The (objective) volatility is the weighted average between the proportion \(pvisited\) of states visited and the frequency \(ftrans\) of transitions (state changes). Formally,
$$volatility = w \cdot pvisited + (1-w) \cdot ftrans$$
The proportion of states visited is computed as \((visited - 1)/(|a| - 1\)) when adjsut=TRUE and as \(visited / |a|\) when adjsut=FALSE. Here, \(visited\) is the number of states visited and \(|a|\) the size of the alphabet.
The frequency of transition is \(ftrans = \frac{transn}{max.transn}\) where
\(transn\) is the number of transitions (state changes) within the sequence, and \(max.transn\) the maximum possible transitions in the sequence.
For the normative volatility, see seqipos. For alternative measures of sequence complexity see seqST, seqici, seqindic.