LO:s valfilm har haft premiär. Jag såg den igår. En snabb sammanfattning och analys kommer här.
Första delen förklarade hur alliansens skattesänkningar gynnat höginkomsttagare. Det inleds med ett klipp där Reinfeldt förklarar att skattesänkningarna ska leda till minskade skillnader. Nästa steg är allmänhetens uppfattning om den verkliga omfördelningseffekten. Den landar på att den mest högavlönade femtedelen fått ut dubbelt så mycket av skattesänkningen som den lägst avlönade femtedelen. Slutligen presenteras facit, där de högavlönade inte får 2X mer utan 10X mer än de lågavlönade.
Jag har länge väntat på att någon skulle syna alliansens kort. Det är uppenbart att de strävar efter större skillnader i samhället, oavsett vilket välfärdskramande de försöker linda in sin politik i. Det är dags för alliansen att räta på ryggen och stå för sina politiska visioner.
Det är också intressant att den här delen av filmen ger en stenhård känga till socialdemokraterna, som dyrt och heligt lovat att inte göra något åt jobbskatteavdragens omfördelande effekter. Finns inte en chans i världen att varken LO eller S skulle erkänna detta. Här är det S som borde räta på ryggen och stå för sina politiska visioner.
Resterande del av filmen är allmänt dravel om arbetare som blir av med jobben för att företag flyttar utomlands (och en del annat) – som om det skulle påverkas av S politik.
En högeligen roande detalj i debatten är den ledare i Sydvenskan där man försöker tona ner det ökade lönegapet som skattesänkningarna lett till. Rubriken är “LO bluffar om Reinfeldts bluff”. Ledarredaktionen har fått gräva riktigt djupt i byrålådan för att hitta ett argument. Och här kommer Sydsvenskans alltför lättgenomskådade bluffargument:
“I själva verket har, enligt LO:s valfilm, skattesänkningarna gynnat dem som tjänar mest. I filmen sägs att den femtedel av befolkningen som tjänar minst får 5 procent av regeringens skattesänkningar 2014 medan den femtedel som tjänar mest får 45 procent.
Det är en sanning med modifikation.
Om man istället för att räkna kronor och ören räknar procent ser bilden helt annorlunda ut. Den som har en årsinkomst på 150 000 kronor ökar 2014 sin nettoinkomst med cirka 11 procent tack vare jobbskatteavdraget. Den som tjänar 900 000 ökar sin inkomst med omkring 5 procent, visar Ekonomifakta.se.”
Jag förutsätter att ni intelligenta läsare av bloggen ser det uppenbara problemet med den matematiken. Men här kommer också en tabell som tydligt visar det absurda i argumentet.
![](data:image/png;base64,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)
Visst är det så att på lång sikt så skulle löneskillnaden minska med upprepade skattesänkningar där grupperna får 11% respektive 5%, men så länge löneskillnaden inte påverkas i absoluta tal är det ganska ointressant. I tabellen framgår det att vi skulle behöva årliga skatteminskningar fram till 2041 innan lönegapet minskar!
Kom igen Sydsvenskan, hur är det med matematikkunskaperna på ledarredaktionen egentligen?
Om ni inte redan har sett filmen så finns den här.
Andra om ämnet:
Tobias Baudin o Johan Ulvenlöv, Martin Klepke, Kjell Rautio, Eva Hillén Ahlström, Fredrik Jansson, Martin Moberg, LT Östersund, Dagens Industri, Göran Johansson, Daniel Swedin och Peter Högberg