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| subject: | Re: ATM Figuring Question??? |
From: "David Stevens" To: "ATM" Reply-To: "David Stevens" Thanks for answering my post!! I did not think that I was close to being done. Figure said that I had a relativly high center and high edge. My original question was how can I keep the edge and deepen the center?? I had thought that I would turn the edge way up before using the parabolising strokes because the edge always comes down before I reach correction in the center zones. Is this thinking correct?? Thanks again, Dave Stevens ----- Original Message ----- From: Jim Burrows To: David Stevens Sent: Saturday, January 18, 2003 7:43 PM Subject: Re: ATM Figuring Question??? > At 09:59 2003-01-16 -0500, you wrote: > > >Thanks for answering my post. Here is all the data. > > Dave, > > Here's the translation into a Sixtests input file: > ---------------------------------- > David Stevens 2658 > 200.66 > Foucault > 0 > y, mm X, mm > 35.09 5.15 > 53.53 5.16 > 66.86 5.22 > 77.90 5.22 > 87.55 4.91 > 94.15 5.05 > * > -1.00 0.00 > 0.03 > 1593.85 > ------------------------------------- > Sixtests says RMS = 248.3 nm, conic b = .073: it's still a long way from > done (you want RMS < 20 nm) and slightly oblate. It wasn't necessary to > run Sixtests, Tex would probably say the same thing - high edge and > center. If you were closer, it would be reasonable to run Sixtests, get > the surface out, then run Starlap to get the shape of a deformed lap. Now > it makes more sense to try good ol' Texereau's parabolizing methods on p. > 97. The two safest at this point would be either of the "DEEPENING THE > CENTER" ones: A-II, MOT or C-I, TOT. Let's see, you're pretty fast ~ f/4; > if the above two strokes get you closer, then we might try a deformed lap > rather than Texereau's small tool method, which is, as he says, > "hazardous", and slow. > > Regards, > > Jim Burrows > > --- BBBS/NT v4.00 MP* Origin: Email Gate (1:379/1.100) SEEN-BY: 633/267 270 @PATH: 379/1 633/267 |
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