second fundamental theorem of welfare economics

E535938

The second fundamental theorem of welfare economics states that, under certain ideal conditions, any Pareto efficient allocation of resources can be achieved as a competitive market equilibrium given an appropriate redistribution of initial endowments.

All labels observed (3)

How this entity was disambiguated

Statements (47)

Predicate Object
instanceOf theorem in economics ⓘ
welfare economics theorem ⓘ
appliesTo exchange economies ⓘ
production economies ⓘ
associatedWith Gérard Debreu ⓘ
Kenneth Arrow ⓘ
Lionel McKenzie ⓘ
assumes complete markets ⓘ
convex preferences ⓘ
convex production sets ⓘ
feasible allocation of resources ⓘ
local non-satiation of preferences ⓘ
no externalities ⓘ
no public goods ⓘ
perfect competition ⓘ
perfect information ⓘ
price-taking behavior ⓘ
assumptionType idealized conditions rarely fully satisfied in real economies ⓘ
conclusion any Pareto efficient allocation can be supported by some system of prices and lump-sum transfers ⓘ
efficiency and equity can be separated under ideal conditions ⓘ
contrastsWith first fundamental theorem of welfare economics, which goes from competitive equilibrium to Pareto efficiency ⓘ
directionOfResult from Pareto efficient allocation to competitive equilibrium with transfers ⓘ
field microeconomics ⓘ
welfare economics ⓘ
historicalContext developed in the 20th century within general equilibrium theory ⓘ
implies distributional objectives can be achieved via lump-sum redistribution followed by competitive markets ⓘ
government can in principle use lump-sum transfers to reach any Pareto efficient allocation ⓘ
involvesConcept Edgeworth box ⓘ
Pareto efficiency ⓘ
competitive equilibrium ⓘ
contract curve ⓘ
general equilibrium ⓘ
initial endowments ⓘ
lump-sum transfers ⓘ
limitation fails under non-convexities such as increasing returns to scale ⓘ
fails with asymmetric information ⓘ
fails with incomplete markets ⓘ
requires lump-sum transfers that are typically infeasible in practice ⓘ
mathematicalTool fixed-point theorems ⓘ
separating hyperplane theorem ⓘ
relatedTo first fundamental theorem of welfare economics ⓘ
requires existence of supporting price hyperplanes to convex sets ⓘ
states any Pareto efficient allocation can be decentralized as a competitive equilibrium given suitable lump-sum transfers of initial endowments ⓘ
teaches efficiency properties of markets can be separated from distributional choices under strong assumptions ⓘ
usedIn normative economics ⓘ
policy analysis ⓘ
public economics ⓘ

How these facts were elicited

Referenced by (4)

Full triples — surface form annotated when it differs from this entity's canonical label.

Pareto efficiency → relatedConcept → second fundamental theorem of welfare economics ⓘ
Walrasian market-clearing framework → relatedConcept → second welfare theorem ⓘ
linked to: second fundamental theorem of welfare economics
First Welfare Theorem → relatedTo → Second Welfare Theorem ⓘ
linked to: second fundamental theorem of welfare economics
Arrow–Debreu model → implies → Second Welfare Theorem ⓘ
linked to: second fundamental theorem of welfare economics