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Re: [ATM] Open Question Concerning Pitch Laps
Jonathan,
Jonathan Bishop wrote:
> You are going to hear a lot of contradicting advice on figuring a
> mirror. So I expect many other people will have opinions that sound much
> different than mine...
When you boil it all down (not the pitch, the advice!), the list
advice is fairly consistent - there are many ways to make a mirror,
some easier than others.
Bryan, the most important advice that I saw multiple times was that
you should practice and try to perfect your Focault testing.
Jonathan, I was impressed with how well you used a subdiameter lap to
figure your mirror a while back. It's not easy, especially for a
mirror of that size. (I think it was an 8"?) It was also not the
typical path to the parabola.
> I think your pitch is much too soft. I also used soft burgundy from WB
> and had similar frustrations. I remember boiling it for a couple of
> hours to harden it. After I did that I was able to quickly get back to a
> sphere using short W strokes. In fact what actually happened was that I
> raised a hill in the middle which gradually got bigger and bigger until
> it covered the whole mirror, at which point it was actually more
> spherical than I had ever seen before. So I really am convinced we
> should stay away from this soft pitch for this reason.
This recommendation is based on experiences in making how many mirrors?
The goal of making a Newtonian primary mirror is not to make a sphere,
it is to make a smooth parabola. For hand work, hard pitch may more
readily form spheres, but soft pitch more readily forms smooth
parabolas. The (approximate) sphere is just a stage that we pass
through on the way to a parabola. The necessities before parabolizing
are a good edge and lack of serious defects (deep holes or rings, poor
polish, prominent zones). I'm not saying you CAN'T make a smooth
parabola with hard pitch, but I am saying it is a lot easier with soft
pitch.
At the risk of starting a "pitch war", to me Bryan's pitch sounded
like it was in the range to make a nice smooth parabola. He just
needs to get close enough to a sphere so that he can start figuring.
Mike Lockwood
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