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„Jeder kann Geld schaffen; das Problem besteht darin, es zu akzeptieren“, wusste schon Hyman Minsky. Tatsächlich entstanden immer wieder verschiedene Formen von Regionalgeld: Bargeld, das kein gesetzliches Zahlungsmittel ist. Wäre das auch denkbar für den bargeldlosen Zahlungsverkehr?

","id":"DatoCmsArticle-143522011-de","title":"Regionales Clearing – Ergänzung der Regionalgelder","smallTitle":"Bargeldloser Zahlungsverkehr","slug":"regionales-clearing-erganzung-der-regionalgelder","visibility":"Offen","authors":[{"name":"Hans-Florian Hoyer"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1668777262-worgl-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/19658/1668777262-worgl-edited-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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Noch steigt das BIP – doch sein Potential, unsere Bedürfnisse zu befriedigen nimmt ständig ab. Wir müssen Arbeit und Wirtschaft neu denken.

","id":"DatoCmsArticle-143518963-de","title":"Warum Babys kein Geld brauchen – und wir kein BIP","smallTitle":"Debatte","slug":"warum-babys-kein-geld-brauchen-und-wir-kein-bip","visibility":"Geschlossen","authors":[{"name":"Werner Vontobel"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1668518587-baby-money-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/19658/1668518587-baby-money-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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Die Kolonialgeschichte ist nicht vorbei. Es ist eine Geschichte von Landraub und Sklaverei, die aber Karl Marx in seiner Analyse der kapitalistischen Akkumulation ausspart. Das weist Denise Ferreira da Silva in ihrem Buch „Unpayable Debt“ nach.

","id":"DatoCmsArticle-143487090-de","title":"Wessen Schulden?","smallTitle":"„Unpayable Debt“","slug":"wessen-schulden","visibility":"Offen","authors":[{"name":"Dietrich Heißenbüttel"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1668591418-baumwolle-edited-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/19658/1668591418-baumwolle-edited-edited-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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Die EU-Volkswirtschaften leiden unter der Überlagerung multipler Krisen. Das macht die Frage nach der lohnpolitischen Gestaltungsmacht der Gewerkschaften als volkswirtschaftlichen Stabilitätsanker umso dringlicher.

","id":"DatoCmsArticle-143416116-de","title":"Mit der Goldenen Lohnregel gegen die Rezession","smallTitle":"Lohnpolitik","slug":"mit-der-goldene-lohnregel-gegen-die-rezession","visibility":"Immer offen","authors":[{"name":"Wolfgang Edelmüller"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1668102747-goldene-lohnregel-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/19658/1668102747-goldene-lohnregel-2-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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Gescheiterte Globalisierung, totalitäre Macht und das Modell Deutschland: Wenn wirtschaftliche Interessen und wertegeleitete Außenpolitik aufeinanderprallen.

","id":"DatoCmsArticle-143425988-de","title":"Der China-Komplex","smallTitle":"Editorial","slug":"der-china-komplex","visibility":"Immer offen","authors":[{"name":"der Redaktion"}],"image":{"fluid":{"base64":"data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAoHBwgHBgoICAgLFgoWDhYQDg4NDh0PDQ0WFxgZGBYTFiEaKysjJh0oHRUWJDUlKC0vMjIyGSI4PTcwPCsxMi8BCgsLDg0OFRANHC8cFhwvLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vLy8vL//AABEIAA0AGAMBIgACEQEDEQH/xAAXAAADAQAAAAAAAAAAAAAAAAAABQYD/8QAIBAAAAUEAwEAAAAAAAAAAAAAAAECBAUDBhGRITFhEv/EABYBAQEBAAAAAAAAAAAAAAAAAAIBAP/EABQRAQAAAAAAAAAAAAAAAAAAAAD/2gAMAwEAAhEDEQA/ALdzBoVweA0jYWjSo5wQlnE8682NW9yvEoIsFsIjWdjkfHRAEpcl1PadDhJbAMj/2Q==","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1668165956-shanghai.jpg?auto=format&crop=focalpoint&fit=crop&fp-x=0.5&fp-y=0.5&h=400&w=768","srcSet":"https://www.datocms-assets.com/19658/1668165956-shanghai.jpg?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/19658/1668165956-shanghai.jpg?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/19658/1668165956-shanghai.jpg?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 Inflation hat weder mit einem Nachfrageüberhang noch mit übermäßigen Lohnerhöhungen zu tun. Trotzdem setzt die Bank of England alles auf eine Strategie, die zu einer Rezession und steigender Arbeitslosigkeit führt. Warum?

","id":"DatoCmsArticle-143415046-de","title":"Der Klassenkampf der Zentralbanker","smallTitle":"Bank of England","slug":"der-klassenkampf-der-zentralbanker","visibility":"Geschlossen","authors":[{"name":"Thomas Fazi"}],"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+CP9z5mPnx42/3hPP7XWjqAQAAArlJREFUeF4dkd1vW0UQxXdnd+/3tV2ojPPhuGmhREqECFgVSSt4Ki8UqRJS/9aCivpApSDUD0AIRNoQJ05owDip43u99+7u7KDb83ZGOr/RzJG3htt5nv01Gi8W+vq1fp5n49PXi7K4sb4eJ8n45FTrarC2GsfR6GhsjVlZWUqSZDw+WZTFzQ83trY2vdWyv7qcp+n3j3+4f//r1aVeOZ+9+Pm3u1/e7eTJ5exidOw/+fTjdpoYU0+mF2tr/TyJPFpjKcuya4OVmxsb5XwuPr/9GXAGQj148E3vve4/r0+vf7Bx76t7nXbrZHSwPRze3t3ptFtvptOdO18Mh8N2K/O2vrV7Z3NrkxFKKVQYyT/3X1Vat7KUodV1ZYxtv/uOtdrYColaWeacrevaewwkq3SpdSmkDALp0HlEa+pKFzCZXvz49NdFUXh0ROSJrKmMnjtrGOPEyJnaWyOErBYFYkPUunLOojNEHhHROSCiK5388Oj45O8zqUJGXsgwTDvEuKlrDlJFKQNhjAniVKqIc9HkrPEeyZPRGh0CgCAi4+jht49e7u8ba3kzk4w4AAcQQgToyTonZMgYN8YQEQgpRECMEaO8cxUYY4gYJ4ln8Oz5L5WuBEjgghhHROACQHjP3uIUgAQAIsa54JyHYZjm7SCMm4u8J3QOnf1vev7y4FAIAQCMCBE5wNvvMGMMY4xzbq1z6KUKhFBSBVGSSakkMYYeiTWZujaHR+Od3elPe09MXaognF9eLtozauQ5a4SIjXFmXpTM+yCMvUORpZkxlnOIwgAdWueOj0bfPXr8/vpAqWYb501zk8m//cG6kup8Ojk8OBAg9vb2rnZ77c4VXc5Ft9vN8zxJEqUCKWWcxHVtl3vd7e2P3sxmaOvf/3jV7w96S8uMvJQQReHZZKrLxbwonLOdPD2fnP0PP5aoLowbXRwAAAAASUVORK5CYII=","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1668168190-boe_klassenkampf-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/19658/1668168190-boe_klassenkampf-edited-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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Olaf Scholz China-Reise zeugt von einer Gratwanderung in einer neuen Welt jenseits der Selbstverständlichkeiten der Globalisierung. Wie anfällig ist die deutsche Wirtschaft im Falle einer geopolitischen Konfrontation zwischen China und dem Westen?

","id":"DatoCmsArticle-143409360-de","title":"Die wirtschaftliche Verflechtung Deutschlands mit China","smallTitle":"Globalisierung","slug":"die-wirtschaftliche-verflechtung-deutschlands-mit-china","visibility":"Offen","authors":[{"name":"Adam Tooze"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1668087750-china_volkswagen-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/19658/1668087750-china_volkswagen-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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Die Hauspreise fallen. Ein Wendepunkt, aber auch ein Moment des Lernens. Wurden die Preissteigerungen der letzten Jahre tatsächlich durch die Wohnungsknappheit verursacht? Häuser gab es immer genug, sie waren nur nicht bezahlbar.

","id":"DatoCmsArticle-143359394-de","title":"Wie hohe Zinssätze den Wohnungsmangel teilweise lösen","smallTitle":"Lernmoment","slug":"wie-hohe-zinssatze-den-wohnungsmangel-teilweise-losen","visibility":"Geschlossen","authors":[{"name":"Dirk Bezemer"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1667986153-wurfelhauser-in-rotterdam-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/19658/1667986153-wurfelhauser-in-rotterdam-edited-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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Geburtskliniken sollen mehr Geld bekommen, kündigt Gesundheitsminister Karl Lauterbach an. Trotzdem werden in Deutschland weitere Geburtsstationen schließen. Beide Schritte sollen die Qualität der Versorgung verbessern. Wie passt das zusammen?

","id":"DatoCmsArticle-143355683-de","title":"„Wir haben in einigen Bereichen eine Überversorgung“","smallTitle":"Krankenhausreform","slug":"wir-haben-in-einigen-bereichen-eine-uberversorgung","visibility":"Geschlossen","authors":[{"name":"Carina 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