WLD / G ratio and spread
1 WLD = 59.67 G. Below is the price ratio chart and the regression spread z-score. Hedge ratio β is 1.069 and the correlation between the legs is 0.36.
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Key numbers
over 355 daily candles
How each of these is computed: regression spread, hedge ratio, spread z-score, half-life, correlation.
What the numbers say
The legs barely move together: correlation of daily log returns is only 0.36. A spread built on such a weak link reverts by coincidence rather than by mechanism.
The spread is at -1.52 standard deviations from its rolling mean: away from the norm, but not far enough to call it stretched.
Historically the spread covers half the way back to its mean in about 19 days, so a divergence here tends to resolve within weeks rather than months.
The current ratio sits near the bottom of its range — only 0% of the way from the low to the high of the last 355 daily candles.
Frequently asked
How many G is 1 WLD?
1 WLD is worth 59.6717 G at the latest exchange quotes. The figure is the ratio of the two USDT prices and updates every minute.
What is the WLD/G range?
Over the last 355 daily candles the ratio traded between 59.6717 (18.09.2026) and 256.348 (17.06.2026).
Are WLD and G correlated?
The correlation of daily log returns between WLD and G is 0.36, which counts as a weak link. Log returns are used rather than prices: two rising assets correlate almost by default, joint day-to-day movement is what matters.
What is the WLD/G spread z-score now?
The z-score is -1.52 — the spread is within its usual range. It measures how far the regression residual log(A) − β·log(B) sits from its rolling mean, in standard deviations.
Is WLD/G suitable for a pair trade?
Weakly. Correlation is only 0.36, so the legs do not reliably move together and the spread carries mostly idiosyncratic noise.
Related pairs
Other pairs sharing a leg with this one.
All figures are computed from exchange data and describe past behaviour. Nothing here is investment advice.