Estimation of deduplication ratios in large data sets

Abstract

We study the problem of accurately estimating the data reduction ratio achieved by deduplication and compression on a specific data set. This turns out to be a challenging task - It has been shown both empirically and analytically that essentially all of the data at hand needs to be inspected in order to come up with a accurate estimation when deduplication is involved. Moreover, even when permitted to inspect all the data, there are challenges in devising an efficient, yet accurate, method. Efficiency in this case refers to the demanding CPU, memory and disk usage associated with deduplication and compression. Our study focuses on what can be done when scanning the entire data set. We present a novel two-phased framework for such estimations. Our techniques are provably accurate, yet run with very low memory requirements and avoid overheads associated with maintaining large deduplication tables. We give formal proofs of the correctness of our algorithm, compare it to existing techniques from the database and streaming literature and evaluate our technique on a number of real world workloads. For example, we estimate the data reduction ratio of a 7 TB data set with accuracy guarantees of at most a 1% relative error while using as little as 1 MB of RAM (and no additional disk access). In the interesting case of full-file deduplication, our framework readily accepts optimizations that allow estimation on a large data set without reading most of the actual data. For one of the workloads we used in this work we achieved accuracy guarantee of 2% relative error while reading only 27% of the data from disk. Our technique is practical, simple to implement, and useful for multiple scenarios, including estimating the number of disks to buy, choosing a deduplication technique, deciding whether to dedupe or not dedupe and conducting large-scale academic studies related to deduplication ratios. © 2012 IEEE.