Points of Interest
| Point | Coordinates (Links to map resources) |
OS Grid Ref | Notes |
|---|---|---|---|
| Framilode Junction with River Severn | 51°47′33″N 2°21′42″W / 51.7925°N 2.3616°W / 51.7925; -2.3616 (Framilode Junction with River Severn) | SO751104 | |
| Jn with Gloucester and Sharpness Canal | 51°46′56″N 2°21′16″W / 51.7821°N 2.3545°W / 51.7821; -2.3545 (Jn with Gloucester and Sharpness Canal) | SO756093 | |
| A38 obstruction | 51°45′55″N 2°19′52″W / 51.7652°N 2.3310°W / 51.7652; -2.3310 (A38 obstruction) | SO772074 | |
| M5 obstruction | 51°45′31″N 2°19′29″W / 51.7586°N 2.3246°W / 51.7586; -2.3246 (M5 obstruction) | SO776067 | |
| Ocean railway culvert | 51°44′39″N 2°17′43″W / 51.7441°N 2.2954°W / 51.7441; -2.2954 (Ocean railway culvert) | SO797050 | |
| A419 bridge, Dudbridge | 51°44′32″N 2°14′22″W / 51.7421°N 2.2394°W / 51.7421; -2.2394 (A419 bridge, Dudbridge) | SO835048 | |
| Jn with Thames and Severn Canal | 51°44′38″N 2°13′38″W / 51.7440°N 2.2273°W / 51.7440; -2.2273 (Jn with Thames and Severn Canal) | SO844050 |
| Map of all coordinates from Google Map of first 200 coordinates from Bing |
|---|
| Export all coordinates as KML |
| Export all coordinates as GeoRSS |
| Map of all microformatted coordinates |
| Place data as RDF |
Read more about this topic: Stroudwater Navigation
Other articles related to "point, points, points of interest":
Constructible Number - Geometric Definitions
... The geometric definition of a constructible point is as follows ... First, for any two distinct points P and Q in the plane, let L(P, Q ) denote the unique line through P and Q, and let C (P, Q ) denote the unique circle ... Then a point Z is constructible from E, F, G and H if either Z is in the intersection of L(E, F ) and L(G, H ), where L(E, F ) ≠ L(G, H ) Z is in the intersection of C (E, F ) and ...
... The geometric definition of a constructible point is as follows ... First, for any two distinct points P and Q in the plane, let L(P, Q ) denote the unique line through P and Q, and let C (P, Q ) denote the unique circle ... Then a point Z is constructible from E, F, G and H if either Z is in the intersection of L(E, F ) and L(G, H ), where L(E, F ) ≠ L(G, H ) Z is in the intersection of C (E, F ) and ...
Projective Plane
... A projective plane consists of a set of lines, a set of points, and a relation between points and lines called incidence, having the following properties Given any two distinct points, there is exactly one line ... Given any two distinct lines, there is exactly one point incident with both of them ... There are four points such that no line is incident with more than two of them ...
... A projective plane consists of a set of lines, a set of points, and a relation between points and lines called incidence, having the following properties Given any two distinct points, there is exactly one line ... Given any two distinct lines, there is exactly one point incident with both of them ... There are four points such that no line is incident with more than two of them ...
Secor, Illinois - Points of Interest
... The film The Fugitive, released in the early nineties, gives make-believe coordinates for the location of Richard Kimball ... If those coordinates are placed on a map, they are right outside Secor ...
... The film The Fugitive, released in the early nineties, gives make-believe coordinates for the location of Richard Kimball ... If those coordinates are placed on a map, they are right outside Secor ...
Famous quotes containing the words points of, interest and/or points:
“Type of the wise, who soar, but never roam—
True to the kindred points of Heaven and Home!”
—William Wordsworth (1770–1850)
“We women are not made for governing and if we are good women, we must dislike these masculine occupations; but there are times which force one to take interest in them mal gré bon gré, and I do, of course, intensely.”
—Victoria (1819–1901)
“It’s my feeling that God lends you your children until they’re about eighteen years old. If you haven’t made your points with them by then, it’s too late.”
—Betty Ford (b. 1918)
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