|
|
|
|
|
by zAy0LfpBZLC8mAC
3041 days ago
|
|
So?! Yes, it probably would be ... but how is it my responsibility that they chose to identify services in a manner that inherently discriminates against certain services? If it was true that they intended to cover as many services as possible, they would not have chosen an identification method that obviously doesn't work for some services ... or for that matter, not introduced any distinction at all, and instead just increased the data cap, which would automatically work for all services. |
|
Let P(S,D) be the resources required to support that service. In general, for positive x, both of the following are true: (1) P(S+x,D) > P(S,D), and P(S,D+x) > P(S,D).
Let's say a particular ISP has everyone on a 40/10 plan, so they need P(40,10) resources.
Now suppose they decide to offer something like Music Freedom. A person streaming a 256 kbit/s stream 24/7 would use about 90 GB/month.
The resources required to support their customers are now approximately P(40,10) + P(1/4,90).
If instead they just raise the cap of everyone by 90, the resources required are P(40,100), which is about the same as P(40,10) + P(40,90) [1].
The general cap increase will use around P(40,90) - P(1/4,90) more resources than the Music Freedom approach.
In general, for a given total amount of data transferred per month, the more smoothly that data is spread throughout the month, the less resources are needed to handle it.
Music streaming is both smooth and does not require much speed, so doesn't require much additional resources. Streaming of video requires more, because it needs more speed, but it is still less than is required to support the same total amount of data as arbitrary files downloads, because arbitrary file downloads don't have a built in rate limit.
[1] Not quite. I don't think it is quite true that P(S,D1) + P(S,D2) = P(S,D1+D2). I think the combined will be little less than the sum of the parts. That's because the resources needed are a function of the average data used, the variation in that, and how often you can have slowdowns due to congestion without getting in trouble with regulators. So I think it is like adding distributions...the variation in the combined will be less than the sum of the variations in the individual distributions (I think...)