1986
DOI: 10.1007/978-1-4757-1923-9_7
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Linear Hypotheses

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Cited by 9 publications
(4 citation statements)
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“…To investigate the spatial associations among communal bird roosts and human WNV case residences, the Euclidean distances between human case and non-case residences and their nearest communal roosts were calculated using Hawth’s Tools in ArcGIS, and compared using exact permutation tests for the differences of means and medians (Lehmann 1991); 95% confidence intervals were calculated using bootstrap resampling methods (Davison and Hinkley 1997; Canty and Ripley 2013). A logistic regression model was used to determine if distance from roost was significantly associated with human infection.…”
Section: Methodsmentioning
confidence: 99%
“…To investigate the spatial associations among communal bird roosts and human WNV case residences, the Euclidean distances between human case and non-case residences and their nearest communal roosts were calculated using Hawth’s Tools in ArcGIS, and compared using exact permutation tests for the differences of means and medians (Lehmann 1991); 95% confidence intervals were calculated using bootstrap resampling methods (Davison and Hinkley 1997; Canty and Ripley 2013). A logistic regression model was used to determine if distance from roost was significantly associated with human infection.…”
Section: Methodsmentioning
confidence: 99%
“…The rejector verifies the following relations: W H = 0, W T W = P ⊥ H and W W T = I r−q . P ⊥ H represents the projection matrix onto the left null space of H. The Kolmogorov-Smirnov test [29] at the level 5% accepts the Gaussian hypothesis for 670 of the 680 measurements with time indexes in T free testing (acceptation ratio of 98.5%), which confirms the Gaussian assumption.…”
Section: Methods Sg Tg Sml Trmse (Kb) 9337 3935 3766mentioning
confidence: 58%
“…We have positive costs such that ζL$$ {\zeta}_L $$ and ζU$$ {\zeta}_U $$ from Equation (51) are the thresholds from Proposition 4. This property follows from monotonicity and continuity properties of the thresholds and the minimal cost as functions of c$$ c $$, c0$$ {c}_0 $$ and c1$$ {c}_1 $$, which are proved in Reference 47. However, it should be noted that in this proof, we further need the condition P0()δτ=1+P1()δτ=1<1$$ {P}_0\left({\delta}_{\tau }=1\right)+{P}_1\left({\delta}_{\tau }=1\right)<1 $$.…”
Section: Optimal Sequential Decision Rule For Cssmentioning
confidence: 89%