$39/mo: Limited to 1 driver, 100 stops per route $69/mo: Up to 5 drivers, 500 stops per route $99/mo: Up to 10 drivers, unlimited stops per route Dollar ($), British Pound Sterling (£), and Euro (€) currencies. Subscription periods are activated immediately upon purchase, and are available as daily, weekly, monthly, and special offer periods. Speedy Route is a charged subscription service for the calculation of routes containing more than 10 locations, and also for more than three calculations within a rolling 24 hour period for routes containing any number of locations. CreditsĬalculating the optimal route is an example of the Travelling Salesman Problem solved by Route planning software, in which given a list of places to visit, and after having calculated the time to travel between each place, the optimal route is that which visits every location exactly once before returning to the start location by the fastest route. The calculated route might not use all the vehicles available if the optimal route can be achieved using fewer vehicles. If you set the number of available delivery vehicles to be more than one, the calculated route may use any number of vehicles up the maximum available.
Speedy Route can plan your route for a single vehicle or multiple delivery vehicles, and will produce the optimal route for the number of delivery vehicles you have available. in the United Kingdom and the rest of Europe, as well as in Canada, Australia and New Zealand, the Far East, South America, and the rest of the World. Speedy Route is available in the United States and also world-wide, e.g.
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Speedy Route re-orders the locations you enter into the best optimal order, so that every location is visited once before returning to your start location in the shortest and quickest way possible, and also provides full driving directions between all stops. It is ideal for delivery drivers, sales people on the road, or anyone who needs to make multiple stops. Speedy Route calculates the best route when visiting multiple locations and then returning back to the start.
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