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April 19, 20260 citationsOpen Access

High-Fidelity Lossy Compression of Scientific Time Series Data

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RSRobert Szyryngo

Key Points

  • The aim is to develop a compression method for scientific time series data that maintains key signal characteristics while achieving high compression rates.
  • Developed SZYRYNGO v5, a standalone lossy compression codec.
  • Utilized block-wise trend removal and event coding for transient detection.
  • Employed adaptive quantization and reversible integer-domain delta coding.
  • Applied entropy compression techniques like LZMA.
  • Achieved compression ratios between 2.46 and 11.44 times depending on the dataset.
  • Maintained high correlation and preserved dominant frequency with DomFreqErr of 0%.
  • Reported additional error-tail metrics, ensuring comprehensive performance assessment.

Abstract

As the volume of data generated by scientific instruments continues to grow, efficient time-series compression has become a key challenge in applied computing. Existing lossy scientificcompressors (e.g., the SZ family and ZFP) primarily focus on limiting pointwise error (e.g.,RMSE, error bounds), which does not necessarily guarantee preservation of scientificallyrelevant signal characteristics such as long-term trend slope, dominant frequency, or thebehavior of transients and the error-tail distribution.This paper presents SZYRYNGO v5, a standalone and cryptographically verifiable1D lossy compression codec designed to maximize scientific fidelity while achieving highcompression. The codec employs block-wise removal of a slow-varying component (trend/base-line models: none, linear2, poly2, asinh4), transient detection (event coding), adaptivequantization, reversible integer-domain delta coding, and entropy compression (e.g., LZMA).On public datasets SWPC/CO2/GHCNwe demonstrate compression ratios of 2.46–11.44× (depending on dataset and configuration), with high correlation and preservation ofthe dominant frequency (DomFreqErr = 0% in our tests). In addition to standard metrics(NMAE, correlation, trend slope error), we report error-tail metrics (P99 and P99.9 |e|)and exceedance fractions with respect to thresholds Tα = α · span

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Cite This Study

Robert Szyryngo (2026) studied this question.

synapsesocial.com/papers/69e4739a010ef96374d8f5e1https://doi.org/10.5281/zenodo.19629472
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