Harmonic centrality · domain calculator

Harmonic Centrality
Calculator

Look up a domain’s harmonic centrality score and rank in Common Crawl’s published web graph. Then explore what the metric measures, how it works, and how to interpret the result.

DOMAIN LEVEL  ·  SCORE + GRAPH RANK  ·  NO ACCOUNT

Calculator data is not loaded yet. This site looks up precomputed harmonic centrality from a Common Crawl release. Learn what data the calculator uses.
The metric

What harmonic centrality measures

In a link graph, domains are nodes and links are directed edges. Harmonic centrality measures how close a domain is to the other domains it can reach by following paths through that graph.

HC(v) = Σu ≠ v 1 / d(v, u)
01 · PATHS

Short paths count more

A node one link away contributes 1. A node two links away contributes ½. Longer paths contribute less.

02 · REACHABILITY

Unreachable nodes add zero

Only nodes reachable from the domain through directed links contribute to its harmonic centrality.

03 · RESULT

Score and rank are different

The score is a raw sum. The rank orders domains within a particular graph release; lower rank numbers are higher.

Read the full definition · See the calculation steps · Understand score and rank

Learn the concept

Harmonic centrality questions

Start with the definition, then follow the links to formulas, graph direction, score interpretation, and Common Crawl coverage.

Browse all harmonic centrality FAQs →

Data and limits

A Common Crawl graph measure

This calculator reads the imported domain-level score published with a Common Crawl graph release. The graph aggregates hosts into domains and reflects crawl coverage and the links represented in that release. It is a description of graph structure—not a search engine position, backlink count, or content-quality score.

What exactly does Common Crawl measure? →   Is Harmonic Centrality a Google ranking factor? →

Data source: Common Crawl Web Graphs. See also its harmonic centrality methodology and graph statistics.

Go deeper

Harmonic centrality articles

Start with the formula, then see how a graph signal can support careful AI-search research.