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Forex pair correlation

A 14×14 matrix of Pearson coefficients computed from daily log returns. Use it to diversify and avoid doubling the same risk.

Period 1 year
Updated 2026-07-26
Period:1 month3 months6 months1 year
Pair vs.EURUSDGBPUSDUSDJPYUSDCHFAUDUSDUSDCADNZDUSDEURGBPEURJPYEURCHFGBPJPYAUDJPYCADJPYNZDJPY
EURUSD—1.00↑↑0.84↓-0.65↓↓-0.89↑↑0.74↓-0.66↑↑0.76→0.11→0.14→-0.08→0.07→0.10↓-0.31→0.16
GBPUSD↑↑0.84—1.00↓-0.56↓↓-0.76↑↑0.75↓-0.63↑↑0.74↓-0.45→0.12→-0.10↑0.33→0.20→-0.23→0.23
USDJPY↓-0.65↓-0.56—1.00↑0.64↓-0.40↑0.39↓-0.48→-0.06↑0.65→0.18↑0.60↑0.52↑↑0.84↑0.45
USDCHF↓↓-0.89↓↓-0.76↑0.64—1.00↓-0.66↑0.63↓↓-0.75→-0.07→-0.05↑0.53→-0.01→-0.04↑0.32→-0.16
AUDUSD↑↑0.74↑↑0.75↓-0.40↓-0.66—1.00↓-0.66↑↑0.84→-0.16→0.21→-0.07→0.26↑0.57→-0.05↑0.48
USDCAD↓-0.66↓-0.63↑0.39↑0.63↓-0.66—1.00↓-0.67→0.06→-0.16→0.14→-0.17→-0.27→-0.17↓-0.32
NZDUSD↑↑0.76↑↑0.74↓-0.48↓↓-0.75↑↑0.84↓-0.67—1.00→-0.11→0.13→-0.22→0.16↑0.35→-0.13↑0.57
EURGBP→0.11↓-0.45→-0.06→-0.07→-0.16→0.06→-0.11—1.00→0.02→0.04↓-0.50→-0.20→-0.10→-0.17
EURJPY→0.14→0.12↑0.65→-0.05→0.21→-0.16→0.13→0.02—1.00→0.15↑↑0.85↑↑0.78↑↑0.79↑↑0.74
EURCHF→-0.08→-0.10→0.18↑0.53→-0.07→0.14→-0.22→0.04→0.15—1.00→0.11→0.10→0.11→-0.06
GBPJPY→0.07↑0.33↑0.60→-0.01→0.26→-0.17→0.16↓-0.50↑↑0.85→0.11—1.00↑↑0.78↑↑0.74↑↑0.73
AUDJPY→0.10→0.20↑0.52→-0.04↑0.57→-0.27↑0.35→-0.20↑↑0.78→0.10↑↑0.78—1.00↑↑0.71↑↑0.85
CADJPY↓-0.31→-0.23↑↑0.84↑0.32→-0.05→-0.17→-0.13→-0.10↑↑0.79→0.11↑↑0.74↑↑0.71—1.00↑0.66
NZDJPY→0.16→0.23↑0.45→-0.16↑0.48↓-0.32↑0.57→-0.17↑↑0.74→-0.06↑↑0.73↑↑0.85↑0.66—1.00

Source: Frankfurter (ECB rates) · ECB Data PortalUpdated 2026-07-26 18:20 UTC

What this page shows — and what it does NOT

The matrix covers the 14 most-traded forex pairs (7 majors vs USD + 7 popular crosses) — the pairs retail traders use most often.

Daily data (ECB reference rates). Intraday correlations require paid sources.

Correlation ≠ causation. Two pairs can be correlated because they respond to the same factor (e.g. global risk appetite) without one driving the other.

The 1-month period has only ~22 data points — coefficients can be unstable. For robust conclusions, use 3M or 6M.

What the correlation matrix is

The correlation matrix shows how two forex pairs move relative to one another, measured by the Pearson coefficient (between −1 and +1). +1 means identical movement, −1 means exactly opposite movement, 0 means no statistical relationship.

How to use it for diversification

Two positions on pairs with correlation ≈ +1 means doubling the same risk. Positions on pairs with correlation ≈ −1 cancel each other out (a natural hedge). For a balanced portfolio, choose pairs with correlations close to 0.

Limitations and pitfalls

Correlations change over time. A pair that was uncorrelated last year may become strongly correlated next week if a common macro factor emerges. Recompute the matrix regularly and don't treat the coefficient as a fixed parameter.

Frequently asked questions

What does a coefficient of +0.8 mean?
It means strong positive correlation — the two pairs tend to rise and fall together. It doesn't guarantee future correlation, only the selected period.
Why is the diagonal 1.00 everywhere?
A pair is perfectly correlated with itself: r = 1.00. The diagonal is a visual reference, not useful trading information.
What data is the calculation based on?
On daily ECB reference rates, distributed for free via Frankfurter. Frankfurter publishes data after the European market close (~16:00 CET). Our page refreshes every 12 hours.
How do correlations change around major macro events?
Around Fed decisions, inflation prints and crises, correlations typically spike — pairs that are normally independent start moving together because they all respond to the same risk-on / risk-off shock. Recompute the matrix before opening large positions around scheduled events, and reduce position sizes if the pairs you trade become strongly correlated.
What is the formula?
For each pair we compute daily log returns r_t = ln(c_t / c_{t-1}). Then we apply the Pearson coefficient between the return series. The logarithm provides symmetry between upward and downward moves.
What do the arrows (↑↑, ↑, →, ↓, ↓↓) in the matrix mean?
The arrows duplicate the colour-coding so the matrix is readable even without colours: ↑↑ — strong positive correlation (r ≥ +0.7, pairs move almost identically); ↑ — moderate positive (+0.3 ≤ r < +0.7, similar trend but weaker); → — negligible (−0.3 < r < +0.3, pairs are effectively independent); ↓ — moderate negative (−0.7 < r ≤ −0.3, weak inverse trend); ↓↓ — strong negative (r ≤ −0.7, pairs move in opposite directions).

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