Series 3 steel wheels

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bootnecknick

New Member
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2
Location
thirsk
Hi, just bought a Ser 3 from Leeds and the steel wheels have 5Fx16x46 stamped as well as 231601. Does anyone recognise or is able to translate these marks for me before I buy new tyres. Can tyres be both tubed and tubeless as Ramskill tell me? Thanks
 
If your fitter says its ok these are tubeless tyres walk away. The wheel has to be tubeless as well. Judging by the numbers It looks like your going to need tubes.
If you can get a tyre off and have a butchers at the inside of the wheel, a tubeless wheel has a bump behind the tyre wall to stop the tyre being pushed inwards on heavy cornering ect.

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
 
Hi, just bought a Ser 3 from Leeds and the steel wheels have 5Fx16x46 stamped as well as 231601. Does anyone recognise or is able to translate these marks for me before I buy new tyres. Can tyres be both tubed and tubeless as Ramskill tell me? Thanks
You can run tubes in ANY tyre..... it's the rim that is tubed or tubless. As mentioned above, a tubed rim is smooth on the bead area, tubless has a bulge to stop the tyre bead moving.

Running tyres without tubes on a tubed rim is very dangerous and completely stupid.
 
If your fitter says its ok these are tubeless tyres walk away. The wheel has to be tubeless as well. Judging by the numbers It looks like your going to need tubes.
If you can get a tyre off and have a butchers at the inside of the wheel, a tubeless wheel has a bump behind the tyre wall to stop the tyre being pushed inwards on heavy cornering ect.

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