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pro vyhledávání: '"Julian H. Blau"'
Autor:
Julian H. Blau
Publikováno v:
Journal of Economic Theory. 21:195-206
Autor:
Julian H. Blau
Publikováno v:
Proceedings of the American Mathematical Society. 12:511-518
1. Transformation. Let R be a o-algebra2 of subsets of X, and (P the set of all probability measures P on R. Let T transform (P into itself. For certain sets EGR, knowledge of P throughout E (i.e., for all subsets of E belonging to R) determines TP t
Autor:
Donald J. Brown, Julian H. Blau
In [6], Guha gave a complete characterization of path independent social decision functions which satisfy the independence of irrelevant alternatives condition, the strong Pareto principle, and UII, i.e., unanimous indifference implies social indiffe
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::acf64833b116795c44bc2d5bc7489c5b
http://cowles.yale.edu/sites/default/files/files/pub/d04/d0485.pdf
http://cowles.yale.edu/sites/default/files/files/pub/d04/d0485.pdf
Autor:
Rajat Deb, Julian H. Blau
Publikováno v:
Econometrica. 45:871
Autor:
Julian H. Blau
Publikováno v:
Econometrica. 44:603
Publikováno v:
The American Mathematical Monthly. 83:60
Autor:
Alan Schwartz, Aron Pinker, J. Michael McVoy, Anton Glaser, Julius G. Baron, Thomas E. Elsner, Melvin F. Gardner, Roy Dubisch, Norman Schaumberger, M. S. Klamkin, Julian H. Blau, C. F. Pinzka, Erwin Just, Kenneth Taylor, Sidney Penner, Richard Corry, W. M. Sanders, Raphael T. Coffman, Alfred Brousseau, Charles W. Trigg, Bob Prielipp, Harry Pollard, Harald Ziehms, K. W. Schmidt, Stephen B. Maurer, J. C. Binz, Doug Engel
Publikováno v:
Mathematics Magazine. 48:50
Autor:
Julian H. Blau
Publikováno v:
The Review of Economic Studies. 42:395
A. K. Sen argues in [5] and [6] that the Pareto principle is inconsistent with liberal values, the latter taking the form that for each individual there is a pair of alternatives regarding which his own preference is adopted socially. This liberal as
Autor:
Julian H. Blau
Publikováno v:
Econometrica. 25:302
The problem of aggregating individual preference orderings to form a social ordering took a new turn when Arrow organized the subject abstractly. We study here his celebrated theorem that five plausible conditions on the method of aggregation are inc
Autor:
I. Introduction, Julian H. Blau
Publikováno v:
Economica. 38:413
Arrow's widely known theorem on social welfare functions asserted the inconsistency of a set of individually plausible conditions [1].1 In the extensive literature which followed it was frequently argued that the Independence of Irrelevant Alternativ