Okok now I understand. Thank you for your help :-)

2010/4/22 William <[email protected]>

> On Apr 20, 11:07 pm, Andrew Leach <[email protected]>
> wrote:
> >
> > At the equator, 1 degree is 111320m, which means that 0.000001deg is
> > around 11cm. Seven decimal places allows you to place a marker to an
> > accuracy of around a centimetre, which can't be shown on a map.
> >
>
> if there's a google map with pixel dimensions smaller than this
> resolution of 0.000001 degrees, then we wouldn't be able to locate
> every pixel.  That way we could show a map where 6 digits was not
> enough.
>
> Let's look at the typical maximum zoom of 20 on satellite maps, with
> pixel dimensions of 0.00000134 degrees at the equator.  This is ok at
> the equator, but as we move towards the poles, the scale of the
> mercator map increases according to the secant of the latitude.  As we
> go north, everything appears larger than it really is (like we are
> zooming into the map, but without changing the zoom level).
>
> This causes a problem on zoom level 20 where secant(latitude) > 1.34,
> which is anywhere greater than 41.7 degrees.
>
> For example Seattle, which has orthophoto aerial imagery of 10cm
> resolution.  This is more precise than the 6 digit resolution of
> 11cm.  If you were using google maps in Seattle to trace building
> outlines at maximum zoom, you would need 7 digits of precision for the
> latitude to be sure you could locate every pixel on the map.  But 6
> digits of precision would still be ok for the longitude.
>
> There are some cities with a greater zoom level of 21 for satellite
> maps, like Tokyo and Sydney.  They would need 7 digits of precision to
> maintain the accuracy of the source imagery.
>
> ...
>
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