On 05/29/2013 12:15 AM, David L Wetzell wrote:


On Tue, May 28, 2013 at 4:36 PM, Kristofer Munsterhjelm
<[email protected] <mailto:[email protected]>> wrote:

    On 05/27/2013 09:19 PM, David L Wetzell wrote:

        Smith's http://rangevoting.org/__PuzzIgnoredInfo.html
        <http://rangevoting.org/PuzzIgnoredInfo.html>

        needs to be taken w. a grain of salt.

        The short-comings of IRV depend on the likely number of serious
        candidates whose a priori odds of winning, before one assigns
        voter-utilities, are strong.  If real life important single-winner
        political elections have economies of scale in running a serious
        election then it's reasonable to expect only 1, 2 or 3 (maybe 4
        once in
        a blue moon) candidates to have a priori, no matter what
        election rule
        gets used, serious chance to win, while the others are at best
        trying to
        move the center on their key issues and at worse potential
        spoilers in a
        fptp election.


    That argument is too strong in the sense that it can easily be
    modified to lead to any conclusion you might wish. And it can be
    modified thus because it is too vague.


Hi Karl, good to hear from you again.  I doubt economies of scale args
are completely flexible and the evidence need not be as rigorously
presented when one is initially communicating ideas.

Who is Karl?

    Let me be more precise. You may claim that if there're some
    economies of scale, then it's reasonable to only expect 1, 2 or 3
    viable candidates. But here's a problem. Without any data, you can
    posit that the economies of scale kick in at just the right point to
    make 2.5-party rule inevitable even under Condorcet, say. But
    without any data, I could just as well posit that the economies of
    scale, if any, kick in at n = 1000; or, I could claim that the
    economies of scale kick in at n = 2 and thus we don't need anything
    more than Plurality in the first place[1].


No, because non-competitive candidates still serve a useful purpose even
if their odds of winning are low.  And a non-plurality election is
harder to game, as illustrated by the GOP's 40-yr use of a nixonian-
Southern Strategy of pitting poor whites against minorities when
outsiders are given voice to reframe wedge issues that tilt the de facto
center away from the true political center.

So you say the non-competitive candidates still serve a purpose. But your economics-of-scale argument only considered competitive candidates. Call the set of competitive candidates X, and the set of noncompetitive candidates "that still matter", Y. Then I could just as easily apply your objection so that it argues in favor of advanced methods, too. I just say that even if you're right about economics of scale for X, that says nothing about the relative size of Y under IRV with respect to Y under an advanced method.

The problem with the argument is that it's very hard indeed to construct a simple model that considers Plurality inadequate, IRV good enough, and the advanced methods wasteful, yet can't also be tuned to either consider Plurality adequate or IRV inadequate. The model has to be complex or the parameters finely adjusted, and complex models without evidence have little value.

    So one may claim that "important single-winner political elections"
    necessarily have economies to scale that make anything beyond
    2.5-party rule exceedingly unlikely. But without data, that's claim
    isn't worth anything. And without data that can't be explained as
    confusing P(multipartyism) with P(multipartyism | political dynamics
    given by Plurality), the simpler hypothesis, namely that there is no
    such barrier that we know of, holds by default.


How about economics?  There exists X a cost of running a competitive
campaign.  There exists Y a reward, not per se all economic, for winning
a campaign.  There exists P a probability of winning.  P is roughly
inversely proportional to the number of competitive candidates, albeit
less for the last candidate to decide to compete.  If there exists N
likely competitive candidates then if the calculation is k*Y/(N+1)<X
holds, w. k<1, for the N+1 candidate, who then chooses not to run, it
implies that N>(kY-X)/X.   A better election rule might increase k some,
but arguably X will also tend to be higher for the less well-known
candidate, regardless of the election rule used.

So I agree that the average number of competittive candidates can be
increased by the use of a different single-winner election rule, but
with limits due to the other aspects of running an election and how a
single-winner election tends to discourage too many from putting a lot
into running for the office.

Then I set (assume, claim) k high enough that the stability Condorcet (etc) provides is worth it. You set k low enough that it isn't, and then we sit on each our numbers and claim that our k is right and the other one's k is wrong.

Or, I lower X by saying that extreme expense of current US presidential elections is caused by Plurality rather than being a prior constraint. It might be even more specific: the political dynamics given by United States history plus the third-party exclusion of Plurality combine to make presidential races extremely expensive. For instance, IIRC, the televised debates only include parties that have a chance of winning, and parties that don't get into the debates are fighting at a severe disadvantage, so it becomes very important to signal from the very start that one's own party is viable, which is extremely costly[1].

I could also then point at other nations, either other presidential countries making use of runoff (to strengthen the first claim), or other presidential countries in general, even those under Plurality (to strengthen the second), and say that the expense of presidential elections in the US is pretty much unequaled elsewhere in the world. That is, I think it is, but I'm not going to investigate in detail unless I know you won't pull the "it's different in the US than in every one of those other countries" response.

But most likely of all, I'd say: "economics of scale? Please robustly show that they exist within politics. Then show that the real world parameters are so as to strengthen your position, rather than the position of Plurality supporters or of advanced-method supporters".

    And, if you're not claiming that there is such economics of scale,
    but simply that there *might* be, then it's still less risky to
    assume multipartyism is right and use an advanced method. If we're
    wrong, nothing lost but "momentum". If we're right, we avoid getting
    stuck at something that would still seriously misrepresent the
    wishes of the people.


  Well, I am claiming there exists inherent economies of scale in
single-winner elections such that the number of competitive candidates
are likely to have a fuzzy ceiling apart from the specific election rule
used, and that single-partyism/multipartyism is a function of the mix of
single-winner and fair multi-winner election rules used.  My implication
of the first is that it relativizes the import of alternative
single-winner election rules for political elections and thereby
elevates the import of marketing/first-mover advantage in the
replacement of FPTP.

Again, without data, there's no reason to set the parameters at your sweet spot as opposed to somebody else's sweet spot. So the most reasonable approach would be to not claim there is a sweet spot (or economics of scale or whatnot) until otherwise can be shown.

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[1] And the same dynamic is replicated within the parties out of need to be seen as winnable in the general election. For instance, Romney paying $1M on TV ads and busing to get his supporters to the Iowa poll in 2007 can be explained in this context. He had to show himself as winnable to win the primaries and in turn have a chance at the general election. Warren Smith has made arguments in this direction.

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