Probleem met UWV, CWI of RIB

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Op de probleemmeldingen-site van FNV-Bondgenoten kunt u problemen melden die u heeft (gehad) met het UWV, het CWI en reïntegratiebedrijven.

Het doel van melden van problemen op deze website is het verkrijgen van inzicht in het functioneren van het UWV,  het CWI en/of  reïntegratiebedrijven. Door het melden van problemen, levert u een bijdrage om  genoemde organisaties aan te kunnen spreken over de wijze waarop zij met hun cliënten omgaan.

Op basis van de gemelde problemen kan de FNV rechtstreeks in overleg treden met de organisaties of eventueel via de politiek, om oplossingen hiervoor proberen te vinden. Zo is te voorkomen, dat nog meer mensen de nadelen ondervinden van falend beleid van de genoemde organisaties, als bijvoorbeeld de problematische website van het UWV `werk.nl`.

Let op, deze melding is NIET bedoeld om een geschil met een van de bovengenoemde uitvoeringsinstellingen voor (rechts)hulpverlening bij onze bond aan te melden.

Permanente koppeling naar dit artikel: https://denk-raam.nl/probleem-met-uwv-cwi-of-rib/

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