In der Eurozone zeigt sich, wie verheerend die Folgen der „soliden Haushaltspolitik“ sind. Die Erfahrungen dort belegen, welch große Bedeutung der Währungssouveränität bei der Überwindung der neoliberalen Wirtschaftsordnung zukommt.
","id":"DatoCmsArticle-41074053-de","title":"Die Eurozone in der Schuldenfalle","smallTitle":"Rezession","slug":"die-eurozone-in-der-schuldenfalle","visibility":"Geschlossen","authors":[{"name":"der Redaktion"}],"image":{"fluid":{"base64":"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABcAAAAMCAIAAAAGWbGvAAAKKmlDQ1BfAAB4nJ1Td1hTdxc+997swUqIgIywl2yBACIj7CFTlqjEJEAYIYYE3AMRFawoKrIURaoCFqyWIXUiioOCqOC2IEVErcUqLhx9os/T2j79vq9f3z/ufZ/zO+fe33nfcwBoASEicRaqApAplkkj/b3ZcfEJbGIPoEAGAtgB8PjZktAov2gAgEBfLjs70t8b/oSXA4Ao3letAsLZbPj/oMqXSGUASDgAOAiE2XwAJB8AMnJlEkV8HACYC9IVHMUpuDQuPgEA1VDwlM982qecz9xTwQWZYgEAqrizRJApUPBOAFifIxcKALAQACjIEQlzAbBrAGCUIc8UAWCvFbWZQl42AI6miMuE/FQAnC0A0KTRkVwA3AwAEi3lC77gCy4TLpIpmuJmSRZLRSmpMrYZ35xt5+LCYQcIczOEMplVOI+fzpMK2NysTAlPvBjgc8+foKbQlh3oy3Wyc3FysrK3tvtCqP96+A+h8PYzex7xyTOE1f1H7O/ysmoAOBMA2OY/YgvKAVrXAmjc+iNmtBtAOR+gpfeLfliKeUmVySSuNja5ubnWIiHfWiHo7/ifCf8AX/zPWvG53+Vh+wiTefIMGVuhGz8rI0suZWdLeHwh2+qvQ/yvC//+HtMihclCqVDMF7JjRMJckTiFzc0SC0QyUZaYLRL/JxP/Zdlf8HmuAYBR+wGY861BpZcJ2M/dgGNQAUvcpXD9d99CyDGg2LxYvdHPc/8Jn7b5z0CLFY9sUcqnOm5kNJsvl+Z8PlOsJeCBAsrABE3QBUMwAyuwB2dwA0/whSAIg2iIh3nAh1TIBCnkwjJYDQVQBJthO1RANdRCHTTCYWiFY3AazsEluAz9cBsGYQQewzi8hEkEQYgIHWEgmogeYoxYIvYIB5mJ+CIhSCQSjyQhKYgYkSPLkDVIEVKCVCB7kDrkW+Qochq5gPQhN5EhZAz5FXmLYigNZaI6qAlqg3JQLzQYjUbnoinoQnQJmo9uQsvQGvQg2oKeRi+h/egg+hidwACjYixMH7PCOBgXC8MSsGRMiq3ACrFSrAZrxNqxLuwqNog9wd7gCDgGjo2zwrnhAnCzcXzcQtwK3EZcBe4ArgXXibuKG8KN4z7g6XhtvCXeFR+Ij8On4HPxBfhS/D58M/4svh8/gn9JIBBYBFOCMyGAEE9IIywlbCTsJDQRThH6CMOECSKRqEm0JLoTw4g8ooxYQCwnHiSeJF4hjhBfk6gkPZI9yY+UQBKT8kilpHrSCdIV0ihpkqxCNia7ksPIAvJicjG5ltxO7iWPkCcpqhRTijslmpJGWU0pozRSzlLuUJ5TqVQDqgs1giqirqKWUQ9Rz1OHqG9oajQLGpeWSJPTNtH2007RbtKe0+l0E7onPYEuo2+i19HP0O/RXysxlKyVApUESiuVKpValK4oPVUmKxsreynPU16iXKp8RLlX+YkKWcVEhavCU1mhUqlyVOW6yoQqQ9VONUw1U3Wjar3qBdWHakQ1EzVfNYFavtpetTNqwwyMYcjgMviMNYxaxlnGCJPANGUGMtOYRcxvmD3McXU19enqMeqL1CvVj6sPsjCWCSuQlcEqZh1mDbDeTtGZ4jVFOGXDlMYpV6a80piq4akh1CjUaNLo13irydb01UzX3KLZqnlXC6dloRWhlau1S+us1pOpzKluU/lTC6cennpLG9W20I7UXqq9V7tbe0JHV8dfR6JTrnNG54kuS9dTN013m+4J3TE9ht5MPZHeNr2Teo/Y6mwvdga7jN3JHtfX1g/Ql+vv0e/RnzQwNZhtkGfQZHDXkGLIMUw23GbYYThupGcUarTMqMHoljHZmGOcarzDuMv4lYmpSazJOpNWk4emGqaBpktMG0zvmNHNPMwWmtWYXTMnmHPM0813ml+2QC0cLVItKi16LVFLJ0uR5U7Lvmn4aS7TxNNqpl23oll5WeVYNVgNWbOsQ6zzrFutn9oY2STYbLHpsvlg62ibYVtre9tOzS7ILs+u3e5Xewt7vn2l/TUHuoOfw0qHNodn0y2nC6fvmn7DkeEY6rjOscPxvZOzk9Sp0WnM2cg5ybnK+TqHyQnnbOScd8G7eLusdDnm8sbVyVXmetj1Fzcrt3S3ereHM0xnCGfUzhh2N3Dnue9xH5zJnpk0c/fMQQ99D55Hjcd9T0NPgec+z1Evc680r4NeT71tvaXezd6vuK7c5dxTPpiPv0+hT4+vmu9s3wrfe34Gfil+DX7j/o7+S/1PBeADggO2BFwP1AnkB9YFjgc5By0P6gymBUcFVwTfD7EIkYa0h6KhQaFbQ+/MMp4lntUaBmGBYVvD7oabhi8M/z6CEBEeURnxINIucllkVxQjan5UfdTLaO/o4ujbs81my2d3xCjHJMbUxbyK9YktiR2Ms4lbHncpXiteFN+WQEyISdiXMDHHd872OSOJjokFiQNzTecumnthnta8jHnH5yvP580/koRPik2qT3rHC+PV8CYWBC6oWjDO5/J38B8LPAXbBGNCd2GJcDTZPbkk+WGKe8rWlLFUj9TS1CcirqhC9CwtIK067VV6WPr+9I8ZsRlNmaTMpMyjYjVxurgzSzdrUVafxFJSIBlc6Lpw+8JxabB0XzaSPTe7TcaUSWTdcjP5WvlQzsycypzXuTG5RxapLhIv6l5ssXjD4tElfku+Xopbyl/asUx/2eplQ8u9lu9ZgaxYsKJjpeHK/JUjq/xXHVhNWZ2++oc827ySvBdrYte05+vkr8ofXuu/tqFAqUBacH2d27rq9bj1ovU9Gxw2lG/4UCgovFhkW1Ra9G4jf+PFr+y+Kvvq46bkTT3FTsW7NhM2izcPbPHYcqBEtWRJyfDW0K0t29jbCre92D5/+4XS6aXVOyg75DsGy0LK2sqNyjeXv6tIreiv9K5sqtKu2lD1aqdg55Vdnrsaq3Wqi6rf7hbtvrHHf09LjUlN6V7C3py9D2pjaru+5nxdt09rX9G+9/vF+wcPRB7orHOuq6vXri9uQBvkDWMHEw9e/sbnm7ZGq8Y9TaymokNwSH7o0bdJ3w4cDj7ccYRzpPE74++qmhnNhS1Iy+KW8dbU1sG2+La+o0FHO9rd2pu/t/5+/zH9Y5XH1Y8Xn6CcyD/x8eSSkxOnJKeenE45Pdwxv+P2mbgz1zojOnvOBp89f87v3Jkur66T593PH7vgeuHoRc7F1ktOl1q6Hbubf3D8obnHqael17m37bLL5fa+GX0nrnhcOX3V5+q5a4HXLvXP6u8bmD1w43ri9cEbghsPb2bcfHYr59bk7VV38HcK76rcLb2nfa/mR/MfmwadBo8P+Qx134+6f3uYP/z4p+yf3o3kP6A/KB3VG617aP/w2Jjf2OVHcx6NPJY8nnxS8LPqz1VPzZ5+94vnL93jceMjz6TPPv668bnm8/0vpr/omAifuPcy8+Xkq8LXmq8PvOG86Xob+3Z0Mvcd8V3Ze/P37R+CP9z5mPnx42/3hPP7XWjqAQAAAdZJREFUeF6NkD1v01AUhu+n63zYsZ24kEZN2goiwoSEClRCqmBj6m9gYEACiR/AwC/g13SoGDqASqSAGEsFUlsrSmmaqHFsx/a1fe9FHRAlTWnf7T3SeXTOQ3q9AfgTCCFjbHNr0zRMXdO4EEmSfW5/efPqpaqqQghwSdD5IiUghERh6I5diHG+kLMq5uP1tb2D/eHpKYLwMgr5t0qE0JP1p07XySRPozgIGWPp0XFfzxdu2LZI0+tQztKoNzDG2x8/QIxTIdW5AqVqEEfHJ33LMOGsi2ZQOOcIIX8SWZYhJXfHwx97P792PtWq9ovnrxVChRRXU4QQZau88Wyj863d2dkejYKj3q9M+KNmy+keNBaXCCb/s/t3ilB1YcE0K4NBX2TxJBxTrLI0fff+bbuzgy9QZn0kRcTimMUnw35RLxtaKQNYAjjxQj/xkiQBQF5BkUCyNAmjief78/PVO63W7vfdimU/erA2joeH3X1Oueu7xVzxvOaLt0CMEEYYAkgwqd2sO85hc6Xpe8Hyrdur9x/W7LpClKmdaQoEQCFUK2gIIp5lge9ZplEydchpzV5cWVrGEGFyDS8QQIVQqpcUSvO5vIApVsC9u6vFuTM0oVTKaS+/Aeadxmvo1vBWAAAAAElFTkSuQmCC","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1622565853-abstieg-eurozone-edited.png?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1622565853-abstieg-eurozone-edited.png?auto=format&crop=focalpoint&dpr=0.27&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 200w,\nhttps://www.datocms-assets.com/19658/1622565853-abstieg-eurozone-edited.png?auto=format&crop=focalpoint&dpr=0.53&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 400w,\nhttps://www.datocms-assets.com/19658/1622565853-abstieg-eurozone-edited.png?auto=format&crop=focalpoint&dpr=1&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 768w","sizes":"(max-width: 800px) 100vw, 800px"}}}},{"node":{"excerpt":"Genauso wie die Französische Revolution ihre Kinder verschlang, frisst der moderne Liberalismus sich selbst und zerstört mit ihm alle Normen und Institutionen, die komplexen Gesellschaften helfen, Unterschiede zu vermitteln.
","id":"DatoCmsArticle-41311250-de","title":"Wie der Spätliberalismus sich selbst untergräbt","smallTitle":"Aufgelesen","slug":"wie-der-spaetliberalismus-sich-selbst-untergraebt","visibility":"Offen","authors":[{"name":"Nick Timothy"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1622573302-liberalismus-edited.png?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1622573302-liberalismus-edited.png?auto=format&crop=focalpoint&dpr=0.27&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 200w,\nhttps://www.datocms-assets.com/19658/1622573302-liberalismus-edited.png?auto=format&crop=focalpoint&dpr=0.53&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 400w,\nhttps://www.datocms-assets.com/19658/1622573302-liberalismus-edited.png?auto=format&crop=focalpoint&dpr=1&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 768w","sizes":"(max-width: 800px) 100vw, 800px"}}}},{"node":{"excerpt":"Die Grünen sind keine Marktfundamentalisten. Ihre ordnungspolitischen Überzeugungen belegen aber, dass sie fest im Marktlager verankert sind. Und als überzeugte Europäer haben sie mit dem Nationalstaat nichts am Hut.
","id":"DatoCmsArticle-41209708-de","title":"SchwarzGrün: Es wächst zusammen, was zusammengehört – 2","smallTitle":"Wahl der Qual","slug":"schwarzgruen-es-waechst-zusammen-was-zusammengehoert-2","visibility":"Geschlossen","authors":[{"name":"Paul Steinhardt"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1622685606-schwarzgrun-2-edited.png?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1622685606-schwarzgrun-2-edited.png?auto=format&crop=focalpoint&dpr=0.27&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 200w,\nhttps://www.datocms-assets.com/19658/1622685606-schwarzgrun-2-edited.png?auto=format&crop=focalpoint&dpr=0.53&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 400w,\nhttps://www.datocms-assets.com/19658/1622685606-schwarzgrun-2-edited.png?auto=format&crop=focalpoint&dpr=1&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 768w","sizes":"(max-width: 800px) 100vw, 800px"}}}},{"node":{"excerpt":"Auf welche Weise können Recht und Moral in modernen Staaten in Konflikt geraten? Und wie kann er, wenn nicht überwunden, so doch gemildert werden? Über die Bedingungen und Grenzen legitimer Rechtssetzung.
","id":"DatoCmsArticle-41308748-de","title":"Die Grenzen staatlichen Zwangs","smallTitle":"Legitimität des Rechts","slug":"die-grenzen-staatlichen-zwangs","visibility":"Offen","authors":[{"name":"Walter Pfannkuche"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1622565258-grenzen-des-rechts-edited.png?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1622565258-grenzen-des-rechts-edited.png?auto=format&crop=focalpoint&dpr=0.27&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 200w,\nhttps://www.datocms-assets.com/19658/1622565258-grenzen-des-rechts-edited.png?auto=format&crop=focalpoint&dpr=0.53&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 400w,\nhttps://www.datocms-assets.com/19658/1622565258-grenzen-des-rechts-edited.png?auto=format&crop=focalpoint&dpr=1&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 768w","sizes":"(max-width: 800px) 100vw, 800px"}}}},{"node":{"excerpt":"Das Gesetz ist der Stoff, aus dem das Kapital geschneidert wird. Im Wettbewerb auf dem Markt geht es nicht nur um überlegene Fähigkeiten oder qualitativ bessere Produkte, sondern um rechtliche Kodierung, die Reichtum zementiert.
","id":"DatoCmsArticle-41190765-de","title":"Wie Recht Ungleichheit schafft","smallTitle":"Recht und Kapital","slug":"wie-recht-ungleichheit-schafft","visibility":"Offen","authors":[{"name":"Katharina Pistor"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1622477212-recht-und-ungleichheit-edited-edited.png?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1622477212-recht-und-ungleichheit-edited-edited.png?auto=format&crop=focalpoint&dpr=0.27&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 200w,\nhttps://www.datocms-assets.com/19658/1622477212-recht-und-ungleichheit-edited-edited.png?auto=format&crop=focalpoint&dpr=0.53&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 400w,\nhttps://www.datocms-assets.com/19658/1622477212-recht-und-ungleichheit-edited-edited.png?auto=format&crop=focalpoint&dpr=1&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 768w","sizes":"(max-width: 800px) 100vw, 800px"}}}},{"node":{"excerpt":"Politik und Finanzberater stilisieren den Finanzmarkt plötzlich wieder zum globalen Problemlöser. Doch damit wird das Pferd von hinten aufgezäumt. Es droht sogar eine »Grüne Blase«.
","id":"DatoCmsArticle-41210899-de","title":"Der Finanzmarkt als Retter der Welt","smallTitle":"Masters of the Universe 2.0","slug":"der-finanzmarkt-als-retter-der-welt","visibility":"Geschlossen","authors":[{"name":"Eckhard Plinke"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1622472898-grune-anleihen-edited.png?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1622472898-grune-anleihen-edited.png?auto=format&crop=focalpoint&dpr=0.27&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 200w,\nhttps://www.datocms-assets.com/19658/1622472898-grune-anleihen-edited.png?auto=format&crop=focalpoint&dpr=0.53&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 400w,\nhttps://www.datocms-assets.com/19658/1622472898-grune-anleihen-edited.png?auto=format&crop=focalpoint&dpr=1&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 768w","sizes":"(max-width: 800px) 100vw, 800px"}}}},{"node":{"excerpt":"Noch nie lag die Union bei Bundestagswahlen unter 30 Prozent, doch jetzt droht ihr genau dies. Erlebt der Konservatismus eine Repräsentationskrise? Ja – und zwar seit langem.
","id":"DatoCmsArticle-40737867-de","title":"Der Konservatismus in der neoliberalen Falle","smallTitle":"Konservatismus","slug":"der-konservatismus-in-der-neoliberalen-falle","visibility":"Geschlossen","authors":[{"name":"Dorian Hannig"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1622041897-konservatismus-edited.png?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1622041897-konservatismus-edited.png?auto=format&crop=foca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200w,\nhttps://www.datocms-assets.com/19658/1622041897-konservatismus-edited.png?auto=format&crop=focalpoint&dpr=0.53&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 400w,\nhttps://www.datocms-assets.com/19658/1622041897-konservatismus-edited.png?auto=format&crop=focalpoint&dpr=1&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 768w","sizes":"(max-width: 800px) 100vw, 800px"}}}},{"node":{"excerpt":"Ein Staat ist für die Refinanzierung seiner Ausgaben nicht auf Unternehmenssteuern angewiesen. Daraus aber eine „linke“ Forderung nach einer Abschaffung der Körperschaftssteuer zu machen, ist mehr als nur ein Eigentor.
","id":"DatoCmsArticle-40368584-de","title":"Vorsicht vor politischen Schnellsch(l)üssen","smallTitle":"MMT-Reformvorschläge","slug":"vorsicht-vor-politischen-schnellschuessen","visibility":"Geschlossen","authors":[{"name":"Paul Steinhardt"}],"image":{"fluid":{"base64":"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABcAAAAMCAIAAAAGWbGvAAAKKmlDQ1BfAAB4nJ1Td1hTdxc+997swUqIgIywl2yBACIj7CFTlqjEJEAYIYYE3AMRFawoKrIURaoCFqyWIXUiioOCqOC2IEVErcUqLhx9os/T2j79vq9f3z/ufZ/zO+fe33nfcwBoASEicRaqApAplkkj/b3ZcfEJbGIPoEAGAtgB8PjZktAov2gAgEBfLjs70t8b/oSXA4Ao3letAsLZbPj/oMqXSGUASDgAOAiE2XwAJB8AMnJlEkV8HACYC9IVHMUpuDQuPgEA1VDwlM982qecz9xTwQWZYgEAqrizRJApUPBOAFifIxcKALAQACjIEQlzAbBrAGCUIc8UAWCvFbWZQl42AI6miMuE/FQAnC0A0KTRkVwA3AwAEi3lC77gCy4TLpIpmuJmSRZLRSmpMrYZ35xt5+LCYQcIczOEMplVOI+fzpMK2NysTAlPvBjgc8+foKbQlh3oy3Wyc3FysrK3tvtCqP96+A+h8PYzex7xyTOE1f1H7O/ysmoAOBMA2OY/YgvKAVrXAmjc+iNmtBtAOR+gpfeLfliKeUmVySSuNja5ubnWIiHfWiHo7/ifCf8AX/zPWvG53+Vh+wiTefIMGVuhGz8rI0suZWdLeHwh2+qvQ/yvC//+HtMihclCqVDMF7JjRMJckTiFzc0SC0QyUZaYLRL/JxP/Zdlf8HmuAYBR+wGY861BpZcJ2M/dgGNQAUvcpXD9d99CyDGg2LxYvdHPc/8Jn7b5z0CLFY9sUcqnOm5kNJsvl+Z8PlOsJeCBAsrABE3QBUMwAyuwB2dwA0/whSAIg2iIh3nAh1TIBCnkwjJYDQVQBJthO1RANdRCHTTCYWiFY3AazsEluAz9cBsGYQQewzi8hEkEQYgIHWEgmogeYoxYIvYIB5mJ+CIhSCQSjyQhKYgYkSPLkDVIEVKCVCB7kDrkW+Qochq5gPQhN5EhZAz5FXmLYigNZaI6qAlqg3JQLzQYjUbnoinoQnQJmo9uQsvQGvQg2oKeRi+h/egg+hidwACjYixMH7PCOBgXC8MSsGRMiq3ACrFSrAZrxNqxLuwqNog9wd7gCDgGjo2zwrnhAnCzcXzcQtwK3EZcBe4ArgXXibuKG8KN4z7g6XhtvCXeFR+Ij8On4HPxBfhS/D58M/4svh8/gn9JIBBYBFOCMyGAEE9IIywlbCTsJDQRThH6CMOECSKRqEm0JLoTw4g8ooxYQCwnHiSeJF4hjhBfk6gkPZI9yY+UQBKT8kilpHrSCdIV0ihpkqxCNia7ksPIAvJicjG5ltxO7iWPkCcpqhRTijslmpJGWU0pozRSzlLuUJ5TqVQDqgs1giqirqKWUQ9Rz1OHqG9oajQLGpeWSJPTNtH2007RbtKe0+l0E7onPYEuo2+i19HP0O/RXysxlKyVApUESiuVKpValK4oPVUmKxsreynPU16iXKp8RLlX+YkKWcVEhavCU1mhUqlyVOW6yoQqQ9VONUw1U3Wjar3qBdWHakQ1EzVfNYFavtpetTNqwwyMYcjgMviMNYxaxlnGCJPANGUGMtOYRcxvmD3McXU19enqMeqL1CvVj6sPsjCWCSuQlcEqZh1mDbDeTtGZ4jVFOGXDlMYpV6a80piq4akh1CjUaNLo13irydb01UzX3KLZqnlXC6dloRWhlau1S+us1pOpzKluU/lTC6cennpLG9W20I7UXqq9V7tbe0JHV8dfR6JTrnNG54kuS9dTN013m+4J3TE9ht5MPZHeNr2Teo/Y6mwvdga7jN3JHtfX1g/Ql+vv0e/RnzQwNZhtkGfQZHDXkGLIMUw23GbYYThupGcUarTMqMHoljHZmGOcarzDuMv4lYmpSazJOpNWk4emGqaBpktMG0zvmNHNPMwWmtWYXTMnmHPM0813ml+2QC0cLVItKi16LVFLJ0uR5U7Lvmn4aS7TxNNqpl23oll5WeVYNVgNWbOsQ6zzrFutn9oY2STYbLHpsvlg62ibYVtre9tOzS7ILs+u3e5Xewt7vn2l/TUHuoOfw0qHNodn0y2nC6fvmn7DkeEY6rjOscPxvZOzk9Sp0WnM2cg5ybnK+TqHyQnnbOScd8G7eLusdDnm8sbVyVXmetj1Fzcrt3S3ereHM0xnCGfUzhh2N3Dnue9xH5zJnpk0c/fMQQ99D55Hjcd9T0NPgec+z1Evc680r4NeT71tvaXezd6vuK7c5dxTPpiPv0+hT4+vmu9s3wrfe34Gfil+DX7j/o7+S/1PBeADggO2BFwP1AnkB9YFjgc5By0P6gymBUcFVwTfD7EIkYa0h6KhQaFbQ+/MMp4lntUaBmGBYVvD7oabhi8M/z6CEBEeURnxINIucllkVxQjan5UfdTLaO/o4ujbs81my2d3xCjHJMbUxbyK9YktiR2Ms4lbHncpXiteFN+WQEyISdiXMDHHd872OSOJjokFiQNzTecumnthnta8jHnH5yvP580/koRPik2qT3rHC+PV8CYWBC6oWjDO5/J38B8LPAXbBGNCd2GJcDTZPbkk+WGKe8rWlLFUj9TS1CcirqhC9CwtIK067VV6WPr+9I8ZsRlNmaTMpMyjYjVxurgzSzdrUVafxFJSIBlc6Lpw+8JxabB0XzaSPTe7TcaUSWTdcjP5WvlQzsycypzXuTG5RxapLhIv6l5ssXjD4tElfku+Xopbyl/asUx/2eplQ8u9lu9ZgaxYsKJjpeHK/JUjq/xXHVhNWZ2++oc827ySvBdrYte05+vkr8ofXuu/tqFAqUBacH2d27rq9bj1ovU9Gxw2lG/4UCgovFhkW1Ra9G4jf+PFr+y+Kvvq46bkTT3FTsW7NhM2izcPbPHYcqBEtWRJyfDW0K0t29jbCre92D5/+4XS6aXVOyg75DsGy0LK2sqNyjeXv6tIreiv9K5sqtKu2lD1aqdg55Vdnrsaq3Wqi6rf7hbtvrHHf09LjUlN6V7C3py9D2pjaru+5nxdt09rX9G+9/vF+wcPRB7orHOuq6vXri9uQBvkDWMHEw9e/sbnm7ZGq8Y9TaymokNwSH7o0bdJ3w4cDj7ccYRzpPE74++qmhnNhS1Iy+KW8dbU1sG2+La+o0FHO9rd2pu/t/5+/zH9Y5XH1Y8Xn6CcyD/x8eSSkxOnJKeenE45Pdwxv+P2mbgz1zojOnvOBp89f87v3Jkur66T593PH7vgeuHoRc7F1ktOl1q6Hbubf3D8obnHqael17m37bLL5fa+GX0nrnhcOX3V5+q5a4HXLvXP6u8bmD1w43ri9cEbghsPb2bcfHYr59bk7VV38HcK76rcLb2nfa/mR/MfmwadBo8P+Qx134+6f3uYP/z4p+yf3o3kP6A/KB3VG617aP/w2Jjf2OVHcx6NPJY8nnxS8LPqz1VPzZ5+94vnL93jceMjz6TPPv668bnm8/0vpr/omAifuPcy8+Xkq8LXmq8PvOG86Xob+3Z0Mvcd8V3Ze/P37R+CP9z5mPnx42/3hPP7XWjqAQAAAqBJREFUeF4lkUtrZFUURvc+e59zT+VW5abSSXV3OqYjiE2L4GPkVAQnCoIDx/4If4L/TB0oQjtSTMCYV5X1SFVu3dd5XymFb7w+Fou//e771y9P3j07GQ33JkeH44P9TeP++Gv2+u2T916dW+d/fvPnbxe3y7LurG3atq4bY4y1nbPGGxO8kZDok8++qF1aN7ayYbqprQuTw6IyPoSomGJKMUalpO8xARAJZmIWknZjFkyICPTl198Uw1wPMmKldRZ6XG27EBMgSskAvVYypsSMhKCYMkUk8H8QCQToY4r8/MlQ60GWaWIJgpRSmVSAYjjI1lVTdzb1KcZU5NoHv78nO6PqnE2n60Y1DbcttQ3x6YFWWaaUklnGLKWUxFIQCUGIogdI/0mFGPc49955J8xQdC0ZI5pGVBWU28S//PpGa62VYql2LKWkVDt1IXjHQh+iEMJ7F7wPMXhn22q7XC5YytTDtiyns3/4xx9+SgAIAIBCKj3Ii6LYVvXx4Th5G2NsbZCKq7pxznlnYwhlVXnTKsLhaFhXdQ+J8kHmrDkcF8dPJwJACcxYmKqst+Xd7P5xNS/yDCGlGLzttlU1VJRrmQ94vVrWTY3Qj/I9Pn15fjR5Soj1tlwtl+Xm4WB8lGsVUhICZqsHG/07Z2ey95noi4ES2EuC4qC4vrp6NjlqrbfG0FunL+bT6d3N365rb6azi8urTGfnL5455wChLMtdaR9PJvuQOkzgYpAsYvAhxrv76dXNrGseSQpMwY+LkUC8nc+tD0U+IARnLSBc384whueTJ9a6hBzC7pmJLq/vP3j/Vdu0y/WjcV48bkoWIAlTDBhDH+LxeGRN+9Xnn2qpy81aSrbeLdbrjz7+8PeLy8ViQZny3s+XD7Hv/S5c/y+et5UrkIPNuQAAAABJRU5ErkJggg==","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1622023717-unternehmenssteuern-edited.png?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1622023717-unternehmenssteuern-edited.png?auto=format&crop=focalpoint&dpr=0.27&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768 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","id":"DatoCmsArticle-40737592-de","title":"Wie hältst Du es mit Belarus?","smallTitle":"Brief auf Brüssel","slug":"wie-haeltst-du-es-mit-belarus","visibility":"Offen","authors":[{"name":"Eric 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