Bracing questions
Posted: Thu Aug 25, 2011 2:32 pm
There are threads all over the Forum on this, but just to clear my head on top bracing theory:
Is this a perfectly fine method?
1. Assume a 40' top radius is the plan.
2. Radius everything that is to be glued to the top to 40' radius - x-braces, finger braces, tone bars, bridge plate, soundhole braces and anything I've forgotten to mention.
3. Using 3x5 cards or a 40' radius dish, glue the stuff in the right spot.
As to #3 - according to John, Martin glues on a flat surface, then allows the radius of the braces - WHICH braces, by the way? - to pull the top into a dome, along with string pressure.
Is that only for production purposes? Or is it inherently better for some reason than using cards or a dish?
As to #2 - if not all parts are to be radiused, which ones and why?
The steps 1,2,3 make a certain common sense - IF the result sought is a consistent dome - no stress is 'built-in' by squishing a flat plate or finger brace or whatever onto a top in a radius dish.
If a consistent dome is NOT what is sought - why not?
Simple answers please :-)
Thanks
Is this a perfectly fine method?
1. Assume a 40' top radius is the plan.
2. Radius everything that is to be glued to the top to 40' radius - x-braces, finger braces, tone bars, bridge plate, soundhole braces and anything I've forgotten to mention.
3. Using 3x5 cards or a 40' radius dish, glue the stuff in the right spot.
As to #3 - according to John, Martin glues on a flat surface, then allows the radius of the braces - WHICH braces, by the way? - to pull the top into a dome, along with string pressure.
Is that only for production purposes? Or is it inherently better for some reason than using cards or a dish?
As to #2 - if not all parts are to be radiused, which ones and why?
The steps 1,2,3 make a certain common sense - IF the result sought is a consistent dome - no stress is 'built-in' by squishing a flat plate or finger brace or whatever onto a top in a radius dish.
If a consistent dome is NOT what is sought - why not?
Simple answers please :-)
Thanks