The colours. If col = NULL then the sequence of default colours is:
c("red", "blue", "green", "yellow", "pink", "orange", "coral4", "darkgray", "burlywood3", "black", "darkorange", "darkviolet").
points
The number of endowment values to draw the path.
legend
A logical value. The colour legend is shown if legend = TRUE.
Details
Let \(N=\{1,\ldots,n\}\) be the set of claimants, \(d\in \mathbb{R}_+^N\) a vector of claims and
denote by \(D=\sum_{i\in N} d_i\) the sum of the claims.
The schedules of awards of a rule \(\mathcal{R}\) for claimant \(i\) is the function \(S\) that assigns to each \(E\in [0,D]\) the value:
\(S(E)=\mathcal{R}_i(E,d)\in \mathbb{R}\).
Therefore, the schedules of awards of a rule plots each claimants's award as a function of \(E\).
References
Thomson, W. (2019). How to divide when there isn't enough. From Aristotle, the Talmud, and Maimonides to the axiomatics of resource allocation. Cambridge University Press.