Ingemar Sjöström: Så undviker du förenklade analyser

Analys Ingemar Sjöström räknar vidare. Den här gången vill han få oss att inte slentrianmässigt använda verktyg som kan ge för förenklade analyser.

Ingemar Sjöström: Så undviker du förenklade analyser
Akta, så du inte förenklar din analys! Foto: Adobe Stock

Är du enögd, lille vän? Nej, naturligtvis är du inte enögd, inte ens skelögd, vindögd eller blåögd. Du är snarare vidsynt, har helikoptervy, allsidigt synsätt, etcetera. Jag vill ändå ta upp något multidimensionellt problem som lätt kan få en endimensionell analys.

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.

Obs! I dessa tider varnas det ofta för desinformation från olika håll, kanske inte alltid medveten. Lite då och då kan du i kvalitetsammanhang få råd om hur man bör mäta, räkna, rita och förklara. Inte sällan kommer dessa från någon som inte smutsat ner sig med data, svett och tårar och råden består av infantila uppmaningar och hänvisning till enkla verktyg. ”Men är det inte bra att börja någonstans?”, frågar du. Jo, men inte där. Varje problem bör tas på allvar och på något slags ingenjörsnivå. Du ropar ju inte ”börja med gångertabellen!” till ekonomiavdelningen då det drar ihop sig till bokslut.

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