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Journal
Public Choice
Citation weight
TierA
Weight in force1×
Weightingoff
Weight inputs
Each figure with its percentile among the ranked journals. A is the median, over the academics with a work here, of that academic’s citations to the works this site counts for them - never a Google Scholar profile total. Over every academic of this field, all years, whatever the filters select.
A · academics’ median12,998.0 · 89%
B · citations per work195.6 · 78%
N · works29 · 29%
P · academics17 · 37%
Formula result1.211
From this institution
Under these filters. A work with no citation count is unknown here, never a zero.
Works7
Citations94 over 5 of 7 works
Citations per counted work18.8
Weighted citations—
Academics5
Departments5
First seen2017
Works placed per year
7 of these 7 works carry a year; an undated work is in no year. Works placed, under these filters.
Departments publishing there 5
| Department | Works |
|---|---|
| Brown Political Science | 3 |
| Columbia Political Science | 1 |
| Cornell Government | 1 |
| Princeton Politics | 1 |
| Yale Political Science | 1 |
A work held by two departments counts once in each, so these add up to more than the works above.
Works placed there 7
| Year | Title | Academics | Citations |
|---|---|---|---|
| 2019 | A developmental approach to historical causal inference | David Alexander Bateman | 46 |
| 2024 | The Political Economy of Criminal Governance | David Skarbek | 36 |
| 2019 | American political development and new challenges of causal inference | Gregory J. Wawro | 10 |
| 2025 | The political economy of fiscal responsibility | Ian Shapiro | 1 |
| 2019 | Learning From Each Other: Causal Inference and American Political Development | Nolan McCarty | 1 |
| 2017 | Peter T. Leeson: WTF?! An Economic Tour of the Weird | David Skarbek | — |
| 2018 | Peter T. Leeson: WTF?! An Economic Tour of the Weird: Stanford University Press, CA, 2017, xiv+ 246 pp, USD 27.95 (hardcover) | David Skarbek | — |
Citations as counted, before any journal weight: 5 of these 7 works carry a count, and a work with no count is unknown, never a zero.