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John Rowland wrote:
"Stephen Osborn" wrote in message ... However the contours on an OS map (and AFAIK isobars on a weather chart) never touch let alone cross. They can touch, but they can't cross. I think you are wrong there. Contours mark places of equal height. If two contours touch at any one point then, de definito, they have to touch at *all* points, so the two contours become one contour. Whereas, in the example that Mike gave, the isochrones will have to cross. No, they won't. It's just the same as a weather map, it's just a map where every point has a real number associated with it. Draw two isochrones crossing each other, write various times on the isochrones and on the spaces between them, and you'll see that it can't happen. I was accepting Mike's point that "I think it can't be done on a flat map without rearranging the order of stations on each line." Using Mike's example, a 'railway straight line' runs Wimbledon, Raynes Park & Surbiton in that order. The isochrone passes through Wimbledon & Surbiton (ignoring the 1 minute difference) but not through Raynes Park. That arrangement is possible on an OS map or weather chart as, say, two maxima (M) can be separated by a minimum (m) so there will be places with the same value but they are not linked by a contour / isobar. For example a1 & a2 in the diagram below: a b a a a b b a a a M a1 b m b a2 M a a a b b a a a b a Here the contours / isobars that a1 & a2 sit on have different centres. For a travel map to be of use, every point on it has to share share the same centre. regards Stephen |
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