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On Fri, 9 May 2008, Jonathan King wrote:
On Thu, May 8, 2008 at 2:25 PM, Mike Miller <EMAIL:PROTECTED> wrote:
This does make it look bad for the Republicans:
http://krugman.blogs.nytimes.com/2008/05/07/phase-two/
How do you figure? This plots results for the past 14 elections.
Incumbent parties have won 7, and the opposition has won 7.
Winning an election is a categorical result. This skanky Pearson's r
stuff predicting vote share misses the point. The real question is
simply this: if you have only a set of binary data point (here, 14 of
them), what decision rule can I create that will best discriminate
winners from losers.
Skanky?
As I mentioned, incumbency provides exactly zero information.
I cannot find any simple cut-point for election-year income growth that
gives me significant predictive power for the outcome of the election.
I can come up with a rule of the following form: If growth is greater
than about 4%, then the incumbent party wins, or if growth is less than
2% then the challenger wins; otherwise, it's a coin flip. This is not a
very satisfying predictive rule.
There you go. You did it. Isn't our income growth currently down around
1%? I'm not easily finding data, but one thing I found showed a growth of
1% in the last quarter of 2007 with 1% increase in consumer price index,
which means to me 0% income growth.
Another rule is: the incumbent party wins unless there is an unpopular
war or an impeachment. That predicts 11 of 14 elections (misses only
1992, 1960, and 1980). If you rephrase that to "military/diplomatic
debacle or impeachment" then you predict 12 of 14 elections (missing
only 1992 and 1960).
That also looks bad for the Republicans.
Of course, I am data-mining here (as is everybody else, but I digress).
In any case, the last rule suggests there is a better than 80% chance
that the GOP will lose in November. But I don't believe it for a second.
There really just isn't enough data here to build any kind of useful
model.
OK but at least you can't say that you have no reason to think otherwise.
Mike
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