this post was submitted on 02 Nov 2023
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According to your example anyone with a Download rate below 3.5MB/s would still benefit from the compression. The 4-8x is also a lot of BS, assuming 10MB/s you'd be looking at 3x. For 4-8x you'd need 12-24MB/s. It's pretty ignorant to assume those speeds are common, let alone the standard for most people.
Besides what kind of potato CPU do you have that it takes 1.5hrs to decompress a 56GB repack? A quad core from 2013? That's about how long it takes to compress that amount of data to that extent, decompression is usually a lot faster.
Edit: looking at your screenshot instead of just the text, my quad core assumption was right on the mark.
Pretty, hypocritical to assume metropolitan internet speeds paired with a potato PC to make your point seem better than it is no?
As someone who only recently moved to somewhere with gigabit internet. At 15Mb/s (mind the mahoosive difference between megabits and megabytes), I can say I very much prospered from the significantly smaller repacks, not to mention the ease of mind of knowing my games were coming from a safe source. That said, even when living in the geographical 90s, my hardware was still competent. Even when I was running an i5 3470, I never encountered a decompression + installation time of more than 3 hours. I'm now running a hexacore Ryzen with 32G RAM and would struggle to use a whole hand for the amount of times I've spent more than a couple of hours on a Fitgirl installation so I'm not sure what you're doing wrong but it's not the repack.
Hoo boy. let's unpack this.
I'm not arguing high-specs are the norm, I'm arguing a quad core paired with fiver speeds is not the norm, even less so a quad core with a slow hdd and fiber speeds.
Most people will not see the 30 minute decompress time, neither will they see 1h 30m of it. No, most people will sot somewhere around 1h of decompression.
Regarding your comment on internet speeds:
The US Median in 2023 was 190~ MBps according to Ookla. Keyword being median. Median means that this is the ~~average excluding the top and bottom 1th percentile~~ 50th percentile, so exactly the middle of all measured speeds (thanks for the correction apotheotic). Meaning roughly half of the US gets slower speeds than that. Besides the rest of the "civilized" world (I can only assume you're american given the idiocy of that statement) has average speeds ranging from 100 to 200 MBps, the US is on the higher end there. Assuming everyone gets your "baseline" of 25MB/s is, again, pretty ignorant given that it is above average in a country with pretty high average speeds to begin with.
I'm not saying that 3.5MB/s is a common download speed to have, I was stating that it's the cutoff where it makes sense for a potato pc to use the repack. That number will be higher for a more average PC (Steam hardware survey has most people using 6-cores, with only a few percent using a 4-core over an 8-core for example). With a more "average" PC the cutoff speed would likely be around 6MB/s, which is ~1/3 of the Average US speed. It's easy to get there with other traffic congesting the line (like YouTube because what else are you going to do while that crack downloads) especially if you are not living alone and are sharing the connection with one or more other people.
I wanna say, I agree with you, but that's not at all the definition of median. A median is the middle most data point assuming you sort the data points in order. It might be that for this analysis they've chosen to omit the top and bottom 1% and then take the median of the remaining data, but that's certainly not the definition of a median.
you're right I meant to write mean not median
Edit: nope data said median
The mean would also not correspond to that definition, as the mean is just the way we would usually think of an average (add the data points together and divide by the number of data points).
The removal of the top and bottom 1% of the data isn't relevant to whether its a mean, median, or mode - its just a good way of getting a more representative measure of the population by excluding outliers. Often one might take what's called an "inter-quartile mean", the average excluding the top and bottom 25% of the data. In significantly large datasets (ie, the size of whole populations), it may be enough to simply exclude the top and bottom 1%!
Either way, your sentiment is in the right place, I just like maths and it's worthwhile making sure everyone is using the same words for the same things 😄