Ingemar räknar: ”Trampar du omkring i procentträsket?”

ANALYS Våga säga ifrån när redogörelserna är undermåliga, manar Ingemar Sjöström. Han är statistiknörden som slår ett slag för att slopa procentsatserna och räkna på variation i stället.

Ingemar räknar: ”Trampar du omkring i procentträsket?”
Standardavvikelse? Har du koll på analysen? Foto: Adobe Stock

Bäste kvalitetsarbetare, är du tillräckligt ’tyken’ som man säger i Göteborg (eller ’kaxig’ som man säger i mindre utvecklade områden…)? Opponerar du dig på kvalitetsmöten då du ser hel- eller halvdåliga redogörelser? Eller sitter du och ritar spiraler, stjärnor och smådjävlar på ditt block och längtar till fredag?

Någonting är fel

Du är inloggad som prenumerant hos förlaget Pauser Media, men nånting är fel. På din profilsida ser du vilka av våra produkter som du har tillgång till. Skulle uppgifterna inte stämma på din profilsida – vänligen kontakta vår kundtjänst.

Du vet säkert, innerst inne, att ett stort problem (det största?) är variation. ”Nej inte alls”, säger du, ”alla komponenterna är inom spec, det är leveranserna som är opålitliga!”. Hm… ”Du menar variation i leveranstider..?”

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