Loading…

Risk allocation and financial intermediation

The classic Arrow–Debreu framework requires a very large number of specific securities to reach Pareto optimality. The present paper shows that financial intermediation can play an important role in maintaining a more parsimonious market framework while still obtaining Pareto optimality. In the fram...

Full description

Saved in:
Bibliographic Details
Published in:Mathematical social sciences 2022-11, Vol.120, p.78-84
Main Author: Goussebaïle, Arnaud
Format: Article
Language:English
Subjects:
Citations: Items that this one cites
Online Access:Get full text
Tags: Add Tag
No Tags, Be the first to tag this record!
Description
Summary:The classic Arrow–Debreu framework requires a very large number of specific securities to reach Pareto optimality. The present paper shows that financial intermediation can play an important role in maintaining a more parsimonious market framework while still obtaining Pareto optimality. In the framework developed, the aggregate risk components of individual risks are exchanged through a highly reduced set of nonspecific securities, while the idiosyncratic risk components are insured through financial intermediation. Reaching Pareto optimality does not rest on a Law of Large Numbers approximation. The role of financial intermediation is complementary to the role of security derivatives and dynamic trading. •The present paper shows that financial intermediation can play an important role in maintaining a more parsimonious market framework than the classic Arrow–Debreu framework while still obtaining Pareto optimality.•In the framework developed, the aggregate risk components of individual risks are exchanged through a highly reduced set of nonspecific securities, while the idiosyncratic risk components are insured through financial intermediation.•Reaching Pareto optimality does not rest on a Law of Large Numbers approximation.•The role of financial intermediation is complementary to the role of security derivatives and dynamic trading.
ISSN:0165-4896
1879-3118
DOI:10.1016/j.mathsocsci.2022.09.004