0\n3\n\n2\n'9\n\n6\n3\n\n6\n'1\n\n6\n8\n\n2\n'9\n\n6\n9\n\n6\n'1\n\n7\n1\n\n3\n'1\n\n4\n1\n\n4\n'3\n\n1\n7\n\n3\n'4\n\n1\n3\n\n4\n'3\n\n9\n0\n\n3\n'4\n\n9\n5\n\n4\n'4\n\n6\n2\n\n3\n'5\n\n2\n9\n\n4\n'5\n\n3\n5\n\nB\net\n\nri\neb\n\nsg\new\n\nin\nn/\n\n-v\ner\n\nlu\nst\n\n2\n'0\n\n1\n2\n\n3\n'2\n\n0\n5\n\n3\n'2\n\n0\n2\n\n1\n'1\n\n7\n6\n\n9\n7\n7\n\n9\n6\n7\n\n1\n'0\n\n0\n6\n\nK\no\nst\n\nen\nd\nec\n\nku\nng\n\nsg\nra\n\nd\n1\n7\n8\n%\n\n2\n0\n8\n%\n\n2\n0\n8\n%\n\n1\n3\n7\n%\n\n1\n2\n9\n%\n\n1\n2\n8\n%\n\n1\n2\n9\n%\n\nN\ne\ntt\n\no\nin\n\nv\ne\nst\n\nit\nio\n\nn\ne\nn\n (\n\nIn\nv\ne\nst\n\nit\nio\n\nn\nsp\n\nro\ng\nra\n\nm\nm\n\n)\n5\n'7\n\n4\n9\n\n4\n'5\n\n5\n0\n\n2\n'8\n\n8\n5\n\n2\n'8\n\n4\n5\n\n9\n1\n0\n\nA\nus\n\nsc\nhö\n\np\nfu\n\nng\nsq\n\nuo\nte\n\n (\nab\n\n 3\n. P\n\nla\nnj\n\nah\nr)\n\n7\n0\n.0\n\n%\n1\n'8\n\n7\n5\n\n6\n'6\n\n0\n1\n\n5\n'7\n\n4\n9\n\n4\n'5\n\n5\n0\n\n2\n'0\n\n2\n0\n\n1\n'9\n\n9\n2\n\n6\n3\n7\n\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\n6\n3\n0\n\n6\n2\n2\n\n6\n4\n7\n\n6\n7\n2\n\n8\n8\n0\n\n9\n1\n8\n\n9\n0\n8\n\nau\nss\n\ner\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nA\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\nto\nta\n\nl\n6\n3\n0\n\n6\n2\n2\n\n6\n4\n7\n\n6\n7\n2\n\n8\n8\n0\n\n9\n1\n8\n\n9\n0\n8\n\nSe\nlb\n\nst\nfin\n\nan\nzi\ner\n\nun\ngs\n\ngr\nad\n\n1\n4\n1\n%\n\n5\n8\n%\n\n6\n7\n%\n\n4\n1\n%\n\n9\n2\n%\n\n9\n5\n%\n\n3\n0\n0\n%\n\nB\nil\na\nn\nz\n\nA\nb\nzu\n\nsc\nhr\n\nei\nb\nen\n\nd\nes\n\n V\ner\n\nw\nal\n\ntu\nng\n\nsv\ner\n\nm\nö\nge\n\nn \nEn\n\nd\ne \n\nJa\nhr\n\n1\n4\n'5\n\n1\n1\n\n2\n0\n'4\n\n9\n0\n\n1\n9\n'6\n\n1\n2\n\n2\n3\n'4\n\n9\n0\n\n2\n4\n'6\n\n3\n0\n\n2\n5\n'7\n\n0\n3\n\n2\n5\n'4\n\n3\n2\n\nB\nes\n\nta\nnd\n\n S\np\nez\n\nia\nlfi\n\nna\nnz\n\nie\nru\n\nng\n E\n\nnd\ne \n\nJa\nhr\n\n5\n'7\n\n5\n6\n\n8\n'9\n\n6\n1\n\n8\n'9\n\n5\n8\n\n1\n0\n'1\n\n3\n4\n\n1\n1\n'1\n\n1\n1\n\n1\n2\n'0\n\n7\n8\n\n1\n3\n'0\n\n8\n4\n\nN\net\n\nto\nve\n\nrm\nö\nge\n\nn/\n-s\n\nch\nul\n\nd\n-8\n\n'7\n5\n4\n \n\n-1\n1\n'5\n\n2\n9\n \n\n-1\n0\n'6\n\n5\n4\n \n\n-1\n3\n'3\n\n5\n6\n \n\n-1\n3\n'5\n\n1\n9\n \n\n-1\n3\n'6\n\n2\n5\n \n\n-1\n2\n'3\n\n4\n8\n \n\n2\n0\n\n2\n4\n\n2\n0\n\n2\n5\n\n2\n0\n\n2\n6\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n16\n\n\n\nF\nin\n\na\nn\nz\n- \n\nu\nn\nd\n A\n\nu\nfg\n\na\nb\ne\nn\np\nla\n\nn\n 2\n\n0\n2\n2\n –\n\n 2\n0\n2\n6\n \n\n \n\n \n\n \n\nW\na\nss\n\ne\nrw\n\ne\nrk\n\nin\n 1\n\n'0\n0\n0\n F\n\nra\nnk\n\nen\n\n A\nE\n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nE\nrf\n\no\nlg\n\nsr\ne\nc\nh\nn\nu\nn\ng\n\nB\net\n\nri\neb\n\nsa\nuf\n\nw\nan\n\nd\n1\n.5\n\n%\n1\n'8\n\n4\n9\n\n2\n'0\n\n3\n5\n\n2\n'0\n\n3\n5\n\n1\n'9\n\n1\n9\n\n1\n'9\n\n4\n8\n\n1\n'9\n\n7\n7\n\n2\n'0\n\n0\n7\n\nZ\nin\n\nse\nn\n\n0\n.8\n\n%\n8\n3\n\n2\n4\n\n7\n2\n\n2\n7\n\n6\n8\n\n2\n8\n\n6\n3\n\n3\n7\n\n7\n4\n\n4\n6\n\n8\n0\n\n5\n5\n\n8\n2\n\n6\n4\n\nB\net\n\nri\neb\n\nse\nrt\n\nra\ng\n\n1\n.5\n\n%\n3\n'4\n\n2\n1\n\n3\n'5\n\n6\n7\n\n3\n'5\n\n6\n7\n\n3\n'4\n\n0\n7\n\n3\n'4\n\n5\n8\n\n3\n'5\n\n0\n9\n\n3\n'5\n\n6\n2\n\nT\no\nta\n\nl\n1\n'9\n\n3\n1\n\n3\n'4\n\n4\n5\n\n2\n'1\n\n0\n7\n\n3\n'5\n\n9\n4\n\n2\n'1\n\n0\n3\n\n3\n'5\n\n9\n4\n\n1\n'9\n\n8\n2\n\n3\n'4\n\n4\n4\n\n2\n'0\n\n2\n1\n\n3\n'5\n\n0\n4\n\n2\n'0\n\n5\n7\n\n3\n'5\n\n6\n4\n\n2\n'0\n\n8\n9\n\n3\n'6\n\n2\n6\n\nC\nas\n\nhf\nlo\n\nw\n/-\nlo\n\nss\n1\n'5\n\n1\n3\n\n1\n'4\n\n8\n7\n\n1\n'4\n\n9\n1\n\n1\n'4\n\n6\n2\n\n1\n'4\n\n8\n2\n\n1\n'5\n\n0\n7\n\n1\n'5\n\n3\n7\n\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\n2\n1\n4\n\n2\n2\n5\n\n2\n4\n9\n\n2\n4\n4\n\n3\n2\n5\n\n3\n3\n2\n\n3\n3\n5\n\nau\nss\n\ner\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nT\no\nta\n\nl B\nru\n\ntt\no\n\n2\n'1\n\n4\n6\n\n3\n'4\n\n4\n5\n\n2\n'3\n\n3\n2\n\n3\n'5\n\n9\n4\n\n2\n'3\n\n5\n3\n\n3\n'5\n\n9\n4\n\n2\n'2\n\n2\n6\n\n3\n'4\n\n4\n4\n\n2\n'3\n\n4\n6\n\n3\n'5\n\n0\n4\n\n2\n'3\n\n8\n9\n\n3\n'5\n\n6\n4\n\n2\n'4\n\n2\n4\n\n3\n'6\n\n2\n6\n\nB\net\n\nri\neb\n\nsg\new\n\nin\nn/\n\n-v\ner\n\nlu\nst\n\n1\n'2\n\n9\n9\n\n1\n'2\n\n6\n2\n\n1\n'2\n\n4\n2\n\n1\n'2\n\n1\n8\n\n1\n'1\n\n5\n7\n\n1\n'1\n\n7\n5\n\n1\n'2\n\n0\n2\n\nK\no\nst\n\nen\nd\nec\n\nku\nng\n\nsg\nra\n\nd\n1\n6\n1\n%\n\n1\n5\n4\n%\n\n1\n5\n3\n%\n\n1\n5\n5\n%\n\n1\n4\n9\n%\n\n1\n4\n9\n%\n\n1\n5\n0\n%\n\nN\ne\ntt\n\no\nin\n\nv\ne\nst\n\nit\nio\n\nn\ne\nn\n (\n\nIn\nv\ne\nst\n\nit\nio\n\nn\nsp\n\nro\ng\nra\n\nm\nm\n\n)\n-5\n\n4\n2\n \n\n1\n'7\n\n4\n5\n\n1\n'7\n\n3\n5\n\n8\n1\n0\n\n6\n0\n0\n\nA\nus\n\nsc\nhö\n\np\nfu\n\nng\nsq\n\nuo\nte\n\n (\nab\n\n 3\n. P\n\nla\nnj\n\nah\nr)\n\n7\n0\n.0\n\n%\n1\n'0\n\n8\n3\n\n2\n'0\n\n5\n0\n\n-5\n4\n2\n \n\n1\n'7\n\n4\n5\n\n1\n'2\n\n1\n5\n\n5\n6\n7\n\n4\n2\n0\n\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\n2\n1\n4\n\n2\n2\n5\n\n2\n4\n9\n\n2\n4\n4\n\n3\n2\n5\n\n3\n3\n2\n\n3\n3\n5\n\nau\nss\n\ner\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nA\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\nto\nta\n\nl\n2\n1\n4\n\n2\n2\n5\n\n2\n4\n9\n\n2\n4\n4\n\n3\n2\n5\n\n3\n3\n2\n\n3\n3\n5\n\nSe\nlb\n\nst\nfin\n\nan\nzi\ner\n\nun\ngs\n\ngr\nad\n\n1\n4\n0\n%\n\n7\n3\n%\n\n-2\n7\n5\n%\n\n8\n4\n%\n\n1\n2\n2\n%\n\n2\n6\n6\n%\n\n3\n6\n6\n%\n\nB\nil\na\nn\nz\n\nA\nb\nzu\n\nsc\nhr\n\nei\nb\nen\n\nd\nes\n\n V\ner\n\nw\nal\n\ntu\nng\n\nsv\ner\n\nm\nö\nge\n\nn \nEn\n\nd\ne \n\nJa\nhr\n\n9\n'1\n\n3\n0\n\n1\n0\n'9\n\n5\n5\n\n8\n'3\n\n3\n8\n\n9\n'8\n\n4\n0\n\n1\n0\n'7\n\n2\n9\n\n1\n0\n'9\n\n6\n4\n\n1\n1\n'0\n\n4\n9\n\nB\nes\n\nta\nnd\n\n S\np\nez\n\nia\nlfi\n\nna\nnz\n\nie\nru\n\nng\n E\n\nnd\ne \n\nJa\nhr\n\n3\n'7\n\n0\n2\n\n4\n'9\n\n6\n3\n\n4\n'9\n\n4\n3\n\n6\n'1\n\n6\n1\n\n7\n'3\n\n1\n9\n\n8\n'4\n\n9\n4\n\n9\n'6\n\n9\n6\n\nN\net\n\nto\nve\n\nrm\nö\nge\n\nn/\n-s\n\nch\nul\n\nd\n-5\n\n'4\n2\n8\n \n\n-5\n'9\n\n9\n1\n \n\n-3\n'3\n\n9\n5\n \n\n-3\n'6\n\n7\n9\n \n\n-3\n'4\n\n1\n1\n \n\n-2\n'4\n\n7\n1\n \n\n-1\n'3\n\n5\n4\n \n\n2\n0\n\n2\n4\n\n2\n0\n\n2\n5\n\n2\n0\n\n2\n6\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n17\n\n\n\nF\nin\n\na\nn\nz\n- \n\nu\nn\nd\n A\n\nu\nfg\n\na\nb\ne\nn\np\nla\n\nn\n 2\n\n0\n2\n2\n –\n\n 2\n0\n2\n6\n \n\n \n\n \n \n\n \n\nA\nb\n\nfa\nll\ne\nn\nts\n\no\nrg\n\nu\nn\ng\n\nin\n 1\n\n'0\n0\n0\n F\n\nra\nnk\n\nen\n\n A\nE\n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nE\nrf\n\no\nlg\n\nsr\ne\nc\nh\nn\nu\nn\ng\n\nB\net\n\nri\neb\n\nsa\nuf\n\nw\nan\n\nd\n1\n.5\n\n%\n1\n'2\n\n4\n8\n\n1\n'2\n\n7\n8\n\n1\n'2\n\n7\n8\n\n1\n'4\n\n1\n7\n\n1\n'4\n\n3\n8\n\n1\n'4\n\n6\n0\n\n1\n'4\n\n8\n2\n\nZ\nin\n\nse\nn\n\n0\n.8\n\n%\n1\n\n3\n7\n\n1\n3\n1\n\n1\n2\n9\n\n2\n3\n2\n\n1\n0\n\n3\n3\n\n1\n6\n\n3\n2\n\n1\n6\n\n3\n2\n\nB\net\n\nri\neb\n\nse\nrt\n\nra\ng\n\n1\n.5\n\n%\n1\n\n)\n1\n'4\n\n0\n0\n\n1\n'6\n\n9\n6\n\n1\n'6\n\n9\n6\n\n1\n'4\n\n1\n3\n\n1\n'4\n\n3\n4\n\n1\n'4\n\n5\n6\n\n1\n'4\n\n7\n7\n\nT\no\nta\n\nl\n1\n'2\n\n4\n9\n\n1\n'4\n\n3\n6\n\n1\n'2\n\n7\n9\n\n1\n'7\n\n2\n7\n\n1\n'2\n\n7\n8\n\n1\n'7\n\n2\n5\n\n1\n'4\n\n1\n8\n\n1\n'4\n\n4\n5\n\n1\n'4\n\n4\n9\n\n1\n'4\n\n6\n7\n\n1\n'4\n\n7\n6\n\n1\n'4\n\n8\n8\n\n1\n'4\n\n9\n7\n\n1\n'5\n\n0\n9\n\nC\nas\n\nhf\nlo\n\nw\n/-\nlo\n\nss\n1\n8\n7\n\n4\n4\n8\n\n4\n4\n7\n\n2\n6\n\n1\n8\n\n1\n2\n\n1\n2\n\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\n5\n5\n\n5\n5\n\n6\n8\n\n6\n6\n\n6\n4\n\nau\nss\n\ner\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nT\no\nta\n\nl B\nru\n\ntt\no\n\n1\n'2\n\n5\n4\n\n1\n'4\n\n3\n6\n\n1\n'2\n\n8\n4\n\n1\n'7\n\n2\n7\n\n1\n'2\n\n8\n4\n\n1\n'7\n\n2\n5\n\n1\n'4\n\n2\n3\n\n1\n'4\n\n4\n5\n\n1\n'5\n\n1\n7\n\n1\n'4\n\n6\n7\n\n1\n'5\n\n4\n2\n\n1\n'4\n\n8\n8\n\n1\n'5\n\n6\n1\n\n1\n'5\n\n0\n9\n\nB\net\n\nri\neb\n\nsg\new\n\nin\nn/\n\n-v\ner\n\nlu\nst\n\n1\n8\n2\n\n4\n4\n3\n\n4\n4\n1\n\n2\n2\n\n-5\n0\n \n\n-5\n4\n \n\n-5\n2\n \n\nK\no\nst\n\nen\nd\nec\n\nku\nng\n\nsg\nra\n\nd\n1\n1\n5\n%\n\n1\n3\n5\n%\n\n1\n3\n4\n%\n\n1\n0\n2\n%\n\n9\n7\n%\n\n9\n6\n%\n\n9\n7\n%\n\nN\ne\ntt\n\no\nin\n\nv\ne\nst\n\nit\nio\n\nn\ne\nn\n (\n\nIn\nv\ne\nst\n\nit\nio\n\nn\nsp\n\nro\ng\nra\n\nm\nm\n\n)\n1\n0\n0\n\n1\n'2\n\n0\n0\n\n1\n'2\n\n0\n0\n\n0\n0\n\nA\nus\n\nsc\nhö\n\np\nfu\n\nng\nsq\n\nuo\nte\n\n (\nab\n\n 3\n. P\n\nla\nnj\n\nah\nr)\n\n7\n0\n.0\n\n%\n7\n\n1\n'0\n\n0\n0\n\n1\n0\n0\n\n1\n'2\n\n0\n0\n\n8\n4\n0\n\n0\n0\n\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\n5\n5\n\n5\n5\n\n6\n8\n\n6\n6\n\n6\n4\n\nau\nss\n\ner\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nA\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\nto\nta\n\nl\n5\n\n5\n5\n\n5\n6\n8\n\n6\n6\n\n6\n4\n\nSe\nlb\n\nst\nfin\n\nan\nzi\ner\n\nun\ngs\n\ngr\nad\n\n2\n7\n1\n3\n%\n\n4\n5\n%\n\n4\n4\n7\n%\n\n2\n%\n\n2\n%\n\n-\n-\n\nB\nil\na\nn\nz\n\nA\nb\nzu\n\nsc\nhr\n\nei\nb\nen\n\nd\nes\n\n V\ner\n\nw\nal\n\ntu\nng\n\nsv\ner\n\nm\nö\nge\n\nn \nEn\n\nd\ne \n\nJa\nhr\n\n1\n0\n5\n\n1\n'1\n\n0\n0\n\n1\n9\n9\n\n1\n'3\n\n9\n5\n\n2\n'1\n\n6\n7\n\n2\n'1\n\n0\n1\n\n2\n'0\n\n3\n7\n\nB\nes\n\nta\nnd\n\n S\np\nez\n\nia\nlfi\n\nna\nnz\n\nie\nru\n\nng\n E\n\nnd\ne \n\nJa\nhr\n\n3\n'8\n\n8\n0\n\n4\n'3\n\n2\n4\n\n4\n'3\n\n2\n2\n\n4\n'3\n\n4\n3\n\n4\n'2\n\n9\n3\n\n4\n'2\n\n3\n9\n\n4\n'1\n\n8\n7\n\nN\net\n\nto\nve\n\nrm\nö\nge\n\nn/\n-s\n\nch\nul\n\nd\n3\n'7\n\n7\n6\n\n3\n'2\n\n2\n4\n\n4\n'1\n\n2\n2\n\n2\n'9\n\n4\n9\n\n2\n'1\n\n2\n7\n\n2\n'1\n\n3\n8\n\n2\n'1\n\n5\n0\n\n1\n) \nG\n\neb\nüh\n\nre\nnr\n\ned\nuk\n\ntio\nn\n\n2\n0\n\n2\n4\n\n2\n0\n\n2\n5\n\n2\n0\n\n2\n6\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n18\n\n\n\nF\nin\n\na\nn\nz\n- \n\nu\nn\nd\n A\n\nu\nfg\n\na\nb\ne\nn\np\nla\n\nn\n 2\n\n0\n2\n2\n –\n\n 2\n0\n2\n6\n \n\n \n\n \n\nK\nin\n\nd\ne\nrh\n\na\nu\ns \n\nW\ne\nrd\n\nin\n 1\n\n'0\n0\n0\n F\n\nra\nnk\n\nen\n\n A\nE\n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nA\n \n\nE\n \n\nE\nrf\n\no\nlg\n\nsr\ne\nc\nh\nn\nu\nn\ng\n\nB\net\n\nri\neb\n\nsa\nuf\n\nw\nan\n\nd\n1\n.5\n\n%\n1\n'5\n\n1\n6\n\n1\n'5\n\n6\n7\n\n1\n'5\n\n6\n7\n\n1\n'6\n\n5\n5\n\n1\n'6\n\n8\n0\n\n1\n'7\n\n0\n5\n\n1\n'7\n\n3\n1\n\nZ\nin\n\nse\nn\n\n0\n.8\n\n%\n0\n\n2\n0\n\n2\n0\n\n2\n0\n\n3\n1\n\n3\n1\n\n3\n2\n\n3\n\nB\net\n\nri\neb\n\nse\nrt\n\nra\ng\n\n1\n.5\n\n%\n1\n'5\n\n4\n3\n\n1\n'6\n\n9\n3\n\n1\n'6\n\n9\n3\n\n1\n'6\n\n7\n8\n\n1\n'7\n\n0\n3\n\n1\n'7\n\n2\n8\n\n1\n'7\n\n5\n4\n\nT\no\nta\n\nl\n1\n'5\n\n1\n6\n\n1\n'5\n\n4\n5\n\n1\n'5\n\n6\n7\n\n1\n'6\n\n9\n5\n\n1\n'5\n\n6\n7\n\n1\n'6\n\n9\n5\n\n1\n'6\n\n5\n5\n\n1\n'6\n\n8\n0\n\n1\n'6\n\n8\n1\n\n1\n'7\n\n0\n6\n\n1\n'7\n\n0\n6\n\n1\n'7\n\n3\n1\n\n1\n'7\n\n3\n3\n\n1\n'7\n\n5\n7\n\nC\nas\n\nhf\nlo\n\nw\n/-\nlo\n\nss\n2\n9\n\n1\n2\n8\n\n1\n2\n8\n\n2\n5\n\n2\n5\n\n2\n5\n\n2\n4\n\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\n0\n0\n\n0\n0\n\n7\n1\n7\n\n1\n6\n\nau\nss\n\ner\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nT\no\nta\n\nl B\nru\n\ntt\no\n\n1\n'5\n\n1\n6\n\n1\n'5\n\n4\n5\n\n1\n'5\n\n6\n7\n\n1\n'6\n\n9\n5\n\n1\n'5\n\n6\n7\n\n1\n'6\n\n9\n5\n\n1\n'6\n\n5\n5\n\n1\n'6\n\n8\n0\n\n1\n'6\n\n8\n8\n\n1\n'7\n\n0\n6\n\n1\n'7\n\n2\n3\n\n1\n'7\n\n3\n1\n\n1\n'7\n\n4\n9\n\n1\n'7\n\n5\n7\n\nB\net\n\nri\neb\n\nsg\new\n\nin\nn/\n\n-v\ner\n\nlu\nst\n\n2\n9\n\n1\n2\n8\n\n1\n2\n8\n\n2\n5\n\n1\n8\n\n8\n8\n\nK\no\nst\n\nen\nd\nec\n\nku\nng\n\nsg\nra\n\nd\n1\n0\n2\n%\n\n1\n0\n8\n%\n\n1\n0\n8\n%\n\n1\n0\n2\n%\n\n1\n0\n1\n%\n\n1\n0\n0\n%\n\n1\n0\n0\n%\n\nN\ne\ntt\n\no\nin\n\nv\ne\nst\n\nit\nio\n\nn\ne\nn\n (\n\nIn\nv\ne\nst\n\nit\nio\n\nn\nsp\n\nro\ng\nra\n\nm\nm\n\n)\n0\n\n1\n0\n0\n\n5\n0\n\n3\n0\n0\n\n0\n\nA\nus\n\nsc\nhö\n\np\nfu\n\nng\nsq\n\nuo\nte\n\n (\nab\n\n 3\n. P\n\nla\nnj\n\nah\nr)\n\n7\n0\n.0\n\n%\n0\n\n0\n0\n\n1\n0\n0\n\n3\n5\n\n2\n1\n0\n\n0\n\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\n0\n0\n\n0\n0\n\n7\n1\n7\n\n1\n6\n\nau\nss\n\ner\np\nla\n\nnm\näs\n\nsi\nge\n\n A\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn\n\n0\n0\n\n0\n0\n\n0\n0\n\n0\n\nA\nb\nsc\n\nhr\nei\n\nb\nun\n\nge\nn \n\nto\nta\n\nl\n0\n\n0\n0\n\n0\n7\n\n1\n7\n\n1\n6\n\nSe\nlb\n\nst\nfin\n\nan\nzi\ner\n\nun\ngs\n\ngr\nad\n\n-\n-\n\n-\n2\n5\n%\n\n7\n1\n%\n\n1\n2\n%\n\n-\n\nB\nil\na\nn\nz\n\nA\nb\nzu\n\nsc\nhr\n\nei\nb\nen\n\nd\nes\n\n V\ner\n\nw\nal\n\ntu\nng\n\nsv\ner\n\nm\nö\nge\n\nn \nEn\n\nd\ne \n\nJa\nhr\n\n0\n0\n\n0\n1\n0\n0\n\n1\n2\n8\n\n3\n2\n1\n\n3\n0\n5\n\nB\nes\n\nta\nnd\n\n S\np\nez\n\nia\nlfi\n\nna\nnz\n\nie\nru\n\nng\n E\n\nnd\ne \n\nJa\nhr\n\n2\n3\n9\n\n3\n6\n8\n\n3\n6\n7\n\n3\n9\n2\n\n4\n1\n0\n\n4\n1\n8\n\n4\n2\n7\n\nN\net\n\nto\nve\n\nrm\nö\nge\n\nn/\n-s\n\nch\nul\n\nd\n2\n3\n9\n\n3\n6\n8\n\n3\n6\n7\n\n2\n9\n2\n\n2\n8\n2\n\n9\n7\n\n1\n2\n2\n\n2\n0\n\n2\n4\n\n2\n0\n\n2\n5\n\n2\n0\n\n2\n6\n\n2\n0\n\n2\n1\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n2\n\n2\n0\n\n2\n3\n\n19\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nInvestitionsprogramm steuerfinanzierter Haushalt \n\n20\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-1\n0\n\n0\n6\n\n0\n4\n\n0\n1\n\n7\n5\n\n-3\n0\n\n0\n3\n\n0\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\n4\n2\n\n5\n1\n\n0\n0\n\n8\n5\n\n3\n2\n\n0\n0\n\n3\n2\n\n7\n2\n\n6\n6\n\n-4\n9\n\n4\n7\n\n8\n9\n\n2\n'1\n\n7\n1\n\n-2\n'7\n\n5\n8\n\n4\n'9\n\n2\n9\n\n  \n  \n  \nN\n\n -\n N\n\na\nch\n\nh\no\n\nlb\ne\nd\n\na\nrf\n\n4\n2\n\n5\n1\n\n0\n0\n\n7\n5\n\n3\n2\n\n6\n0\n\n3\n2\n\n7\n3\n\n0\n6\n\n-3\n1\n\n9\n7\n\n8\n9\n\n2\n'1\n\n7\n1\n\n-3\n'0\n\n5\n8\n\n5\n'2\n\n2\n9\n\n  \n T\n\no\nta\n\nl\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n2\n'2\n\n6\n0\n\n1\n'2\n\n2\n0\n\n-8\n1\n\n5\n1\n\n'0\n0\n\n0\n1\n\n'2\n3\n\n6\n6\n\n0\n3\n\n0\n0\n\n4\n'9\n\n0\n1\n\n-8\n1\n\n5\n5\n\n'7\n1\n\n6\n  \n  \n  \nS\nM\n\n -\n S\n\nu\nn\n\nn\na\nu\n\n-M\no\n\no\ns\n\n4\n'0\n\n9\n0\n\n4\n'1\n\n6\n9\n\n3\n9\n\n0\n-6\n\n'4\n2\n\n5\n4\n\n'8\n9\n\n5\n4\n\n'6\n2\n\n0\n3\n\n'2\n9\n\n5\n4\n\n'2\n2\n\n7\n5\n\n'1\n1\n\n3\n1\n\n5\n'0\n\n3\n4\n\n-7\n'8\n\n4\n6\n\n2\n2\n\n'8\n8\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\n7\n'0\n\n8\n0\n\n1\n8\n\n'5\n4\n\n0\n5\n\n'8\n9\n\n5\n6\n\n'0\n0\n\n8\n1\n\n1\n'5\n\n6\n5\n\n9\n'6\n\n4\n2\n\n1\n5\n\n'2\n1\n\n9\n1\n\n2\n'7\n\n0\n9\n\n-9\n'1\n\n6\n7\n\n7\n3\n\n'9\n4\n\n9\n-1\n\n0\n'8\n\n0\n7\n\n8\n4\n\n'7\n5\n\n7\n  \n  \n  \nN\n\n -\n N\n\na\nch\n\nh\no\n\nlb\ne\nd\n\na\nrf\n\n1\n3\n\n'4\n3\n\n0\n2\n\n3\n'9\n\n2\n9\n\n6\n'2\n\n8\n5\n\n-4\n1\n\n7\n1\n\n5\n'6\n\n4\n5\n\n1\n5\n\n'2\n6\n\n2\n1\n\n9\n'7\n\n5\n0\n\n1\n6\n\n'9\n9\n\n6\n-3\n\n'7\n5\n\n4\n9\n\n3\n'8\n\n8\n4\n\n-1\n9\n\n'4\n6\n\n8\n1\n\n1\n3\n\n'3\n5\n\n2\n  \n T\n\no\nta\n\nl\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n1\n0\n\n1\n0\n\n2\n0\n\n1\n0\n\n4\n0\n\n4\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 (\n\nA\nb\n\nr.\n 1\n\n.9\n.2\n\n0\n2\n0\n);\n S\n\nR\n\n0\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 (\n\nA\nb\n\nr.\n 1\n\n.9\n.2\n\n0\n2\n0\n)\n\n1\n0\n\n1\n0\n\n2\n0\n\n1\n0\n\n4\n0\n\n4\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\n1\n5\n\n5\n-2\n\n0\n0\n\n4\n9\n\n0\n1\n\n5\n5\n\n1\n5\n\n5\n1\n\nN\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\nN\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\n4\n2\n\n5\n1\n\n0\n0\n\n5\n2\n\n5\n5\n\n2\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\n4\n2\n5\n\n1\n0\n0\n\n5\n0\n\n5\n0\n\n1\n5\n5\n\n-2\n0\n0\n\n4\n9\n0\n\n7\n8\n0\n\n7\n8\n0\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\n5\n2\n\n0\n1\n\n4\n8\n\n5\n2\n\n0\n5\n\n2\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 0\n\n4\n.0\n\n2\n.2\n\n0\n2\n0\n, 1\n\n9\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 4\n\n.5\n.2\n\n1\n)\n\n2\n'0\n\n5\n4\n\n2\n'0\n\n5\n4\n\n2\n'0\n\n5\n4\n\n1\nN\n\n1\n3\n2\n.7\n\n0\n0\n0\n.0\n\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\ne\nn\n\n i\nn\n\n G\nru\n\nn\nd\n\nst\nü\n\nck\ne\n; S\n\nR\n 2\n\n0\n.1\n\n2\n.2\n\n0\n1\n6\n,\n\n3\n'1\n\n9\n4\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n 0\n\n1\n.1\n\n0\n.1\n\n9\n);\n S\n\nR\n 0\n\n6\n.0\n\n4\n.2\n\n0\n2\n1\n, 2\n\n'0\n5\n3\n'9\n\n4\n6\n\n5\n2\n0\n\n2\n'0\n5\n4\n\n1\n4\n8\n\n2\n'5\n7\n4\n\n2\n'5\n7\n4\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\n4\n2\n\n5\n1\n\n0\n0\n\n1\n'1\n\n5\n3\n\n5\n0\n\n1\n7\n\n7\n2\n\n1\n6\n\n-5\n9\n\n4\n6\n\n3\n8\n\n2\n'1\n\n2\n1\n\n-2\n'4\n\n5\n8\n\n4\n'5\n\n7\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\n4\n2\n\n5\n1\n\n0\n0\n\n7\n5\n\n3\n2\n\n6\n0\n\n3\n2\n\n7\n3\n\n0\n6\n\n-3\n1\n\n9\n7\n\n8\n9\n\n2\n'1\n\n7\n1\n\n-3\n'0\n\n5\n8\n\n5\n'2\n\n2\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\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n-3\n0\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n5\n\n0\n1\n\n0\n0\n\n1\n4\n\n8\n5\n\n0\n-3\n\n0\n0\n\n3\n5\n\n0\n1\n\nN\n1\n3\n4\n.7\n\n0\n0\n0\n.1\n\n1\n -\n\n Z\ne\nn\n\ntr\nu\n\nm\n-O\n\nst\n, P\n\nro\nje\n\nkt\ne\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\n; S\nR\n\n 2\n4\n.1\n\n1\n.2\n\n0\n2\n0\n,\n\n1\n8\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n3\n.8\n\n.2\n2\n)\n\n-1\n0\n\n0\n6\n\n0\n4\n\n0\n1\n\n7\n5\n\n-3\n0\n\n0\n3\n\n0\n0\n\n2\na\n\nE\n1\n3\n4\n.7\n\n0\n0\n0\n.0\n\n3\n -\n\n K\nre\n\nb\nsb\n\na\nch\n\n, G\ne\nsa\n\nm\ntp\n\nla\nn\n\nu\nn\n\ng\n; S\n\nR\n 1\n\n5\n.0\n\n2\n.2\n\n0\n2\n2\n,\n\n3\n1\n0\n'0\n\n0\n0\n.0\n\n0\n\n-4\n0\n0\n\n2\n1\n0\n\n1\n5\n0\n\n9\n0\n\n2\n7\n5\n\n1\n4\n8\n\n5\n0\n\n-6\n0\n\n0\n6\n5\n0\n\n1\n3\n4\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-4\n0\n\n0\n2\n\n1\n0\n\n1\n5\n\n0\n9\n\n0\n2\n\n7\n5\n\n1\n5\n\n1\n5\n\n0\n-6\n\n0\n0\n\n6\n5\n\n0\n1\n\n3\n4\n\n -\n F\n\nin\na\nn\n\nzl\nie\n\ng\ne\nn\n\nsc\nh\n\na\nft\n\ne\nn\n\n (\nn\n\nic\nh\n\ntü\nb\n\ne\nrb\n\na\nu\n\nt)\n\n-4\n0\n\n4\n-4\n\n0\n4\n\n-4\n0\n\n4\n-4\n\n0\n4\n\n1\nN\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 A\n\nb\ntr\n\ne\ntu\n\nn\ng\n\nsv\ne\nrt\n\nra\ng\n\n m\nit\n\n K\na\nn\n\nto\nn\n\nZ\nü\n\nri\nch\n\n (\nZ\n\nü\nri\n\nch\nst\n\nra\nss\n\ne\n)\n\n-2\n'0\n\n5\n4\n\n-2\n'0\n\n5\n4\n\n-2\n'0\n\n5\n4\n\n1\nN\n\n1\n3\n2\n.8\n\n0\n0\n0\n.0\n\n0\n -\n\n V\ne\nrk\n\na\nu\n\nf \nvo\n\nn\n G\n\nru\nn\n\nd\nst\n\nü\nck\n\ne\nn\n\n-4\n0\n4\n\n-2\n'0\n5\n4\n\n-4\n0\n4\n\n-2\n'4\n5\n8\n\n-2\n'4\n\n5\n8\n\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'1\n\n4\n1\n\n3\n9\n\n1\n'1\n\n8\n0\n\n1\n'1\n\n8\n0\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\n1\n'1\n4\n1\n\n3\n9\n\n1\n'1\n8\n0\n\n1\n'1\n8\n0\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\n2\n2\n\n4\n4\n\n1\nN\n\n1\n3\n2\n.7\n\n5\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 G\nru\n\nn\nd\n\nst\nü\n\nck\ne\nn\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\n; S\nR\n\n 0\n6\n.0\n\n4\n.2\n\n0\n2\n1\n, 2\n\n'4\n9\n1\n.0\n\n0\n\n2\n2\n\n4\n4\n\n1\n3\n2\n7\n5\n0\n0\n -\n\n Ü\nb\ner\n\ntr\na\ng\nu\n\nn\ng\n v\n\no\nn\n\n G\nru\n\nn\nd\nst\n\nü\nck\n\nen\n a\n\nu\ns \n\nd\nem\n\nV\ner\n\nw\na\nlt\n\nu\nn\n\ng\nsv\n\ner\nm\n\nö\ng\nen\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n7\n3\n\n9\n7\n\n7\n1\n\nN\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 2\n7\n.1\n\n1\n.2\n\n0\n1\n8\n,\n\n5\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n3\n.3\n\n.2\n1\n);\n S\n\nR\n 1\n\n8\n.0\n\n8\n.2\n\n0\n2\n0\n, 5\n\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n1\n.6\n\n.2\n2\n)\n\n1\n5\n0\n\n1\n6\n0\n\n2\n1\n0\n\n3\n2\n\n3\n3\n5\n\n5\n5\n2\n\n5\n5\n2\n\n6\n1\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n4\n0\n\n1\n9\n\n0\n4\n\n0\n8\n\n0\n3\n\n0\n0\n\n3\n5\n\n0\n1\n\n2\n2\n\n5\n0\n\n3\n5\n\n3\n1\n\n'1\n2\n\n2\n1\n\n'1\n2\n\n2\n6\n\n1\n -\n\n I\nn\n\nfo\nrm\n\na\nti\n\nk\n\n6\n9\n\n3\nN\n\n6\n0\n.5\n\n0\n6\n0\n.0\n\n1\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n 1\n\n0\n, R\n\no\nlls\n\nte\nlla\n\nn\nla\n\ng\ne\n; S\n\nR\n 0\n\n6\n.0\n\n4\n.2\n\n0\n2\n1\n,\n\n7\n6\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 3\n\n0\n.1\n\n1\n.2\n\n1\n)\n\n6\n9\n\n6\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n6\n9\n\n6\n0\n\n -\n Z\n\ne\nn\n\ntr\na\nle\n\n D\nie\n\nn\nst\n\ne\n\n4\n0\n\n1\n9\n\n0\n4\n\n0\n8\n\n0\n3\n\n0\n0\n\n3\n5\n\n0\n1\n\n2\n2\n\n5\n0\n\n4\n2\n\n2\n1\n\n'1\n2\n\n2\n1\n\n'1\n2\n\n2\n6\n\n -\n P\n\nR\nÄ\n\nS\nID\n\nIA\nL\nE\nS\n\n4\n0\n\n1\n9\n\n0\n4\n\n0\n8\n\n0\n3\n\n0\n0\n\n7\n7\n\n0\n2\n\n6\n2\n\n1\n9\n\n0\n6\n\n8\n7\n\n1\n'6\n\n8\n2\n\n1\n'6\n\n8\n2\n\n0\n -\n\n P\n r\n\n ä\n s\n\n i\n d\n\n i\n a\n\n l\n e\n\n s\n /\n\n E\n i\n\n n\n w\n\n o\n h\n\n n\n e\n\n r\n k\n\n o\n n\n\n t\n a\n\n k\n t\n\n e\n\n1\n3\n\n'4\n3\n\n0\n2\n\n3\n'9\n\n2\n9\n\n6\n'2\n\n8\n5\n\n-4\n1\n\n7\n1\n\n5\n'6\n\n4\n5\n\n1\n5\n\n'2\n6\n\n2\n1\n\n9\n'7\n\n5\n0\n\n1\n6\n\n'9\n9\n\n6\n-3\n\n'7\n5\n\n4\n9\n\n3\n'8\n\n8\n4\n\n-1\n9\n\n'4\n6\n\n8\n1\n\n1\n3\n\n'3\n5\n\n2\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\n2\n3\n\nN\n1\n3\n4\n.7\n\n2\n0\n1\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 (\nn\n\nic\nh\n\nt \nliq\n\nu\nid\n\nit\nä\nts\n\nw\nir\n\nks\na\nm\n\n)\n\n2\n1\n3\n4\n7\n2\n0\n1\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(n\nic\n\nh\nt \n\nli\nq\nu\n\nid\nit\n\nä\nts\n\nw\nir\n\nks\na\nm\n\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n0\n3\n\nN\n6\n1\n.5\n\n2\n0\n0\n.1\n\n3\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 S\n\nR\n 0\n\n5\n.1\n\n1\n.2\n\n0\n1\n9\n, 6\n\n3\n'6\n\n0\n0\n.0\n\n0\n\n4\n0\n\n4\n0\n\n4\n0\n\n8\n0\n\n1\n4\n0\n\n1\n4\n0\n\n4\n0\n\n0\n5\n2\n0\n\n5\n2\n0\n\n6\n1\n5\n2\n0\n0\n -\n\n S\no\nft\n\nw\na\nre\n\n1\n1\n\n8\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\n; S\nR\n\n 1\n2\n.0\n\n1\n.2\n\n0\n2\n1\n, 1\n\n2\n0\n'0\n\n0\n0\n.0\n\n0\n\n(S\nR\n\n 2\n5\n.1\n\n.2\n0\n2\n2\n)\n\n1\n6\n\n0\n1\n\n6\n0\n\n1\n6\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\n8\n0\n\n8\n0\n\n8\n0\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\n1\n1\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 S\n\nR\n 1\n\n8\n.6\n\n.2\n0\n1\n9\n, 5\n\n8\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n3\n.3\n\n.2\n0\n2\n1\n)\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n3\n\nE\n6\n1\n.5\n\n0\n6\n0\n.5\n\n0\n -\n\n F\no\n\nrm\nu\n\nla\nr-\n\nS\ne\nrv\n\ne\nr\n\n7\n0\n\n9\n0\n\n1\n6\n\n0\n1\n\n6\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\n2\n3\n\n3\n4\n\n2\n3\n\n2\n3\n\n4\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 S\n\nR\n 3\n\n0\n.1\n\n1\n.2\n\n0\n2\n1\n,  \n\n5\n7\n'0\n\n0\n0\n.0\n\n0\n\n1\n3\n\n3\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\n S\nR\n\n 2\n0\n.4\n\n.2\n0\n2\n1\n, 1\n\n3\n5\n'2\n\n6\n2\n.0\n\n0\n (\n\nA\nb\n\nr.\n\n2\n1\n.6\n\n.2\n2\n)\n\n2\n2\n\n2\n3\n\nN\n6\n1\n.5\n\n0\n6\n0\n.0\n\n7\n -\n\n M\no\n\nd\nu\n\nla\nrc\n\nit\ny,\n\n S\no\n\nft\n- \n\nu\nn\n\nd\n H\n\na\nrd\n\nw\na\nre\n\n; S\nR\n\n 0\n1\n.0\n\n9\n.2\n\n0\n1\n5\n,\n\n4\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 0\n\n4\n.0\n\n7\n.1\n\n7\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n4\n2\n\n0\n4\n\n2\n0\n\n4\n2\n\n0\n3\n\nN\n7\n6\n.5\n\n0\n3\n0\n.0\n\n4\n -\n\n F\nri\n\ne\nd\n\nh\no\n\nf \nA\n\nd\nlis\n\nw\nil;\n\n S\na\nn\n\nie\nru\n\nn\ng\n\n G\nra\n\nb\nfe\n\nld\n\nFa\nm\n\nili\ne\nn\n\ne\nrd\n\ng\nrä\n\nb\ne\nr\n\n1\n4\n\n0\n1\n\n4\n0\n\n1\n4\n\n0\n1\n\n4\n0\n\n3\nN\n\n7\n6\n.5\n\n0\n3\n0\n.0\n\n3\n -\n\n G\ne\nh\n\nw\ne\ng\n\n W\ne\nst\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\n; S\nR\n\n 2\n2\n.0\n\n3\n.2\n\n0\n2\n2\n, 1\n\n4\n0\n'0\n\n0\n0\n.0\n\n0\n\n2\n6\n\n5\n1\n\nN\n7\n6\n.5\n\n0\n3\n0\n.0\n\n2\n -\n\n G\nra\n\nb\nfe\n\nld\nsa\n\nn\nie\n\nru\nn\n\ng\n A\n\n3\n; S\n\nR\n 0\n\n8\n.1\n\n2\n.2\n\n0\n2\n0\n, 2\n\n9\n4\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n\n8\n.3\n\n.2\n2\n)\n\n4\n2\n0\n\n1\n4\n0\n\n1\n4\n0\n\n2\n6\n5\n\n5\n6\n0\n\n5\n6\n0\n\n7\n6\n5\n0\n3\n0\n -\n\n Ü\nb\nri\n\ng\ne \n\nT\nie\n\nfb\na\nu\n\nte\nn\n\n4\n2\n\n0\n1\n\n4\n0\n\n1\n4\n\n0\n2\n\n6\n5\n\n5\n6\n\n0\n5\n\n6\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\n4\n2\n\n0\n1\n\n4\n0\n\n1\n4\n\n0\n2\n\n6\n5\n\n5\n6\n\n0\n5\n\n6\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\n2\n -\n\n D\nig\n\nit\na\nle\n\n T\nra\n\nn\nsf\n\no\nrm\n\na\nti\n\no\nn\n\n; S\nR\n\n 1\n1\n.0\n\n1\n.2\n\n0\n2\n2\n, 5\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n1\n7\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; S\n\nR\n 3\n\n1\n.0\n\n3\n.2\n\n0\n2\n0\n,\n\n6\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n5\n.0\n\n1\n.2\n\n2\n)\n\n5\n0\n\n5\n0\n\n1\n7\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\n4\n0\n\n4\n0\n\n4\n0\n\n8\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n4\n0\n\n4\n4\n\n0\n4\n\n4\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\n S\nR\n\n 2\n1\n.0\n\n1\n.2\n\n0\n2\n0\n, 1\n\n9\n0\n'0\n\n0\n0\n.0\n\n0\n\n4\n0\n\n4\n0\n\n8\n0\n\n8\n0\n\n1\nN\n\n6\n1\n.5\n\n2\n0\n0\n.5\n\n0\n -\n\n C\nh\n\na\ntb\n\no\nts\n\n, I\nn\n\nte\nra\n\nkt\nio\n\nn\nsp\n\nla\ntt\n\nfo\nrm\n\n; S\nR\n\n 2\n2\n.0\n\n5\n.2\n\n0\n1\n8\n,\n\n8\n5\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n\n9\n1\n\n3\n0\n\n -\n L\n\nie\ng\n\ne\nn\n\nsc\nh\n\na\nft\n\ne\nn\n\nv\ne\nrw\n\na\nlt\n\nu\nn\n\ng\n\n3\n'5\n\n0\n0\n\n7\n'1\n\n1\n4\n\n5\n0\n\n0\n6\n\n2\n8\n\n7\n'9\n\n6\n5\n\n5\n'3\n\n5\n2\n\n6\n'9\n\n2\n1\n\n6\n'8\n\n4\n4\n\n2\n0\n\n'1\n6\n\n1\n3\n\n1\n'9\n\n8\n0\n\n-1\n'8\n\n7\n5\n\n3\n3\n\n'8\n5\n\n5\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\n-7\n8\n\n9\n1\n\nN\n1\n0\n5\n.8\n\n9\n9\n0\n.0\n\n0\n -\n\n Z\nu\n\ng\na\nn\n\ng\n S\n\na\nch\n\na\nn\n\nla\ng\n\ne\nn\n\n F\nin\n\na\nn\n\nzv\ne\nrm\n\nö\ng\n\ne\nn\n\n-7\n8\n9\n\n1\n0\n5\n8\n9\n9\n0\n -\n\n Z\nu\n\ng\na\nn\n\ng\n S\n\na\nch\n\na\nn\n\nla\ng\nen\n\n F\nin\n\na\nn\n\nzv\ner\n\nm\nö\ng\nen\n\n-4\n9\n\n'5\n9\n\n2\n1\n\nN\n1\n0\n5\n.6\n\n9\n0\n0\n.0\n\n0\n -\n\n A\nkt\n\niv\nie\n\nrt\ne\n A\n\nu\nsg\n\na\nb\n\ne\nn\n\n-4\n9\n'5\n9\n2\n\n1\n0\n5\n6\n9\n0\n0\n -\n\n A\nkt\n\niv\nie\n\nrt\ne \n\nA\nu\n\nsg\na\nb\nen\n\n1\n'5\n\n9\n1\n\n1\nN\n\n1\n0\n5\n.5\n\n9\n0\n0\n.0\n\n0\n -\n\n P\na\nss\n\niv\nie\n\nrt\ne\n E\n\nin\nn\n\na\nh\n\nm\ne\nn\n\n1\n'5\n9\n1\n\n1\n0\n5\n5\n9\n0\n0\n -\n\n P\na\nss\n\niv\nie\n\nrt\ne \n\nEi\nn\n\nn\na\nh\n\nm\nen\n\n-4\n8\n\n'7\n8\n\n9\n1\n\n0\n5\n\n -\n A\n\nb\nsc\n\nh\nlu\n\nss\n\n-4\n8\n\n'7\n8\n\n9\n1\n\n0\n -\n\n F\nIN\n\nA\nN\n\nZ\nE\nN\n\n U\nN\n\nD\n C\n\nO\nN\n\nT\nR\n\nO\nL\nL\nIN\n\nG\n\n3\n'5\n\n0\n0\n\n7\n'1\n\n1\n4\n\n5\n0\n\n0\n6\n\n2\n8\n\n7\n'9\n\n6\n5\n\n5\n'3\n\n5\n2\n\n6\n'9\n\n2\n1\n\n6\n'8\n\n4\n4\n\n-2\n8\n\n'6\n2\n\n8\n3\n\n1\n'9\n\n8\n0\n\n-1\n'8\n\n7\n5\n\n3\n3\n\n'8\n5\n\n5\n1\n\n -\n F\n\n i\n n\n\n a\n n\n\n z\n e\n\n n\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n6\n0\n\n5\n0\n\n1\n1\n\n0\n1\n\n1\n0\n\n4\nN\n\n1\n3\n1\n.5\n\n0\n4\n0\n.5\n\n5\n -\n\n F\ne\nu\n\ne\nrw\n\ne\nh\n\nrg\ne\nb\n\nä\nu\n\nd\ne\n, S\n\nch\nlie\n\nss\na\nn\n\nla\ng\n\ne\n u\n\nn\nd\n\n T\no\n\nrs\na\nn\n\nie\nru\n\nn\ng\n\n2\n5\n\n0\n6\n\n0\n3\n\n1\n0\n\n-5\n0\n\n3\n6\n\n0\n4\n\nN\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\n1\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n3\n\nE\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\n2\n4\n\n1\n4\n\n1\n5\n\n2\n4\n\n1\n2\n\n4\n1\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, T\ne\nilp\n\nro\nje\n\nkt\n T\n\nie\nfg\n\na\nra\n\ng\ne\n\n2\n0\n\n2\n'3\n\n6\n0\n\n1\n'5\n\n0\n0\n\n8\n5\n\n5\n2\n\n'3\n8\n\n0\n-1\n\n4\n0\n\n2\n'5\n\n2\n0\n\n1\nN\n\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; G\nG\n\nR\n\n0\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; G\n\nG\nR\n\n 0\n2\n.0\n\n6\n.2\n\n0\n2\n0\n,  \n\n 6\n8\n7\n'0\n\n0\n0\n.0\n\n0\n\n7\n0\n\n7\n5\n\n2\n1\n\n7\n6\n\n3\n9\n\n1\n6\n\n6\n1\n\n6\n6\n\n1\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 S\n\nR\n 0\n\n5\n.1\n\n1\n.2\n\n0\n1\n9\n, 2\n\n2\n6\n'4\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n6\n\n9\n4\n\n1\n0\n\n'8\n9\n\n1\n1\n\n0\n0\n\n1\n0\n\n0\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\n3\n0\n0\n\n5\n0\n\n7\n0\n\n6\n0\n5\n\n2\n'8\n8\n2\n\n2\n'4\n2\n0\n\n1\n2\n'2\n0\n0\n\n3\n'9\n0\n7\n\n-1\n9\n\n0\n4\n'0\n9\n7\n\n1\n3\n1\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n3\n0\n\n0\n5\n\n0\n-2\n\n7\n0\n\n6\n0\n\n5\n2\n\n'8\n7\n\n9\n2\n\n'4\n2\n\n0\n1\n\n2\n'2\n\n0\n0\n\n3\n'9\n\n0\n2\n\n-1\n9\n\n4\n4\n\n'0\n9\n\n7\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\n4\n\n9\n3\n\nN\n\n1\n3\n0\n.5\n\n0\n6\n0\n.0\n\n1\n -\n\n 4\n F\n\na\nh\n\nrz\ne\nu\n\ng\ne\n (\n\nE\nrs\n\na\ntz\n\n)b\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n\nFa\nci\n\nlit\nym\n\na\nn\n\na\ng\n\ne\nm\n\ne\nn\n\nt;\n S\n\nR\n 0\n\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 S\n\nR\n\n1\n7\n.1\n\n1\n.2\n\n0\n2\n0\n, 1\n\n4\n9\n'5\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n2\n6\n.1\n\n0\n.2\n\n1\n)\n\n1\n4\n9\n\n1\n3\n1\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n2\n0\n0\n\n-5\n6\n\n2\n5\n0\n\n-1\n0\n5\n\n1\n6\n2\n\n3\n7\n5\n\n8\n7\n8\n\n4\n5\n1\n\n-3\n7\n\n6\n8\n2\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\n0\n2\n\n1\n1\n\nN\n1\n3\n8\n.5\n\n0\n1\n0\n.9\n\n7\n -\n\n W\ne\nrd\n\n, A\nre\n\na\nlz\n\nu\ng\n\na\nn\n\ng\n; S\n\nR\n 0\n\n9\n.0\n\n7\n.2\n\n0\n1\n9\n, 4\n\n2\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n3\n\n0\n1\n\n3\n0\n\n1\n3\n\n0\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\n0\n\n3\n0\n\n1\n0\n0\n\n2\n1\n\n1\n3\n0\n\n1\n3\n0\n\n1\n3\n8\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\n3\n'2\n\n0\n0\n\n7\n'0\n\n6\n4\n\n5\n0\n\n0\n6\n\n3\n0\n\n7\n'8\n\n9\n5\n\n4\n'7\n\n4\n7\n\n4\n'0\n\n4\n2\n\n4\n'4\n\n2\n4\n\n7\n'8\n\n1\n2\n\n2\n8\n\n'0\n7\n\n7\n-1\n\n'6\n8\n\n1\n2\n\n9\n'7\n\n5\n8\n\n1\n3\n\n8\n -\n\n S\nch\n\nu\nll\n\nie\ng\n\ne\nn\n\nsc\nh\n\na\nft\n\ne\nn\n\n0\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\n0\n0\n\n0\n1\n3\n3\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n0\n0\n\n0\n1\n\n3\n3\n\n -\n M\n\nie\ntl\n\nie\ng\n\ne\nn\n\nsc\nh\n\na\nft\n\ne\nn\n\n-2\n-2\n\n-4\n-4\n\n1\nN\n\n1\n3\n1\n.6\n\n0\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 G\nru\n\nn\nd\n\nst\nü\n\nck\ne\nn\n\n i\nn\n\ns \nFi\n\nn\na\nn\n\nzv\ne\nrm\n\nö\ng\n\ne\nn\n\n-2\n-2\n\n-4\n-4\n\n1\n3\n1\n6\n0\n0\n0\n -\n\n Ü\nb\ner\n\ntr\na\ng\nu\n\nn\ng\n v\n\no\nn\n\n G\nru\n\nn\nd\nst\n\nü\nck\n\nen\n i\nn\n\ns \nFi\n\nn\na\nn\n\nzv\ner\n\nm\nö\ng\nen\n\n3\n0\n\n0\n5\n\n0\n3\n\n5\n0\n\n3\n5\n\n0\n4\n\nN\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n9\n7\n\n5\n1\n\n0\n0\n\n2\n2\n\n0\n1\n\n'0\n7\n\n5\n1\n\n'0\n7\n\n5\n1\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.1\n\n9\n -\n\n K\no\n\np\nfh\n\no\nlz\n\n, H\ne\niz\n\nu\nn\n\ng\nse\n\nrs\na\ntz\n\n (\nvo\n\nrg\ne\nzo\n\ng\ne\nn\n\n d\ne\nr\n\nS\na\nn\n\nie\nru\n\nn\ng\n\n)\n\n2\n'1\n\n5\n0\n\n1\n5\n\n0\n5\n\n0\n2\n\n5\n5\n\n0\n2\n\n5\n2\n\n5\n2\n\n'4\n5\n\n0\n-2\n\n0\n0\n\n2\n'6\n\n5\n0\n\n4\nN\n\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\n5\n0\n\n2\n0\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n3\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.0\n\n8\n -\n\n Z\no\n\np\nf,\n H\n\no\nrt\n\ne\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\n7\n0\n\n0\n8\n\n0\n0\n\n1\n'5\n\n0\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\n5\n0\n\n1\n'0\n\n9\n9\n\n8\n5\n\n0\n2\n\n8\n6\n\n1\n'1\n\n4\n9\n\n-2\n1\n\n'1\n5\n\n0\n1\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 1\n6\n.1\n\n2\n.2\n\n0\n2\n0\n, 9\n\n5\n5\n'0\n\n0\n0\n.0\n\n0\n; G\n\nR\n 0\n\n7\n.0\n\n4\n.2\n\n0\n2\n1\n, 7\n\n1\n2\n'0\n\n0\n0\n.0\n\n0\n\n1\n'6\n\n3\n5\n\n1\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.4\n\n.2\n0\n1\n8\n,  \n\n  \n2\n4\n0\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n 1\n\n4\n.1\n\n2\n.2\n\n1\n);\n G\n\nG\nR\n\n 6\n.1\n\n1\n.2\n\n0\n1\n9\n, 2\n\n'6\n9\n5\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n\n1\n4\n.1\n\n2\n.2\n\n1\n)\n\n3\n'0\n0\n0\n\n7\n'1\n2\n0\n\n1\n5\n0\n\n6\n0\n0\n\n7\n'8\n9\n5\n\n4\n'8\n5\n2\n\n3\n'8\n8\n0\n\n4\n'1\n9\n9\n\n7\n'1\n0\n9\n\n2\n7\n'4\n9\n6\n\n-1\n'3\n\n0\n5\n\n2\n8\n'8\n0\n1\n\n1\n3\n8\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n-2\n1\n\n6\n2\n\n5\n0\n\n2\n5\n\n0\n3\n\n4\n-2\n\n1\n6\n\n2\n5\n\n0\n4\n\nE\n1\n3\n8\n.5\n\n0\n3\n0\n.0\n\n8\n -\n\n D\nie\n\ntl\nim\n\no\no\n\ns,\n B\n\ne\nle\n\nu\nch\n\ntu\nn\n\ng\n K\n\nu\nn\n\nst\nra\n\nse\nn\n\n5\n5\n\n1\n0\n\n6\n5\n\n6\n5\n\n6\n5\n\n1\nN\n\n1\n3\n8\n.5\n\n0\n3\n0\n.0\n\n7\n -\n\n S\nih\n\nla\nu\n\n, Ö\nff\n\nn\nu\n\nn\ng\n\n R\nü\n\ntl\nib\n\na\nch\n\n -\n A\n\nn\np\n\na\nss\n\nu\nn\n\ng\n U\n\nm\ng\n\ne\nb\n\nu\nn\n\ng\n;\n\nS\nR\n\n 0\n5\n.1\n\n0\n.2\n\n0\n2\n1\n, 6\n\n5\n'0\n\n0\n0\n.0\n\n0\n\n-1\n6\n\n0\n1\n\n5\n2\n\n8\n7\n\n8\n-8\n\n-1\n6\n\n0\n1\n\n5\n2\n\n1\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\n2\n0\n\n0\n1\n\n6\n0\n\n6\n0\n\n3\n6\n\n0\n3\n\n6\n0\n\n4\nN\n\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n2\n5\n\n0\n3\n\n0\n0\n\n5\n5\n\n0\n5\n\n5\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\n5\n\n0\n7\n\n'4\n0\n\n0\n2\n\n'5\n5\n\n0\n2\n\n3\n5\n\n5\n8\n\n0\n4\n\n2\n2\n\n1\n0\n\n'4\n3\n\n5\n-5\n\n0\n0\n\n1\n0\n\n'9\n3\n\n5\n1\n\nN\n1\n3\n8\n.5\n\n0\n4\n0\n.8\n\n8\n -\n\n W\nila\n\nck\ne\nr,\n\n N\ne\nu\n\nb\na\nu\n\n T\nu\n\nrn\nh\n\na\nlle\n\n u\nn\n\nd\n K\n\nin\nd\n\ne\nrg\n\na\nrt\n\ne\nn\n\n; G\nR\n\n0\n4\n.0\n\n4\n.2\n\n0\n2\n1\n,  \n\n 7\n8\n5\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n5\n.0\n\n1\n.2\n\n0\n2\n2\n, 1\n\n1\n'5\n\n0\n0\n'0\n\n0\n0\n\n7\n5\n\n7\n5\n\n7\n5\n\n7\n5\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\n1\n'5\n\n2\n2\n\n1\n'3\n\n5\n0\n\n1\n'7\n\n0\n0\n\n1\n5\n\n1\n2\n\n'8\n7\n\n2\n-2\n\n8\n2\n\n'9\n0\n\n0\n1\n\nN\n\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, S\na\nn\n\nie\nru\n\nn\ng\n\n u\nn\n\nd\n U\n\nm\nn\n\nu\ntz\n\nu\nn\n\ng\n i\nn\n\nM\nu\n\nsi\nks\n\nch\nu\n\nlh\na\nu\n\ns;\n S\n\nR\n 1\n\n7\n.1\n\n1\n.2\n\n0\n2\n0\n, 1\n\n'6\n9\n0\n'0\n\n0\n0\n.0\n\n0\n; G\n\nG\nR\n\n 1\n0\n.0\n\n3\n.2\n\n0\n2\n1\n,\n\n1\n'3\n\n1\n0\n'0\n\n0\n0\n.0\n\n0\n\n6\n8\n\n1\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.7\n\n2\n -\n\n S\nch\n\nu\nla\n\nre\na\nle\n\n, S\nic\n\nh\ne\nrh\n\ne\nit\n\nsa\nu\n\nss\nta\n\ntt\nu\n\nn\ng\n\n(V\nid\n\ne\no\n\nü\nb\n\ne\nrw\n\na\nch\n\nu\nn\n\ng\n);\n S\n\nR\n 1\n\n8\n.0\n\n5\n.2\n\n0\n2\n1\n, 6\n\n4\n'5\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n5\n.0\n\n1\n.2\n\n2\n)\n\n4\n4\n\n5\n4\n\n3\n1\n\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  \n1\n9\n0\n'0\n\n0\n0\n\n(A\nb\n\nr.\n1\n4\n.1\n\n2\n.2\n\n1\n);\n U\n\nA\n 2\n\n5\n.0\n\n6\n.2\n\n0\n1\n7\n, 8\n\n'5\n0\n0\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n 1\n\n4\n.1\n\n2\n.2\n\n1\n)\n\n1\n'9\n\n0\n0\n\n2\n'1\n\n0\n0\n\n2\n5\n\n4\n'0\n\n0\n0\n\n4\n'0\n\n0\n0\n\n4\nN\n\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\n-1\n5\n\n0\n1\n\n'7\n2\n\n0\n2\n\n5\n0\n\n5\n0\n\n1\n'8\n\n7\n0\n\n-1\n5\n\n0\n2\n\n'0\n2\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-4\n2\n\n5\n7\n\n9\n6\n\n1\n0\n\n0\n4\n\n'0\n0\n\n0\n3\n\n7\n1\n\n-4\n2\n\n5\n7\n\n9\n6\n\n1\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\n3\n0\n\n0\n2\n\n2\n0\n\n3\n0\n\n3\n0\n\n5\n5\n\n0\n5\n\n5\n0\n\n4\nN\n\n1\n3\n8\n.5\n\n0\n4\n0\n.2\n\n2\n -\n\n Z\no\n\np\nf,\n E\n\nrs\na\ntz\n\n E\nn\n\ne\nrg\n\nie\nsy\n\nst\ne\nm\n\n3\n1\n\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 (\n\nA\nb\n\nr.\n 7\n\n.7\n.2\n\n1\n);\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\n(A\nb\n\nr.\n 7\n\n.7\n.2\n\n1\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n5\n0\n\n4\n0\n\n5\n0\n\n5\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\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n2\n\n5\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\nE\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 (\n\nA\nb\n\nr.\n 1\n\n2\n.0\n\n1\n.2\n\n1\n);\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 (\n\nA\nb\n\nr.\n 1\n\n2\n.0\n\n1\n.2\n\n1\n)\n\n1\n5\n0\n\n2\n7\n5\n\n4\n8\n5\n\n4\n1\n0\n\n7\n7\n0\n\n1\n'3\n2\n0\n\n1\n'3\n2\n0\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\n1\n5\n\n0\n2\n\n7\n5\n\n4\n8\n\n5\n2\n\n6\n0\n\n-1\n5\n\n0\n6\n\n2\n0\n\n1\n'0\n\n2\n0\n\n-3\n0\n\n0\n1\n\n'3\n2\n\n0\n2\n\n0\n2\n\n -\n S\n\nta\nd\n\ntp\nla\n\nn\nu\n\nn\ng\n\n1\n5\n\n0\n2\n\n7\n5\n\n4\n8\n\n5\n2\n\n6\n0\n\n-1\n5\n\n0\n6\n\n2\n0\n\n1\n'0\n\n2\n0\n\n-3\n0\n\n0\n1\n\n'3\n2\n\n0\n2\n\n0\n -\n\n H\nO\n\nC\nH\n\nB\nA\n\nU\n\n1\n5\n\n0\n2\n\n7\n5\n\n4\n8\n\n5\n2\n\n6\n0\n\n-1\n5\n\n0\n6\n\n2\n0\n\n1\n'0\n\n2\n0\n\n-3\n0\n\n0\n1\n\n'3\n2\n\n0\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\n-2\n5\n\n0\n-9\n\n1\nN\n\n1\n3\n8\n.6\n\n3\n5\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 U\n\nn\nte\n\nrn\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n-2\n5\n0\n\n-9\n1\n3\n8\n6\n3\n5\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 U\n\nn\nte\n\nrn\neh\n\nm\nu\n\nn\ng\nen\n\n-1\n8\n\n7\n1\n\nN\n1\n3\n8\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-1\n8\n7\n\n1\n3\n8\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\n3\n0\n\n0\n5\n\n0\n3\n\n0\n0\n\n3\n5\n\n0\n3\n\n5\n0\n\n4\nN\n\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n4\n'5\n\n9\n0\n\n1\n0\n\n'8\n7\n\n0\n4\n\n'7\n7\n\n5\n4\n\n'5\n2\n\n0\n1\n\n'7\n9\n\n0\n4\n\n'6\n1\n\n5\n7\n\n'3\n1\n\n1\n6\n\n'7\n3\n\n0\n5\n\n'5\n9\n\n4\n3\n\n8\n'4\n\n7\n1\n\n-5\n'2\n\n5\n5\n\n4\n3\n\n'7\n2\n\n6\n3\n\n0\n -\n\n T\nIE\n\nF\nB\n\nA\nU\n\n5\n'9\n\n9\n0\n\n1\n1\n\n'2\n7\n\n0\n5\n\n'0\n7\n\n5\n4\n\n'7\n3\n\n0\n2\n\n'4\n8\n\n0\n5\n\n'8\n0\n\n5\n1\n\n0\n'2\n\n0\n3\n\n8\n'8\n\n3\n5\n\n7\n'8\n\n8\n3\n\n4\n5\n\n'5\n5\n\n3\n-5\n\n'2\n5\n\n5\n5\n\n0\n'8\n\n0\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\n-1\n5\n\n0\n-1\n\n5\n0\n\n-1\n5\n\n0\n-3\n\n0\n0\n\n-3\n0\n\n0\n1\n\nN\n2\n0\n2\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\n5\n0\n\n-1\n5\n0\n\n-1\n5\n0\n\n-3\n0\n0\n\n-3\n0\n\n0\n2\n0\n2\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\n3\n0\n\n3\n0\n\n6\n0\n\n6\n0\n\n6\n0\n\n4\nN\n\n2\n0\n2\n.5\n\n2\n9\n0\n.2\n\n1\n -\n\n V\ne\nro\n\nrd\nn\n\nu\nn\n\ng\n ü\n\nb\ne\nr \n\nFa\nh\n\nrz\ne\nu\n\ng\na\nb\n\nst\ne\nllp\n\nlä\ntz\n\ne\n, R\n\ne\nvi\n\nsi\no\n\nn\n\n5\n0\n\n7\n5\n\n7\n5\n\n1\n0\n\n0\n7\n\n5\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\nE\n2\n0\n2\n.5\n\n2\n9\n0\n.1\n\n9\n -\n\n G\ne\nb\n\nie\nts\n\ne\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\n S\nu\n\nn\nn\n\na\nu\n\n (\nP\n\nro\nje\n\nkt\nst\n\nu\nd\n\nie\nn\n\n,\n\nQ\nu\n\na\nrt\n\nie\nrp\n\nla\nn\n\n, G\ne\nst\n\na\nlt\n\nu\nn\n\ng\nsp\n\nla\nn\n\n)\n\n3\n0\n\n3\n0\n\n3\n0\n\n3\n0\n\n9\n0\n\n9\n0\n\n4\nE\n\n2\n0\n2\n.5\n\n2\n9\n0\n.1\n\n8\n -\n\n R\nä\nu\n\nm\nlic\n\nh\ne\n S\n\ntu\nd\n\nie\nn\n\n (\nG\n\ne\nb\n\nie\nts\n\ne\nn\n\ntw\nic\n\nkl\nu\n\nn\ng\n\ne\nn\n\n,\n\nV\ne\nrd\n\nic\nh\n\ntu\nn\n\ng\nss\n\ntu\nd\n\nie\nn\n\n, P\nP\n\nP\n-P\n\nro\nje\n\nkt\ne\n)\n\n2\n0\n\n5\n0\n\n4\n0\n\n7\n0\n\n7\n0\n\n3\nE\n\n2\n0\n2\n.5\n\n2\n9\n0\n.1\n\n7\n -\n\n K\no\n\nm\nm\n\nu\nn\n\na\nle\n\nr \nR\n\nic\nh\n\ntp\nla\n\nn\n (\n\nT\ne\nilr\n\nic\nh\n\ntp\nla\n\nn\n S\n\nie\nd\n\nlu\nn\n\ng\n u\n\nn\nd\n\nLa\nn\n\nd\nsc\n\nh\na\nft\n\n)\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n3\nE\n\n2\n0\n2\n.5\n\n2\n9\n0\n.1\n\n6\n -\n\n K\no\n\nm\nm\n\nu\nn\n\na\nle\n\ns \nR\n\na\nu\n\nm\no\n\nrd\nn\n\nu\nn\n\ng\nsk\n\no\nn\n\nze\np\n\nt\n\n1\n5\n\n0\n3\n\nE\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\n5\n0\n\n1\n0\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\nE\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n1\n0\n\n0\n2\n\n0\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\nN\n\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\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\n0\n\n0\n3\n\n5\n0\n\n3\n5\n\n0\n3\n\nN\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; S\n\nR\n 2\n\n1\n.0\n\n6\n.2\n\n0\n2\n2\n, 6\n\n9\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n3\n\n0\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n2\n0\n\n0\n6\n\n5\n0\n\n6\n5\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\n2\n0\n\n7\n5\n\n2\n0\n\n2\n0\n\n1\nN\n\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\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.0\n\n1\n -\n\n U\nm\n\nse\ntz\n\nu\nn\n\ng\n F\n\nu\nss\n\n- \nu\n\nn\nd\n\n V\ne\nlo\n\nve\nrk\n\ne\nh\n\nrs\nko\n\nn\nze\n\np\nt\n\n1\n'5\n4\n0\n\n6\n'9\n0\n0\n\n2\n'1\n5\n5\n\n2\n'4\n7\n0\n\n1\n'4\n6\n5\n\n4\n'0\n1\n0\n\n4\n'0\n7\n7\n\n3\n'5\n8\n0\n\n2\n'2\n3\n8\n\n2\n2\n'6\n1\n7\n\n-4\n'7\n\n5\n5\n\n2\n7\n'3\n7\n2\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\n1\n2\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n0\n0\n.0\n\n2\n -\n\n E\nrw\n\ne\nrb\n\n d\niv\n\ne\nrs\n\ne\nr \n\nka\nn\n\nto\nn\n\na\nle\n\nr \nG\n\nru\nn\n\nd\nst\n\nü\nck\n\ne\n\n1\n1\n\n4\n1\n\nN\n3\n3\n0\n.5\n\n0\n0\n0\n.0\n\n0\n -\n\n G\nru\n\nn\nd\n\nst\nü\n\nck\ne\n; S\n\nR\n 0\n\n5\n.1\n\n0\n.2\n\n0\n2\n1\n, 1\n\n1\n3\n'7\n\n8\n5\n.0\n\n0\n\n(A\nb\n\nr.\n1\n1\n.0\n\n1\n.2\n\n2\n)\n\n1\n2\n0\n\n1\n1\n4\n\n3\n3\n0\n5\n0\n0\n0\n -\n\n G\nru\n\nn\nd\nst\n\nü\nck\n\ne\n\n4\n'5\n\n9\n0\n\n1\n0\n\n'8\n7\n\n0\n4\n\n'7\n7\n\n5\n4\n\n'5\n2\n\n0\n1\n\n'7\n9\n\n0\n4\n\n'6\n1\n\n5\n7\n\n'3\n1\n\n1\n6\n\n'7\n3\n\n0\n5\n\n'5\n9\n\n4\n3\n\n8\n'4\n\n7\n1\n\n-5\n'2\n\n5\n5\n\n4\n3\n\n'7\n2\n\n6\n3\n\n3\n0\n\n -\n U\n\nn\nte\n\nrh\na\nlt\n\n T\nie\n\nfb\na\nu\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n4\n0\n\n0\n8\n\n0\n0\n\n8\n0\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n2\n\n'1\n5\n\n0\n2\n\n'1\n5\n\n0\n2\n\na\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n1\n -\n\n O\nb\n\ne\nrt\n\nili\n-,\n\n R\nü\n\nti\n-,\n\n N\ne\nu\n\ng\nu\n\nt-\n, K\n\no\np\n\nfh\no\n\nlz\nst\n\nra\nss\n\ne\n; S\n\nR\n\n0\n1\n.0\n\n2\n.2\n\n0\n2\n2\n,  \n\n9\n1\n'0\n\n0\n0\n.0\n\n0\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\n5\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n4\nS\n\nM\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\n4\n\n5\n0\n\n8\n5\n\n0\n8\n\n5\n0\n\n4\nS\n\nM\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\n5\n0\n\n0\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\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\n6\n0\n\n6\n0\n\n6\n0\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\n2\n0\n\n0\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n1\n\nS\nM\n\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\n2\n5\n\n0\n2\n\n5\n0\n\n5\n0\n\n5\n5\n\n0\n5\n\n5\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n0\n3\n -\n\n A\nre\n\na\nl \nW\n\ne\nrd\n\n, K\na\nn\n\na\nlw\n\ne\ng\n\n S\nch\n\nö\nn\n\na\nu\n\nw\ne\ng\n\n N\ne\nu\n\ng\ne\nst\n\na\nlt\n\nu\nn\n\ng\n\n5\n0\n\n0\n5\n\n0\n5\n\n0\n6\n\n0\n0\n\n6\n0\n\n0\n3\n\nN\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. A\n\nn\nsc\n\nh\nlu\n\nss\n\nA\nlb\n\nis\nst\n\nra\nss\n\ne\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n1\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n1\n\n2\n2\n\n3\n0\n\n0\n3\n\n0\n0\n\n1\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\n2\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 (\n\nA\nb\n\nr.\n 1\n\n8\n.8\n\n.2\n0\n);\n S\n\nR\n 0\n\n1\n.0\n\n9\n.2\n\n0\n2\n0\n, 1\n\n3\n5\n'0\n\n0\n0\n.0\n\n0\n\n(A\nb\n\nr.\n 1\n\n.6\n.2\n\n1\n)\n\n5\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n4\n\n0\n0\n\n9\n5\n\n0\n9\n\n5\n0\n\n2\nb\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.2\n\n3\n -\n\n S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\nst\nra\n\nss\ne\n; S\n\nR\n 0\n\n8\n.0\n\n3\n.2\n\n0\n2\n2\n, 1\n\n1\n1\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n2\n\n0\n0\n\n5\n0\n\n5\n0\n\n2\n5\n\n0\n4\n\n0\n0\n\n4\n0\n\n0\n3\n\nN\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\n1\n0\n\n0\n1\n\n0\n0\n\n1\n7\n\n8\n1\n\n0\n0\n\n1\n0\n\n0\n1\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,  \n\n8\n3\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n0\n4\n.0\n\n2\n.2\n\n0\n2\n0\n, 3\n\n5\n0\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\n1\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\n-1\n\n5\n0\n\n-1\n5\n\n0\n1\n\nS\nM\n\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\n3\n8\n\n3\n3\n\n8\n3\n\n8\n1\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n1\n6\n -\n\n Z\nü\n\nri\nch\n\nst\nra\n\nss\ne\n K\n\nn\no\n\nte\nn\n\n S\nu\n\nn\nn\n\na\nu\n\n-M\no\n\no\ns,\n\nLi\nch\n\nts\nig\n\nn\na\nla\n\nn\nla\n\ng\ne\n u\n\nn\nd\n\n S\na\nm\n\nm\ne\nls\n\ntr\na\nss\n\ne\n; S\n\nR\n 0\n\n6\n.1\n\n2\n.2\n\n0\n1\n1\n, 2\n\n4\n4\n'5\n\n2\n0\n.0\n\n0\n\n7\n0\n\n7\n0\n\n7\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n1\n5\n -\n\n B\nü\n\nn\nis\n\nte\nig\n\n I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n5\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n1\n'0\n\n5\n0\n\n1\n'0\n\n5\n0\n\n4\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n1\n4\n -\n\n T\nü\n\nfi\nst\n\nra\nss\n\ne\n V\n\ne\nlo\n\nfü\nh\n\nru\nn\n\ng\n\n2\n0\n\n0\n3\n\n0\n0\n\n5\n0\n\n5\n5\n\n0\n5\n\n5\n0\n\n2\nb\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n1\n3\n -\n\n B\nu\n\ntt\ne\nn\n\na\nu\n\nst\nra\n\nss\ne\n\n3\n0\n\n3\n0\n\n6\n0\n\n6\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.1\n\n1\n2\n -\n\n B\na\nd\n\nst\nra\n\nss\ne\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n-1\n7\n\n0\n-1\n\n7\n0\n\n-1\n7\n\n0\n1\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\n5\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n5\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\n7\n -\n\n R\na\nin\n\nst\nra\n\nss\ne\n; S\n\nR\n 3\n\n0\n.1\n\n1\n.2\n\n0\n2\n1\n, 1\n\n3\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n9\n5\n\n1\n0\n\n9\n1\n\n0\n9\n\n1\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\n1\n\n4\n6\n\n3\n-1\n\n8\n6\n\n-2\n0\n\n0\n1\n\n4\n1\n\nS\nM\n\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\n2\n5\n\n0\n5\n\n0\n5\n\n0\n5\n\n0\n1\n\n'0\n0\n\n0\n1\n\n'0\n0\n\n0\n2\n\nb\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 B\n\nü\nch\n\ne\nl \nm\n\nit\n B\n\nu\nsh\n\na\nlt\n\ne\nst\n\ne\nlle\n\n; S\nR\n\n 0\n2\n.0\n\n4\n.2\n\n0\n1\n3\n,\n\n8\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\nA\nb\n\nr.\n 2\n\n7\n.3\n\n.1\n8\n)\n\n2\n0\n\n0\n1\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n3\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\n1\n\n1\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 (\n\nS\nR\n\n2\n4\n.0\n\n8\n.2\n\n1\n)\n\n2\n5\n\n0\n2\n\n5\n0\n\n1\n0\n\n0\n6\n\n0\n0\n\n6\n0\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\n5\n0\n\n2\n0\n\n1\n6\n\n1\n0\n\n0\n1\n\n0\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\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.2\n\n8\n -\n\n S\nih\n\nlu\nfe\n\nrw\ne\ng\n\n, W\ne\nrd\n\n1\n2\n\n7\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.6\n\n.2\n0\n1\n6\n,  \n\n 1\n4\n9\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n\n7\n.9\n\n.2\n1\n);\n S\n\nR\n 1\n\n1\n.7\n\n.2\n0\n1\n7\n, 2\n\n'2\n9\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 7\n\n.9\n.2\n\n1\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n5\n0\n\n5\n0\n\n7\n0\n\n0\n2\n\n5\n0\n\n1\n2\n\n0\n2\n\n0\n1\n\n'1\n9\n\n0\n1\n\n'1\n9\n\n0\n2\n\nb\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.6\n\n5\n -\n\n L\ne\nim\n\ng\nru\n\nb\ne\nn\n\nb\na\nch\n\n u\nn\n\nd\n S\n\nti\ne\ng\n\nst\nra\n\nss\ne\n; S\n\nR\n 1\n\n2\n.0\n\n4\n.2\n\n0\n2\n2\n,\n\n1\n8\n'7\n\n0\n0\n.0\n\n0\n\n5\n0\n\n0\n1\n\n'0\n0\n\n0\n5\n\n0\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n1\n0\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n2\n\n'7\n5\n\n0\n2\n\n'7\n5\n\n0\n2\n\na\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.5\n\n9\n -\n\n S\nih\n\nlt\na\nls\n\ntr\na\nss\n\ne\n, S\n\no\no\n\nd\nst\n\nra\nss\n\ne\n, S\n\nta\nd\n\ntg\nre\n\nn\nze\n\n -\n P\n\no\nst\n\nst\nra\n\nss\ne\n;\n\nS\nR\n\n 0\n8\n.0\n\n3\n.2\n\n0\n2\n2\n, 7\n\n1\n7\n'0\n\n0\n0\n.0\n\n0\n\n5\n3\n\n1\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 (\n\nA\nb\n\nr.\n 7\n\n.9\n.2\n\n1\n)\n\n2\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n1\n\n0\n1\n\n0\n1\n\n0\n2\n\n4\n7\n\n7\n0\n\n7\n7\n\n0\n2\n\na\nN\n\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\n; S\nR\n\n0\n7\n.0\n\n7\n.2\n\n0\n2\n0\n, 2\n\n6\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n6\n.1\n\n1\n.2\n\n0\n2\n1\n, 3\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\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 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n,  \n\n3\n2\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n\n1\n2\n.4\n\n.2\n2\n);\n S\n\nR\n 1\n\n7\n.0\n\n9\n.2\n\n0\n1\n9\n, 3\n\n7\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.4\n\n.2\n2\n)\n\n8\n1\n\nN\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,  \n\n2\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.4\n\n.2\n2\n);\n\nS\nR\n\n 1\n7\n.0\n\n9\n.2\n\n0\n1\n9\n, 2\n\n8\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.4\n\n.2\n2\n)\n\n2\n0\n\n1\n5\n\n0\n8\n\n8\n2\n\n0\n1\n\n2\n0\n\n1\n1\n\nN\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; S\n\nR\n\n0\n5\n.0\n\n5\n.2\n\n0\n2\n0\n, 2\n\n0\n4\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n2\n.3\n\n.2\n2\n)\n\n2\n0\n\n0\n2\n\n0\n0\n\n5\n4\n\n0\n0\n\n4\n0\n\n0\n2\n\nb\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; S\n\nR\n 3\n\n0\n.1\n\n1\n.2\n\n0\n2\n1\n, 1\n\n9\n'5\n\n5\n0\n.0\n\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n5\n0\n\n5\n0\n\n3\n5\n\n4\n5\n\n0\n4\n\n5\n0\n\n2\na\n\nN\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\n1\n5\n\n0\n1\n\n0\n2\n\n0\n0\n\n1\n6\n\n0\n1\n\n6\n0\n\n2\nb\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; S\nR\n\n 2\n5\n.0\n\n1\n.2\n\n0\n2\n2\n, 2\n\n5\n'8\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\n0\n\n2\n3\n\n0\n2\n\n3\n0\n\n2\na\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.4\n\n0\n -\n\n G\nst\n\na\nld\n\ne\nrs\n\ntr\na\nss\n\ne\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n-2\n'7\n\n2\n0\n\n1\n'0\n\n0\n0\n\n1\n0\n\n0\n5\n\n0\n5\n\n0\n5\n\n8\n-1\n\n'5\n7\n\n0\n-3\n\n'6\n2\n\n0\n2\n\n'0\n5\n\n0\n2\n\na\nN\n\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 2\n0\n.1\n\n0\n.2\n\n0\n2\n0\n,\n\n1\n1\n5\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n5\n.0\n\n1\n.2\n\n0\n2\n2\n, 1\n\n2\n1\n'0\n\n0\n0\n.0\n\n0\n\n-7\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n6\n9\n\n3\n0\n\n-7\n0\n\n1\n'0\n\n0\n0\n\n1\nS\n\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\n2\n6\n\n1\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 (\n\nA\nb\n\nr.\n\n2\n4\n.8\n\n.2\n1\n);\n S\n\nR\n 2\n\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 (\n\nA\nb\n\nr.\n 2\n\n4\n.8\n\n.2\n1\n)\n\n1\n0\n\n1\nN\n\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 (\n\nA\nb\n\nr.\n\n1\n1\n.0\n\n1\n.2\n\n2\n);\n S\n\nR\n 1\n\n0\n.0\n\n1\n.2\n\n0\n1\n7\n, 5\n\n'9\n8\n4\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n 1\n\n1\n.0\n\n1\n.2\n\n2\n)\n\n9\n1\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\n6\n1\n\nN\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,  \n\n2\n5\n'0\n\n0\n0\n.0\n\n0\n\n(S\nR\n\n 1\n6\n.1\n\n1\n.2\n\n1\n);\n S\n\nR\n 0\n\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\nS\nR\n\n 1\n6\n.1\n\n1\n.2\n\n1\n)\n\n1\n0\n\n7\n6\n\n0\n1\n\n4\n5\n\n1\n0\n\n7\n1\n\n0\n7\n\n1\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\n8\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\n1\n0\n\n0\n2\n\n5\n1\n\n2\n5\n\n1\n2\n\n5\n3\n\nN\n3\n3\n0\n.5\n\n0\n1\n0\n.7\n\n1\n -\n\n E\ng\n\ng\nst\n\nra\nss\n\ne\n, T\n\no\nb\n\ne\nlh\n\no\nf\n\n1\n5\n\n0\n6\n\n0\n0\n\n6\n0\n\n0\n3\n\n3\n9\n\n7\n5\n\n0\n7\n\n5\n0\n\n1\nN\n\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 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n,\n\n9\n0\n'4\n\n0\n0\n.0\n\n0\n; S\n\nR\n 2\n\n0\n.0\n\n4\n.2\n\n0\n2\n1\n, 1\n\n'1\n2\n0\n'0\n\n0\n0\n.0\n\n0\n\n5\n8\n\n1\n5\n\n5\n1\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\n5\n\n0\n0\n\n5\n0\n\n0\n7\n\n7\n5\n\n-2\n2\n\n5\n1\n\n'0\n0\n\n0\n1\n\nS\nM\n\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n5\n0\n\n0\n5\n\n0\n0\n\n1\n'0\n\n0\n0\n\n1\n'0\n\n0\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n4\n0\n.0\n\n7\n -\n\n L\nif\n\nt \nFu\n\nss\n- \n\nu\nn\n\nd\n V\n\ne\nlo\n\nve\nrk\n\ne\nh\n\nrs\n B\n\nyp\na\nss\n\n G\nrü\n\nt\n\n5\n0\n\n0\n5\n\n0\n0\n\n1\n0\n\n0\n1\n\n'1\n0\n\n0\n1\n\n'1\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\n7\n0\n\n1\n4\n\n9\n7\n\n0\n7\n\n0\n1\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'2\n9\n8\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.0\n\n7\n.2\n\n2\n);\n S\n\nR\n\n2\n1\n.0\n\n5\n.2\n\n0\n1\n9\n,  \n\n 9\n3\n'0\n\n0\n0\n  \n(A\n\nb\nr.\n\n 1\n2\n.0\n\n7\n.2\n\n2\n)\n\n1\n'1\n\n3\n5\n\n1\n'0\n\n0\n0\n\n2\n'6\n\n8\n8\n\n1\n'1\n\n3\n5\n\n1\n'1\n\n3\n5\n\n1\nE\n\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\n1\n'5\n0\n0\n\n1\n'4\n5\n0\n\n1\n5\n0\n\n2\n4\n0\n\n1\n'2\n6\n5\n\n1\n'1\n0\n0\n\n2\n'8\n3\n7\n\n4\n'6\n0\n5\n\n4\n'6\n0\n5\n\n3\n3\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n-3\n2\n\n0\n1\n\n6\n0\n\n1\n6\n\n0\n8\n\n-3\n2\n\n0\n3\n\n2\n0\n\n1\nN\n\n3\n3\n0\n.5\n\n0\n1\n0\n.9\n\n8\n -\n\n W\ne\nrd\n\n, ö\nff\n\ne\nn\n\ntl\nic\n\nh\ne\nr \n\nW\ne\ng\n\n; S\nR\n\n 0\n9\n.0\n\n7\n.2\n\n0\n1\n9\n,  \n\n2\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n2\n3\n.0\n\n8\n.2\n\n0\n2\n2\n, 2\n\n9\n8\n'0\n\n0\n0\n.0\n\n0\n\n1\n3\n\n4\n4\n\n1\n3\n\n1\n3\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\n1\n0\n\n0\n5\n\n0\n0\n\n2\n0\n\n0\n5\n\n0\n5\n\n0\n8\n\n4\n8\n\n5\n0\n\n8\n5\n\n0\n2\n\na\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\nrs\n\ntr\na\nss\n\ne\n; S\n\nR\n\n0\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\n2\n0\n\n0\n3\n\n9\n0\n\n3\n7\n\n3\n2\n\n0\n0\n\n2\n0\n\n0\n1\n\nN\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,  \n\n8\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n2\n.0\n\n1\n.2\n\n0\n2\n1\n, 6\n\n4\n1\n'0\n\n0\n0\n.0\n\n0\n\n1\n9\n\n0\n4\n\n0\n0\n\n4\n0\n\n0\n7\n\n2\n5\n\n9\n0\n\n5\n9\n\n0\n1\n\nN\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; S\n\nR\n 1\n\n2\n.0\n\n1\n.2\n\n0\n2\n1\n, 7\n\n1\n2\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n5\n9\n\n2\n0\n\n2\n0\n\n1\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n4\n\n0\n1\n\n4\n0\n\n1\n4\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n6\n0\n.0\n\n8\n -\n\n P\no\n\nsc\nh\n\nu\nn\n\ng\n P\n\no\nn\n\ny \nP\n\n4\n (\n\nJg\n. 2\n\n0\n1\n2\n)\n\n1\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\n0\n6\n0\n.0\n\n4\n -\n\n S\ntr\n\na\nss\n\ne\nn\n\nw\nis\n\nch\nm\n\na\nsc\n\nh\nin\n\ne\n (\n\nK\na\np\n\na\nzi\n\ntä\nts\n\ne\nrw\n\ne\nit\n\ne\nru\n\nn\ng\n\n)\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n6\n0\n.0\n\n2\n -\n\n F\no\n\nrd\n K\n\na\nst\n\ne\nn\n\nw\na\ng\n\ne\nn\n\n (\nJg\n\n. 2\n0\n1\n1\n)\n\n1\n8\n\n0\n1\n\n8\n0\n\n1\n8\n\n0\n1\n\n8\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n6\n0\n.0\n\n1\n -\n\n M\ne\nili\n\n 4\n(J\n\ng\n. 2\n\n0\n0\n8\n)\n\n3\n0\n\n3\n0\n\n1\n7\n\n0\n3\n\n0\n3\n\n0\n1\n\nN\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 1\n\n2\n.0\n\n4\n.2\n\n0\n2\n2\n,  \n\n5\n9\n'4\n\n0\n0\n.0\n\n0\n;\n\nS\nR\n\n 0\n3\n.0\n\n5\n.2\n\n0\n2\n2\n, 1\n\n4\n9\n'5\n\n0\n0\n.0\n\n0\n\n5\n2\n0\n\n4\n5\n0\n\n1\n7\n5\n\n2\n1\n5\n\n4\n1\n0\n\n4\n1\n0\n\n1\n7\n0\n\n1\n'7\n7\n0\n\n1\n'7\n7\n0\n\n3\n3\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n4\n0\n\n1\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n4\n0\n.8\n\n2\n -\n\n O\nb\n\ne\nrt\n\nili\n, S\n\na\nlz\n\nsi\nlo\n\n k\nle\n\nin\n; S\n\nR\n 1\n\n2\n.0\n\n6\n.2\n\n0\n2\n2\n, 1\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\n3\n3\n0\n.5\n\n0\n4\n0\n.8\n\n1\n -\n\n R\nif\n\ne\nrt\n\nst\nra\n\nss\ne\n, E\n\nrs\na\ntz\n\n S\nch\n\no\np\n\nf;\n S\n\nR\n 1\n\n2\n.0\n\n7\n.2\n\n0\n2\n2\n, 6\n\n9\n'0\n\n0\n0\n.0\n\n0\n\n1\n1\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\n.1\n0\n.2\n\n0\n1\n9\n,  \n\n8\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n\n2\n6\n.1\n\n0\n.2\n\n1\n);\n S\n\nR\n 1\n\n6\n.6\n\n.2\n0\n2\n0\n, 7\n\n0\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n6\n.1\n\n0\n.2\n\n1\n)\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n4\n0\n.4\n\n0\n -\n\n V\nö\n\ng\ne\nlis\n\nch\ne\nu\n\nn\ne\n, S\n\no\nla\n\nrd\na\nch\n\n5\n0\n\n0\n4\n\n5\n0\n\n5\n0\n\n1\n'0\n\n0\n0\n\n1\n'0\n\n0\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n4\n0\n.3\n\n0\n -\n\n P\no\n\nst\nb\n\nrü\nck\n\ne\n S\n\nZ\nU\n\n, S\na\nn\n\nie\nru\n\nn\ng\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n9\n2\n\n6\n9\n\n9\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.3\n\n.2\n0\n1\n8\n,\n\n1\n8\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.7\n\n.2\n2\n)\n\n2\n0\n\n5\n0\n\n5\n0\n\n0\n9\n\n2\n0\n\n2\n6\n\n1\n2\n9\n\n1\n2\n9\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\n6\n\n0\n1\n\n6\n0\n\n1\n6\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n6\n0\n.4\n\n0\n -\n\n K\ne\nh\n\nrm\na\nsc\n\nh\nin\n\ne\n M\n\nFH\n\n2\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n6\n0\n.3\n\n9\n -\n\n M\ne\nli \n\n3\n K\n\no\nm\n\nm\nu\n\nn\na\nlf\n\na\nh\n\nrz\ne\nu\n\ng\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n6\n0\n.3\n\n8\n -\n\n K\no\n\nm\na\nts\n\nu\n W\n\nA\n 6\n\n5\n-6\n\n P\nn\n\ne\nu\n\nla\nd\n\ne\nr\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n6\n0\n.3\n\n7\n -\n\n E\ng\n\nh\no\n\nlm\n N\n\nilf\nis\n\nk \n2\n2\n5\n0\n G\n\ne\nrä\n\nte\ntr\n\nä\ng\n\ne\nr\n\n1\n1\n\n0\n1\n\n1\n0\n\n1\n1\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n6\n0\n.3\n\n6\n -\n\n B\no\n\nm\na\ng\n\n B\nW\n\n 9\n0\n A\n\nC\n -\n\n 2\n W\n\na\nlz\n\ne\n &\n\n I\nm\n\na\nir\n\n K\no\n\nm\np\n\nre\nss\n\no\nr\n\n2\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n3\n\nN\n3\n3\n0\n.5\n\n0\n6\n0\n.3\n\n5\n -\n\n M\nA\n\nN\n T\n\nG\nM\n\n 1\n8\n.3\n\n4\n0\n L\n\nK\nW\n\n8\n5\n\n8\n5\n\n8\n5\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n6\n0\n.3\n\n4\n -\n\n R\na\nd\n\nd\nu\n\nm\np\n\ne\nr \n\n&\n S\n\nch\nw\n\ne\nis\n\nsa\nn\n\nla\ng\n\ne\n\n9\n0\n\n9\n0\n\n9\n0\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n6\n0\n.3\n\n3\n -\n\n P\nia\n\ng\ng\n\nio\n P\n\no\nrt\n\ne\nr \n\nK\nle\n\nin\nve\n\nrd\nic\n\nh\nte\n\nr\n\n7\n5\n\n7\n5\n\n7\n5\n\n3\nN\n\n3\n3\n0\n.5\n\n0\n6\n0\n.1\n\n6\n -\n\n R\na\nu\n\np\ne\nn\n\nb\na\ng\n\ng\ne\nr \n\nV\no\n\nlv\no\n\n E\nC\n\n 2\n7\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n5\n0\n\n2\n5\n0\n\n1\n'2\n5\n0\n\n1\n'2\n5\n0\n\n1\n'8\n7\n7\n\n1\n'5\n5\n0\n\n1\n'5\n5\n0\n\n3\n8\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n5\n0\n\n2\n5\n\n0\n5\n\n0\n2\n\n0\n5\n\n0\n3\n\n7\n0\n\n3\n7\n\n0\n3\n\nN\n3\n8\n0\n.5\n\n0\n3\n0\n.0\n\n1\n -\n\n B\nü\n\nch\ne\nl, \n\nB\nu\n\nsh\na\nlt\n\n A\nlb\n\nis\nst\n\nra\nss\n\ne\n\n5\n0\n\n2\n5\n0\n\n5\n0\n\n2\n0\n\n5\n0\n\n3\n7\n0\n\n3\n7\n0\n\n3\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\n5\n0\n\n3\n0\n\n0\n3\n\n0\n0\n\n1\n'2\n\n7\n0\n\n1\n'3\n\n0\n0\n\n1\n'8\n\n6\n0\n\n1\n'9\n\n2\n0\n\n1\n'9\n\n2\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\n5\n\n0\n5\n\n0\n0\n\n4\n8\n\n0\n1\n\n'3\n5\n\n1\n1\n\n'3\n8\n\n0\n1\n\n'9\n2\n\n3\n2\n\n'4\n8\n\n1\n2\n\n'4\n8\n\n1\n3\n\n8\n -\n\n V\nE\nR\n\nK\nE\nH\n\nR\n\n-2\n5\n\n0\n-2\n\n5\n0\n\n-2\n5\n\n0\n-5\n\n0\n0\n\n-5\n0\n\n0\n1\n\nN\n3\n3\n0\n.6\n\n3\n5\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 U\n\nn\nte\n\nrn\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n-2\n5\n0\n\n-2\n5\n0\n\n-2\n5\n0\n\n-5\n0\n0\n\n-5\n0\n\n0\n3\n3\n0\n6\n3\n5\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 U\n\nn\nte\n\nrn\neh\n\nm\nu\n\nn\ng\nen\n\n1\n'5\n\n5\n0\n\n2\n'0\n\n0\n0\n\n2\n'0\n\n0\n0\n\n2\n'0\n\n0\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n5\n\n0\n7\n\n'8\n5\n\n0\n7\n\n'8\n5\n\n0\n2\n\nb\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\n3\n0\n\n0\n1\n\n'7\n0\n\n0\n1\n\n'7\n0\n\n0\n2\n\n0\n9\n\n2\n'0\n\n0\n0\n\n2\n'0\n\n0\n0\n\n1\nN\n\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\n1\n'5\n5\n0\n\n2\n'0\n0\n0\n\n2\n'0\n0\n0\n\n2\n'0\n0\n0\n\n1\n0\n0\n\n4\n0\n0\n\n1\n'8\n0\n0\n\n1\n'7\n5\n0\n\n2\n0\n9\n\n9\n'8\n5\n0\n\n9\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\n2\n0\n\n5\n0\n\n5\n0\n\n0\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n2\n\nb\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n2\n\n0\n1\n\n5\n0\n\n1\n7\n\n1\n3\n\n0\n3\n\n6\n6\n\n4\n4\n\n1\n4\n\n4\n1\n\n4\n3\n\n -\n F\n\nO\nR\n\nS\nT\n\n1\n0\n\n0\n1\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\nN\n\n3\n8\n1\n.5\n\n2\n9\n0\n.2\n\n3\n -\n\n G\ne\nsa\n\nm\ntv\n\ne\nrk\n\ne\nh\n\nrs\nko\n\nn\nze\n\np\nt\n\n8\n0\n\n8\n0\n\n8\n0\n\n1\n6\n\n0\n1\n\n6\n0\n\n3\nN\n\n3\n8\n1\n.5\n\n2\n9\n0\n.2\n\n1\n -\n\n P\na\nrk\n\nra\nu\n\nm\nko\n\nn\nze\n\np\nt;\n\n S\nR\n\n 2\n5\n.0\n\n1\n.2\n\n0\n2\n2\n, 5\n\n2\n'0\n\n0\n0\n.0\n\n0\n\n1\n6\n\n3\n1\n\n1\n1\n\nN\n3\n8\n1\n.5\n\n2\n9\n0\n.2\n\n0\n -\n\n F\nu\n\nss\n- \n\nu\nn\n\nd\n V\n\ne\nlo\n\nve\nrk\n\ne\nh\n\nrs\nko\n\nn\nze\n\np\nt;\n\n S\nR\n\n 1\n9\n.0\n\n5\n.2\n\n0\n2\n0\n,\n\n1\n4\n2\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n1\n.6\n\n.2\n2\n)\n\n1\n0\n\n0\n1\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\nN\n\n3\n8\n1\n.5\n\n2\n9\n0\n.1\n\n0\n -\n\n K\no\n\nm\nm\n\nu\nn\n\na\nle\n\n R\nic\n\nh\ntp\n\nlä\nn\n\ne\n\n1\n0\n0\n\n2\n0\n0\n\n1\n8\n0\n\n8\n1\n\n8\n0\n\n6\n3\n\n5\n6\n1\n\n5\n6\n1\n\n3\n8\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\n2\n\n0\n0\n\n1\n8\n\n0\n8\n\n1\n8\n\n0\n6\n\n3\n5\n\n6\n1\n\n5\n6\n\n1\n3\n\n8\n1\n\n -\n V\n\ne\nrk\n\ne\nh\n\nrs\np\n\nla\nn\n\nu\nn\n\ng\n\n-1\n7\n\n1\nN\n\n3\n8\n0\n.6\n\n6\n5\n0\n.0\n\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n\n v\no\n\nn\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\nn\n\n a\nn\n\n p\nri\n\nva\nte\n\nU\nn\n\nte\nrn\n\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n-1\n7\n\n3\n8\n0\n6\n6\n5\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n v\n\no\nn\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\nen\n\n a\nn\n\n p\nri\n\nva\nte\n\nU\nn\n\nte\nrn\n\neh\nm\n\nu\nn\n\ng\nen\n\n5\n0\n\n2\n5\n\n0\n5\n\n0\n5\n\n0\n3\n\n5\n0\n\n3\n5\n\n0\n3\n\nN\n3\n8\n0\n.5\n\n0\n4\n0\n.0\n\n6\n -\n\n B\na\nd\n\nst\nra\n\nss\ne\n, B\n\nu\nsh\n\na\nlt\n\ne\nst\n\ne\nlle\n\nn\n\n1\n'2\n\n0\n0\n\n1\n'2\n\n0\n0\n\n1\n'8\n\n7\n7\n\n1\n'2\n\n0\n0\n\n1\n'2\n\n0\n0\n\n1\nE\n\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n1\n'4\n\n0\n0\n\n4\n0\n\n0\n1\n\n8\n0\n\n6\n0\n\n1\n9\n\n0\n5\n\n6\n0\n\n1\n'3\n\n7\n0\n\n6\n9\n\n5\n4\n\n'1\n6\n\n0\n4\n\n'1\n6\n\n0\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\n6\n5\n\n6\n5\n\n6\n5\n\n3\nN\n\n4\n3\n0\n.5\n\n0\n6\n0\n.4\n\n1\n -\n\n B\nu\n\ns \nFo\n\nrs\nt,\n\n E\nrs\n\na\ntz\n\n V\nit\n\no\n\n5\n5\n\n5\n5\n\n5\n5\n\n3\nN\n\n4\n3\n0\n.5\n\n0\n6\n0\n.0\n\n1\n -\n\n E\nrs\n\na\ntz\n\n M\nä\nh\n\nm\na\nsc\n\nh\nin\n\ne\n i\nn\n\nkl\n. B\n\na\nlk\n\ne\nn\n\n2\n0\n\n8\n1\n\nN\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 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\n(A\nb\n\nr.\n 0\n\n3\n.0\n\n9\n.1\n\n9\n);\n S\n\nR\n 2\n\n0\n.0\n\n4\n.2\n\n0\n2\n1\n, 2\n\n1\n1\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n5\n.1\n\n.2\n2\n)\n\n1\n2\n0\n\n2\n0\n8\n\n1\n2\n0\n\n1\n2\n0\n\n4\n3\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n3\n0\n\n3\n0\n\n3\n0\n\n1\n8\n\n6\n0\n\n6\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.0\n\n4\n.2\n\n0\n2\n1\n, 1\n\n8\n'5\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n4\n.1\n\n2\n.2\n\n1\n);\n\nS\nR\n\n 2\n2\n.0\n\n3\n.2\n\n0\n2\n2\n,  \n\n1\n'8\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 3\n\n1\n.0\n\n5\n.2\n\n2\n)\n\n3\n0\n\n3\n0\n\n3\n0\n\n1\n8\n\n6\n0\n\n6\n0\n\n4\n3\n0\n5\n0\n5\n0\n -\n\n W\na\nld\n\nu\nn\n\ng\nen\n\n1\n4\n\n1\n1\n\n4\n1\n\n1\n4\n\n1\n1\n\n4\n1\n\n1\nN\n\n4\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\n, H\n\na\nn\n\ng\n- \n\nu\nn\n\nd\n W\n\ne\ng\n\nsi\nch\n\ne\nru\n\nn\ng\n\n; S\nR\n\n 0\n9\n.0\n\n3\n.2\n\n0\n2\n1\n,\n\n1\n5\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n2\n.6\n\n.2\n1\n)\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n3\n\nN\n4\n3\n0\n.5\n\n0\n1\n0\n.0\n\n2\n -\n\n L\na\nn\n\nd\no\n\nlt\n-J\n\nu\nn\n\nke\nr-\n\nS\ntr\n\na\nss\n\ne\n, N\n\nis\nch\n\ne\nn\n\nw\ne\ng\n\n1\n2\n0\n\n1\n4\n1\n\n1\n4\n1\n\n2\n6\n1\n\n2\n6\n1\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\n2\n\n0\n1\n\n5\n0\n\n1\n7\n\n1\n3\n\n0\n3\n\n6\n6\n\n4\n4\n\n1\n4\n\n4\n1\n\n4\n3\n\n0\n -\n\n F\no\n\nrs\nt\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n6\n0\n\n1\n0\n\n0\n8\n\n0\n7\n\n0\n7\n\n0\n3\n\n1\n0\n\n3\n1\n\n0\n1\n\nN\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 1\n\n2\n.0\n\n4\n.2\n\n0\n2\n2\n, 3\n\n8\n'0\n\n0\n0\n.0\n\n0\n;\n\nS\nR\n\n 3\n1\n.0\n\n5\n.2\n\n0\n2\n2\n, 7\n\n4\n'0\n\n0\n0\n.0\n\n0\n\n1\n8\n0\n\n6\n0\n\n1\n9\n0\n\n2\n8\n0\n\n1\n9\n5\n\n1\n9\n5\n\n9\n0\n5\n\n9\n0\n5\n\n4\n6\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n8\n0\n\n8\n0\n\n8\n0\n\n1\n6\n\n0\n1\n\n6\n0\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n4\n0\n.0\n\n4\n -\n\n O\nb\n\ne\nrt\n\nili\n, G\n\na\nra\n\ng\ne\nn\n\n b\ne\nim\n\n U\nm\n\nsc\nh\n\nla\ng\n\np\nla\n\ntz\n\n9\n7\n\n5\n3\n\n0\n0\n\n9\n7\n\n5\n9\n\n7\n5\n\n1\nN\n\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 S\n\nR\n 0\n\n3\n.0\n\n5\n.2\n\n0\n2\n2\n, 9\n\n7\n2\n'0\n\n0\n0\n.0\n\n0\n\n8\n0\n\n1\n'0\n5\n5\n\n3\n8\n0\n\n1\n'1\n3\n5\n\n1\n'1\n3\n5\n\n4\n6\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n2\n0\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n3\n\n2\n0\n\n3\n2\n\n0\n3\n\nN\n4\n6\n0\n.5\n\n0\n3\n0\n.7\n\n7\n -\n\n O\nb\n\ne\nrt\n\nili\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n U\nm\n\nsc\nh\n\nla\ng\n\np\nla\n\ntz\n; S\n\nR\n 1\n\n2\n.0\n\n7\n.2\n\n0\n2\n2\n,\n\n3\n9\n'0\n\n0\n0\n.0\n\n0\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 (\n\nA\nb\n\nr.\n 1\n\n2\n.4\n\n.2\n2\n)\n\n6\n0\n0\n\n2\n0\n0\n\n2\n0\n0\n\n1\n2\n0\n\n1\n2\n0\n\n1\n'1\n2\n0\n\n1\n'1\n2\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\n8\n0\n\n0\n2\n\n0\n0\n\n1\n'0\n\n0\n0\n\n1\n'0\n\n0\n0\n\n2\nb\n\nS\nM\n\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\n8\n0\n0\n\n2\n0\n0\n\n1\n'0\n0\n0\n\n1\n'0\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\n1\n'4\n\n0\n0\n\n4\n0\n\n0\n1\n\n8\n0\n\n6\n0\n\n1\n9\n\n0\n5\n\n6\n0\n\n1\n'3\n\n7\n0\n\n6\n9\n\n5\n4\n\n'1\n6\n\n0\n4\n\n'1\n6\n\n0\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n1\n5\n\n0\n1\n\n7\n5\n\n8\n5\n\n4\n1\n\n0\n4\n\n1\n0\n\n5\n0\n\n -\n P\n\nO\nL\nIZ\n\nE\nI\n\n3\n'5\n\n5\n0\n\n5\n'2\n\n3\n5\n\n4\n0\n\n0\n-6\n\n'2\n5\n\n0\n4\n\n'2\n9\n\n5\n2\n\n'4\n3\n\n0\n1\n\n'7\n1\n\n4\n-7\n\n1\n2\n\n1\n6\n\n'1\n8\n\n9\n1\n\n1\n'3\n\n7\n4\n\n-1\n1\n\n'6\n7\n\n5\n2\n\n3\n'0\n\n4\n9\n\n5\n -\n\n S\n i\n\n c\n h\n\n e\n r\n\n h\n e\n\n i\n t\n\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\n6\n5\n\n6\n5\n\n6\n5\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.3\n\n8\n -\n\n F\no\n\nrd\n T\n\nra\nn\n\nsi\nt \n\nK\nip\n\np\ne\nr\n\n6\n0\n\n6\n0\n\n6\n0\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.3\n\n7\n -\n\n A\nva\n\nn\nt \n\nP\nn\n\ne\nu\n\nla\nd\n\ne\nr\n\n9\n0\n\n9\n0\n\n9\n0\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.3\n\n6\n -\n\n N\nis\n\nsa\nn\n\n C\na\nb\n\nst\na\nr \n\n&\n R\n\na\np\n\nid\n M\n\no\nn\n\nd\no\n\n m\nit\n\n A\nn\n\nb\na\nu\n\ng\ne\nrä\n\nte\nn\n\n8\n0\n\n8\n0\n\n8\n0\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.3\n\n5\n -\n\n S\nm\n\na\nrt\n\n &\n A\n\nn\nb\n\na\nu\n\n M\nä\nh\n\nw\ne\nrk\n\n f\nü\n\nr \nJo\n\nh\nn\n\n D\ne\ne\nre\n\n6\n5\n\n6\n5\n\n6\n5\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.3\n\n4\n -\n\n T\ne\nle\n\nsk\no\n\np\nla\n\nd\ne\nr \n\n(z\n.B\n\n. J\nC\n\nB\n 5\n\n4\n1\n6\n)\n\n5\n5\n\n5\n5\n\n5\n5\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.3\n\n3\n -\n\n T\nre\n\nx \nT\nC\n\n 2\n0\n B\n\na\ng\n\ng\ne\nr\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.3\n\n2\n -\n\n F\no\n\nrd\n R\n\na\nn\n\ng\ne\nr \n\n(j\ng\n\n. 2\n0\n1\n1\n)\n\n5\n5\n\n5\n5\n\n5\n5\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.0\n\n8\n -\n\n T\ne\nre\n\nx \nT\nC\n\n2\n0\n, B\n\na\ng\n\ng\ne\nr \n\n(J\ng\n\n. 2\n0\n1\n4\n)\n\n7\n5\n\n7\n5\n\n7\n5\n\n7\n5\n\n3\nN\n\n4\n6\n0\n.5\n\n0\n6\n0\n.0\n\n4\n -\n\n I\nse\n\nki\n T\n\nH\n 4\n\n3\n3\n0\n (\n\nJg\n. 2\n\n0\n1\n0\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n8\n4\n\n0\n8\n\n4\n0\n\n1\n2\n\n8\n4\n\n0\n8\n\n4\n0\n\n1\nN\n\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\n(A\nD\n\nL)\n; S\n\nR\n\n0\n9\n.0\n\n3\n.2\n\n0\n2\n1\n, 4\n\n2\n0\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\n1\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(i\nn\n\nkl\n. S\n\nu\nb\n\nve\nn\n\nti\no\n\nn\n G\n\nV\nZ\n\n);\n S\n\nR\n 3\n\n0\n.1\n\n1\n.2\n\n0\n2\n1\n, 5\n\n7\n'0\n\n0\n0\n.0\n\n0\n\n9\n0\n\n1\nN\n\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\n; S\nR\n\n 0\n7\n.0\n\n4\n.2\n\n0\n2\n0\n,\n\n4\n8\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n1\n.0\n\n6\n.2\n\n2\n)\n\n5\n0\n\n6\n0\n\n7\n0\n0\n\n2\n3\n0\n\n6\n5\n\n9\n4\n0\n\n9\n4\n0\n\n1\n0\n3\n\n2\n'0\n4\n5\n\n2\n'0\n4\n5\n\n5\n5\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n5\n0\n\n6\n0\n\n3\n8\n\n0\n1\n\n2\n0\n\n3\n5\n\n4\n8\n\n7\n4\n\n7\n0\n\n6\n1\n\n1\n'1\n\n3\n2\n\n-9\n1\n\n3\n2\n\n'0\n4\n\n5\n5\n\n5\n0\n\n -\n F\n\ne\nu\n\ne\nrw\n\ne\nh\n\nr\n\n5\n0\n\n6\n0\n\n3\n8\n\n0\n2\n\n2\n0\n\n1\n8\n\n5\n5\n\n8\n7\n\n5\n7\n\n0\n-3\n\n5\n8\n\n1\n'4\n\n8\n2\n\n-9\n5\n\n5\n2\n\n'4\n3\n\n7\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\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n4\n\nN\n5\n0\n0\n.5\n\n0\n6\n0\n.0\n\n8\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\n9\n)\n\n8\n5\n\n8\n5\n\n8\n5\n\n3\nN\n\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\n1\n5\n0\n\n1\n7\n5\n\n8\n5\n\n4\n1\n0\n\n4\n1\n0\n\n5\n0\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n1\n5\n\n0\n1\n\n7\n5\n\n8\n5\n\n4\n1\n\n0\n4\n\n1\n0\n\n5\n0\n\n0\n -\n\n S\nta\n\nd\ntp\n\no\nli\n\nze\ni\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n5\n0\n\n5\n0\n\n5\n0\n\n5\n5\n2\n5\n6\n5\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 p\nri\n\nva\nte\n\n U\nn\n\nte\nrn\n\neh\nm\n\nu\nn\n\ng\nen\n\n4\n2\n\n4\n2\n\n4\n2\n\n4\n2\n\n1\nN\n\n5\n5\n2\n.5\n\n5\n4\n0\n.0\n\n0\n -\n\n B\ne\nte\n\nili\ng\n\nu\nn\n\ng\ne\nn\n\n a\nn\n\n ö\nff\n\ne\nn\n\ntl\nic\n\nh\ne\nn\n\n U\nn\n\nte\nrn\n\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n4\n2\n\n4\n2\n\n4\n2\n\n4\n2\n\n5\n5\n2\n5\n5\n4\n0\n -\n\n B\net\n\nei\nli\ng\nu\n\nn\ng\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\n5\n0\n\n5\n0\n\n-4\n2\n\n9\n2\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-3\n2\n\n0\n-1\n\n1\n0\n\n-3\n0\n\n-4\n5\n\n3\n-4\n\n7\n0\n\n-4\n1\n\n-9\n1\n\n3\n-9\n\n1\n3\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-3\n2\n0\n\n-1\n1\n0\n\n-3\n0\n\n-4\n5\n3\n\n-4\n7\n0\n\n-4\n1\n\n-9\n1\n3\n\n-9\n1\n\n3\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\n3\n\n0\n2\n\n3\n0\n\n2\n3\n\n0\n3\n\nE\n5\n5\n0\n.5\n\n0\n6\n0\n.2\n\n0\n -\n\n B\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n E\n\nrs\nte\n\nin\nsa\n\ntz\nfa\n\nh\nrz\n\ne\nu\n\ng\n E\n\nE\nF \n\n(s\nu\n\nb\nve\n\nn\nti\n\no\nn\n\nie\nrt\n\n)\n\n5\n0\n\n5\n0\n\n5\n0\n\n4\nN\n\n5\n5\n0\n.5\n\n0\n6\n0\n.1\n\n9\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n P\n\nik\ne\ntt\n\nfa\nh\n\nrz\ne\nu\n\ng\n f\n\nü\nr \n\nE\nL \n\nFe\nu\n\ne\nrw\n\ne\nh\n\nr\n\n6\n0\n\n6\n0\n\n6\n0\n\n4\nN\n\n5\n5\n0\n.5\n\n0\n6\n0\n.1\n\n8\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n T\n\nra\nn\n\nsp\no\n\nrt\nfa\n\nh\nrz\n\ne\nu\n\ng\n F\n\ne\nu\n\ne\nrw\n\ne\nh\n\nr\n\n6\n5\n\n6\n5\n\n6\n5\n\n3\nN\n\n5\n5\n0\n.5\n\n0\n6\n0\n.1\n\n7\n -\n\n H\ne\nlm\n\ne\n u\n\nn\nd\n\n A\nte\n\nm\nsc\n\nh\nu\n\ntg\ne\nrä\n\nte\n i\nn\n\nkl\n. M\n\na\nsk\n\ne\nn\n\n(s\nu\n\nb\nve\n\nn\nti\n\no\nn\n\nie\nrt\n\n),\n E\n\nrs\na\ntz\n\n7\n0\n\n0\n7\n\n0\n0\n\n7\n0\n\n0\n4\n\nN\n5\n5\n0\n.5\n\n0\n6\n0\n.1\n\n6\n -\n\n E\nrs\n\na\ntz\n\nb\ne\nsc\n\nh\na\nff\n\nu\nn\n\ng\n T\n\na\nn\n\nkl\nö\n\nsc\nh\n\nfa\nh\n\nrz\ne\nu\n\ng\n, J\n\ng\n. 2\n\n0\n0\n0\n\n(s\nu\n\nb\nve\n\nn\nti\n\no\nn\n\nie\nrt\n\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n-9\n5\n\n1\nN\n\n5\n5\n3\n.6\n\n3\n0\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\nm\n\n B\nu\n\nn\nd\n\n-9\n5\n\n5\n5\n3\n6\n3\n0\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\ne \n\nvo\nm\n\n B\nu\n\nn\nd\n\n1\n3\n\n2\n1\n\nE\n5\n5\n3\n.5\n\n0\n6\n0\n.2\n\n0\n -\n\n 3\n0\n0\n m\n\n-A\nn\n\nla\ng\n\ne\n, E\n\nin\nb\n\na\nu\n\n 2\n5\n m\n\n-S\nch\n\nie\nss\n\na\nn\n\nla\ng\n\ne\n s\n\no\nw\n\nie\n\ne\nin\n\ne\nr \n\nK\nD\n\n-B\no\n\nx;\n S\n\nR\n 1\n\n6\n.1\n\n2\n.2\n\n0\n2\n0\n, 1\n\n6\n1\n'0\n\n0\n0\n.0\n\n0\n\n1\n3\n2\n\n5\n5\n3\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n5\n0\n\n1\n5\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n3\n\nE\n5\n5\n3\n.5\n\n0\n4\n0\n.0\n\n2\n -\n\n S\nch\n\nie\nss\n\na\nn\n\nla\ng\n\ne\n B\n\nü\ne\nl; \n\nE\nin\n\nb\na\nu\n\n e\nin\n\ne\nr \n\nK\nu\n\nrz\nd\n\nis\nta\n\nn\nz-\n\nB\no\n\nx\n\n(T\nra\n\nin\nin\n\ng\nss\n\nch\nie\n\nss\na\nn\n\nla\ng\n\ne\n P\n\no\nliz\n\ne\ni)\n\n1\n1\n\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\nA\nb\n\nr.\n 1\n\n1\n.1\n\n.2\n2\n)\n\n5\n0\n\n1\n5\n0\n\n1\n0\n0\n\n1\n0\n0\n\n1\n3\n0\n0\n\n3\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\n1\n5\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n-4\n\n1\n9\n\n3\n0\n\n0\n3\n\n0\n0\n\n5\n5\n\n3\n -\n\n S\nch\n\nie\nss\n\na\nn\n\nla\ng\n\ne\n\n-4\n2\n\n-4\n2\n\n-4\n2\n\n-4\n2\n\n1\nN\n\n5\n5\n2\n.6\n\n6\n2\n0\n.0\n\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n\n v\no\n\nn\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\nn\n\n a\nn\n\nG\ne\nm\n\ne\nin\n\nd\ne\nn\n\n u\nn\n\nd\n Z\n\nw\ne\nck\n\nve\nrb\n\nä\nn\n\nd\ne\n\n-4\n2\n\n-4\n2\n\n-4\n2\n\n-4\n2\n\n5\n5\n2\n6\n6\n2\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n v\n\no\nn\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\nen\n\n a\nn\n\n G\nem\n\nei\nn\n\nd\nen\n\nu\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\n3\nN\n\n5\n5\n2\n.5\n\n6\n5\n0\n.0\n\n0\n -\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nra\ng\n\n S\nih\n\nls\na\nn\n\na\n a\n\nn\n ö\n\nff\n.\n\nS\na\nm\n\nm\ne\nls\n\nch\nu\n\ntz\nra\n\nu\nm\n\n i\nm\n\n T\na\nl\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n4\nE\n\n6\n8\n0\n.5\n\n0\n3\n0\n.1\n\n0\n -\n\n S\np\n\no\nrt\n\nze\nn\n\ntr\nu\n\nm\n T\n\na\nl\n\n4\n0\n\n4\n0\n\n8\n0\n\n8\n0\n\n3\nN\n\n6\n8\n0\n.5\n\n0\n3\n0\n.0\n\n2\n -\n\n F\nre\n\nib\na\nd\n\n u\nn\n\nd\n T\n\ne\nn\n\nn\nis\n\na\nn\n\nla\ng\n\ne\n, K\n\na\nn\n\na\nlis\n\na\nti\n\no\nn\n\nss\na\nn\n\nie\nru\n\nn\ng\n\n T\na\nl\n\n3\n'5\n0\n0\n\n4\n'7\n0\n0\n\n4\n0\n0\n\n2\n0\n0\n\n1\n5\n0\n\n9\n4\n8\n\n5\n3\n2\n\n2\n5\n0\n\n2\n'6\n0\n4\n\n1\n0\n'4\n3\n0\n\n1\n0\n'4\n3\n0\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'5\n\n0\n0\n\n5\n'0\n\n2\n5\n\n4\n0\n\n0\n-6\n\n'6\n3\n\n0\n3\n\n'6\n5\n\n0\n4\n\n'0\n0\n\n3\n-2\n\n5\n5\n\n0\n8\n\n3\n'1\n\n6\n3\n\n9\n'9\n\n2\n3\n\n-8\n'8\n\n4\n0\n\n1\n8\n\n'7\n6\n\n3\n6\n\n8\n0\n\n -\n S\n\np\no\n\nrt\n\n3\n'5\n\n0\n0\n\n5\n'0\n\n2\n5\n\n4\n0\n\n0\n-6\n\n'6\n3\n\n0\n3\n\n'9\n0\n\n0\n2\n\n'2\n4\n\n5\n1\n\n'0\n4\n\n2\n-1\n\n'2\n8\n\n2\n1\n\n6\n'6\n\n4\n7\n\n9\n'4\n\n8\n2\n\n-1\n0\n\n'7\n2\n\n1\n2\n\n0\n'2\n\n0\n3\n\n6\n8\n\n -\n S\n\nP\nO\n\nR\nT\n\n-1\n0\n\n0\n1\n\nN\n6\n0\n0\n.6\n\n4\n5\n0\n.0\n\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n\n v\no\n\nn\n D\n\na\nrl\n\ne\nh\n\ne\nn\n\n a\nn\n\n p\nri\n\nva\nte\n\nU\nn\n\nte\nrn\n\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n-1\n0\n0\n\n6\n0\n0\n6\n4\n5\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n v\n\no\nn\n\n D\na\nrl\n\neh\nen\n\n a\nn\n\n p\nri\n\nva\nte\n\n U\nn\n\nte\nrn\n\neh\nm\n\nu\nn\n\ng\nen\n\n-1\n0\n\n0\n6\n\n0\n0\n\n -\n B\n\ne\nit\n\nrä\ng\n\ne\n\n-1\n0\n\n0\n6\n\n0\n -\n\n G\nE\nS\n\nU\nN\n\nD\nH\n\nE\nIT\n\n-4\n5\n\n7\n1\n\nN\n5\n5\n3\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\n5\n7\n\n5\n5\n3\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n0\n1\n\n5\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n3\nN\n\n6\n8\n0\n.5\n\n0\n6\n0\n.0\n\n5\n -\n\n S\np\n\no\nrt\n\na\nn\n\nla\ng\n\ne\n T\n\nü\nfi\n\n, F\na\nh\n\nrz\ne\nu\n\ng\n U\n\nn\nte\n\nrh\na\nlt\n\n u\nn\n\nd\n\nE\nn\n\ntw\nä\nss\n\ne\nru\n\nn\ng\n\n; S\nR\n\n 0\n1\n.0\n\n2\n.2\n\n0\n2\n2\n, 1\n\n5\n3\n'0\n\n0\n0\n.0\n\n0\n\n1\n5\n0\n\n1\n5\n0\n\n1\n5\n0\n\n1\n5\n0\n\n6\n8\n0\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n-6\n'8\n\n3\n0\n\n3\n'5\n\n0\n0\n\n2\n'9\n\n8\n0\n\n3\n5\n\n0\n2\n\n0\n0\n\n6\n4\n\n-7\n'6\n\n3\n0\n\n7\n'6\n\n3\n0\n\n2\na\n\nE\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; S\n\nR\n 0\n\n5\n.0\n\n5\n.2\n\n0\n2\n0\n,\n\n1\n4\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n5\n.2\n\n.2\n2\n);\n S\n\nR\n 2\n\n2\n.0\n\n6\n.2\n\n0\n2\n1\n, 2\n\n8\n5\n'0\n\n0\n0\n.0\n\n0\n\n7\n5\n\n2\n5\n\n2\n5\n\n1\n0\n\n0\n1\n\n0\n0\n\n4\nE\n\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\n1\n0\n\n2\n8\n\n3\n4\n\n9\n9\n\n1\n0\n\n2\n1\n\n0\n2\n\n1\nN\n\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\n; S\nR\n\n2\n0\n.0\n\n8\n.2\n\n0\n1\n9\n,  \n\n8\n9\n'5\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n3\n.8\n\n.2\n2\n);\n S\n\nR\n 1\n\n7\n.1\n\n1\n.2\n\n0\n2\n0\n, 5\n\n0\n5\n'0\n\n0\n0\n.0\n\n0\n\n(A\nb\n\nr.\n 2\n\n3\n.8\n\n.2\n2\n)\n\n3\n2\n\n5\n2\n\n5\n2\n\n5\n3\n\n5\n0\n\n3\n5\n\n0\n4\n\nN\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\n3\n2\n5\n\n-6\n'8\n3\n0\n\n3\n'5\n0\n0\n\n3\n'0\n5\n5\n\n5\n0\n2\n\n3\n3\n3\n\n5\n6\n3\n\n5\n5\n2\n\n-7\n'6\n\n3\n0\n\n8\n'1\n8\n2\n\n6\n8\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n4\n9\n\n0\n1\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n3\n\nN\n6\n8\n0\n.5\n\n0\n3\n0\n.1\n\n4\n -\n\n T\ne\nn\n\nn\nis\n\np\nlä\n\ntz\ne\n, S\n\na\nn\n\nie\nru\n\nn\ng\n\n H\na\nu\n\np\ntf\n\ne\nld\n\n8\n0\n\n0\n4\n\n0\n0\n\n2\n0\n\n0\n1\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\n'6\n\n0\n0\n\n1\n'6\n\n0\n0\n\n3\nN\n\n6\n8\n0\n.5\n\n0\n3\n0\n.1\n\n3\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 A\nu\n\nss\ne\nn\n\na\nn\n\nla\ng\n\ne\n H\n\na\nu\n\np\ntf\n\ne\nld\n\nm\nit\n\n L\nA\n\n3\n6\n\n8\n1\n\n1\n2\n\n8\n3\n\n9\n4\n\n8\n0\n\n4\n8\n\n0\n3\n\nN\n6\n8\n0\n.5\n\n0\n3\n0\n.1\n\n2\n -\n\n T\ne\nn\n\nn\nis\n\np\nlä\n\ntz\ne\n, S\n\ntü\ntz\n\nm\na\nu\n\ne\nr;\n\n S\nR\n\n 0\n9\n.0\n\n3\n.2\n\n0\n2\n1\n, 4\n\n3\n5\n'0\n\n0\n0\n.0\n\n0\n\n3\n7\n\n0\n2\n\n0\n0\n\n1\n'7\n\n6\n5\n\n3\n7\n\n0\n3\n\n7\n0\n\n3\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 1\n\n7\n.0\n\n3\n.2\n\n0\n2\n0\n,  \n\n 2\n0\n8\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n9\n.0\n\n3\n.2\n\n0\n2\n1\n,\n\n1\n'9\n\n5\n7\n'0\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n53\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-1\n'8\n\n5\n0\n\n9\n7\n\n0\n-1\n\n'8\n5\n\n0\n1\n\n3\n'4\n\n8\n5\n\n-8\n8\n\n1\n-1\n\n'8\n8\n\n1\n1\n\n'0\n0\n\n0\n1\n\nN\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-1\n'8\n5\n0\n\n9\n7\n0\n\n-1\n'8\n5\n0\n\n1\n3\n'4\n8\n5\n\n-8\n8\n1\n\n-1\n'8\n\n8\n1\n\n1\n'0\n0\n0\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\n0\n9\n\n2\n9\n\n8\n6\n\n0\n4\n\n4\n0\n\n4\n4\n\n0\n3\n\nN\n6\n8\n1\n.5\n\n0\n3\n0\n.1\n\n1\n -\n\n F\nre\n\nib\na\nd\n\n, T\ne\nils\n\na\nn\n\nie\nru\n\nn\ng\n\n B\na\nd\n\nw\na\nss\n\ne\nrt\n\ne\nch\n\nn\nik\n\n u\nn\n\nd\n -\n\nA\nn\n\nla\ng\n\ne\nn\n\n; S\nR\n\n 2\n2\n.0\n\n3\n.2\n\n0\n2\n2\n, 9\n\n8\n'6\n\n0\n0\n.0\n\n0\n\n2\n5\n0\n\n9\n2\n\n9\n8\n\n6\n0\n\n4\n4\n0\n\n4\n4\n0\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\n2\n5\n\n0\n-1\n\n'7\n5\n\n8\n1\n\n'0\n6\n\n8\n-1\n\n'7\n9\n\n0\n1\n\n3\n'4\n\n8\n5\n\n-4\n4\n\n1\n-1\n\n'8\n8\n\n1\n1\n\n'4\n4\n\n0\n6\n\n8\n1\n\n -\n H\n\na\nll\n\ne\nn\n\n- \nu\n\nn\nd\n\n F\nre\n\nib\na\nd\n\n-9\n5\n\n0\n-9\n\n5\n0\n\n-9\n5\n\n0\n3\n\nN\n6\n8\n0\n.6\n\n3\n5\n0\n.0\n\n1\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n\n u\nn\n\nd\n V\n\no\nrf\n\nin\na\nn\n\nzi\ne\nru\n\nn\ng\n\n S\ntü\n\ntz\nm\n\na\nu\n\ne\nr \n\nT\ne\nn\n\nn\nis\n\nim\n T\n\na\nl\n\n-9\n5\n\n0\n-9\n\n5\n0\n\n-9\n5\n\n0\n6\n8\n0\n6\n3\n5\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 U\n\nn\nte\n\nrn\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n-2\n6\n\n0\n-2\n\n6\n0\n\n-5\n-2\n\n6\n0\n\n-2\n6\n\n0\n1\n\nN\n6\n8\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-2\n6\n0\n\n-2\n6\n0\n\n-5\n-2\n6\n0\n\n-2\n6\n\n0\n6\n8\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\n3\n5\n\n3\nN\n\n6\n8\n0\n.5\n\n2\n9\n0\n.0\n\n1\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\n3\n5\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n54\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\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\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\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\n5\n0\n\n8\n0\n\n -\n J\n\nU\nG\n\nE\nN\n\nD\n\n-7\n3\n\n-7\n3\n\n-7\n3\n\n-7\n3\n\n1\nN\n\n7\n0\n2\n.6\n\n6\n2\n0\n.0\n\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n\n v\no\n\nn\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\nn\n\n a\nn\n\nG\ne\nm\n\ne\nin\n\nd\ne\nn\n\n u\nn\n\nd\n Z\n\nw\ne\nck\n\nve\nrb\n\nä\nn\n\nd\ne\n\n-7\n3\n\n-7\n3\n\n-7\n3\n\n-7\n3\n\n7\n0\n2\n6\n6\n2\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n v\n\no\nn\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\nen\n\n a\nn\n\n G\nem\n\nei\nn\n\nd\nen\n\nu\nn\n\nd\n Z\n\nw\nec\n\nkv\ner\n\nb\nä\nn\n\nd\ne\n\n1\n1\n\n9\n1\n\n1\n9\n\n1\n1\n\n9\n1\n\n1\n9\n\n1\nN\n\n7\n0\n2\n.5\n\n5\n4\n0\n.0\n\n0\n -\n\n B\ne\nte\n\nili\ng\n\nu\nn\n\ng\ne\nn\n\n a\nn\n\n ö\nff\n\ne\nn\n\ntl\nic\n\nh\ne\nn\n\n U\nn\n\nte\nrn\n\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n1\n1\n9\n\n1\n1\n9\n\n1\n1\n9\n\n1\n1\n9\n\n7\n0\n2\n5\n5\n4\n0\n -\n\n B\net\n\nei\nli\ng\nu\n\nn\ng\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\n4\n6\n\n4\n6\n\n4\n6\n\n-7\n3\n\n1\n1\n\n9\n7\n\n0\n2\n\n -\n B\n\ne\nit\n\nrä\ng\n\ne\n S\n\no\nzi\n\na\nle\n\n A\nu\n\nfg\na\nb\n\ne\nn\n\n4\n6\n\n4\n6\n\n4\n6\n\n-7\n3\n\n1\n1\n\n9\n7\n\n0\n -\n\n S\nO\n\nZ\nIA\n\nL\nE\nS\n\n9\n6\n\n9\n6\n\n9\n6\n\n-7\n3\n\n1\n6\n\n9\n7\n\n -\n S\n\n o\n z\n\n i\n a\n\n l\n e\n\n s\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n1\n\n0\n3\n\n7\n2\n\n0\n7\n\n2\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\n1\n.3\n\n.2\n0\n2\n1\n, 1\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n1\n.6\n\n.2\n2\n);\n S\n\nR\n 5\n\n.3\n.2\n\n0\n2\n2\n, 1\n\n2\n0\n'0\n\n0\n0\n.0\n\n0\n\n3\n5\n\n0\n5\n\n2\n5\n\n1\n2\n\n0\n5\n\n4\n2\n\n9\n9\n\n5\n9\n\n9\n5\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 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(A\nb\n\nr.\n 4\n\n.1\n0\n.1\n\n7\n);\n S\n\nP\n 2\n\n7\n.0\n\n6\n.2\n\n0\n1\n9\n, 8\n\n3\n'6\n\n6\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 8\n\n.4\n.2\n\n0\n2\n0\n)\n\n3\n5\n0\n\n1\n2\n0\n\n1\n2\n0\n\n1\n2\n0\n\n1\n2\n0\n\n6\n4\n5\n\n4\n0\n3\n\n8\n2\n2\n\n1\n1\n4\n\n1\n'8\n7\n8\n\n1\n'8\n7\n8\n\n9\n2\n8\n5\n0\n6\n0\n -\n\n M\no\nb\nil\nie\n\nn\n\n3\n5\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n6\n\n4\n5\n\n4\n0\n\n3\n8\n\n2\n2\n\n1\n1\n\n4\n1\n\n'8\n7\n\n8\n1\n\n'8\n7\n\n8\n9\n\n2\n8\n\n -\n M\n\na\nte\n\nri\na\nlv\n\ne\nrw\n\na\nlt\n\nu\nn\n\ng\n\n-2\n9\n\n0\n-2\n\n9\n0\n\n-2\n9\n\n0\n-2\n\n9\n0\n\n1\nN\n\n9\n2\n5\n.6\n\n6\n2\n0\n.0\n\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n\n v\no\n\nn\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\nn\n\n a\nn\n\nG\ne\nm\n\ne\nin\n\nd\ne\nn\n\n u\nn\n\nd\n Z\n\nw\ne\nck\n\nve\nrb\n\nä\nn\n\nd\ne\n\n-2\n9\n0\n\n-2\n9\n0\n\n-2\n9\n0\n\n-2\n9\n\n0\n9\n2\n5\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\n9\n\n0\n5\n\n9\n0\n\n5\n9\n\n0\n5\n\n9\n0\n\n1\nN\n\n9\n2\n5\n.5\n\n5\n4\n0\n.0\n\n0\n -\n\n B\ne\nte\n\nili\ng\n\nu\nn\n\ng\ne\nn\n\n a\nn\n\n ö\nff\n\ne\nn\n\ntl\nic\n\nh\ne\nn\n\n U\nn\n\nte\nrn\n\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n5\n9\n0\n\n5\n9\n0\n\n5\n9\n0\n\n5\n9\n0\n\n9\n2\n5\n5\n5\n4\n0\n -\n\n B\net\n\nei\nli\ng\nu\n\nn\ng\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\n3\n0\n\n1\n3\n\n0\n1\n\n3\n0\n\n1\n-2\n\n9\n0\n\n5\n9\n\n0\n9\n\n2\n5\n\n -\n A\n\nu\nss\n\nch\nu\n\nss\n S\n\nch\nü\n\nle\nri\n\nn\nte\n\ng\nra\n\nti\no\n\nn\n\n3\n5\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n6\n\n4\n5\n\n7\n0\n\n4\n1\n\n'1\n2\n\n3\n1\n\n1\n4\n\n2\n'1\n\n7\n9\n\n-2\n9\n\n0\n2\n\n'4\n6\n\n9\n9\n\n2\n -\n\n B\nIL\n\nD\nU\n\nN\nG\n\n3\n5\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n6\n\n4\n5\n\n7\n0\n\n4\n1\n\n'1\n2\n\n3\n1\n\n1\n4\n\n2\n'1\n\n7\n9\n\n-2\n9\n\n0\n2\n\n'4\n6\n\n9\n9\n\n -\n S\n\n c\n h\n\n u\n l\n\n e\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n6\n\n0\n1\n\n6\n0\n\n1\n6\n\n0\n1\n\n6\n0\n\n3\nN\n\n9\n2\n8\n.5\n\n0\n6\n0\n.0\n\n4\n -\n\n S\nch\n\nu\nlh\n\na\nu\n\ns \nD\n\nie\ntl\n\nim\no\n\no\ns,\n\n A\nu\n\nss\nta\n\ntt\nu\n\nn\ng\n\n T\nu\n\nrn\nh\n\na\nlle\n\n; S\nR\n\n0\n5\n.0\n\n4\n.2\n\n0\n2\n2\n, 1\n\n5\n6\n'0\n\n0\n0\n.0\n\n0\n\n3\n1\n\n1\n3\n\n3\n1\n\nN\n9\n2\n8\n.5\n\n0\n6\n0\n.0\n\n2\n -\n\n S\nch\n\nu\nlh\n\na\nu\n\ns \nD\n\nie\ntl\n\nim\no\n\no\ns,\n\n A\nu\n\nss\nta\n\ntt\nu\n\nn\ng\n\n; S\nR\n\n 3\n1\n.0\n\n3\n.2\n\n0\n2\n0\n,\n\n2\n6\n4\n'3\n\n0\n0\n.0\n\n0\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\nFinanz- und Aufgabenplan 2022 – 2026 \n\n \n\nInvestitionsprogramm Eigenwirtschafts-Betriebe \n\n \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\n4\n5\n\n0\n0\n\n1\n2\n\n5\n4\n\n0\n0\n\n4\n0\n\n0\n2\n\n5\n0\n\n3\n2\n\n0\n1\n\n'3\n7\n\n5\n-1\n\n7\n5\n\n1\n'5\n\n5\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\n5\n0\n\n1\n'0\n\n4\n0\n\n1\n'1\n\n4\n0\n\n1\n'4\n\n1\n0\n\n9\n0\n\n0\n1\n\n'1\n0\n\n0\n2\n\n3\n6\n\n4\n'5\n\n4\n0\n\n4\n'5\n\n4\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\n3\n'1\n\n0\n0\n\n4\n'6\n\n5\n0\n\n1\n'4\n\n6\n0\n\n2\n'9\n\n1\n5\n\n4\n'6\n\n0\n5\n\n5\n'7\n\n8\n5\n\n4\n'0\n\n0\n7\n\n8\n'3\n\n0\n1\n\n2\n'4\n\n0\n9\n\n2\n6\n\n'5\n2\n\n2\n-1\n\n6\n'3\n\n6\n4\n\n4\n2\n\n'8\n8\n\n6\n  \n  \n  \nN\n\n -\n N\n\na\nch\n\nh\no\n\nlb\ne\nd\n\na\nrf\n\n3\n'5\n\n5\n0\n\n4\n'6\n\n5\n0\n\n1\n'5\n\n1\n0\n\n3\n'9\n\n5\n5\n\n5\n'8\n\n7\n0\n\n7\n'5\n\n9\n5\n\n5\n'3\n\n0\n7\n\n9\n'6\n\n5\n1\n\n2\n'9\n\n6\n5\n\n3\n2\n\n'4\n3\n\n7\n-1\n\n6\n'5\n\n3\n9\n\n4\n8\n\n'9\n7\n\n6\n  \n T\n\no\nta\n\nl\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n5\n0\n\n2\n0\n\n0\n1\n\n0\n0\n\n1\n0\n\n0\n4\n\n5\n0\n\n4\n5\n\n0\n3\n\nE\n3\n0\n1\n.5\n\n0\n3\n0\n.0\n\n5\n -\n\n B\no\n\nd\ne\nn\n\na\nck\n\ne\nr\n\n0\n1\n\nN\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 (\n\nA\nb\n\nr.\n 1\n\n5\n.2\n\n.2\n2\n)\n\n3\n5\n\n0\n1\n\n'2\n0\n\n0\n1\n\n'2\n0\n\n0\n1\n\n2\n7\n\n1\n'5\n\n5\n0\n\n1\n'5\n\n5\n0\n\n1\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\n8\n.0\n\n5\n.2\n\n0\n1\n8\n,\n\n1\n'7\n\n9\n5\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n8\n.0\n\n3\n.2\n\n0\n2\n2\n,  \n\n 6\n5\n0\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n1\nN\n\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\n4\n0\n\n0\n2\n\n5\n2\n\n5\n4\n\n5\n0\n\n4\n5\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.0\n\n1\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, A\n\nn\nsc\n\nh\nlu\n\nss\n\nA\nlb\n\nis\nst\n\nra\nss\n\ne\n\n1\n'5\n0\n0\n\n2\n'0\n5\n0\n\n1\n'5\n0\n0\n\n3\n'5\n4\n5\n\n3\n'5\n4\n5\n\n5\n'2\n1\n0\n\n5\n'6\n1\n4\n\n5\n'5\n4\n5\n\n1\n'3\n7\n9\n\n2\n2\n'9\n6\n4\n\n-1\n7\n\n5\n2\n3\n'1\n3\n9\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'5\n\n5\n0\n\n2\n'1\n\n0\n0\n\n9\n1\n\n0\n2\n\n'8\n4\n\n5\n2\n\n'8\n8\n\n5\n4\n\n'5\n5\n\n0\n5\n\n'7\n4\n\n9\n6\n\n'6\n0\n\n1\n1\n\n'8\n7\n\n5\n2\n\n0\n'5\n\n8\n9\n\n-8\n'4\n\n3\n9\n\n2\n9\n\n'0\n2\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'5\n\n5\n0\n\n2\n'1\n\n0\n0\n\n9\n1\n\n0\n2\n\n'8\n4\n\n5\n2\n\n'8\n8\n\n5\n4\n\n'5\n5\n\n0\n5\n\n'7\n4\n\n9\n6\n\n'6\n0\n\n1\n1\n\n'8\n7\n\n5\n2\n\n0\n'5\n\n8\n9\n\n-8\n'4\n\n3\n9\n\n2\n9\n\n'0\n2\n\n8\n3\n\n0\n -\n\n T\nIE\n\nF\nB\n\nA\nU\n\n3\n'5\n\n5\n0\n\n4\n'6\n\n5\n0\n\n1\n'5\n\n1\n0\n\n3\n'6\n\n5\n5\n\n5\n'8\n\n2\n0\n\n7\n'4\n\n9\n5\n\n5\n'3\n\n0\n7\n\n9\n'6\n\n5\n1\n\n2\n'9\n\n6\n5\n\n3\n1\n\n'9\n8\n\n7\n-1\n\n6\n'5\n\n3\n9\n\n4\n8\n\n'5\n2\n\n6\n3\n\n -\n W\n\n e\n r\n\n k\n b\n\n e\n t\n\n r\n i\n\n e\n b\n\n e\n\n3\n'5\n\n5\n0\n\n4\n'6\n\n5\n0\n\n1\n'5\n\n1\n0\n\n3\n'9\n\n5\n5\n\n5\n'8\n\n7\n0\n\n7\n'5\n\n9\n5\n\n5\n'3\n\n0\n7\n\n9\n'6\n\n5\n1\n\n2\n'9\n\n6\n5\n\n3\n2\n\n'4\n3\n\n7\n-1\n\n6\n'5\n\n3\n9\n\n4\n8\n\n'9\n7\n\n6\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n2\n1\n\n1\nN\n\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 (\n\nA\nb\n\nr.\n 7\n\n.9\n.2\n\n1\n);\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 (\n\nA\nb\n\nr.\n\n7\n.9\n\n.2\n1\n)\n\n7\n5\n\n7\n5\n\n2\n0\n\n0\n2\n\n0\n0\n\n5\n5\n\n0\n3\n\n6\n5\n\n5\n0\n\n5\n5\n\n0\n2\n\na\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; S\n\nR\n\n0\n7\n.0\n\n7\n.2\n\n0\n2\n0\n,  \n\n4\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n6\n.1\n\n1\n.2\n\n0\n2\n1\n, 1\n\n1\n1\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n4\n\n0\n0\n\n4\n0\n\n0\n1\n\nS\nM\n\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\n2\n0\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n3\n\n5\n0\n\n3\n5\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.1\n\n9\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\nu\nn\n\nd\n B\n\nu\nsh\n\na\nlt\n\n7\n1\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 (\n\nA\nb\n\nr.\n 1\n\n.6\n.2\n\n1\n);\n\nS\nR\n\n 0\n2\n.0\n\n7\n.2\n\n0\n1\n9\n, 1\n\n7\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n.6\n.2\n\n1\n)\n\n1\n1\n\n0\n4\n\n8\n1\n\n1\n0\n\n1\n1\n\n0\n1\n\nN\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,  \n\n2\n3\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n0\n4\n.0\n\n2\n.2\n\n0\n2\n0\n, 1\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\n9\n1\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\n1\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n5\n\n0\n0\n\n1\n0\n\n0\n1\n\n5\n0\n\n1\n'3\n\n0\n0\n\n1\n'3\n\n0\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.1\n\n1\n -\n\n O\nb\n\ne\nrt\n\nili\n-,\n\n N\ne\nu\n\ng\nu\n\nt-\n K\n\no\np\n\nfh\no\n\nlz\nst\n\nra\nss\n\ne\n; S\n\nR\n 0\n\n1\n.0\n\n2\n.2\n\n0\n2\n2\n,\n\n8\n0\n'0\n\n0\n0\n.0\n\n0\n\n7\n5\n\n7\n5\n\n2\n0\n\n0\n1\n\n0\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.0\n\n7\n -\n\n S\no\n\nn\nn\n\ne\nn\n\nb\ne\nrg\n\nst\nra\n\nss\ne\n\n2\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.0\n\n6\n -\n\n S\nch\n\nü\nrb\n\na\nch\n\n, H\no\n\nch\nw\n\na\nss\n\ne\nrs\n\nch\nu\n\ntz\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n7\n0\n\n0\n1\n\n'1\n0\n\n0\n5\n\n0\n0\n\n2\n0\n\n0\n1\n\n3\n0\n\n1\n0\n\n0\n5\n\n0\n5\n\n0\n2\n\n'7\n8\n\n0\n2\n\n'7\n8\n\n0\n2\n\nb\nN\n\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\n5\n0\n\n5\n0\n\n3\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\n2\n -\n\n A\nlb\n\nis\nst\n\nra\nss\n\ne\n, H\n\no\nch\n\nw\na\nss\n\ne\nre\n\nn\ntl\n\na\nst\n\nu\nn\n\ng\n; S\n\nR\n 3\n\n1\n.0\n\n5\n.2\n\n0\n2\n2\n,\n\n8\n9\n'0\n\n0\n0\n.0\n\n0\n\n4\n0\n\n4\n0\n\n1\n0\n\n9\n0\n\n9\n0\n\n2\na\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\ne\ne\nsp\n\nit\na\nl; \n\nS\nR\n\n2\n1\n.0\n\n8\n.2\n\n0\n1\n8\n, 4\n\n6\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n1\n\n5\n0\n\n3\n0\n\n0\n2\n\n0\n0\n\n4\n0\n\n0\n3\n\n2\n7\n\n5\n0\n\n7\n5\n\n0\n2\n\na\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; S\n\nR\n 3\n\n0\n.1\n\n1\n.2\n\n0\n2\n1\n,  \n\n5\n7\n'5\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n3\n1\n.0\n\n5\n.2\n\n0\n2\n2\n, 1\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n\n2\n5\n\n0\n5\n\n0\n5\n\n0\n3\n\n5\n0\n\n3\n5\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\n3\n0\n\n0\n3\n\n0\n0\n\n1\n0\n\n0\n5\n\n0\n7\n\n5\n0\n\n7\n5\n\n0\n1\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.4\n\n3\n -\n\n K\nre\n\nb\nsb\n\na\nch\n\nw\ne\ng\n\n1\n0\n\n1\n5\n\n0\n5\n\n0\n2\n\n1\n0\n\n2\n1\n\n0\n2\n\na\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.4\n\n0\n -\n\n G\nst\n\na\nld\n\ne\nrs\n\ntr\na\nss\n\ne\n\n5\n0\n\n2\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n1\n\n0\n0\n\n5\n0\n\n2\n9\n\n5\n0\n\n9\n5\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.3\n\n7\n -\n\n R\na\nin\n\nst\nra\n\nss\ne\n/G\n\nst\na\nld\n\ne\nrw\n\ne\ng\n\n; S\nR\n\n 3\n0\n.1\n\n1\n.2\n\n0\n2\n1\n, 9\n\n'5\n0\n0\n.0\n\n0\n\n-1\n0\n\n0\n-1\n\n0\n0\n\n-1\n0\n\n0\n1\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\n4\n3\n\n1\nN\n\n3\n0\n1\n.5\n\n0\n3\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\n6\n.1\n\n1\n.2\n\n0\n1\n9\n, 1\n\n5\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nS\nR\n\n2\n4\n.0\n\n8\n.2\n\n1\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n-7\n5\n\n1\n2\n\n0\n-7\n\n5\n-7\n\n5\n1\n\nS\nM\n\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\n4\n0\n\n0\n6\n\n0\n0\n\n8\n0\n\n0\n6\n\n0\n0\n\n8\n0\n\n0\n2\n\n0\n6\n\n2\n'4\n\n0\n0\n\n2\n'4\n\n0\n0\n\n2\na\n\nE\n3\n0\n1\n.5\n\n0\n3\n0\n.7\n\n6\n -\n\n R\nü\n\ntl\nib\n\na\nch\n\n, I\nn\n\nst\na\nn\n\nd\nse\n\ntz\nu\n\nn\ng\n\n; S\nR\n\n 0\n7\n.0\n\n4\n.2\n\n0\n2\n0\n,\n\n2\n5\n1\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n5\n.1\n\n0\n.2\n\n0\n2\n1\n, 3\n\n'3\n4\n6\n'3\n\n8\n5\n.4\n\n0\n\n2\n0\n\n0\n2\n\n5\n2\n\n5\n2\n\n2\n5\n\n2\n2\n\n5\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.7\n\n1\n -\n\n E\ng\n\ng\nst\n\nra\nss\n\ne\n, T\n\no\nb\n\ne\nlh\n\no\nf\n\n4\n8\n\n0\n4\n\n8\n0\n\n1\n2\n\n5\n4\n\n8\n0\n\n4\n8\n\n0\n1\n\nN\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 2\n\n1\n.0\n\n8\n.2\n\n0\n1\n8\n,  \n\n3\n6\n'0\n\n0\n0\n.0\n\n0\n;\n\nS\nR\n\n 2\n0\n.0\n\n4\n.2\n\n0\n2\n0\n, 7\n\n8\n0\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n7\n\n0\n0\n\n7\n0\n\n0\n1\n\n0\n0\n\n5\n0\n\n1\n0\n\n0\n1\n\n'7\n5\n\n0\n1\n\n'7\n5\n\n0\n3\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.6\n\n5\n -\n\n L\ne\nim\n\ng\nru\n\nb\ne\nn\n\nb\na\nch\n\n u\nn\n\nd\n S\n\nti\ne\ng\n\nst\nra\n\nss\ne\n; S\n\nR\n 1\n\n2\n.0\n\n4\n.2\n\n0\n2\n2\n,\n\n5\n3\n'6\n\n0\n0\n.0\n\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n5\n0\n\n0\n3\n\n0\n0\n\n3\n0\n\n0\n2\n\n9\n1\n\n'6\n0\n\n0\n1\n\n'6\n0\n\n0\n2\n\na\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\n2\n0\n\n1\n5\n\n0\n8\n\n0\n1\n\n0\n2\n\n0\n0\n\n2\n6\n\n0\n2\n\n6\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\n; S\nR\n\n1\n2\n.0\n\n4\n.2\n\n0\n2\n2\n, 1\n\n0\n'6\n\n0\n0\n.0\n\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n4\n0\n\n0\n5\n\n0\n0\n\n6\n0\n\n0\n1\n\n5\n0\n\n1\n'2\n\n0\n0\n\n1\n'2\n\n0\n0\n\n2\na\n\nN\n3\n0\n1\n.5\n\n0\n3\n0\n.5\n\n6\n -\n\n B\nu\n\ntt\ne\nn\n\na\nu\n\nst\nra\n\nss\ne\n; S\n\nR\n 0\n\n9\n.0\n\n3\n.2\n\n0\n2\n1\n,  \n\n 2\n4\n5\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n2\n.0\n\n4\n.2\n\n0\n2\n2\n, 1\n\n'2\n1\n4\n'0\n\n0\n0\n.0\n\n0\n\n2\n1\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,  \n\n1\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.4\n\n.2\n2\n);\n\nS\nR\n\n 1\n7\n.0\n\n9\n.2\n\n0\n1\n9\n, 1\n\n2\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.4\n\n.2\n2\n)\n\n4\n4\n\n7\n4\n\n4\n4\n\n4\n1\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; S\n\nR\n\n0\n5\n.0\n\n5\n.2\n\n0\n2\n0\n, 3\n\n9\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n2\n.0\n\n3\n.2\n\n2\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n1\n1\n\nN\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\n8\n0\n\n2\n0\n\n2\n0\n\n1\n0\n\n0\n1\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\n4\n0\n\n3\n4\n\n0\n1\n\n4\n0\n\n2\n5\n\n9\n3\n\n8\n0\n\n3\n8\n\n0\n1\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,  \n\n6\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n2\n.0\n\n1\n.2\n\n0\n2\n1\n, 3\n\n7\n3\n'0\n\n0\n0\n.0\n\n0\n\n5\n0\n\n4\n5\n\n0\n1\n\n0\n0\n\n6\n9\n\n5\n0\n\n0\n5\n\n0\n0\n\n1\nN\n\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; S\n\nR\n 1\n\n2\n.0\n\n1\n.2\n\n0\n2\n1\n, 4\n\n8\n5\n'0\n\n0\n0\n.0\n\n0\n\n5\n3\n\n1\nN\n\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\n8\n.2\n\n0\n1\n8\n,\n\n9\n2\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n 1\n\n5\n.0\n\n2\n.2\n\n0\n2\n2\n);\n S\n\nR\n 2\n\n5\n.1\n\n1\n.2\n\n0\n1\n9\n, 1\n\n'3\n3\n7\n'0\n\n0\n0\n (\n\nA\nb\n\nr.\n 1\n\n5\n.0\n\n2\n.2\n\n2\n)\n\n3\n5\n\n0\n3\n\n5\n0\n\n5\n0\n\n7\n5\n\n0\n7\n\n5\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\n4\n5\n\n0\n0\n\n4\n5\n\n0\n4\n\n5\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\n2\n0\n\n0\n4\n\n0\n0\n\n2\n0\n\n0\n1\n\n0\n0\n\n9\n0\n\n0\n9\n\n0\n0\n\n4\nN\n\n3\n0\n1\n.5\n\n0\n3\n0\n.8\n\n4\n -\n\n F\ne\nls\n\nh\no\n\nf-\n u\n\nn\nd\n\n L\ne\nb\n\ne\nrn\n\nst\nra\n\nss\ne\n\n1\n1\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\n2\n6\n\n0\n9\n\n2\n6\n\n0\n2\n\n6\n0\n\n1\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,  \n\n2\n3\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n\n1\n2\n.4\n\n.2\n2\n);\n S\n\nR\n 1\n\n7\n.0\n\n9\n.2\n\n0\n1\n9\n, 2\n\n3\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.4\n\n.2\n2\n)\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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-5\n4\n\n-5\n0\n\n0\n-5\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-5\n4\n\n-5\n0\n0\n\n-5\n0\n\n0\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\n6\n8\n\n1\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 S\n\nR\n 2\n\n6\n.1\n\n1\n.2\n\n0\n1\n9\n, 1\n\n3\n7\n'5\n\n0\n0\n.0\n\n0\n\n6\n8\n1\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\n'6\n\n9\n9\n\n5\n'6\n\n3\n4\n\n5\n'6\n\n9\n9\n\n5\n'6\n\n9\n9\n\n1\nN\n\n3\n0\n1\n.5\n\n5\n4\n0\n.0\n\n0\n -\n\n B\ne\nte\n\nili\ng\n\nu\nn\n\ng\ne\nn\n\n a\nn\n\n ö\nff\n\ne\nn\n\ntl\nic\n\nh\ne\nn\n\n U\nn\n\nte\nrn\n\ne\nh\n\nm\nu\n\nn\ng\n\ne\nn\n\n5\n'6\n9\n9\n\n5\n'6\n3\n4\n\n5\n'6\n9\n9\n\n5\n'6\n9\n9\n\n3\n0\n1\n5\n5\n4\n0\n -\n\n B\net\n\nei\nli\ng\nu\n\nn\ng\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\n4\n0\n\n4\n0\n\n8\n0\n\n8\n0\n\n3\nN\n\n3\n0\n1\n.5\n\n2\n9\n0\n.0\n\n6\n -\n\n G\ne\nw\n\nä\nss\n\ne\nra\n\nu\nss\n\nch\ne\nid\n\nu\nn\n\ng\n\n5\n0\n\n5\n0\n\n1\n0\n\n1\n0\n\n1\n1\n\n0\n1\n\n1\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\n4\n8\n\n1\nN\n\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 2\n\n2\n.1\n\n0\n.2\n\n0\n1\n9\n,\n\n1\n7\n5\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 5\n\n.1\n0\n.2\n\n1\n)\n\n5\n0\n\n5\n0\n\n1\n0\n\n4\n0\n\n4\n0\n\n1\n0\n\n4\n8\n\n1\n9\n0\n\n1\n9\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\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n5\n0\n\n5\n0\n\n5\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.0\n\n5\n -\n\n B\no\n\nd\ne\nn\n\na\nck\n\ne\nr,\n\n H\na\nu\n\nsa\nn\n\nsc\nh\n\nlü\nss\n\ne\n\n1\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n3\n\n1\n4\n\n6\n0\n\n0\n6\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.1\n\n1\n.2\n\n0\n1\n3\n,\n\n2\n5\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 0\n\n9\n.0\n\n3\n.2\n\n0\n2\n1\n, 1\n\n'1\n6\n0\n'0\n\n0\n0\n.0\n\n0\n\n2\n1\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\n1\n'2\n0\n0\n\n1\n'7\n5\n0\n\n1\n'3\n5\n0\n\n1\n'6\n7\n0\n\n2\n'8\n6\n0\n\n3\n'0\n4\n0\n\n2\n'5\n7\n8\n\n3\n'3\n6\n0\n\n1\n'3\n4\n1\n\n1\n4\n'4\n4\n8\n\n1\n4\n'4\n4\n8\n\n4\n0\n0\n5\n0\n2\n0\n -\n\n W\na\nss\n\ner\nb\na\nu\n\n2\n'0\n\n0\n0\n\n2\n'5\n\n5\n0\n\n6\n0\n\n0\n8\n\n1\n0\n\n1\n'7\n\n3\n5\n\n1\n'7\n\n4\n5\n\n-5\n4\n\n2\n2\n\n'0\n5\n\n0\n1\n\n'0\n8\n\n3\n8\n\n'8\n9\n\n8\n-8\n\n'1\n0\n\n0\n1\n\n6\n'9\n\n9\n8\n\n4\n0\n\n0\n -\n\n W\na\nss\n\ne\nrw\n\ne\nrk\n\n2\n'0\n\n0\n0\n\n2\n'5\n\n5\n0\n\n6\n0\n\n0\n8\n\n1\n0\n\n2\n'9\n\n3\n5\n\n2\n'9\n\n4\n5\n\n-4\n4\n\n2\n3\n\n'0\n5\n\n0\n1\n\n'0\n9\n\n0\n1\n\n1\n'3\n\n9\n8\n\n-8\n'1\n\n0\n0\n\n1\n9\n\n'4\n9\n\n8\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\n-3\n'9\n\n6\n4\n\n-3\n'8\n\n8\n8\n\n-3\n'9\n\n6\n4\n\n-3\n'9\n\n6\n4\n\n1\nN\n\n3\n0\n1\n.6\n\n6\n2\n0\n.0\n\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n\n v\no\n\nn\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\ne\nit\n\nrä\ng\n\ne\nn\n\n a\nn\n\n G\ne\nm\n\ne\nin\n\nd\ne\nn\n\nu\nn\n\nd\n Z\n\nw\ne\nck\n\nve\nrb\n\nä\nn\n\nd\ne\n\n-3\n'9\n6\n4\n\n-3\n'8\n8\n8\n\n-3\n'9\n6\n4\n\n-3\n'9\n\n6\n4\n\n3\n0\n1\n6\n6\n2\n0\n -\n\n R\nü\n\nck\nza\n\nh\nlu\n\nn\ng\n v\n\no\nn\n\n I\nn\n\nve\nst\n\nit\nio\n\nn\nsb\n\nei\ntr\n\nä\ng\nen\n\n a\nn\n\n G\nem\n\nei\nn\n\nd\nen\n\n u\nn\n\nd\n\nZ\nw\n\nec\nkv\n\ner\nb\nä\nn\n\nd\ne\n\n-5\n0\n\n0\n-6\n\n0\n0\n\n-6\n0\n\n0\n-6\n\n0\n0\n\n-1\n'5\n\n0\n0\n\n-6\n0\n\n0\n-1\n\n7\n8\n\n-3\n'8\n\n0\n0\n\n-3\n'8\n\n0\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\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-5\n0\n0\n\n-6\n0\n0\n\n-6\n0\n0\n\n-6\n0\n0\n\n-1\n'5\n0\n0\n\n-6\n0\n0\n\n-1\n7\n8\n\n-3\n'8\n0\n0\n\n-3\n'8\n\n0\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n2\n5\n\n0\n2\n\n0\n0\n\n3\n7\n\n8\n3\n\n0\n0\n\n3\n0\n\n0\n1\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; S\n\nR\n 0\n\n9\n.0\n\n3\n.2\n\n0\n2\n1\n,\n\n7\n4\n0\n'0\n\n0\n0\n.0\n\n0\n\n9\n9\n\n1\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; S\n\nR\n\n0\n4\n.0\n\n2\n.2\n\n0\n2\n0\n, 6\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n7\n1\n\nN\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\n4\n0\n\n0\n6\n\n0\n0\n\n9\n0\n\n0\n5\n\n0\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n2\n'9\n\n0\n0\n\n2\n'9\n\n0\n0\n\n2\na\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n1\n -\n\n O\nb\n\ne\nrt\n\nili\n-,\n\n N\ne\nu\n\ng\nu\n\nt-\n K\n\no\np\n\nfh\no\n\nlz\nst\n\nra\nss\n\ne\n; S\n\nR\n 0\n\n1\n.0\n\n2\n.2\n\n0\n2\n2\n,\n\n1\n2\n4\n'0\n\n0\n0\n.0\n\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n5\n0\n\n5\n5\n\n0\n5\n\n5\n0\n\n4\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n2\n -\n\n T\nra\n\nn\nsp\n\no\nrt\n\nle\nit\n\nu\nn\n\ng\n S\n\nih\nlw\n\ne\nid\n\n, P\nu\n\nm\np\n\nw\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\n4\n5\n\n0\n4\n\n5\n0\n\n5\n0\n\n9\n5\n\n0\n9\n\n5\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 K\n\no\np\n\nf \nb\n\nis\n K\n\no\np\n\nfh\no\n\nlz\n\n5\n0\n\n0\n2\n\n0\n0\n\n1\n5\n\n0\n5\n\n0\n9\n\n0\n0\n\n9\n0\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n0\n0\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\n2\n0\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n5\n\n0\n2\n\n0\n6\n\n7\n0\n\n6\n7\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.0\n\n8\n -\n\n I\nm\n\n T\na\nl, \n\nU\nm\n\nle\ng\n\nu\nn\n\ng\n T\n\nra\nn\n\nsp\no\n\nrt\nle\n\nit\nu\n\nn\ng\n\n2\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n1\n\n0\n0\n\n5\n0\n\n5\n0\n\n9\n5\n\n0\n9\n\n5\n0\n\n4\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.0\n\n7\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\n2\n5\n\n0\n2\n\n5\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n5\n0\n\n1\n'0\n\n5\n0\n\n1\n'0\n\n5\n0\n\n4\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.0\n\n6\n -\n\n R\ne\nlls\n\nte\nn\n\n b\nis\n\n H\nö\n\nh\ne\nn\n\nw\ne\ng\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\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\n1\n\n5\n0\n\n1\n5\n\n0\n5\n\n0\n5\n\n5\n0\n\n3\n5\n\n0\n5\n\n5\n0\n\n5\n2\n\nb\nN\n\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\n2\n5\n\n0\n3\n\n0\n1\n\n0\n0\n\n2\n2\n\n3\n0\n\n0\n3\n\n0\n0\n\n2\na\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; S\n\nR\n 0\n\n9\n.0\n\n3\n.2\n\n0\n2\n1\n, 1\n\n3\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 3\n\n0\n.1\n\n1\n.2\n\n0\n2\n1\n,\n\n2\n3\n'5\n\n0\n0\n.0\n\n0\n\n3\n5\n\n0\n4\n\n0\n0\n\n2\n0\n\n0\n3\n\n0\n0\n\n1\n8\n\n9\n5\n\n0\n9\n\n5\n0\n\n2\na\n\nN\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\n; S\nR\n\n 0\n1\n.0\n\n9\n.2\n\n0\n2\n0\n, 5\n\n9\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\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n5\n -\n\n T\na\nl, \n\nö\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\n0\n1\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.3\n\n2\n -\n\n Z\nip\n\nfe\nlw\n\ne\ng\n\n b\nis\n\n P\no\n\nst\nst\n\nra\nss\n\ne\n; S\n\nR\n 0\n\n7\n.0\n\n4\n.2\n\n0\n2\n0\n, 3\n\n4\n0\n'0\n\n0\n0\n.0\n\n0\n\n(S\nR\n\n 2\n4\n.0\n\n8\n.2\n\n1\n)\n\n1\n5\n\n0\n5\n\n0\n2\n\n5\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\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\n1\n0\n\n0\n2\n\n0\n1\n\n0\n0\n\n1\n3\n\n1\n4\n\n0\n1\n\n4\n0\n\n2\na\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; S\n\nR\n 0\n\n9\n.0\n\n3\n.2\n\n0\n2\n1\n, 1\n\n3\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 3\n\n0\n.1\n\n1\n.2\n\n0\n2\n1\n,\n\n2\n3\n'0\n\n0\n0\n.0\n\n0\n\n4\n2\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.6\n\n.2\n0\n1\n6\n,\n\n7\n4\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n7\n.9\n\n.2\n1\n);\n S\n\nR\n 1\n\n1\n.7\n\n.2\n0\n1\n7\n, 5\n\n9\n9\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 7\n\n.9\n.2\n\n1\n)\n\n2\n0\n\n1\n1\n\n0\n9\n\n0\n9\n\n0\n2\n\n2\n2\n\n0\n2\n\n2\n0\n\n2\na\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; S\n\nR\n\n0\n7\n.0\n\n7\n.2\n\n0\n2\n0\n, 2\n\n0\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n 1\n\n6\n.1\n\n1\n.2\n\n0\n2\n1\n,  \n\n9\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n0\n5\n\n0\n5\n\n0\n1\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\n0\n.1\n\n9\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\nu\nn\n\nd\n B\n\nu\nsh\n\na\nlt\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n68\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\n3\n0\n\n1\n5\n\n0\n3\n\n0\n3\n\n0\n2\n\n0\n0\n\n2\n1\n\n2\n4\n\n0\n2\n\n4\n0\n\n2\nb\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.6\n\n3\n -\n\n A\nu\n\ng\nu\n\nst\n M\n\nü\nlle\n\nrs\ntr\n\na\nss\n\ne\n; S\n\nR\n 0\n\n9\n.0\n\n3\n.2\n\n0\n2\n1\n, 1\n\n4\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n3\n0\n.1\n\n1\n.2\n\n0\n2\n1\n, 5\n\n1\n'0\n\n0\n0\n.0\n\n0\n\n1\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 (\n\nA\nb\n\nr.\n 7\n\n.9\n.2\n\n1\n)\n\n4\n0\n\n8\n0\n\n8\n0\n\n1\n0\n\n5\n0\n\n2\n1\n\n0\n2\n\n1\n0\n\n3\nN\n\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;\n\nS\nR\n\n 1\n2\n.0\n\n4\n.2\n\n0\n2\n2\n, 5\n\n'2\n0\n0\n\n5\n1\n\nN\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,  \n\n2\n4\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n\n1\n2\n.4\n\n.2\n2\n);\n S\n\nR\n 1\n\n7\n.0\n\n9\n.2\n\n0\n1\n9\n, 3\n\n0\n0\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 1\n\n2\n.4\n\n.2\n2\n)\n\n9\n3\n\n3\n1\n\n9\n3\n\n9\n3\n\n1\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; S\n\nR\n\n0\n5\n.0\n\n5\n.2\n\n0\n2\n0\n, 8\n\n3\n'0\n\n0\n0\n.0\n\n0\n (\n\nA\nb\n\nr.\n 2\n\n2\n.0\n\n3\n.2\n\n2\n)\n\n1\n5\n\n0\n3\n\n0\n0\n\n2\n0\n\n0\n3\n\n0\n0\n\n2\n2\n\n6\n5\n\n0\n6\n\n5\n0\n\n2\na\n\nN\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 0\n\n9\n.0\n\n3\n.2\n\n0\n2\n1\n, 1\n\n7\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n3\n0\n.1\n\n1\n.2\n\n0\n2\n1\n, 3\n\n7\n'9\n\n5\n0\n.0\n\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.4\n\n8\n -\n\n H\no\n\nfe\nrn\n\nw\ne\ng\n\n, V\ne\nrs\n\no\nrg\n\nu\nn\n\ng\nsl\n\ne\nit\n\nu\nn\n\ng\n N\n\nr.\n 1\n\n -\n 8\n\n5\n0\n\n2\n2\n\n0\n2\n\n0\n1\n\n0\n0\n\n2\n9\n\n0\n2\n\n9\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\n; S\nR\n\n 2\n5\n.0\n\n1\n.2\n\n0\n2\n2\n, 1\n\n5\n'2\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\n3\nN\n\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\n2\n0\n\n1\n0\n\n0\n9\n\n0\n2\n\n1\n0\n\n2\n1\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.4\n\n0\n -\n\n G\nst\n\na\nld\n\ne\nrs\n\ntr\na\nss\n\ne\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n69\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\n1\n\n5\n0\n\n8\n0\n\n2\n0\n\n2\n0\n\n4\n0\n\n0\n4\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n2\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\n1\n0\n\n4\n0\n\n1\n6\n\n0\n3\n\n1\n5\n\n0\n5\n\n0\n1\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,  \n\n3\n9\n'0\n\n0\n0\n.0\n\n0\n; S\n\nR\n\n1\n2\n.0\n\n1\n.2\n\n0\n2\n1\n, 2\n\n4\n6\n'0\n\n0\n0\n.0\n\n0\n\n1\n0\n\n1\n2\n\n0\n5\n\n0\n1\n\n4\n1\n\n3\n0\n\n1\n3\n\n0\n1\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; S\n\nR\n 1\n\n2\n.0\n\n1\n.2\n\n0\n2\n1\n, 2\n\n3\n8\n'0\n\n0\n0\n.0\n\n0\n\n1\n1\n\nN\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\n5\n4\n\n1\nN\n\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 (\n\nA\nb\n\nr.\n\n1\n1\n.1\n\n.2\n2\n);\n S\n\nR\n 1\n\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 (\n\nA\nb\n\nr.\n 1\n\n1\n.1\n\n.2\n2\n)\n\n3\n1\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 (\n\nA\nb\n\nr.\n 1\n\n6\n.1\n\n1\n.2\n\n1\n);\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 (\n\nA\nb\n\nr.\n 1\n\n6\n.1\n\n1\n.2\n\n1\n)\n\n4\n6\n\n1\nN\n\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 (\n\nS\nR\n\n 1\n6\n.1\n\n1\n.2\n\n1\n);\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 (\n\nS\nR\n\n 1\n6\n.1\n\n1\n.2\n\n1\n)\n\n4\n0\n\n4\n0\n\n2\n4\n\n0\n4\n\n0\n2\n\na\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; S\n\nR\n 2\n\n0\n.0\n\n4\n.2\n\n0\n2\n1\n, 5\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n2\n0\n\n0\n5\n\n0\n2\n\n0\n0\n\n2\n0\n\n0\n2\n\n0\n0\n\n1\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\n1\n0\n\n0\n5\n\n0\n5\n\n0\n1\n\n5\n0\n\n1\n5\n\n0\n4\n\nN\n4\n0\n0\n.5\n\n0\n2\n0\n.6\n\n4\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n70\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\n3\n0\n\n0\n3\n\n0\n0\n\n6\n0\n\n0\n6\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n4\n0\n.1\n\n4\n -\n\n B\ne\ntr\n\nie\nb\n\nsg\ne\nb\n\nä\nu\n\nd\ne\n W\n\na\nss\n\ne\nrv\n\ne\nrs\n\no\nrg\n\nu\nn\n\ng\n\n2\n5\n\n0\n2\n\n5\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n0\n4\n0\n.1\n\n3\n -\n\n R\nü\n\nck\nb\n\na\nu\n\n R\ne\nse\n\nrv\no\n\nir\n A\n\nsp\nh\n\no\nlz\n\n1\n2\n\n0\n1\n\n2\n0\n\n1\n2\n\n0\n3\n\nN\n4\n0\n0\n.5\n\n0\n4\n0\n.1\n\n1\n -\n\n W\na\nch\n\nt,\n W\n\nC\n-A\n\nn\nla\n\ng\ne\nn\n\n5\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n1\n5\n\n0\n1\n\n5\n0\n\n3\nN\n\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\n1\n0\n\n0\n1\n\n8\n6\n\n1\n0\n\n0\n1\n\n0\n0\n\n1\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\n S\nR\n\n 1\n7\n.1\n\n1\n.2\n\n0\n2\n0\n, 3\n\n1\n0\n'0\n\n0\n0\n.0\n\n0\n\n2\n5\n\n0\n2\n\n5\n0\n\n1\n0\n\n0\n5\n\n0\n6\n\n5\n0\n\n6\n5\n\n0\n3\n\nN\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\n2\n0\n\n3\n2\n\n0\n2\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\n8\n0\n0\n\n8\n0\n0\n\n1\n0\n0\n\n5\n0\n\n5\n0\n\n5\n0\n\n2\n9\n0\n\n5\n0\n\n1\n8\n9\n\n2\n'1\n4\n0\n\n2\n'1\n4\n0\n\n4\n0\n0\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n9\n0\n\n9\n0\n\n9\n0\n\n1\n8\n\n0\n1\n\n8\n0\n\n3\nN\n\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\n9\n0\n\n9\n0\n\n9\n0\n\n1\n8\n0\n\n1\n8\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n71\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\n3\n0\n\n0\n5\n\n0\n1\n\n0\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n7\n -\n\n S\n o\n\n z\n i\n\n a\n l\n\n e\n s\n\n3\n0\n\n0\n2\n\n0\n0\n\n5\n0\n\n0\n5\n\n0\n0\n\n3\nS\n\nM\n4\n0\n5\n.5\n\n0\n4\n0\n.0\n\n2\n -\n\n U\nFC\n\n, U\nn\n\nte\nre\n\n L\ne\ntt\n\ne\nn\n\nst\nra\n\nss\ne\n\n9\n0\n\n0\n1\n\n'0\n0\n\n0\n1\n\n0\n0\n\n1\n'0\n\n0\n0\n\n7\n2\n\n'0\n0\n\n0\n2\n\n'0\n0\n\n0\n2\n\na\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\n; S\nR\n\n1\n8\n.0\n\n8\n.2\n\n0\n2\n0\n, 6\n\n0\n'0\n\n0\n0\n.0\n\n0\n\n1\n'2\n0\n0\n\n1\n'2\n0\n0\n\n1\n0\n0\n\n1\n'0\n0\n0\n\n7\n2\n'5\n0\n0\n\n2\n'5\n0\n0\n\n4\n0\n5\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n1\n'2\n\n0\n0\n\n1\n'2\n\n0\n0\n\n1\n0\n\n0\n1\n\n'0\n0\n\n0\n7\n\n2\n'5\n\n0\n0\n\n2\n'5\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-8\n5\n\n0\n-9\n\n5\n0\n\n-1\n'3\n\n0\n0\n\n-1\n'5\n\n0\n0\n\n-3\n'5\n\n0\n0\n\n-1\n'4\n\n5\n0\n\n-4\n4\n\n7\n-8\n\n'1\n0\n\n0\n-8\n\n'1\n0\n\n0\n1\n\nN\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-8\n5\n0\n\n-9\n5\n0\n\n-1\n'3\n0\n0\n\n-1\n'5\n0\n0\n\n-3\n'5\n0\n0\n\n-1\n'4\n5\n0\n\n-4\n4\n7\n\n-8\n'1\n0\n0\n\n-8\n'1\n\n0\n0\n\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\n4\n0\n\n6\n0\n\n1\n0\n\n0\n1\n\n0\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n2\n9\n0\n.0\n\n5\n -\n\n G\nW\n\nP\n R\n\ne\nvi\n\nsi\no\n\nn\n, h\n\nyd\nra\n\nu\nlis\n\nch\ne\n N\n\ne\ntz\n\nb\ne\nre\n\nch\nn\n\nu\nn\n\ng\n\n6\n5\n\n6\n5\n\n1\n3\n\n0\n1\n\n3\n0\n\n3\nN\n\n4\n0\n0\n.5\n\n2\n9\n0\n.0\n\n3\n -\n\n L\ne\nit\n\nsy\nst\n\ne\nm\n\n W\na\nss\n\ne\nrv\n\ne\nrs\n\no\nrg\n\nu\nn\n\ng\n\n4\n0\n\n1\n2\n5\n\n6\n5\n\n2\n3\n0\n\n2\n3\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\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n72\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\n3\n0\n\n0\n5\n\n0\n1\n\n0\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n4\nN\n\n7\n0\n1\n.5\n\n0\n4\n0\n.0\n\n2\n -\n\n R\ne\np\n\na\nra\n\ntu\nr \n\nFa\nss\n\na\nd\n\ne\n, D\n\na\nch\n\n, D\na\nch\n\nis\no\n\nla\nti\n\no\nn\n\n, D\ne\nck\n\ne\nn\n\n3\n0\n0\n\n5\n0\n\n1\n0\n0\n\n4\n5\n0\n\n4\n5\n0\n\n7\n0\n1\n5\n0\n4\n0\n -\n\n H\no\nch\n\nb\na\nu\n\nte\nn\n\n3\n0\n\n0\n5\n\n0\n1\n\n0\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n7\n0\n\n1\n -\n\n K\nin\n\nd\ne\nrh\n\na\nu\n\ns \nW\n\ne\nrd\n\n3\n0\n\n0\n5\n\n0\n1\n\n0\n0\n\n4\n5\n\n0\n4\n\n5\n0\n\n7\n0\n\n -\n S\n\nO\nZ\n\nIA\nL\nE\nS\n\nP\n 2\n\n0\n2\n\n8\nP\n\n 2\n0\n\n2\n7\n\nP\n 2\n\n0\n2\n\n6\nP\n\n 2\n0\n\n2\n5\n\nP\n 2\n\n0\n2\n\n4\nP\n\n 2\n0\n\n2\n3\n\nP\n 2\n\n0\n2\n\n2\nB\n\n 2\n0\n\n2\n2\n\nR\n  \n\n2\n0\n\n2\n1\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\n73\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n\n \n\nAnhang \n\n74\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nVergleich Finanz- und Aufgabenplan 2021 bis 2025 – Istwerte 2021 \n\n \n\nin 1'000 Franken\n\nAb-\n\nFinanzplan Istwerte weichung\n\n%\n\nSteuern\n\nEinfache Staatssteuern 54'500 55'272 1.4%\n\nErfolgsrechnung\n\nLaufender Ertrag 144'850 133'762 -7.7%\n\nLaufender Aufwand 1) 139'469 137'968 -1.1%\n\nCashflow 5'381 -4'206 -178.2%\n\nInvest it ionsrechnung\n\nNettoinvestitionen 2) 58'006 48'000 -17.2%\n\nFinanzpolit ische Zielsetzung\n\nSelbstfinanzierungsgrad 9% -9% -94.5%\n\nBestandesrechnung\n\nVeränderung Nettovermögen/-schuld -52'625 -32'190 61.2%\n\nNettovermögen/-schuld -100'997 -91'739 -9.2%\n\n1) ohne Abschreibungen, Veränderungen Spezialfinanzierungen und Veränderungen Rückstellungen/Reserven\n\n2) gemäss Mittelflussrechnung\n\n75\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n\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\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 36'400 36'442 42 0.1%\n\n31 Sach- und übriger Betriebsaufwand 18'700 18'345 -355 -1.9%\n\n34 Finanzaufwand 1'052 1'155 103 9.8%\n\nLiegenschaftenaufwand Finanzvermögen 190 255 65 34.3%\n\nVerluste/Wertberichtigungen Anlagen Finanzvermögen 100 2 -98 -97.5%\n\n36 Transferaufwand 19'900 18'806 -1'094 -5.5%\n\nZahlung Finanz- und Lastenausgleich an Kanton 19'527 19'527 0 0.0%\n\nBeiträge an Gemeinwesen und Dritten 41'500 40'880 -620 -1.5%\n\nSchülerintegration (Konto 925.3634.00) 2'100 2'554 454 21.6%\n\nSihlsana AG (ab 2027 Subjektsubventionierung) 0 0 0 -\n\n4 Er tr ag\n\n40 ordentliche Steuern Rechnungsjahr 54'500 55'272 772 1.4%\n\nordentliche Steuern früherer Jahre 11'900 9'980 -1'920 -16.1%\n\nQuellensteuern 3'500 5'056 1'556 44.5%\n\nSteuerausscheidungen 16'538 7'565 -8'973 -54.3%\n\nGrundstückgewinnsteuern 13'600 14'038 438 3.2%\n\nübrige Steuererträge 720 890 170 23.6%\n\n41 Regalien und Konzessionen 24 26 2 6.5%\n\n42 Entgelte 19'800 19'057 -743 -3.8%\n\n43 Verschiedene Erträge 1'100 1'086 -14 -1.2%\n\n44 Finanzertrag 300 167 -133 -44.4%\n\nRealisierte Gewinne / Wertberichtigungen Finanzverm. 2'051 0 -2'051 -100.0%\n\nLiegenschaftenertrag 2'000 1'977 -23 -1.2%\n\n46 Transferertrag 3'000 2'916 -84 -2.8%\n\nBeteiligung Reingewinn Zürcher Kantonalbank 1'817 1'817 0 0.0%\n\nZahlung Finanz- und Lastenausgleich von Kanton 0 0 0 -\n\nBeiträge von Gemeinwesen und Dritten 14'000 13'915 -85 -0.6%\n\nTotal Netto 139'469 137'968 -1'501 -1.1% 144'850 133'762 -11'088 -7.7%\n\nCashf low 5 '381 -4 '206  -9 '587  -178 .2%\n\n33 Abschreibungen Sachanlagen Verwaltungsver. 7'776 8'306 530 6.8%\n\n36 Rückstellung Finanz- und Lastenausgleich -11'164 -19'888 -8'724 78.1%\n\n38 Einlagen/-Entnahmen finanzpolitische Reserve 0 0 0 -\n\n45 Veränderungen Fonds/Spezialfinanzierungen 3'484 3'506 22 0.6%\n\nTotal Brutto 139'565 129'892 -9'673 -6.9% 144'850 133'762 -11'088 -7.7%\n\n90  Er fo lg 5 '285 3 '871 -1 '414  -26 .8%\n\n76\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nBisherige Finanzentwicklung \n\nErfolgsrechnung 2017 – 2021 \n\n \n\n \n\nohne Veränderungen von Spezialfinanzierungen, in 1'000 Franken\n\nAufwand Er tr ag Aufwand Er tr ag Aufwand Er tr ag Aufwand Er tr ag Aufwand Er tr ag\n\nPräsidiales/Einwohnerkontakte 6'991 2'589 7'101 2'526 7'367 2'590 7'619 2'484 7'547 2'578\n\nFinanzen\n\nZinsen 1'428 4'049 1'115 4'568 963 3'836 1'032 3'977 1'145 3'893\n\nVerl. u. Gewinne/Wertber. Finanzverm. - 861 - 8'722 - 0 1'910 1'517 2 0\n\nFinanzausgleich 15'908 - 5'369 0 13'726 0 4'360 7'003 19'527 0\n\nLiegenschaften 3'520 1'858 3'434 1'661 7'253 1'870 7'335 2'114 8'342 2'471\n\nSteuern Rechnungsjahr - 55'987 - 55'052 - 55'895 - 51'857 - 55'272\n\nSteuerausscheidungen - 18'507 - 10'751 - 35'321 - 4'853 - 7'565\n\nÜbrige Steuererträge - 26'197 - 18'085 - 18'701 - 6'031 - 15'926\n\nGrundsteuern - 4'941 - 6'154 - 4'218 - 10'528 - 14'038\n\nÜbriges 2'824 1'699 1'066 1'895 2'994 1'752 2'232 1'118 3'051 794\n\nBau und Planung 960 325 971 404 913 877 1'209 571 1'194 574\n\nWerkbetriebe\n\nAbwasserbeseitigung 2'091 3'439 2'122 3'538 1'903 3'406 1'938 4'415 1'960 4'603\n\nWasserwerk 2'496 3'078 2'184 3'200 2'087 3'021 2'174 3'580 1'931 3'445\n\nAbfallentsorgung 1'307 1'774 1'226 1'556 1'209 1'583 1'304 1'598 1'249 1'436\n\nÜbriges 7'232 3'390 7'378 3'465 7'708 3'080 7'845 3'275 8'746 2'912\n\nSicherheit, Gesundheit und Sport\n\nSicherheit 2'335 682 2'504 710 2'724 1'004 2'927 877 2'868 1'106\n\nGesundheit 1'619 12 1'726 18 1'797 9 2'223 7 2'051 1\n\nSport 2'461 952 2'506 836 2'545 808 2'354 378 2'309 419\n\nSoziales\n\nSoziales 35'594 13'237 36'486 13'132 36'951 13'331 37'018 13'868 36'958 14'108\n\nKinderhaus Werd 1'662 1'718 1'539 1'674 1'582 1'662 1'575 1'467 1'516 1'545\n\nJugend 220 17 226 10 251 18 279 8 292 16\n\nBildung 40'200 4'720 41'938 4'940 38'447 4'935 39'280 4'194 40'882 4'663\n\nTotal 128'847 150'029 118'891 142'897 130'422 157'916 124'613 125'719 141'572 137'366\n\nCashf low/-loss 21 '182 24 '006 27 '494 1 '106 -4 '206  \n\nCashf low in % des Er tr ages 14% 17% 17% 1% -3%\n\nplanmässige Abschreibungen 7'924 10'378 4'944 5'621 8'306\n\nRückstellung Finanz- und Lastenausgleich 0 0 7'381 -5'525 -19'888 \n\nzusätzl. Abschreibungen / Finanzreserve 1'000 11'500 4'500 4'500 0\n\nVeränderungen Spezialfinanzierungen 190 -621 2'128 3'233 3'506\n\nTotal Brutto 137'961 150'029 140'148 142'897 149'374 157'916 132'442 125'719 133'495 137'366\n\nEr folg 12 '068 2 '749 8 '541 -6 '723  3 '871\n\nSteuerfuss 102% 100% 100% 100% 100%\n\nEinfache Staatssteuer (100 %) 54'889 55'052 55'895 51'857 55'272\n\n202120192017 2018 2020\n\n-10'000\n\n0\n\n10'000\n\n20'000\n\n30'000\n\n2017 2018 2019 2020 2021\n\nCashflow/-loss Erfolg\n\n77\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n\n \n\nInvestitionsrechnung, Mittelflussrechnung und Bilanz 2017 – 2021 \n\n \n\nInvest it ionsrechnung, Mit telf lussrechnung und Bi lanz 2017 - 2021\n\nin 1'000 Franken\n\nInves t it ionsrechnung 2017 2018 2019 2020 2021 Summe\n1 )\n\nAusgaben -20'267 -37'952 -40'556 -54'955 -49'592 -203'321 \n\nEinnahmen 553 4'436 2'055 4'000 1'591 12'635\n\nNettoinves t it ionen Verwa ltungsvermögen -19 '714  -33 '516  -38 '501  -50 '955  -48 '000  -190 '686  \n\nMittelflus s rechnung 2017 2018 2019 2020 2021 Summe\n\nGesamter Hausha lt 1 )\n\nCashflow/-loss Erfolgsrechnung 21'182 24'006 27'494 1'106 -4'206 69'581\n\nNettoinvestitionen Verwaltungsvermögen -19'714 -33'516 -38'501 -50'955 -48'000 -190'686 \n\nFinanzierung I (Veränderung Nettovermögen) 1'468 -9'510 -11'007 -49'849 -52'206 -121'105 \n\nNettoinvestitionen Finanzvermögen -3'618 -8'834 -993 -5'730 -789 -19'964 \n\nFinanzierung II -2'150 -18'344 -12'000 -55'579 -52'995 -141'069 \n\nSelbs tfinanzierungsgrad 107% 72% 71% 2% -9% 36%\n\nBilanz 2017 2018 2019 2020 2021 Mittelwert\n1 )\n\nAktiven\n\nFinanzvermögen 93'328 70'410 87'215 77'330 107'831 87'223\n\nVerwaltungsvermögen 66'379 78'017 111'475 156'718 196'302 121'778\n\nSpezialfinanzierungen 0 0 0 0 0 0\n\nTotal Aktiven 159'707 148'427 198'689 234'049 304'132 209'001\n\nPass iven\n\nFremdkapital 84'725 71'307 102'310 136'659 199'349 118'870\n\nVerbindichkeiten gegenüber Fonds im Fremdkapital 221 221 221 221 221 221\n\nSpezialfinanzierungen 5'402 4'781 6'846 10'055 13'577 8'132\n\nFonds im Eigenkapital 357 367 367 392 392 375\n\nFinanzpolitische Reserve 0 0 4'500 9'000 9'000 4'500\n\nBilanzüberschuss/-fehlbetrag 69'002 71'751 84'445 77'722 81'593 76'903\n\nTotal Passiven 159'707 148'427 198'689 234'049 304'132 209'001\n\nNettovermögen/-schuld 8 '025 -1 '485  -15 '316  -59 '549  -91 '739  -36 '743  \nd avon Ei g enwi r t sc ha ft sb et r i eb e -6 '7 5 1  - 1 1 '4 4 6  - 1 2 '6 7 3  - 1 1 '5 7 5  - 1 0 '1 6 8  - 1 0 '5 2 3  \n\nZinssaldo (Zinsertrag - Zinsaufwand) 2'621 3'453 2'873 2'945 2'748 2'928\n\nZinssaldo (ohne interne Verrechnungen) 149 520 577 1'106 799 630\n\n1) Einführung von HRM2\n\n78\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nMittelflussrechnung 2017 – 2021 \n\n \n\nin 1'000 Franken\n\nGeld fluss rechnung 2017 2018 2019 2020 2021 Summe\n\nSteuerfinanzierter Hausha lt 1 )\n\nCashflow/-loss Erfolgsrechnung 18'730 21'108 24'603 -2'987 -8'561 52'892\n\nNettoinvestitionen Verwaltungsvermögen -16'422 -25'923 -34'407 -47'963 -45'035 -169'750 \n\nFinanzierung I 2'308 -4'815 -9'804 -50'950 -53'597 -116'858 \n\nSelbs tfinanzierungsgrad s teuerfinanziert 114% 81% 72% -6% -19% 31%\n\nGeld fluss rechnung 2017 2018 2019 2020 2021 Summe\n\nEigenwirtscha ftsbetriebe 1 )\n\nAbwasserbeseit igung\n\nCashflow Erfolgsrechnung 1'348 1'416 1'503 2'477 2'643 9'386\n\nNettoinvestitionen Verwaltungsvermögen -2'037 -3'489 -2'331 -3'325 -1'875 -13'057 \n\nFinanzierung I -689 -2'073 -828 -848 768 -3'670 \n\nSelbstfinanzierungsgrad 66% 41% 64% 74% 141% 72%\n\nWasserwerk\n\nCashflow Erfolgsrechnung 582 1'017 935 1'405 1'513 5'453\n\nNettoinvestitionen Verwaltungsvermögen -1'239 -3'992 -1'763 350 -1'083 -7'727 \n\nFinanzierung I -657 -2'975 -828 1'755 430 -2'275 \n\nSelbstfinanzierungsgrad 47% 25% 53% -401% 140% 71%\n\nAbfa llentsorgung\n\nCashflow Erfolgsrechnung 467 330 374 294 187 1'652\n\nNettoinvestitionen Verwaltungsvermögen -16 -112 0 -17 -7 -152 \n\nFinanzierung I 451 218 374 277 180 1'500\n\nSelbstfinanzierungsgrad 2919% 295% - 1695% 2713% 1085%\n\nKinderhaus  Werd\n\nCashflow Erfolgsrechnung 55 135 79 -108 29 190\n\nNettoinvestitionen Verwaltungsvermögen 0 0 0 0 0 0\n\nFinanzierung I 55 135 79 -108 29 190\n\nSelbstfinanzierungsgrad - - - - - -\n\nFonds  im Fremdkap ita l (zweckgebundene Zuwendungen)\n\nCashflow Erfolgsrechnung 0 0 0 24 -17 7\n\nNettoinvestitionen Verwaltungsvermögen 0 0 0 0 0 0\n\nFinanzierung I 0 0 0 24 -17 7\n\nSelbstfinanzierungsgrad - - - - - -\n\nTota l\n\nCashflow Erfolgsrechnung 2'452 2'898 2'891 4'093 4'355 16'689\n\nNettoinvestitionen Verwaltungsvermögen -3'292 -7'593 -4'094 -2'992 -2'965 -20'936 \n\nFinanzierung I -840 -4'695 -1'203 1'100 1'391 -4'247 \n\nSelbs tfinanzierungsgrad Eigenwirtscha ftsbetriebe 74% 38% 71% 137% 147% 80%\n\n1) Einführung von HRM2\n\n79\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n\n \n\nFinanzkennzahlen 2017 – 2021 \n\n \n\n \n\n  \n\nin 1'000 Franken\n\ndurchschnitt liche\n\nF inanzkennzahlen 2017 2018 2019 2020 2021 jährliche Mittelwert\n1 ) Veränderung\n\nEinwohner 18'731 18'681 18'869 19'004 18'998 0.4% 18'857\n\nSteuern\n\nSteuerfuss 102% 100% 100% 100% 100% -0.5% 100%\n\nEinfache Staatssteuer (100 %) 54'889 55'052 55'895 51'857 55'272 0.2% 54'593\n\nEinfache Staatssteuer pro Einwohner 2'930 2'947 2'962 2'729 2'909 -0.2% 2'896\n\nSteuerkraft pro Einwohner 5'198 4'429 5'725 3'232 4'068 -5.9% 4'530\n\nErfolg s rechnung\n\nLaufender Ertrag pro Einwohner 8'010 7'649 8'369 6'615 7'231 -2.5% 7'575\n\nLaufender Aufwand pro Einwohner 6'879 6'364 6'912 6'557 7'452 2.0% 6'833\n\nCashflow/-loss pro Einwohner 1'131 1'285 1'457 58 -221 - 742\n\nCashflow/-loss in % des laufenden Ertrages \n2)\n\n14% 17% 17% 1% -3% - 9%\n\nSelbstfinanzierungsanteil 15% 17% 13% 5% 12% -4.7% 12%\n\nSaldo Haushaltsgleichgewicht (über 8 Jahre) - - 26'388 18'102 4'430 - 16'307\n\nInves t it ionen\n\nNettoinvestitionen pro Einwohner 1'052 1'794 2'040 2'681 2'527 24.5% 2'019\n\nSelbstfinanzierungsgrad (gesamter Haushalt) 107% 72% 71% 2% -9% - 36%\n\nInvestitionsanteil - 24% 23% 32% 30% - 27%\n\nZinsen\n\nZinsbelastungsanteil -0.5% -0.7% 0.4% 0.6% 0.6% - 0%\n\nZinsbelastungsquote - 1.6% 0.1% 2.3% 3.8% - 2%\n\nBilanz\n\nEigenkapitalquote 45% 50% 47% 39% 31% -8.7% 42%\n\nNettovermögen/-schuld pro Einwohner 428 -79 -812 -3'134 -4'829 - -1'685 \n\nNettoverschuldungsquotient - - 14% 95% 116% - 75%\n\n1) Einführung von HRM2\n2) 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\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nErgänzende Unterlagen zur Planperiode \n\nFinanzpolitische Zielsetzungen und zulässiges Investitionsvolumen \n\n  \n\nin 1'000 Franken\n\nAusgangsdaten 2021\n\nEinfache Staatssteuer 55'272\n\nSteuerfuss 100%\n\nNettovermögen/-schuld -91'739\n\nZinssaldo (ohne interne Verrechnungen) 799\n\nFinanzpolit ische Zielsetzungen\n\nGesamthaushalt:                           \n\nDie langfrist igen Schulden dürfen aktuel l \n\nsowie im Budget jahr maximal das \n\nDoppelte der ordent l ichen Steuern im \n\nRechnungsjahr betragen\n\nEigenwirtschaftsbetriebe: Kostendeckungsgrad von 100 %\n\nVorgesehene Schuldenobergrenze in der Gemeindeordnung\n\nAktuelles laufendes Rechnungsjahr:\n\n2 Jahreserträge der ordentlichen Steuern Rechnungsjahr 141'112\n\nLangfristige Finanzverbindlichkeiten -120'000\n\nEinhaltung Schuldenobergrenze 21'112\n\nFolgendes Budgetjahr:\n\n2 Jahreserträge der ordentlichen Steuern Rechnungsjahr 144'380\n\nLangfristige Finanzverbindlichkeiten -110'000\n\nEinhaltung Schuldenobergrenze 34'380\n\nDie Gegenüberstellung zeigt, dass das geplante Investitionsvolumen, unter Einhaltung der finanzpolitischen\n\nZielsetzung, wie vorgesehen finanziert werden kann.\n\nEntwicklungen massgeblicher F inanzkriterien gemäss f inanzpolit ischer Zielsetzung\n\nNettovermögen/-schuld Anfang Planperiode -91'739\n\nVeränderung Nettovermögen/-schuld -9'261\n\nNettovermögen/-schuld Ende Planperiode -101'000\n\nSelbstfinanzierungsgrad 95%\n(steuerfinanzierter Haushalt und Eigenwirtschaftsbetriebe)\n\n81\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n\n \n\nPlan-Geldflussrechnung \n\n \n\nin 1'000 Franken\n\nInves t it ionsrechnung 2022 2023 2024 2025 2026 Summe\n\nInvestitionen gemäss Investitionsprogramm -25'057 -22'857 -21'515 -3'538 -7'795 -80'762 \n\nAnpassungsfaktor betreffend Ausschöpfung von 30 % 0 0 6'455 1'061 2'339 9'854\n\nNettoinves t it ionen Verwa ltungsvermögen -25 '057  -22 '857  -15 '061  -2 '477  -5 '457  -70 '908  \n\nP lan-Geld fluss rechnung 2022 2023 2024 2025 2026 Summe\n\nGesamter Hausha lt\n\nJahresergebnis Erfolgsrechnung 12'886 1 -32 -2'331 -155 10'368\n\nAbschreibungen Verwaltungsvermögen 8'785 9'313 9'540 9'261 9'110 46'008\n\nBildung/-Auflösung Rückstellung Finanzausgleich 6'640 0 0 0 0 6'640\n\nEinlagen/-Entnahmen Fonds und Spezialfinanzierungen 4'997 2'415 2'076 2'069 2'137 13'695\n\nEinlagen/-Entnahmen Eigenkapital 0 -4'600 -3'000 -1'400 0 -9'000 \n\nGeldfluss aus betrieblicher Tätigkeit (Cashflow/-loss) 33'308 7'129 8'584 7'599 11'092 67'711\n\nNettoinvestitionen Verwaltungsvermögen -25'057 -22'857 -15'061 -2'477 -5'457 -70'908 \n\nNettoinvestitionen Finanzvermögen -306 -327 -260 -753 0 -1'646 \n\nGeldfluss aus Investitions- und Anlagetätigkeit -25'363 -23'184 -15'321 -3'230 -5'457 -72'554 \n\nZunahme/-Abnahme kurzfristige Finanzverbindlichk. 0 5'000 -10'000 0 0 -5'000 \n\nZunahme/-Abnahme langfristige Finanzverbindlichk. -5'000 -10'000 0 0 -5'000 -20'000 \n\nGeldfluss aus Finanzierungstätigkeit -5'000 -5'000 -10'000 0 -5'000 -25'000 \n\nVeränderung flüssige Mittel und kurzfr. Geldanlagen 2'945 -21'055 -16'737 4'369 635 -29'843 \n\nSelbs tfinanzierungsgrad 133% 31% 57% 307% 203% 95%\n\nPlan-Bilanz 2022 2023 2024 2025 2026 Mittelwert\n\nAktiven\n\nFinanzvermögen 110'469 89'087 72'091 75'707 76'342 84'739\n\nVerwaltungsvermögen 212'574 226'118 231'639 224'855 221'201 223'277\n\nTotal Aktiven 323'043 315'205 303'729 300'561 297'543 308'016\n\nPass iven\n\nFremdkapital 200'582 194'902 184'357 182'824 177'797 188'092\n\nLaufende Verbindlichkeiten 74'901 74'247 73'727 72'221 72'221 73'463\n\nKontokorrente mit Dritten 227 227 227 227 227 227\n\nkurzfristige Finanzverbindlichkeiten 5'000 10'000 0 0 0 3'000\n\nRückstellungen Finanzausgleich 0 0 0 0 0 0\n\nLangfristige Finanzverbindlichkeiten 120'000 110'000 110'000 110'000 105'000 111'000\n\nVerbindichkeiten gegenüber Fonds im Fremdkapital 454 428 403 376 349 402\n\nEigenkapital 122'462 120'303 119'373 117'737 119'746 119'924\n\nSpezialfinanzierungen im Eigenkapital 18'591 21'031 23'133 25'229 27'393 23'075\n\nFonds im Eigenkapital 392 392 392 392 392 392\n\nFinanzpolitische Reserve 9'000 4'400 1'400 0 0 2'960\n\nBilanzüberschuss/-fehlbetrag 94'479 94'480 94'447 92'116 91'961 93'497\n\nTotal Passiven 323'043 315'205 303'729 300'561 297'543 308'016\n\nNettovermögen/-schuld Ende Jahr -90 '112  -105 '815  -112 '266  -107 '117  -101 '455  -103 '353  \nd avon Ei g enwi r t sc ha ft sb et r i eb e -9 '5 6 0  - 1 3 '7 9 3  - 1 4 '5 2 0  - 1 3 '8 6 0  - 1 1 '4 3 0  - 1 2 '6 3 3  \n\n82\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\n  \n\nin 1'000 Franken\n\nPlan-Geld fluss rechnung 2022 2023 2024 2025 2026 Summe\n\nSteuerfinanzierter Hausha lt\n\nCashflow/-loss Erfolgsrechnung 27'393 3'768 5'202 4'170 7'605 48'137\n\nNettoinvestitionen Verwaltungsvermögen -19'750 -15'262 -10'952 292 -4'400 -50'071 \n\nFinanzierung I 7'643 -11'495 -5'750 4'462 3'205 -1'934 \n\nSelbs tfinanzierungsgrad s teuerfinanziert 139% 25% 47% -1429% 173% 96%\n\nPlan-Geld fluss rechnung 2022 2023 2024 2025 2026 Summe\n\nEigenwirtscha ftsbetriebe\n\nAbwasserbeseit igung\n\nCashflow Erfolgsrechnung 3'849 1'848 1'857 1'885 1'914 11'353\n\nNettoinvestitionen Verwaltungsvermögen -5'749 -4'550 -2'020 -1'992 -637 -14'947 \n\nFinanzierung I -1'900 -2'702 -163 -107 1'277 -3'594 \n\nSelbstfinanzierungsgrad 67% 41% 92% 95% 300% 76%\n\nWasserwerk\n\nCashflow Erfolgsrechnung 1'491 1'462 1'482 1'507 1'537 7'479\n\nNettoinvestitionen Verwaltungsvermögen 542 -1'745 -1'215 -567 -420 -3'405 \n\nFinanzierung I 2'033 -283 268 940 1'117 4'074\n\nSelbstfinanzierungsgrad -275% 84% 122% 266% 366% 220%\n\nAbfa llentsorgung\n\nCashflow/-loss Erfolgsrechnung 447 26 18 12 12 515\n\nNettoinvestitionen Verwaltungsvermögen -100 -1'200 -840 0 0 -2'140 \n\nFinanzierung I 347 -1'174 -822 12 12 -1'625 \n\nSelbstfinanzierungsgrad 447% 2% 2% - - 24%\n\nKinderhaus  Werd\n\nCashflow Erfolgsrechnung 128 25 25 25 24 227\n\nNettoinvestitionen Verwaltungsvermögen 0 -100 -35 -210 0 -345 \n\nFinanzierung I 128 -75 -10 -185 24 -118 \n\nSelbstfinanzierungsgrad - 25% 71% 12% - 66%\n\nTota l\n\nCashflow Erfolgsrechnung 5'915 3'361 3'382 3'429 3'487 19'574\n\nNettoinvestitionen Verwaltungsvermögen -5'307 -7'595 -4'109 -2'769 -1'057 -20'837 \n\nFinanzierung I 608 -4'234 -727 660 2'430 -1'262 \n\nSelbs tfinanzierungsgrad Eigenwirtscha ftsbetriebe 111% 44% 82% 124% 330% 94%\n\n83\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n\n \n\nPlan-Finanzkennzahlen \n\n \n\nin 1'000 Franken\n\ndurchschnitt liche\n\nP lan-F inanzkennzahlen 2022 2023 2024 2025 2026 jährliche Mittelwert\n\nVeränderung\n\nEinwohner 19'100 19'400 19'700 19'800 19'900 1.0% 19'580\n\nSteuern\n\nSteuerfuss 102% 102% 102% 102% 102% 0.0% 102%\n\nEinfache Staatssteuer (100 %) 57'800 59'500 61'300 63'100 65'000 3.0% 61'340\n\nEinfache Staatssteuer pro Einwohner 3'026 3'067 3'112 3'187 3'266 1.9% 3'132\n\nSteuerkraft pro Einwohner 4'053 4'074 4'173 4'085 4'335 1.7% 4'144\n\nErfolg s rechnung\n\nLaufender Ertrag pro Einwohner 8'212 7'051 7'080 7'057 7'263 -3.0% 7'333\n\nLaufender Aufwand pro Einwohner 6'468 6'684 6'645 6'674 6'706 0.9% 6'635\n\nCashflow/-loss pro Einwohner 1'744 367 436 384 557 -24.8% 698\n\nCashflow/-loss in % des laufenden Ertrages * 21% 5% 6% 5% 8% -22.5% 9%\n\nZinsbelastungsanteil 0.6% 0.5% 0.4% 0.4% 0.4% -10.6% 0.4%\n\nSaldo Haushaltsgleichgewicht (über 8 Jahre) 25'046 2'501 - - - 10.0% 13'773\n\nInvestit ionen\n\nNettoinvestitionen pro Einwohner 1'312 1'178 764 125 274 -32.4% 731\n\nSelbstfinanzierungsgrad (gesamter Haushalt) 133% 31% 57% 307% 203% 11.2% 95%\n\nBilanz\n\nEigenkapitalquote 34% 34% 34% 34% 34% 0.0% 34%\n\nNettovermögen/-schuld pro Einwohner -4'718 -5'454 -5'699 -5'410 -5'098 2.0% -5'276 \n\nNettoverschuldungsquotient 113% 130% 133% 129% 115% 0.3% 124%\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\n84\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n \n\n \n \n\nBegriffe\n\n85\n\n\n\nFinanz- und Aufgabenplan 2022 – 2026 \n\n \n\nFinanzvermögen Summe der Vermögensteile, die ohne Beeinträchtigung der öffentlichen Aufga-\nbenerfüllung veräussert werden könnten. \n\nVerwaltungsvermögen Summe der Vermögensteile, die für die öffentliche Aufgabenerfüllung notwendig \nsind. \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 Instru-\nment, um Schwankungen des Jahresergebnisses auszugleichen oder ein ange-\n\nstrebtes Eigenkapitalziel zu erreichen. Sie ist Bestandteil des zweckfreien Eigen-\nkapitals. \n\nSpezialfinanzierung Zur Erfüllung einer besonderen Aufgabe (z.B. Gemeindewerke) gebundene Mit-\ntel, 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 Finanzver-\nmögen. \n\nErfolgsrechnung Laufender, zumeist alljährlicher wiederkehrender Aufwand und Ertrag. Im Finanz- \nund Aufgabenplan sind dabei Veränderungen von Spezialfinanzierungen und Ei-\ngenkapital nicht enthalten. \n\nHaushaltsgleichgewicht Das Haushaltsgleichgewicht umfasst den mittelfristigen Ausgleich der Erfolgs-\nrechnung, den zulässigen Aufwandüberschuss, den Bilanzfehlbetrag und die In-\nformationen 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 Investitionsprogramm \nsind 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 er-\n\nforderlich 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 Kostenvoran-\nschlag) \n\nSiehe auch Begriffserklärungen des Gemeindeamtes des Kantons Zürich: \n\nhttps://www.zh.ch/de/steuern-finanzen/gemeindefinanzen/finanzhaushalt-gemeinden/handbuch-finanzhaushalt.html#main_publi-\n\ncationteaser    unter Fachthemen, Kapitel 25_Glossar \n\n86\n\nhttps://www.zh.ch/de/steuern-finanzen/gemeindefinanzen/finanzhaushalt-gemeinden/handbuch-finanzhaushalt.html#main_publicationteaser\nhttps://www.zh.ch/de/steuern-finanzen/gemeindefinanzen/finanzhaushalt-gemeinden/handbuch-finanzhaushalt.html#main_publicationteaser\n\n