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Re: [Phys-L] field of an ellipsoidal distribution



On 08/14/2015 02:25 PM, Chuck Britton wrote:
But, in general, a Vertical Line doesn’t intersect this Center.

Agreed, not even close to intersecting, except at the poles
and at the equator.

Constructive suggestion: Think in terms of
-- geodetic latitude, versus
-- geocentric latitude.

https://www.google.com/search?q=geodetic+geocentric+latitude

==============

Returning to the question of how to measure such things operationally:

The easiest way is by surveying. Consider how much distance
corresponds to a degree of geodetic latitude. It's not a constant,
as should be obvious if you consider a highly eccentric ellipsoid.

A decent set of maps showing both lines of latitude and a scale
of miles suffices: compare high latitudes with low latitudes.

Even easier, use a software model. As previously mentioned, I've
had good experiences with the Geographiclib package. For the
earth it tells me:

south_pole to south_89: 111.694 km
south_44 to south_45: 111.122 km
equator to north_1: 110.574 km

Not a huge effect, but well outside the margin of error.