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The lower this number is, the faster the connection will be. This is the protocol negotiated between the modem and dslam for a given connection. They are based on what we know of the location of existing customers. Subsequent circles are at m, m and 1km. Does this mean I can expect to get something like the average sync if I'm in that given zone? Are these exchange boundaries accurate? Attenuation is proportional to the distance from the exchange. Actual sync speed can be affected by a number of different factors.
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Some users will be able to connect at higher than the sync average in these zones, other will be less. What do the stats shown in sample of users at a given exchange mean? Subsequent circles are at m, m and 1km. They are also based on the property boundaries, which Google makes available as part of its service. Why are there no zones for some exchanges? Are these zones accurate? Actual sync speed can be affected by a number of different factors. Attenuation is proportional to the distance from the exchange. Are these exchange boundaries accurate? How do I get rid of this F.
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The lower this number is, the faster the connection will be. What is meant by average sync for these different coloured zones? This is the speed that modem has synchronised at. The average sync for a given zone is the average sync speed of customers connected within each of these zones. This is the approximate distance from the point selected, it is not the distance from the exchange. Contact details for TPG Maps. I'm within this exhange. Does this mean I can expect to get something like the average sync if I'm in that given zone?
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Description:This is the approximate distance from the point selected, it is not the distance from the exchange. Generally the cables won't cross over water features, railroads, major roads, private property. The averages are based on the customers in these zones. Actual sync speed can be affected by a number of different factors. Subsequent circles are at m, m and 1km. This is the Line Attenutation for this connection. The first blue circle, from the inside out represents m around the selected point.

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