Hi Leinad, Daniel & All,
Daniel wrote:
"yes, it does become extremely confusing when one tries to fathom the absolute depths of collimation!"
Too true, too true ...
If you want to observe the degree of angst the subject of collimation method (laser/cheshire etc etc) and offset (partial/full), why not join the Bigdob group of the Yahoo groups, pose a question on partial/full offset ... and stand well back -- ithe effect is akin to stirring a hornets nest with a large stick.
Both the partial and full offset camps have their devotees and for what it is worth, I don't think either of them are wrong per se -- they are just different methods for producing collimated optics with a centred and circular 100% field.
I have a different opinion. It is just my opinion and not an "answer".
Here it is: I don't do either. (Cries of heretic echo around).
Why?
Why collimate?
The purpose of collimation is to align the optical axis of the telescope's optics, with the optical axis of the eyepiece. If you don't do that, image quality will suffer.
Why offset?
To borrow a little from Nils site here (so you can read in full):
http://web.telia.com/~u41105032/kolli/kolli.html#Err2
But the salient part is reproduced here:
The secondary mirror has an elliptical surface with a major to minor axis ratio equal to the square root of 2, for 90 degree deflection. Depending on its size, it lets some of the focal plane be fully illuminated, that is any point within the area of full illumination sees the whole primary mirror reflected in the secondary. Outside of this, some light is lost.
Due to the 45 degree tilt, the elliptic surface appears circular when you see it with your eye centered on the optical axis near the focus. However, due to the perspective, the center of the circle you see is offset from the geometric center of the ellipse, towards the edge nearest to the focuser. To be optically centered, the secondary mirror must be offset both in the direction away from the focuser and towards the primary mirror. The offset in each direction can be calculated with very complex formulae, but the formula offset=minor axis/(4*focal ratio) is accurate enough for practical purposes (it is exact if just the center is fully illuminated - with a larger fully illuminated field, the error is insignificant anyway). The distance along the mirror face from the center of the ellipse to the optical center is the offset multiplied by 1.414 (the square root of 2).
And
An error of type 2 causes the fully illuminated field to be offset relative to focus, and will cause an uneven light loss near the edge of the low power field. For wide-field photo, the secondary mirror should be large enough to let the whole film frame be fully illuminated, but for visual use, a secondary size of no more than 20-25 % of the primary mirror diameter is commonly preferred, in order to minimize unwanted diffraction effects. This means there is usually some light loss by the edge of the field, but at least the focus should always be fully illuminated - the tolerance should not be larger than the radius of the fully illuminated field. At least for short focus instruments, light loss is very gradual outside the fully illuminated field, and an offset of a few millimeters should have little effect visually. Sufficient accuracy is easily achieved with suitable tools.
So, we offset the secondary in order to circularise and perfectly centre the 100% illuminated within field within the eyepiece field. If you don't offset, you get a 100% field that is ever so slightly offset from the centre of the eyepiece FOV and is also slightly elliptical. In a
visual only newtonian, is this so very, very objectionable?
Personally, I don't think so. I think it hardly matters in a
visual use newtonian that has a good sized secondary because you will never notice its practical effect. As an example, my old 31cm f/5.3 Newtonian with a 56mm secondary has a 100%illuminated field 24 arc-mins diameter and a 75% field 69 arc-mins diameter. With my Plossls, the largest low power field was 57 arc-mins diameter whcih was about 84% illuminated at the very edge. Could I (visually) see a difference in brightness of a star from the centre to the edge?
Nope.
In practice a 20% drop-off at the edge can't be visually noticed. If it can't be noticed
visually, what is the point in making it circular? None that I can see. If you (anyone) can, let me know please!
The alternative then is to do away with offsets and centre everything -- which is what I do. The stars are just a sharp, the 'scope is just as well collimated it is just that the 100% field is slightly oval.
Centration has the decided advantage of simplicity and ease of collimation. I've been through the whole offset deal and find it offers no practical advantage for a visual use newtonain with a good-sized secondary.
Things change however for photographic/imaging applications -- particularly wide field imaging where any vignetting toward the edges of the frame will not be centred within the frame. Then, by all means offset ...
Use either method (partial/full) and I think that for most practical purposes they will produce a similar result.
Only my view for what it is worth.
Best,
Les D
Contributing Editor
AS&T