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Celebratio Mathematica

David H. Blackwell

Statistics  ·  UC Berkeley

Statistics

[1]D. Black­well: “Con­di­tion­al ex­pect­a­tion and un­biased se­quen­tial es­tim­a­tion,” Ann. Math. Stat. 18 : 1 (1947), pp. 105–​110. MR 0019903 Zbl 0033.​07603 article

[2]D. Black­well and M. A. Gir­shick: “A lower bound for the vari­ance of some un­biased se­quen­tial es­tim­ates,” Ann. Math. Stat. 18 : 2 (June 1947), pp. 277–​280. MR 0020765 Zbl 0032.​04401 article

[3]K. J. Ar­row, D. Black­well, and M. A. Gir­shick: “Bayes and min­im­ax solu­tions of se­quen­tial de­cision prob­lems,” Eco­no­met­rica 17 : 3/4 (July–October 1949), pp. 213–​244. MR 0032173 Zbl 0034.​07504 article

[4]D. Black­well: “On the trans­la­tion para­met­er prob­lem for dis­crete vari­ables,” Ann. Math. Stat. 22 : 3 (September 1951), pp. 393–​399. MR 0043418 Zbl 0043.​13802 article

[5]D. Black­well: “Com­par­is­on of ex­per­i­ments,” pp. 93–​102 in Pro­ceed­ings of the second Berke­ley sym­posi­um on math­em­at­ic­al stat­ist­ics and prob­ab­il­ity (Berke­ley, CA, 31 Ju­ly–12 Au­gust 1950). Edi­ted by J. Ney­man. Uni­versity of Cali­for­nia Press (Berke­ley and Los Angeles), 1951. MR 0046002 Zbl 0044.​14203 inproceedings

[6]D. Black­well: “Equi­val­ent com­par­is­ons of ex­per­i­ments,” Ann. Math. Stat. 24 : 2 (1953), pp. 265–​272. MR 0056251 Zbl 0050.​36004 article

[7]D. Black­well and J. L. Hodges, Jr.: “Design for the con­trol of se­lec­tion bi­as,” Ann. Math. Stat. 28 : 2 (1957), pp. 449–​460. MR 0088849 Zbl 0081.​36403 article

[8]C. B. Bell, D. Black­well, and L. Breiman: “On the com­plete­ness of or­der stat­ist­ics,” Ann. Math. Stat. 31 : 3 (1960), pp. 794–​797. MR 0116427 Zbl 0101.​12201 article

[9]P. J. Bick­el and D. Black­well: “A note on Bayes es­tim­ates,” Ann. Math. Stat. 38 : 6 (1967), pp. 1907–​1911. MR 0219175 Zbl 0155.​26103 article

[10]D. Black­well and R. V. Ramamoorthi: “A Bayes but not clas­sic­ally suf­fi­cient stat­ist­ic,” Ann. Stat­ist. 10 : 3 (1982), pp. 1025–​1026. MR 663456 Zbl 0485.​62004 article

[11]D. Black­well: “A hy­po­thes­is-test­ing game without a value,” pp. 79–​82 in A Fest­s­chrift for Erich L. Lehmann. Edi­ted by P. J. Bick­el, K. A. Dok­sum, and J. L. Hodges. Wadsworth Stat­ist­ics/Prob­ab­il­ity Series. Wadsworth (Bel­mont, CA), 1983. MR 689739 Zbl 0525.​62006 incollection

[12]M. Proschan: “A note on D. H. Black­well and J. L. Hodges, Jr.: ‘Design for the con­trol of se­lec­tion bi­as’, and P. Di­ac­onis and R. L. Gra­ham: ‘The ana­lys­is of se­quen­tial ex­per­i­ments with feed­back to sub­jects’,” Ann. Stat­ist. 19 : 2 (1991), pp. 1106–​1108. The pa­per of Di­ac­onis and Gra­ham is Ann. Stat­ist. 9:1 (1981) pp. 3–23. Com­ment­ary on Ann. Math. Stat. 28:2 (1957). MR 1105868 Zbl 0747.​62021 article

[13]D. Black­well: “Min­im­ax vs. Bayes pre­dic­tion,” Probab. En­grg. In­form. Sci. 9 : 1 (1995), pp. 53–​58. Avail­able open access here. MR 1336801 article

[14]K. W. Wachter, D. Black­well, and E. A. Ham­mel: “Test­ing the valid­ity of kin­ship mi­crosim­u­la­tion,” Math. Com­put. Mod­el­ling 26 : 6 (1997), pp. 89–​104. Zbl 0884.​92034 article