The Calculus of Consent: Logical Foundations of Constitutional Democracy

The Calculus of Consent: Logical Foundations of Constitutional Democracy was written by James M. Buchanon and Gordon Tullock in 1962. It has been republished by Liberty Fund in The Selected Works of Gordon Tullock, Vol. 2 and The Selected Works of James M. Buchanon, Vol. 3 much more recently.

The authors introduce a methodologically-individualistic concept of what a state ought to be.

The authors are specifically interested in studying what group decisions result in public/collective action, as opposed to leaving decisions for individual action. Furthermore, how such group decisions are made.

Society doesn't realistically form constitutional rules from nothing. Most societies have standing rules and norms, if not a standing constitution. Not an issue; a state is merely an artifact of decision making. It can be changed, and it ought to be changed to improve collective welfare.

What is meant by consent?

Decision Making Costs

Competition is the reason we don't expect bargaining in economic markets.

Political decisions are rarely like this. Typically there is no option to 'walk away'. Actors are forced into repeated bargaining, creating significant decision making costs. The expected costs grow with the number of people involved.

There is an alternative: collective action based on non-unanimous consent.

Individual decisions about consenting to group decision making will revolve on rational expectations of the outcomes. But public goods and services are difficult to rationalize.

Given an expectation of the outcome, there is also an expected cost. Group decisions that are suboptimal for the individual impose an externality cost on the individual.

The authors model group decisions using a cost approach and a gains approach, to the same end.

In the cost approach, the goal of individuals is to remove externality costs.

In the gains approach, the goal of individuals is to maximize net gains.

By either approach, the outcome of a group decision is not expected to be optimal. Individuals can still rationally consent to a group decision given decision making costs, and there is no requirement of Pareto optimality.

Constitutional rules are the most fundamental group decisions that determine how group decisions can be made. They determine the costs of interdependence, which itself is composed of decision making costs and externality costs imposed by inoptimal group decisions.

The most important constitutional rule is how many people are needed to make a group decision? The number of people needed is n, somewhere between 1 and the total population N.

An inverse relationship exists between the expected externality cost component of the costs of interdependence and the n.

A correlated relationship exists between the expected decision making cost component of the costs of interdependence and n.

Individuals form a rational preference for constitutional rules based on the minimization of these cost components in terms of n. Subject to the limitations on individual rationality for group decisions listed above, if all individuals expect that they balance out 'losses' with 'wins', they will consent to a constitutional rule. The society's optimal constitutional rules can be determined on the basis of unanimous consent.

Individuals can rationally consent to constitutional rules other than unanimity.

Social cleavages make this prediction less useful. A majority group with consistent interests can (and will) impose rules and group decisions upon a minority group.

By contrast, a deeply homogenous society may prefer a low threshold. Because individuals' incentives are so similar, even though costs of interdependence are minimal, individuals also stand to gain minimally from direct participation.


My thoughts

The authors seem to admit that this theory does not recommend a constitutional democracy for nations with social cleavages. Potentially a hypothesis that dissolving social cleavages make such consitutions more viable?


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TheCalculusOfConsent (last edited 2023-12-27 19:29:09 by DominicRicottone)