National Roads

Lines representing the road network. A road is defined as a metalled way for vehicles.

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  • A6017 - Ashton Road

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40411
    id
    • 40411
    Type
    • Primary
    Name
    • Ashton Road
    Number
    • A6017
    Level
    • 0
  • A6017 - Ashton Road

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40412
    id
    • 40412
    Type
    • Primary
    Name
    • Ashton Road
    Number
    • A6017
    Level
    • 0
  • A6017 - Ashton Road

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40413
    id
    • 40413
    Type
    • Primary
    Name
    • Ashton Road
    Number
    • A6017
    Level
    • 0
  • M67

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40414
    id
    • 40414
    Type
    • Motorway
    Number
    • M67
    Level
    • 0
  • M67

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40415
    id
    • 40415
    Type
    • Motorway
    Number
    • M67
    Level
    • 0
  • M67

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40416
    id
    • 40416
    Type
    • Motorway
    Number
    • M67
    Level
    • 0
  • M67

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40417
    id
    • 40417
    Type
    • Motorway
    Number
    • M67
    Level
    • 0
  • A6017 - Ashton Road

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40418
    id
    • 40418
    Type
    • Primary
    Name
    • Ashton Road
    Number
    • A6017
    Level
    • 0
  • A6017 - Ashton Road

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40419
    id
    • 40419
    Type
    • Primary
    Name
    • Ashton Road
    Number
    • A6017
    Level
    • 0
  • A6017 - Ashton Road

    https://demo.ldproxy.net/zoomstack/collections/roads_national/items/40420
    id
    • 40420
    Type
    • Primary
    Name
    • Ashton Road
    Number
    • A6017
    Level
    • 0