1998
DOI: 10.1006/jeem.1998.1052
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Why the Far-Distant Future Should Be Discounted at Its Lowest Possible Rate

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Cited by 768 publications
(552 citation statements)
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References 7 publications
(4 reference statements)
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“…As shown by Weitzman [47], a striking corollary of this result is that the effective ''certaintyequivalent'' or forward rate of discount (corresponding to the expected discount factor) will decline over time. And this decline in the effective rate is especially dramatic as t becomes large.…”
Section: Introductionmentioning
confidence: 83%
“…As shown by Weitzman [47], a striking corollary of this result is that the effective ''certaintyequivalent'' or forward rate of discount (corresponding to the expected discount factor) will decline over time. And this decline in the effective rate is especially dramatic as t becomes large.…”
Section: Introductionmentioning
confidence: 83%
“…However, in assessing climate policy alternatives, addressing the time dimension is important because of the relevance of the temporal distribution of intergenerational impacts and the long-term nature of climate change processes. Although it can be argued that one way of dealing with time is via discount rates, there is strong debate in the literature on what rate to use (Weitzman 1998) to discount future impact and furthermore there could be ethical concerns with discounting some of the impacts such as the health impacts. It is possible to incorporate temporal consideration in a multi-criteria analysis in a number of ways, either by the specification of criteria relevant to different time horizons (which could then be weighted to reflect the relative priorities accorded to these) or by the definition of individual criteria that evaluate the performance of options over a specified time horizon.…”
Section: Methodological Challenges To the Standard Mcda Approachmentioning
confidence: 99%
“…If U (h) denotes the social utility of harvesting and c(x) denotes the unit cost of harvesting, the aim is to find the harvesting rate h(t) that optimizes the than a declining utility discount rate over time, relating to uncertainty. For instance, Sozou (1998) and Weitzman (1998) have shown that when the discount rate is constant but uncertain, the 'certainty-equivalent discount rate' will decline over time to the lowest possible rate. The UK Government Treasury guidelines on the appraisal of investments and policies requires the use of declining discount rates for these reasons (H M Treasury, 2003).…”
Section: Solving the Optimization Problemmentioning
confidence: 99%