To claim a Construction PAYE tax refund, HMRC needs to understand where you worked, what you earned, how much tax you paid and what expenses you covered yourself. Don’t worry if you don’t have everything ready. RIFT can help you work out what’s missing and guide you through what evidence is needed.
When you make a tax refund claim, you’re going to need to prove to HMRC that you’re owed money. That means:
You may already have a Personal Tax Account (PTA) set up at HMRC. If not, we’ll help you get one sorted out. Your PTA keeps all your key information together in one place. It’s a useful thing to have when you’re claiming a tax rebate.
A 64-8 form is a legal document that appoints someone else to deal with HMRC on your behalf. This person then becomes your "agent", and can handle things like tax rebates and self assessment tax returns for you.
In other words, 64-8 is the piece of paper that lets RIFT take on the stress and hassle of tackling the taxman for you. It's the key to getting your tax rebate paid out, so get it filled in as soon as possible.
Simple question, simple answer. Without form 64-8, the taxman won't even talk to us about you. If we can't get HMRC to treat us as your agent, you'll be on your own when it comes to scoring your tax refund or talking to them about any problems, enquiries or changes to your tax code.
HMRC requires evidence to support the expenses included in your tax refund claim.
Secure Open Banking is the quickest, simplest and most reliable way for RIFT to identify and verify eligible expenses without you needing to manually upload large amounts of paperwork.
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Connecting your bank helps us:
At the heart of RIFT is a friendly, close-knit team. Each team member is here not only because they're incredibly talented - but because they love what they do and believe in helping our customers.
They're trained specifically in UK tax legislation and are ATT and FCCA qualified so you're in safe hands. Each of our customers are assigned a personal tax assistant too. Over the last 25 years, we have found that this continuity reduces duplication and improves accuracy.
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