That could be one big poster where the candidates are listed on the right hand side and the left hand side is used for representing the tree structure (and the names of the parties and the subgroups).

That could work, at least in cases where there's only one district and the party limits the depth of the tree so it doesn't get too cluttered. I don't think it would be of much use in small-district elections, since either all subgroups would have to field candidates (making the regional lists very long), or only some subgroups would have candidates you could vote on.

To be absolutely safe, each party in party list PR would have to have at least as many candidates in the running for a region as there are seats in the region. If you want absolute representation not just between parties but within the party, each subgroup would have to do the same, which would add greatly to the count.

It could be solvable by something like MMP where you have one constituency (FPTP or STV) vote and one subgroup vote, where the subgroup totals propagate up the party -- or for an asset-flavored method, the subgroups negotiate with weighted votes as to how the list votes are to be divided up.

Asset-flavored methods would have the same Fiji-type problems you referred to, however, if the candidates throw their weight behind something you don't support. One might say that feedback would make the voter trust the candidate less the next time around and thus keep them in line, but that argument could be made for Fiji, too, and observation shows that feedback isn't strong enough.

The substituted ranks (candidate-individual automatic how-to-vote cards) would nest outwards, from the small wings to the increasingly larger ones within the party itself, then on to other parties in preference. In a sense, they are "lists" of their own, and so the problem isn't completely avoided.

Are there some specific cases where the tree like inheritance order is clearly not sufficient?

Not really - it was more of an addon to increase the information given, with the idea that if the candidates transfer beyond their own party, then a socialist green could favor other socialist and green parties over conservative ones, for instance. Since I considered the tree-structure too complex, I thought that complexity wouldn't be an issue.

At least the rank substitution method gives a simple way of implementing such a nested party-list method. If candidates declare subgroups, and subgroups supergroups, then the rank votes are generated so that a list gives the ordering within subgroups, and then the ranked vote is [Candidates in subgroup] > [ Candidates in other subgroups ] > [ Candidates in other supergroups ] and so on.

That brings us to the original question, whether it'd be possible to simulate this method. If "tree-based party list" (as we may call it) is transformed to STV, then any question of proportionality of tree-based party list would be reduced to a subset of the questions of proportionality of STV alone, and so it wouldn't be necessary to test tree-based party list separately - at least not unless the structure mitigates some problem with ordinary STV representation.
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