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Rf&p Subdivision

Discussion in 'Suggestions' started by thechickencow1, Nov 20, 2020.

  1. thechickencow1

    thechickencow1 Member

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    This railroad runs from Richmond VA to Washington D.C goes through Ashland. Csx and Amtrak are on the rails 24/7 here(Ashland even has a railcam). This is a map of the line [​IMG]
     
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  2. 59321747

    59321747 Active Member

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    How many kilometers is this section of the route? Preferably 35-40 miles, too long can scare DTG
     
  3. thechickencow1

    thechickencow1 Member

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    Richmond to Fredericksburg is 10 so I would say it is about 25 miles
     
  4. thechickencow1

    thechickencow1 Member

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    That actually doesn’t seem right
     
  5. thechickencow1

    thechickencow1 Member

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    http://data:image/png;base64,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 Another map I found says 10 miles but it doesn’t seem right
     
  6. thechickencow1

    thechickencow1 Member

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    That picture did not process right sorry
     
  7. thechickencow1

    thechickencow1 Member

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    Just look up RF&P subdivision and in images there should be a map with blue lines as the rails
     
  8. thechickencow1

    thechickencow1 Member

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    It’s 108 miles from dc to Richmond so if it were in TSW 2 I think it should from Richmond to Fredericksburg
     
  9. OldVern

    OldVern Well-Known Member

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    ISTR this was one of the routes in Trainmaster 4?
     

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