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Glossary

Stratum-Adjusted Correlation Coefficient (SCC)

A reproducibility metric specifically designed for Hi-C data that measures the similarity between two contact maps while accounting for the distance-dependent signal, used for benchmarking prediction accuracy.
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Reproducibility Metric

What is Stratum-Adjusted Correlation Coefficient (SCC)?

A specialized statistical measure for quantifying the similarity between two Hi-C contact maps while controlling for the dominant distance-dependent background signal.

The Stratum-Adjusted Correlation Coefficient (SCC) is a reproducibility metric that measures the similarity between two Hi-C contact maps by computing the Pearson correlation coefficient independently for each genomic distance stratum before aggregating them into a single summary statistic. This stratified approach explicitly corrects for the distance-dependent contact probability decay inherent to chromosome conformation capture data, preventing the dominant diagonal signal from inflating correlation values and masking biologically meaningful differences in long-range chromatin interactions.

SCC is the standard benchmark for evaluating sequence-to-contact prediction models, where it quantifies how closely a computationally predicted contact map matches an experimentally derived Hi-C matrix. Unlike raw correlation metrics, SCC isolates the variance attributable to loop structures and domain organization by normalizing within each diagonal, providing a robust, unbiased assessment of 3D genome folding accuracy that is insensitive to differences in sequencing depth or library complexity.

REPRODUCIBILITY METRIC

Key Properties of SCC

The Stratum-Adjusted Correlation Coefficient (SCC) is the standard metric for quantifying the similarity between Hi-C contact maps while controlling for the dominant distance-dependent background signal. It isolates biologically meaningful structural concordance from the trivial decay of contact probability with genomic distance.

01

Distance-Stratified Correlation

SCC computes the Pearson correlation coefficient between two contact maps independently for each genomic distance stratum. This stratification prevents the natural power-law decay of contact frequency with distance from dominating the similarity score. By grouping locus pairs by their linear separation, SCC ensures that short-range and long-range interactions contribute equitably to the final metric, rather than being swamped by the high signal at close distances.

02

Geometric Mean of Stratum Weights

The final SCC value is calculated as the geometric mean of the per-stratum correlation coefficients. This aggregation method penalizes models that perform well on one distance scale but poorly on another. Unlike an arithmetic mean, the geometric mean approaches zero if any single stratum has a correlation near zero, enforcing consistent performance across all interaction ranges. This property makes SCC particularly sensitive to structural failures in specific folding regimes.

03

Insensitivity to Coverage Depth

SCC is designed to be robust to differences in sequencing depth between the two contact maps being compared. Because the metric operates on normalized contact values within each distance stratum, it measures the concordance of relative interaction patterns rather than absolute read counts. This allows fair comparison between deeply sequenced reference maps and shallower experimental replicates or computationally predicted outputs.

04

Benchmark Standard for Prediction

SCC has become the de facto evaluation standard for sequence-to-contact prediction models such as Akita and DeepHiC. When benchmarking a model's ability to predict 3D genome folding from DNA sequence alone, SCC quantifies how well the predicted contact map reproduces the structural features of the experimental Hi-C map. Values typically range from 0 to 1, with higher scores indicating superior structural fidelity.

05

Smoothing Parameter Control

SCC incorporates a smoothing parameter (h) that controls the neighborhood aggregation of contacts before correlation is computed. This parameter defines a window around each genomic locus over which interaction frequencies are averaged. A larger h suppresses noise and emphasizes domain-scale structures like TADs, while a smaller h preserves fine-scale features such as individual chromatin loops. The choice of h directly influences which structural scales dominate the evaluation.

06

Relationship to Insulation Score

SCC is often used in conjunction with insulation score profiles to validate predicted TAD boundaries. While SCC measures global map similarity, the insulation score quantifies the degree of interaction isolation at each genomic locus. A high SCC between predicted and experimental maps, combined with concordant insulation score minima at known TAD boundaries, provides strong evidence that a model correctly captures domain-level chromatin organization.

STRATUM-ADJUSTED CORRELATION COEFFICIENT

Frequently Asked Questions

Clarifying the statistical metric used to benchmark the accuracy of 3D genome folding predictions against experimental Hi-C data.

The Stratum-Adjusted Correlation Coefficient (SCC) is a reproducibility metric specifically designed for Hi-C contact maps that quantifies the similarity between two interaction matrices while explicitly accounting for the inherent distance-dependent background signal. It works by stratifying genomic locus pairs into discrete groups based on their linear genomic distance along the chromosome. Within each stratum, the Pearson correlation coefficient is calculated between the observed contact frequencies of the two maps. The final SCC is the average of these stratum-specific correlations, weighted by the number of locus pairs in each stratum. This prevents the trivial correlation driven by the universal power-law decay of contact probability with distance from inflating the similarity score, ensuring that the metric measures true structural agreement rather than the shared background signal.

Prasad Kumkar

About the author

Prasad Kumkar

CEO & MD, Inference Systems

Prasad Kumkar is the CEO & MD of Inference Systems and writes about AI systems architecture, LLM infrastructure, model serving, evaluation, and production deployment. Over 5+ years, he has worked across computer vision models, L5 autonomous vehicle systems, and LLM research, with a focus on taking complex AI ideas into real-world engineering systems.

His work and writing cover AI systems, large language models, AI agents, multimodal systems, autonomous systems, inference optimization, RAG, evaluation, and production AI engineering.