Bakom analysen står Klimatkollen, forskarnätverket Researchers’ Desk, WWF, Våra barns klimat, ClimateView, PwC och Naturskyddsföreningen. I analysen jämförs partiernas klimatambitioner med ett förslag till en nationell koldioxidbudget för Sverige, framtagen av forskare vid Uppsala universitet.
WWF-analys: Sex av åtta partier missar Parisavtalets mål
Politik Endast Miljöpartiet och Vänsterpartiet har en klimatpolitik som ligger i närheten av Parisavtalets 1,5-gradersmål. Detta enligt en ny analys av bland annat WWF, Naturskyddsföreningen och Klimatkollen som jämför partiernas klimatambitioner med forskningsresultat från Uppsala universitet.

En ny analys jämför rikstagspartiernas klimatambitioner. Foto: Pressbild/Getty Images.
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Utöver Miljöpartiet och Vänsterpartiet, som bedöms ligga inom ramen för en rättvist fördelad koldioxidbudget, går Centerpartiet och Liberalerna längre än Sveriges nuvarande klimatmål, men når inte lika långt.
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


