Von einer, die auszog, das Thema Inflation zu verstehen, und dabei in einem Kaninchenbau landete.
","id":"DatoCmsArticle-100620056-de","title":"Alice im Wirtschaftswunderland – 2","smallTitle":"Staatsausgaben und Inflation","slug":"alice-im-wirtschaftswunderland-2","visibility":"Offen","authors":[{"name":"Ulrike Simon"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1642524550-alice-im-wunderland-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/1965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200w,\nhttps://www.datocms-assets.com/19658/1642524550-alice-im-wunderland-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/19658/1642524550-alice-im-wunderland-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":"Mit Zukunftsrechnungen und Statistiktricks wird ein düsteres Bild des demografischen Wandels gezeichnet. Dabei müssen wir bis 2060 jedes Jahr nur einen von 335 Erwerbsfähigen wegen der Alterung ersetzen.","id":"DatoCmsArticle-8391678-de","title":"Das Bild des Alterns als Horrorgemälde","smallTitle":"Demografie und Rente ","slug":"das-bild-des-alterns-als-horrorgemalde","visibility":"Offen","authors":[{"name":"Gerd Bosbach"},{"name":"Klaus Bingler"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1764083554-demographie-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/19658/1764083554-demographie-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/19658/1764083554-demographie-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/19658/1764083554-demographie-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":"Migration erhöht die geographische Mobilität des Produktionsfaktors Arbeit. Damit, so der ökonomische Mainstream, könne sie helfen, Effekte asymetrischer Schocks zu bewältigen. Bestätigt sich diese Theorie mit Blick auf die inneramerikanische Migration?
","id":"DatoCmsArticle-8486453-de","title":"Wohin zieht es Amerika?","smallTitle":"Binnenmigration","slug":"wohin-zieht-es-amerika-geographische-mobilitat-und-wirtschaftsdynamik","visibility":"Offen","authors":[{"name":"Jörg Bibow"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1642790969-migration-usa-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/19658/1642790969-migration-usa-edited.png?auto=format&crop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200w,\nhttps://www.datocms-assets.com/19658/1642790969-migration-usa-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/19658/1642790969-migration-usa-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":"Mit einer liberalen Migrationspolitik scheint man zwei Fliegen mit einer Klappe schlagen zu können: Humanitären Pflichten nachkommen und gleichzeitig unseren durch den demografischen Wandel gefährdeten Wohlstand sichern. Warum es leider so einfach nicht ist.
","id":"DatoCmsArticle-99684222-de","title":"Die Migration und der Wohlfahrtsstaat","smallTitle":"Debatte","slug":"die-migration-und-der-wohlfahrtsstaat","visibility":"Immer offen","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+CP9z5mPnx42/3hPP7XWjqAQAAAwFJREFUeF410ElvG1UAwPE34/fmefbFcezYoSEkJgWlddMSEBLLAQkOPbXiwGdC3PgECFEJLhUIkEDcUAS0TaSaQoyTjOOp4/F4mc3jWfxmQRXid/wf/5At4yhO7t+7t729dfzkkawoU8uSZaVW3xhdDXdfvR5FUVEUkiQZhjEaXWVZDmlKpIq33ntXUpVnp90vHzyEFHihXqvxHH/a7R7cumOOTABorVI9/bur6zohqapV5rOJomoIMXPXbdXXb9xub7WuxyviLAIESyWSZgCA1u5uStLLgWH0BxwnDE2r3x8gXOYEZXfv9U6ng1nedRcX+qAhibdu77/WvhPGq+Nn52e6mZEAfvrZ52dnvXDhzh2HQXDg2FPHBv+7//EnZYx93/N977/Sevmlrda+OfN7en88nAqQpiia+vXoBACQZVkQLFzXtR3b8zzf8+I4iuNoZ2dvNrPGYxMhpoxxtaLIgqjVG4AuMZDhOe7b7x5+8/UDaBqXwTK81tqraJrAsc2NjbzIAaCSOCoKimQFg/YhRIHnIITIKl76vqpVKJoGEGMGsSxXrdagF6eE5HlKZu7Mt+clCJcLL8tydW09LSjMCe5kwgqCPTFLJTrPM4S5LMtmQ4Pmlc3NTZZlL/s9aLpLhSaRZ5cFqdLgw2CBeTFNU16ULGsaE7+irsVJom5cA9SLBYLAzR0/oHk+Dkm0xBgDAEoVVREp0thu5YAaW2OtWgvCcDy+qjeaK5IJoojZcgFAGIYcy8qyhGBpOps6tk1HXo4Yx54ngQtVHh0dn3TOL8zRkMpW7TfezvNscHGKIeX6IQA5SZJXdlonTx5JirK2Xu/90+399fRm+6A/mzz+6oub7YNmcxOuN5o/fv+DrMorktIUMJ4PSBL1e2d//HZkWZZpnENWbB8c/tl5yiDGMo3e5fMP3n/n+PHv/auRJsl9XecEpfTm4eFPv/wMEdaqNQoyZcyCPI2jMM/zMIogK1hjyxwOE7Iqs/zO3g3HmXuuEydJmZc//OiuaU10/eJfsRecGjzsyCwAAAAASUVORK5CYII=","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1642791990-unteilbar-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/19658/1642791990-unteilbar-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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Beide aber stehen für eine sich selbst überlebte Epoche der Grenzenlosigkeit.","id":"DatoCmsArticle-8393242-de","title":"Irgendwie von gestern","smallTitle":"Große Freiheit","slug":"irgendwie-von-gestern","visibility":"Offen","authors":[{"name":"Sebastian Müller"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1642788867-hasselhoff-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/19658/1642788867-hasselhoff-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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Eine Replik auf Sebastian Müller.","id":"DatoCmsArticle-8408482-de","title":"Zur Gretchenfrage eines „linken Kommunitarismus\"","smallTitle":"Kommentar","slug":"zur-gretchenfrage-eines-linken-kommunitarismus","visibility":"Offen","authors":[{"name":"Benjamin Rusteberg"}],"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+CP9z5mPnx42/3hPP7XWjqAQAAAzdJREFUeF4lz19sE3UAwPHf3a/3t7v96dq7rqUzuNK1pSuNwOiGwQdFmGKiJsQYwWSRd1988cn4pg8mJoYHJ/rGC4kJGDNmAoLxDyi4jdBO2FbWY9fOu/693p9e73d/jPr0ffsk38D7H3yothuy0kinUgRwtyrivmjU6KmSrFiO3W01mqpGEuTfnd7xQvbm7dsAgK+Xllqt1meffsyNhLdFCQAQQMjxXXcmfeDokWP1en3ttz/6NG0ahtc347xQE6tKs+1Y+rvnzr391tnFxfMhPlEoFHTdSKbSn3/y0f8KfOnlU6+9sjB3/AQ7PLq5XcnPFu2++WijxO9/BhKBp1Vxfu5oYmJi/thzhcKheOLZVkNmg0MkxRAkdehw0fe9UqkUEMJhhqY1TbNd/+Sp039tlF4/+0Y6m6Ro+srVaxjDnHn1DHDsycnY2p931u/dzeRnR4LEntK9cevnmXze8/x/jyCOWX2z8qS0P5lqW+bK1W+Ls0cgxFauL5uavnj+HYGPlNZWR8eGqGCY5SLB0Uj+8PN7K9dv/njj0qUvAQAYhsFsNjeZSPR0PZeb6Wr68vIPTUW5fPnK7+ur2UwGAyCVzc+/8GJNknDfoiiqXN7gxsLccEhV1XLpIUnTDkLY3Tu/IttdvX9Prj/tdlXTRq1mt1qt2mjgYLCy9Xjpq29OLywsf//dLz/dEnfrUk3c2REBAKnp1ObjrVhMyKWn4MWLXzQbiq52Pc8FPsgczBq64XmOD7yxUNjsDySp2mwo7U5b3ttzHcRHQrwQre1K7124EI/H9k2M5w5O4wghkiRwHOe44TAfEQSeZelolGcYGgBAkmT54fpgYFEUGWRZNsgSAUgR8EAywXFcIT8T5cdd18U9z/V8H2CYZVnhCO84DoQwkYhjGNbTtLokZjJZmqJwDADgw/+C47ggRBVZ5gWBIEjXdQPtjjqwBrIsG7o2NDwyQLYPgAcwlmXmisWTJ+Yb7SbFMHVJ6nQ7juvaA0szDGQZiiJPTb35ZPtRbbcSQI6P4dBBSFXVaMxjuBFI0D3NdAEMhcYhjpc3Nx+Ur2EeEngBxwM93RwgR1Y6yWlHFHdkpf1gY+cfSe2b6Ef/sfUAAAAASUVORK5CYII=","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1642788084-pexels-fauxels-3184396-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/19658/1642788084-pexels-fauxels-3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Und warum riskieren sie dafür sogar ihr Leben? Antworten geben katastrophale Strukturanpassungsprogramme.","id":"DatoCmsArticle-8409430-de","title":"Zwischen Schockstrategie und Exodus","smallTitle":"Afrika","slug":"zwischen-schockstrategie-und-exodus","visibility":"Offen","authors":[{"name":"Anis Chowdhury"},{"name":"Jomo Kwame Sundaram"}],"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+CP9z5mPnx42/3hPP7XWjqAQAAAp9JREFUeF41kltPE2EQhr/T7n4LbguylBa0CB5Ao5eaqDHx8B+88jeZmPiD9A4JIYjEKKBRBMq27Lm73cP3zZi2+t5M3uSdZyaZEVvbO0IIQgj8F2NMCMEYA4CyLABQCIETAYDWWk8KACCiBiiKQnDOGaWEjsUYmyRRa12MRvaMrZUGRMuyCCFTDGesqhUijj3gv6lKKWBsAqGUEEqZYTCt9SRFAHHcPmFMN9WgCZkiJg6AECLqWlFGGaVICCWEc55lWTZMAcBpNIqJeBQhgCWlJaVSOk0TVStCCaPMME0EEForVekoCscUSquqDHy/d/or9IP5xaW6Vl7vNM+zYjQyTfn85SspZ379PHZbraPDQ8M0CcCdjQ3xZX+vqko/8OevLjRarSSKOKHt6zfKssqSWGmQUs7aNjUNe9Y593pXpN3udE5Ofj+4/+Dxk6eed7GzvSX2dndMk0rLypLIjsIkjvY/bRkMKRe1RiBsdW1ttdvt+4PFpeUsSQaJt7u9VdflXLN5fnYaJ8m374f0/bu3VdYPB3+GBe5+/tpaubW5uWGw8cHSLD87+b2+vtaYmwuDIIjTpXYbAVVdM844pcdH3wb9wcr1rrj0fZOTflg23O7rN0/LsgzDcM5d7CxfCwJfUFxdv3PFmQ2jqLO88vDhI6fRnF53lOfnF97Bh49rN2/zhYUFhSzNSqfRaLc7VVXHaRYniQboX/o/jo+KWvV6nusuImhAkmXD0PfjKBr0ve9fD6QpwjCgL54/IwSbzWaW547TrKoqTeIkjhCR8elPK0JIp7OSj/JhGldlgQBJfMmZaHW6lDEEpPfu3nJd13GcXu/C8879S59xXiuo6/GvmQaRlmHbM5ZllFU1f9Ud5aPhcCiltCwLEUzT5Fz8BWOEzigUVH2iAAAAAElFTkSuQmCC","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1642787707-istock-186341610-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/19658/1642787707-istock-186341610-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/19658/1642787707-istock-186341610-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/19658/1642787707-istock-186341610-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":"In den kommenden Jahren werden sich die Verteilungskämpfe um den Sozialstaat verschärfen. Die Bertelsmann-Stiftung gibt einen düsteren Ausblick einer alternden Gesellschaft. Eine Kritik.
","id":"DatoCmsArticle-99463549-de","title":"Comeback der Agenda-Politik?","smallTitle":"Demografische Alterung","slug":"comeback-der-agenda-politik","visibility":"Immer offen","authors":[{"name":"Ralf Krämer"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1642761838-agenda-comeback-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/19658/1642761838-agenda-comeback-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/19658/1642761838-agenda-comeback-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/19658/1642761838-agenda-comeback-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":"Der Sozialstaat dient immer wieder als Sündenbock. Einst gefährdete er den Standort Deutschland, heute bedroht er den Klimaschutz. Diesen Unsinn präsentierte am Heiligabend der Ökonom Axel Börsch-Supan.
","id":"DatoCmsArticle-94914769-de","title":"Sozialstaat – Der ewige Sündenbock","smallTitle":"Genial daneben","slug":"der-sozialstaat-als-suendenbock","visibility":"Offen","authors":[{"name":"Hartmut 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