An interesting puzzle indeed.
What is your measure of "that scales"? Does not fail, does not spill,
does not need a huge amount of memory / disk, is O(N), processes X
records per second and core?
Enrico
Am 11.03.20 um 16:59 schrieb sakag:
Hi all,
We have a rather interesting use case, and are struggling to come up with an
approach that scales. Reaching out to seek your expert opinion/feedback and
tips.
What we are trying to do is to find the count of numerical ids over a
sliding time window where each of our data records has a timestamp and a set
of numerical ids in the below format.
timestamp | ids
1 [1,2,3,8]
1 [1,2]
2 [1,2,3,4]
2 [1, 10]
What we are looking to get as output is:
timestamp | id_count_map
1 | {1: 2, 2: 2, 3: 1, 4:0, 5:0, 6:0, 8:1}
2 | {1: 2, 2:1, 3: 1, 4: 1, 5:0, 6:0, 7:0, 8:0, 9:0, 10:1}
This gives us the frequency of occurrence of these ids over time periods.
Please note that the output expected is in a dense format.
However, we are running into scale issues with the data that has these
characteristics.
- 500 million records - Total ~100 GB
- Each record can have 500 elements in the ids column
- Max id value (length of id_count_map) is 750K
We have tried the below approaches to achieve this
1) Expanding ids to a dense, frequency-based vector and then doing a
row-wise sum over a Window partitioned by timestamp
2) Converting ids into a SparseVector and computing the L1 norm (using
Summarizer) over a Window partitioned by timestamp
3) GroupBy/aggregating ids by timestamp, converting to a sparse,
frequency-based vector using collections.Counter, and expanding to a dense
format
4) GroupBy/aggregating ids by timestamp, converting to a sparse,
frequency-based vector using CountVectorizer, and then expanding to a dense
format
Any other approaches we could try?
Thanks!
Sakshi
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