Elvägen bär mot klimatmålet

Långläsning Framtidens väg, eller i alla fall en av de som är möjliga, finns i Rosersberg norr om Stockholm. Hade inte coronan kommit emellan, hade en liknande väg kanske byggts i New Delhi just nu.

Elvägen bär mot klimatmålet
Se upp för elfordon! Foto: Mikael Sjöberg

När Fabian Wrede startar den elva ton tunga lastbilen på en parkeringsplats i Rosersberg är det vindens sus som hörs genom de neddragna rutorna. Elmotorn gör inte mycket väsen.

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