- Probabilistic Data Structures for Web Analytics and Data Mining : A great overview of the space of probabilistic data structures and how they are used in approximation algorithm implementation.
- Models and Issues in Data Stream Systems
- Philippe Flajolet’s contribution to streaming algorithms : A presentation by Jérémie Lumbroso that visits some of the hostorical perspectives and how it all began with Flajolet
- Approximate Frequency Counts over Data Streams by Gurmeet Singh Manku & Rajeev Motwani : One of the early papers on the subject.
- [Methods for Finding Frequent Items in Data Streams](http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.187.9800&rep=rep1&t
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{ | |
"selector": "source.odin", | |
"file_regex": "^(.*.odin)[(]([0-9]+):([0-9]+)[)](.*)", | |
"variants": [ | |
{ | |
"name": "Check", | |
"cmd": ["odin", "check", ".", "-ignore-unknown-attributes"], | |
"shell": false, | |
"quiet": true, | |
}, |
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trait Collections { | |
type CC[+X] // the overarching container type (in scala: any covariant collection, e.g. List, Vector) | |
type Min[+X] // the minimum type constructor which can be reconstituted to CC[X] (in scala: GenTraversableOnce) | |
type Opt[+X] // the container type for optional results (in scala: Option) | |
type CCPair[+X] // some representation of a divided CC[A] (at simplest, (CC[A], CC[A])) | |
type ~>[-V1, +V2] // some means of composing operations (at simplest, Function1) | |
type Iso[A] = CC[A] ~> CC[A] // e.g. filter, take, drop, reverse, etc. | |
type Map[-A, +B] = CC[A] ~> CC[B] // e.g. map, collect | |
type FlatMap[-A, +B] = CC[A] ~> Min[B] // e.g. flatMap |