{"componentChunkName":"component---src-templates-all-articles-tsx","path":"/autoren/malte-kornfeld/artikel/8/","result":{"data":{"allDatoCmsArticle":{"edges":[{"node":{"excerpt":"<p>Die Neue Europ&auml;ische Arbeitspolitik versch&auml;rfte die Spaltung zwischen peripheren S&uuml;deurop&auml;ern und den Zentrumsstaaten mit Deutschland als Hegemon. Doch diese Formation bleibt bis heute umk&auml;mpft, wie der Politologe Felix Syrovatka zeigt.</p>","id":"DatoCmsArticle-147516538-de","title":"Korsett für die europäischen Arbeiter","smallTitle":"Neue Europäische Arbeitspolitik","slug":"korsett-fur-die-europaischen-arbeiter","visibility":"Offen","authors":[{"name":"Malte Kornfeld"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1680104125-istock-458882939-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/19658/1680104125-istock-458882939-edited.png?aut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200w,\nhttps://www.datocms-assets.com/19658/1680104125-istock-458882939-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/19658/1680104125-istock-458882939-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":"<p>Die FDP proklamiert f&uuml;r sich, k&uuml;nftige Generationen nicht durch zus&auml;tzliche Staatsverschuldung belasten zu wollen. Gleichzeitig lehnt sie h&ouml;here Leistungen der Kindergrundsicherung ab. Die Argumente beruhen auf hausgemachten Problemen und Polemik gegen arme Menschen.</p>","id":"DatoCmsArticle-147371485-de","title":"Wie Liberale die Kinderarmut ignorieren","smallTitle":"Kinderarmut","slug":"liberale-kampfe-gegen-mehr-generationengerechtigkeit","visibility":"Offen","authors":[{"name":"Malte Kornfeld"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1679416101-kinderarmut-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/19658/1679416101-kinderarmut-edited.png?auto=format&crop=focalpoint&dpr=0.27&fit=crop&fp-x=0.5&fp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200w,\nhttps://www.datocms-assets.com/19658/1679416101-kinderarmut-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/19658/1679416101-kinderarmut-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":"<p>Kaum ein Inflations-Narrativ ist kulturell so tief verankert wie das der Geldmengen-Apologeten. Nach jahrelanger Deflation trotz Geldmengenausweitung sehen sie sich nun best&auml;tigt. Doch damals wie heute gibt es erhebliche Zweifel an ihrer Doktrin.</p>","id":"DatoCmsArticle-146943203-de","title":"In Schulbüchern und Ketchupflaschen","smallTitle":"Geldmengentheorie","slug":"in-schulbuchern-und-ketchupflaschen","visibility":"Offen","authors":[{"name":"Malte Kornfeld"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1678382340-sinn-ketchup-3-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/19658/1678382340-sinn-ketchup-3-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 streiten die finanzst&auml;rkeren und -schw&auml;cheren EU-Mitgliedsstaaten. Doch die Ideologie der schw&auml;bischen Hausfrau scheint sich durchzusetzen.</p>","id":"DatoCmsArticle-146748406-de","title":"Die schwäbische Hausfrau kehrt in die EU zurück","smallTitle":"Schuldenregeln","slug":"die-schwabische-hausfrau-macht-auch-vor-der-eu-nicht-halt","visibility":"Immer offen","authors":[{"name":"Malte Kornfeld"}],"image":{"fluid":{"base64":"data:image/png;base64,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","aspectRatio":1.92,"width":768,"height":400,"src":"https://www.datocms-assets.com/19658/1677594599-eu-fiskalregeln-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/19658/1677594599-eu-fiskalregeln-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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