Skip to content

Commit 29e10e3

Browse files
committed
fixes
1 parent c3b0f2b commit 29e10e3

File tree

1 file changed

+0
-2
lines changed

1 file changed

+0
-2
lines changed

lectures/_static/quant-econ.bib

Lines changed: 0 additions & 2 deletions
Original file line numberDiff line numberDiff line change
@@ -2518,7 +2518,6 @@ @article{benhabib_wealth_2019
25182518
volume = {109},
25192519
issn = {0002-8282},
25202520
shorttitle = {Wealth {Distribution} and {Social} {Mobility} in the {US}},
2521-
doi = {10.1257/aer.20151684},
25222521
abstract = {We quantitatively identify the factors that drive wealth dynamics in the United States and are consistent with its skewed cross-sectional distribution and with social mobility. We concentrate on three critical factors: (i) skewed earnings, (ii) differential saving rates across wealth levels, and (iii) stochastic idiosyncratic returns to wealth. All of these are fundamental for matching both distribution and mobility. The stochastic process for returns which best fits the cross-sectional distribution of wealth and social mobility in the United States shares several statistical properties with those of the returns to wealth uncovered by Fagereng et al. (2017) from tax records in Norway.},
25232522
language = {en},
25242523
number = {5},
@@ -2554,7 +2553,6 @@ @article{hog_cycle
25542553
number = {4},
25552554
pages = {842-853},
25562555
doi = {https://doi.org/10.2307/1235116},
2557-
eprint = {https://onlinelibrary.wiley.com/doi/pdf/10.2307/1235116},
25582556
abstract = {Abstract A surprisingly regular four year cycle in hogs has become apparent in the past ten years. This regularity presents an unusual opportunity to study the mechanism of the cycle because it suggests the cycle may be inherent within the industry rather than the result of lagged responses to outside influences. The cobweb theorem is often mentioned as a theoretical tool for explaining the hog cycle, although a two year cycle is usually predicted. When the nature of the hog industry is examined, certain factors become apparent which enable the cobweb theorem to serve as a theoretical basis for the present four year cycle.},
25592557
year = {1960}
25602558
}

0 commit comments

Comments
 (0)