Michael Johnson said:Quoted message said:Powertap hub is unigue having its DS on the left. The manufacturer
says the left(DS) must be laced X3. This makes sence to me.
Well, it doesn't to me. How can the drive side be on the left? The
chain is where?
Quoted message said:Quoted message said:
Shockingly, Robert Torre claimed "A properly built half radial rear
wheel will be radially laced on the drive side. It would also be best
to lace the drive side so the spoke heads are on the inside of the
flange." http://www.geocities.com/spokeanwheel/lacingsr.htm#hr
That would be rather shocking. Not only does it require a hub with a
stronger (and heavier) shell, but putting heads in moves the spokes out
closer to the chain. Infinitesimally that will improve the bracing
angle, but at the cost of, well, the spokes being closer to the chain.
Quoted message said:Quoted message said:So does it mean that Shimano think Radial-DS fails?
What makes you think they think it "fails"? It's all just marketing,
anyway. They need to change the design every season, or no one will buy
their wheels just because their old ones are out of fashion. Can't have
that.
Quoted message said:I have a set of WH-7801-SL wheels, which are Radial-DS, and they've been
absolutely bullet-proof. Robert also points out that the drive torque
will be transmitted through the hub shell with negligible twisting,
It better be negligible. But a standard hub shell is not able to
prevent such twisting.
Quoted message said:there's no reason not to put the drive spokes on the non-drive side. The
reason for building a Radial-DS wheel is to try to balance the spoke
tensions.
You might try to balance the spoke tension that way, but you would fail.
Quoted message said:I suspect that Shimano's motivation in building a 2x/2x wheel was
probably mainly cost reduction. However, they might also have been
trying to increase wheel life by spreading the drive loads across twice
as many spokes and, consequently, more evenly around the rim.
Huh?
--
David L. Johnson
As far as the laws of mathematics refer to reality, they are not
certain, and as far as they are certain, they do not refer to reality.
-- Albert Einstein