The Impact of Regret on the Demand for Insurance
By Michael Braun, Alexander Muermann. 2004
229 citations recorded by the source corpus.
Subfields: Accounting, Economics and Econometrics, General Decision Sciences
View Paper: https://www.semanticscholar.org/paper/4081c1acd1719c5d101aadeeb5637620b51d1e8e
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Accounting
- Jacqueline M. Volkman
- Olivia S. Mitchell
- Eric J. Johnson
- Alexander Muermann
- Elke U. Weber
- Anna Lusardi
- Jing Jian Xiao
- M.C.J. van Rooij
In Economics and Econometrics
- Elke U. Weber
- Jacqueline M. Volkman
- Olivia S. Mitchell
- Eric J. Johnson
- Alexander Muermann
- Anna Lusardi
- M.C.J. van Rooij
- Jing Jian Xiao
In General Decision Sciences
- Elke U. Weber
- Eric J. Johnson
- Jacqueline M. Volkman
- Olivia S. Mitchell
- Alexander Muermann
- S. van der Linden
- Daniel Kahneman
- Dan Kahan
Citations in the corpus
- Rationality of Choices in Subsidized Crop Insurance Markets (2017, unknown): “Braun and Muermann (2004) show that, in contrast to Mossin’s finding, underinsurance will arise under regret preferences even when the insurance contract is actuarially fair.”
- Applying regret theory to investment choices: Currency hedging decisions (2008, unknown): “Braun and Muermann (2004) apply RT to demand for insurance, and Muermann et al.”
- Decisions Under Uncertainty: Psychological, Economic, and Neuroeconomic Explanations of Risk Preference (2009, background): “Extending these ideas, Braun and Muermann (2004) proposed a formulation of regret theory that can be applied to decisions that have more than two possible choice options.”
- Flood Insurance Coverage in the Coastal Zone (2011, unknown): “Variations in optimal coverage choice can also be explored through the introduction of different forms of utility in (1) (e.g. Braun and Muermann 2004; Lee 2007) or through defining utility over changes in wealth (Kahneman and Tversky 1979).”
- Regret, Portfolio Choice, and Guarantees in Defined Contribution Schemes (2006, methodology): “0E [(Rg − R)(1+ kg0 (u(wmax) − u(w0 (1 + rf))))] (1 + rf)E [(1 + kg0 (u(wmax) − u(w0 (1 + rf))))] .( 8) Substituting (8) into ( 7 ) yields”