摘要:

AbstractDetailed data describing all homicides in Canada known to the police are collected by Statistics Canada. In this study, three independent teams of analysts search for seasonality and other temporal patterns in homicide rates and frequencies between 1961 and 1980.

ISSN:0319-5724    

DOI:10.2307/3314944

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

ISSN:0319-5724    

DOI:10.2307/3314945

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

ISSN:0319-5724    

DOI:10.2307/3314946

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

ISSN:0319-5724    

DOI:10.2307/3314947

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

ISSN:0319-5724    

DOI:10.2307/3314948

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

摘要:

AbstractTwo versions of a statistical paradox involving an ancillarity principle have recently been proposed by Godambe (1979, 1982). In this note, we point out that the two versions of his paradox are actually quite different, and we resolve both of them by investigating their relationship to randomization. The first version of Godambe's paradox was criticized earlier by Good (1980), but we believe his argument to be flawed.

ISSN:0319-5724    

DOI:10.2307/3314949

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

ISSN:0319-5724    

DOI:10.2307/3314950

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

ISSN:0319-5724    

DOI:10.2307/3314951

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

摘要:

AbstractTwo first‐order uniform asymptotic linearity theorems for signed‐rank statistics are given which generalize similar theorems of Jurečková [Sankhyā Ser. A, 33, 1‐18 (1971)], van Eeden [Ann. Math. Statist., 43, 791‐802 (1972)], and Kraft and van Eeden [Ann. Math. Statist., 43, 42‐57 (1972)]. It is seen that the concordance conditions imposed by these authors ar

ISSN:0319-5724    

DOI:10.2307/3314952

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY

摘要:

AbstractLetX1,X2,… be an independently and identically distributed sequence with ξX1= 0, ξ exp (tX1<∞ (t≧ 0) and partial sumsSn=X1+ … +Xn. Consider the maximum incrementD1(N, K) = max0≤n≤N‐K(Sn+K‐Sn)of the sequence (Sn) in (0,N) over a timeK=KN, 1 ≦K≦N. Under appropriate conditions on (KN) it is shown that in the caseKN/logN→ 0, butKN/(logN)1/2→ ∞, there exists a sequence (αN) such thatK‐1/2D1(N, K) ‐ αNconverges to 0 w. p. 1. This result provides a small increment analogue to the improved Erdős‐Rényi‐type laws

ISSN:0319-5724    

DOI:10.2307/3314953

出版商:Wiley‐Blackwell    

年代:1985

数据来源: WILEY