När den nya EU-kommissionen släppte sin gröna giv, Green Deal, var kemikaliefrågan en av de miljöfrågor som adresserades. Kommissionen lovade att en kemikaliestrategi skulle fram, och i förra veckan kom den – en strategi som fick organisationen Chemsec att korka upp champagnen.
Därför är EU:s kemikaliestrategi så bra
EU
När EU-kommissionen släppte sin kemikaliestrategi firade Chemsec med champagne. Frida Hök, biträdande kanslichef på organisationen, förklarar strategins innehåll och varför alla företag gör klokt i att läsa dokumentet.

Frida Hök, Chemsec, förklarar EU:s kemikaliestrategi. Foto: Chemsec
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– Det är en väldigt ambitiös strategi, och i ett annex finns tidtabellen för åtgärderna. Väldigt mycket ska ske redan 2021, säger Frida Hök, biträdande kanslichef på Chemsec.
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


