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#1
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![]() "Mark Hickey" wrote (draw a line through the steering axis, and if the wheel's contact point with the ground is behind the axis, it's stable). A bike is not in agreement with your statement. Yet it is stable. Any idea as to why? -- Jim in NC |
#2
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"Morgans" wrote:
"Mark Hickey" wrote (draw a line through the steering axis, and if the wheel's contact point with the ground is behind the axis, it's stable). A bike is not in agreement with your statement. Yet it is stable. Any idea as to why? Actually, it is... the steering axis is canted (usually by 16-18 degrees). Remember what matters is the relationship between the steering axis (a line drawn through the center of the head tube, or fork's "steer tube"), and the point the front wheel touches the ground (not where the steering axis crosses the wheel, which is ahead of the steering axis line). Don't get misled by the centerline of the fork's blades, which can be canted to the front, putting the axle ahead of the steering axis - it's the contact patch that counts. It's a lot easier to visualize if you're looking at a bike - the steering axis line passes clearly ahead of the front tire's contact patch (by 2.5 - 3" on most bikes). In effect, this produces the same kind of results that a shopping cart's rear wheels does - the front wheel wants to "trail" behind the steering axis. It can also get you in trouble when you hit a very steep bump or get the rear wheel up in the air a bit (since the contact patch can end up ahead of the steering axis, and can take the bars out of the rider's hands if he/she isn't paying attention). Mark "and I always hate it when that happens" Hickey |
#3
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![]() "Mark Hickey" wrote Don't get misled by the centerline of the fork's blades, which can be canted to the front, putting the axle ahead of the steering axis - it's the contact patch that counts. Got it. -- Jim in NC |
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