From: "Rich Ball"
To: "scottythefiddler"
Reply-To: "Rich Ball"
This is a multi-part message in MIME format.
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Scotty the fiddler -- (et al.),
Hey, I thank you very much. I looked at the mirror and I think I'm in =
for some work. There seems to be too much parabola. My figures are as =
follows ( as deviations from your figures):
=20
actual:
zone 1 1.264 * 1.264 / 99.5 =3D 0.016" .016" =20
zone 2 2.192 * 2.192 / 99.5 =3D 0.048" .065"
zone 3 2.828 * 2.828 / 99.5 =3D 0.080" .125"
zone 4 3.348 * 3.348 / 99.5 =3D 0.113" .260"
zone 5 3.780 * 3.780 / 99.5 =3D 0.144 .425"
I found zone 1 and set my scale at .016. Then I found the other zones = at
the inch-marks indicated. They came up with a satisfying lack of =
ambiguity (perhaps because they are too widely spaced). I did the test = a
few times and came up with small variations. =20 If I read theses numbers
correctly I would guess that I must work = carefully around the perimeter
of the mirror, especially, in order to = shallow-up the paraboliod figure.
No? Full sized tool? Tool on top or = mirror on top? I'll have to read
up on this one.
Curiously the current figure came up without trying to deepen the figure =
during polishing. I made no effort to deepen the sphere. I was almost =
lucky.
--Rich Ball
(time out to think)
You know - I just realized there is something I don't know and have = taken
for granted. I presumed the numbers that I hope to find on my = Foucault
tester were like mile markers on a highway, the first mile = comes up at
.016 and the second at mile .048 etc. But it just occured = to me that
these numbers could be distances between zones. Is this = clear? That is
a huge difference. Because (DUH!) if the numbers are = not additive
distances my figure is much closer to my goal.
It would be.......................................... actual zone 1
1.264 * 1.264 / 99.5 =3D 0.016" .016"
zone 2 2.192 * 2.192 / 99.5 =3D 0.048" .032"
zone 3 2.828 * 2.828 / 99.5 =3D 0.080" .060"
zone 4 3.348 * 3.348 / 99.5 =3D 0.113" .135"
zone 5 3.780 * 3.780 / 99.5 =3D 0.144 .190"
I think I may be an idiot!! I hope so. Please confirm. I will be a =
happy idiot. =20
--Rich Ball =20
----- Original Message -----=20
From: scottythefiddler=20
To: Rich Ball=20
Sent: Saturday, June 07, 2003 8:33 PM
Subject: Re: ATM figuring an 8" f6 mirror
I assume that you used r^2/2R to calculate your longitudinal =
abberation (deviation from C of C)... However, for a fixed source, the =
longitudinal abberation is twice that.....r^2/R (This has =
sometimes been referred to as the 'fog of two's', i.e. common error , =
don't ask me how I know...lol)
zone 1 1.264 * 1.264 / 99.5 =3D 0.016"
zone 2 2.192 * 2.192 / 99.5 =3D 0.048"
zone 3 2.828 * 2.828 / 99.5 =3D 0.080"
zone 4 3.348 * 3.348 / 99.5 =3D 0.113"
zone 5 3.780 * 3.780 / 99.5 =3D 0.144"
Best of luck with your scope. I am sure that it will be a good one. =
Tell us more about it.
Scott Donaldson
----- Original Message -----=20
From: Rich Ball=20
To: atm{at}shore.net=20
Sent: Saturday, June 07, 2003 5:57 PM
Subject: ATM figuring an 8" f6 mirror
Help!
I am testing the figure on my 8" mirror which has a radius of =
curvature of 99.5 inches. I am using my homemade Foucault tester which =
has a fixed light source.
If there is a soul out there who could critique my math I'd be much =
beholden.
I am working with 5 zones, perhaps overkill. And the spacing I =
calculated for a Couder mask (A) and the ideal deviations between zones =
(B) are as follows:
Zone ctr deviation=20
radius fr C of C=20
(A) (B)=20
Zone 1 1.264 0.008=20
Zone 2 2.192 0.024=20
Zone 3 2.828 0.040=20
Zone 4 3.348 0.056=20
Zone 5 3.780 0.072=20
Does this look right? I seem to have some paraboloid figure to =
begin with. But this stuff is very hard for this neophyte.
Thank you.
Rich Ball
PS. Thank you to the kind soul who told me about David Harbour's =
fine article on Foucault testing. I recommend it to any neophyte at =
www.atm.org/contrib/Harbour/Foucault.html
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Scotty the fiddler -- (et =
al.),
Hey, I thank you very
much. I looked at =
the=20
mirror and I think I'm in for some work. There seems to be too = much=20
parabola. My figures are as follows ( as deviations from your=20
figures):
&nb=
sp; &nbs=
p;  =
; =
&=
nbsp; =20
=20
=
=20
=
=20
=
=20
actual:
zone 1
1.264 * 1.264 =
/ 99.5 =3D=20
0.016"
= .016" =20
zone 2
2.192 * 2.192 / =
99.5 =3D=20
0.048" .065"=
FONT>
zone
3 2.828 * 2.828 =
/ 99.5 =3D=20
0.080"
=
.125"
zone
4 3.348 * =
3.348 / 99.5=20
=3D 0.113"
=
.260"
zone
5 3.780 * 3.780 =
/ 99.5 =3D=20
0.144 .4=
25"
I found zone 1 and set my scale at .016. Then I found the =
other zones=20
at the inch-marks indicated. They came up with a satisfying lack = of=20
ambiguity (perhaps because they are too widely spaced). I did the
= test a=20
few times and came up with small variations.
If I read theses numbers correctly I would guess that I must work =
carefully=20
around the perimeter of the mirror, especially, in order =
to shallow-up=20
the paraboliod figure. No? Full sized tool? Tool on top
or = mirror on=20
top? I'll have to read up on this one.
Curiously the current figure came up without trying to deepen the =
figure=20
during polishing. I made no effort to deepen the
sphere. I = was=20
almost lucky.
--Rich Ball
(time out to think)
You know - I just realized there is something I don't know and have =
taken=20
for granted. I presumed the numbers that I hope to find on my =
Foucault tester were like mile markers on a highway, the first
mile = comes=20
up at .016 and the second at mile .048 etc. But it just occured
to = me that=20
these numbers could be distances between zones. Is this =
clear? That=20
is a huge difference. Because (DUH!) if the numbers are not = additive=20
distances my figure is much closer to my goal.
It would be..........................................=20
actual
zone 1
1.264 * 1.264 =
/ 99.5 =3D=20
0.016"
.016"
zone 2
2.192 * 2.192 / =
99.5 =3D=20
0.048"
.032"
zone
3 2.828 * 2.828 =
/ 99.5 =3D=20
0.080"
.060"
zone
4 3.348 * =
3.348 / 99.5=20
=3D 0.113"
.135"
zone
5 3.780 * 3.780 =
/ 99.5 =3D=20
0.144 .190"=
DIV>
I think I may be an
idiot!! I =
hope so. =20
Please confirm. I will be a happy idiot.
--Rich Ball =
----- Original Message
-----
From:=20
scottythefiddler">mailto:scottythefiddler{at}cogeco.ca">scottythefiddler
To: Rich">mailto:ShooterBall{at}hotmail.com">Rich Ball
Sent:
Saturday, June 07, 2003 =
8:33=20
PM
Subject: Re: ATM figuring an 8" =
f6=20
mirror
I assume that you used r^2/2R to =
calculate your=20
longitudinal abberation (deviation from C of C)... However, for =
a fixed=20
source, the longitudinal abberation is twice=20
that.....r^2/R
(This has sometimes =
been=20
referred to as the 'fog of two's', i.e. common error , don't ask =
me how=20
I know...lol)
zone 1
1.264 * =
1.264 / 99.5 =3D=20
0.016"
zone 2
2.192 * 2.192 / =
99.5 =3D=20
0.048"
zone
3 2.828 * =
2.828 / 99.5 =3D=20
0.080"
zone
4 3.348 * =
3.348 /=20
99.5 =3D 0.113"
zone
5 3.780 * =
3.780 / 99.5 =3D=20
0.144"
Best of luck with your =
scope. I am=20
sure that it will be a good one. Tell us more about =
it.
Scott
Donaldson
----- Original Message
-----
From:=20
Rich=20">mailto:ShooterBall{at}hotmail.com">Rich=20
Ball
To:
atm{at}shore.net">mailto:atm{at}shore.net">atm{at}shore.net
Sent: Saturday, June 07, 2003 =
5:57=20
PM
Subject: ATM figuring an 8" =
f6=20
mirror
Help!
I am testing the figure on my
8" mirror =
which has a=20
radius of curvature of 99.5 inches. I am using my homemade =
Foucault=20
tester which has a fixed light source.
If there is a soul out there who could =
critique my=20
math I'd be much beholden.
I am working with 5 zones, perhaps =
overkill. =20
And the spacing I calculated for a Couder mask (A) and the =
ideal=20
deviations between zones (B) are as follows:
|
|
| Zone=20
ctr
| deviation
|
|
| radius
| fr C of
C
|
|
|
(A)
|
(B)
|
| Zone 1
| =20
1.264
| =20
0.008
|
| Zone 2
| =20
2.192
| =20
0.024
|
| Zone 3
| 2.828
| =20
0.040
|
| Zone 4
| =20
3.348
| =20
0.056
|
| Zone 5
| =
3.780
| =20
0.072
Does this look right?
I seem to =
have some=20
paraboloid figure to begin with. But this stuff is very hard =
for this=20
neophyte.
Thank you.
Rich Ball
PS. Thank you to the
kind soul who =
told me=20
about David Harbour's fine article on Foucault testing. I =
recommend it=20
to any neophyte at www.atm.org/con=">http://www.atm.org/contrib/Harbour/Foucault.html">www.atm.org/con=
trib/Harbour/Foucault.html
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