Comment Re:bollocks (Score 1) 678
<quote>America is a solution to an optimization problem: maximum individual liberty.</quote>
This cannot be true with a straightforward interpretation, as this optimization problem is ill-defined. It is akin to asking to maximize function values f_i(x1, x2, ...) for all i=1,2,.... Here x1 is individual 1's action and f1 is his payoff. The payoff can be "liberty" or whatever other utility one desires - It does not matter. What matters is the keyword "individual". The problem is ill-defined because the optimal value of (x1, x2, ...) for f1 may not be optimal for f2. Search for Prisoner's Dilema for a classical example involving only two individuals.
Of course you didn't mean this silly interpretation. What are other reasonable meanings of this optimization problem? It could be one of the following:
A. Maximize f_i by changing x_i only, assuming all other x_j are fixed. This is still ill-defined, as the best direction to move x_i will depend on the values of all the other x_j. Maximizing one's individual liberty while assuming others stay put leads to actions usually considered as that of "leeches": jumping in front queues, using fraud to receive welfare benefits, evading taxes, etc. In what sense can you assume or demand others not changing their actions to maximize their payoffs?
B. Maximize f_1 by changing x1, while assuming at the same time the other x2, x3, etc are also obtained by maximizing f2, f3, etc. This interpretation is well defined, and can reach a stable state called a Nash equilibrium. But it is not what one normally want. In the Prisoner's Dilema example the Nash equilibrium is the situation where both fess up. In a real society with realistic definition of payoffs, such as liberty, quality of life, or whatever, the optimal solution would lead to everyone grab, steal, loot and rob as much as he can get away with. The outcome will be close to the society of Somalia.
C. Modify the conditions to include in available actions the formation of alliances and enacting of contracts. This will have no effect in a single instance, but it will have a profound effect in repeated experiences of similar situations. There will be solutions for groups that are better off for everyone in the group in the long run, solutions not available if everyone acts individually and only care about instant payoffs. Seach for Repeated Prisoner's Dilema for toy problem that illustrate this point. In the context of real societies, this possibility is why all modern societies converge to having money, markets, policing, governments, corporations, public roads, contracts, patents, copyrights, land ownership, etc. Think about each one of these concepts - none of them will function if one acts to maximize his own interest pretending other will not react to his action. The fundation of modern society is social contracts. If you actually use this interpretation, then you are accepting the social contract theory.
Many libertarians accepts social contracts that help guard their societal rights, such as policing to safeguard property ownership, while rejecting social contracts that help to pay for these safeguards, such as taxes that fund the police. The fundamental flaw here is in thinking that one can act alone and does not affect others nor bring reactions from others.
This cannot be true with a straightforward interpretation, as this optimization problem is ill-defined. It is akin to asking to maximize function values f_i(x1, x2,
Of course you didn't mean this silly interpretation. What are other reasonable meanings of this optimization problem? It could be one of the following:
A. Maximize f_i by changing x_i only, assuming all other x_j are fixed. This is still ill-defined, as the best direction to move x_i will depend on the values of all the other x_j. Maximizing one's individual liberty while assuming others stay put leads to actions usually considered as that of "leeches": jumping in front queues, using fraud to receive welfare benefits, evading taxes, etc. In what sense can you assume or demand others not changing their actions to maximize their payoffs?
B. Maximize f_1 by changing x1, while assuming at the same time the other x2, x3, etc are also obtained by maximizing f2, f3, etc. This interpretation is well defined, and can reach a stable state called a Nash equilibrium. But it is not what one normally want. In the Prisoner's Dilema example the Nash equilibrium is the situation where both fess up. In a real society with realistic definition of payoffs, such as liberty, quality of life, or whatever, the optimal solution would lead to everyone grab, steal, loot and rob as much as he can get away with. The outcome will be close to the society of Somalia.
C. Modify the conditions to include in available actions the formation of alliances and enacting of contracts. This will have no effect in a single instance, but it will have a profound effect in repeated experiences of similar situations. There will be solutions for groups that are better off for everyone in the group in the long run, solutions not available if everyone acts individually and only care about instant payoffs. Seach for Repeated Prisoner's Dilema for toy problem that illustrate this point. In the context of real societies, this possibility is why all modern societies converge to having money, markets, policing, governments, corporations, public roads, contracts, patents, copyrights, land ownership, etc. Think about each one of these concepts - none of them will function if one acts to maximize his own interest pretending other will not react to his action. The fundation of modern society is social contracts. If you actually use this interpretation, then you are accepting the social contract theory.
Many libertarians accepts social contracts that help guard their societal rights, such as policing to safeguard property ownership, while rejecting social contracts that help to pay for these safeguards, such as taxes that fund the police. The fundamental flaw here is in thinking that one can act alone and does not affect others nor bring reactions from others.