Bäste kvalitetsarbetare, under några sommarveckor hade en av våra större dagstidningar en artikelserie där medarbetare och läsare kunde skriva om stort och smått som irriterade. Låt mig ta upp den tråden och dra fram lite inom dataknådande.
Ingemar räknar: ”Se upp, nu kommer störningsjouren!”
Analys Ingemar Sjöström talar om saker som stör vad gäller diagram, sannolikhet, slutsatser och annat räknemässigt.

Foto: Adobe Stock
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Diagram
Diagram i tidningar och tv irriterar ofta. Varför? Jo, om man har ett tidsdiagram ritas detta ibland med en skog av staplar, inte som en linje typ ’feberkurva’ (dessutom olika på olika sidor i tidningen…) Hur skulle man då rita typ två sinuskurvor med fasförskjutning? Som två skogar av staplar?? Eftersom ’stapeldiagram’ används överlag för så kallade histogram blir bilderna lätt förvirrande. När man väl orienterat sig på bilden rycks den i tv bort och ersätts av någon arkivbild som redan visats många gånger.
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


