John Carmichael wrote:
> 
> Hello everybody!
> 
> For a long time now I have wanted to make an "all business" scientific
> horizontal string sundial which shows declination lines with a
> longitude-corrected analemma offset from the meridian which shows 12:00 noon
> in Standard Mean Time.  The dial plate of a similar dial is shown opposite
> pg. 200 in Mayall.
> 
> Traditionally, a nodus is placed somewhere along the style.  Since my style
> is a cable, a little sphere attached to the cable would make a good nodus.
> The objective would be to locate the nodus as far north from the dial center
> as possible so that the distance between the winter and summer solstice
> declination lines is maximized and the reading of dates and the analemma
> would be more precise.  But this distance can't be so far that the winter
> solstice line overlaps the hour numerals.  Even on my large 40" dial this
> distance would be pretty small with limited precision.
> 
> Now, what if instead of placing the nodus on the style, I  use a tall
> vertical pointed rod at the dial center for the nodus? (taller than the one
> I am currently using)  The space between the winter and summer declination
> lines could then be much greater than the space projected from a nodus on
> the style, the analemma would be larger and precision and legibility of the
> declination lines and analemma would be much greater. Have any of you ever
> seen a dial built like this?
> 
> I know how to calculate and draw the declination lines for a vertical nodus
> projecting onto a horizontal face.  But nowhere can I find a formula for an
> analemma projected onto a horizontal plane.  In the new BSS June 1999
> Bulletin there is a good article by Allan Mills (pg.62) which deals with the
> projection of analemmas on perpendicular, polar, south vertical, and even
> curved surfaces.  But no mention is given to the projection onto a
> horizontal plane.  Does anybody know what this formula is? Or better yet,
> would any of you with computer sundial generators be willing to sell me a
> computer generated drawing of the longitude corrected analemma and
> declination lines for Tucson AZ (lat.:32 13' 18" N.; long.:110 55' 33" W.)
> 
> Thanks for any of your thoughts and help with this problem.
> 
> John Carmichael
> http://www.azstarnet.com/~pappas

Hello John,

Use ZWVLAK95.exe to calculate the EoT curves and declination lines for
any flat plane.
( or use other computerprograms available )

I understand that you want to read the suntime with the shadowline of a
style and the rest with the shadowpoint of a gnomon without any relation
between the two.
This is all right but the user has to know that he may not reverse the
readings.
I never saw such an arrangement.

Happy dialling, Fer.

 
-- 
Fer J. de Vries
[EMAIL PROTECTED]
http://www.iaehv.nl/users/ferdv/
lat. 51:30 N    long. 5:30 E

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