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A Gazetteer for the United States and Canada
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Curious and Interesting Names Near Glossop ...

As we travel, we always see a community with a name that gives pause. While there are names which are interesting or familiar, some catch our attention or strike our fancy. We always wonder about such a name. If time permits and the community is not too far, we'll usually try to make a side-trip.

  • Basswood
    (12 miles [19.3 km] to the southeast)
    • Note: The GPS coordinates that we are using for Basswood came from an uncertain source and they still need to be verified:<1>
    • Jump to our Gazetteer entry for Basswood
  • Decker
    (22 miles [35.4 km] to the west)
    • Jump to our Gazetteer entry for Decker
  • Floors
    (18 miles [29 km] to the south)
    • Note: The GPS coordinates that we are using for Floors came from an uncertain source and they still need to be verified:<1>
    • Jump to our Gazetteer entry for Floors
  • Hilltop
    (22 miles [35.4 km] to the east)
    • Note: The GPS coordinates that we are using for Hilltop came from an uncertain source and they still need to be verified:<1>
    • Jump to our Gazetteer entry for Hilltop
  • Norman
    (22 miles [35.4 km] to the south)
    • Note: The GPS coordinates that we are using for Norman came from an uncertain source and they still need to be verified:<1>
    • Jump to our Gazetteer entry for Norman
  • Otter Lake
    (21 miles [33.8 km] to the east)
    • Note: The GPS coordinates that we are using for Otter Lake came from an uncertain source and they still need to be verified:<1>
    • Jump to our Gazetteer entry for Otter Lake
  • Parks Corner
    (21 miles [33.8 km] to the southwest)
  • Rapid City
    (21 miles [33.8 km] to the southeast)
    • Note: The GPS coordinates that we are using for Rapid City came from an uncertain source and they still need to be verified:<1>
    • Jump to our Gazetteer entry for Rapid City
  • Rolling River
    (14 miles [22.5 km] to the east)
    • Note: The GPS coordinates that we are using for Rolling River came from an uncertain source and they still need to be verified:<1>
    • Jump to our Gazetteer entry for Rolling River
  • Sandy Lake
    (11 miles [17.7 km] to the northeast)
  • Shoal Lake
    (13 miles [20.9 km] to the west)
  • Viola Dale ‑ Historic
    (13 miles [20.9 km] to the southwest)
    • Note: We haven't been able to verify our GPS coordinates for Viola Dale. Although the coordinates have been estimated, they should be in the vicinity.<3>
    • Jump to our Gazetteer entry for Viola Dale

How Far From Glossop to ...

We spend a lot of time looking through Gazetteers, Almanacs & Directories that were published in the late 1800's and early 1900's. Many of the Gazetteers include the distance from a community such as Glossop to various places of note, such as Parliament Hill.

With a nod to our favorite Gazetteers, the straight-line distance<4> beginning in Glossop and extending to:

  • Winnipeg, which is the Provincial Capital of Manitoba, lies 144 miles [231.7 km]<4> to the east southeast (ESE). If you could drive a straight line from Glossop to Winnipeg, with an average speed<5>of 63 miles [101.4 km] per hour, it would take less than three hours to make the trip. A comfortable walk of 2.2 miles [3.5 km] per hour would take 9 days. A horse and buggy averaging 3.2 miles [5.1 km] per hour would take 6 days.
  • The National Capital at Parliament Hill (Ottawa, ON) is 1,182 miles [1,902.2 km] to the east (E). Driving would take about three full days, a buggy would take 47 days and walking would take 68 days.
  • The shortest distance<6> to Jerusalem (specifically the Temple Mount and the Dome of the Rock) is 6,140 miles [9,881.4 km] and it lies to the northeast (NE).<7>
  • The distance to the Great Mosque of Mecca (specifically the Ka'bah - or Kaaba ) is 6,907 miles [11,115.7 km] and it lies to the northeast (NE).<8>
  • The distance to Saint Peter's Basilica (The Vatican) is 4,880 miles [7,853.6 km] and it lies to the northeast (NE).<9>

Unfortunately, we don't know of a website for Glossop. If you can help, please contact us through our Feedback Page.

The official website for Province of Manitoba: https://www.gov.mb.ca/

Footnotes ...

<1>If we found a location and have questions about the accuracy of our information, we will simply say that the marker is 'in the vicinity'. We are not confident about the location and the position of our marker is only a rough guide. If we have too many doubts about the location, we will not include it in our database.
<2>While we're fans and frequent users of TripAdvisor, you should know that we're also members of the TripAdvisor affiliate program.
<3>An 'estimated' location is one where we have been given GPS coordinates, but are unable to verify the accuracy of those coordinates. That said, we have some confidence that we have placed the marker near the actual location. A typical reason for being unable to verify a location is that it might be on private property or maybe historic and gone without an obvious trace.
<4>Our distances are not driving distances, but are calculated as a 'straight-line' (or point-to-point) distance. A straight line distance ignores things like rivers, canyons, lakes, et cetera - it's truly a line drawn from Point A (ie- Glossop) to Point B.Our distance measurements begin at a specific point in Glossop. The point we use is located at these GPS coordinates - Latitude: 50.3800, Longitude: -100.2989    
<5>While we have tried to pick reasonable speeds, the rate of travel is very theoretical - obstacles like fences, hills, lakes, river crossings and rest stops have been ignored. When we say 'Days' of travel, we're assuming 8 hours of travel per day.
<6>The shortest line can be visualized by stretching a string on a Globe from Point A to Point B - this is known as a Great Circle Route. Where you might expect the shortest route from Glossop to the Middle East to be East and South, the Great Circle Route actually lies to the North and East.
<7>The calculated bearing (or angle) to Jerusalem is 323.446 degrees.
<8>The calculated bearing (or angle) to Mecca is 322.693 degrees.
<9>The calculated bearing (or angle) to the Vatican is 313.336 degrees.









 

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This page was last modified/updated: 07 Apr 2024