The Relationship Between Vote Costs and Favorability
• John Vandivier
This article will discuss 4 concepts in applied politics, applied economics, and political economy.
- Relative Preference
- Vote Costs
- Dollar-Power
- A Probabilistic Approach to Transaction
- If I like 1 additional coke as much as I like 2 additional pepsis, but 3 pepsis costs as much as 1 coke, I want to spend all of my money, I have just enough money to buy 6 pepsis, and I can only buy either all pepsis or all cokes, will I buy cokes or pepsis and how many will I buy?
- I will buy 6 pepsis, because I choose between buying 6 pepsis or buying 2 cokes. Although I would like to drink a coke more than a pepsi, I don't like it that much more. 2 cokes are worth 4 pepsis to me, but this is not as good as having 6 pepsis.
Observed Favorability = (Dollar-Power)*(Dollars Spent) + Baseline Observed Favorability
You can also use vote share. Fav/VS should be within the positive ID group. Basically we are claiming that money spent and dollar power collectively explain the change in favorability over time. We can seperately measure the change in ID based on dollars spent, but it's best to keep the effects delineated. This process can be repeated for each unit of time, and it should be because Dollar-Power changes over time just like favorability does, because they are the same thing measured in different ways. In fact, you can get into instantaneous velocity and growth rates and so forth if you want to get really fancy, but I won't develop that here. If you did, though, it would be good to create an equilibrium style model. One interesting thing is the elasticity of Dollar-Power. I theorize that it is related to candidate quality. Basically, you can make a low or high quality candidate look good, but it's easier to make a guy look good when he's actually good. It's also easier to make a bad dude look bad than it is to make a good guy look bad, although trust me, both can be done with enough money. Consider that, ceteris paribus, one candidate has a known criminal history. He will, I think, usually have to pay more money for equal vote share. Probabilistic Approach to Transaction This applies to political transactions (voting), economic transactions (purchases), social transactions, interpersonal transactions, and so on. Sometimes academics get so into their field, they forget about the ability to generalize and abstract. All of these transactions are simply transactions viewed through one lens or another, but they are the same in substance. Going back to the vote costs thing, certain costs are unpredictable. For example, weather can be pretty unpredictable. There is always some chance you might get hit by a car on the way to vote or shop, or some other unforeseen event may occur. In fact, I would argue that when we add all of these unforeseen things up, which we can't because they are unforeseen, they end up being a significant problem for any positive model of economics or transaction. Instead, then, we might prefer a probabilistic model. Instead of defining, measuring, and summing all of the costs, we can take a statistical approach and say:- \"Well, I'm not sure exactly what unforseen events will or might occur, and because I don't know which ones I'm talking about I obviously don't know how much they will cost or their frequencies either
- but I do know that in past years we have usually had to spend $X on previously unforseen costs.
- Therefore, although I don't know the particular costs, I can create a statistically expected forecast model of costs and benefits!