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#21
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Bob Newman writes:
Thanks you Andrew! 300 technical responses and I think yours is the first one with a yes or no. How about the fourth response: ---------------------------------------------------------------------- Bob Newman writes: A friend claims that if your tires are underinflated it can make enough difference in the circumference of the tire to make your odometer as much as 1/2 mile off in a 30 mile ride. Is this possible? Yes, but more important is how you set the calibration number on your instrument. This is done as follows and should answer your question since I don't know what tire you are riding and how underinflated it is. http://draco.acs.uci.edu/rbfaq/FAQ/8b.24.html Jobst Brandt ---------------------------------------------------------------------- Jobst Brandt |
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#22
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My system is to stretch out a 50 ft tape on the ground, sit on the
bike and roll out 5 revolutions of a marked location on the tire. Measure and divide. I figure that has to be more consistent than trying to get an accurate reading on one revolution and not any more difficult to do. With a cyclometer that calibrates in mm I think it is good to within a few tenths per hundred miles. Bill Now, what about the steering "wander" at these slower "driveway" speeds? Wouldn't the total distance be slightly more at low speed than at higher speeds? Phil (stirring it up further) |
#24
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Phil, Squid-in-Training wrote:
My system is to stretch out a 50 ft tape on the ground, sit on the bike and roll out 5 revolutions of a marked location on the tire. Measure and divide. I figure that has to be more consistent than trying to get an accurate reading on one revolution and not any more difficult to do. With a cyclometer that calibrates in mm I think it is good to within a few tenths per hundred miles. Bill Now, what about the steering "wander" at these slower "driveway" speeds? Wouldn't the total distance be slightly more at low speed than at higher speeds? Phil (stirring it up further) Have to push the bike and rider in a straight line, natch. |
#25
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"Phil, Squid-in-Training" wrote in
message news My system is to stretch out a 50 ft tape on the ground, sit on the bike and roll out 5 revolutions of a marked location on the tire. Measure and divide. I figure that has to be more consistent than trying to get an accurate reading on one revolution and not any more difficult to do. With a cyclometer that calibrates in mm I think it is good to within a few tenths per hundred miles. Bill Now, what about the steering "wander" at these slower "driveway" speeds? Wouldn't the total distance be slightly more at low speed than at higher speeds? Phil (stirring it up further) Since you have the tape on the ground as a guide it can be done with almost no wander. Just one-foot it with the bike weighted for five revs and your done. I use a pen to make a mark on the sidewall but a piece of tape is probably a better choice. You can get it to 1/5th of a 1/16th, convert to mm and you have a reasonably accurate measurement. AND, if you want to resolve the OP's question do it twice, take a 7x23 and go at it with 120 and 70 psi and see what you get. Bill |
#26
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"Phil, Squid-in-Training" aszonygya:
:Now, what about the steering "wander" at these slower "driveway" speeds? :Wouldn't the total distance be slightly more at low speed than at higher :speeds? An excellent and very valid point. Same about navigating around road imperfections such as cracks and even puddles. /Paul |
#27
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Ride at speed (makes path as straight as reasonably possible) thru an
aluminum foil 'pan' with a bit of salad-oil in it. Measure distance difference between as many similar points marked on the pavement as you have patience for. I just did one run measured twice by eye, once between start points and once between end points of the oil marks on the pavement. Raw data: 9", 69", 128", 188", 247", 307" and 10", 70", 129 3/4", 189", 249" 308 3/4" Intermediate step: Avg delta 59.6" and Avg delta 59.95" Average of deltas = 59.775" = 1518 mm circumference and 9.43...E-4 mile or 1060 mile^-1. Note that a mile is 5280 feet, a mile/10 is 528 feet, a mile/100 is 52' 9.6 ", a mile/1000 is 63.4 " about the magnitude of my tire size (care to guess?). Considering such as sinuosity, don't indulge in false accuracy/precision. An occasional missed reed switch pulse seems pretty likely too. YMMV - literally and figuratively - 406 x 1.95 |
#28
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Paul Nevai wrote:
"Phil, Squid-in-Training" aszonygya: Now, what about the steering "wander" at these slower "driveway" speeds? Wouldn't the total distance be slightly more at low speed than at higher speeds? An excellent and very valid point. Same about navigating around road imperfections such as cracks and even puddles. /Paul Yeah... I don't even have a bike computer on my bikes... I broke my first one 5 times, resoldered it 4 times until the 5th resoldering attempt melted the mount. I've given up on them since. Phil |
#29
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In article tkl3d.315613$sh.139545@fed1read06, "Bob Newman"
writes: A friend claims that if your tires are underinflated it can make enough difference in the circumference of the tire to make your odometer as much as 1/2 mile off in a 30 mile ride. Is this possible? My observation: I ride to work every day usually by the same (fastest) route. If my tires are up to pressure the ride is 2.28 miles. If they are a little soft it can easily get to the 2.30 stage. 0.02*15=.3, which isn't far off of that .5 per 30 figure. If my computer is reading 2.31 upon arrival at work I'm not paying attention to my tires and am at risk for a pinch flat. That would work out to .45 miles. It's possible, but one would be doing a lot of extra work on that 30. Tom Gibb |
#30
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Phil Lee writes:
My system is to stretch out a 50 ft tape on the ground, sit on the bike and roll out 5 revolutions of a marked location on the tire. Measure and divide. I figure that has to be more consistent than trying to get an accurate reading on one revolution and not any more difficult to do. With a cyclometer that calibrates in mm I think it is good to within a few tenths per hundred miles. Now, what about the steering "wander" at these slower "driveway" speeds? Wouldn't the total distance be slightly more at low speed than at higher speeds? That is known as cosine error and alters straight line distance by 1/cosine of steering angle. You'll notice that even 5 degrees gives a cosine of 0.996 or an error of 4/1000s of point to point distance. Jobst Brandt |
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