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    <NAME>Jahresabschluss</NAME>
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      <ENTRY>
        <CONCEPT>Adressaten Jahresabschluss</CONCEPT>
        <DEFINITION>&lt;p&gt;Jahresabschl&amp;uuml;sse halten eine F&amp;uuml;lle von Informationen f&amp;uuml;r verschiedene Adressaten bereit. Die Adressaten haben unterschiedliche Interessen am Jahresabschluss. Das Interesse kann seine Ursache in einer auf dem Jahresabschluss basierenden Ge-winnaussch&amp;uuml;ttung, abzuschlie&amp;szlig;enden Tarifvertr&amp;auml;gen oder der Bemessung der Steu-erzahlung haben. Wichtige Adressaten sind die Unternehmensleitung selbst, die Ar-beitnehmervertreter, die Gesellschafter, die Aufsichtsorgane, der Fiskus sowie die Fremdkapitalgeber (Gl&amp;auml;ubiger, Kreditinstitute).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Aktivierte Eigenleistungen</CONCEPT>
        <DEFINITION>&lt;p&gt;Ein Unternehmen investiert in sein Anlageverm&amp;ouml;gen, indem es Verm&amp;ouml;gensgegen-st&amp;auml;nde entweder von Dritten bezieht oder mit eigenen Mitteln selbst erstellt. Letztere Investitionen werden als aktivierte Eigenleistungen bezeichnet. In der Bilanz werden sie innerhalb des Anlageverm&amp;ouml;gens ausgewiesen. Die Bewertung der aktivierten Ei-genleistungen erfolgt zu Herstellungskosten. In der Gewinn- und Verlustrechnung werden die aktivierten Eigenleistungen in einer eigenst&amp;auml;ndigen Ertragsposition (&amp;bdquo;an-dere aktivierte Eigenleistungen&amp;ldquo;) erfasst.&lt;/p&gt;</DEFINITION>
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      <ENTRY>
        <CONCEPT>Anlagen im Bau</CONCEPT>
        <DEFINITION>&lt;p&gt;Nicht jedes von einem Unternehmen begonnene Neubauprojekt kann bis zum Bi-lanzstichtag fertig gestellt werden. Die bis dahin get&amp;auml;tigten Investitionen werden im Sachanlageverm&amp;ouml;gen unter der Position &amp;bdquo;Anlagen im Bau&amp;ldquo; erfasst. Abschreibungen werden bis zur Fertigstellung nicht vorgenommen. Erst mit Fertigstellung erfolgt die Umgliederung in die entsprechende Bilanzposition. Beispiel: Das neue Verwaltungs-geb&amp;auml;ude f&amp;uuml;r das Unternehmen ist zum Bilanzstichtag noch nicht bezugsfertig.&lt;/p&gt;</DEFINITION>
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      <ENTRY>
        <CONCEPT>Ansatzwahlrecht</CONCEPT>
        <DEFINITION>&lt;p&gt;F&amp;uuml;r die Bilanzierung von Verm&amp;ouml;gensgegenst&amp;auml;nden und Verbindlichkeiten bestehen laut HGB Gebote und Verbote. In Einzelf&amp;auml;llen erlaubt das HGB aber auch so ge-nannte Ansatzwahlrechte. Diese r&amp;auml;umen dem Unternehmen die M&amp;ouml;glichkeit ein, be-stimmte Positionen in der Bilanz auszuweisen oder auf eine Bilanzierung zu verzich-ten. Beispiele f&amp;uuml;r Ansatzwahlrechte: selbst geschaffene immaterielle Verm&amp;ouml;gensge-genst&amp;auml;nde des Anlageverm&amp;ouml;gens, Ausweis von aktiven latenter Steuern.&lt;/p&gt;</DEFINITION>
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      <ENTRY>
        <CONCEPT>Aufstellungs-/Offenlegungsfristen Jahresabschluss</CONCEPT>
        <DEFINITION>&lt;p&gt;Unternehmen unterliegen in Abh&amp;auml;ngigkeit von ihrer Rechtsform und Gr&amp;ouml;&amp;szlig;e unter-schiedlichen Aufstellungs- und Offenlegungsfristen. Die Aufstellungsfrist f&amp;uuml;r den Jahresabschluss von Kapitalgesellschaften/KapCoGes (siehe auch &amp;bdquo;KapCoGes&amp;ldquo;) und f&amp;uuml;r die unter das Publizit&amp;auml;tsgesetz fallenden Unternehmen betr&amp;auml;gt drei Monate. F&amp;uuml;r klei-ne Kapitalgesellschaften/KapCoGes betr&amp;auml;gt die Frist bis zu sechs Monate, bei Ge-nossenschaften f&amp;uuml;nf Monate. Kreditinstitute m&amp;uuml;ssen innerhalb von drei Monaten, Versicherungsunternehmen innerhalb von vier Monaten ihren Jahresabschluss er-stellen. Die Offenlegungspflicht von Kapitalgesellschaften/KapCoGes betr&amp;auml;gt h&amp;ouml;chs-tens zw&amp;ouml;lf Monate. Bei kapitalmarktorientierten Kapitalgesellschaften betr&amp;auml;gt die Frist l&amp;auml;ngstens vier Monate. Die Offenlegungspflichten schreiben die Einreichung der ge-setzlich geforderten Unterlagen beim Betreiber des elektronischen Bundesanzeigers sowie die Bekanntmachung dort vor. Damit dienen sie dem &amp;ouml;ffentlichen Interesse an der wirtschaftlichen Situation der Unternehmen (siehe auch &amp;bdquo;Adressaten Jahresabschluss&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Aufstellungspflichten</CONCEPT>
        <DEFINITION>&lt;p&gt;Grunds&amp;auml;tzlich ist jeder Kaufmann zur Aufstellung eines Jahresabschlusses ver-pflichtet. Dieser hat laut HGB f&amp;uuml;r Kapitalgesellschaften/KapCoGes (siehe auch &amp;bdquo;KapCoGes&amp;ldquo;) ein den tats&amp;auml;chlichen Verh&amp;auml;ltnissen entsprechendes Bild der Verm&amp;ouml;-gens-, Finanz- und Ertragslage zu vermitteln. Bei &lt;strong&gt;Einzelunternehmen und Personengesellschaften&lt;/strong&gt; besteht der Jahresabschluss gem&amp;auml;&amp;szlig; &amp;sect; 242 Abs. 3 HGB allein aus der Bilanz und der Gewinn- und Verlustrechnung. Die Jahresabschl&amp;uuml;sse von &lt;strong&gt;Kapitalgesellschaften/KapCoGes&lt;/strong&gt; enthalten zus&amp;auml;tzlich einen Anhang. Mittelgro&amp;szlig;e und gro&amp;szlig;e Kapitalgesellschaften (gem&amp;auml;&amp;szlig; &amp;sect; 267 Abs. 2 und Abs. 3 HGB) m&amp;uuml;ssen die-sen Jahresabschluss noch durch einen Lagebericht erg&amp;auml;nzen. Die gesetzlichen Ver-treter einer kapitalmarktorientierten Kapitalgesellschaft, die nicht zur Aufstellung eines Konzernabschlusses verpflichtet ist, haben den Jahresabschluss um eine Kapitalflussrechnung und einen Eigenkapitalspiegel zu erweitern; sie k&amp;ouml;nnen den Jahres-abschluss um eine Segmentberichterstattung erweitern (&amp;sect; 264 Abs. 1 Satz 2 HGB).&lt;/p&gt;</DEFINITION>
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      <ENTRY>
        <CONCEPT>Aufwandsrückstellung</CONCEPT>
        <DEFINITION>&lt;p&gt;Nach &amp;sect; 249 Abs. 2 HGB a. F. d&amp;uuml;rfen letztmals in Jahresabschl&amp;uuml;ssen f&amp;uuml;r das vor dem 1. Januar 2010 beginnende Gesch&amp;auml;ftsjahr in der Handelsbilanz Aufwandsr&amp;uuml;ckstel-lungen neu gebildet werden. Dabei handelt es sich um R&amp;uuml;ckstellungen f&amp;uuml;r ihrer Ei-genart nach genau umschriebene, dem Gesch&amp;auml;ftsjahr oder einem fr&amp;uuml;heren Ge-sch&amp;auml;ftsjahr zuzuordnende Aufwendungen, die am Abschlussstichtag wahrscheinlich oder sicher, aber hinsichtlich ihrer H&amp;ouml;he oder des Zeitpunkts ihres Eintritts unbestimmt sind. Bei einer Aufwandsr&amp;uuml;ckstellung besteht eine reine Innenverpflichtung des Unternehmens (z. B. der Beschluss der Unternehmensleitung, Gro&amp;szlig;reparaturen im Folgejahr vorzunehmen). Der &amp;sect; 249 Abs. 2 HGB a. F. wurde durch das Bilanz-rechtsmodernisierungsgesetz (siehe auch &amp;bdquo;BilMoG&amp;ldquo;) gestrichen. Es besteht eine &amp;Uuml;bergangsregelung. Die Unternehmen k&amp;ouml;nnen die bisher gebildeten Aufwandsr&amp;uuml;ck-stellungen beibehalten oder unmittelbar zugunsten der Gewinnr&amp;uuml;cklagen aufl&amp;ouml;sen. Eine Einschr&amp;auml;nkung gilt f&amp;uuml;r Aufwandsr&amp;uuml;ckstellungen, die im letzten vor dem 1. Januar 2010 beginnenden Gesch&amp;auml;ftsjahr gebildet wurden. Diese werden beibehalten oder sind im Falle der Aufl&amp;ouml;sung erfolgswirksam zu erfassen.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Ausleihungen</CONCEPT>
        <DEFINITION>&lt;p&gt;Bei Ausleihungen handelt es sich um Kapitalforderungen, die z. B. durch die Vergabe von Darlehen an Gesellschafter oder verbundene Unternehmen entstehen. Je nach Laufzeit werden sie dem Anlage- oder Umlaufverm&amp;ouml;gen zugerechnet. Bei einer Min-destlaufzeit von vier Jahren wird der Posten stets im Anlageverm&amp;ouml;gen aktiviert, bei einer vereinbarten Laufzeit von unter einem Jahr werden diese Ausleihungen stets dem Umlaufverm&amp;ouml;gen zugerechnet. Liegt die Laufzeit zwischen einem Jahr und vier Jahren, ist die subjektive Absicht der Unternehmensleitung hinsichtlich des Zwecks der Ausleihung f&amp;uuml;r den Bilanzansatz entscheidend (siehe auch &amp;bdquo;Finanzanlagen&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bestandsveränderungen</CONCEPT>
        <DEFINITION>&lt;p&gt;Bestandsver&amp;auml;nderungen sind Teil der Gesamtleistung eines Unternehmens. Kann w&amp;auml;hrend einer Abrechnungsperiode nur ein Teil der Produktion verkauft werden, m&amp;uuml;ssen die noch nicht am Markt abgesetzten Erzeugnisse und Leistungen als Bestandsver&amp;auml;nderungen erfasst werden. Als Gesamtleistung des Unternehmens werden also nicht nur die verkauften Produkte ber&amp;uuml;cksichtigt, sondern auch die &amp;bdquo;fertigen&amp;ldquo; und &amp;bdquo;unfertigen&amp;ldquo;. Eine Bewertung des (unverkauften) Bestands erfolgt zu Herstel-lungskosten (&amp;sect; 255 Abs. 2 HGB). Ist der Bestand zum Bilanzstichtag h&amp;ouml;her als der Vorjahreswert, liegt eine Bestandserh&amp;ouml;hung vor, im anderen Fall eine Bestandsmin-derung (siehe auch &amp;bdquo;Bewertungspolitik unfertige/fertige Erzeugnisse&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bewertungspolitik unfertige/fertige Erzeugnisse</CONCEPT>
        <DEFINITION>&lt;p&gt;Unfertige und fertige Erzeugnisse werden zu Herstellungskosten bewertet. Die Herstellungskosten sind laut HGB als die f&amp;uuml;r die Herstellung angefallenen Aufwendungen definiert (&amp;sect; 255 Abs. 2 HGB). Dar&amp;uuml;ber hinaus l&amp;auml;sst das HGB legale Bewertungsspielr&amp;auml;ume zu, u. a. den Ansatz von angemessenen Teilen der Kosten der allgemeinen Verwaltung, angemessenen Aufwendungen f&amp;uuml;r soziale&amp;nbsp;Einrichtungen und f&amp;uuml;r Fremdkapitalzinsen, soweit sie auf den Zeitraum der Herstellung eines Verm&amp;ouml;gensgegenstands entfallen (&amp;sect; 255 Abs. 3 HGB). Das Ausnutzen des Bewertungsspielraums f&amp;uuml;hrt zu einer entsprechend h&amp;ouml;heren Gesamt-leistung des Unternehmens und somit zu einem h&amp;ouml;heren Jahresergebnis. In Folge-jahren ergeben sich Umkehreffekte.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bewertungspolitik Vorräte</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Vorr&amp;auml;te eines Unternehmens bestehen aus den Roh-, Hilfs- und Betriebsstoffen, Handelswaren, unfertigen Erzeugnissen und Leistungen, fertigen Erzeugnissen sowie geleisteten Anzahlungen. Um ihre Menge zu ermitteln, wird i. d. R. am Ende des Gesch&amp;auml;ftsjahres eine k&amp;ouml;rperliche Inventur vorgenommen (siehe auch &amp;bdquo;Inventur&amp;ldquo;) (&amp;sect; 240 Abs. 2 HGB). Diese Mengen werden dann zu Anschaffungs- oder Herstellungskosten bewertet. Im Rahmen des Wertansatzes bestehen legale Bewertungs- und somit Ergebnisgestaltungsspielr&amp;auml;ume. Wird z. B. der h&amp;ouml;here von zwei zul&amp;auml;ssigen Wertans&amp;auml;tzen gew&amp;auml;hlt, resultiert daraus ein besseres Jahresergebnis.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bewertungsverfahren Vorräte</CONCEPT>
        <DEFINITION>&lt;p&gt;&amp;sect; 253 Abs. 1 und 4 HGB bestimmt, dass Vorr&amp;auml;te mit den Anschaffungs- oder Herstel-lungskosten, h&amp;ouml;chstens jedoch mit dem B&amp;ouml;rsen- oder Marktpreis bzw. dem niedrige-ren beizulegenden Wert zu bewerten sind (so genanntes strenges Niederstwertprinzip) (siehe auch &amp;bdquo;Niederstwertprinzip&amp;ldquo;). Da sich eine solche Bewertung je nach Zusammensetzung des Vorratslagers (z. B. Granulat, Schrauben, Getreide etc.) als sehr zeitaufwendig herausstellen kann, sind eine Reihe von Verfahren zur Bewer-tungsvereinfachung entwickelt worden, z. B. die Durchschnittsbewertung, Ver-brauchsfolgeverfahren (Lifo-, Fifo-Verfahren), die Gruppen- und die Festwertbewertung (siehe auch &amp;bdquo;Durchschnittsbewertung&amp;ldquo;, &amp;bdquo;Fifo&amp;ldquo;, &amp;bdquo;Lifo&amp;ldquo;, &amp;bdquo;Gruppenbewertung&amp;ldquo;, &amp;bdquo;Festwertbewertung&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bewertungswahlrecht</CONCEPT>
        <DEFINITION>&lt;p&gt;Was unter einer Bewertungsmethode zu verstehen ist, regelt das HGB explizit nicht. Laut Kommentarliteratur handelt es sich dabei um jedes planm&amp;auml;&amp;szlig;ige Verfahren zur Ermittlung eines Wertansatzes. Sowohl hinsichtlich der H&amp;ouml;he des Wertansatzes als auch der Wahl des Verfahrens zur Ermittlung des Wertansatzes k&amp;ouml;nnen Wahlrechte bestehen. Zur Gestaltung der Bilanz werden im Einzelfall diese Bewertungswahlrech-te genutzt, die dem Unternehmen einen Ermessensspielraum geben. Wesentliche Bewertungswahlrechte bestehen z. B. bei der Abschreibungsmethode von Verm&amp;ouml;gensgegenst&amp;auml;nden des Anlageverm&amp;ouml;gens und der Aktivierung von allgemeinen Verwaltungskosten oder Fremdkapitalkosten bei der Ermittlung der Herstellungskosten (siehe auch &amp;bdquo;Bewertungspolitik unfertige/fertige Erzeugnisse&amp;ldquo;)&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bilanz</CONCEPT>
        <DEFINITION>&lt;p&gt;Das Wort Bilanz stammt aus dem Italienischen (la bilancia = Waage). Diese Be-zeichnung soll ausdr&amp;uuml;cken, dass die beiden Seiten der Bilanz sich die Waage halten, d. h. gleich gro&amp;szlig; sind. Im Rahmen der Bilanzerstellung werden Verm&amp;ouml;gen (Sachg&amp;uuml;ter und Rechte, &amp;uuml;ber die der Unternehmer als Eigent&amp;uuml;mer verf&amp;uuml;gt) und Schulden einander gegen&amp;uuml;bergestellt. Die Differenz ist das Reinverm&amp;ouml;gen bzw. das Eigenkapital. Die Verm&amp;ouml;gensgegenst&amp;auml;nde werden auf der Aktivseite der Bilanz, das Eigenkapital und die Schulden (Gesamtkapital) auf der Passivseite der Bilanz erfasst. Die rech-nungsm&amp;auml;&amp;szlig;ige Gleichheit der beiden Bilanzseiten ist somit zwingend.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bilanzanalyse</CONCEPT>
        <DEFINITION>&lt;p&gt;Mit der Bilanzanalyse (auch Jahresabschlussanalyse), d. h. auf der Basis der Infor-mationen des Jahresabschlusses, soll die Lage eines Unternehmens beurteilt wer-den. Grundlage der Bilanzanalyse ist die Einsch&amp;auml;tzung der so genannten harten Fakten, wie H&amp;ouml;he und Entwicklung der wichtigsten Bilanz- und GuV-Positionen mit Hilfe von Kennzahlen (siehe auch &amp;bdquo;Bilanzkennzahlen&amp;ldquo;). Diese wird erg&amp;auml;nzt durch Informa-tionen aus dem Anhang. Der vom Unternehmen gew&amp;auml;hlten Bilanzierungs- und Bewertungspolitik sowie deren Ver&amp;auml;nderung im Zeitablauf kommt dabei eine zentrale Rolle zu (siehe auch &amp;bdquo;Bilanzpolitik&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bilanzarten</CONCEPT>
        <DEFINITION>&lt;p&gt;Zur Klassifizierung der unterschiedlichen Bilanzarten werden verschiedene Kriterien herangezogen: die Rechtsgrundlage (handels-, steuerrechtliche Bilanzen), die Auf-stellungsgrundlage (gesetzliche, vertragliche, freiwillige Bilanzen), die Abrechnungs-periode (Quartals-, Zwischen-, Jahresbilanzen), die Zahl der ber&amp;uuml;cksichtigten Unter-nehmen (Einzel- oder Konzernbilanz) oder der Anlass der Bilanzierung (Jahres-, Gr&amp;uuml;ndungs-, Spaltungsbilanz).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bilanzierungsverbot</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Bilanzierungsverbote umfassen die verschiedenen handelsrechtlichen Vorschrif-ten, nach denen Verm&amp;ouml;gensgegenst&amp;auml;nde oder Schulden in der Bilanz nicht angesetzt werden d&amp;uuml;rfen. Es bestehen Bilanzierungsverbote z. B. f&amp;uuml;r selbst geschaffene Marken, Drucktitel, Verlagsrechte, Kundenlisten oder vergleichbare immaterielle Verm&amp;ouml;gensgegenst&amp;auml;nde des Anlageverm&amp;ouml;gens (&amp;sect; 248 Abs. 2 Satz 2 HGB). In Ein-zelf&amp;auml;llen l&amp;auml;sst der Gesetzgeber Bilanzierungswahlrechte dem Grunde nach, also An-satzwahlrechte zu (siehe auch &amp;bdquo;Ansatzwahlrecht&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bilanzkennzahlen</CONCEPT>
        <DEFINITION>&lt;p&gt;Bilanzkennzahlen setzen verschiedene Positionen aus der Bilanz und/oder der GuV zueinander in Beziehung. Die Analyse von Bilanzkennzahlen, ihre Entwicklung im Zeitvergleich und ein Vergleich mit Branchenwerten geben Aufschluss &amp;uuml;ber die wirtschaftliche Lage eines Unternehmens (siehe auch &amp;bdquo;Bilanzanalyse&amp;ldquo;). Beispiele f&amp;uuml;r wichtige und gebr&amp;auml;uchliche Bilanzkennzahlen sind: Umsatzrentabilit&amp;auml;t, Cashflow, Lagerdauer, Debitorenlaufzeit (siehe auch &amp;bdquo;Gesamtkapitalumschlag&amp;ldquo;, &amp;bdquo;Kurzfristige Verschuldung&amp;ldquo;, &amp;bdquo;Lagerdauer&amp;ldquo;, &amp;bdquo;Reinvestitionsgrad&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Bilanzpolitik</CONCEPT>
        <DEFINITION>&lt;p&gt;Als Bilanzpolitik wird die bewusste und zweckorientierte Einflussnahme auf einen Jahresabschluss sowohl in formaler als auch in inhaltlicher Hinsicht innerhalb der gesetzlich zul&amp;auml;ssigen M&amp;ouml;glichkeiten verstanden (z. B. zielgerichtete Beeinflussung des Gewinnausweises oder der Bilanzstruktur eines Unternehmens). Gegenstand der Bilanzpolitik sind Form, Inhalt und Berichterstattung im Jahresabschluss und Lagebericht. Im Vordergrund steht vor allem die Ausnutzung von Bilanzierungswahl-rechten (siehe auch &amp;bdquo;Ansatzwahlrechte&amp;ldquo;) und Bewertungswahlrechten, von Ermes-sensspielr&amp;auml;umen sowie sachverhaltsgestaltenden Ma&amp;szlig;nahmen. Beispiel f&amp;uuml;r Bilanz-politik: Wahl zwischen der linearen oder degressiven Abschreibungsmethode.&lt;/p&gt;</DEFINITION>
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      <ENTRY>
        <CONCEPT>Bilanzsumme</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Bilanzsumme ist rechnerisch die Summe s&amp;auml;mtlicher Verm&amp;ouml;gensgegenst&amp;auml;nde (= Aktivseite) bzw. die Summe aus Eigenkapital und Fremdkapital/Schulden (= Passivseite). Die Summe der Aktivseite einer Bilanz muss exakt der Summe ihrer Passivseite entsprechen. Das ergibt sich auch aus dem inhaltlichen Zusammenhang, dass auf der Aktivseite das Verm&amp;ouml;gen des Unternehmens steht und auf der Passivseite das Gesamtkapital, mit dem das Verm&amp;ouml;gen finanziert wurde. Die Bilanzsumme ist Grundlage f&amp;uuml;r die Berechnung verschiedener Bilanzkennzahlen (siehe auch &amp;bdquo;Bilanzkennzahlen&amp;ldquo;). Im HGB dient die Bilanzsumme als eines von drei Merkmalen (neben Umsatz und Mitarbeiterzahl) zur Klassifizierung von Kapitalgesellschaften/KapCoGes in kleine, mittelgro&amp;szlig;e oder gro&amp;szlig;e Gesellschaften.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
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      <ENTRY>
        <CONCEPT>BilMoG</CONCEPT>
        <DEFINITION>&lt;p&gt;Das Bilanzrechtsmodernisierungsgesetz (BilMoG) ist am 29. Mai 2009 in Kraft getre-ten. Das Gesetz stellt die tief greifendste Reform der deutschen Rechnungslegung seit den achtziger Jahren dar. Der handelsrechtliche Jahresabschluss bleibt Grundlage f&amp;uuml;r die Aussch&amp;uuml;ttungsbemessung und f&amp;uuml;r die steuerliche Gewinnermittlung. Die Konzernrechnungslegung n&amp;auml;hert sich dagegen internationalen Rechnungslegungsstandards an. Der &amp;uuml;berwiegende Anteil der Regelungen ist f&amp;uuml;r Gesch&amp;auml;ftsjahre anzuwenden, die nach dem 31. Dezember 2009 beginnen. F&amp;uuml;r Gesch&amp;auml;ftsjahre, die nach dem 31. Dezember 2008 beginnen, besteht ein Wahlrecht zur vorzeitigen (dann aber vollst&amp;auml;ndigen) Anwendung der &amp;Auml;nderungen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
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      </ENTRY>
      <ENTRY>
        <CONCEPT>Buchgewinn/-verlust</CONCEPT>
        <DEFINITION>&lt;p&gt;Wird bei der Ver&amp;auml;u&amp;szlig;erung eines Verm&amp;ouml;gensgegenstands ein h&amp;ouml;herer Preis als der bilanzierte Buchwert erzielt, nennt man die Differenz einen Buchgewinn. Im umgekehrten Fall entsteht ein Buchverlust. Der &amp;bdquo;Buchwert&amp;ldquo; ist der Betrag, zu dem ein Verm&amp;ouml;gensgegenstand aktuell in der Bilanz ausgewiesen wird. In der GuV werden Buchgewinne bzw. -verluste i. d. R. als &amp;bdquo;Ertr&amp;auml;ge/Verluste aus dem Abgang von Ge-genst&amp;auml;nden des Anlageverm&amp;ouml;gens&amp;ldquo; ausgewiesen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
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        <ALIASES>
          <ALIAS>
            <NAME>Buchverlust</NAME>
          </ALIAS>
          <ALIAS>
            <NAME>Buchgewinn</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Covenants</CONCEPT>
        <DEFINITION>&lt;p&gt;Covenants sind Nebenbedingungen eines Kreditvertrags, die dem Kreditgeber bei Nichterf&amp;uuml;llung durch den Kreditnehmer vorab definierte Rechte einr&amp;auml;umen. I. d. R. werden bei der Kreditvergabe durch Kreditinstitute so genannte Financial Covenants vereinbart. Financial Covenants sind Auflagen, die auf die wirtschaftliche und finan-zielle Situation des Kreditnehmers zielen (z. B. Eigenkapitalausstattung, Gesamtkapitalrendite etc.). Eine typische Sanktion bei Nichterf&amp;uuml;llung durch den Kreditnehmer ist das Recht zur K&amp;uuml;ndigung des Kredits, eine h&amp;ouml;here Kreditmarge oder die Pflicht des Kreditnehmers zur Nachbesicherung.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
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      <ENTRY>
        <CONCEPT>Debitorenlaufzeit</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Debitorenlaufzeit gibt die Anzahl der Tage an, bis ein Kunde (Debitor) im Schnitt die vom Unternehmen gestellte Rechnung bezahlt hat. Eine weitere Bezeichnung f&amp;uuml;r diese Kennzahl ist Kundenziel.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Je h&amp;ouml;her die Debitorenlaufzeit ausf&amp;auml;llt, desto l&amp;auml;nger dauert es, bis das Unternehmen seine Au&amp;szlig;enst&amp;auml;nde aus dem Umsatzprozess realisiert hat. Beeinflusst wird die Debitorenlaufzeit u. a. durch Zahlungsbedingungen, die Branche, die Bonit&amp;auml;t der Schuldner und die Qualit&amp;auml;t des Mahnwesens. Dass die Debitorenlaufzeit k&amp;uuml;rzer ist als die Kreditorenlaufzeit (siehe auch &amp;bdquo;Kreditorenlaufzeit&amp;ldquo;), gilt als vorteilhaft.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Debitorische Kreditoren</CONCEPT>
        <DEFINITION>&lt;p&gt;Debitorische Kreditoren sind Forderungen eines Unternehmens gegen&amp;uuml;ber Liefe-ranten, die aus dem Bezug eines Gutes bzw. einer Leistung stammen. Dazu z&amp;auml;hlen z. B. Gutschriften seitens des Lieferanten. Die debitorischen Kreditoren werden in der Bilanzposition &amp;bdquo;sonstige Verm&amp;ouml;gensgegenst&amp;auml;nde&amp;ldquo; ausgewiesen (siehe auch &amp;bdquo;kreditorische Debitoren&amp;ldquo;)&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Deckungsbeitrag</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Deckungsbeitrag ist definiert als die Differenz zwischen den Erl&amp;ouml;sen und den variablen Kosten, die eindeutig und direkt durch das Produkt (oder die Produkt-gruppe) verursacht werden. Damit entspricht der Deckungsbeitrag dem Beitrag, den ein einzelnes Produkt (oder eine Produktgruppe) zur Deckung der Fixkosten eines Unternehmens leistet. Zur Steuerung des Produktionsprogramms (bei Mehrprodukt-Unternehmen) sind die Deckungsbeitr&amp;auml;ge der Produkte ein entscheidendes Kriterium zur Auswahl der zu fertigenden Produkte.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Durchschnittsbewertung</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Durchschnittsbewertung ist eine Form der Bewertungsvereinfachung insbeson-dere von Vorr&amp;auml;ten, die nach &amp;sect; 240 Abs. 4 HGB und &amp;sect; 256 HGB zul&amp;auml;ssig ist. Mit der Anwendung der Durchschnittsbewertung wird vom Grundsatz der Einzelbewertung&amp;nbsp;von Vorr&amp;auml;ten abgewichen. Gleichartige Vorratsgegenst&amp;auml;nde werden zu einer Gruppe zusammengefasst; der Endbestand wird dann mit dem gewogenen Durchschnitt der Anschaffungskosten aller gleichartigen Verm&amp;ouml;gensgegenst&amp;auml;nde des Vorratsverm&amp;ouml;-gens eines Jahres bewertet (siehe auch &amp;bdquo;Bewertungsverfahren Vorr&amp;auml;te&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Effektivverschuldung</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Effektivverschuldung eines Unternehmens ist die Differenz aus seinen Gesamt-schulden und seinem monet&amp;auml;ren Umlaufverm&amp;ouml;gen.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Setzt man die Effektivverschuldung ins Verh&amp;auml;ltnis zu dem erwirtschafteten Cashflow, erh&amp;auml;lt man den so genannten &amp;bdquo;dynamischen Verschuldungsgrad&amp;ldquo;. Diese Bilanzkenn-zahl dr&amp;uuml;ckt aus, in welchem Zeitraum (Jahre) die effektiven Schulden aus dem vor-handenen Cashflow getilgt werden k&amp;ouml;nnen (siehe auch &amp;bdquo;Free Cashflow&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ENTRYFILES>
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            <FILENAME>image.png</FILENAME>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Eigene Anteile</CONCEPT>
        <DEFINITION>&lt;p&gt;Eigene Anteile sind von einer Kapitalgesellschaft zur&amp;uuml;ckgekaufte eigene Aktien oder GmbH-Anteile. Voraussetzung f&amp;uuml;r den Erwerb eigener Aktien (bis zu zehn Prozent des Grundkapitals) ist eine Erm&amp;auml;chtigung durch die Hauptversammlung. Der &amp;sect; 272 Abs. 1a HGB wurde durch das Bilanzrechtsmodernisierungsgesetz (siehe auch &amp;bdquo;Bil-MoG&amp;ldquo;) neu in das HGB aufgenommen. Danach sind eigene Anteile an Kapitalgesellschaften nicht mehr auf der Aktivseite unter dem Umlaufverm&amp;ouml;gen auszuweisen. Vielmehr ist der Nennbetrag oder, falls ein solcher nicht vorhanden ist, der rechnerische Wert von erworbenen eigenen Anteilen in der Vorspalte offen von dem Posten &amp;bdquo;gezeichnetes Kapital&amp;ldquo; als Kapitalr&amp;uuml;ckzahlung abzusetzen. Der Unterschiedsbetrag zwischen dem Nennbetrag oder dem rechnerischen Wert und den Anschaffungskosten der eigenen Anteile ist mit den frei verf&amp;uuml;gbaren R&amp;uuml;cklagen zu verrechnen. Die Neuregelung f&amp;uuml;hrt damit zu einer Minderung des Eigenkapitals der Kapitalgesellschaft. Mit dieser Gesetzes&amp;auml;nderung wird dem wirtschaftlichen Gehalt des R&amp;uuml;ckkaufs eigener Anteile als Kapitalherabsetzung handelsbilanziell Rechnung getragen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Eigenkapital</CONCEPT>
        <DEFINITION>&lt;p&gt;Das Eigenkapital eines Unternehmens ist der Betrag, um den die Verm&amp;ouml;gensgegen-st&amp;auml;nde die Schulden &amp;uuml;bersteigen. Im Gegensatz zum Fremdkapital handelt es sich beim Eigenkapital um ohne zeitliche Begrenzung zur Verf&amp;uuml;gung gestellte Mittel, die dem Unternehmen durch Zuf&amp;uuml;hrung von au&amp;szlig;en oder durch Verzicht auf Gewinnaus-sch&amp;uuml;ttung von innen zuflie&amp;szlig;en. Je h&amp;ouml;her das Eigenkapital eines Unternehmens ist, desto mehr Verluste kann es hinnehmen, ohne in Insolvenz zu gehen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
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      <ENTRY>
        <CONCEPT>Eigenkapitalrentabilität (Return on Equity)</CONCEPT>
        <DEFINITION>&lt;p&gt;Die auch als Eigenkapitalrendite bezeichnete Eigenkapitalrentabilit&amp;auml;t ergibt sich als Verh&amp;auml;ltnis zwischen dem Jahres&amp;uuml;berschuss und dem Eigenkapital.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Je h&amp;ouml;her die Eigenkapitalrentabilit&amp;auml;t ist, desto gr&amp;ouml;&amp;szlig;er ist der Gewinn je eingesetztem Euro Eigenkapital (Verzinsung). Durch die Aufnahme von Fremdkapital kann sich die Eigenkapitalrentabilit&amp;auml;t erh&amp;ouml;hen. Dieser so genannte Leverage Effekt tritt ein, wenn die Gesamtkapitalrentabilit&amp;auml;t h&amp;ouml;her ist als der Fremdkapitalzins, und sich der Verschuldungsgrad durch die Ver&amp;auml;nderung des Verh&amp;auml;ltnisses von Eigenkapital zu Fremdkapital durch die Fremdkapitalaufnahme erh&amp;ouml;ht.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Einheitsbilanz</CONCEPT>
        <DEFINITION>&lt;p&gt;Unternehmen m&amp;uuml;ssen zur Darstellung und Dokumentation der Gesch&amp;auml;ftst&amp;auml;tigkeit ei-nes Gesch&amp;auml;ftsjahres sowohl eine Handelsbilanz als auch eine Steuerbilanz erstellen. Entspricht die aufgestellte Handelsbilanz in vollem Umfang auch den steuerrechtlichen Vorschriften, spricht man von einer Einheitsbilanz (siehe auch &amp;bdquo;Bilanzarten&amp;ldquo;). Durch das Bilanzrechtsmodernisierungsgesetz (siehe auch &amp;bdquo;BilMoG&amp;ldquo;) wurde die umgekehrte Ma&amp;szlig;geblichkeit abgeschafft. Au&amp;szlig;erdem wurde handelsrechtlichen Neuerungen durch steuerliche Beschr&amp;auml;nkungen entgegengewirkt. Durch die Abkopplung des Steuerrechts vom Handelsrecht werden Bestrebungen erschwert, eine Einheitsbilanz aufzustellen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Einzelwertberichtigung</CONCEPT>
        <DEFINITION>&lt;p&gt;Ist bei einer Forderung aus Lieferungen und Leistungen ein Ausfallrisiko zu erwarten, dann muss in entsprechender H&amp;ouml;he eine Einzelwertberichtigung gebildet werden. Die Einzelwertberichtigung wird in der Bilanz ebenso wie die Pauschalwertberichtigung vom Forderungsbestand des Unternehmens abgezogen (siehe auch &amp;bdquo;Pauschalwertberichtigung&amp;ldquo;). In der GuV reduziert eine Einzelwertberichtigung das Jahresergebnis. Der Betrag wird unter der Position &amp;bdquo;sonstige betriebliche Aufwendungen&amp;ldquo; ausgewiesen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Eiserner Bestand</CONCEPT>
        <DEFINITION>&lt;p&gt;Im Rahmen der Vorrats- und Lagerwirtschaft werden diejenigen Roh-, Hilfs- und Betriebsstoffe als &amp;bdquo;Eiserner Bestand&amp;ldquo; bezeichnet, die zur Absicherung eines geregelten und reibungslosen Produktionsablaufs permanent vorgehalten werden m&amp;uuml;ssen. Dies gilt gleicherma&amp;szlig;en f&amp;uuml;r die Warenbest&amp;auml;nde eines Handelsunternehmens, die zur Auf-rechterhaltung der Lieferf&amp;auml;higkeit im Lager stets vorhanden sein m&amp;uuml;ssen. Aufgrund des langfristigen Charakters dieses Teils des Umlaufverm&amp;ouml;gens, ist eine mittel- bis langfristige Finanzierung des &amp;bdquo;Eisernen Bestands&amp;ldquo; anzustreben bzw. betriebswirt-schaftlich sinnvoll.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Eventualverbindlichkeiten</CONCEPT>
        <DEFINITION>&lt;p&gt;Als Eventualverbindlichkeit ist eine aufschiebend bedingte Verbindlichkeit zu verstehen, bei der die Bedingung, von der die Wirksamkeit des Schuldverh&amp;auml;ltnisses abh&amp;auml;ngt, noch nicht eingetreten ist und mit ihrem Eintritt auch kaum zu rechnen ist. Typische Eventualverbindlichkeiten sind Bankavale, B&amp;uuml;rgschaften, Garantien oder Stellung von Kreditsicherheiten f&amp;uuml;r Darlehen Dritter. Aufgrund ihrer geringen Eintritts-wahrscheinlichkeit ist die Bildung einer R&amp;uuml;ckstellung nicht erforderlich. Die Angabe solcher Haftungsverh&amp;auml;ltnisse ist allerdings nach &amp;sect; 251 HGB f&amp;uuml;r alle Kaufleute verpflichtend. Kapitalgesellschaften/KapCoGes (siehe auch &amp;bdquo;KapCoGes&amp;ldquo;) m&amp;uuml;ssen diese gesondert unter der Bilanz oder im Anhang angeben (&amp;sect; 268 Abs. 7 HGB). Bei Nicht-kapitalgesellschaften kann ein pauschaler Ausweis in einem Betrag unter der Bilanz erfolgen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Festwertbewertung</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Festwert als eines von mehreren m&amp;ouml;glichen Bewertungsvereinfachungsverfahren von Roh-, Hilfs- und Betriebsstoffen geht von der Annahme aus (&amp;sect; 256 HGB), dass sich Neuzug&amp;auml;nge und Verbr&amp;auml;uche eines Jahres in etwa entsprechen. Auch bei Verm&amp;ouml;gensgegenst&amp;auml;nden des Sachanlageverm&amp;ouml;gens ist dieses Verfahren anwendbar. Es wird ein fester Bestand unterstellt und auf eine Inventur dieser Verm&amp;ouml;gensgegen-st&amp;auml;nde verzichtet (z. B. Hotelgeschirr; siehe auch: &amp;bdquo;Inventur&amp;ldquo;). In der Regel alle drei Jahre ist zur Kontrolle eine vollst&amp;auml;ndige Inventur erforderlich (siehe auch &amp;bdquo;Bewer-tungsverfahren Vorr&amp;auml;te&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Fifo-Verfahren</CONCEPT>
        <DEFINITION>&lt;p&gt;Das Fifo-Verfahren ist ein Verfahren zur Bewertungsvereinfachung von Vorr&amp;auml;ten ge-m&amp;auml;&amp;szlig; &amp;sect; 256 HGB. Bei seiner Anwendung wird unterstellt, dass die zuerst angeschafften Gegenst&amp;auml;nde auch als erste verbraucht worden sind (Fifo = first in - first out). Die zuletzt gekauften G&amp;uuml;ter bilden demnach den (fiktiven) Endbestand. Je nach Bewertungsverfahren ergibt sich ein unterschiedlicher Gewinnausweis (siehe auch &amp;bdquo;Bewertungsverfahren Vorr&amp;auml;te&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Finanzanlagen</CONCEPT>
        <DEFINITION>&lt;p&gt;Finanzanlagen sind Teil des Anlageverm&amp;ouml;gens. Gem&amp;auml;&amp;szlig; &amp;sect; 266 Abs. 2 HGB z&amp;auml;hlen zu den Finanzanlagen Anteile und Ausleihungen an verbundene Unternehmen, Beteili-gungen, Ausleihungen an Unternehmen, mit denen ein Beteiligungsverh&amp;auml;ltnis besteht, Ausleihungen an Gesellschafter (nach GmbH-Gesetz gesondert auszuweisen), Wertpapiere des Anlageverm&amp;ouml;gens sowie sonstige Ausleihungen (siehe auch &amp;bdquo;Aus-leihungen&amp;ldquo;). Unternehmen k&amp;ouml;nnen diese Finanzanlagen h&amp;ouml;chstens zu Anschaffungskosten bilanzieren. Bei voraussichtlich dauerhaften Wertminderungen sind Abschreibungen vorzunehmen (&amp;sect; 253 Abs. 3 Satz 3 HGB), bei vor&amp;uuml;bergehenden Wertminderungen besteht ein Abschreibungswahlrecht (&amp;sect; 253 Abs. 3 Satz 4 HGB) (siehe auch &amp;bdquo;Bewertungswahlrecht&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Finanzmittelfonds</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Finanzmittelfonds umfasst Zahlungsmittel und Zahlungsmittel&amp;auml;quivalente. Zu den Zahlungsmitteln z&amp;auml;hlen die liquiden Mittel ersten Grades, wie Schecks, Kassenbestand sowie jederzeit f&amp;auml;llige Bundesbankguthaben und Guthaben bei Kreditinstituten. Zahlungsmittel&amp;auml;quivalente m&amp;uuml;ssen jederzeit und ohne gro&amp;szlig;e Wertabschl&amp;auml;ge in liquide Mittel umgewandelt werden k&amp;ouml;nnen und d&amp;uuml;rfen nur unwesentlichen Wertschwankungen unterliegen. Ihre Restlaufzeit, vom Tag der Anschaffung gerechnet, darf nicht l&amp;auml;nger als drei Monate betragen. Festgeldanlagen mit mehr als dreimonatiger Lauf-zeit sind demzufolge keine Zahlungsmittel&amp;auml;quivalente. In Konzernabschl&amp;uuml;ssen wird die Ver&amp;auml;nderung des Finanzmittelfonds durch die so genannte Kapitalflussrechnung erkl&amp;auml;rt, in der die (Finanz-)Mittelherkunft und die (Finanz-)Mittelverwendung gezeigt werden.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Free Cashflow</CONCEPT>
        <DEFINITION>&lt;p&gt;Ziel eines Cashflows ist es aufzuzeigen, ob ein Unternehmen f&amp;uuml;r seine Gesch&amp;auml;ftst&amp;auml;-tigkeit gen&amp;uuml;gend finanzielle Mittel erwirtschaften kann. Gelingt dies dauerhaft, dann gilt die Zahlungsf&amp;auml;higkeit als gesichert.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot; alt=&quot;image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Der Free Cashflow ist der frei verf&amp;uuml;gbare Cashflow. Er verdeutlicht, wie viel Geld f&amp;uuml;r die Dividenden der Aktion&amp;auml;re bzw. Gesellschafter oder f&amp;uuml;r eine f&amp;auml;llige R&amp;uuml;ckf&amp;uuml;hrung der Fremdfinanzierung verbleibt.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Verfügbarer Cashflow</NAME>
          </ALIAS>
        </ALIASES>
        <ENTRYFILES>
          <FILE>
            <FILENAME>image.png</FILENAME>
            <FILEPATH>/</FILEPATH>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Fristenkongruenz</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Grundsatz der Fristenkongruenz besagt, dass die Nutzungsdauer einer Investi-tion der Laufzeit ihrer Finanzierung entsprechen soll. F&amp;uuml;r die Tilgung der aufgenommenen Darlehen stehen in diesem Fall die verdienten (nicht ausgabewirksamen) Abschreibungen in gleicher H&amp;ouml;he zur Verf&amp;uuml;gung. Ist die Laufzeit der Finanzierung geringer als die Nutzungsdauer der Verm&amp;ouml;gensgegenst&amp;auml;nde, dann kommt es bis zur kompletten Tilgung zu einer Liquidit&amp;auml;tsl&amp;uuml;cke, die das Unternehmen anderweitig zu finanzieren hat (siehe auch &amp;bdquo;Goldene Bilanzregel&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Geringwertige Wirtschaftsgüter</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Begriff entstammt dem Steuerrecht. Geringwertige Wirtschaftsg&amp;uuml;ter (GWG) sind G&amp;uuml;ter des Anlageverm&amp;ouml;gens, deren Anschaffungs-oder Herstellungskosten bis zu 410 &amp;euro; (ohne USt.) betragen (&amp;sect; 6 Abs. 2 Satz 1 EStG). Die seit 1. Januar 2010 geltenden Abschreibungsvorschriften f&amp;uuml;r GWG stellen im Gro&amp;szlig;en und Ganzen die Rechtslage wieder her, die bis Ende 2007 galt. Im Unterschied zu den &amp;uuml;brigen Gegenst&amp;auml;n-den des Anlageverm&amp;ouml;gens k&amp;ouml;nnen die GWG im Jahr der Anschaffung vollst&amp;auml;ndig abgeschrieben werden. Bei sofortiger Abschreibung wird der Gewinn des Gesch&amp;auml;fts-jahres in voller H&amp;ouml;he der Investitionen gemindert. Alternativ besteht die M&amp;ouml;glichkeit&amp;nbsp;der Bildung eines Sammelpostens f&amp;uuml;r Wirtschaftsg&amp;uuml;ter &amp;uuml;ber 150 &amp;euro; bis 1.000 &amp;euro; (netto) (&amp;sect; 6 Abs. 2a EStG). Der Sammelposten ist im Wirtschaftsjahr der Bildung und den folgenden vier Wirtschaftsjahren mit jeweils einem F&amp;uuml;nftel gewinnmindernd aufzul&amp;ouml;sen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Gesamtkapitalrentabilität</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Gesamtkapitalrentabilit&amp;auml;t, auch Gesamtkapitalverzinsung oder Gesamtrentabilit&amp;auml;t genannt, gibt die Verzinsung des gesamten Kapitaleinsatzes im Unternehmen an. Es wird ermittelt, welche Rendite das im Unternehmen gebundene Gesamtkapital zur Verteilung auf die Eigen- und Fremdkapitalgeber abwirft.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Eine Investition (z. B. in Form einer Beteiligung an einem anderen Unternehmen) ist dann sinnvoll, sobald die Gesamtkapitalrentabilit&amp;auml;t die Kapitalkosten &amp;uuml;bertrifft, d. h. solange die Ertr&amp;auml;ge aus dem Investment die Verg&amp;uuml;tung des dazu erforderlichen Kapitaleinsatzes &amp;uuml;bersteigen (siehe auch &amp;bdquo;Eigenkapitalrentabilit&amp;auml;t&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ENTRYFILES>
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xN5W0MqF6n7yg6IYGycvQVht124m5Tmya12A1luiTR8JS6VQbJFc3ohtbDumjkWPlVtQIoWpIJZEX8Qo6GICPHOnQzr+0Zz46Tj5LVt9Y4dktjFDPxpP6M43RyAXsSl5uQW++1Ojd1gcjV3cnd3Z1WXJYEEkfmCEbEnMbtuitJBCQjx+TDdeSvaFnr2mIdPt+hzr84IydQcOJJ0u2DYjl6z9gs+jXk5tyjRuyBw7nGQIpLl4QMfUYOUNFCrdkZublp5OcGsizrRZFPtWv+nFb2sxZ7XCsv5CeqMXImtbtKEonobVTNiPW06swh8azRM/Hk4OxOYvl3as/2oAza/IUnK1dpWqjdXBojxx5g1p1/KskEntJkJ7VBnXJMcz3/fSMnUHDiyfO/Vonl/fKPMNGvIf7uXnIxZw8f3Waxq1ILPvGE819DaWwKuVx6J1UETrb532y3sCoj/dOPqfAhWiO55JOh8dDFuHTuL4QeO4YTJ8/h0prvYI9ILPpiBTos2Ys2FZOx8QsfTAqxwLItxxA8xBujO/tikb7XRezyeZn4DLGxscW7uBfIFi61ongSU2gZA6J3ws/Dg9lYXddn4u8sMBfhF+MA6wqYMaGdWl+iVLmG6GhXFndv3M57p2Ru54iaFja4sGMO6np7o0nTpuj+zQrcfZUmaahR2rlhX+hl7Fr2neh/8eIF7ocexM/jB+FkrCjSgwF6DfwU2kdB5twUjjZABaeOcLQ3laQMG3f4uEn/X8ONX75A64m7WAepLvau7Q0zSa6hYv+NYEYfAbXU/ie3b+PM5rlY8meoWqCPZhMws732u2BzDNk0DZ7s3/bQd1uyYObWSizH2m+6iv64uDjcPrwd87/qj5uFX2Pqx/EjtNOenUF/ITqKtV/3qXBx0K65NVoMHA9L9i/0ZOETsk2HPtI/iTJ1Uc2Z/V6ORLJaUohW47aL5e8gvYJ+cv06Dq+ejqWhrABF0WExutZzkDwCDvj+6mK4sH9HL4apRf8Q1j4DxPIu6SMcNVbeJ09wff96BE6dhLhiXyK+GZo7xWsRXgBzSj6NGjVC+fLlJZ+wpiUCLavWQUy9gTi3IRAWb3zG5CN8ed1QLsfzF3ousswMCPMqbSxLqf0Mc3Mr5NJZvBRefJurZRqSsjKhVKgKfGldAQfX6sxJXsrFnukjsdeqGS519UTmnRD0WvsAX638HUP8GzOFZji13RwTl2zF0D/8YaSOpUYmg3sNb7hL3rfGpTpasTvWodNncC8DqK1t203Lo1OvXnkv7TOT4rF3f4jaQ4TI2BdAwl00KmpGmUN5aEyYgbkztp/bhu8mzsS+I+dw5lQEc6cQPOsL1OkyFr/8NAde0j0r/tppLFgZiM2svrHm5rBwdEbFCtXYwwIL1HsTkcHOxkL6r4tpTQ8Yv+OjcXL8UzSv54pjJ09iyMTz2D7LC9obCbGHbuzYsAh/LAjE3ouPUMrREc4ObigFwaiKsxMKY2sphupgYQmh9DfPheEVO9b5Z9ab8+TsAcz7eT62/n4QyVZWsHRwQflKVWH8pue/MXsQk/4KUMRVxGcCsYHtIA+UhAXIziy8DbyxWcFHgdeTlfKK3a8XIyhwCQ7cjoOdszMqlHWHqVznTNfFwVanvCLWtuLxSbh+BxmoWzj8PXLjyFYsYefs9m3nkGNrCxuHCijrYA+dy/xdEftzeig4XJmUlMTd/wcuK0trERojJ+MVtatlQ56DZ1OSzphBAYqbeJL6iLpVsCdH388lQT6Jl4JYf8iAes/bL0mINkzsRIYKEwoJ1x3Qys1Mo0717Kmi12B6rhmJ0kNW+nWqX8aAvtgQJQ5zRB1aKL6nm7f/llqBERjgQ0rz4VTEcP7fIJfWD6sq1mnU5nBJpp+EiJPE7Bk17bdAHOab1tmLYO9O5+5G6z02ScmpVHBQMjc3hzLTUykp8i9aNX48WalULG8Zmfr9op6o8eIe1XW1ozIebSmMpZGSkkJp6RmUlZNLQxoVMVwpTjy5IUnUZGfeJG97UO1BwaTb9LH0tSfr/77BcKUwySQlK10cjoaBMf1R4GVK5t5hZGggox7fH6bnrKypaWmUmZlNV9d8zupUxHCl/1LJr8WjDVSJhckH7ZGGud5uuJIeniBjI0Oq2GgohWvaLIO1WXY2feT+hsOVlbqT9qq5nNsLqDST15lySP+xZS6N1VWDZriyx5zDkkTDQ+pWSZjM8oU6fT3DlReXdhcnqoxddVZMV9OOJ3+oy8pZxHClvnVykYuJ9eapzvQTkuCfGa6km0GklBtQ9Q5z6J5Q3tRUSs/IpISoS+Rm9y8OV5qxJwruSr6Tsx6XNgYKc+y+/AxhP4+Dme5s3jfHxBYdvMzw5PxBzD6tu7/JtuA1LBM56lbP7z26e1ZHDuuxrfjzkCRR8/T4TJy5EQfbuq1gXuQ+a2k4OrY7njf4HvN6uIjLDyysCw9/pqYmQ+ak5+k1Nwcbf/kRY8aMKdaNm/Az4vTN1Wc5+vb9FmXMDbF8pD9+PnVb75R+gQfXryJZ0zWTGcCndjkgMRp/nI/RPS7KXOz8aT6m/hyUt+bnedRxTGLlCDpxH0ZKE5hV9MGAH39EQkoM+tYkZIYKvRjgYcQhPIyKh1/AWHiytFQqFetkKJB8ZQUOaW9D8R6xMTaW/umicnOFSq7EpBnLWTun45thM7TWCMZg0sClyKnYHXMmt4A1K6sJS8dILsOOEPWUcb1sXYitEdoDd2k4uGAjImGOwV0bisf/tdiW1hk6PXt0J9KzCQPGD0UVTZspFEg4OQNhDyWlt0Tm2gGVmKWPPRKEZBjrHN/U+0cwc+pU7Ln2ZhPzdWC9MwedHto9LJkahFzPURgzwFtMX2hHWUYcVu+LlnT0sGIC/orW7tYnYsvYVeyo2OCTVjUl2ftBYWWjc91t/z0YGcqymDa7LyoI5TUxgVJhhMjQlYjWtymQpQ0r1Vsgmjo98IknnLeiuJ6cwJNtVM0EZCBX0uxNoRQefpXWDWstPpEpHT6he1pzGejlDWprITwBgrqMC6Zr4eF0ePUk0Q9VbdpfzLYl0Sd/I5mRJW2+pDUT7/EJsjM2oI6TNlEa66hmpsbTp7VBDhOKmHv8t0mn7aN9ydLEiJXZgFzq96Pg48dZncOZO0/79/9C7T3VM/WgNKdPxqxRR3t2gppbKUV53+//kPRP0YrxLYmZDfIbIkwPV/My6qw4GQV2lWlVSIha9+pVWj/4YzG+XZe1JDRpzI3t5GhmQHaVW7CesZBeOG1eO43sLExEPUMjJZ1+rE5T4O/35HJohn99go0j/XL8L3rwOEHvEoIj3zoSe06huhO3s16lIHlFv7RWl6nT6CDxmJ8/f4QmfKKe5Sc4/6VXxLhqpJ6cUkllXZtTSIi6bqsm9icTJjet10PSEyi+J5cTHiiWr8qoQAoLv08Xtv4o5ufs1ZeOSW22ZtGIvHLYu3nrTPl/k56c0MP/eZCfGN+99QDadVqd7uldk6mKoG/elP56Lqky3rgnlx5Dn1Uvx/KrLR7fJ7EP6LsG6nNo8Nxd6jxO76LPWe9aU37dTpvUk7O0JNd6venYMXW5pvdRn0fmtQdqTUB6Pz2529vHEHuooI/nrGZ5PaDD8/uLeVXx+4ZOs7yF/H+aop6JKjj3jwaSmJyGRxvFnjq6TaQL4ZH0MlWSF4DPruS8X15n5BjHVgzPO3E1zqZiEwq6o55dqE3MtdVU29FCR9fAUEETN+QtiNPL3P51yMR/JaXoLFHLoogtg5nRKU11GjQnn1rlyaZmG7qjdVN5/6TRxb3LqGpV3fpqOwffz2hH6BVK0WquyONBVNpcfZPSdq7NRtL52BRJi5GTQTdXDiKHAnqCq9CoX17dcjIS6Id2LoV0XJv1oI5NHdhDh4IO3M5P928bOXYz3zqhfV4+FX2H6DVyudmx1MbDkhQqFwq+rY6ZFLWNPKx0yymTGVBA/1bif59JIaKeGsnItf2WJnYWZg1qxXNtSr+f015u8Bojl3yaaubla0Y/7b9Cw6pppSc5zw7DyKuqFVmUr0V3n+UftDczcuzhKuEBfdmkYqF0TSydaP5h3aG3NzZyOcm0tKuwDEGdVq3eC+jOEWa02QOlTh4W9jRukHqphN9yraeavOHKP2hk/YLnSTXadUN7veH7MXJPLv1ODnnlK0U7T/1Fn7I66eYNauLfn5zsTcixcQ9dI5d+ndo5avRMaORW7WOdj8bIGU5lMOVCzJkzB+PGjZN8HM7rIEQ/fgBrZw+09WsOlaLwSHj5uh8joIMXcmGGCm5u6NAhAIt+mYvm5QtPcjCzr4Xu/h/Dxsgcti4uaNKkLWas3IxBrYqZyvfsBIJ3Z2NZ8Hg46WRvAGuPtvCpYI0H8fGwqtcYixYtRs3S/+SrdDkcKnth6NDJaOtTC9aOLnB2doanpyf8u3bFpGXrsHRMH1RxKQMjrZfrVi7VMSagK1xUhlCVrcj0WyFg2Fj8uvBLOJtrlVdmCLs6HdDPvw2MbVPh6OgJTy8vDJy0CCsmj4CDMF1PVDNB0559UKO8CQxVZdXpTZ2DX2cOh5uFEZINreDh3RhVyqinZ2QkPUdsqhy+bdrnydRk4tG9aFT0ao2WdZy0tkrKRnzUAxhXbobOrTyhhAweXo1RyVYBYxtnVK9bD20buuJeNKGGbzv4VlEPNMkMTFHT0RjPcwwQnuoAf59KUFi6o2PbBjAyz2Ft5YnGbYZi1Z+r2DnTGGkPEmFg7gQ/MQ+BOAR//zPCa3THiXVT4SiPhVlZTzQaOAQbVi1GCxftGUuEVzEPkVbKDW38W+vMGhWQKZzQuLYLEnNUrH2qoEn7PhgxZQRc7ACVRXkma4cxgQux/LsBKJ2digwTe9Rp3hRlpeORmvAUiTJbtGzfBpUsjRB75zHM6jREpzb1dSbWGJpYoG3vAPh52sJcbo2K7Fxo1Wogft2yDO2rlZO01AibGEfH56Jei4/h7cYeEfLIRvS9R7Cs0Bid/OtAJVPAq2VrWLPzxcqhIqrVb4Re3Xujk68nDM3lqFjREy0/GYNf1y1C95Z1kfgoDWTkgLa+rtKEqzQ8uvMcDo27YMWPX8KCYtg17ImPhozGtj0rUMdOuwa5SHx4D7llvdDOv7meIUPWzrGPkGbuytr5I5SR5YjnhtLZB+39G4iTgQTMbd3QsKotUlkbeHq6obV/AAJG9IOtdSasWZinZxdM/3UpZn/1KcwSXoBKOaJR++Ywl0mDz3J7NG1SGzHJMqbrjjrsvKrnrF1ONatWsXMnIAAywdJJMh1sbW3x7Fn+foIcDofz3+Ea/ierge3+S0FbhkoyDief+vXr4+zZs29n5CgrHauWzMKd6MK7rRkbG6N6c390aFALqgJG9dHF3VgcdBIt+nyFj2s4FinjcDicN4MbOU7xaIzcW72Ty05LpI9q2khjofqdR9vRFK/16kDg/B+jWZiSvtl8UZLol3E4HM6bUcwSAg6H8bd2PLGrXA/b9x3BkSP5bt++Vfi0oRVu7Z2PpiN35S1aFajiN4TpHMCAZv/OLvAcDqekUxHThXvP1E6Sn8PRzzsZOaW5NRo384Wvb75r02YAgk7dRs8apngQ/AOitNY3mJepxHSaoaJdge0rOBwO550wRXXh3lOdv+rgFM87GbmisYODsy1kMgud7VguB02CpWVpTN+R/80wfSQmRmHxkJaoaGnJ9C3RvHlzrDtT+BPnhxYMg6WtA1aERuLO3lUoV7q0qN++43hExmq2/3mE7p7qdPS6ztMkPVa+zTPQUpI7O3tg3ubLSJDC1CTgh9pVYOnREQU3prqyeQqLZ4/v/7zMfGnY8JmnpJeLaweXwsdHnW7H79aqIzAS7u7Dp+XKiHL7Dp1wKSZ/MeuVzVNhaVMGPx+LQMKTUHzaxVnUK91hHCLy9B5hZqsaotyyXj0svVjMIk8NcdcwvXsDlBHieHhg3K9Hi9z7jsPhcEoM4qClHop7J+dUpzU9K7AALzM5inav+poqlbKgniuukPZKqTd5JxexbwKLW/gdH8zsqZ/udtq0b9ZnBAM5+Xjlrw/Jcy4+FCouIImiDi4FwrRdq4ms0C/opx51mN+CXBt2ogEDBtCnLRqSsRzk0mQI5S+jekbfVnIgOLagSEmi4cK6cSy+giYEnWe+VFrTzUXU27K2b6G1Kq7t59CJjbOokq2uHC716bi0qObC+vEEQ2MaO2M01S6gZ1WtG524eopaVTXTkcPMjpYc1d5BXJfHh+ZTpdLqhbb5TkbO3kMpTPs7KxwOh1NC+Fvv5B5fCoGtSsZ6bPlOYVYe7QcuhPOIn7EmoKbuprevgZLu4+uBy/E41x3TTz1EirBIPS0NZ34cANP0OGztvwhPC34aOTcbZ27EYtSyA0jLIiQ+DMP/ytnA8MEZTA06ze7iLtgZJS52z3Opz6LRtSbrvirK4Ndpg/A84gJm7LmEloNm4e6p7eK6iqDDp3B8dgsYRYfhgPoDtm/PkyPoNvQQRgcdUef9+CxaVzNFxO5xaPL5HHgE7EcqKzO9fIix7YUyn8WUjUKZJXLSMXfqCpQOWMr0svL0Xt3YhCZ1fXG3wlREJrD4OdkIntYJiuR4fLVkB3Kk6NpkxZxCu1aj8fCVMUYuZflmCvk+wvguToi/vAyfjf4N6UV9dprD4XA+cN7zcCVwYelEtJ+4W2fiyevINbLBhA1bEfrXbnzXsJx6AaWxMeqP/wmdqwvbCUYipdCqBUN8NGYl5g9pLe4MblHOE+vPb0TlUsDLU2GF9gvMiLuNLi28sOVqJcw9GIreDcpDaSLs1ajA5T3rsWTnTiQwwyrgPeow7t49iR666zPfCv8F5zC6o6/a4+iNb7/qz/4YovXo5dg18yOYCFtEliqHab8Fo4oFkP44BtmisprafWZh+8yhTI8pMr3pkp5j9W44v+lrVBQ2qjcwRLfxc/GJsO1j1GO8EGPqcuvkAVyFHH2mr0XgUJav8PRRygmzNoUhoHFlXD+0FE8T3sP3LDgcDuc/yDsZOac6rfEsVd070rj09HSErZsDL4skhMzvjvWh9yXt12NoXAqNmvrC2TwVh4KDsXz5cswdNQztalpjfVF7s8qVaNe8huRRY6CyhjG7ieekpEOnc5IYiVF9WmF/WApGLFmGUU0rQ9jf16xsZYzq2ASyxFMY3qkTbFQqlPXugrmr1+L0zcfquO9ETQQMcGQmLR9TM1NAJkfDuro7dshMrKEs1O1VoLWft84mpjKVjahn79IIZiqtlBXmsCz0rZF8Ht5hx0FuCLOMxwhmbatxm7bsQ3qmETJevEJkGjdyHA6nZPLeenJKpRKevcbih0l9hQ8aYeshYSLGm3Nyej+4VvVGm+7dMW/ePIRmqNB7WSR61ZUU3pWsVMz4tCOWhTyG/0/HMW9YaymAobDB17/uxZXTRzGlpzqj6PPbMO7zvmhe1xffHBNFb4+DNSpIf3UwkMHK3ETyFIOhAUrb6P8KlrKc3Zt/BJCRlJQEZGdg8beD0Z21bb7riRWnbkpaHA6HUzJ578OV5qXUH63IyXnzFz2Jd0LQbX4QGvSZjWesV3j37l3sWjoXPRoZI+ttxj0LkvYYgQEfY0bITbQYsRRrBlaDvOC3NwwUcKrRHFPXXwAlx+Da8eNYMO87uJpEYMnQ6VB/GMYINo6s9/QytcCsSyA+Ok76pwUzZn+3YQ00+7T9TVQq1s2Tm2AF61lr97zz3Mu78CsnbXTI4XA4JYz3Z+TYDTPteQx+37gTkBmjsfebL/yOeXQFKa8yUaaCa95XftPTXuLU3F7YJHY20pH71pMj0rBx6kiM/uMkanb7EYcXDoWZUre6d44FwtJQhh4ztyMtKwswLY3qTZrgi/7D1J+YT0iS3pMpYO/EjFzyfRwIfYoswYBTDpKeR+O3dWtEjf8qdZo1hDI7DbMWrELsixThMDFykZn0FCNbVofCuT4in/2dJwkOh8P57/JORi7+7kX4t/ODn5+Wa9kSTerWwLytYVBZdEK3Fh6S9utxcPGGmYURNs/4HL5Sek0b14fvxANieE5uGJILb5dZLLEHvsXgOVuYwZUhJWqPblklt+9VfXiXKYWgaX3R2NdXLZfqseUq0HbGcNiKqRmjbVc/IVVMbuGJ5r4tRT0fphdh3kDU+K9SrmFf1oN1x/1tM1DLqyFathLq3gLNGnth6ZEbqNvjG7jYvMEQKofD4XyAvJOREz7HcfzoIRw6pOVOnsQ9WWn49hyBM7eD4F70p5sLYeHaEOu+646Kdlk4JaZ3FrGZlhg+dz3G96yB7KxsPIp7uy8ipEc/Er+MLHzp+dq5E7plldy97AoIObgcfb2rIurWKbWc1SPOvCKGz9qK4AFOeZNHrP63EouG94CzBXD6xDGcunAfDl0WInBwE0njP4rcHJ8svYIpAV1glRqF0CNC3c8hMkaFzyatwZ7ZnQoP4XI4HE4J4e0+tcNUk5NeIitHTxTWYzI0MobKWAm5oe5dMyczDa9SMmBsag4ThdpsFJblIi01BekZwgChIRQmQloKZKUlIyU9GyrzUlDK1TY5Kz0FyWlZOjIRysGrl8y0yVUwVWSz9DOlAP0ozSygMjJAblYmyyMF2ULWwpo/YxVUSoXwVwdiBjM1JRWZTNHAUAEzc5VQGJZPOqtHKVYPA2SmvEJKtgEsLMx1niA09VWZm7Mya0wnQyqzTGEGc5XRG+iZMj3tB4hcpL56CdaSsCxlUvTn/lnZhfbNyMoBsZLJ5UYwNTN5b+/+OBwO57/EO31qh8PhcDicDwGNkXun4UoOh8PhcD4EuJHjcDgcTomlyOHKUqVK4bfffpN8HA6Hw+F8OEycOFFcc12kkXv+XL0MmsPhcDicDxEbG5uijRyHw+FwOB82wP8D8uKRHCK5LoIAAAAASUVORK5CYII=</CONTENTS>
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            <FILELICENSE>allrightsreserved</FILELICENSE>
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      <ENTRY>
        <CONCEPT>Gesamtkapitalumschlag</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Gesamtkapitalumschlag gibt an, wie viel Leistung ein Unternehmen in einem Gesch&amp;auml;ftsjahr aus einem Euro eingesetztem Kapital erzielen kann. Unerheblich ist, ob es sich dabei um Eigen- oder Fremdkapital handelt.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;In Handelsbetrieben ist der Wert in der Regel h&amp;ouml;her als in (anlageintensiven) Produk-tionsunternehmen. Ein Vergleich mit Werten der Branche ist empfehlenswert.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
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            <FILENAME>image.png</FILENAME>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Gewinnrücklagen</CONCEPT>
        <DEFINITION>&lt;p&gt;Als Gewinnr&amp;uuml;cklagen werden Betr&amp;auml;ge (Gewinnteile) ausgewiesen, die im laufenden Gesch&amp;auml;ftsjahr oder in fr&amp;uuml;heren Gesch&amp;auml;ftsjahren aus dem jeweiligen Ergebnis gebildet werden bzw. worden sind (&amp;sect; 272 Abs. 3 HGB). Dazu geh&amp;ouml;ren aus dem Ergebnis zu bildende gesetzliche R&amp;uuml;cklagen (nach &amp;sect; 150 Abs. 2 AktG 5% des Jahres&amp;uuml;ber-schusses bis Obergrenze erreicht ist) oder auf Gesellschaftsvertrag oder Satzung beruhende R&amp;uuml;cklagen und andere Gewinnr&amp;uuml;cklagen (&amp;sect; 266 Abs. 3 HGB).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Gewinnschwellenrechnung</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Gewinnschwellenrechnung oder auch Break-Even-Analyse beruht auf einer Gegen&amp;uuml;berstellung von Erl&amp;ouml;sen und Kosten in Abh&amp;auml;ngigkeit von der Besch&amp;auml;ftigung. Die Gewinnschwelle oder der Break-even-Point ist der Punkt, an dem Erl&amp;ouml;se und Kosten einer Produktion (oder eines Produktes) gleich hoch sind und somit weder Verlust noch Gewinn erwirtschaftet wird. Vereinfachend gesagt ist an der Gewinnschwelle der Deckungsbeitrag aller abgesetzten Produkte identisch mit den Fixkosten. Wird die Gewinnschwelle &amp;uuml;berschritten, macht ein Unternehmen Gewinne, wird sie unterschritten, macht es Verluste. Durch die Gewinnschwellenrechnung l&amp;auml;sst sich ermitteln, wie stark bei gleich bleibenden Preisen der Absatz zur&amp;uuml;ckgehen kann, damit gerade noch die Gesamtkosten gedeckt sind. Bei Unternehmen, die die Gewinnzone schon erreicht haben, kann die Gewinnschwellenrechnung zur Beurteilung der Ertragsstabilit&amp;auml;t genutzt werden.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Break-Even-Analyse</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Gewinnvortrag/Verlustvortrag</CONCEPT>
        <DEFINITION>&lt;p&gt;Bei der Aufstellung der Bilanz vor Gewinnverwendung hat eine Kapitalgesellschaft den Jahres&amp;uuml;berschuss bzw. -fehlbetrag (entspricht dem Ergebnis der GuV) und den Gewinn- und Verlustvortrag als gesonderte Gr&amp;ouml;&amp;szlig;en im Eigenkapital auszuweisen (&amp;sect; 266 Abs. 3 HGB). Beim Gewinn- bzw. Verlustvortrag handelt es sich um den Teil des Jahresergebnisses, der in den Vorjahren weder zur Aussch&amp;uuml;ttung noch zur R&amp;uuml;cklagenzuf&amp;uuml;hrung oder auf sonstige Weise verwendet wurde. Der Gewinnvortrag kann zur Aussch&amp;uuml;ttung verwandt oder in die Gewinnr&amp;uuml;cklagen (siehe auch &amp;bdquo;Gewinnr&amp;uuml;cklagen&amp;ldquo;) eingestellt werden. Des Weiteren kann er auch wieder ins n&amp;auml;chste Jahr vorgetragen werden. Ein Verlustvortrag wird entweder mit dem Jahres&amp;uuml;berschuss der Periode oder anderen Gewinnr&amp;uuml;cklagen verrechnet oder ins n&amp;auml;chste Jahr vorgetragen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Verlustvortrag</NAME>
          </ALIAS>
          <ALIAS>
            <NAME>Gewinnvortrag</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Gezeichnetes Kapital</CONCEPT>
        <DEFINITION>&lt;p&gt;Das gezeichnete Kapital ist Bestandteil des Eigenkapitals. Bei der AG und der KGaA nennt man das gezeichnete Kapital Grundkapital, bei der GmbH Stammkapital. Es ist das Kapital, auf das die Haftung der Aktion&amp;auml;re bzw. Gesellschafter f&amp;uuml;r die Verbindlichkeiten des Unternehmens gegen&amp;uuml;ber den Gl&amp;auml;ubigern beschr&amp;auml;nkt ist.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Gliederungsschema Bilanz</CONCEPT>
        <DEFINITION>&lt;p&gt;W&amp;auml;hrend die allgemeinen Vorschriften des HGB in &amp;sect; 247 Abs. 1 HGB nur eine Min-destgliederung vorsehen, nach der das Anlage- und Umlaufverm&amp;ouml;gen sowie das Ei-genkapital, die Schulden und die Rechnungsabgrenzungsposten gesondert ausgewiesen und hinreichend gegliedert werden m&amp;uuml;ssen, beinhaltet &amp;sect; 266 HGB eine de-taillierte Bilanzgliederung. Diese ist f&amp;uuml;r Kapitalgesellschaften/KapCoGes (siehe auch &amp;bdquo;KapCoGes&amp;ldquo;) verbindlich. Die Bilanz ist danach grunds&amp;auml;tzlich in Kontenform aufzu-stellen, d. h. durch Gegen&amp;uuml;berstellung von Aktiva (Verm&amp;ouml;gen) und Passiva (Eigenkapital und Schulden). In Abh&amp;auml;ngigkeit von den Gr&amp;ouml;&amp;szlig;enklassen bestehen Erleichterungen in der Gliederungstiefe.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Gliederungsschema Gewinn- und Verlustrechnung (GuV)</CONCEPT>
        <DEFINITION>&lt;p&gt;In der GuV wird der Gewinn bzw. der Verlust eines Unternehmens durch Gegen&amp;uuml;berstellung der Ertr&amp;auml;ge und Aufwendungen eines Gesch&amp;auml;ftsjahres ermittelt. Dabei ist zwischen dem in Deutschland vorherrschenden Gesamtkostenverfahren und dem besonders im angels&amp;auml;chsischen Raum verbreiteten Umsatzkostenverfahren zu unterscheiden. Beide Verfahren f&amp;uuml;hren zu einem gleich hohen Gewinnausweis. Die Gliederungstiefe richtet sich nach der Gr&amp;ouml;&amp;szlig;enklasse und der Rechtsform eines Unternehmens.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
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        <ALIASES>
          <ALIAS>
            <NAME>Gliederungsschema Gewinn- und Verlustrechnung</NAME>
          </ALIAS>
          <ALIAS>
            <NAME>GuV</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Going-Concern-Prinzip</CONCEPT>
        <DEFINITION>&lt;p&gt;Gem&amp;auml;&amp;szlig; &amp;sect; 252 Abs. 1 Nr. 2 HGB ist von der Fortf&amp;uuml;hrung der Unternehmenst&amp;auml;tigkeit auszugehen, sofern dem nicht tats&amp;auml;chliche oder rechtliche Gegebenheiten entgegenstehen (going-concern-concept). Die Bewertung hiernach bedeutet, dass den Verm&amp;ouml;gensgegenst&amp;auml;nden eines Unternehmens im Fall der Fortf&amp;uuml;hrung ein anderer Wert beizumessen ist als im Fall der Einzelver&amp;auml;u&amp;szlig;erung oder Liquidation. Im Fall der Unternehmensfortf&amp;uuml;hrung sind der Verbleib der Verm&amp;ouml;gensgegenst&amp;auml;nde im Unternehmen und die zuk&amp;uuml;nftige Nutzung zu ber&amp;uuml;cksichtigen, w&amp;auml;hrend bei Wegfall der Fortf&amp;uuml;hrungspr&amp;auml;misse z. B. der Einzelver&amp;auml;u&amp;szlig;erungswert anzusetzen ist, sofern das Anschaffungs-/Herstellungskostenprinzip eingehalten wird.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Goldene Bilanzregel</CONCEPT>
        <DEFINITION>&lt;p&gt;Nach der so genannten goldenen Bilanzregel soll das Anlageverm&amp;ouml;gen durch Eigen-kapital und langfristiges Fremdkapital finanziert werden (Anlagendeckung II &amp;gt;= 100%). Damit wird der Grundsatz der objektbezogenen Fristenkongruenz auf die Bi-lanz &amp;uuml;bertragen (siehe auch &amp;bdquo;Fristenkongruenz&amp;ldquo;).&lt;/p&gt;
&lt;p&gt;Definition Anlagendeckung II (andere Bezeichnungen sind Deckungsgrad II oder B):&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Je weiter die Anlagendeckung II &amp;uuml;ber 100% liegt, umso mehr ist neben dem Anlageverm&amp;ouml;gen auch das Umlaufverm&amp;ouml;gen durch langfristiges Kapital finanziert und damit eine h&amp;ouml;here finanzielle Stabilit&amp;auml;t des Unternehmens gegeben. Ist das Anlageverm&amp;ouml;gen z. B. zum Teil kurzfristig finanziert (Anlagendeckung II unter 100%) k&amp;ouml;nnte das Unternehmen bei F&amp;auml;lligkeit kurzfristiger Verbindlichkeiten in Zahlungsschwierigkeiten geraten, da das Umlaufverm&amp;ouml;gen nicht ausreicht und das Anlageverm&amp;ouml;gen nicht so schnell liquidierbar ist.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ENTRYFILES>
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            <FILENAME>image.png</FILENAME>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Gruppenbewertung</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Gruppenbewertung ist ein vereinfachtes Verfahren zur Bewertung gleichartiger Verm&amp;ouml;gensgegenst&amp;auml;nde des Vorratsverm&amp;ouml;gens sowie anderer gleichartiger oder ann&amp;auml;hernd gleichwertiger beweglicher Verm&amp;ouml;gensgegenst&amp;auml;nde (z. B. Wertpapiere) und Schulden (z. B. R&amp;uuml;ckstellungen f&amp;uuml;r &amp;Uuml;berstunden) (Bewertungsvereinfachungsverfahren). Diese werden zu Gruppen zusammengefasst und mit einem gewogenen Durchschnittswert bewertet (&amp;sect; 256 i. V. m. &amp;sect; 240 Abs. 4 HGB). Die Gleichartigkeit der Verm&amp;ouml;gensgegenst&amp;auml;nde wird durch die Merkmale Zugeh&amp;ouml;rigkeit zur gleichen Warengattung oder Gleichheit in der Verwendbarkeit oder Funktion (Funktionsgleichheit) bestimmt. Au&amp;szlig;erdem d&amp;uuml;rfen keine wesentlichen Qualit&amp;auml;tsunterschiede bestehen (siehe auch &amp;bdquo;Bewertungsverfahren Vorr&amp;auml;te&amp;ldquo;). Das f&amp;uuml;r andere bewegliche Verm&amp;ouml;gensgegenst&amp;auml;nde (au&amp;szlig;er Vorr&amp;auml;te) alternativ zur Gleichartigkeit ma&amp;szlig;gebliche Merkmal der Gleichwertigkeit besagt, dass die Preise der in der Gruppenbewertung zusam-mengefassten Verm&amp;ouml;gensgegenst&amp;auml;nde nicht wesentlich voneinander abweichen d&amp;uuml;rfen (Spielraum von 20%).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Handelsspanne</CONCEPT>
        <DEFINITION>&lt;p&gt;Die (absolute oder prozentuale) Handelsspanne definiert den Aufschlag auf den Ein-kaufspreis einer Ware, mit der ein Handelsunternehmen den Verkaufspreis der Ware festlegt. Entscheidend ist letztlich, ob die absolute Spanne aller verkauften Waren eines Handelsunternehmens die sonstigen Aufwendungen f&amp;uuml;r Personal, Miete etc. abdeckt und au&amp;szlig;erdem einen Gewinn erm&amp;ouml;glicht.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Hifo-Verfahren</CONCEPT>
        <DEFINITION>&lt;p&gt;In Folge der &amp;Auml;nderung des &amp;sect; 256 HGB im Rahmen des Bilanzrechtsmodernisie-rungsgesetzes (siehe auch &amp;bdquo;BilMoG&amp;ldquo;) ist f&amp;uuml;r Jahres- und Konzernabschl&amp;uuml;sse f&amp;uuml;r das nach dem 31. Dezember 2009 beginnende Gesch&amp;auml;ftsjahr das Hifo-Verfahren (Hifo = highest in - first out) nicht mehr zul&amp;auml;ssig (siehe auch &amp;bdquo;Bewertungsverfahren Vorr&amp;auml;te&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Imparitätsprinzip</CONCEPT>
        <DEFINITION>&lt;p&gt;Gem&amp;auml;&amp;szlig; &amp;sect; 252 Abs. 1 Nr. 4 HGB sind vorhersehbare Risiken und Verluste, die in dem Gesch&amp;auml;ftsjahr oder einem fr&amp;uuml;heren Gesch&amp;auml;ftsjahr entstanden sind, zu ber&amp;uuml;cksichtigen, selbst wenn diese Umst&amp;auml;nde erst zwischen dem Bilanzstichtag und dem Tag der Aufstellung des Jahresabschlusses bekannt geworden sind. Die gesetzlich bestimmte Antizipation vor dem Bilanzierungszeitpunkt bereits verursachter, aber noch nicht realisierter Risiken und Verluste entspricht dem Imparit&amp;auml;tsprinzip. Die Bezeich-nung wird aus der ungleichen Behandlung unrealisierter Gewinne (Erfassung erst im Zeitpunkt der Realisisierung) und unrealisierter Verluste abgeleitet.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Verlustantizipation</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Insolvenztatbestände</CONCEPT>
        <DEFINITION>&lt;p&gt;Insolvenztatbest&amp;auml;nde sind Gr&amp;uuml;nde f&amp;uuml;r den Antrag zur Er&amp;ouml;ffnung eines Insolvenz-verfahrens. In der deutschen Insolvenzordnung werden drei Insolvenztatbest&amp;auml;nde aufgef&amp;uuml;hrt (&amp;sect;&amp;sect; 17 bis 19 InsO): Zahlungsunf&amp;auml;higkeit, drohende Zahlungsunf&amp;auml;higkeit und &amp;Uuml;berschuldung. Sobald ein je nach Rechtsform des Unternehmens relevanter Insolvenztatbestand erf&amp;uuml;llt ist, muss bzw. kann ein dazu berechtigter Vertreter des Unternehmens (z. B. Gesch&amp;auml;ftsf&amp;uuml;hrer) die Er&amp;ouml;ffnung des Insolvenzverfahrens bean-tragen. Bei Zahlungsunf&amp;auml;higkeit oder &amp;Uuml;berschuldung sind auch die Gl&amp;auml;ubiger zur Antragstellung berechtigt (siehe auch &amp;bdquo;Zahlungsunf&amp;auml;higkeit&amp;ldquo;, &amp;bdquo;&amp;Uuml;berschuldung&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Inventur</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Inventur bezeichnet eine Bestandsaufnahme s&amp;auml;mtlicher Verm&amp;ouml;gensgegenst&amp;auml;nde eines Unternehmens zu einem bestimmten Zeitpunkt. Zu diesem Zweck werden die G&amp;uuml;ter mengenm&amp;auml;&amp;szlig;ig erfasst (Z&amp;auml;hlen, Messen, Wiegen) und anschlie&amp;szlig;end bewertet. Die Inventur sollte zum Bilanzstichtag erfolgen, kann aber auch innerhalb von drei Monaten vor bzw. nach dem Bilanzstichtag durchgef&amp;uuml;hrt werden (&amp;sect; 241 Abs. 3 HGB).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Jahresüberschuss/-fehlbetrag</CONCEPT>
        <DEFINITION>&lt;p&gt;Als Jahres&amp;uuml;berschuss/-fehlbetrag wird das Ergebnis des Gesch&amp;auml;ftsjahres vor Gewinnverwendung bezeichnet. Wird die Bilanz unter Ber&amp;uuml;cksichtigung der teilweisen Verwendung des Jahresergebnisses aufgestellt, so tritt an die Stelle der Posten &amp;bdquo;Jahres&amp;uuml;berschuss/-fehlbetrag&amp;rdquo; und &amp;bdquo;Gewinn-/Verlustvortrag&amp;rdquo; der Posten &amp;bdquo;Bilanzgewinn/ -verlust&amp;rdquo;. Die Verwendung des Ergebnisses kann z. B. in Form von Einstellungen in die Gewinnr&amp;uuml;cklagen erfolgen (siehe auch &amp;bdquo;Gewinnr&amp;uuml;cklagen&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Jahresüberschuss</NAME>
          </ALIAS>
          <ALIAS>
            <NAME>Jahresfehlbetrag</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>KapCoGes</CONCEPT>
        <DEFINITION>&lt;p&gt;Diese sind in &amp;sect; 264a HGB geregelt. Es handelt sich um Personenhandelsgesellschaften (OHG oder KG), bei denen nicht wenigstens ein pers&amp;ouml;nlich haftender Gesellschafter eine nat&amp;uuml;rliche Person ist (Kapitalgesellschaft(en) &amp;amp; Co. - KapCoGes). Betroffen sind somit Gesellschaften, bei denen ausschlie&amp;szlig;lich Kapitalgesellschaften als Vollhafter fungieren (z. B. GmbH &amp;amp; Co. KG). F&amp;uuml;r KapCoGes sind die handelsrechtlichen Vorschriften f&amp;uuml;r Kapitalgesellschaften anzuwenden.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Kapital</CONCEPT>
        <DEFINITION>&lt;p&gt;Auf der Passivseite findet man das betriebswirtschaftliche Kapital als Summe aller von den Kapitalgebern zur Verf&amp;uuml;gung gestellten finanziellen Mittel, d .h. sie zeigt an, woher die Mittel f&amp;uuml;r die Verm&amp;ouml;gensgegenst&amp;auml;nde gekommen sind (Mittelherkunft). &amp;Uuml;blicherweise wird es seiner Herkunft entsprechend in Eigenkapital (Beteiligungska-pital) und Fremdkapital (Gl&amp;auml;ubigerkapital = R&amp;uuml;ckstellungen, Verbindlichkeiten, passi-ve Rechnungsabgrenzungsposten und passive latente Steuern) gegliedert.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Kapitalbindung pro Debitorentag</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Kapitalbindung pro Debitorentag gibt an, in welcher H&amp;ouml;he liquide Mittel zus&amp;auml;tzlich gebunden (bzw. freigesetzt) werden, wenn Kunden ihre Rechnungen im Schnitt ei-nen Tag sp&amp;auml;ter (fr&amp;uuml;her) bezahlen.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Debitorenlaufzeit</NAME>
          </ALIAS>
        </ALIASES>
        <ENTRYFILES>
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            <FILENAME>image.png</FILENAME>
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GNTb3rwaN8a6y4cgXvjY3h7FoZjbp3RdNyzCr7DLJjYyC6aOvk7iItbS1569NEPDsAb4viaD/5N5yMi4OOpTvKV2mMIdN64es/frTRvP84mGTexOkr8Yg9sxynX2WjcL/J8DLPqa9XhRrs3Fm4/zSAPfhDsT4yFuVrfIficjMjnx9ERcsSaDdxgUqdB7M6u0kqGtBh94C8yYiMjGCdpIt6HfurXXOWJkzGzDlzMOf7BsyM/VKyQcQMAz1rZnzKIgW6urAShEwhZ1KBhJaW0jXNzEB0FtMQHKNl0Qc0ydR5HQTBvtdxa4iR6m1l6cfpMzDn57EoamUk6X9AvcJfl4Q0dvcK9Ve+MAJsV0dNlBzyGsJrTJl6nXPVf9z4iZghXK/RHWAmqXM4HA5HJs9nREEwMBKMIWFWnPyAcC8GZ/ayrRthi75jJ2DCBA1pZH+4mQr5shH7NgjJ2m7oM30Odl14DoqNxakTf6HZd6WhEx2CSRNXI1wqWYWIK3vRbe056Pi0w933BAoJwaNHp7F3xXI0Klqw0Q0F2lZ2MGLNSLz/BOnCxwslYgJfSgbWJ8nCvnk/4G58FvosPgJiD+qIoHu4cHoXFo3tABtZ62uiX6UHSjnG4eCpW7h6cDvimLk0alR96MvHRRzLYmw9A9w6chbXQm4jPiYRxYtXlg9mYT+r8524TPRadFilzr+P7ZjvOts7OgqDIShSs43may6k3rWhblYUFG3twrCw1kFM3HkkJmfLUonsuBicTEqEjp01vGSZRnT1YW/EbtJ37/EgRZbJZDNjUFNoUhXciqAQy679zhK9PnaPjxqEwpZ5tVZHsPs0ksleJgoaes3KxJBZUgl4Fq06AkbJSXjEylPG1M0TRsywcnDz1Vx/IQ3050YUh8PhqPFVjajTp8+wf/VRuoSLJEAlVKhpj+T4Tdi1W3UUKTs9GZMGtUPrPqMQlSyMFTCjY0RhFC5cGosuyR96LCxQr8EAHDy3AXWF/YdB0LSwTPAr4ZOdLtp1H4LySp9k0l5cwppTeT4GNaJv4MtsQHM8f7odjyKSZKnAK6yavj0fRlQE7l4V2lwGvbv4SSKBtHisbTsVd+Xdr4meXmF4FCmEsG1LMX5rNFC4DFrnGj4yR8feLYHAhzh6+CRiWEMatW4gH4vEnSvCR7vS6NO1iSQSSEvAuvY/5m1QyJSsWIn9m4kN05bjqVpM1JibG9CoUSMMXi19dPwSdHT1UMGjBMJfvcDu++9lqcTza7vwPiweFUtWlCUfwxz+Pcuy/59hzND9UDY5bh3anY82e6NyHUdkpG3G9i2qn44pKwM/D22PVj2+x/v4vMwgWziJw5OvcPGuUoyA9ESsGb4Mb+Td/KGN6n7e7P9I/DJtt/g5TkHos1M491r1otg6V4WlrQEu7FyFm6rf7JAUcEG8Xr3mbJclHA6H8/+TN2/eICkpCaGhoeK2kApsRKXEhGH/np3YuVMpbV6D71tWxKSNd2FgVhKd60nxhgBD9O87ANlZyRjRoQ66/rIC2wT9deswtnF5zPlrFzOKisHIQBi50kPr4QtgaxKNGS18MPvXzWLZO3ZsQ6/mXXEIRqg8syeKC8VqacGUvbbHhQRhxfYtePZeeLPOxNq5IzF3hVSnZb+ORJni9XA3VjiWiMDgdCFnvtExtMGEdv5Ie38fVas3xuI1a7Bj21b4l26Ig/oOrLZ54YhylZ3Y/7cxdthYua9WYkCrehhw+KaokZX9BAmCg9BXQktPHx0rlsSbgCPMeEmEb41aGkePLFsPQ1nT+1i/4iwyXYfBr7LCw8sB5XyEOt9hdR4j13kVBrSuiwEHr4sa2dmPhQGOT+JUswV+r+6B6KAN8K1UH3M3bRPL2r5oIWr5D8XZK49RqWwhWfsL0NbHsHEd4ZQWjuE1a2LQjN/ZeXZgwdQ+aNx8CuIyC6FN99ay8sfQRvlR89ChsA1erW2DzsMmiHVdPmM42o1dhbw/Bhui94DvQdkZGNe9PjrN+RtbhX5bvx4TGpXBtKU7EZ5VHCbGefs/la3VnL2CJGBB33ZYKvf95P71MDdcq8Ajl0XaDcG4cs4IOzgSDTqMEtu06rcfUaNiL4SlqX7gNHMrizlNqiMx4gKqupXG+L83iPo7ly9H22btceLkaTgV+rzP4v8kya9viPW8o2o/KxGHKyeEftyJs9c/5tH39YgLfcLOtQv3AnOvphAe9bnriibizMGdOHrqKYQVrt4+uSaeIzBSdYRRM6p5vxbJsS9xgPXptWeavgtwFKRFPJf+jjSlEydw/WmoMGD/xSS9f4B9rMybwSoB+D5CCq4fFepwS+WFUSQp7L+yFu3nkhAbKbpz/CcRjKbk5GQVI+qrhjiAU1naE5VIynGEKDOdAld1EmMGqesX6TKXEtOUtLMzaOfY+rn0RN0ecyg8VaGbSfsmCLPKpGOu9frSqk4VVfSFpG9Uiya0qs62tajr2gA5r2J2ngVNORUiy2SUZueJs8EyUmjjlEZyTCs5eXWig4dnkjnbzmt2Xtj9C+RoJsXOyUnm1PqH5eTnKsREsqEb72RleXaeoVkjepYgi2TyNTtP5u2hKR/ONWrLQ1mqSlZaEjXzlq5luQlHZalE2IOL5CTH+8lJZtRq1J/UxA2kZ2RJ13OmFIqz8wyM69PTeFkgk50cReNqCLPelMuRUr91TyjrQxghxew8c5p4LEiWyeQxO08ik+5u+ZksjNTOY+ZACw68VIqHlTM7r3avRbIkh/eP91Nl5fwsdf31L+ojbOcR4kCYhfd2Q1fxGinnF1Lhdj+r3OOK2XmeFQdSZE4IK5HMiMfUoZClSn5T9/L04O1x8mXbqrPzPj6LT7+2oEeUEHiNvByMVMtzc6OODg5qcaIYGcm0uncVFV1F8p17k9LFMBUS0uw8Leo896AskfkPz857vbGHWL9BR2SBCtm0dWFr0tcR2lCGDuaaOvn1ubd7mtgvI1Yo/y7E0fFRflSu56/yfgHJfk7VHUBFK89iJRHtnSHMutSiv86rBeTTyAsxb5FKM0kK3PF1CL61mITwGR3nnpQlHE2En54v3p8ak44O+900I5vGI+ih2iTbgvLy0HgyY2X2WnNPlnyKN9SliFCHvuyJk8Pb65vJ0caCdt/7mnfKP0U63VgylLzqdKLUjJzfpf8Ely5dot9++41Onz4tbgtJSzjALqoKtra2iIxUfZsSIoJvX/8nAsLUHEcEDA3hWKwqWtbzhrWRJt8PQtirG9h/+p5UrpkZfHyb47syHtBXcdiRCA26jQu7TyEwLRPa2rrwqdsGVap4wVQ+LpGEYzu24PbLCPa8LInve/njxtEDOHVP+qTiUL4q2jStB8uwu5iz+ghQqhkmthRGyAivzu/A9kuhqNGlH75zV/L0yIzH3r/X4Em2PQYP7QxLUZaCBxcO4sLVl0jQ8UDz7v5wTHuAdVvOomTj7mhS8dMjKnGvH2DvwQt4G8feEmxsULt2c1Qr7owbh9fj9MMItOo+ECWdhJbFYeeyZQhM9UTfoZ1grdQvGWFXsWz1GVhVboNuDYt/evgwKQArF28Tl39pPWAiSmgawqAsXNi5HhdfxsC3cz/U9lCd5RX/RqjzRYTGxgLW1qhdxx9VWZ1vHVmPUw/C0bL7IJQS6wwcWT8HD8M90Hd4Z5U6SyThzvnTOHX9GTIyMqDj5o7WtVqgqJvylSQEXNyFbRdew7dTX9T2tJDljMwE7Fu5Bo8zbdn16CJej8cnVmLfzQi1tmWyOj9idb4s1lmIzF3b3x8lnFW9eFJj3mDV2o2wLNYQXZsp/MByyI56gYM7D+NRdBYcSjZCp1auODtnGe5Zl8HQPH2CCOGBt7D/1F1ERLDeNzVFJXaP1ynrqXKPM0MDW1fMQ6y+N3r18BP97lSIj8fFfZtwIURuR3PWDpdYbJizEe/dG2FElxI4v2oxboQ7oOuIPnBT9s6Pf4Q/l+5HglsjjOxaSfKFi3+DDZsOIkTul+Zt6mJizUrYoFcZ9DAnurlEGl7eOI3DV16IQ9ZwcIBfzRbwLsbMQyXCn13Aqt2XULpue7SopuxxRri8Zz3OBSajfe9eKJLLmf7r8mZTT7h1Ww9mROFPpS/m7ErjwrIeaD1uB7TN/bH+9Dr4lVCdkfhPEP78ElbtugCfpt3QoLz8u/D6PLTca8Or4yy83DpJkhUEegFfp2KIdJ2Fmzcm4czMjmg1dQf+Oh+MAbXymp4Sgw2LlyPZrDZ69faFNH3ny3l9ewkqVxqOenNPYuv4+rKUo07EmQWwrzcGjjW6YHizMrJUIIv9mQfjyLY9uBcYhUIV++LAqZWoID5wCs6rwxPg3ewXtF1zD2t6Kb4CfYwE7P/rD/YbVx5DJjaF4td27Q910fu3s9hxNxbtyiv9Bn+LJL5DrWoV8cyoGt5c2Q0DXbWZMv8gly9fxrVr11ChQgUYGMh/UaJ5pYamkSgOh/O/w701PcU33qYzz1BKujwel5lJr2/sp0KWIPf6AyTZ/zCaR6Iy6NzKkaLc3Kol3VIaNf2vEHxOrAszomRBAfmikah/Bj4SlT8UI1FlR+6QJWokPKcOLtLIc9EOSylR5RNO/inYSJRm1oyuI9aDGVGy5Bsm4S3VLO1IdpVbfRMjUV/VsZzD4XwbePrUFf25Dk9pge/qNoSfnx/8GjRAw2ZdEBILdO8/WlL8V5GOM/N7o8OwRdDWbo5D59eiouDip4mICGxeNlPqF5Zat56AjccfywdlMmIwv39X+A34ke0QTq1ZKusPwbqDwZKOEoGXN4nHlx99JAkebYFf9zHi5rtza8VjM/bnrFgYdOkABg8eLJfZGaNHL0ZQRH58nSTCbx9Dh1at4Ne5MxbvvZHbxwVvMaqTH/oM3YKcqTHKsghs/XOMfP7emLH+LJLUXWIyknB2g6KfRuGI8sKiSsSGXEH3Vn4YNTv3BISrW+eI+TdfDvygN2XRKXbkLZbNGyCXPRhL9+eexvHo2Fb5OOu7uazOGY8xVtgftUepTZq5tm2umO/gg3BE3D2Ojq1bs/1OGPX7dQgDrer8OMAP/eefwdsn59C7t3TOzYeFeHoCkbi8bTmayHWZOn0dnicVzM82F6ZFse3uJVR1Z/fC2YV4FqruIJuByCcb0adPH/GcvXqNxvFHEewu/wTvbmJgly7wa9kS09YfAftTVyMSv/QR2rBQmumeEoVRAzphwW6pnTOHtEG7HgPx7kNV3uHw8vni+YX0y5J9CNHgiHRrqT/8es3A25QEzJ/dS9QdOXIhwsR+zmTt2PShHT17jsKxh+G52pHw/gZ6tfHDhHnHkc3Ou3zBIPm8g7Bk7y1kC6d9fQ5+rbrgUXAM4l5chn8zds8t3iMVoMTrK4fx/fffy/k7sroswiupMrmIfnAKndu0EXWlOr/BbCHfwD81TmTLhWxgqcBHojic/31u75lFjSqVIBMTZgEIVoCpKZWqXIdGrbsla/xvozoSlUrnVo8hawOQY+E2dPuDr2FuAs+tpkLWBlKfqKUGo1bJWoyU99SzpAuhVCN6tqmXGGk/R9eS+iw9S3FKToq5fKIuzlDSl1KbJbcpPTaUlvQunuuYmBxr0LHXSv5bHxmJmjJ94oflpxSpRucZpJxVs0+UJHNybUbVXHP7uFbts5zC5OWbUsOe0fgW7qo6Dr40b9OPuUaiwp7tJVdTUPUOc2VJDvtmdRTzTt9zX9RzY3revq2ohJaw1qNS2Sw1mHSaxEUo0pNo+9ScNU4Vyd3fn0oJ274L8/TzOjC7E2kx3WnzfyL2QqFSTvWOP6v1FVGzUqz8Rt9TEWeLD3qDl56m5IgH1Ke2s0p+MblXoY2n1Pw4lchzJErmp46CL6IlzTr9XJYwUsNp48RWZKR+TgNT6jVlj0rbFSNR/uNnU2kdbRX9IlV70dM45SEuNZ+o+FDyLemgksfavQy9jCaKenKGmpSS1nlVScXq07F7qg6ZR783JHjWo3kDBB9kWc+jJwVGh9Pmya01tqPHpF0q7YgMOEyFzVl/VWlJpfRyn7f++KMUc29rLnn1AcJatxIZ8e/pzwFlc+mIyb4qHQpOkjUlLsij1srJvkoV0QcVZYaR2iIWGkeiuBHF4fxbyc6m9JQkio6OoIgIlqKjKUlcF+/fQY4RlU1nF/YkI13hR7AMrb6pWMRRE4+po5G0mPYP8y5K/cLSgR0zydoYpO1SixRTUD4YUTp6ZKKnRQMWHRR17x6aKD2UtfRp7ZWcRZByGVHMEIi4u188l0erSWLe+JQMurRylCSrPoDu3ZPOHxBwl3r4SD/i3gN30Ic5BxqNKJCejg4VbjeZAkJZXnYOH6E+0KFa869J+UQ+bkQJZQCl6ZcLT8TzX/hTqhOgSwvOSpMCtg2T17Qs3YwuPJHqOapBMdLW1xc+YXyRESWdy4dW3w1g5YbS4cntZJku7X8YTyH3/iJHwSCwK0qbr4WL5941tzmZiDosFcCIMtDXI/fWE+hVCOure4eoqrhQtw5V//WqrCkhGFFaurqkVWoQnZfbm5KeRSu6m4rtLVKpN10NE+rylJYM9RfrolfGnzJyZsmokF8j6tSvXZmeFrVZlFOfXWM7iGuYolQT2nnusViXpxfnUxlBBn0avOWRrJljROno6REqd6PbryIoNPA+dSxqx3S1yWSY8vduNSMqO4tio6NoyWBpndDVZ19RZHQMCfNIJvpJk1KqNB9Pd9n5IyLu0dS2NcQ+Naw7XCxNgWhEsXtS18iepm19INY3IiGN9ozvKLWjpB9tPyu349KCD+0YuDln8pPCiJLug8q04vYrpv+Wjv7USZbpisuVRQQ9pKrF7cmmQhMKfRdOsQk51vCNzRPF87n59KA7d6RrGBjIjOAa0ktT8Z5bKGeBsNNUUZ8Za0YW9POWa6Luje39SIpyyBI3ojgczjdNSjQtnj+TJk+enEeaRkefKFbMzkFhRHl3HETOJiB9R0fSZ/tFmoyXNTQQdp9mzpxJM3felAUyGZE0uqww6lKKPjxyFEYUTMl/4XVxgW4F19aPF89da/gKWfKR2XkafKJuHV1PM2fNojuvVadlZUdtEI0zhcEk8hEjqmx7JR1GdtQ18rYD2RZtREGxCkP540aUvoUHHX4RJcskLi5pI/Zfj6VX2F4k+ZUwIYtCdejW+0RJQSApkEbXlNZJ/RIjytStDj1XrBQvs2pEbVFv/tFntL6vNDoydfcHk5YoM4k2D6snygtiRJVpN0Olryj6OlWyB9kUrk8BMTkvFYIRpW9TmM4F5JSc+GCjuPA6SvWiAKVuEOryZ/fSrC4m1Gef8pLsOeTXiDqzoJuo1+o3od8lutWwIzOnWnTtrepU7fjXp6mEnSkVa/A9M94kmcKIKsQMh3ClWbQU/5j8PQWDwIVOBSpMB82z89R9ouIuzZFm1FceT++Vb/y0CPrRV5/pWtKP53L6STSimH7dny+IC6Ir6F6TtcOxBl0NVW1HQshZKm1vSkXqDaJ02QhVGFEmLjXpUZrqgrXrxtQVr+XsA08+6RN1/+RG8e/7WqDa3RG9hbxYfteSP1G0LLr+U1Gxzm0X3Vep89klQ0R5fo0o7hPF4XD+O6Qn4tDeHdi4cWMeaRtuh348ONmdbcuRXGoQgp5dR42y9nh55BdUnXYNGapB7CXsy2Ly5EkY37w4IkJDERwcjNu7d2Nk865Y/iC3n5OIszeWjPRRmd1WpW4zcf/CXcU6ofmnYuPumDxpHLxM0vGOnT/46lVsmTkTPjbdc63zqBktdO7RCspzarWsfVDdpzQiYwMRGZeXtxDg4FoXlVxV11W0LeQpzuhMSxDyX0fw0yTYF2qCIg5KK4Uae2DQhF5fHL2+bDU/FFFbksjOXnJgS065jb2rwgD99ujU2lOUiegYo/PEwVKswALQqZtqX8HKBzWqlkFUXCDCY1T9kMwtbeFmnTM7LeDORYSx/m43aAg8lRdMZXUZNHsqiiAJq3dfhqZbrWBoQVdX8Tg+ijuXImBfvS0s06PEe1SRolOtUNHeEs+DnyI9W/Ws1dr0gK3ymk5mJdG+nTB7MhSPAoUF2PIL4f7Z/YiGDgZNmwYH5Rtf3xbT1i+AE2Kx68QdwRpTQhf1G9Vk/yo4hjsXI2BTrR2sMlTbEZViCW8Ha7wMfoa0LNVSSvk0QjE91WnL9g7OwopV7N6Q1tn9GGXrd2V/3+NRyiJT+tu6dg3b58xBVfvuyPFGFHiL9fNesyrXxOgRZZXqDNTu0gU+8nZ+4EYUh8P572DuiqMX7iIoKCiP9AgT63882Kd2mcG4cGgenFh5u/bMRGkmuzG9GdZf0WwUvb74F5rXro5yxYrBw8MDldq2xe/HjmlwzJaxNIe7vPkBMwsIcfkRFYPcoTXzICkIo5vUQzXv8ijOzu9RvTq6TJ0qLxyeP2ws1M0YLbiZMVMhLR0RaV8hYOLbUAhmq0FJ11yhEQycnPEZS6Tnn7gYcT1KlHCFanANBju32jrheWLNrp86buaWzIjPQCTrL2UM9EvCUKnBkeFCL7BrXU5DiAxbOykI7vNAsa8+l+j3gtFqhEJOspX27q1Y3qvdI6X7QzkV88bmRyGsjxIRrObgbepoJxoaytjYOoiy+PiCRHXOwNvXwpocbqhdXYOJ4OQiGqUZQSFqK3e4wl2xWIkAa0c8+y9o76jc7ShaARsfMCOG1Uu9HV9EyhuMb9EY1SqWRwnhPNWqoeOkSbieqbZiREoyXgvndbVDriBF1tZQMt3zRNkA+yi7du3Cpk2b5D0Oh8MpGMWYwTJ37lx5TyYjCafPnEVcnrOcdFGsej2UdlQeCshhwLxlKGMnbVt59cfyv5+g1oCF6DdwKGqdP4BiSgMuaeEn0KHWYFyzcEb9Oo1RvVwJ+NqURyV/D5zt1AXTNa3HxB62wmNO5ewZGRAXp7Kxyv2gz4PdC8dh4dEL8PL+Dg1q1IaHezV4+5RFg9YpqKfdLNeC2ZpIZ3VSJymTyQz0YWeQ93oKeeLsIo42ZcUn5apPVkpKvur42VhYQRyTikvOvbwWO/enxyJyk86ulTpJGeye09eDLeuvT2FgKDwiUxD0RoOJ/SYIoplubpqPFSw+zqFbN5lRbo0GiptYHqEr2uIv3Nk3QPW++wQZqbkXI0tLk3rLnNUx/2jDyFgwnqLx9CUzNNSHZV4+FWf2OZgYf3oUhrVDaIlX8+W4d2BgvtvxJRxaNhHzD5yGW/maqN+xJtw8q6FixXKo3zYdTXSa5MxWNDKGm9DPSWm5X57S01AQk5P7RHE4nP8OMQFUztNaeA3NI5nRuAMv5Ew5fCxieXZGBE2vLOUtXmMUKUeGPzOvM5Ob0Pdb7nzwKRGJC6KqXrbsmAafKO3SdFwWKQi58LdYfvXvl8uS/PpEhVDn4jqkpV2VboSrrj+QfWIo6TDd/PhEqUZFZ2RnU7PSOmRTpBIFxij8RD7uE+VapveHWXgKnu75gdijVvZ1ekrV7UD2RX0pWMWhiOjgxMqif4qyT1Rs0A0qYqvZJ2puV2kmorJPlKCn6s1CtH+W5EA8fc8JGl1auH4GtPnDygQSoTsHi31UEJ+oYcvPy5IcWpTVIWvP8vQyOqcWgk+US8me9C7H85jen/xFrJNB+z9kSQ7X59cSj1X+NcfJW5l8+USdGkv6uiDHYp0oJElRl2dUwx5kW9iHlNyzPorCJ6ph3/Wqq4UwxjbQE+tw/JXCxyh/PlHBm/uK+4ZD1P64GKdHSbMXO60NlCUKnyhP2hAsC0SeUU12r1l7VKRX+WiHwifKp9V0Ug//dGReV9G5f8r2O5/wiXpLvUoKs/oq0eX3amt7nBktOpzn+ETF0e+1hDrr0cwcVzSRqItLJWd47hPF4XC+aSw9cS8gSniRyyPF45fmReRMeaOla4spV5+hEXuqP7uxGkNWCAujSxiKIeIzcPvKJUTLiy+EvbqKmX0H4P4r4cNcCiKjJfkHsh/Br3IXnHssvH9nIu71KUyfspBta8G/YQ1RJS+iQ9/LC0GbsTpksZ/ot3j4QrHacxzOrl+ASg3/EEd4MjOjWZKOfIzfZ4zGjlP3Rb24sEf4u0slHHqUBfsqfWBnJrz/fynF0aimN8KDH2LMwpUIkwMrnVw/C2Pm3BQtVGV09Qyhp6ePK6dW4O99z8XRosy019g5/Xss2/RMUso3Dug0oS9MkIYZ40fiWZR0toCr+9Fn+PYCj4ItmTUam0/eQyrrq7S4x1gx1A+nH2TBwXcsXKw+3VcO1TugX2mWb8d0jPjtACLZ/SiuxHB4NYbNu8/s8eL4uVcJSTnfZCEuLhA7/pwM94bzkZ5phbYLfoWLsaIuxeBXuxIiAx5iYJ8ZuBomj4uwa3B59Uw4WRmgRKPhyFRzxDqx9yf8tfsiUlnnpyW/wbbRLTHvZAazKcajnIv60giaCZPXeHRrPhr+nkDqsn6YseaMfO/G48KmX9FncQJg5YvvW3/8E7uE0I7KiA56zNoxHVfeJ0r3DWvH1TWz4GxliOINvgezg0TtgpIUG48oUu4EUxgaC3fHezx4qljEXajz76jS8Hf2l8t6PisSGeLfljm6/zae3WkZWDC4E84+F8eVEf3yGkb/sFjUzTfsRyoXfCSKw+F863xsJErBk50jPsSnWXFVjg/zZCdZGklv58pJW8eYLAyF0Ad2tOCJpPphJMrZjVramqjm0dEje/cJ7N03B40jUfGPqL5BTr4Wi27Q2nG54x8JU+5NLe3Etf4KlelO7xWjIR8ZifKrVoX01MowtW5ON6RcMl8yEiUIdpOdlZE4mvPhPLrG1PrH8RoilsfTkgYVpDd4paRnZksjfxgubud/JOo+UUIo+VV2UylLSHpmZtJapgUYiSpfrEiuckxtm9F1WU+BppEogbeP1pCXsRQWQyXpGVGHUTtytUOBYiTqk0nfhPrOOyTnUOL5PnJS73s56ZnZ0JLzOWtTKkaiyjZpTkZaqrqGZpXpuGLFAhHNI1HHfuspjvQIeazcS9OLqGy6tf0nsjDIHctLqPPYlZfknBKaR6IYz/ezdhh/KFs56Zna0KJzOe3I90hUejSNrJ5zTav2WyBrEW2f2kJDn2mTiaUtGbC/LfvC7eiNUqioH7tVU9MF6RoZkbGwzUeiOBzO/2dKtJ2BzZNbi07Qkwb2l52V2+LasV3o7Jvj6FG2ZS9sPnkRt//qy/YisGTLTemAAsuy2PPoCsZ0kEccChfGuBW78TBojuS78ynMimHFmZUo6SotjBZ88x46jl+NldMGwNVSXizN0xPfz1mBK3ceoU1VV4RH3UREzKcil2uh9cy/sHXWIJgLjbOyQpOB03Hm7nrkXhHyCyjeGk+uH8fELjXkdpbE8EV7MbelsvewAjMM3b4TW6eMQClZ4lOjM3afuY22BZ1OJ2DqjD37D2L+yJ4fnKV9a/fAgb3zII5Jurvk28dm4G8bsH5OO1gISzmyPvebtgLXHq7P9wwspxLdcPzKNkzt1RJasr+Sj28nbDpwBivntvtQv4IgOFf3HDwZh85ewZKRTWWpEkVb4OXdc1g0sRucnZ0lmaMjOo2ah6MXHmJordyeeJXaTsSZ1TPhLvgAGhigeufh2H9jLxqqzXTThG+3sRjUvKy4nZaUjJT4BFRsPQGXz63GsFYNRLlAnaaDcPDMFUzr6StL8qCoP17dPavaDgcHdBzJ2nHxAUZ8V1CPQoaeBcavWIB65aTywl8Giv8L+I9ehdWzhsDDWnaEZP08kP2tXL79CF1reSAm/ibeRuR4PE3+fQs2/ToGVsbSIqQlSjTCxu3L4S3sONpJ6+fmQb4XIOZwOJz/V6SGoVfFSlinVQH06KAs5PwnCLi+F/ffMsOgXiu4Kk2ui74yC6V9pyB99FlELagtSzVzcE5ntJi0FUvPBmNwbTdZyuFIhN8/gMsBWShRq5XKQv0JT7ahfKlOiOq4BHFbh8pSCU0LEPORKA6Hw+F8Uxz+pTVat26NXn1nQ/Gan3DjAvy6zMd7FMHyafnzReNwPsbdFZ3Ee6xJnX54HyvP+QwOxpA+ExEIC/zQt54ky4Nv3oi6NaeqOISqKRl5lUC99gOx9rzawqEFJTsNU5t5Q6uQN17lYwHQNzc3wM5IC+3H75YlAhkIOrUFo2cvk/e/ZbJx9Cd/1ofOWPm8IEHYPpdY/DmuDQoVkq6boXN9vBJjo3wdQu9ugaOxFlqP3iFLBDIRfHorfpi5RN7PPyGX18DBzBtLNy1Tud8+lXT0jXD0yZdEi/l6UFY4evgUQuefL3x6sVIO5xulw8874WNjgtM7J0NbW/obM6/yHW4ExaLV5KloZ5qv6DwczkdpNP0cWpR0QNDDVXCyMpJ+yz08sPFqICr2GIuB1YrJmp/mf2YkytTGiT2ECyklJ5gnhOHcrhXoXbs+BmyLRGauD5P/DDr6xnB2KQQb8SO7TNQrNOwxCNtPaQo08/+brDO/Ysi8PXgbaQlndu0KFzaGodGn47MUBOF6OKlfj+hANOk1GFtP5V4Z/lNkpQbgp34D0PSPrehewVXtnisEO0vJE8PM2l71mIsLDPU+xzvi66OlY4/fFozCvgVdsfuB6AnE+Ry0tGHlwH53HJTG+jn/EezLtsX1By+w5Me2H/7Gyvboj2v34rBnZo98+SEZmtvAheUzNcjfzDTO/zOsKmPfxcfYuWgQSpSQf8dbtMC+c69xa91k9iKdT0NddDlX41uanXdztrDCNWjE7pyFPiVSKSYiiI6vH0327LiOQSHacktdJ59kpdKUphUILhXoZbjqKs/5JvIJFXE2J5d6/WXBt0wWHfmxOetXJ1rxTH3+wdcnaJ0066bVn0EqaxT9o0Q9p5KuluRcp7csyAfZmbR2eDOy8vKhp1FqcUZkTi4cwNqiS2PWqwUX+eaIp4UtPcjcaxSpT5jhcDgcTsH5l83OM4ClrTsadl+A+ZNbIistBHNXHpaPKZOG94G3cPDgQezbtw+XLj9AlBAw5BOEBzwVdfedOoXn72JyrYuUEvsGRw/uw43H8lt+XDD2HTmNJFZuSiTbZnkvPw6VjjEyksNx5/x5UX748DE8D4nV+Jnl7vl9OHQlCElx4Thzhp2f6T96roglw9oRpNSOS5raQQh/eo0dP4bgxDQkx4biPCtTPO+x6wiJzcdyEFlZiAp+jBMnToj59u07heu3niMjS7UXUuJCxD64dDdnZoSC0CfXsW//AbyKCMU1VsaJ21JfZITdxSGxzE+kY5fE6NASWUiJyqnLqVOX8CYmNdf1SI0LFety/aHcV/Gv2fU4hYSUDKRGsm2W95KwVEIeZMY8xR87D6FSlznwsv6CGMQpKXh2/8aHNh0+fBnP3kjxV3KRkYy7Fy6IeocOHcObqFREBtwT++9lWO7Pg2nxAezeOCPqHzt2BgHhSR+JaWKGDj9Ph3HoYvy15Yks43A4HM5XRTawVPjfGInKIfPZAVEH+k3otiwTyUqluV3rkZW5IWlpSfEu9PWNybp6O7r9TtYRUB6Jur2aypqbSuXp6pKppSfNvaCsTPT6xnqyNQS1G7dLEtyRohcrp/oTtkrH3lwmP28rMtKTYtNoaWmTqYUN9V54UDquRN+qILN6v1Hn5t6kqyuV02jgMla/NPq1W33WDiPVdlRrq9qODyNMzrTi1BKqaGNJenpSOVraBmRhY09S4OePj0TtmvgdWVuYkI6OEPlVyKtLBoamZF9/Nimv+f7m9kayNwLV7bNYluSwZWIrgo4B/XZ8G/mLZRQgOdehV3I5D3dPIlfrnLro6OiThXsZ2nBVddX0kDubyYHVpdWo7ZLg7qpc5dYdu0E69gke/16bvVV40sYA1RXElclrJCrl3SOqVsqNTI2lVc2FpKWlL17z4X9flrVymNurksq9YWFtRx07tSNo69Kvh1XDNac9XUYlbc3ZvSHFrNFmOuY2DvTj1puyhirZSSHUsYgDudXrJ0s4HA6H87n8y0aictApVgk/CKFL0q/j7lNJBsRg66CmmL7pNLQ9amLilB8xbdpE9GtVDKlXdqKpXy+EJamNzMS/Qsvqg5Ht05zpTsPY/k1hHBuICbUqYtWtT4R8cKyEaROGwdrMAOaF2TbL26thGSRHPkKzKo1x9E4WyjXugslMPn50DzhnJGLNqL7od0R1XWmBpGcLsO8Koc/IaVIdRjTE9sFN8fPGU9B298WEyVI7+rcujtSru9CkUQ+8V28H3qJ//WEIdaiI76cI5YxDg6IWiIsKx6TxU2QddbJxfm5PtJ1zHgauDTBmjHCeaRg3rj88zBMRfmoSFuwo6IiGI7qwMka3keKPVO0htUlTalfVXtQpWaYKrFhdbq+bgnptZuONgSd6Dhkj6vwwsD4Mgh+ie7W62PgoQtTXiGNFTJs4AnYWhjDz8Bbz9m5UXj74EVKfYvyIc7Cq2xb+np/rQxGGGS3r4urj1/Bp0O9D23p1rYus5CisXjwXOcGwU3BmXEtMWHsL6S7eGDN5GqZMGI5C2YnYtnWnrJND4LmV8CoxBE/IBm16jxDLnTCyDSyiwjC9Uzv8fPGNrJmDlrENmlWywOvrV3BUPQo3h8PhcAqEq6srjI2N4eLiIm4L6V8xEkUUTbOrSG/9C69Jkgx5dMq44mBSHUfKoI19GrNj5jTmsByzVTESBW0yqztHXltH4s6WH8hYC/Rd70WyRMNIlIAGn6irq/qJ0XX9hq6UJTJvtlNxfZChaR16HJsTmlUYiYKuEf1x+qUsYbV9flBqh/egXO3Y1M+PHTOjHw4FyDLFCJMQ1bY3Ka82lhJ6h4o5GBPKtGY5NYxEZabSkLY1yKViA3oVoeoXdmfLCDGCa5sfctaAyt9I1FNxX+ETNeyYuKtGNsWfWyQeN7KsR1eF4a6MVOr0nQfpWpei029iJDWZgMuLyVpHm2p2ny9LNIxECRTQJyr65maxDg3GbZIlmvnkSNTjrcT+uMhloNqoV8pb6lnUieUrQ0dlUXLIXSriYER67g1UIgdTyE4qbaSTayRqQd/KTGZCi08+lyUSGWnHqIyBLrlX6E3hKbljJ4ds7iW2a8DB/5g3GofD4fxr2bBhAyUmJsp79O+NWH719HFAxxATfxwER1kmoYuuPw6AG+KxYtcVWSZj4opVf/aHlbwrUKp2N9jbGeP6w2uyJP9cObpNXIW8Xc+OkkBBofYY0qMq0jJu4Emg6giXnr4eKhZxl/eAa6dPMNtOH+On5m5HlylCOxKwUr0dMEavFWOlyL4yhla28DY2AaJjoVhVSAUdAyzdeREht06gsK0UvZVCQ3Fx61YsWnwc+fCm+izSA3ehfpvJMHYqht2XdqGqtbBC/Q08uhWEMn7DUc1ZNWasZ7mWqOZmg5uPC349PkXomxfsXx2ULPYFQflKdkRISAhClneT9okQ+/gxNs5fjtvvP6wfLhLx7hbiolNQp1Fb5FxthktbjB5YV95R8Agndt+EftmR6Fi7qCyT0NWrj+aNyiI0/AYiY3OH53CpWB0O7P/9569KAg6Hw+F8Nf4lRlQGEsVnVHG4FRIFiBFWEc1KxdRW5VXi+YjJo61oSMTdeQRp2UEZSytUtFaaJs/Qt7SBj6ExUhOTkXcEKWXe4+VjwTG4FsoWN5VESjg7uYIys/AmUtXhWEenGmyscqZWiu3ITsdPbSpoaEcbqR13H0PNFIO9de5z5klaOI5tno92VSrCgZWvXagQanXujHVXnvwjRlRc6Dk0K9weN1KtMHDZAfiVkgwmSgpCfBJwd/MgGOuotdnUHYcDI5D6LgIBovbXISNdcPXXgoH+l8WfiQ+9jbVzh6OGoyO0tLVhVbo0uk+djgcJ8mq3Mqlxb5HOOtW5VElZkoOHp9piuymhiGC3Sfq9WXDQU+sPbV3MPXAHmQlJCEyWA8YpY2TMTGp2H70LL9iimhwOh8PJk3+HERV8Hwufs/+9KqOi8NrNiIuPZxaJEWZsv4i3b99qTsfGqYw6fRJdHUhB3gtKGjI1WCCZeS3TLhOfECeOEk3f9ql2jIe8UtAXkIXNI/qgedex2HXjDsKZEVClSg+MnbccO3ZNhtLKC1+Nn3o2x0noYsiC9ZjXKiewGb1/JxqsFXr+jWBN7RXSnZ2qIzjfBI8xpMx36DNxCS6HhUG7chX4+4/B4oMbMby4bN3LaOvr53/NrYhw0ZdK33cWnmvqCyE9v4r67p+4m40MwKPlcDgcztflX2FEHdi5ESmsKRX86sJDflK4e7oxuyAdL94lw8nJSXOyNVPtgKhY3FN7m0+OeI9rSQlwtLUp4EPIEaUqCM7S13HzUW6n9LsPb0JbVxeeeQTyc/NkpkJWJl68TdLcBiGpt+MzyEx9i79PnoG5Vz1cCkgEvXuHa9fW4dcxA+GZEpMrJIOenjl0PtIhYZHv5a2PkBKFWb188PupRFTvvQrTetdV6VttrypwMGYG5OPrYpBVjW22L+j1+DRGRsJ4DSExScNoTr4g3FvzBzbFZqLGmL8RnkTIunEN+/fPw7B6dfEuW9Vo1jeyYn0IBN69IUtyePLkvrwl41YeRZl9lH3rIDJMNPSFkBztYaCj4S6Ii4EwSFvIyf6zFkrlcDgczsf5HzaispGeloT3NxZhyJh10DK0xE/9/eVjQLka38EYWVg/YgaOPYhFhuBeK5CZgSdbfoCWlg5qzDwvC2VSg9B2xFokJksmQ0ZaIo4un4TXUWmoULqqKMuLrMxMdlYJX//uMGZPrh1/rUJcUpro+Z6dlYbom4ux6UAIDEzroVThTxtRZatL7dgwagaOiu2QGyK0Y+sY1g5t+M44K8m+AMqOQ2JCMswtPeFpL3/SpEzEPj6Did2WQTAtsrMVLWNGgIEFdHS1cObKEUTFSW2jbNa2W3uxYcWn/G8ycH71OMxcdxPF/Efg8uoesFULXq6nXxWlyjoh4MZ+rNr1GMmZcmSo7GxEPj4LDzsjuDUYKMnyQLge+Rnzc/YoAX3Wz4+fB8uSghPxTlhCRw8VfKrCSlhdn5HB7tHr65bj+AvBsMwW7GERB1dfONmZ4vzRXbgSGYcs1oHE+jcmbD/WLr8sKX2gLGr5lUBm2nUsnncECelZYn8L/ZES9Q5NvW1h6VUNQdG5o48F3r6EGGZuNquV3zXrORwOh5Nf/meMqP2ze6FFixZKyQ/161aHu+8PCIENhv55GA1LS9PkBSzKNcex8fXZ1gW0qlUe9Zs3F/M1b9gQNfv9AROX0pjXo6KkrMDGBt+dmAof33pM1x8NaldDrzkn2YHvMHqSmnO4OgaG8NLRxfvrB9CYnWfq+gso1ex7tCtkjYubfoZ39TpoxuRN/eqiVA2hzp6YenAxPKRVRD6KRbmmODlBaMdFtK4ptMP/Qztq9VsCY+dS+LV7ZUn5C9DV84KbpxOC7m1Ck8ZNxHP4+zdEBV9/nJB14uLC5S3A3LUwGlnbAU+OoIS31LbmTeuiTM0OsG3cWNbKTeCJmegwdLVolOlHPRXPo57a/3wK08cNYhrhGNfFF9UbNpWONWmC7+q1QHBkKrr2HiKW91EMDFBYVw9hNw+L12Pymk8bmuYlyqIl+//WxeuqfnL5RgtValVn/yfijwFN0LCp0BZ/NKxTDQ0Gz0CcqBODANlGM3Aohh2TOwBhV1GzRAU0acb6r1kTlPHsgJuSigqDRgihKbLw18z28KnvB3+hP5o1Q+2KpXHkbhTq950DZ0v1pXQScXgTK82qPDpVk0UcDofD+XrIs/RU+BZDHGhKdnaOVKnmdzR3e+4ghiKZqbRhfHcqU8SFtLW1xTzaNrbk49uA/rocKSsxlINtPtxPzUu7SucwMaHi37WgY49jZUUJjSEOKJVOzu1EDpZGYt5iHX+RxGEPaFinquRqaSnKdXUNqbh3TZq99ZJ0XAkhxIGhWSN6liALFGSm0cYJ3amsSjtsyKd6A1p+SakdH0IXWNDk469lmUzyG+roaUdwrkuvPhJsM+DYJqpWtgjpysEtxXPU6UkrVq4lF3M98mg8WNaUebCROnmXIUuhr1hydC5Og1ffohML+n80xMHdlV3F7U8lo3pLKZ7le7XrJ6pToQgZGxtLx4TrUaEGDV2jElJVc4gDSqNT87qSo5WUt2i7WbL847xa24r04Ux/PkiRJbnJK9jmjh/7UhEH1s9CfbW0yMazJLXr+wvtHFZDlPmvC5c1JTb83JlcrazEY7q6BlSBXdPBPdsQtPVo0Qm1cAZXfyf/qqXJzMxMKt/AgNxLV6Xec5TvwxzSwx5RCRdTKtHsB1nC4XA4nC9BPcSBlvAP+0FWwdbWFpGRnwgu+R8kIzESEfGaFkkRBhsMYWJuBkPBueSjZCMpPg7xSamCwQgtAwNYmVnBUF95EI6QEB2JhAzA3s4WWSlxiIpLZs9KXZibW8HEUE/FnyQrIwURkTEwMLGGlbn83UYkC9Gs31LTs6BrYAp7G8kdW/iEFx+TgOT0dGhr68DEwhpmRrnrHBv5FikZBrBztIFuLgcW1o4E1o5EuR36rB3mlqwdqp5BaQnRiEpIh5mNHcyUF96kLMSERyAFenBwsEGmqJcBS3s7GOvm9EVaUgJi4hORrTiHJTsHs9vCIyKRqc1MDDtVF/aslCTExMSJPlOGRmawtDRFRhLrv/gUWLA6mBjoIis5BmGxKTCxcYZxVgwi2Pan0DKwgKONCetzQnoyq09CCrKyssTrYWZmCVNDfWafyMoMxfXQN7GCtbny7ErN1+NjZCVHoF4Ze2S23IuzC1uynspNWlKseG+YWtnCXMMiysInuYTYWCSmCsEt2D1qag5Lc1PopCfgbWQCtExs4GShNEWB6cdGx4j3hvBpVuizQzM7oMPsg1h7IQA9qwtRZHMQPg/GxicjI4PdrDrsXjK1hLmxgUp/KAi8tgQ+vsMx5tAbTPBTdWzncDgcTsHZuHEjWrduzd7ppc9I37wRxeH8x6BsHJrdA53+eoQLNy+jgsI37B8g5tUlePvURIpDAxw8uB0+XlbClE28Pr8XbXu1x92wargWchYV7T5vTqgQPX1q9fJYqTMc9y9Ogp0s5XA4HM7no25E/Q87lnM4XxktbTSbPAktEp7jp3UP/tG4SlYuRdDEqzCinp5ElSLWEGM+6enBvX573A4zQovlW77AgAKC9v6BOc8ssX7TYG5AcTgczj8EN6I4HBVK4ffzW3F7dif8oWE9uq+GoQN+O3oY66ePRfHisszICDW6jMS2vZewq7eHLCw42ZmvMXziHxgwdztqu+Y7EhqHw+FwCgj/nMfhcDgcDoeTD/jnPA6Hw+FwOJyvADeiOBwOh8PhcD4DbkRxOBwOh8PhfAbciOJwOBwOh8P5DLgRxeFwOBwOh/MZaJydp6OjAxcX1UjJHA6Hw+FwOP+fSU5ORnBw8KcjlnM4HA6Hw+FwPgXwfyRQrP5tTyRZAAAAAElFTkSuQmCC</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Kapitalbindung pro Kreditorentag</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Kennzahl &amp;bdquo;Kapitalbindung pro Kreditorentag&amp;ldquo; gibt an, welcher Betrag an liquiden Mitteln aufgewendet (geschont) wird, wenn das Unternehmen seine Lieferanten im Schnitt einen Tag schneller (sp&amp;auml;ter) bezahlt.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Kreditorenlaufzeit</NAME>
          </ALIAS>
        </ALIASES>
        <ENTRYFILES>
          <FILE>
            <FILENAME>image.png</FILENAME>
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</CONTENTS>
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            <FILELICENSE>allrightsreserved</FILELICENSE>
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      <ENTRY>
        <CONCEPT>Kapitaldienst</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Kapitaldienst ist die Summe der zu zahlenden Zinsen und Tilgungen f&amp;uuml;r die vom Unternehmen aufgenommenen Darlehen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Kapitaldienstgrenze</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Kapitaldienstgrenze gibt die H&amp;ouml;he der liquiden Mittel an, die dem Unternehmen zur Bedienung des Kapitaldienstes zur Verf&amp;uuml;gung stehen.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
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            <FILELICENSE>allrightsreserved</FILELICENSE>
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      <ENTRY>
        <CONCEPT>Kreditorenlaufzeit</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Kreditorenlaufzeit gibt die Anzahl der Tage an, bis ein Lieferant (Kreditor) im Schnitt vom Unternehmen bezahlt wird. Eine weitere Bezeichnung f&amp;uuml;r diese Kenn-zahl ist Lieferantenziel.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Solange die Kreditorenlaufzeit geringer ausf&amp;auml;llt als die &amp;uuml;blichen Zahlungsziele, kann das Unternehmen seinen Zahlungsverpflichtungen fristgerecht nachkommen (siehe auch &amp;bdquo;Kapitalbindung pro Kreditorentag&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
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        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Kreditorische Debitoren</CONCEPT>
        <DEFINITION>&lt;p&gt;Kreditorische Debitoren sind Verbindlichkeiten eines Unternehmens gegen&amp;uuml;ber seinen Kunden, die aus dem Verkauf von G&amp;uuml;tern oder Leistungen erwachsen sind. Dazu z&amp;auml;hlen z. B. Erstattungsanspr&amp;uuml;che an Kunden aus Garantieversprechen. Die kreditorischen Debitoren werden unter der Bilanzposition &amp;bdquo;sonstige Verbindlichkeiten&amp;ldquo; erfasst.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>debitorische Kreditoren</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Kurzfristige Verschuldung</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Kennzahl kurzfristige Verschuldung gibt den Anteil des kurzfristigen Fremdka-pitals (bis zu einem Jahr Laufzeit) am Gesamtkapital an.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ENTRYFILES>
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            <FILENAME>image.png</FILENAME>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
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      </ENTRY>
      <ENTRY>
        <CONCEPT>Lagerdauer</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Lagerdauer gibt an, wie lange ein Unternehmen allein mit den vorhandenen Vor-r&amp;auml;ten seine Gesch&amp;auml;ftst&amp;auml;tigkeit (ohne weitere Eink&amp;auml;ufe) aufrecht erhalten kann. Dabei handelt es sich um eine Durchschnittsgr&amp;ouml;&amp;szlig;e, die f&amp;uuml;r einzelne Vorratsg&amp;uuml;ter l&amp;auml;nger oder k&amp;uuml;rzer ausfallen kann. Grunds&amp;auml;tzlich l&amp;auml;sst eine kurze Lagerdauer auf eine effiziente Lagerhaltung schlie&amp;szlig;en. Bei Handelsunternehmen ist aber auch die Lieferf&amp;auml;higkeit entscheidend f&amp;uuml;r den Gesch&amp;auml;ftserfolg, so dass eine zu kurze Lagerdauer durchaus negativ interpretiert werden kann (siehe auch &amp;bdquo;Eiserne Best&amp;auml;nde&amp;ldquo;, zur Berechnung: &amp;bdquo;Lagerdauer RHB/Waren&amp;ldquo;, &amp;bdquo;Lagerdauer unfertige und fertige Erzeugnisse&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Lagerdauer Roh-, Hilfs- und Betriebsstoffe (RHB)/Waren</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Lagerdauer RHB/Waren ist derjenige Zeitraum, in dem ein Unternehmen sein komplettes Warenlager verkauft oder verbraucht h&amp;auml;tte. Man spricht auch von der Zeitspanne, in der das Warenlager einmal &amp;bdquo;umgeschlagen&amp;ldquo; wurde. Der Materialeinsatz entspricht den Aufwendungen f&amp;uuml;r Roh-, Hilfs- und Betriebsstoffe und f&amp;uuml;r bezogene Waren.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
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            <FILENAME>image.png</FILENAME>
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R1uGCaFUrMo5MYtPEEmo1ah6fc+V24cAHrp4xFw3JJSPjuk11csWrXLCAzDRN6TUcB8Ze/Keoair1alJWFSy/DUL1rLxgo9ShVaNACRXAWF/b5YtltoHo9D4WozHxPRxuPSohPDMbzQ/sRDDssGcsZSgIZ8JvWHDvCjbA7IATPuXY9xBmswwc0g6X6Z04vN7BBXSfuU78efOXuP4V0chwKmNPHYDAYjO/AZxsyKqramLrqF9yZURfO1dqhVP+1WN6tOgwLGjni3nr37ViAlNYz0LK0snnxKdK5l91jGL0sDDD0QPf6vMwW7o3soPrmNyxecxrRUr99dkY0bmwbDXMVHXj8dlcUcvvv7WkHFdNK2HQ1GGncQ1HTyBJlK1SAk4E5dyKAtgbfe6QGXX2+bz8DKUJ57xAcEMU9RXOQQ8QLkM6dR+CxrRhy8I2w/aWYl3CCo5Exjv2xCBulunCVxsMb2zFnxU5Jq2Dex4YhLSULOTk5giMJT3zMc2wd0xb7vrdlwVG6SX/s7VcOSWFb0GXEH0j/uhncnyATSW8CMW+FH3dRbNG+rjj8kpV5G8HBqajvXSHfDWrlUB9GxinYt28f3qtooIm3i5QjQxWuHmURH/8aa3bsAZUuh/q5ozqpCLzAL8lAyJamk2dnZ+LFw+uYsWC1sP1pTNGoa3loxR7GL1P24FW81EdJyXhwYhHsuDqVGXNIlDEYDAbju/PZhgxPVEok7jyIwP3I54BRwesg5WR+wOSfveGb1ApHxjWQpIXxDL0qW8LSUj4VR7mabXAlJgm1fm4L2cBU+7FbYFVUCyuGNYejrahrXcwRtXssRXSFxjg7SKaphZa//YaqsffQx9sNJWxsxHJtbdFt5m7o6LvDh3vQ8XoW1rxB8xjduPI8hl9C4w6OXJX2ok45O2Gf4sVLwavNIEQn8oNWb/G0kGWJCqWILY6t6gnE3UNfWV2si6F67e5Itq0qKRWMVQk3GBTVxvGl/WEntY1DmUroueSSkJ+TE4QkpQi23xY9tFpyHjXsgaBVU7EnPM9/5et4h/GusmssSzawL18b2248g135hvAqJvqiZPhtwX3ThqhXRthUwMCyGGoYGuPS0T+hrqWJutUqSDl52DXvgoYxEdhyKg4uNevJ9dgYoHXvGtz1uI9Obk6w4epgbW2DitW9sC+AX80pB2+jZcNbheM6+hLqVTbB8dmd4exQTDwXKzu4thqPF+YO2D28nqT595EQeQ09OjkJdbGyboGVp4QBsIKJuI5ffWqI9a5ZE4uP3sodMlbm6JJfpWtliW79FiFOKWjht4JystCnSQVUrz8Gsd/nEP8YRGFo5mwJ71GHC23n/2feHBqZew8UlFx9+uLQTcWXvYE+zqjqNQLRCnGV5Eh6hOZWVnDtt0QSAMsHuBVYvmWzZlh6TPzfKwzf5QNgZTkGXbrUhmVZV9xWCoopY3IrsczmEzZLEkXCfGegFJc/at9DSfLjsW5oS3gMOcC90geitXw7fiT1XnYx94X5n+EJ+lo6Yc2Nr3RloAIocPr1c1+q496Y/giIoNj457Rh3gjqP2kSDZ8+naZMmcKlYTRj0QxaOHo2+QXnTdctjMJnLZlS2Yr1adDktfRSaU7u+zv7qP/PXmQj6Wprl6I2ffrTJbnYHzLunfmDOjSsSrq6umK51tbUovNEOv1MnHwt8NyPfnIsJuZXH0Kv3gTS4LaeZGTEl69KpiXdadj0uRR8dZYwM6r8TGkqjGzWkk1dUg6NErh9bO6sJRnX96ykjlWKkS5f5yIm1Kb/Djr9ybWWMujO/ulUp7pUP5iQc72fadXeM7R0WF1S1dKjI/dk5y3OWtJvsJrEeUIy4mmeK7fvR2ctFRxHRiSbglYPF49fvi89T/nWay0VIVu7GtRrzGIKya14Kh3oUZzq/rJN2lYmk44OKS3sr1PrN6XzlZFMC3zMBZ2BG2XXTMZ7WjehLRUrJtZBS9+JWvcbSKfP7STOtCTj5lMlPWnWkqoGLTz5UJLkkfz0Io3p2ZxKa/MzmEAqKiWoQauOdOTKK8qb9CbNWjIoSSfCFO/RiHt7yFL3W8xayqGgrZOFKeVim+alii3G0Rul6Vl39k4hE32xznlJk9w7rqEoSYcnNS6MRvyUP96OZdkmtPeevOa3gZ+l18bVnGwr96XowkNV/ZDkZD+mmhYg5967cmfX/Ui83NUr332QL2nqUqPpu7lfnkhHd0sqVr4HFRp2LCGYPFVVqGTbGZKAaHaHUgWXLaUKTUfR8/iCF0ubzf0fV1v8mM7N7UTQMKGlF8OkHDkSrlBtY6m8St25f4L8bOvDxxErS75y4Tx+JGIDFlGJcg3onnByV6mOUhsWllrP8uX+Sf5Znp+ZQ0WdG1CQfAiXAvhL068ZDMb/H9mZCVSnJEjDwpG2XBVj5WRnhVLbevbcH5Q+jTn6VJDxZLw4TE78H5eOEU3ZdlWQRYdc5P7c9UmFk8/3fSPIeAK39CEdTla6SVfOTOaJpnXdvUhdTYVqtJ8jSL4lzJD5/0U0ZCxo6ZOCH3UnN0/MNY43BIkhCb7ekHGXHsJ5hIeHU+eaDlyeLg3adVeSypHlTx6q1rT6aTbF+C8TYoE1nq/4oOMN/qebu3EvJpze6kGkhhK0JVzKkpFxm5pw+2pUH8fd7T8eWbF3yE1DjUasUz53Gem0p39VgnkNepChGMbk/4KMOBrOXefaHVfLvQzm59stGslgMP4vyLo5HzfDgNZT96FLTXG4UlXNAdvmjuW+JeN5hCxkAuHY8g14pGOBafv8Mb1LTUFqWrY2dp/ZDKsigN+RE4IMeI7VYzcgtWQb7N26AbaCzBR91h3AxIbFcePEIQQJMgYDaNx9Fnx/6wx+esZ5/+ui8BtiZ2eHTdsXwh4fcPnmU0maR8y547htXxZd7FVg4urDfQKnDp3EeylfIPM91m+6whXmhC5dO6Ni0ZfYdTJEyhRJuHEZJ7iz6NCvNXe3/3hcO7gJN7JKo63Pd5zW+j3RMMS4UT4IOLEB19O/bIINM2QYjB8YzZqzkUyE3QOdc3/MycmR8PW/CWiZw8u5qCjMycLBoAcwKV4ePQUfsTysqv6MiETCqZW9RcHLYJyLBDy6DUJlk7wZZapaJhjch3tnTXqK0/ck4T9COm5fOY7h7WvCSlq7ytraGh2X7ECoUqwrntSI21gxvgvKSro1PDviqP85NC+lAvVaKyDvTfHEfzf6NCqLoryuri48Og3H4evPpFwZV1CLyx9wMhkrx7cVyixZ8mc8SABSwi5h5oCmsJeO1WzgIoQXuHJ8Co4dWo+ONe2hI+mWLVcOE/acQZykIUChcLdUgXPv3dxZyxOFMZW4/Sr/wn0TSY95im3zh6G6obj+l0rZspiwcg9CFQoEtvdvArPSVXH14n7UqmAl6E5Z7y/lfh0fUriT/54IEzDUYGqsL27nkoVrx33h6OwCPe48oFkSDRpaAQF+uC93YVPjInE87A2q8Hp67qhYqQQerd2GOLkl5K6euwQUMUOHWpwlxJUbfu8KJg7yQUnp+hgZGaHRlLUIeCvvR/caAzXU4Tl4KQIOzIZFUV1OzwnHXomzIyLvncTYTp6wlsoo16wLtp29rbQ+YDTGVeHyK47E8bN70aRCeUFXW9sAHYbMRWgh/j6KxGPz8hUwbDURlazyh0L5PFJw8shGdPYsCV2pvk5OThi767TiPcmRERuGHQtHwpU7X1GvIdYfPIphwnmMAO9xKCMq+BTGda4FG6nMsk07cW0QhJR8aySqwqpNfzTRCEKvX/3lwql8BlLPjAJsaInB+BEJIB8rKzIzK0oa6qrUdv1JSskShwOyM9OooZMqOdWcTYk5r2nL4uZkxelaWbnTsMWB/OoXuUSfncs9NfRp9FHZQg9yhG2mEtzfRr3Vyv3yf40vGVoK2Tuc9LT5SN+K4/xQUSXDnhskLYmEF+RdySafroa2HmmqgdQ8l1OCpBpxcDgV0VbLp6uuVYo2KJzuZfLk5H2HjiQNVUmvyWLKfH2VzAwU1zrjfe0Mm4ykckpDS2fHmJEmd40Udbmkpkl1l9+UtDhyngjDUhV6KQ9LRdLoipx+pTHcN54c6teQj0CuVB7UyNFjJEXLXd9t/X4iU3MLsrPOW1du5bkCfEokPj60FE5//OpDBtpiORuCxHVTvuXQEoWHUye3UqRr5UiBL3PXiRFJfEW1nSyozczTkoDo8aFRpMfVZf65vAGi13d/JwvuWvVYLw6/bu7fmPSLVaSQyLwKDm/uTEXtK9LTuGx6c2MHFdVXvpZi0m00WtqD5xUNUFcjjzp1SU9D0ilVj5KysinmyloqqqfsjwZSVTOhiUflI31H0djKXJ66Hulo5r+vKzcfQlxxHydwCWnClGbdLtiHSOTjQ0vnJxQr9J70WBwgaYn82rF6Pj0+Qrs23wbOw3OX+Im5+jsZ5/PJ49vAmCYcKngdxo3D3Akadeie7IepBBtaYjD+zbwMxQt1dWhpxSMzywhPDp3EvURxahvRM7znXj+zLOLQpnoFdB99FG/fvuXSVawY7YEqrebguSysAR/FESpQV+PecJVRUwf/vpeV/V3m438aysHq9ac4O6sENlwKQ4ro54fI60dQ0zwHCX/swI0USZfjvu8SBNyNQMXu0xAaK+q+eHoJHZx1Ib8ofNb7cHQfsx1JRUph07HrSEjjdDNTcW//clS1eIZ+dZoiVOnFeP3KZZi/K0gok46PwuGNS4QZjs3HbMLLBPFYIbcOoGbwUoTIvaKmv7yInouiYeXSFedfJoB7pIDS0vDkz4UorpOB8D92o5CYnYUSe7wfdviGwc5nFG6/TBbrFBuKud0q4/HNjVh1RnEWW0xUJHQq9UdYpKg7uC7fC/ExIjGyjKrwRq2Y7NFzzp9IUzVGt3UX0btKXm/A6webYamtrC8lQ2dczuGfacpcRUUjJV17e+wMiEOfiRtQqbhiOI/E+Jd4F6sJnxYekgSwrNYGNmaauHzykvDU5Lm1dSkicyzQvJ44/OpSuzySIyNxLUI2GzMO94ODYebYDxZFVXFixzrEJ2dgys5AcHaV0EYJDwPQ1E4VH06fxXGlDqgrF/xQf9h+JKVmgp6ehb6aKubNXYH4HH1MXHMYkcliGeHnd+Inx1jM7tMDV+S7LXiyUlCt23Q8ickRda8dgbuVEe7cuYdoKVxEwWTj1L5dyNCzRp3ynwzlXiDpr6+i96K3sKzSAedevAdnjgr35NPjS2Crm4EXG3YiWnZPPl2BDbtuwqThYPiHxgl1jYt7itHNHZGm1I2yYN5yxGXrYsLqQ3gntcHzC7vRxCkOc/v3wmXlNuAo6eQMtcwLuPngnST5DLiC88F6ZBiMH5kcCtnTU3xDLD+C3nBvc1kZD6iGOf+/rkqGxnVpq7QIJu/s2612UeJsFuowV1xn6p3vLE6vCI07nuconMuL7VSS+9vw+q2AvOwsGtmhFllbW380jT8v6cvxtc6+2dnZlJmWSglxkTStMX9+lcgvd1JVNi3y4WQaNchfeWJjxG4qzZ2HrEfm7f29ZK0Laj58r5gvx9E5HYVV5A/fi5ckYo+MivZgudmAWTTQnZfVp4dKU+myzw4l7vFeqLNvVlYWpX1Ipvio1+TtACpeoRfldhR8Vo9MPC104b5r1iW5vhyRmItUnbsPyo3YLwnEHhmomNGqW5+39LrYI8PdN+Zy19HClHt759tbk6o0m0A3ZOukSvA9MmrqumRpJbePfLI0I02uTfL3yGiSmaWSrrk5GerxvSPGNP2c4gzCRwdHkp52e1KQJr0WemlcWk+nHL4TKfseteCOpVF9fJ4Tb8wFqsbJGs+XFol9tITMoUb99imdCEcOV0hmWholvo+mHd34HpOStP2llCn1yECtNonu8zIekTv3eyvlOj+3x0/Gs1OTyJD7vU0/KXOul3pkNFzovIKXcTrt6VeFYO5KIR91zk2keTXLEsrUp/TMj3XdfL6zL39Ppn9IoffREdTQEWRVpgu9ETp7cuhYPy3ufMvQHuWZq7H+5MK1aV6PzCPy5NrArtqcfDPEwn2nEGev0tQTeRMMZIScXCj0dE7aW/CCuqxHhsH4Qdkxty9aTzyO/B4gBaGCsu3WYPNgV+DBJpy8ndeVoGPhhFPXD6NrGTFmD+/su273WThYFsHVM/sE2VejqoYlu/wRERHx0TS3jqT/F3j6wBfTO7dF06ZN0cjLC9WcS2HaKSkzl6cIush91GsLV/nlsnisq8BJLiR0WsobpH8A7l5ajebNmyukxQfFXpenEYqvjyouZZC3OMZdhN7hZK37wyFPKKDi3ROVjaQNOa4dX4thXPmNGzeGt2dNVHYshvP5fVk/gySEBnIf+uGYoVT35j1nI04HCLl+BwqdCHrasObS52OGaZdf513H8MfYPKMLJ9eDmr4W7K1FLXmsHNvhTrjitc9Nj/1QQ7WAHj+44NwjJd2wMNwJ2Ax3xGFq5zG4K3cit07thvMvPcEH285F3xjdK5oh+MkNIbhpQlAAzgtOvK3ynHhNqsLHnXcKPiW0S9DulYiyrIuBTfNO5O3bICwd3A0+Pj5o5O0NlypO6Ly1kK4yW3MUk76KhCMhCoh+fxRdlK7JoAW+yFDjrkmIUqwnJ0+U+xov46xMvMvIgKGe6K/yV7h+aj2Gc3Xk78k63D1ZibsnfRUCsEbB/2gOUNkDPjaSSIZxSdTk3nLyeI73XBvEJh1DV6U2GDD/tNAGDx484a1hBXT1jLjzABLikiTJp1HhrRnpey6mpqaIiYmRtiAcmMFg/D0cPXpU+iYjBC2sq+NEjhNuP7iFCsoP5UII3jsCbu2XY9b5KAz3NETTygYIUW+NmwE7YS7/DEt7i26VquGsRX288d8KPN4NQ6eO8Fh8HSdG1ZCURFJ9x0G30XKMvZSG+Z6S8BvAB8Rr526Dm+ktEBjwO0wLXWuWcGTOYLSZsQ3Va9WCg5UprFzd0Kx2O9yaYoaRhyvBL+oOvM143SfobOiInfa/IOrOAu5RLM8TNLdyxAmH5Yi7NAxvT0xC9aazYVy1DiraKFkiAiroOuk3tK3Br5XCO/t64qrncsRz+xoI+UFooFcNfi33IX1HG2H4TQblPIGHtSOSm+3CzQ0doJUai6mtPLE4MB013SugrJ0d7KvVRu0GP2NSPVU8UO+FwMCNMOfbgHf2tSqDpKa7ELiR21cskoN39rXAYpUxiLzaG930yuK0sT18PPIHiBSwa4ltK3qBXzqVd/btuvM+DgUGoqWjuZj/EV7t7o0SHY9j6ZO3GFFa/kEZg1X1vTH63H2U7L8Wt1b2h2zJvU4eVriU0BiBt/6ARUHXMvE+ahWtiDc/T8ezvZMF0ZyODpi42wL33l+Bs7jGqwIbuxmiz7ZEbA0mdOVPMyMIP+nWg8eJm5jU0EFUkojxnQC7RnuxKSEUGgvboO3KIJy4eQsNHfJ+POfnNUDDCU9xKMwPu8uUxsmGvyD2+Fwh7/a+5XBpPxIVatZDGWsj2NesiUZurZGxrTSarC2B7S+foXNxXpN39rXD2hKt8PLZPgginrebYGvdG+8dPeBVpuAFS9y7zMD4dpW5b7yzrzkWZI9A5L2lyLsiGdjb3w3tD2si5PUVlNUoOAgtsuIw0q0G/sgpj+ibh6FR0JCwAFfegJpof0gdD15fRTn58tLiMautF+ZeTYS7R0U42drCrloteDVoi5mNVXEzowtu3d0GK+1IjLMqjgU6PngRdgD8ryGPCAwrVQy/6Q3Hu3vLYPFuM+yseiKujDvqOBb8p+XWeTomtK/CB9zP5cWlDSjj3Rf9V/ljRf9akjSPkJAQxMXFwdNT7g+IN2SUYUNLDMb/F4mx7+hNTHK+oFWP1/oI3e+rlOP+cRz8xUWID7MjOJsoO5O61StNqlbl6f6bJElDIv4ZVbU3oXLNBovb2bepGbefhutkUhyRSaO9fSpwLz5l6Zjo0/nN+NyhJT5GjoeNOlXosp4SJUdmkWgaU4V/ufv2Q0v5EYeWVOUchT82tJTzbDVZq+YNLYUcm8fVU4Um7ryuGC8jJ4zcrT5zaEkaMvrk0FIBCENL+sXp0KPPi/r2UWffzGRq7WJGquoWtO72K0n4jZ19JVa3E51GOUNGgI8ZY2jtRHffKEVO5cny566RKtVd/ZS617YhY/tKFBavWP/IkP1UXA80adVW0uHq0m/5GSnnDXUvr0moNpXepstfoSRa7c07gxcwtFSyDeWKBAofWsqPNLTkPEJy3Jbx9w0tPfFdSurcPTpm8xWlGC7PqY7Ntx9a+hhsaInB+JdSxNgCViZ6Cm8uPPa1WkAl4Q1mDeuF689fCzLKicXx5SMxcGEgqFxvuJfkfuaqauj3kxdy3j7FgF9W4tZz0ckxJTIMaxYOwsPwWJSv0VCQQbUy+kxyA67PRP9xGyGuUZqCyxvmY+CexyhRvz6aync5yKAcHN76G6ZNm/bRdOyrhk8kKArJ77OQ+OIWIlPEgP9xsaFYMao3Ft0WNuVQRaNuw6GTeQOjRy/AU2kO6ftnl9Gt5VBxFXMJI4uKKGNaBH6HZuKP4zeQKMx1zkLCq/MYVLcC13x2OKXs7auAGuo2agNKO4chExbgVaKo+yLoMJrUGYQ3cr6aSfFiiz6+94hrVZHwh5cwvIkXrr6VBLkYQ0sbeHVsGU5ek8K3xz3FvF+n4GauY6URmg9uBL0MPwzpPgN3XslKjYPf+jGwVNGC+/Tjkuwbo66HRbN/gVlWJPp36od7srng35Q4nN/wC2bs5U7YaQQaSZ1OV075Q9+oKsyL6ogCedRqwaupEfxOr8e9hxGwcBsDKyPFX4+hqTOMud/UvsMbkE6EKhU501YgDjFvuXsrKgBhb0Vn+cTE19i1cAKGXPhcJ3dHVHUugZchC7Fs43FESZfkQ3Qg5napBS0VCyzJ5+37teiiUm19ICIKnCEryb6MpPe80y7wNPgRZCvfPH98BaOaeeNChCQQUEHTXxbAPPsJhvYajmtPpeGf+GcY138o+BHOPLg2qGSLiMeLsWzDMe73Kko/RN/C/K61oM21waICvH0jw5+C9222Lya/HPAnkAwaBViPDIPxg5CTRUt71BWcSfmfs3zSMK9IZ5/LLclB0TSptjGpcW+fCroqqqRv0ovkF8t4//wmVS6urajHJQ1tQxp/qLBlNb4eWY+M8vHkU7PBOzm9LOrmJVu2Iy+paeqQgZ44dXXbPbm30o9Mv9b+zOnXqupaZDnOT9LiKahHhoOffm2sy78dyu2vTsY+itOvE0OOk4GmvI6YNHUNSEtTlUwdqtHz97Legxwa3op7i1bS1fup+2dOvwbp2LrQnVd53UTftEdG4vduBsJ5e3f/Xdj+HksUqKmb0ORjefde/5+cqFK/fUpO0HmcWNhV6JHkHYjnX5eECiTSAg8nsXxNb7ov15O2pKezwrH5pKquQcbS9PqpF2T9FoX1yFCh0695x3HjbmslLZ6/2iPDIUy/BnU/WEDvVC6F98gkPT5Dprr5p17z96Q2d08WtS1PoXF517+w6df6nzn9WmiDLqskLUXmdbRn068ZjP8UKmoYsXY3Dm2eA9dqYrAwFRVVNO/+K86cOQlvWykgnoApppx4iG2bF8DdwkIUWVmh44SluPJoFeTX6DS0rYpzZy9jbKemkgRCILkDvoGY3rKA1Tz/Jrg/QCxa/weGtHeDluB7URTlGvfFzuO+OLVtqOB8ezc0jM8QMSiB48f/xPJxnXMdQqt7dMD+00fQjA9ZbGvNvc+KWLdahsDT29G7oRNE31wd2Nt7Y92+o3g6z1uQfBSbmggPuYo1/dvAThI1HbAIIYcHCL4pMoqUbYigs2vRpI7MPdSO05uAc1dvY1orV7xPSkZCsqxXRQUzV+zBvKEdYKDNOzYZoVGfqfDbNF7MzkUFK3acxtZ5Q+FiIHOAckKXIeNx+cxpOBcryO/n29Fl3hk4WRvg/IFFOPqGf1Z9S5zQrPM4bPU9g4k/ye69t3j2JBU9BzaV8xtSxMmlpuA0inLt0UfR1UtCD406SN07rfqjjFwT9Zm7HdP6NUZR4eejBTu39liz9yBCbi8U/GD8bt3lMz6KiXt/PLx6BL909ICVJLOwcMeCzdvxcE0vSfKNqNZD8Bs6uv1Abi/fl6Bfpg5unFkHn7oyrxdbNO47Dmeu3MKsjp5ITPmAuIQ859upv+3G9gUjUMNI7A1zdGyANbv2YEh5bsPCVPr9cG1Qsy/XBkfFoICSjG+D+Zu34eHavpJEnscIOBMOx6GT4SQ6n30Wn+Xs+6OSnfkWQVefQM+MX8naAUWKFOIsxTVB4rt3CIsMxQf98nCXcwj7IlJTkaGjg7xYqH+FbLy+7Y+7b9Th2rTWV4TMTkXgeT/EZNjDu1G5Qn/syqQlRuDy1Tsoyj3IqpWV/fz+WTIzMqCh+W1alfHf4l3IJdwKB9wa1IJckGKkvtkFF5tOiBrjj+iF+R0KGYwfjcsbhsOrny/OPg+Cd4kChtu+ER+eB+D8g1RUrusNG7nDZMT6o56pF+52WInEXYMl6ZeQg7f7x8Cuz0Wcj7wOd62Cxq//g86+KXF7qYy6OunrFyHzvrskaX4yPyRQs8rGpKurQdUmn5OkX0Zc6Gmq6jCUPr3u9+fCr7BtxxmZlchXknwZ4orYugbDKP9M/cJ5FbSdzHRArUfvkyT/JKkUsKgv9Zx8WNpmML6M/SMrcr8hDfqpywIKl2QJAReoRklTTm5G8+5/Y69lBuMfQrZoZMfZRyTJ9+Hpb17cb0eNHF0G0O330sDe8+fU3aM0J9ehAVvF6MlfTPJbalTFhi0aWRBZWVlITk5C1Po5uCy/RIYcqQ9X4corFeh9yBQcnr6cd5jUshGCnkZzNuW3Qh2Vfh6GKVP6QWFq/nfGwNIZoydMQdsGiuvx/BNE3DmE5pPXCxE2GYyvoe6wRXAz1cbJ7WNz1z8ydKuDG2ExaDViBsaVL/itj8H40VAzroTjl8bh7LqVCP6OS1+VGrIBXSra4HHgWlQx0hZ+Uyp2dthyJRRVmw7EtJYVJc0v48W1P3AjqxyWLR2IQsZOCuU/4SNT3LMFDHXu4/DZB5JEnmwcXTARbq1ays3f/39AA5XbjcT06YNQSpL8HRhYVcS4ydPRoRE/2Mlg/NgUtWuAa9EPseTXPrC0tBRSqbZdsftGDA4uHSBpMRj/DoxdZ2Nmc10MnHRAaZHRb4kDtt0Nwt7FQ+Hg4CD+rpo2xeIj93Hr2GJYFPmal4NQzO66BbM3/I4qkvvel/Cv9pH5EL8PzsbtYNZ9PrTOzEV2g3G4vFnJSS7yMmyLNcKkHQuwvP0QaE06h1sz60qZQHp6Ei7uXo59hwLBT1i1traG98hZaFXaWAh6lZ2egsnDf8bunacRnmSDei1c4DlgHaY15q5GRhL8uH13HeT2VVVFRZ9uGNGzJRTDI4VjVsuR0B68Bq3MbmH0tA3cMSpi5KxJeLVxCFZc0cW0w8vAh02Sccd/F3Yu2YMn3HddXV249Z+MHl5lpcBcMl6gpb0dzsQNw9OE5aKzWfQDrF24HKeeRPEngk5dRqC1exmF4F2xYRcxcvxSlPtpLMb3dJekGTjP3bTLH5hhzcYZCNy8FhuP+Ao5dZsPxrBeDYTvAtwx1i1ajpOPxXmYNWp1QsfBrWGvrXhzR3N6B+X0KtWqh86DB6KMpBd+dgkGzN6Ji5duwdjOBa6V7TFl2RY839IRW24KKvmxdcXh5ROkDQaDwWD82/hP+sjw68K4D9tFBwY5E0o2yVtrQ+LC6kGkXaQCBYccp/KcbtVJeT4yCS/PUbMaJXhDTzHpmdDwM2JUpoyUeKpdSjG/4ZpnlBb1mMY0s1WQ88nEvjXdeC2/QqkYfKz9vE3kJqyFwyWT1vSoAB+ZjOQ3NKGLu0J5suQxdoWkJUPRRybswiayMFRezVWXag87RLFyK+MW7CPzgbZ0sOfqVZF6NXBUKgNUpeVcik/j2uuRL3mb6pFWkWJUvXp1qu7sTOZFOJ1Stei0XBC2G0emkZGwdopiOfJ6dzZ0VshT1dShUw8TaQEf4ExOrpCcWwr7MhgMBuPfSUE+Mv8RQ+YApT5eQ8WgQeOlNcJk/NrKgQz7HqWst0qGTHY6zW7twj0gDaj5okN079UrevXiBZ2a0kd8aOp2J37ZvJycbIp6G0Tdy/AP0+Z0gdOLTkyh+e1qCnoVmg+jC/f4fcNpax9XTqZKBt5zKS+6h2jI6OrqkkeTX+gVf5woPg5ifkPmzp4xpKsKKvvTL3SF1+NS8J4/yKKIFkGjKimempwhE3We3KS5/P0WHBCPEXSaejjyddagoRvygix81JDh9ldV16SJmy4IZQTsX8q1KUhFQ4f2BL6jvaOrkQoq0KGQOEpNTaXU5GR6enUfWRmA2o4/JBbF1aWGsOR/BZp//q5UlyD6tb5oIMn0MpJj6ebplWTK6Tbus4ZevX5NqZk5lBgjnrd8WtlT3LfdnOPCvgwGg8H4d/KfNmQyKJ561jAkw7qrKbdv4P0FcjWyoJW8RaJkyORkptPWVXNowao/KDlDEEkk0XgP/kFclS7lhj1/S4PK87IO9IjbyvzwgmqX0iWLil3pneLOtGesixC8bPOtFEkiGjJAebqo0F1UgCHz5280efJkuq+gl0GHB/KBsKxp9TNJJCAzZIbSifX9uPwi1Gz1RSlP5MPbu+RmqUsOP0mh6Tk+bsgUoRbbQyWZyOmlvQlqWrTE9xGt6WLG6VjRhLVH6VmcfCC2PJKe+AnnsOemYt/Yu/tHyUofVKdXXs/S69s7yZyrS8uRhYSNz86ibVPacMfUp6bTD5KsRRkMBoPx7+Q/HhDPCA3r1UXKtfG4+ogPH56DR9uX4VYpbwwuwJtWRV0TXQdNwIg+7ZH5PhqhoaG4smMbBrdyxrwrklIhZGbcQMSzDyj9c2eopMQjKioqN5Vp0BOGWkDwsxeStkTVlp9c+bRSsyGYOnUySqjF4t27d7j+55+YOLIZuv4hFwAsH9kI9HsMWBbHr7VLKNQlSdUInd1M8fRVBKf1GVi7YElnxcXZTC3zXKQbDpwEK61IzB3QHKWMjaFSqhZWbTqFiLhEZEvTufRLe2P69GnwcdJALFeH6wEB2Lh8PLq1aQ4pGvjnQVmI2NoVXWccQqX6g7F9QqvcwGYMBoPB+O/wn4rs69mwPrLS0nAi4AGQ9Bz9511Eg5r1pdz8hPvuRP26NeFobQk3NzcM2L4butWnoIuLpFAIOZHvhOiKl6c2hoWFhUKq0mAwYtOBhKhC5oJ/hKSIMHRp0xiVSpWAjY0NeixYgPeojxFNPhK4jggxqal8ZDC4V7BXqo8thh5+CcQlQMms+ipKuvbFOf9jmNb3J1EQdhlDev+EYiXLYfTSvLVeDswaDI9qTijB1aFHr144ej0Jrp1nwVRPUvgMLm+ZDOeee+Dcci5OHJ0HIw0pg8FgMBj/Kf5ThkwxlzrwMcjAgcPnEP7sNh7FxaOWTyMpV5Gc9GgMHT8az1Id4BfzAbGxsQg+eRwLf+2Ekp8InaxmWRKGmpzhNP4UssThu3xp/WA5j+vPIh3H53fEbr8XmHb0EbKzs/Hw0iWsWjoK7rYf6YtQUUUxkyKAiROuvU4osC4U4fdtYtWo6aBsjZ8w9fcToJxsPPM/jWkDesNBNxbL58zFfU4lxncu2s7YCsf2v+Mtd+yHISE4snMVhv5cHVqfFTwgE6EHJqFNz3nQqNwA+zb8AuvvF8SSwWAwGP/n/KcMGeg7Ydywynh9Yi9Wbd+JmA/N4eMtW+9EkfTUK3h89x1KeHZCGX4sSCL6/HIsuSRtFIKahivMbICHhxcgMjFLkooEH5yMMra2mHPymST5XJ5gz9obgEMHNPHkV/sQSXsbgvH730lbBaGGstVNgdhQjNuqtDxw2lsM8awK20b9JcFfIRpTG9jCtslCCIsMcwZUyVoNMXXNCkzwsgLiEvEG2Ti+8yyga4WevT0Vpov7b52Od3lLeRRKeMgG1OOMGLi1RfClY3D8ytUkGAwGg/Hv4L9lyHCnW6XXeNirB2Px4oMo++swVChkSEJdszKsbHVwe/MQDPl1KmbNmoURwzqjUpvpSBaWz3+HlA+CKocligmrxPlj8a+zsO8BYUzXdoh95Ifqng0wgpPNmjUT44c0Qf2fZyFUvxE6e31pmDt7uDYwA4Jmo2PHEUJ9xo8fgjre9XFXWLY/GbHxoqYy1TrPRF8XY/j/WgeerfoK+86aNR5dW3hj3ZXb8PBqLmn+FcxQ1dsBUSfHolb9ltIxZmFi7/4Yefg1ZyzVQ0Ou/St5OgCJz9CjWU/8KujMRMemNdBm3lVkE5Ca9l4qD9DRs4EmZ0PevbgFc+bOR/CNI+hUdxBeJWXDpYIDfl82L/c4YvodH/MWYjAYDMa/ECqAf+esJZHstERqXtWcoFqctj6TmzmjPP2asunM3Hakr6tJKir8rCJV0tDRpxqtB9PikVWF5eFXXIySdIkuLmlPWqoqnB7IcMhJ4hc83zvWg4pw+6txMl6upqZFJcrXpuvR8kutS7OWqk5UinGTf9ZSxN29VMpMlytHKk9Dh0qUc6H9K1sSZ49Rnd/kV3pSjCOTGnGXqpWxJB0NNWFfQI20tPXIu882ihV3EPjorCVrb1KYGMVxa9eE3FlLlPqG+rk4kq6OlnQMPv6LFhUt6k1HnsiOEkXjPIxIU1NsK376t56hEfWbNIscLPXI0quHpMcR/4xcHa3E9lPXpgXT+uaWW3ByptPSrgwGg8H491HQrKV/+erXETj753VoO7ihVkVrsfuJchBy7QIeJQCN6npBT+aYkfYOZ09chapTLdQtZybKkIawB0EIfvoO2dk6MCvliOrlSyAz/hkuXHoAe7cGqGAtrv2enZqEm34X8CY9E+oWVdDEwx7q2Rl48TAQD5+8wweooEgRG7h4OqOojrxTRwKuHTyHt0ZOaFa3nNzK2dl4eeMMAl9rwLN1PWn5hGzEvHyIwJAn+PCBK8/cAS7VHLjyUnDhoD+SHDzhU1E2i+gDAk6dQlSmAxr6VISwsP+HGNy5EYiwOL4rSR/F7UqgauUyUFPN65hLff8KfhdvwrSkK1ydbSQpV5ebZxEYo4tGP9WCvE/u+9cP4HczFBU96sHBnG+LD3h4JxgPwyKEfG3r4qhZtgqKGuZF9s1IjcatoAC8jcyEiqopyruWQxkrAzw8cw4PVYuidT03SZMrjTvfS4EPkaKiijIONngS+krKKQhDubZiMBgMxr+NgiL7/qsNGQaDwWAwGP8eCjJk/mM+MgwGg8FgMP5NMEOGwWAwGAzGDwszZBgMBoPBYPywFOgjo6WlBR8fH2mLwWAwGAwG458nMTERU6ZM+bSzL4PBYDAYDMaPABtaYjAYDAaD8cPCDBkGg8FgMBg/KMD/ANVbOwUQMTrWAAAAAElFTkSuQmCC</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Lagerdauer unfertige und fertige Erzeugnisse</CONCEPT>
        <DEFINITION>&lt;p&gt;Die Lagerdauer der unfertigen und fertigen Erzeugnisse beziffert den durchschnittli-chen Zeitraum von der Aufnahme der Produktion bis zum Zeitpunkt des Verkaufs eines produzierten Gutes. Diese Kennzahl existiert nur bei Produktionsbetrieben.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Bewertungspolitik unfertige/fertige Erzeugnisse</NAME>
          </ALIAS>
        </ALIASES>
        <ENTRYFILES>
          <FILE>
            <FILENAME>image.png</FILENAME>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Lifo-Verfahren</CONCEPT>
        <DEFINITION>&lt;p&gt;Das Lifo-Verfahren ist ein Verfahren zur Bewertungsvereinfachung von Vorr&amp;auml;ten ge-m&amp;auml;&amp;szlig; &amp;sect; 256 HGB. Bei seiner Anwendung wird unterstellt, dass die zuletzt angeschafften Gegenst&amp;auml;nde als erste verbraucht worden sind (Lifo = last in - first out). Die zuerst gekauften G&amp;uuml;ter verbleiben demnach als (fiktiver) Endbestand. Je nach Wahl des Bewertungsverfahren ergibt sich ein unterschiedlich hoher Gewinnausweis (siehe auch &amp;bdquo;Fifo-Verfahren&amp;ldquo;, &amp;bdquo;Bewertungsverfahren Vorr&amp;auml;te&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Lofo-Verfahren</CONCEPT>
        <DEFINITION>&lt;p&gt;In Folge der &amp;Auml;nderung des &amp;sect; 256 HGB im Rahmen des Bilanzrechtsmodernisie-rungsgesetzes (siehe auch &amp;bdquo;BilMoG&amp;ldquo;) ist f&amp;uuml;r Jahres- und Konzernabschl&amp;uuml;sse f&amp;uuml;r das nach dem 31. Dezember 2009 beginnende Gesch&amp;auml;ftsjahr das Lofo-Verfahren (Lofo = lowest in - first out) nicht mehr zul&amp;auml;ssig (siehe auch &amp;bdquo;Bewertungsverfahren Vorr&amp;auml;te&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Methodenwechsel Abschreibung</CONCEPT>
        <DEFINITION>&lt;p&gt;Grunds&amp;auml;tzlich sind die im Vorjahresabschluss angewandten Bewertungsmethoden beizubehalten (&amp;sect; 252 Abs. 1 Nr. 6 HGB). In begr&amp;uuml;ndeten Ausnahmef&amp;auml;llen kann von diesem Grundsatz abgewichen werden (&amp;sect; 252 Abs. 2 HGB), was dann im Anhang des Jahresabschlusses dokumentiert sein muss. Zul&amp;auml;ssig ist z. B. ein Methoden-wechsel bei den Abschreibungen, wie ein Wechsel von der degressiven zur linearen Abschreibung. Ein Methodenwechsel bei den Abschreibungen hat i. d. R. Auswirkungen auf den Gewinnausweis.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Negativkapital</CONCEPT>
        <DEFINITION>&lt;p&gt;Negativkapital bzw. negatives Eigenkapital entsteht, sobald die Schulden eines Un-ternehmens gr&amp;ouml;&amp;szlig;er sind als seine Verm&amp;ouml;gensgegenst&amp;auml;nde. Anders ausgedr&amp;uuml;ckt ist das Eigenkapital durch Verluste aufgebraucht. Die Differenz wird als &amp;bdquo;nicht durch Eigenkapital gedeckter Fehlbetrag&amp;ldquo; als eigener Posten auf der Aktivseite der Bilanz ausgewiesen (&amp;sect; 268 Abs. 3 HGB). Der aktivische Ausweis des Fehlbetrags ist gleichbedeutend mit der bilanziellen &amp;Uuml;berschuldung. Eine &amp;Uuml;berschuldung im insol-venzrechtlichen Sinne muss damit nicht notwendiger Weise verbunden sein, ein Fehlbetrag kann jedoch auf diesen Umstand hinweisen (siehe auch &amp;bdquo;&amp;Uuml;berschuldung&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Niederstwertprinzip/Höchstwertprinzip</CONCEPT>
        <DEFINITION>&lt;p&gt;Das Niederstwertprinzip schreibt bei der Bewertung von Verm&amp;ouml;gensgegenst&amp;auml;nden stets den niedrigsten Ansatz vor (gem&amp;auml;&amp;szlig; &amp;sect; 253 Abs. 3 und 4 HGB). Dieses Prinzip hat seine Grundlage im Vorsichtsprinzip (siehe auch &amp;bdquo;Vorsichtsprinzip&amp;ldquo;). Man unterscheidet dabei zwischen dem strengen Niederstwertprinzip (f&amp;uuml;r die Bewertung des Umlaufverm&amp;ouml;gens, unabh&amp;auml;ngig von der Dauerhaftigkeit der Wertminderung) und dem gemilderten Niederstwertprinzip (f&amp;uuml;r die Bewertung des Anlageverm&amp;ouml;gens, nur bei dauerhafter Wertminderung zwingend). Bei Finanzanlagen k&amp;ouml;nnen au&amp;szlig;er-planm&amp;auml;&amp;szlig;ige Abschreibungen auch bei voraussichtlich nicht dauernder Wertminderung vorgenommen werden. Ist der Grund f&amp;uuml;r eine niedrigere Bewertung entfallen, ist eine Zuschreibung erforderlich (Ausnahme: entgeltlich erworbener Gesch&amp;auml;fts- oder Firmenwert).&lt;/p&gt;
&lt;p&gt;F&amp;uuml;r Verbindlichkeiten gilt dagegen das H&amp;ouml;chstwertprinzip, so dass bei mehreren m&amp;ouml;glichen Wertans&amp;auml;tzen stets der h&amp;ouml;chste Ansatz anzuwenden ist.&lt;/p&gt;
&lt;p&gt;Besitzt ein(e) auf fremde W&amp;auml;hrung lautende(r) Verm&amp;ouml;gensgegenstand oder Verbind-lichkeit eine Restlaufzeit, die geringer als ein Jahr ist, so sind kurzfristige Fremdw&amp;auml;h-rungsforderungen und -verbindlichkeiten jeweils mit dem Devisenkassamittelkurs zum Stichtag umzurechnen, auch wenn dies gegen&amp;uuml;ber den Wertans&amp;auml;tzen im Zugangszeitpunkt bei Forderungen zu h&amp;ouml;heren und bei Verbindlichkeiten zu niedrigeren Wertans&amp;auml;tzen f&amp;uuml;hrt (&amp;sect; 256a HGB).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Niederstwertprinzip</NAME>
          </ALIAS>
          <ALIAS>
            <NAME>Höchstwertprinzip</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Nutzungsdauer</CONCEPT>
        <DEFINITION>&lt;p&gt;Gegenst&amp;auml;nde des Anlageverm&amp;ouml;gens k&amp;ouml;nnen nur &amp;uuml;ber eine begrenzte Anzahl von Gesch&amp;auml;ftsjahren genutzt werden (&amp;sect; 253 Abs. 3 Satz 2 HGB). Die L&amp;auml;nge dieser Nut-zungsdauer definiert den Abschreibungszeitraum. W&amp;auml;hrend in der Handelsbilanz Spielr&amp;auml;ume f&amp;uuml;r die anzusetzenden Nutzungsdauern existieren, ist im Rahmen der steuerlichen Gewinnermittlung die Nutzungsdauer f&amp;uuml;r ein Anlagegut vorgegeben (gem&amp;auml;&amp;szlig; AfA-Tabellen des Bundesministeriums der Finanzen). Eine glaubhaft ge-machte k&amp;uuml;rzere Nutzungsdauer kann den Absetzungen f&amp;uuml;r Abnutzungen (AfA) zugrunde gelegt werden.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Operativer Cashflow</CONCEPT>
        <DEFINITION>&lt;p&gt;Der operative Cashflow eines Unternehmens gibt die H&amp;ouml;he der aus seiner Gesch&amp;auml;ftst&amp;auml;tigkeit zuflie&amp;szlig;enden liquiden Mittel an. Es existieren verschiedene Definitionen f&amp;uuml;r den operativen Cashflow, die aber in ihrer Grundstruktur immer das Jahres- bzw. Betriebsergebnis, die Abschreibungen sowie die Ver&amp;auml;nderungen der langfristigen R&amp;uuml;ckstellungen enthalten (siehe auch &amp;bdquo;Free Cashflow&amp;ldquo;)&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Free Cashflow</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Pauschalierung von extern anfallenden Nebenkosten</CONCEPT>
        <DEFINITION>&lt;p&gt;Im Hinblick auf extern anfallende Nebenkosten stellt bei Waren, Roh-, Hilfs- und Betriebsstoffen die Pauschalierung von Einzelkosten eine Besonderheit dar (Vereinfachung). Es werden keine Gemeinkosten im Pauschalverfahren zugerechnet, sondern vom Anfall her typische Einzelkosten, die gesondert gesammelt werden, erfasst. Zur Pauschalierung geeignete externe Kosten sind insbesondere Eingangsfrachten, Verpackungskosten und Kosten der Transportversicherung.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Pauschalwertberichtigung</CONCEPT>
        <DEFINITION>&lt;p&gt;Pauschalwertberichtigungen auf die Forderungen gegen&amp;uuml;ber Kunden (Debitoren) werden mit dem allgemeinen Ausfall- und Kreditrisiko begr&amp;uuml;ndet. Im Gegensatz dazu sind bei einer Einzelwertberichtigung konkrete Gr&amp;uuml;nde bekannt, warum der Kunde die offene Forderung nicht oder nur zum Teil begleichen wird. Durch eine PWB sind&amp;nbsp;ggf. nach der Vornahme von Einzelwertberichtigungen vorhandene, dem Unternehmen aber noch nicht bekannte, jedoch mit einer gewissen Wahrscheinlichkeit noch auftretende Risiken zu ber&amp;uuml;cksichtigen. Ohne Angabe von Gr&amp;uuml;nden sind PWB in H&amp;ouml;-he von bis zu einem Prozent auf den Netto-Forderungsbestand m&amp;ouml;glich (so genannte steuerliche Nichtaufgriffsgrenze), h&amp;ouml;here objektive Sch&amp;auml;tzungen sind jedoch zu ber&amp;uuml;cksichtigen (siehe auch &amp;bdquo;Einzelwertberichtigung&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>PWB</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Produktivität</CONCEPT>
        <DEFINITION>&lt;p&gt;Produktivit&amp;auml;t ist die Leistung, die ein Mitarbeiter oder eine Maschine in einem be-stimmten Zeitraum erbringt. Zur Messung der Produktivit&amp;auml;t existieren eine Reihe von Kennziffern, wie Umsatz je Mitarbeiter, St&amp;uuml;ckleistung einer Maschine je Stunde etc. Wird die Produktivit&amp;auml;t eines Mitarbeiters nicht in der St&amp;uuml;ckzahl gemessen, sondern in Umsatz oder Wertsch&amp;ouml;pfung (siehe auch &amp;bdquo;Wertsch&amp;ouml;pfung&amp;ldquo;), dann wird sie auch durch die am Markt erzielbaren Preise bestimmt.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Reinvestitionsgrad</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Reinvestitionsgrad (auch Wachstumsquote) ist ein Ma&amp;szlig; f&amp;uuml;r den Ersatz der in ei-nem Gesch&amp;auml;ftsjahr abgenutzten Sachanlagen.&lt;/p&gt;
&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Sind die Nettoinvestitionen in Sachanlagen (= Saldo aus Zug&amp;auml;ngen abz&amp;uuml;glich Ab-g&amp;auml;ngen zu Restbuchwerten) kleiner als die Abschreibungen (Kennzahl unter 100%), kann das ein Zeichen f&amp;uuml;r eine Investitionszur&amp;uuml;ckhaltung des Unternehmens sein.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
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            <FILENAME>image.png</FILENAME>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Sachanlagen</CONCEPT>
        <DEFINITION>&lt;p&gt;Zu den Sachanlagen z&amp;auml;hlen die materiellen (= k&amp;ouml;rperlichen) Anlageg&amp;uuml;ter, die ein Un-ternehmen dauerhaft (l&amp;auml;nger als ein Jahr) nutzt. Dabei wird zwischen Mobilien (z. B. Fuhrpark) und Immobilien (z. B. Grundst&amp;uuml;cke) unterschieden. Zusammen mit den Finanzanlagen (siehe auch: &amp;bdquo;Finanzanlagen&amp;ldquo;) und den immateriellen Verm&amp;ouml;-gensgegenst&amp;auml;nden (z. B. Lizenzen, Software) werden sie im Anlageverm&amp;ouml;gen aus-gewiesen.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Sonderabschreibungen</CONCEPT>
        <DEFINITION>&lt;p&gt;Obwohl die handelsrechtlichen Grunds&amp;auml;tze ordnungsm&amp;auml;&amp;szlig;iger Buchf&amp;uuml;hrung der steu-errechtlichen Gewinnermittlung zugrunde zulegen sind (&amp;sect; 5 Abs. 1 EStG), kann es aufgrund des steuerrechtlichen Bewertungsvorbehalts zu niedrigeren Wertans&amp;auml;tzen in der Steuerbilanz kommen, die mit Wegfall der umgekehrten Ma&amp;szlig;geblichkeit im Rahmen des Bilanzrechtsmodernisierungsgesetzes (siehe auch &amp;bdquo;BilMoG&amp;ldquo;) in der Handelsbilanz nicht mehr zul&amp;auml;ssig sind. Ursachen f&amp;uuml;r abweichende niedrigere steuerbilanzielle Wertans&amp;auml;tze k&amp;ouml;nnen in besonderen steuerrechtlichen Abschreibungsbestimmungen liegen (z. B. Sonderabschreibungen, &amp;sect;&amp;sect; 7a&amp;thinsp;ff EStG). Sonderabschreibungen sind Minderungen des Anlageverm&amp;ouml;gens, die nicht auf die &amp;uuml;bliche Abnutzung der Wirtschaftsg&amp;uuml;ter zur&amp;uuml;ckzuf&amp;uuml;hren sind. Es handelt sich um Vorschriften, die in der Regel aus wirtschaftspolitischen &amp;Uuml;berlegungen f&amp;uuml;r Zwecke der steuerrechtli-chen Gewinnermittlung h&amp;ouml;here Abschreibungen zulassen. Durch die Sonderabschreibungen kommt es zu einer einmaligen Minderung des zu versteuernden Ein-kommens und damit zu einer Steuerentlastung im Jahr der Inanspruchnahme. In den Folgejahren kommt es durch die dann geringeren Abschreibungen zu einer h&amp;ouml;heren Steuerbelastung als ohne Sonderabschreibung (alle anderen Einfl&amp;uuml;sse auf das Jah-resergebnis als unver&amp;auml;ndert vorausgesetzt).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Sonderbilanzen</CONCEPT>
        <DEFINITION>&lt;p&gt;Neben den gesetzlich vorgeschriebenen handelsrechtlichen Jahresbilanzen gibt es so genannte Sonderbilanzen, die f&amp;uuml;r besondere Zwecke erstellt werden. Sie werden unregelm&amp;auml;&amp;szlig;ig oder einmalig anl&amp;auml;sslich spezieller rechtlicher oder wirtschaftlicher Gegebenheiten aufgestellt. Sie sind ggf. um eine verbale Berichterstattung zu erg&amp;auml;nzen. Beispielsweise sind im Rahmen der Gr&amp;uuml;ndung Er&amp;ouml;ffnungsbilanzen und bei kapitalmarktorientieren Unternehmen Zwischenberichterstattungen erforderlich. Bei freiwilliger, planm&amp;auml;&amp;szlig;iger Aufl&amp;ouml;sung einer Gesellschaft ist eine Liquidationser&amp;ouml;ffnungsbilanz bzw. ein Liquidationsjahresabschluss zu erstellen.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Stille Reserven</CONCEPT>
        <DEFINITION>&lt;p&gt;Als stille Reserven eines Unternehmens werden bilanzielle Unterbewertungen von Verm&amp;ouml;gensgegenst&amp;auml;nden oder &amp;Uuml;berbewertungen von Verbindlichkeiten bezeichnet. Beispielsweise werden vor Jahrzehnten erworbene Immobilien in der Bilanz h&amp;auml;ufig zu einem sehr viel geringeren Buchwert ausgewiesen, als es ihrem tats&amp;auml;chlichen Verkehrswert entspricht. Bei ihrer Hebung (z. B. durch Verkauf der Immobilie) erh&amp;ouml;hen stille Reserven das Jahresergebnis (Buchgewinn) sowie den Eigenkapitalausweis des Unternehmens.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Überschuldung</CONCEPT>
        <DEFINITION>&lt;p&gt;&amp;Uuml;berschuldung ist f&amp;uuml;r Kapitalgesellschaften/KapCoGes (siehe auch &amp;bdquo;KapCoGes&amp;ldquo;) ein Insolvenztatbestand. &amp;Uuml;berschuldung liegt vor, wenn das Verm&amp;ouml;gen des Schuldners die bestehenden Verbindlichkeiten nicht mehr deckt, es sei denn, die Fortf&amp;uuml;hrung des Unternehmens ist nach den Umst&amp;auml;nden &amp;uuml;berwiegend wahrscheinlich (&amp;sect; 19 Abs. 2 InsO). Kriterium f&amp;uuml;r die Fortbestehensprognose ist allein die voraussichtliche Aufrechterhaltung der Zahlungsf&amp;auml;higkeit w&amp;auml;hrend des Prognosezeitraums (Liquidi-t&amp;auml;tsvorschau). Ist die Fortbestehensprognose positiv, liegt keine &amp;Uuml;berschuldung nach &amp;sect; 19 InsO vor. Falls die Fortbestehensprognose negativ sein sollte, ist ein &amp;Uuml;ber-schuldungsstatus zu erstellen. Sofern das ermittelte Reinverm&amp;ouml;gen positiv ist, liegt keine &amp;Uuml;berschuldung vor. Im Falle eines negativen Reinverm&amp;ouml;gens, besteht eine &amp;Uuml;berschuldung nach &amp;sect; 19 InsO. Dann sind weitere Ma&amp;szlig;nahmen notwendig, um die Er&amp;ouml;ffnung eines Insolvenzverfahrens zu vermeiden (z. B. Kapitalerh&amp;ouml;hung). Andern-falls ist die Gesch&amp;auml;ftsf&amp;uuml;hrung verpflichtet, einen Antrag auf Er&amp;ouml;ffnung des Insolvenz-verfahrens zu stellen (siehe auch &amp;bdquo;&amp;Uuml;berschuldungsstatus&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Überschuldungsstatus</CONCEPT>
        <DEFINITION>&lt;p&gt;Im Falle einer negativen Fortbestehensprognose, ist ein &amp;Uuml;berschuldungsstatus zu erstellen (siehe auch &amp;bdquo;&amp;Uuml;berschuldung&amp;ldquo;). W&amp;auml;hrend im Jahresabschluss Verm&amp;ouml;gen und Schulden zu Buchwerten nach handelsrechtlichen Vorschriften angesetzt werden, erfolgt die Bewertung von Verm&amp;ouml;gen und Schulden im &amp;Uuml;berschuldungsstatus auf-grund der negativen Fortbestehensprognose zu Liquidationswerten. Es sind z. B. f&amp;uuml;r das Sachanlageverm&amp;ouml;gen Ver&amp;auml;u&amp;szlig;erungspreise zu ermitteln.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Unternehmerlohn</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Unternehmerlohn ist eine fiktive (= kalkulatorische) Gr&amp;ouml;&amp;szlig;e f&amp;uuml;r die Verg&amp;uuml;tung der T&amp;auml;tigkeit eines selbstst&amp;auml;ndigen Unternehmers. Bei Kapitalgesellschaften ist das Gehalt des Gesch&amp;auml;ftsf&amp;uuml;hrers einer GmbH oder des Vorstands einer AG im Personalaufwand enthalten. Bei einer Personengesellschaft dagegen muss der Unternehmerlohn aus dem Jahres&amp;uuml;berschuss des Unternehmens erwirtschaftet werden.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Verbindlichkeitenspiegel</CONCEPT>
        <DEFINITION>&lt;p&gt;Im so genannten Verbindlichkeitenspiegel werden alle bestehenden Verbindlichkei-ten nach Art und Laufzeit der Fremdfinanzierung aufgegliedert. Der Ausweis erfolgt regelm&amp;auml;&amp;szlig;ig im Anhang des Jahresabschlusses (&amp;sect; 268 Abs. 5, &amp;sect; 285 Nr. 1 und 2&amp;nbsp;HGB). Verpflichtet zur Aufstellung eines Verbindlichkeitenspiegels sind lediglich Kapitalgesellschaften/KapCoGes (siehe auch &amp;bdquo;KapCoGes&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Verrechnungspreise</CONCEPT>
        <DEFINITION>&lt;p&gt;Der Begriff der &amp;bdquo;Verrechnungspreise&amp;ldquo; wird zum Einen im Zusammenhang mit der in-nerbetrieblichen Kostenrechnung verwendet. Verrechnungspreise werden zur innerbetrieblichen Verrechnung von Leistungen angesetzt. Auf diese Weise k&amp;ouml;nnen Leis-tungen einzelner Abteilungen exakter ermittelt werden (Anreiz- und Lenkungsfunktio-nen z. B. bei einer Profit Center Struktur). Konkret kann es sich beispielsweise um Reparaturen, Verkauf von Rohstoffen oder Bereitstellung von unfertigen Erzeugnissen handeln.&lt;/p&gt;
&lt;p&gt;Zum Anderen wird als Verrechnungspreis (auch Konzernverrechnungspreis) derjeni-ge Preis bezeichnet, der verschiedenen Gesellschaften eines Konzerns f&amp;uuml;r ausgetauschte G&amp;uuml;ter und Dienstleistungen (z. B. Warenlieferungen, Lizenzen, Darlehen) in Rechnung gestellt wird. Diese haben steuerliche Auswirkungen.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Vorräte</CONCEPT>
        <DEFINITION>&lt;p&gt;Zu den Vorr&amp;auml;ten sind diejenigen Verm&amp;ouml;gensgegenst&amp;auml;nde zu rechnen, die w&amp;auml;hrend des Gesch&amp;auml;ftsbetriebs verarbeitet (z. B. Rohstoffe), bearbeitet (z. B. unfertige Er-zeugnisse) oder verkauft (z. B. Waren) werden. Die Vorr&amp;auml;te z&amp;auml;hlen zum Umlaufver-m&amp;ouml;gen eines Unternehmens. Im Gegensatz zum Anlageverm&amp;ouml;gen stehen sie dem Unternehmen nicht dauerhaft zur Verf&amp;uuml;gung. Hinsichtlich der Bewertung einzelner Posten des Vorratsverm&amp;ouml;gens bestehen verschiedene Wahlrechte (siehe auch &amp;bdquo;Be-wertungspolitik Vorr&amp;auml;te&amp;ldquo;, &amp;bdquo;Bewertungsverfahren Vorr&amp;auml;te&amp;ldquo;, &amp;bdquo;Bewertungswahlrecht&amp;ldquo;).&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Vorsichtsprinzip</CONCEPT>
        <DEFINITION>&lt;p&gt;Gem&amp;auml;&amp;szlig; &amp;sect; 252 Abs. 1 Nr. 4 HGB ist vorsichtig zu bewerten. Namentlich sind alle vorhersehbaren Risiken und Verluste, die bis zum Abschlussstichtag entstanden sind, zu ber&amp;uuml;cksichtigen, selbst wenn diese erst zwischen dem Abschlussstichtag und dem Tag der Aufstellung des Jahresabschlusses bekannt geworden sind (Imparit&amp;auml;tsprin-zip - siehe auch &amp;bdquo;Imparit&amp;auml;tsprinzip&amp;ldquo;, &amp;bdquo;Niederstwertprinzip/H&amp;ouml;chstwertprinzip&amp;ldquo;); Gewin-ne sind nur zu ber&amp;uuml;cksichtigen, wenn sie am Abschlussstichtag realisiert sind (Reali-sationsprinzip). Das Vorsichtsprinzip ist ein vorherrschendes Prinzip bei der Erstellung eines Abschlusses nach dem HGB. Es dient dem Gl&amp;auml;ubigerschutz. Dem Vorsichtsprinzip liegt die Vorstellung des vorsichtigen Kaufmanns zugrunde, der sich vor sich selbst und vor anderen nicht reicher rechnet, als er tats&amp;auml;chlich ist, sondern im Zweifel eher &amp;auml;rmer.&lt;/p&gt;</DEFINITION>
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        <CONCEPT>Warenforderungen</CONCEPT>
        <DEFINITION>&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Die Summe dieser Forderungen gibt an, in welchem Ausma&amp;szlig; die Ausgangsrechnun-gen an die Kunden zum Stichtag noch nicht bezahlt worden sind. Hilfreich zur Beurteilung der H&amp;ouml;he der Warenforderungen ist die so genannte Debitorenlaufzeit (siehe auch &amp;bdquo;Debitorenlaufzeit).&lt;/p&gt;</DEFINITION>
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</CONTENTS>
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            <FILELICENSE>allrightsreserved</FILELICENSE>
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      <ENTRY>
        <CONCEPT>Warenschulden</CONCEPT>
        <DEFINITION>&lt;p&gt;Definition:&lt;/p&gt;
&lt;p&gt;&lt;img src=&quot;@@PLUGINFILE@@/image.png&quot;&gt;&lt;/p&gt;
&lt;p&gt;Die Summe dieser Verbindlichkeiten gibt an, in welchem Ausma&amp;szlig; die Eingangsrechnungen von dem Unternehmen zum Stichtag noch nicht bezahlt worden sind. Hilfreich zur Beurteilung der H&amp;ouml;he der Warenschulden ist die so genannte Kreditorenlaufzeit (siehe auch &amp;bdquo;Kreditorenlaufzeit).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
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            <FILENAME>image.png</FILENAME>
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</CONTENTS>
            <FILEAUTHOR></FILEAUTHOR>
            <FILELICENSE>allrightsreserved</FILELICENSE>
          </FILE>
        </ENTRYFILES>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Wertaufholung</CONCEPT>
        <DEFINITION>&lt;p&gt;Grunds&amp;auml;tzlich gilt bei der Bewertung von Verm&amp;ouml;gensgegenst&amp;auml;nden das Niederst-wertprinzip. Ist der Grund f&amp;uuml;r eine niedrigere Bewertung entfallen, ist eine Zuschrei-bung erforderlich (&amp;sect; 253 Abs. 5 HGB, Ausnahme: entgeltlich erworbener Gesch&amp;auml;fts- oder Firmenwert) (siehe auch &amp;bdquo;Niederstwertprinzip/H&amp;ouml;chstwertprinzip&amp;ldquo;). Mit der Neufassung im Rahmen des Bilanzrechtsmodernisierungsgesetzes (siehe auch &amp;bdquo;Bil-MoG&amp;ldquo;) f&amp;uuml;hrt der Gesetzgeber ein allgemeines rechtsformunabh&amp;auml;ngiges Wertaufholungsgebot ein. F&amp;uuml;r Kapitalgesellschaften/KapCoGes (siehe auch &amp;bdquo;KapCoGes&amp;ldquo;) ergeben sich durch die Gesetzes&amp;auml;nderung keine &amp;Auml;nderungen. Lediglich Genossenschaften, Personengesellschaften und Einzelkaufleute werden nunmehr zur steten Wertaufholung verpflichtet, was die Vergleichbarkeit verbessern und die Rechtsordnung vereinheitlichen soll.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Wertschöpfung</CONCEPT>
        <DEFINITION>&lt;p&gt;Als Wertsch&amp;ouml;pfung wird der Mehrwert bezeichnet, der durch die Produktion in einem Unternehmen geschaffen wird. Hierzu besteht eine Vielzahl von Definitionen. Bei-spielsweise wird darunter der Rohertrag (= Gesamtleistung abz&amp;uuml;glich Materialaufwand) verstanden. Damit ist die Wertsch&amp;ouml;pfung der Betrag, der zur Abdeckung der Personal- und Sachaufwendungen sowie zur Erzielung des Gewinns zur Verf&amp;uuml;gung steht.&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Wirtschaftliches Eigenkapital</CONCEPT>
        <DEFINITION>&lt;p&gt;Eine einheitliche Definition f&amp;uuml;r die Berechnung des wirtschaftlichen Eigenkapitals gibt es nicht. Zum wirtschaftlichen Eigenkapital z&amp;auml;hlen neben dem in der Bilanz ausgewiesenem Eigenkapital:&lt;/p&gt;
&lt;p&gt;- Darlehen von Gesellschaftern&lt;/p&gt;
&lt;p&gt;- Weitere eigenkapital&amp;auml;hnliche Mittel (z. B. Pensionsr&amp;uuml;ckstellungen, Einlagen aus stillen Gesellschaften etc.).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
      </ENTRY>
      <ENTRY>
        <CONCEPT>Zahlungsunfähigkeit/drohende Zahlungsunfähigkeit</CONCEPT>
        <DEFINITION>&lt;p&gt;Zahlungsunf&amp;auml;higkeit (Illiquidit&amp;auml;t) liegt vor, wenn ein Unternehmen f&amp;auml;llige Verbindlich-keiten nicht mehr fristgerecht erf&amp;uuml;llen kann (&amp;sect; 17 InsO). Drohende Zahlungsunf&amp;auml;higkeit ist gegeben, wenn das Unternehmen aller Voraussicht nach in absehbarer Zeit nicht mehr seinen Zahlungsverpflichtungen nachkommen kann (&amp;sect; 18 InsO). Der Eintritt der Zahlungsunf&amp;auml;higkeit muss dabei wahrscheinlicher sein als der Nichteintritt. Bei Zahlungsunf&amp;auml;higkeit muss, bei drohender Zahlungsunf&amp;auml;higkeit kann Insolvenz angemeldet werden (siehe auch &amp;bdquo;Insolvenztatbest&amp;auml;nde&amp;ldquo;).&lt;/p&gt;</DEFINITION>
        <FORMAT>1</FORMAT>
        <USEDYNALINK>1</USEDYNALINK>
        <CASESENSITIVE>0</CASESENSITIVE>
        <FULLMATCH>0</FULLMATCH>
        <TEACHERENTRY>1</TEACHERENTRY>
        <ALIASES>
          <ALIAS>
            <NAME>Zahlungsunfähigkeit</NAME>
          </ALIAS>
          <ALIAS>
            <NAME>drohende Zahlungsunfähigkeit</NAME>
          </ALIAS>
        </ALIASES>
      </ENTRY>
    </ENTRIES>
  </INFO>
</GLOSSARY>
