Dale, David and Newton, David wrote: >It's not just the friction reduction that changes the resisitance as >the shank rises. The function that describes the change in force >required as the hammer rises is exponential (y/cos0--don't have the >symbol for theta). So the rate of reduction of resisitance as the >hammer goes through it's arc is not constant. If by raising the >shank 2mm a reduction of 4 grams in the force required to get the >hammer moving is achieved, the next 2mm will not achieve the same >amount. (I'll have to review my trigonometry to describe it >mathmatically.) Anyway, if you graph out the change in the required >force to move the hammer through the stroke, you will see that there >is a point (approximately 1/2-2/3 through the stroke) where the >change in force for the duration of the stroke becomes nominal. >Let's say, for arguments sake, that at that point the force required >to further raise the hammer is 40 grams. If you then move the shank >closer to the string at the start (as a result of short-boring or >over-centering by 2 mm, then the range of total change in weight >becomes 46 - 40 or 6 grams rather than 50 - 40 or 10 grams. The >action is not just lighter, but the stroke should feel more >consistent from beginning to end. Agreed - there's less deviation of force required. Any other views out there? Ron O. -- Overs Pianos Sydney Australia ________________________ Web site: http://www.overspianos.com.au Email: mailto:ron@overspianos.com.au ________________________
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