Laserfiche WebLink
• <br /> 8 Journal of Weather Modification • Volume 41 • <br /> evaluations of snowpack enhancement cloud major concepts about the bya.4us ed regres`the <br /> seeding programs in the Colorado Roads*were all based measurements taken evaluation dfopetato & �pno- <br /> over a period of several hours to several days as grams. See Gabriel (1999. 2002)tar a descrtp- <br /> the response variable. lion of the ratio statistics methodology, and <br /> Silverman(2001)for a more comptats description <br /> Both statistical and physical evidence are re- of its application to operational(nos rarxbrrnized) <br /> nuked to establish the emcees of any cloud cloud seeding programs. <br /> seeding activity (AMS, 1998). Because the ex- <br /> pected effects of cloud seeding are within natural The regression ratio(RR)is given by the refatiorh- <br /> meteorological variabilly, statistical al met hods are ship, RR = SRI Wimp where tie single ratio <br /> needed to detect a seeding egad with reason- (SR)is the ratio at the average target shear low <br /> able certainty. Physical evidence is needed to during the operational period(TS0)to the average <br /> establish plausibility that the effects suggested by st uamflow for the seeding target during the hie- <br /> * the reatu0s of the statistical evaluation axed have torical period(TS„),i.e.,SR=TSolTS,,,and SR, <br /> been caused by the seeding intervention. This is the ratio of TSo and TS„that are predicted by <br /> study is primarily concerned with assessing the the target-control regression relationship for the <br /> ststatic al evidence in support of the Vail opera- data over the entire period of analysis(including <br /> Lionel cloud seeding program. The purpose of both the historical and operational periods). By <br /> this study is to conduct an independent statistical dividing the SR by SRp,the SR is adjusted for <br /> evaluation of the Vail operational cloud seeding effects due to natural ral dMerences in streamfiow <br /> prewar torn water year 1971 through water between TSo and TS,,,and thereby improves the <br /> yew 2006. The objectives of the evaluation are precision in the estimate of the target*eamiiow. <br /> (1) to determine if cloud seeding enhanced <br /> steamily"in the Vii Basin, (2)to provide infix- The RR resits are then adjusted for biases that <br /> =bon on the strength of the seeding effect and can occur when operational data are compared <br /> Ms !lortidenor Interval to slow informed judg- to ihisforiccal records in an a posteriori evaluation <br /> • <br /> MOM fief miff* abort its coat-effectiveness, of non-randomized seeding programs. An adjust- <br /> fllow p physical studies that mert is made to the NI results based on multkily- <br /> . suppdrt the plausibility of the i ng its computed P-value by an adjustment factor <br /> (Gabriel and Peirondas. 1983).For this study,the <br /> acVustment factor vas found be slightly fess <br /> 2. EVALUATION PROCEDURES than 2. However, an adjustment facer of 2 was <br /> used so the calculated d values of the bias-adjusted <br /> The bias-adjusted regression ratio was used to a regression ratio are conservative esthetes of the <br /> aagel-control evaluation d the effect of seeding seeding effects. The results using the regression <br /> on stoney" In the Vail River Basin.The water ratio that were &lusted for bias in this way are <br /> yew(October-September)**endow expressed called RRA. <br /> trt Acre-Feet (AF) served as into response vari- <br /> able in the evaluations. Silverman (2007) de- The main emphasis in the presentation of the re- <br /> scribed and demonstrated the capability and suits is on confidence intervals because they infer <br /> merits of using ratio statistics and the bias- a range within which the true effect lies whereas <br /> adjusted regression ratio,in particular,in*velvet- nut hypothesis significance tests only assess the <br /> ing the effectiveness of operational (non- probabilly that an effect is due to chance(Gabriel, <br /> randomised) cloud swing programs. He 2009: Nicholls, 2001). Confidence Intervale were <br /> I!` <br /> showed that the bias-adjusted region ratio is calculated as prescribed by Gabriel(2002).Use of <br /> a more precise and more reliable method for confidence intervals provides Information on the <br /> evaluating operational(non-randomized)seeding strength of the seeding effect to allow informed <br /> programs than the badgered hlstorfdai regression judgments to be made about its wet- <br /> methodology used heretofore. He also showed effectiveness and societal significance. In this <br /> that the bles-adjusted regression ratio results for study, an evaluation result is considered to be <br /> the Kings River operational cloud seeding pro- significant lifts 90 nascent confidence <br /> gram(2007)and the Kern River operational clotid interval does not include the null hypothesis <br /> seeding program (Silverman, 2008)were strati- value of RRA = 1 or zero percent change in <br /> catty comparable to those from the re-randomi- strearnflow, i.e., It satisfies a 2-sided level of sig- <br /> zatlon analysis. Following is a summary of the nilIcance of 0.10. <br /> • <br /> -Scientific Papers- <br />