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<br />it increased the supply of recreation. Consequently, <br />in order to have the interaction lerms affect the de- <br />pendent variable consislently, this adjustmenl was <br />made.29 The perceived cost of a proposal in addition <br />had its values reversed so that a higher number indi. <br />cated lower cost. Since all the perceived judgments <br />were five point scales running from one to six, a <br />scale value could be reversed by subtracting from six. <br />Doing this and subtracting three is equivalenl to sub- <br />tracting the score of the perceived judgment from <br />three. <br /> <br />The first interaction term, the effectiveness ac- <br />ceptance function (X6XI2) is indicated (e.g., 5.25) to <br />be the most infiuential on public evaluation of flood <br />control proposals. The two variables are probably <br />better measured than most others, both because of <br />the relatively high reliability and internal consistency <br />of the CONCL scale, "Perception of Need for Improved <br />Flood Control in a Local Area," and because the con- <br />cept of flood control has a comparatively stable and <br />consistent.defmition. CONCL is interacted with "Per- <br />ceived Effectiveness of a Proposal." Therefore, the ef- <br />fect of this factor is probably less undervalued than <br />some others. The other problems dealing with mea. <br />surement which have been mentioned do not appear <br />to apply as strongly in this case as in most cases. <br /> <br />The second interaction term is the aesthetic ac- <br />ceptance function X7X13' The scale measured "At. <br />titude Toward the Effect of Man .Made Objects Upon <br />Beauty of Nature," MANL. The basic idea needing <br />to be measured, however, was the importance of <br />aesthetics in a flood control proposal. The MANL <br />variable does not measure this specific important as- <br />pect, although it does measure an aestlletically related <br />attitude, and the Iwo seem to be correlaled. <br /> <br />The third interaction term X8X 14 is the recrea- <br />tion acceptance function RECL, "Outdoor Recreation <br />Orientation.1I This does not have the measurement <br />difficul1ies of the aesthetic term, but the coefficient <br />(e.g., 5.25) is only about half that of the aesthetics ac. <br />ceptance function. An interpretation of this result <br />could be that a large part of Ihe recreational enjoy- <br />ment associated with flood control relates to the <br />beauty of the surroundings in which recreation occurs; <br />and, since the aesthetics acceptance function is more <br />directly related to this aspecl of recreation, that term <br />absorbed much of the variance that would otherwise <br />be included in the recreation term. <br /> <br />Some support for this inlerpretation is found <br />in a regression run where each of the terms in Equa- <br />tion 5.24 is added until the total equation is specified. <br /> <br />29The revised decision agency evaluation which is used <br />as an input to the Type IV interaction term has the neutral <br />point already adjusted to zero in the model. <br /> <br />Before any other variables were added, in other words, <br />in relation to the total variance of the dependent vari. <br />able, the mean square30 indicated for the recreation <br />acceptance funclion term was nearl{ equal to that for <br />the aesthetics acceplance function. 1 But with the <br />aesthetics acceptance function in the model, the mean <br />square of the recreation acceptance function dropped <br />considerably.32 The correlation between the recrea~ <br />lion and aesthetics terms was established by multi. <br />collinearity analysis (Equation 5.24) as being 0.2988. <br />The correlation bel ween recreation and ecology terms <br />was measured as 0.3453, the highest of any bivariate <br />relationships among the terms in the model. Although <br />the significance of the recreation acceptance function <br />was second lowest of all the terms in the equation, it <br />is recommended that this term be included in future <br />analyses. <br /> <br />Two of the three flood control methods, chan. <br />nelization and retention basins, used in the calibration <br />have a mjaor effect on recreation, the first negative <br />and the other positive; and in both cases aesthetic as~ <br />pects are a principal pari of the recreation effected. <br />Channels detract from scenic surroundings in back <br />yards and reservoirs provide parks. The beauty of the <br />locality may affect the choice of a location for water- <br />oriented recreation. Perhaps with data on recreation <br />activities without a strong aesthetic aspect, the co~ <br />efficient of the recreation acceptance function will <br />be increased. <br /> <br />Ecology is the focus of the fourth acceptance <br />function included in Equation 5.24, Term 9. This <br />term worked fairly well. The ECOL or "Ecological <br />Orientation Scale" does not appear to have serious <br />problems although it is likely not unidimensional. As <br />with recreation, the coefficient of the ecological ac~ <br />ceptance function term might be substantially larger <br />if the aesthelics term were absent. For many laymen, <br />the mosl meaningful aspect of ecology might be the <br />visual part primarily since this is what is most appar- <br /> <br />30The mean square is the sum of squares divided by the <br />degrees offreedom. For an individual independent term in re- <br />regression analysis, the degree of freedom is one; and the sum <br />of squares is the total of the squared deviations of the mea~ <br />sured from the predicted values of the dependent variable. <br />Initially, the mean of the dependent variable is used as the <br />best prediction; and all the variance in the dependent variable <br />is unaccounted for. Consequently, the greater the mean square <br />at that time, the greater the ability of that independent vari- <br />able to alone explain the vaIiation in the dependent variable. <br /> <br />3lThe mean square with no independent variables in <br />the model was 58.46 for the term for aesthetics and 53.71 <br />for the recreation term. <br /> <br />32Upon addition of the aesthetics term to the model the <br />mean square of the recreation acceptance function, which <br />was not in the model at that time, reduced from 29.064 to <br />8.146. The reason it can drop is that the part of the vari- <br />ance of the dependent variable not explained by the model <br />to that point is used in the calibration. <br /> <br />76 <br />