PAIR.TRADING

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1236.49 VTHO

LSK = 1.01 USDT
VTHO = 0 USDT

export 1d data

Derived series only: the ratio of the two legs and the spread z-score. Exchange candles are not included.

LSK / VTHO ratio and spread

1 LSK = 1236.49 VTHO. Below is the price ratio chart and the regression spread z-score. Hedge ratio β is 0.864 and the correlation between the legs is 0.49.

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Hedge ratio β 0.864
Spread z-score 8.14
Correlation 0.49
Half-life none
The spread does not revert to its mean — it cannot be traded on reversion.

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Key numbers

Current ratio1236.49
Change 1d171.07%
Change 7d405.24%
Change 30d407.76%
Period high1236.49
Period low163.059
Hedge ratio β0.864
Spread z-score8.14
Correlation0.49
Half-life

over 350 daily candles

What the numbers say

The legs move together only moderately — correlation of daily log returns is 0.49, with a hedge ratio of 0.86. Signals from this pair carry more noise than on a tightly linked one.

The spread currently sits at 8.14 standard deviations above its rolling mean — LSK is expensive relative to VTHO by the standards of this window.

The spread has not shown mean reversion over the sample: estimates longer than the available history are discarded rather than reported. Trading this pair on reversion has no statistical footing here.

The current ratio sits in the upper part of its range — 100% of the way from the low to the high of the last 350 daily candles.

Frequently asked

How many VTHO is 1 LSK?

1 LSK is worth 1236.49 VTHO at the latest exchange quotes. The figure is the ratio of the two USDT prices and updates every minute.

What is the LSK/VTHO range?

Over the last 350 daily candles the ratio traded between 163.059 (30.05.2026) and 1236.49 (13.09.2026).

Are LSK and VTHO correlated?

The correlation of daily log returns between LSK and VTHO is 0.49, which counts as a moderate 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 LSK/VTHO spread z-score now?

The z-score is 8.14 — the spread is stretched beyond two standard deviations. It measures how far the regression residual log(A) − β·log(B) sits from its rolling mean, in standard deviations.

Is LSK/VTHO suitable for a pair trade?

Not on a reversion thesis. The spread has not returned to its mean within the available history, so there is nothing to trade back to.

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.

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