flat soles and straight edges. An Experiment
David Charlesworth
>Flat soled planes will always plane convex.
Here's an experiment to try in the workshop.
Start with the best (square) straight edge you can produce, checked either with a precision straightedge or by preparing and comparing two or better still three edges, on a board of about 15 to 20 inches long & 4 to 5 inches wide.
Take ten fine through shavings from the edge, and I guarantee you will be left with a bump, (Convex edge).
The only way to prepare a true straight edge is to work to produce a hollow with stop shavings, as described by Joel and others, then take no more than one or two through shavings to finish. I describe my precision planing methods in DVD 2.
I still cannot work out the physics of this unfortunate fact, but suspect that the geometry of a plane sole is not correct for producing straight edges or surfaces. Any ideas please?
The geometry of a well set machine jointer is correct, as mentioned by Dave Thompson. ie the in table is dropped by the depth of cut.
Planes with significant hollows of more than a few thou in length of sole, are not capable of producing a straight edge, if a fine shaving is set. This fact is unfortunately disputed by some plane manufacturers who ought to know better!
I will stick my neck out and add to Pam's spec, that toe heel and either side of throat should be substantially straight. Hollows between are of no consequence. However all my planes are minutely convex, as I do not use Bugbear's superior flattening methods! (Except the Holtey's of course). Minute convexity of plane soles seems to have no impact on performance and possibly a small advantage.
best wishes,
David Charlesworth

