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Super hard to say, so ... 80th or 90th? With very low confidence. But I do have very high confidence that the 99th percentile is much larger than petabytes (th
by sanderjd 3y ago
Super hard to say, so ... 80th or 90th? With very low confidence.
But I do have very high confidence that the 99th percentile is much larger than petabytes (think: what's next after "exa"), and I believe that many companies these days crack into "peta" territory.
But as I saw another comment mention, I think another, probably more important, consideration besides size in bytes is cardinality and structure. So maybe this whole classification we're doing is kind of beside the point :)
- agent281 3y agoYeah, it's hard to say with any certainty. I agree that the far end is the curve probably looks nothing like the "neighborhood" a couple percent away, relatively speaking. I also agree that the variety of data plays a big part in its complexity. If you have a few petabytes of data, but it's really only a handful of tables you can real hone in on the relationships. If it's a wide array of sources with many tables between them then you have some nasty problems like entity resolution. All happy data sets are alike; each unhappy data set is unhappy in its own way.
- sanderjd 3y ago> All happy data sets are alike; each unhappy data set is unhappy in its own way. Ha, gonna steal that for some doc I write someday :)
- agent281 3y agoThat's only fair: I stole it from Anna Karenina. :] https://en.m.wikipedia.org/wiki/Anna_Karenina_principle#:~:text=All%20happy%20families%20are%20alike,can%20cause%20an%20unhappy%20family https://en.m.wikipedia.org/wiki/Anna_Karenina_principle#:~:t....
- sanderjd 3y agoHa I know, I love that opener, despite it being super cliche to love it. Things are usually cliches for a good reason :)