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HomeMy WebLinkAbout20040921City of Eagle Exhibits 139-141.pdfSU B M I T T E D T O A T T O R N E Y ~ H E A R I N G O N ~~ ~ " . " " " " - 'l' , " " "" " " v " ", " " " ' "" " " , ' "" , , , , , "" " " ' ~ " ~" " !J . " . . " - ' "" " " "' r " lC " - " ': ' " " " " ~~ \ ! : ' ( J ~ v , ) 1 J i 1 : ; ) j f - i . ~ ~ ~~ f , ~ J I ! i ~ ~ ~ ~ , i i J l ~ \ I i ~ 4 ~ i 1 P . ~* % ' * i ' J ! i i ; . I & j i ? * ! I ; l ; i t j ~ i ; W . f M ' ; l : 1 0 ; i j i ) 20 0 1 20 0 3 ! E n e r . E f f i l c i e n c . ' " ' .. ~ -- . . " " " " " " :" - - - - - - " . . .. . . . . - - ". , , - . .. : ". . Pu b l i c U t i l i t i e s : Co m m i s s i o n , . - , . - , . , " 7 i t o 1 0 % l e s s en e r g y I. I s a g e i n 20 0 1 c o m p a r e d : t o 20 0 0 : ' " " , " ,, , ,. . ' " . . , . . " , .. . . 11 ' 55 8 !G W ~ o f en e r g y s a v e d $1 5 6 M / y r ! i n c o n s l J me r sa v i n g ~ , , 3J O 1 CP L C E r e r g y B6 d o q Ex p n i b . r e s Na N Cb n t r u i r n 17 % 45 2 " I V I W of p e a k ! de r t ' l a l 1 d tr i m m e d ! " " , " .l 10 % o f e l n t i r e , pe a k d e m a n d , , . . " " . M a d e i S 1 8 0 M in n e " v po w e r , g e n e r a t ; o o f o r pe a k ! de m a n d ~~ ' 1 e C ? E ! s ~ ~ r Y j " .. Re : m t a :I f / o -- ; - EX H I B I T 20 0 1 -2 : 9 P ~ jg l 1 ~ r g y ~~ f i l c ; i ~ r ' I ~ Y an d Co n s e . . v ; a t i ' on i Pr o g r a m j s Pu b l i c U t i l i t i e s Co m m i s s i o n . - Ov e r v i e w ! o f 2 . 00 1 ye a r l y e n e r g y sa v i n g s a n d . ' co s t s pe r a re a : , ' , , . " . - -- ~ " - ' - - I? 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';- , . - , . . . . - ,J . - - - - i - - - - ' - , - - - - - " , - ~ , - , . - -- . , - - - - . - - ..- - - - . - 11 5 : 9 8 . r- - 19 0 - " " " ' - - - - - - : " - - - - " - ' -: - - ' 1" o 66 - :- " , - _ . . - " " " " " - - - - " o -' - - - - - - - - - " " ' - - - - - - - - - - " " ' , - " - ,,. , "" ' - " " " .., ,- - - - . - .. i . , - - _ ! 7 : ! _ -- - " - - , - - - ;. . . _ . . . . , ._ , - - _ . . _ , ~_ . . _ _ _ L! 5. ~" ' _ . . . _ , , _ . . . _ . . . . _ " 1;3 .. 44 . ... . ~. . , ~ ~ - -= - - ~ ,'o -- - - ~,,~= ~ ~ ~~ ~ . 1~ : ~ ~ L = ' ~~ ; . ~~ : ~~ ~ : i5 19 . -- - - - - r- - 20 " ~ - - - - - ~-- - -- - -- ~ ' - i. '~ - " - " - " " ' - " _ M " ' - .. . - " ;= - I~ ' ?~ ' '- ' :~ ~ ' : ~ ~ = " ~: ~ ~~ ~ ~ ~ ~ f l . =: : = _ :~ : ~~ ' 21 14 . -- - ~- ~ - ' -:: - - ~' - - ' - ' - - - ~ 5~ 9 - -'; " " ' - - - " _ ' _ " _ ... ' " ' ~- - ! - - - - - - + - - - ; - - - - , _ . - . . . .. , . - - - - - . " - . ... , . . . . , , -,. . - , . . . . . . ,-, , , . . - . - - . . . . - . , . - - _ . . - - ' 1~ : 9 ~! ' - - ' - ~ ' ;.. : - ... . . . ; . . . ; . . . - - ", - - = :. : . . . - . . _ , - , - - , ~ . . , - - - " , _ . , - _ . . _ _ . L~ ( - . -- ~ - . , _ . _ . _ _ . . _ , - _ . _ - - , _ . . , - - _ . . . _ . ,. . - -- - ~ - - " " " " ' - " -- ' - " - " " - " " " ' - " " - . " ' " , , 4 5 2 42 3 . t. _ - -: - - - - - - , ' 1' - - - - - - - ' ~' - - - -- : - - . . . . _ ' - _ ..: . . . -- . . - - - - , . . . . . . . . - - . , - " ,,- "- , . , ,-- - , , - - -- - - --- " ' " 1 f ~ 1 ( g I j : l ; . ~ ~ ~ ~ i ~~ 1 ~ l l ~ t v . a~ W J t - . ~ ! ! I ; r ~ 4 i : ! i i l f ; ' ;i f . ~ J f \ i t f ~ 0 f r ; & ~ ; * t i w f f ~ ; ; " f . ! f ; f M f ; ~ . t f - - ( . 20 0 1 - 2 0 0 3 1E n e r g y E f f i ci J n c y cb n JJ a t i l( ) n bg r ~m ! s I " ' " . - - , - - , ' . ' . " . . .. ! 2 0 0 1 P~ o g r C l m ~p ~ ~ i f i c ; s -- i R~ t r Q f i t s a n d Re n o v a t i d n -- -- . 8 ft rQ t t l Q t e $ e n e r g y ! e f f i ( ; i e n t y bu i l d J n g ! a n d ~q u i p i 1 1 e n t : r e n o . v a t i q n " ' .. .- : L i n k s co n s u m e r s w i t h tr a i n e d p r o v i d e r s o f ef f i c i e n t te c h n o l o g i e $ -- Ex a l 1 1 p l e s ~ CQ m m ~ r c i a l i a n d r~ s ~ d e n t i r a l wq r k , .. . .. . r e t r pf i t t e To t o ~s a n ~ i p u lT l f s , t r e s i ~ i o o v e r h a u l Li g h t i n g Ci l n d Ap p l i a r - c e s I . -- . , ro m o t e~ e n e r g y e f f j c i en t p .. o ~ y C1 $ j nb o ~ h Y $ ~ g e a n d . m a n u f a c t u r e . i : . -- Ed u ~ a t e s ~ : o n s u m , r s an d re t ~ i l ~ r s al p n g w i t h pr o v i d i n g r e b a t e s , ~ Ex a m p ' e s : C o m p a c t fl u o r e s c ~ n t bl ; l l b s , LE D tr a f f i c l i g h t s , EI N E R G V - ~ T A R ( B ) ap p l i a n ~ e p r 9 m : o t i o ~ ' : .- -- , ; .. - - . . ' .. . , . ; . " , :. . ; . . . , -- " . : ' , . . " . . ' 1' - j' .. . . . . Pu b l i c U t i l i t i e s : Co m m i s s i o n , , ' - 20 0 1 20 0 3 E n e r ' " Ef f i l c i e n c cb 11 ~ ~ r ,j ~ 1 J t ) n P~ o g r ~ Fr I i s . " '- - ' ~~ ~ f ! i J ~ : ~ 1 f ~ i l ~ ~ f ~ H ~ t ~ ~ 1 : ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ i ~ ~ 1 ~ ~ ~ ~ ~ ~ % ~ ? ; f ~ 1 : .. . . . . , . , . . - ,. . ' - - - .. , . ,,- ,. . , , "" ' . . - , .- Pu b l i c U t i l i t i e s , C o m m i s s i o n Ne w Co n ~ t r u c t i o n " " . . .. " . ' Si m i l a r t o re t r o f i t g p a l ~ , bu t pr o m o t i o n in n e w i ! c o n s t r u c t i o n . . , " .. . " . .. . !, E x a m p l e s ; " R ~ s i d e n t i a I / C o m m e r , ci a l c D n s t r u c t i o n , ; O a k l a n d E ne r g y Ef f i c i e ~ c y D ~ s i 9 n As ~ i s t a n c e , . : : Co m p r e h e ~ s i v e Gr o u p D e v e l o p m e n t :. B f o a d pr o g r a m s t o pr d m Q t e e f f i c i e n c y ac r o s s a g r o u p or a r e a ' , , . i .. : ' E x a m p l e s r U ~ / C S U . s y s t s m ' m~ l t l ~ f a m l l y ho m e s a n d i a p a ' T t n ' l e l 1 t co m p l ~ x e s " ; : He ~ t i n 9 Ve n t i at 10 11 ~ a n ! d "" Air Co n d i t i o n i n g (H V A C ) , : . - ' , , Ef f i c i e n t h e a t i n g a n d co o l i n g , pro m o t i n g of EN E R G Y - ST A R c I D ap p l i a n c e s it o r ti 1 i s u s e , ~d u c a t i o n a! n d tr a i n i n g Ex a m p l e s ! H o u s e fa n s (~ a n Di e ~ o ) , N~ W B L i s i n e ~ s .. - - . ,.. ,. . . . .. , " "" " '- - .. " , - - - - - ' - - . -'- . . ~~ ( ) p ~ EI 1 f: ! r g y ~ f f i f e i~ ne ~ an d C o n s e r v a t i i o n p r o g r a m f s 20 0 1 i2 0 0 2 , . . 2 0 0 3 $ ta t e Fu n d i n g ! f o r , St a t e Eff i c i e n o y Pr o g i r a m s ~: Y ; - ' ' ; , : ~ ':' : ' :: : ' Pu b l i c U t i l i t i e s Co m m i s s i o n -' ._ ~ _ . _ ~ ' _ o _ . ' rb Q " ra m -- ' - - T- " ' - - " - - -; - " ~: : : ' : ' " ' : : 7 ' ~ , 7:: - r - : - : - : : " -: - :T - : - : ' -:: - : - - ~ : - : - ' -:- : ~ - : - T ~ : -- : - : - : " : : : - : - " ~- ::~ -" ' - ~ " ' - - - -" " - - ' - ~ - - - - - " -" " " ' - " - -- ' - - - ~- ' - - " " " - " Do l l a r s A l l o c a t e d (i M ) -0 ; - :~ ' - ' - - :: - "': ' " ::- :: : ' :- : : - - " " " " ~ " :'" :~ " ~:- " " " " - " , ' . . :' " " ' - - - - - " " - - - - " " ' - ' rR e S i i i e nt i ii i - - i'- ' - " - - " " ' ~ ~~ ~ ~ ~ ~r ~ ~( ~ I C ~ ~ I ~ ~i ' n~ ~ t _ ~" " . . _ - ' ~~ ~ = = . ~~ - ~~ j 4 ' ~€ f - " - "" _ _ ~ C ~ n ~ ~~ ~ ~ Q 2 ~ . _ . . . . . _ - , _ . . _ . . . . . .;, - -_ . . _ _ . ~ _ . . , ; _ . _ - - , . _ . _ " . . . . .. . . . , 1.. . . , . _ . . _ , .. - -' No n r e s i d e n t i a l ~ , ... , ;- , - , . . _ - , - _ . . , - - _ . . _ - +- , .. . . ; . - - - , - _ . . _ _ . . .. . ; " . . ~ _ . _ .. . . . . . ; . . . . . - , _ . . . . j . . . - _ . ., , - - , _. , . . ~ - ..- - . _ , j " " " ' - - " " " " ' , - .. . . " " " " , ~e t r o f i t ( e ~ i s t i n g bu i l d i n g s ) 53 . w C o ii ~ st r ti 6 n -' - ~- - - Tc - ' -" - ~ ' - -- ' ' ~- ' - " " " " ~ - ' - ' - - ~2 ' (f ~ ~ ( " " " ' - " " ' - - " " - ' - - - ~- " . . ~: ~ :g r o ~u ff ! ii' . ~~ ~ ~ ~ = ~ ~ ~ ~ ~ . ~= ~ ~ ~ ~ --- - :~ ~ = ~ ~ - - =: ~ ~ ~ ~ ~ - _..~~ ~ Re s / N o n - Re s R e t r o / N e w C o n s t r . : 2 0 . ta t e w i d e ark t i i am p a i ' . . - -- ' - - ' - " - - - " O~ O " - - - ' - " " - - - "- - - - - " ' -- - :- - ' -" ' - - - - ': " ' ~ - ~'_ . ~ T" " " - - - ' . " - - ' - - ' - ~-- -- " - " " - - ~ " " - '- " " ' - - - - " - - - ' " "" - ,.. , . . .. ~" - - - ta j ~- - ' -- - - . ~-- - - 60 ' . ' - ' - ' - " " " ' - ' - - ' - - ' - ~'- .- -- - - - - - - - - - " ' " - ' - - "- - ' " - - ' - " ' ~ " '- - - - "" " " "'- "- - ' -- - " " " " " '" " " " " - !- - ~- - - ' - - ' + - - - 1 - f " ",- ~; R ~ ~ ' 1 ! i t _ , * , ~~ i f . 1 t . ~~ l & ' I! " J! ! i : 1 5 t ~ r~ t i l i I ' ~ ' \ t ~ f ! ~r t i l i ~ ; f f t ; ~ f ; ) i i t 1 ! t ; t 1Z ! i t i 4 ' J A ! 1 i ; i j ' ) ' - - " ' " , ' ' " , - 20 0 1 ~2 i O O 3 ' En e r g y E f f i ' ci e n c y .. , . " .. " , ' ' " . . . ~ . . 2P O 2 t " ~O p 3 S t a ~ ~ \ l V i d E ! ~~ ( ) g r a m T y p e s ; . ' ~ e s i d e n t i a l i R e t r o f i t ' : . . . . ' .. . . ' ~ A p p Jl a n c e , Li 9 b t i n g , HV A C re b a t e s : '" Co m p r e h e n s i v e R e t r o f i t s . A p p l i a n c e Re t i r e m e n t a n d iR e c y c l i n g .' N e w C o n s t r u c t i o n (R e s / N p n r e s ) Co r n p , r e h e n s i v e R e b a t e s a n d T r a i n i n g . l \ I o h~ ~ ~ i d . ~~ t i ~ I R~ t : ~ ~ f i t . : r i " . . iL a r g e an d M e d i u m Cd m p r ~ h e n s i v e Pr o g r a m s . S m a l l Bu s i n e s s . R e b a t e s !B U i l d i n g Op e r a t o r C e r t i f i c a t i o n an d T r a i n i n g ' " ! i . : .. , . 0 " ' ' - '" " " " ' . . . ", , , . . -. . . . . ' " - .. . .. , " ' " - - " , .. .. . . . . . - -- - - ' " Pu b l i c U t i l i t i e s : Co m m i s s i o n ,. . . , " d ' ;d " " " , ; " ' 20 0 1 20 0 3 En e r g y E f f i l c i e n c , ~~ d C o n s e r i ,j ~ t i i t ) n P~ b 9 , . P c~ : ~ : ~ ; : : s , ' , " " " , ' " " - ' " " . . jS t a t e " " i c l f ! Pr o g ~ ~ l f I s (C ( ) l 1 t i n u e d ) , . ' C r o s s - ~u t t i n 9 P r o g r a m s I " , " , " , ~" , St a t e w i d ~ M a r k e t i n g an d Ou t r e a c b Up s t r e a m , Ap p l i a n c e , U i g h t i n ~ , a n d HV At R e b a t e s St a t e ~ i d e i M a r k e t i n g ta m p a i Lo e a . Pr o j e c t / F u n d i n g $1 0 2 M al l o c a , t e d f o r lo c a l ~r o j e c t s : . ! F u n d s gi v e n t o c o m b i n a t i o n o f go v e r n m e n t , , " no 6 . . . p r o f i i J c b m n i l . l l ' l i t y , sm a l l bu s i n e s s , : c o l ' I s u l ~ i n g " ut i l i t y , a n ~ ot ~ ~ r gr : o ~ p ; s , , ! ; i ' , . , : .. . . ' - " d_ " d' . , , - -, - - '. . , . . - - .. . . , , ' , I. . " . 51 ~ ~ i ~ ~ W g i I ~ ;~ ~ ~ ~ ~ ~ 1 1 ~ r ; ~ i t r J # ~ f ~ ~ ~ t ~ ; ; ; f ~; ~ ~ % ~+ t ; r ~ ? $ ? f : ~f ~ ? f~ ~# 1 ~ tr f j J 1 ' ~~ t ~ H \ : l t~ \ 1 ! : i . j : ; ; t ; ; i " l/~ f ! ~ ! f ~ ('f i r y ; t f + f ~ i; ~ : , ' 1 W ; ~i N , ' " -- : ' yt r ~ n t rp r~ 1' I " Il i O 1 t~ d to 25 0 () I V I "" si g n~ d ca p a c i t y ; a n d $2 S i O M ex p e n d i t u r e s Pr o g r a m O v e r v i e w s : -- -- - - ' :- ' - "- " - ' - Pr O ra ; ; ' - ' - " '" - - - - - ' - ' :: ' - ' - - -- - - - iV i W A ' /a i li l i J T e --- - - '- - - - -- - - " - " " - - ' .- - - - - - - . -- Ca l I f o r n i a ID e m a n d Re s p o n s e P r o g r a m s -- " - - , - - - , , " , . , - - - In t rr u ti b ' I~ - "" - - - '- - - - - -r - ; - - " - - - - 16 4 2 "- - -- - - - - j - - -'- - - - -j - - - - ," - - -- - ' - - -,- . ; ~ _ - __ " l_ _ _ _ , ~ "; " ' - - - ~ -- - - ' \- - ' - ; - - - ' - ' - . 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"' - - ' - - - - - - - Ba s e I n t e r r u p t a b l e ( B I P ) 16 . , ~ - - - - + - - - - - - - - - - + - - " : , ,' -- - - , - - : - - - ' - - - " +- - ' - - - - - - ' - -! - - - -- - - - - ' - - - - B' i n 1 i i n g cu f t a i T h i e ' ( e j SM G Y - - : " -- - - : - - ~- " " - - 1- - - -' - - "" " " " " - '= " " - : ' = = ~- " " '- - - - -- " " " __ . ~~ , ~ , ~~ . . . . . , . - . , . - . , - - = - - - - - - = - = - - . , . . " . . , . . ~,. , . , - . . - = . , . " . . " . . . . . , = . . ~.. . . . . . . . . . . . . " . . " . L8 ~ - - .Y ~ ii J s t ; : R P I = - = ~- ' ,- - - - - - - - - , . , - - ' . . - - "'" " " " ' ~ - - - + ' - . . . . . . . . " " " , , , ; . ; . ~ . = - - - o . . . - + . ~ - , - BT a ~ ~ o i J t ~ R ~ " l J ( ; t i O i 1 - (R B " RP 5 - .. -- - - - - - - - ' - ' - - ' - - - - - ' - ' -- -, - - . . . . _ - , --. . -.. , . . . . . . . . . . ~ . . 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" : I N~ m b e t o f k W in ; i : Do l l a r s R e s e r v e d -- I A p p l i c a : t i o n s i : (m i l l i o n s ) j : 1, - - " . - - i- - I 1 5 . 8~ M W i : $ 6 1 . 7 i . . i .I - 1 : i - - I- . I. Z M W i : $ 2 . . ! -- , -- - - - - - - - - - - , - : - -- . . j - 1 : i ' ! " i : .' - - ' :- ' - - - - i : $ 1 0 2 . i : ! : I, . j. .I - - - : 5 7 . 3( -- - . . ..- - - - , , ,-- - 1.; - - - - - - - - - - -- - --- . . " ,- - - - . - - - - - - - - - - - - - - - - - - - - - - -- - - !. \ : . : : ' , Ii - - -- - Nl , 1 1 n b e r Ap p l i c ~ t i o n s . ( J l d P : ~ Ql ~ M ' ! r 9 ~ 1 . fh o t o v o l t * c s ., - - - Wi n d T t i f l h n e s 0- - -- - - - . . - - - - - - - - - - , - - , - - - - - - - - - - - - - - , - - - - -- - - - - .. , - - - - - - -- -- " " ' " --- - - ' - - ; " - - - - --- - - - - ,.- - - , . . . - - - - - - 14 ? .. . . - - - - - - -- - , - - - - -- - , --- ' - - - - - -- - - - - :-- - -- - - - - - - - - - - ,- - - . " . " . . , ,,- - ~ - - -- - .. . . " . . - ' :- - - - . . _ . . - - . . , ~-- - - To t a l 23 0 .. - " '- - ~- - , . . - - . . , 74 . 3 ~ M W ._ . _ - - - , - - - , '- - - - Do High Voltage Electric Transmission Lines Affect Property Value'? Stanley W. Hamilton and Gregory M. Schwann ABSTRACT. This paper empirically analyzes the t a high voltage (de ned as S 0 greater) ele nsmission ines on the prices of nearby single detached houses. The study demon- strates the importance of using the correct function specification and correcting for (commonly found) heteroscedasticity. We find the electric transmission lines do have an effect on property value, but such effects are restricted to a narrow band and are primarily due to the visual externalities of the trans- mission towers. (JEL 024, R14) I. INTRODUCTION The purpose of this study is to add to the literature on the impact of high voltage (de- fined as 69,000 volts or greater) electric transmission lines on nearby property val- ues. Existing research suggests that proxim- ity to such lines has a small negative impact on property values, but this impact ,is re- stricted to properties adjacent to or within 200 meters of the line (Kroll and Priestley 1991). This study adds to the existing litera- ture in two important ways. First, we are able to use a much richer database than any previous study. Our sample contains a greater range of neighborhoods, more var- ied properties, properties in quite different price ranges, and transmission lines of dif- fering sizes. Second, we are more rigorous in our analysis than previous studies. Research suggests that some people be- lieve proximity to high voltage transmission lines poses potential health and safety haz- ards (Priestley and Evans 1990), althoug~ the evidence of such. health hazard is inconclusive~ Additionally, many believe that proximity to high voltage electric transmis- sion lines reduces property values, either because potential buyers are concerned about the health and safety risks or because of the unsightliness of the lines themselves. We focus on the potential impact of trans- mission lines on property value. The existing literature on the impact of transmission lines on property vaiues fails into three general categories. First are the appraisal or valuation based studies, gener- ally utilizing small samples of similar prop- erty values. Blanton (1980) and Earley and Earley (1988) are examples of this approach. The second type of research' are surveyor attitudinal studies which focus on the per- ceived effects of transmission lines on prop- erty values. Priestley and Evans (1990) is the most thorough attitudinal study to date. Other similar studies, using single markets, include Kinnard et a!. (1984), Rhodeside and HaIWeIl (1988), Market Trends (1988), and Economics Consultants Northwest (1990). These studies are generally not so- phisticated and the survey respondents have a tendency to overestimate the negative im- pacts of the transmission lines (Kroll and Priestley 1991). The third, more rigorous, set of studies use regression models to esti- mate the impact of the transmission lines on property values. 19nelzi and Priestley (1989, 1991) provide the most comprehensive anal- ysis to date. Earlier studies using regression models include Carriere Chung, and Lam (1976), Kinnard et al. (1984)t Colwell and Foley (1979), and Colwell (1990). While the details vary, the results are generally consistent: overhead transmission lines can, in some instancest reduce the value of nearby properties (Kroll and Priest- ley 1991). These impacts, where they exist. The authors are, respectively, associate professor of urban land economics and 1994 Lusk Center Summer Research Fellow, Faculty of Commerce and Business Administration at the University of British Columbia, and assistant professor of real estate, Lusk Center for Real Estate Development at the University of South- ern CaHfomia. This study is funded in part by the Real Estate Foundation British Columbia and the Lusk Cen- ter for Real Estate Development, University of South- ern California. All errors or omissions are solely the responsibility of the authors. This paper extends earlier exploratory research by Hamilton and Carruthc rs (1993). The authors wish to express their appreciation to B. C. Hydro for permission to use data from this earlier work. Land f:.'conomks . November 1995 . 71 (4): 43ft Copyriflht ~ 2001 . All Riflhts Reseved. 71(4)Hamilton and Schwann: Property Value 437 are generally less than 5 percent of the property value. The effects are confined to the immediate area of the transmission lines and dissipate quickly with distance. Neither the height of the transmission structures nor the voltage of the lines are found to have significant impact on property values. In all studies, other neighborhood factors domi- nate the explanation of variations in prop- erty values. Most studies involve properties which were sold after the transmission lines were in place, as does this study. In this case, the estimated impact of a transmission line on property values should be interpreted as a long-run equilibrium effect. When a new transmission line is constructed, or an old line extended in an existing subdivision, the measured effect will aJso have a dynamic component. Studies of transmission line ex- tensions report that the impacts are initially significant, but quickly diminish over time (Kroll and Priestley 1991). In some studies a (small) positive impact is found. This is generally associated with a right-or-way (R-of-W) which is accessible for recreational use, or which is attractively landscaped, or provides added privacy to adjacent properties (Rhodeside and HalWell 1988). However, the value of greenspace should not be overrated. Peiser and Schwann (1993) report that pure greenspace exerts a very small effect on property values. II. DATA The data used for this study includes all arms-length sales of single detached dwellings in four separate neighborhoods in the metropolitan Vancouver areal over the period 1985-91. The four neighborhoods are in proximi ty to existing transmission lines and the time frame corresponds to a rela- tively stable period in the market place. The rights-or-ways in the four areas include two areas with a 140m corridor with two 50OkV and one 230kV lines on steel towers; one area with two transmission lines on steel towers; and one area with a 60kV line on wood poles. Each property in our sample was located on a map and the distance to the center of the transmission line right-of- way was recorded (DIS). Properties which were adjacent to the right-of-way were noted with a dummy variable (ADJACENT), and if a property was partially within the right- of-way, this was noted as a dummy variable (WITHIN). All properties within a 200m band2 of the transmission line were in- spected to determine the number of towers (TOWERS) which were visible from the property and to determine if the transmis- sion lines were visible (VISIBLE). Where necessary, the impact of vendor financing was removed from those sales prices involving vendor-supplied financing. Accurate and current property characteris- tics were then obtained for all properties sold within the time period of our sample.The property characteristics used in the analysis include the types of variables com- monly found in the analysis of real property prices. Dummy variables were used for. the presence of a GARAGE, POOL SEWER, CURB and CORNER lot. Continuous vari- ables are used for the AGE of the dwelling, number of fireplaces (FIREPL), basement rooms (BASRMS), bedrooms (BEDRMS), fun baths (FBATHS) and partial bathrooms (PBATHS), number of other rooms (OTHIUfS), and the width (WTDE) and depth (DEEP) of the lot. The final sample included 12 907 transac- tions of single detached dwellings in the four study areas (Table 1). Of this sample. 364 were within 200m of the transmission line and of these, 426 were adjacent to or partially within the right-of-way. III. FUNCTIONAL SPECIFICATION The question we address in this section is whether the simple iinear or log-Ii near func- I British Columbia uses a Torrens system of landregistration in which all sales must be recorded in central registry and the market value or sales price reported. Analysis of the reported sales prices indicates they are accurately reported. TIle sales data used in this study were supplied by the provincial Assessment Authority. As part of their annual real property tax assessment function, they identified non-arms-Je,ngth sales (e.g.. sales between family members at less than full price). 2 Previous studies report that 200m is the outer bound for the region affected by the transmission lines. Copvri~ht (g) 2001. All Rij:lht~ Reseved. 438 Land Economics TABLE I SAMPLE SIZE AND SAMPLING AREAS OF PROPERTY TRANSACflONS Total Within Adjacent Study Subarea Sample 200m to R-of- C10verdale 605 3lH Newton East-west 086 235 Newton North-south 815 961 166 Walnut Grove 401 850 162 All Areas 12,907 364 426 TABLE 2 TESTS FOR FUNCTIONAL FORM Dependent Variable Vii In V Test Statistic frob.Statistic Prob. test 25.832 0000 22.546 (1.0000 Quadratic 43.651 0001 42.933 0001 Tenns = 0 Cross-product 13.489 0001 12.463 (WOO I Terms = 0 tional forms used by other authors provide an adequate approximation of the function relating house prices to property character- istics or whether more comprehensive func- tional specifications are needed. All of our test results are presented in Table We begin by using MacKinnon test test the null hypothesis that the hedonic form is linear against the alternative hy- pothesis that the hedonic form is log-linear. This is a two-step test. In the first step, we estimate the log-linear model and calculate the predicted values from the regression. In the second step, the linear model is esti- mated, with the predicted values from. the first regression included as an extra regres- sor. The (-statistic for the predicted values is the test statistic for the test. Our (-sta- tistic for this test is 25.8 (Table 2, column 2); dearly, we can reject the null hypothesis of a linear functional form. The analogous test of a log-linear functional form against a linear functional form yields a (-statistic of 22.5 (Table 2, column 3). Again, we can reject the null. Our results for this pair of tests show that neither the linear nOJ log- linear functional forms arc up to the task of November' 995 approximating the functional form for the hedonic relationship. We next consider approximating the he- donic function using a flexible functional form. After exploring the data by fitting a number of Box-Cox, Box-Tidwell, and spline regressions (not reported), we chose the translog functional form as our basic esti- mating equation. OUf explorations showed that the general curvature of the hedonic function was best captured by a form which was logarithmic in the independent varia- bles3 and with price as the dependent vari- able. We later address the functional form of the dependent variable. It is well known that all flexible func- tional forms provide second-order differen- tial approximations to an arbitrary function. However, in our past works, we have found that flexible forms suffer from mu lti- collinearity. That is, the number of regres- sors might be reduced without severely com- promising the fit. To examine whether this is true for our data, we estimate three translog functions of increasing complexity. Each of the three equations use logarithmic independent variables. The first includes only linear terms; the second includes linear and quadratic terms; and the third includes linear, quadratic, and cross-product terms. We test whether each increase in complex- ity is warranted using a standard Wald test. We first test whether the coefficients on the quadratic terms added to the linear specification are jointly zero. The value of the F-test of this hypothesis is 43.6 when the dependent variable is iI' and 42.9 when the dependent variable is In II (Table 2. columns 2 and 3). Obviously, the nuB hy- pothesis is rejected. Next, we add the cross- products to each regression and test whether the coefficients on the cross:-product terms are jointly zero. The F-test statistics are 13.4 and 12.4, respectively, for the tWo c..k- \ Flexible functional forms are usually chosen nc- cause of desirable global curvature properties in d\.~. mand or supply systems, or b~causC of the domain the independent variables. Since theory provides no guidance regarding the functional form for hedunk regressions. no such criteria operate here. Copvri~ht (Q) 2001 . All RiQhts Reseved, 71(4)Hamilton and Schwann: Property Value 439 pendent variables. The null is rejected in both cases. Thus, despite our concern about becoming overly complex, the test results indicate that the full translog specification is warranted. We now examine the appropriate trans- formation for the dependent variable condi- tional on a fWl translog specification of the independent variables. We fit a simple Box- Cox regression and estimate the power transformation by maximum likelihood. The estimated coefficient is .106 with at-statistic of 8.4. Hence, the dependent variable is dose to logarithmic in absolute terms, but not close enough to be statistically indistin- guishable from zero. Unfortunately, residual diagnostics reveal that the regressions have a significant de- gree of heteroscedasticity. We test the ho- moscedasticity of the two regressions using the statistic proposed by Harvey (1974). The test values are 14 192.5 and 1,609.8 for the Box-Cox and log dependent variable regres- sions, respectively, and the values are both2 distributed with 224 degrees of freedom. The null hypothesis of homoscedasticity rejected. Based on the preceeding tests, we con- dude that the curvature of the function can best be approximated using the following functional form: v1,9) (30 + i' + E E ~ijZil;=1 i=lj~l + E 'Yjdir + E 'Y,Qjl ;=1 t~l where Vft9) (vg - 1)/6 is the Box-Cox transformed dependent variable, Zit are continuously measured dwelling unit char- acteristics ;, are discretely measured dwelling unit characteristics . and Qit are quarterly dummy variables for the date of sale. We deal with the problem of ho- moscedasticity by estimating the Box-Cox model with endogenous multiplicative het- eroscedasticity. The log of the variance taken to be linear in the unit characteristics.' t like eS.lma.lOns are one ~y mron..mum e- TABLE 3 CoRRECTED TEsTS FOR fuNCTIONAL FORM Adjacent Mjd-Range Far Properties Properties Properties de x df x Adding Quadratic 30.11 120.11 530.3 9 Terms Adding Cross Product Tenns All Terms 154.52 207.5 57 663.5 38 185.4 68 328.68 1,194.3 47 TABLE 4 TEsrs FOR FUNCTIONAL HOMOGENEITY 130 234 Adjacent and Mid-Range Adjacent, Mid-Range. and Far 329.5 766, (1) lihood. We then apply equation fll to the entire sample and examine the residuals. The residuals from equation (1) indicate that the hedonic functional form for proper- ties adjacent to the high voltage electric transmission lines may be different from that for properties further removed fTom the lines. We examine this by dividing the sample into three sets of properties: proper- ties adjacent to a transmission line (Ad- jacent), properties within 200m of a trans- mission line, but not adjacent to a line (Mid-Range), and properties more than 200m from a transmission line (Far), and . test for the equality of the coefficients of the hedonic regression across the subsam- pies. In Table 3, we report the likelihood ratio tests of functional specification for our three distance zones. The X2 statistics are all sig- nificant at a p-value of 0.001 or less. Thus, a full translog specification is strongly vali- dated, even after the incorporation of a Box-Cox dependent variable and correcting for heteroscedasticity. In Table 4, we present the tests for a common functional relationship across the three distance zones in our sample. These tests are based on the full Box-Cox/trans- log functional form. The null hypothesis that the Adjacent and Mid-Range properties CopyriRht (g) 2001 , All RiQhts Reseved. TA B L E 5 HE D O N I C R E G R E S S I O N R E S U L T S Ad j a c e n t Mi d - Ra n g e Fa r Ad j a c e n t Mi d - Ra n g e Fa r Pr o p e r t i e s Pr o p e r t i e s Pr o p e n i e s Pr o p e r t i e s Pr o p e r t i e s Pr o p e r t i e s Pa r a m e t e r Co e f f . (- s t a t Co e f f . I- s t a t Co e f f . I- s t a t Pa r a m e t e r Co e f f . I- s t a t Co e f f . I- s t a t Co e f f . I- s t a t LA G E - 1 . 05 7 - 0 . 80 6 - 0 . 06 8 - 0 . 15 3 14 1 1. 1 7 3 LB E D L P B A 1. 1 7 1 25 4 - 0 . 10 8 - 0 . 82 5 02 3 0.4 9 2 LF l R E P l . - 1 . 2 7 0 56 7 - 1 . 94 0 - 1 . 75 2 - 0 . 05 0 - 0 . 19 7 LB E D L W I D 10 7 1. 9 2 1 - 0 . 4 2 7 1. 7 6 9 12 0 1. 4 2 7 LB A S R M S 23 8 56 3 24 5 1. 9 7 8 84 5 71 7 LB E D L D E E - 0 . 22 7 - 0 . 23 8 - 0 . 13 8 - 0 . 4 0 3 04 3 41 4 LO T H R M S 18 2 1.9 5 8 - 2 . 97 0 - 1 . 3 0 4 - 1 . 34 4 - 2 . 59 5 LB E D I . LD I - 0 . 07 6 - 0 . 25 7 - 0 . 22 7 1. 7 0 7 :3 . LB E D R M S 11 . 9 3 5 - 1 . 4 9 7 16 3 77 0 - 0 . 71 3 - 1 . 30 5 LB E D L T O W 26 9 -0 . 71 2 15 4 -1 . 9 0 1 :J " LF B A TH S - 0 . 1 7 3 - 0 . 03 0 - 5 . 69 4 - 2 . 30 4 77 3 55 9 LF B A L P B A 1.8 0 6 1. 7 2 6 0. 5 3 7 60 9 24 4 03 6 (g ) t" ' " LP B A T J J S 82 6 32 6 1. 7 1 0 1. 7 4 9 10 7 36 9 LF B A I . W I D 96 5 69 7 56 0 1. 8 6 3 04 2 - 0 . 40 3 LW I D E 10 . 75 5 - 1 . 79 9 98 0 - 0 . 55 2 - 1 . 0 7 2 - 2 . 97 3 LF B A L D E E 93 6 1.3 5 1 08 7 22 1 - 0 . 26 8 - 2 . 23 7 ... . . LD E E P 25 2 74 5 13 9 - 0 . 05 3 - 0 . 74 2 -- 1 . 3 8 3 LF B A L L D I 07 7 30 8 64 1 74 2 LW I S - 2 . 01 9 - 2 . 1 3 9 - 0 . 05 9 07 0 LF B A L T O W 1. 3 3 5 82 8 33 4 r') 15 5 :; 0 LT O W E R 44 7 94 0 - 1 . 20 3 - 1 . 91 8 LP B A L W I D 0. 5 8 2 96 0 24 8 17 4 - 0 . 06 2 - 1 . 3 7 0 ;:s LA G E L A G E - 0 . 08 7 - 1 . 62 7 - 0 . 06 2 - 4 . 63 8 - 0 , 05 J - 1 5 . 15 1 LP B A L D E E - 0 . 93 7 - 1 . 24 5 14 2 81 2 03 9 76 1 :J " LF I R L F I R - 0 , 09 2 79 4 01 8 27 3 09 2 87 8 LP B A L L D I 01 9 - 0 . 25 2 0.1 0 1 63 5 f" ' . to o J :;0 LB A S L B A S 0. 1 3 3 \. 9 8 9 05 2 1. 4 7 9 - 0 . 02 0 - 1 . 9 0 7 LP B A L T O W 33 3 1. 6 6 5 03 4 89 5 LO T H L O 1 1 1 93 0 64 3 28 8 53 0 02 4 0. 5 3 6 L W I D L D E E 1. 0 5 2 1. 4 9 4 08 0 28 2 26 t J 90 0 or : : LB E D L B E D -. 1 . 8 6 4 - 2 . 19 7 02 4 26 5 02 2 79 7 LW l D L L D I 02 9 21 3 12 7 06 9 LF B A L F B A 60 4 1. 6 3 6 66 9 64 9 54 0 11 . 4 8 9 L W 1 D L T O W 83 7 - 2 . 09 9 25 9 29 8 LP B A L P B A - 0 . 02 4 - 0 . 1 1 5 0. 1 3 8 74 3 12 9 5. 4 2 0 LD E E L L D I 31 8 84 6 - 0 . 1 1 9 83 8 L W I D L W I D - 0 . 10 3 ... 50 7 07 4 - 0 . 63 2 -- o . ,- 2 . 1 2 6 LD E E L T O W 18 7 55 3 05 3 56 1 LD E E L D E E -0 . 75 6 93 6 - ( U ) b 8 - 0 . 28 ~ - n . o 1 9 - 0 . 36 0 LL D l L T O W 06 3 1.1 5 1 02 7 87 4 LL D I L L D I 03 5 87 0 07 2 92 3 (l A R A G 09 2 31 1 06 2 21 3 05 0 05 6 L T O W L T O W 07 4 1. 1 7 2 02 4 - 1 . 4 2 8 SE W E R -- 2 . 06 4 - 1 . 2 6 0 22 1 87 6 - 0 . 02 8 4. 2 5 6 L4 G E L F I R - O , f ) 4 1 - 0 . 61 2 - 0 . 00 4 14 2 - . ( J . O 4 9 - 4 . 97 9 CU R B 28 1 1. 5 8 2 01 5 0. 4 9 6 04 7 69 7 LA G E L B A S 12 3 - 1 . 5 7 6 01 1 - 0 , 67 0 03 3 12 1 SI D E J - J - ' A L K - 0 . 1 7 9 - 1 . 20 5 03 8 20 7 - 0 . 00 5 - 0 . 66 2 LA G E L O T H - 0 . 5 3 8 - 1 . 80 5 - 0 . 1 2 2 00 1 - 0 . 07 9 -- 4 . 58 9 CO R N E R - 0 , ( 1 4 5 ' 0 . 92 H - 0 . 01 8 - 0 . 65 6 ..- ( ) . o t O - 1 . 0 9 5 ;:; ; : "" ' \ -- 0 -- . . . . I '- ' " LA G E L B E D 0. 1 8 1 83 0 16 0 82 5 02 4 1. 3 2 2 EN C U M B -0 . 1 5 1 - 0 . 85 3 - 0 . 02 6 -0 . 85 8 LA G E L F B A 17 5 54 2 - 0 . 1 7 3 - 2 . 39 9 - 0 . 07 6 - 3 . 88 0 VI S I B L E 21 0 88 8 -0 . 05 1 1.2 9 5 - 0 . 02 6 - 2 . 20 3 LA G E L P B A 12 2 02 8 - 0 . 06 5 - 2 . 30 0 - 0 . 05 3 - 4 . 84 3 -0 . 1 5 6 -1 . 5 6 0 - 0 . 06 2 - 1 . 3 3 8 01 9 95 7 LA G E L W I D 28 3 1. 3 2 4 - 0 . 03 7 - 0 . 68 0 02 1 07 7 02 1 26 8 - 0 . 04 5 -0 . 72 2 01 4 70 6 LA G E W E E 12 0 66 0 13 8 1. 8 0 2 0 . ( ) 0 9 44 3 01 9 - ' 0 . 46 5 03 1 61 6 03 6 82 6 LA G E L L D I - 0 . 04 2 1.6 3 1 - 0 . 03 4 - 1 . 5 9 0 - 0 . 03 5 - 0 . 71 3 08 7 1. 5 4 7 07 7 76 7 LA G E L T O W 08 1 92 4 - 0 . 02 4 - 1 . 6 9 2 23 3 34 7 07 1 1.5 4 6 10 9 72 8 LF I R L B A S 04 8 56 9 00 5 - 0 . 1 4 2 - 0 . 00 3 24 5 14 4 1.9 9 3 12 3 2. 5 9 6 13 6 22 4 LF I R L O T H - 0 . 22 7 -0 . 95 1 45 8 91 3 02 8 77 2 26 3 16 2 14 6 71 9 13 8 98 1 LF I R L B E D - 0 . 90 4 - 2 . 16 8 14 5 1. 0 8 1 - 0 . 06 9 1. 7 9 0 52 3 58 9 16 4 98 0 18 5 53 4 LF I R L F B A 65 7 1. 5 1 4 - 0 . 02 7 - 0 . 15 7 08 8 1. 7 8 9 QI O 36 7 2. 5 8 5 24 9 4. 5 4 3 22 8 12 . 37 9 =: . : LF I R L P B A -0 . 01 0 - 0 . 07 4 - 0 . 09 5 -1 . 2 4 1 - 0 . 01 6 -0 . 78 1 QJ J 29 6 31 2 25 6 4. 5 5 2 26 3 13 . 40 2 LF I R L W l D 54 4 1. 4 8 3 24 6 05 3 04 3 1. 0 3 0 Q1 2 30 7 2. 1 8 8 33 7 20 1 26 1 12 . 33 3 LF l R L D E E 05 8 13 7 12 1 66 7 00 1 02 7 Q1 3 33 7 35 2 29 9 52 9 27 9 13 . 34 3 I\ ) LF J R L L D I 09 5 1. 1 2 2 - 0 . 07 7 - 1 . 2 4 6 Q1 4 33 2 2. 3 1 7 0. 3 5 7 51 4 35 8 17 . 76 5 LF I R L T O W - 0 . 05 2 - 0 . 5 6 0 01 0 - 0 . 26 0 Q1 5 55 3 65 8 0. 4 3 9 21 9 0. 4 3 6 20 . 26 7 LB A S L O T H 03 4 18 8 - 0 . 07 3 - 0 . 83 3 00 8 33 4 Q1 6 0. 5 0 7 86 9 60 6 63 9 47 1 20 . 47 5 LB A S L B E D -0 . 36 6 - 1 . 4 3 9 - 0 . 05 7 71 5 - 0 . 07 4 -3 . 16 3 Q1 7 0. 5 4 6 60 9 67 3 06 0 62 2 24 . 46 9 ::: c ;:: LB A S L F B A - 0 . 58 2 - 1 . 5 5 7 16 9 81 6 - 0 . 11 1 - 4 . 4 2 9 Ql 8 90 5 36 3 86 1 35 2 75 2 26 . 35 8 ;: s - LB A S L P B A - 0 . 35 9 - 2 . 06 5 - 0 . 05 9 - 1 . 4 9 0 - 0 . 06 2 -4 . 83 1 Q1 9 1. 1 2 4 75 6 95 4 19 2 82 2 26 . 95 2 !i t ;;0 LB A S L W l D -0 . 19 1 - 0 . 87 9 02 3 35 6 - 0 . 09 6 - 3 . 60 9 Q2 0 1.1 2 0 2.5 9 1 10 9 36 2 97 4 28 . 13 5 LB A S L D E E - 0 . 78 7 - 1 . 2 9 7 - 0 . 17 4 -1 . 6 3 8 - 0 . 06 2 01 4 Q2 1 1. 8 6 5 26 1 40 5 27 6 23 9 28 . 64 0 (1 ) LB A S L L D I 06 5 85 2 - 0 . 04 3 - 1 . 2 7 2 Q2 2 1. 5 4 3 61 5 69 9 03 0 23 1 27 . 81 2 -= : : (1 ) LB A S L T O W 05 8 70 6 01 6 - 0 . 68 4 Q2 3 23 7 2. 1 5 5 25 3 22 5 11 1 27 . 75 5 LO T H L B E D - 1 . 4 0 5 - 1 . 5 1 3 14 2 46 7 04 9 67 0 Q2 4 1. 1 5 6 20 1 26 3 34 2 07 2 27 . 64 6 LO T H L F B A - 2 . 20 6 - 1 . 2 4 9 67 0 - 2 . 03 1 - 0 . 36 0 01 7 Q2 5 67 2 64 0 32 2 22 3 09 9 27 . 88 6 LO l l i L P B A -1 . 1 9 0 - 1 . 8 7 6 - 0 . 31 3 - 2 . 00 9 - 0 . 03 4 - 0 . 80 0 Q2 6 1.6 8 5 2. 4 2 6 52 7 20 3 22 9 29 . 03 9 LO T H L W I D -0 . 37 8 - 0 . 69 9 0. 3 8 4 1. 5 4 8 35 5 31 0 Q2 7 1. 6 1 0 28 1 59 8 18 1 30 3 28 . 6 3 5 LO T H L D E E - 0 . 73 8 - 1 . 0 0 7 64 2 63 3 05 9 67 1 Q2 8 1. 9 6 2 2. 3 4 0 62 8 16 8 34 0 28 . 53 1 LO T H L L D I 06 5 0. 4 0 4 - 0 . 38 6 -2 . 97 8 CO N S T A N T 13 . 20 5 96 9 31 8 76 7 92 3 40 2 LO l l i L T O W 73 7 -2 . 1 2 0 -0 . 11 3 - 1 . 4 2 2 TH E T A 32 9 1. 9 6 9 29 8 29 7 21 2 15 . 91 1 LB E D L F B A 27 2 87 0 00 5 01 6 - 0 . 05 2 65 9 442 Land Economics NOl'emba Jl)(')5 have a common functional form is rejected (p-value .( 0.001), as is the test of the null hypothesis that all three subareas have a common functional form (p-value .( 0.001). Because of these results, our assessmen of the effects of high voltage electric trans- mission lines on property value are based on separate regressions for the three distance zones. And, our estimates are based on the heteroscedasticity corrected Box-Coxjtrans- log model. The estimated regression results are presented in Table 5. IV. THE EFFECT OF HIGH VOLTAGE ELECTRIC TRANSMISSION LINES ON PROPERTY VALUES We are now in a position to address the central question of this paper: Do high volt- age electric transmission tines affect prop- erty value? To answer this question, we. perform three experiments based on the estimated equations. These experiments de- termine the increase (decrease) in property value from removing the transmission line effects. The results from these experiments are presented in Table 6. In the first experiment, we calculate the change in property value for an average dwelling unit from removing the existing visual externality of the high voltage electric transmission line towers. For properties ad- jacent to the towers, we estimate that re- moving the unsightliness of the towers in- creases property value by 5.percent ($6 669). The I-statistic for the test of the hypothesis of no change in value is 1.91 and this effect is significant at the 6 pacenl level. For the Mid-Range properties, we find no significant change in property value from removing the visual externality of the tOwer in either model. In our next experiment, we examine the effect of proximity to the high voltage elec- tric towers. For the Adjacent properties, we calculate the effect of increasing the right- of-way so that the average property is 100m or 200m from the towers. Moving the houses to the 100m point increases property value by 5.8 percent ($6,740 for our average prop- erty). This increase is highly statistically sig- nificant, with I-values of 5.3. Recall that previous studies have shown that 200m is the boundary of the effects of towers on property value. We next calculate the effect of increasing the distance of Mid-Range properties from the transmission lines to 200m (an averag~ increase of approximately 30m). We assume that this move reduces the visibility of the towers. This increase in distance results in a 8 percent increase in property value. which is statistically significant. Note that increa~- jog average distance of a Mid-Range prop- erty from a transmission line by 30m in- creases its property value by $3,43S. which is approximately half of the $6,740 increase in property value from moving an Adjacent property to 100m. Thus, our estimates for Adjacent and Mid-Range properties are consistent. In our final experiment, we remove both the visual effect of the towers and the prox- imity effect. The result is more, than a sim- ple addition of the individual effects he- TABLE THE EFFECTS OF HIGH VOLTAGE ELECTRIC TRANSMISSION LINES ON PROPERTY VALUE Mid-Range PropertiesAdjacent Properties stat 669 I.l)) 740 7.139 (!/;, Tower Visibility Distance from Tower ( 100m) Distance from Tower (200m) Joint Effect (1oom) Joint Effect (200m) h.. -'- 0;.l-stM - O.907 - IAH '.4:1X xC'\ 1.1 IJJR -"' Copyri~ht (ID 2001. All Ri~hts Reseved. 71(4)Hamilton and Schwann: Property Value 44~ cause of interaction effects in the translog form and the significance test will be dif- ferent because the effects are correlated. We find that electric transmission line tow- ers do have a significant impact on the val- ues of properties located adjacent to the towers. After removing both of the effects of the lines, property values increase by 6. percent ($7,339) for 100m. We find also that transmission lines affect Mid-Range proper- Hes, but the effect is small. The properties increase in value by 1.1 percent, or $1,338 after both of the effects of the electric transmisSion line are removed. All of these impacts are statistically significant. . Our estimates of the effects of the high voltage electric transmission lines are com- parable to those obtained in previous stud- ies; they are not very large. A detailed ex- amination of our regression results shows that there is a strong interactive relation- ship between the distance from a transmis- sion line and lot width, and number of tow- ers visible and lot width. Inspection of the affected properties reveals that the build- ers/ developers of these properties have, to significant degree, compensated for the transmission lines by reconfiguring the lots - and reorienting the house to mitigate the visual externalities. V. CONCLUSION High voltage electric transmission lines do have an effect on property value. We find that properties adjacent to a line lose 3 percent of their value due to proximity and the visual impact. This is in the mid- range of results reported by earlier studies. As expected, properties more distant from transmission lines are scarcely affected, los- ing roughly 1 percent of their value. Our study also demonstrates the impor- tance of thorough econometric work in de- termining the effect of transmission lines on property value. We obtain three results in this regard. First, the functional specifica. tion is crucial. Cavalier use of linear or log-linear specifications yields faulty results. Second, the error term in hedonic equations is heteroscedastic for all of the functional specifications we tried. This is a common finding. But, our work highlights how impor- tant it is to correct for heteroscedasticity when trying to uncover the impact of exter- nalities on property value through statistical testing. Finally, we find that the functional form of the regression for properties close to electric transmission lines is different for that of properties far from the lines. References Blanton, Herman W. 1980. A Study of Tran.rmis- sion Line Effects on Subdivi....ions in Hams County, Texas. Unpublished report, Austin, Texas. Carriere, Jean, Joseph H. Chung, and Kim Anh Lam. 1976. impact des Lignes de TranspoJ1 energie Electrique sur la Valeur Fonciere. Laboratoire de recherche en sciences immo- bilieres, Universite de Quebec a Montreal. December. Colwell, Peter F. 1990. "Power Lines and Land Value.Journal of Real Estate Research (1):117-27. Colwell, Peter F., and Kenneth W. Foley. 1979. Electric Transmission Lines and the Selling Price of Residential Property,The Appraisal Journal 47:490-99. Earley, Edward M., and Michael H. Earley. 1988. Real Estate Market Data Analysis." (For a Proposed 230 KV Electrical Transmission Line, Transylvania County, North. Carolina.) Prepared for Duke Power Company. Golden, Colorado. Economics Consultants Northwest. 1990. GaTTi- son-West High Voltage Transmission Line So. cial Monitoring Study. Report Submitted to the Facility Siting Bureau of the Energy Divisionof the Montana Department of Natural Re- sources and Conservation and the Bonneville Power Administration, Helena, Montana. Hamilton, S. W.. and Cameron Carruthers. 1993. The Effects of Transmission Lines on Property Values in Residential Areas. University of British Columbia. Hamilton, S. W.. Dean Uyeno, and Andrew Biggs. 1993. "Density of Rcsidential Land Use and the Impact of Airport Noise.Journal of Transport Economics and Policy 27 (1 ):3-18- Harvey, A. C. 1974. "Estimating the Parameters in a Heteroscedastic Regression Model." Pa- per presented at the European Meeting of theEconometric Society, Grenoble, September. Ignelzi, Patrice, and Thomas Priestley. 1989. Copyrij:lht (g) 2001. All Rij:lhts Reseved, 444 Land Economics November 1995 Methodology for Assessing Transmission Line Impacts in ReSidential Communities. Prepared for Edison Electric Institute Siting and Envi- ronmental Planning Task Force, Washington, Dc. . 1991. A Statistical Analysis of Transmis- sion Line Impacts on Residential Property Val- ues in Six Neighborhoods. Prepared for South- ern California Edison Environmental Affairs. Kinnard, William N., Jr., M. B. Geckler, J. K. Geckler, J. B. Kinnard, and P. S. Mitchell. 1984. An Analysis of the Impact of High Volt- age Electric Transmission Lines on ResidentiaL Property Values in Orange County, New York. Storrs: Real Estate Counseling Group of Con- . necticut. Kroll, Cynthia A., and Thomas Priestley. 1991. The Effects of Overhead Transmission Lines on Property Values: A Review and Analysis of the Literature. Prepared for the Siting and Envi- ronmental Planning Task Force of the Edison Electric Institute (draft), Washington~ Dc. Market Trends, Inc. 1988. Arizona Utility Aesthet- ics Summary Report, June. Peiser, Richard, and Gregory Schwann. 1993. The Private Value of Public Open Space within Subdivisions," Journal of ArchitectUral and Planning Research 10:91-104. Priestley, Thomas, and Gary Evans. 1990. Percep- tions of Transmission Lines in Residential Neighborhoods: Results of a Case Study ill Vallejo, California. Study prepared for the Southern California Edison Company. Rhodeside and Harwell: Inc. 1988. Perceptions of Power Lines. Residents' AttitUdes. Report prc. pared for Virginia Power Company, Rich- mond, Virginia. Copvri!:jht (g) 2001, All Ri~hts Reseved. Series in Spatial Econometrics - Draft Paper 11t!;II~"lflrllllllll'I""i"III.I_lilii~J!illl\i IIII;'j!1111;11 ,;!;; I;!;I II Impact of Power Lines on Freehold Residential """".- " "., ", --""."", ..,""",'....-"..---.. ....""'- .-,.-"""""-- ....'" --",.. '......'..-- - ;&;;ilrtj~l~itl;;;Y ,. MurfuQlHaider &AnbiJreHaroun Depm1ment of Civil Email: murtazaCGJ,regionomics.com. Tel: 416.266.9762 . , 1111111111,111Il',IIIIII".111I1;I'.I.IIII(III,(I;1111!;II!I!II!IJI'II;IIIIII,'IIII(lllr'III l8111 Table of Contents A CKN'OWLEDGE:MENTS .............. .............. ...... ..................................................................... II 1.0 IN'TR ODU CTI ON........ ...... .................. .................... .............. ........................................ ............. 1 LITERA TIJRE REVIEW.......... ........ ...................... .................. ..... ................... ......................... 2 METHODOLOGY........ .... .................... .................. ................ ................ ................................... 9 ESCRIP'fIVE ANALYSES .................... .................... .......... .................... .............................. 11 SPATIAL AUTO-REGRESSNE SPECIFICATION.............................................................. 15 DETECTION OF SPATIAL AUTOCORRELATION ............................................................ 17 ECONOMETRIC MODELS TO QUANTIFY INFLUENCE OF POWER-LINES ON RESIDENTIAL REAL ESTATE VALVES ........................................................................................ 18 CONCLUSIONS ................ ............ .......... ............ ........................ ........ .... ............ ........ ...... ....... 22 REFERENCES................ .............. ...... ............. ....... .................................... ............................. 24 APPENDIX A.... ........ ........ .......... ...... .............. ...................... ...... ............ ................ ...... ........ ...... ........ ..... LIST OF TABLES ...............,......,................,.................'" ,...........,...,...,.....,.....,...........................,....." ...,.. LIST OF FIGlJRES .... """" ,... ..............,..,........" .,........ ....................,....,...... ".... .... .,.,........ '.,......,. ... ,...,.,..., APPENDIX B........ ................ .......................... .............. ............ .................... ..........................................- DERIVED LOCATION VARIABLES ..,... ............ .............,..., .... ...... .,.. .....,.. .............. ,....,.. ..........".. ....... ,...,'.., DESCRIPTIVE RESULTS OF LOCATIONAL VARIABLES., ........,..". ....., ...,.. ....,.,...'..... .............",.. ......" .... ,... ... APPENDIX C...................... ........ ...... ................ .............. .............. .......... .................. ...... ...... .... ............... DET AILED RESULTS FROM DISAGGREGATE ANALYSIS OF MUNICIPALITY -WIDE VARIATION IN ATTITUDES TOWARD POWER-LINES,....,.......,.."....., ................,............,..,..,.....,',.............,.....,.,.,.,................. APPENDIX D ...... ...... .............. ........ ........ .......... ................ ............ ................ ............ ............................... DETAILED RESULTS FROM OLS AND SPATIAL MODELS ,..,..,..............,.,..,.,........,...,.,. :.".,..........,..,..,....,., OLS Models Pages Dl-DiO.. ............ .......' ........ ..".... oo..........,..... ........".. .......,...... ,.....oo.. ........ ..., Spatial Models Pages DiO-Di4 oo......oo..,........, ""OOOO ...... ...............",.... ..oo............ .oo...."""""""""'" ACKNOWLEDGMENTS This research is based on Murtaza Haider s Masters thesis research at the Department of Civil Engineering. University of Toronto, The Masters research was funded by NSERC Collaborative Project anJ. Individual Operating Grants. In addition, the author was also supported by an Ontario Graduate Scholarship. ll1e author would like to thank the Toronto Real Estate Board for access to its MLS databasc. Asmus Georgi, Research Associate at the Departme11t of Civil Engineering, University of Toronto, is recognized for writing the code to estimate the lag variable. This research project is part of a major research initiative Integrated TranspOf1ation Land Use Transportation Environment Modelling (IL \j 1 L Professor Eric 1. Miller, author s research supervisor, is the lead investigator for ILlITE, This research project has been conducted lmder Prof. Eric Miller supervIsIOn, Influence of Power Lines on Freehold Property Vallies in the GT A .. Page- ----------"""----'----"- --------,....,._- ..---...--- ,. ",.. 1.0 INTRODUCTION High-voltage power-lines are an integral and indispensable part of urban, as \vell as ruraL landscape around the world. Often running along major highways, transmission lines arc yisihle from great distances as they are mounted over tall towers and pylons, The benefits of high- voltage power-lines are manifold as they extend far beyond the communities intersected by the transmission lines. However, the perceived environmental costs, both health-related hazards and loss of property values, associated with these power-lines are often confined to the immediate zone of influence of power-lines that extends only up to few hundred meters. Loss in value in properties proximate to power lines is often attributed to the visual extcmalities and environmental hazards associated with hig.h-~(oltage power-lines. A health-related hazard, such as higher incidence of cancer in residents of adjacent properties remains a controversial subject to date as researchers on either side of the divide are yet to forward conclusive evidence in support of their claim. Not so long ago, the issue of loss in property values was also marred with controversy. Numerous researchers published their works arguing either presence or absence of a direct influence of power-lines on property values. Most of this research has been either qualitative or based on summary statistics derived from surycys of residents and real estate experts. It was only in the recent past that researchers adopted econometric techniques in their study of actual market prices of properties proximate to po\Vcr- lines. Most econometric studies have suggested that proximity to power lines capitalise into 100ver property values. This study contributes to the on-going discourse on the influence of high- voltage power-lines on property values. Using a sample of approximately 27,400 freehold residential properties sold in the Greater Toronto Area (GTA) during 1995, an attempt has been made to quantify the loss in property -,;" aiu.."s that could be attributed to the proximity of these residential properties to the high-voltage power-lines. This study makes use of GIS and spatial econometrics to quantify the influence of power-lines on property values. The study finds strong evidence of a negative influence of power-lines on property values, For example, properties in close proximity of high-voltage power-lines were sold, at an average, 30/0 to 60/0 less than a comparable unit that lied at a greater distance from the power-lines. It was observed that the influence of high-voltage power-lines in the GTA extends at least up to 50G-meters from the centre-line of transmission lines. This paper is organised as follows. The introduction is fol1owe~ by a comprehensive literature review. Both empirical and descriptive research was reviewed in this section. Literature review Influence of Power Lines on Freehold Property Values in the GT A Page- 2 ,-----_._---------_ __--_,n '__--__------'-- ....'- is followed by a brief discussion on methodology. Results from an exhaustive spatially disaggregate analysis of property values in the GT and their propinquity to power-lines is presented next. The issue of spatial autocoITelation latent in housing data and the discussion on spatial autoregressive techniques forms the next sections, which in tum is followed by a discussion on econometric models. This paper ends with a conclusion and suggestions for further research, To maintain flow in the main body of this paper graphs and tables are not reported in the main text. Instead they are produced in sections following references. Othcr detailed summary statistics and models, which were not commented upon in the main text, are also bundled together in the appendices. LITERATURE REVIEW The influence of high-voltage power-lines on property values is in fact a function of residents perception of the net side effects or benefits of proximity to power-lines. Often it is believed that proximity to power lines exerts a negative bias on property values due to the perceived or assumed health hazards commonly attributed to high-voltage power-lines. Others associate a downward bias in the price of contiguous properties due to "unsightliness of the lines However there are exceptions to the commonly held belief of health hazards associated with propinquity to power-lines, Often properties located adjacent to the power-lines exhibit structural attributes that are both unique and, at the same time, tend to compensate (sometimes over-compensate) for proximity to a noxious facility. It has been reported in the past that properties contiguous to the power-lines often had larger lot sizes. In addition, influence on property values is also a question of taste where certain individuals might not be troubled by the proximity to a noxious facility. This could be true for situations where structural attributes of properties abutting power-lines are similar to the rest of the sample and at the same time the socio-economic characteristics of the neighbourhoods of the two sub- samples are very similar. We also found some evidence to this affect where for certain municipalities within the GT A, properties located in close vicinity of high-voltage power-lines, at an average, returned higher values than the rest of the sample. An earlier research by Rhodeside and Harwell (1988) also observed a positive impact on property values, The positive influence could be attributed to added privacy, easement, and landscaping resulting from the hydro s right- of-way. On the other hand, Peiser and Schwann (1993), cited in Hamilton and Sch\vann (1995), observed that "pure green space" does not have a profound impact on property values. Influence of Power Lines on Freehold Property Values in the GT ,-- -,---------_u ___,_._ I~~1 f!-.c~u Kroll and Priestly (1991) conducted a comprehensive literature review on the influence of power-lines on property values, Half of the research reviewed by them found httle or influence of high-voltage power-lines on property values. However, the remaining studies observed negative influence of high-voltage power-lines on properties located within 200 meters of the power-lines. The research material reviewed by them reported a loss of 2(10 to 100/0 in property values proximate to power-lines. Hamilton and Schwann (1995) conducted one of the "recent" econometric studies on the influence of high-voltage power-lines. They observed influence of high-voltage power lines on a nan-ow band of properties around the transmission lines. They paid considerable attention to the functional form and heteroscedasticity. Other studies cited in Hamilton and Sclnvann (1995) observed an impact of 5% or less on the property values fIgnelzi and Priestly (1989 1991); Kinnard et al, (1984); and Colwell and Foley (1979H. Hamilton and Schwann (1995) considered 13 000 properties sold between 1985 and 1991 in 4 different neighbourhoods of Vancouver, British Columbia, in their study. A total of 2364 properties were located within the 200 m of the power-lines. Using McKinnon s two-step J- Test they concluded that both Linear and Log-linear specifications were not feasible and hence adopted Translog functional form (logarithmic independent variables) for their model. The dependent variable, housing values, was Box-Cox transformed. The fmal model included 104 linear, quadratic, and cross-product terms. They considered power lines over 69 000 volts as high-voltage lines. Hamilton and Schwann (1995) observed that hedonic functional form of properties adjacent to the line, within 200 meters of the power-lines, and rest of the sample might be different. Based on the Likelihood Ratio Test they observed that the three sets of properties might not have the same functional form. Hence they reported results for the three sub-samples: adjacent, mid rage (within 200-m), and far. Hamilton and Schwann (1995) observed that proximity to high-voltage power-lines take away 3% from property values. In addition, when the visual externality of transmission line towers was removed, it added $6670 (5.7%) to adjacent property values. In addition moving the properties to a distance of 100-m from the power-lines added $6740 to the property values. For the mid range properties (within 200-m of the power-lines) they observed an increase of $3438 (2.8%) in the property values when the properties were moved to a distance of 200-m from the power-lines. Influence of Power Lines on Freehold Property Values in the GT A Pagc- ,--.,------------.---.-.."-. -,-, Despite the attention paid to the con-ect functional form , models retuTIlcd numerous strange results. For example, Log of fireplace, bedrooms and full bathrooms returned negative coefficients, suggesting that all else being equal, additional of a bathroom or a bedroom ""ill result in the decline in property value. Some other results shed light on how property values were valued differently because distance from power lines might result in distinct structural attributes. For example, the variables log of housing age returned negative coefficient for adjacent and mid range properties, while it returned a positive coefficient for far properties. Peter F. Colwell (1990) adopted a temporal study of the impact of power-lines and towers on the proximate land. Colwell tried to observe if growth of trees in the right-of-way gradually reduces the impact of visual externalities on property values. This study addresses the fundamental issues of distinguished structuf.U attributes of proximate land, especially casement. Colwell argues: "Developers tend to increase the area of lots that have an easement for a power line, while perceived lot areas go beyond the true lot line along a corridor right-of-way." He argued that lot area (true or perceived) have to be held constant to gauge the effect of transmission lines, An earlier study by Kinnard (1967), cited in Peter F. Colwell (1990), also made the case for easement.They argued that lots contiguous to the corridor s right-of-way should reflect a premium due to access to large green space, which is available for recreational use to households. In a similar study Kinnard (1967) and Reese (1967) suggested that the impact of power-lines would diminish over time. Colwell used a data set of 200 properties, within 400 feet (122 meters) of the power-lines, sold over a period of 11 years. The model specification is mentioned in the following equation: SPi=, o Il x exp(L, Xij+(MOSJ+, 9 (lIDLNJ+, loCrvIOS IDLNJ j=l j=6 , 11 (1IDTWR , 12 (MOS IDTWR SPi Xij DLN= MOSi = DTWR = the selling price of the ith property the /h characteristic of the ithproperty or sale, e.g, liveable area, no. of washrooms etc. Distance from property to power-lines the month of sale of the ith property, the distance from ith property to the nearest tower. Variables MOSj / DLNj and MOSj / DTWRj in the equation are trying to gauge '"the impact of time on the effects of the two proximity variables (DLN, DTWR).He presented three variations of the main model. Briefly, the models in,dicated that selling price of a property Influence of Power Lines on Freehold Property Values in the GT A , ' t:' ..r ___ h--_____-...._ _.. 'h' '- -,---, .-,- .,--.... increased with the distance from the power-lines. For properties not impacted by power-lines. the annual appreciation rate was almost 70/0. The coefficient for proximity to the to\\'or \vas not significantly different from zero at 90% confidence level. However, coefficient for proximity to power-lines was significantly different from 0 at 90% confidence leveL The coefficient for variable MOSi / DLNi was significantly positive, suggesting that the int1uence of power lines diminishes over time. In a separate model, Colwell estimated the inf1uence of easement property values. The model revealed that easement had a negative impact on property values. Delaney and Timmons (1992), using a survey of appraisers conducted in 1990 observed that proximity to power lines is capitalised into lower property values for residential properties. Market value of such properties were, on average, found to be 10.00/0 less than the comparable sales not influenced by the proximity to pNVer lines. They cited a study by Kinnard (1988) that reviewed over 75 studies from 1950 to 1988. Only four studies employed models to estimate the influence of power-lines. Three out of the four studies found no "discernible impact" with the exception of Colwell (1990). Almost 94% of the respondents in Delaney and Timmons (1992) cited visual Unattractiveness as the reason for the decline in property values followed by health concerns (590/0): disturbing sound (43%); sound intrusions (29%); and safety (290/0). In order to offset the negative influence of power-lines, developers often lowered price of such properties, offered larger lots or invested in landscaping. One key rIDding was that appraisers with no experience \vith properties proximate to high-voltage power-lines assumed greater decline in property values than those appraisers who have worked with such properties. In a study conducted in New Zealand, Bond (1995) studied the impacts of high-voltage overhead transmission lines. The study tried to assess the perceptions of various sections of societies toward power-lines, for which the cut-off was set at 110 kV running on 26-111eter high steel pylons. The study focussed on hr1\\ residents of properties proximate to power-lines. real estate agents and appraisers with experience in neighbourhoods ""ith power-lines, evaluate the . impact of such facilities. The study was based on a survey conducted on the follo\ving three groups: Residents within 300 m of high-voltage power-lines Real estate agents Appraisers Two different questionnaires were used in the study. First questionnaire studied the reaction of residenis or properties proximate to power-lines, while the second questionnaire was sent to Influence of Power Lines on Freehold Property Values .in the 2TA --,---------_.._---_._---?-,~g:~=~ real estate agents and appraisers. Residents living within 300-meters of the po\-ver-lines were further sub-divided into two groups. Properties within 50-meters of the po\ver lines \Vcre labelled as 'Close , while those located at a minimum distance of no less than 50-meters and no larger than 300-meters were categorised as 'Distant'. The study revealed that almost 790/0 residents believed that the presence of povver lines had a negative impact on property values. In addition, 87% residents reported hearing the "buzzing" or crackling" sound, while 78.3 % were troubled by noise. Almost 62.50/0 respondents were concerned about the health hazards imposed by power lines , ' while 52.30/0 respondents were concerned about lines being damaged during an earthquake, Almost 80(Yo of the respondents revealed that the price paid for the property was not influenced (counter-intuitive!) by the presence of power-lines. Survey respondents comprising of appraisers returned similar results. Appraisers observed that 92% of residents related power-lines with negative influence on values. Real estate agents who operate in areas with power-lines, reported a 10% influence on property values due to power-lines, The study concluded that the three major players in the residential real estate industry, namely residents, real estate agents and appraisers, all valued power-lines negatively. It was also mentioned that the perceived negative attitude towards power lines might not truly reflect in the transaction price. Callanan and Hargreaves (1994) conducted a parallel study that complimented Sandy Bond' work cited earlier. OLS models reported in the study found a negative association bet\veen propinquity to power lines and property values, A residential unit located at 100 meters from the power-lines will lose $3551 to its proximity to the high-voltage power-lines. When a residential unit was moved closer to the power-lines, the model predicted a greater loss in value. If the same unit was located at lO-meters from the power-line, the predicted loss in value at $35 510 \vas ten times the loss at 100 meters. Callanan and Hargreaves (1994) and Bond (1995) based their research on the same study area: Wellington, a suburb of Newlands in New Zealand, Using an econometric approach Callanan and Hargreaves (1994) tried to quantify the influence of High Voltage Overhead Transmission Lines on residential property values, The sample data consisted of 330 properties within 300 meters of the high-voltage over head property lines, sold over a period of Ii years, Zoning policies in New Zealand, which deal with proximity to power-lines, differ from those in North America. Unlike in North America, residential properties could be located directly Influence of Power Lines on Freehold Property Values in the GT A Pauc- 7 ----,_._--------,. ---,-.."..----.---- ,-- beneath the power-lines in New Zealand. Within the sample data 4.5(10 properties vvcre located directly under the power-lines, while another 10% were located within 50 meters of the power lines, OLS models reported in the study used structural attributes of the residential properties. aggregate locational variables, temporal indicators of sale, and reciprocal of distance from the power lines as explanatory variables. Locational elements other than the proximity to power-lines, such as distance from the Central Business District (CBD), have long been utilised as an explanatory variable in hedonic models. Similarly, effects of LR T, subways and highways on property values have also been quantified in hedonic models, The impact of distance from CBD depends upon the geography and economy of a city. In a study of house and land prices in Sydney, Australi~ it was found that house and land prices fell dramatically with distance from the CBD (Abelson, 1997). The analysis was conducted in two stages: a) between 19-; i tn 1968 , and b) between 1970 and 1989. For the two periods, a negative exponential relationship between property values and distance to the CBD was discovered. LOGCBD (log of distance from CBD) was found to be the most significant variable. Locational variables, such as accessibility to rail or to the regional shopping centre, were not significant variables in explaining house prices, The assumption that cities are mono-centric may not hold for modem cities. This fact evident from the layout of high-voltage power-lines as the lines criss-cross through the urban/suburban landscape of the GT A. Modem cities have become, or are in the process becoming, polycentric with increases in suburban office and retail centres. In a study of travel behaviour, it was discovered that suburb-to-suburb trips have increas'ed in number, relative to suburb to CBD trips due to the decentralisation of employment (Levine, 1995). Provision of electric power is imperative for suburban job growih. Thus in the GTA, high-voltage power-lines are more distinctly recognisable in the suburbs since their explicit visibility is a prelude to future development opportunities. In another study of housing values, Vfination in housing prices was explained using a distance decay function, changes in population and housing stock, and changes in ethnic mix (Archer. 1996). A generalised version of the repeat-sales index was used to estimate housing price appreciation. The data set consisted of 42 890 repeat sales in 79-Census Tracts (CT) groups in metropolitan Miami. The properties were geo-coded to the respective CT. When the CT group ill was excluded from the model specification, the model explained 76% of the variance in house price appreciation. The addition of CT group ID explained an additional 30/0 of house price Influence of Power Lines on Freehoid Property Values in the GTA PucTc-I::- .---,-,---------.,-.-- - -,-., , appreciation, The log of distance variable returned a negative coefficient, indicating that the house price appreciation rate declined with increase in distance from CBD. Zeiss (1998, 1999) stated that highly controversial facilities do not consistently cause significant impacts on residential property values, yet some less objectionable facilities do. Zeiss looked at typical physical, psychological and trigger impacts of ten categories of noxious facilities. He concluded that nuclear power plants, waste facilities, electrical power plants and transmission lines cause inconsistent property value impacts. These facilities were characterised by multiple and complex physical and socio-economic impacts and medium to high perceived risks. On the other hand, airports, highways, all- pollution, visibility impacts and natural hazards were found to consistently cause property value effects, create single observable physical impacts arid are perceived as low risk. Zeiss combined electrical power plants and transmission lines in one category in his studies. As a result of this combination, it is hard to isolate the impacts on residential property values due to transmission lines only. Verkasalo et ale (1997) studied the effects of magnetic fields from transmission lines on the risk of depression. Two data sets were used in the analysis. The first consisted of 12 063 persons who had answered the 2l-item Beck Depression inventory of self-rated depressive symptoms. The other data set looked at the personal 20-year histories of exposure to overhead 11 Ok V -400k V power lines, They reported that the adjusted mean Beck Depression Inventory scores did not differ by exposure, provided that proximity to power lines is not associated with changes \vithin the common range of depressive symptoms. However, they stated that the risk of severe depression increased 4.7 times among subjects living within 100m of high-voltage transmission lines.The aforementioned statement was based on small numbers and further validation is required. Furby et al. (1988) reviewed and critiqued the methods of detennining transmission line impacts on land values and methods for compensating property owners for losses associated to power lines.The authors also reviewed empirical studies that dealt with the effects of transmission lines on property values. A key issue in detemlining the effect of transmission lines on property values is the identification and evaluation of perceived losses. The authors stated that carefully conducted studies could capture the influence of power-lines on properties. Based on the studies that they reviewed the authors stated that there was a clear discrepancy behveen "vhat lay people and experts think about the effects of transmission lines on property values, Influence of Power Lines on Freehold Property Values in the GTA Page- ,---_._------'---'----,.----'- ---- ",.-- ,--", Gregory & von Winterfeldt (1996) identified some studies that reported a significant association between indirect measures of exposure and cancer. They also reported that nmncrous other studies found no statistical evidence of such effects. The issue is further complicated by the ubiquity of sources of electromagnetic fields. The authors list following reasons for loss in property values due to power-lines: A possible reduction in the visual attractiveness of the property A possible increase in the level of residents' fear about potential health effects A possible reduction in the pool of buyers, and thus an increase in the cost of selling. A possible increase in the length of time required to sell the property, For the pre-1979 studies, the range of decrease in property values was between O~Io-30%. For the post-1979 studies the decline in value was between 50/0-10%. They claimed that there were many situational factors that influence whether a property will decline in value or not due to power lines. METHODOLOGY This research uses a subset of the data created for a larger study of housing values, hedonic price indices, in the GTA (Haider, 1999). The earlier study employed a large data set of 285JJOO freehold properties in the Greater Toronto Area (GTA), which transacted during 1987 and 1995, Haider (1999) documents the detailed results from the spatio-temporal analyses of the complete sample of 285 000 sales. A key objective of that study was to ascertain significant detenninants of housing values, including the influence of locational elements, such as proximity to subway, or a mall, on housing values. The presence of spatial autocorrelation in the propcrtv; values "vas also evaluated. Housing values (actual transaction prices) and other structural attributes of the properties \vere obtained from the Toronto Real Estate Board (TREB). The TREB database captures almost 80010 of all residential transactions in the study area. TREB data were geocoded, based on the street name and number, using a modified version of the Geocoding algorithm available in Map Info (!J. A success rate of 88% was achieved for geocoding. The remaining 120/0 properties could not be geocoded because of incomplete/incorrect address information in the TREB data set. Initially, properties sold for less than $10 000 were excluded from the analysis. Later, during model building, records with incomplete or eIToneous infonnation were excluded from the database, leaving the number of Influence of Power Lines on Freehold Prope,rtv Values in the GT A ----_._------------.)~~~~~. ~l!) sales' for the year 1995 at approximately 27,400, Figure-AI presents the spatial distribution of sample property values in the GT A. A series of locational variables were created to gauge the effects of accessibility to utilities such as subways, highways and shopping centres. , Details on locational variables arc reproduced from Haider and Miller (1999) in Appendix B. This research focussed exclusively on the influence of power lines on residential properties in the vicinity. The entire spatial analysis was performed in a GIS. A GIS map of high-voltage power-lines "vas extracted from the Statistics Canada Street Network Files obtained from Data Centre at the University of Toronto. Concentric buffers were created around the power-lines at distances of IDO-m, 200-Ill , 300-m 400-m, 500-m, 750-m, IOOO-m, 1500-m, 2000-m, and 3 ()QO-m. Figure-A2 shows the layout of power-lines and the concentric buffers of 1000 meters and 2000 meters draw-n along the power- lines, CTs intersected by power-lines have been shaded in grey. The buffer maps were overlaid on the geocoded property map to create binary variables that control for proximity to power-lines, For example, B IOO is a binary variabk that carried a value of 1, if the property \vas located within 100-m of the high-voltage transmission line and 0 othenvise. Similarly nine other binary variables were created corresponding to the buffers mentioned above. Research cited in this paper indicated the extent of influence of high-voltage power-lines was observed up to only a few hundred meters from the power-lines, OUf research stands out from the previous work for the reason that we explored influence of power-lines on property values up to a distance of 3-km. This research also stands out for the fact that we employed a huge data set of 000 observations, which is quite larger than the data used in previous research. Our research concludes that direct influence of power-lines does not extend explicitly beyond 500- meters from the centre line of the power-lines. This research also tried to answer the following questions: a) Are the houses in close proximity to power-lines any different in their structural attributes from housing units at greater distances from power-lines Do residents in different neighbourhoods perceive power-lines differently? c) Are socio-demographic characteristics of Census Tracts intersected by power-lines any different from those of CTs with no high-voltage power-lines? Answers to the above three questions are documented in descriptive analyses. 1 All dollar figures are in 1995 Canadian dollars, Influence of Power Lines on Freehold Property Values in the GT ' Page- ------,-,--.-,----.-------..----...'"---.' '..'--,-" The analysis of spatial dependency in housing values fonned the basis of spatial 11l0del of property values being presented in this paper. We based our decision to apply spatial autoregressive techniques after quantifying spatial autocorrelation in the data~ and not on the mere assumption of its presence. We found the spatial lag variable as the most significant variable in the spatial econometric models along with variables controlling for propinquity to power-lines. When the spatial lag variable was excluded from model specification , the exlJlanatory power of the model was compromised and some coefficients in the models retunled counter-intuitive results. DESCRIPTIVE ANALYSES As mentioned earlier, a series of concentric buffers were created along the centre-line of the high-voltage power-lines in the GTA. Based on those buffers we compared the average sale price of properties within the buffers with rest of the sample (Table-AI). The average price of properties located within 100-m of the buffers was $210 000 against $228 000 for rest of the sample. Within our sample of 27400 pmpct-bes, 650 properties were located within 100-1ll of a high-voltage power-line in the GTA. Similarly, mean price of properties within 200-meters of the power-lines was $212 000 against $229 000 for rest of the sample. In Table-, the second buffer of 200-meters also included the properties that were located at a distance of less than 100- meters of the power-lines, Hence the average property values and nwuber of sales are cumulative as each buffer adds more properties to the previous buffer and computes the Illean for all properties that are located within the buffer. Table-AI explicitly reveals the mcrease of property values as the distance from the powcr- lines increases. However, the trend reverses for properties located within I-kill of the power- lines. There is no evidence to believe that the influence of power-lines extends up to 1000- meters. Hence statistics reported in Table-AI for larger buffers are offered for comparison only, We conducted a one-tailed T -test t6 detennine if the properties outside the buffers at an average fetch higher prices than the properties located within the buffer. The test statistics reported in Table-AI mdicated that for a 99% confidence level, mean price of properties located outside of buffers was higher than the mean. price of properties located within the buffers. The above statement is true for mean prices estimated at all distance thresholds for this study. We will now compare the mean sale prices discussed in the previous paragraphs with the mean values of properties located exclusively within the buffers. Consider Figure-A3 where mean prices are reported for properties located in the "doughnuts . For 200-m buffer, the mean Influence of Power Lines on Freehold Property Values in the G:!, ~--_._-- ---_._------ F~~~~- price ($213 200) is reported for those properties that are at a distance of more than 100-m and less than 200-m from the power-lines. Compare this mean value with the mean price ($212J)OO) reported in Table-AI for properties within 200-m of the power-lines. Similarly, for properties that are located at a distance greater than 400-m and less than 500-m the mean value is $23 LOOO. For a comparison, mean price of all properties at a distance of less than 500-m is $219_000 (Table-AI ). Figure-A3 vividly explains the relationship between property values and propinquity to power-lines. As the distance between power-lines and properties increases, the mean price of property values also increases. The relationship holds up to a distance of 500-m from the power- lines. The average price of properties that are located at a distance no less than 400-m and no greater than 500-m is higher than the properties that are located at a distance of greater than 500- m but less than 750-m. It is assumed that beyond 500-m, price of residential properties affected more by factors other than their proximity to power-lines. Figure-A4 presents the number of sales captured at various distances ITom the high-voltage power-lines in the GTA. It could be deduced from Figure-A4 that for every additional IOO-m distance from the power-lines, 1000 additional sales were recorded. A total of 1011 properties were sold a distance greater than 300-m and less than 400-m from high-voltage power-lines. Meanwhile a total of 3636 sales were recorded within 400-m of the pm,ver-lines. The above discussion leads us to a very important issue: Do residents in different neighbourhoods perceive power-lines differently? To answer this question we conducted the above-mentioned analysis on a disaggregate level of municipalities (Table-A2). We will discuss in detail results from municipality-wide analysis for properties located at a distance of less than IOO-meters from the power-lines, Detailed results of disaggregate a.t'lalyses for properties located at distances greater than IOO-m from the power-lines are documented in Appendix C. It should be noted that these municipalities were amalgamated earlier into a mega-city now called GT However, it is hypothesised that over the years these municipalities developed specilic traits and attributes that attracted households with peculiar characteristics. For example, average price of housing units in Etobicoke at $235 000 is significantly higher than the average price recorded in Ajax at $170 000 (Table-A2), A quick review of Table-A2 reveals that several municipalities, such as Aja.x, Mississauga and Markham reported higher mean price for properties within 100-Ill of the high-voltage power- lines than those properties that were at a distance greater than IOO-m. TIle number of sales for properties located very close to the power-lines is very small for most municipalities. Influence of Power Lines on Freehold Property Values in the GT ___-- _m- ----- --- ------.. --_, a~~~_ Mississauga remains an exception with 11 7 sales reported within lOO-m of the power-lines. Could it be true that for certain suburbs of the GTA, residents are not wary of high-voltage power-lines? This hypothesis would lead to further assumptions. It could be true that residents of those municipalities do not consider proximity to power-lines a health hazard or a visual externality. We lack data to effectively answer the questions raised here. Our database can best make assumptions about public attitudes and perceptions toward power-lines by looking at the market price of a property and its locational amenities. However, we can try to answer two other questions that we raised in the previous section: a) Are the houses in close proximity to power-lines any different in their stmctural attributes from housing units at greater distances from power-lines, and b) Are socio-economic characteristics of Census Tracts intersected by povver-lines any different from those of CTs with no high-voltage power-lines? To answer the fIrst question, we compared structural attributes of housing units by municipality within 100-meters of the power-lines with attributes of those units that were located at a distance greater than 100-m (Table-3), For the municipality of Ajax, one can argue that the housing units located closer to the power-lines are comparatively larger in size than rest of the stock within Ajax. The average number of rooms bedrooms, washrooms, and parking places is higher for properties that are within 100-m of a power-line. Similarly, 1000/0 of the properties located closer to the power-lines are detached against 85% properties in rest of the sample in Ajax. All properties within the IOO-m buffer hiKl a flfeplace against 650/0 in rest of the sanlplc. Again, 73% properties located closer to the power-line were centrally air-conditioned against 600/0 of rest of the stock. F or the municipality of Mississauga, variables acting as a proxy for the size of the housing unit indicate that properties within 100-meters of the power-lines are larger in size than rest of the freehold stock within Mississauga. Almost 92010 properties within the lOO-m buffer were detached, another 88% reported at least one fITeplace, and 72010 were located close to a major regional highway. While for rest of the stock in Mississauga only 720/0 properties were detached, 73% reported a flfeplace and only 30% properties were located close to a regional highway. From the above discussion and resHlls portrayed in Table-A3 one can argue that for those municipalities where average price of properties proximate to power-lines is higher than the rest of the sample, those adjacent units generally are of better quality and are of larger size. 'Ve observed the sa..T..e trends in other buffers (please see Appendix C for results) where adjacent Influence of Power Lines on Freehold Property Values in the GT _,__-,-- ------ --_._ ~~1I~.:.::~~. properties with better structural attribute~ returned higher mean price than the rest of the sample for certain municipalities. It should be noted that certain traits and characteristics that might be sought after in one municipality might not be as desirable in another municipality. Continuing with thc comparisons of Ajax and Mississauga, one could see that Mississauga residents attach high priority to highway accessibility. Since the high-voltage power-lines corridor nm along a regional highway in Mississauga, greater accessibility to regional highway, to an extent, compensated for the assumed losses associated with proximity to power-lines, On the other hand, higln-vay accessibility premiums are enjoyed by a smaller sub sample of residents in Ajax, It can be argued that highway accessibility is not a highly desirable trait in Ajax. Accessibility to a highway for housing units in Ajax did not capitalise into higher property values (Table A-3). It has often been argued that low-income households are forced into choosing localities with undesirable features, such as propinquity to a nuclear power plant or a landfill, Assuming that households associate power-lines with undesirable features, one can argue that CIs punctuated with high-voltage power-lines should be- home to low-income households. To test this hypothesis, 1991-CT data on socio-economic characteristics for CIs intersected by power-lines was compared with the remaining tTs (Table-, Figure-A2). The comparison revealed that CTs intersected by power-lines demonstrated equally good socio-economic characteristics, if not better, than the remaining CTs in the GTA that were not intersected by power-lines. Average household income for CTs intersected by power-lines was surprisingly higher than the average household income for remaining CTs in the GT A. Similarly average number of census families per CT, earning more than $70 000, was higher for CTs intersected by power-lines. Average number of households spending more than 30% of their income on shelter was lesser for CTs with power-lines, A comparison of structural attributes of housing units reported in Census revealed that CIs intersected by power-lines had larger housing units than CIs that are . not home to high-voltage power-lines. After comparing the socio-economic characteristics of the CTs groups in Table-, it can be argued that the CIs intersected by power-lines are no fUn down areas inhabited by low-income by households. In fact, for numerous indicators of social quality, CTs with power-lines outperformed remaining CIs without high-voltage povver-lines. From the above it can be deduced that the observed loss in property values could be attributed to the propinquity to high-voltage transmission lines. The analysis revealed that properries and neighbourhoods abutting power-lines in the GTA were of high quality and not dilapidated areas. Influence of Power Lines on Freehold Property Values in the GTA ---. Page- --------- ,---,- SPATIAL AUTO-REGRESSIVE SPECIFICATION The need to adopt auto-regressive techniques in hedonic price equations is documented in detail in Haider (1999). For brevity the discussion about the use of SAR techniques will not be reproduced in this paper. There is a consensus in the housing literature that the hedonic price method offers the best econometrics environment to model housing prices (Can and 1-1cgbolugbc 1997). The development of a hedonic model in this paper relies heavily on the model developed by Can and Megbolugbe (1997). They have argued in the past that the most hedonic models were insensitive to the geographic location of dwellings within the metropolitan area, thus overlooking the inter-metropolitan variation in housing prices, Spatial spillover effects, they argued, in the operation of local housing markets require one to focus on spatial dependence in specification of housing price function. Spatial dependence varies with metro areas and over time. Can and Megbolugbe (1997) adopted the "Comparable Sales" approach in specifying the spatial lag variable. At the heart of this approach lies the assumption that the price history in the immediate neighbourhood of a given property will have spillover effects on its market value. The prices of the most recent sales of similar properties are considered in estimating the market value of a property, controlling for differencc~ in their structural attributes and lleighbourhood characteristics. The Spatial hedonic model specification is portrayed in the follo-wing equation: ~t 2: j wij'j,t-+2: k f3k ik + 2: I Y1 Nilt ;it m=l 6; j:t:i; Wij = Lj((l/dij)/ Lj l/dij j= 1 ,.. . N; dij :::;; 2 The variations in the house prices are explained in tenn of the differences in their stnlctural characteristics (S) for k= 1 , ... , K and/or neighbourhood characteristics (N) for J , ... , L. f3:yare the parameter vectors corresponding to S & N, while a is a constant. W~i is the weight that specifies the extent of influence of price of prior sales Pj (that occurred between time t-ill and t) on the transaction price of the concerned property, which we would refer to as the anchor property. Meanwhile p is a measure of overall level of spatial dependence between tPi, Pj,t-m paIrs. This model incorporates both spatial and temporal functional interdependencies. The influence of prior sales is hypothesised as an inverse function of distance, dij. The lesser the distance between a prior sale and the anchor property, the more influence that prior sale will have Influence of Power Lines on Freehold Property Values in the GTA Page- --,----_._--- ,_,m_- --- over the transaction price of the anchor property. By introducing a spatially autoregressive tenll. Wij x Pj,t-m, as an explanatory variahk ~ we have explicitly controlled for the functional interdependence. The spatial lag variable was used to quantify the influence of neighbouring properties on the value of a specific property referred to as the "anchor property." The correct specification of the spatial lag variable is imperative for the statistical validity of the model. If specified correctly, the spatial lag variable, Wij x Pj,t-m, will control for spatial autocorrelation that exists in data. hypothesised that the value of a property at time, t, is influenced by the most recent sales of comparable properties in the vicinity of the anchor property. We also hypothesised that the spatial spillover effects do not extend beyond a 2-km radius of the anchor property. In other words, we assumed that housing values are not correlated if a distance of more than 2 kilometres separates properties. We also hypothesised that property values are not correlated if the sales are more than six months apart. These cut-off points are arbitrary. Our study involves huge data sets with approximately 30 000 records in every estimated model. The large sample size affords us the opportunity to apply OLS or Weighted Least Square techniques instead of Maximum Likelihood Estimators, since OLS estimates are unbiased for large sample sizes (Cliff and Ord, 1981). Table-A5 presents the summary statistics of certain explanatory variables used in reduced models. The average sales price for the sample was $227 600. The average number of rooms in a house was 7, while the average number of bedrooms was 3.3. The average number of washrooms was 2., with the average parking capacity at 1.2, 70% of the properties in our sample were detache4 housing. 30% of housing units reported at least one fireplace, \vhile 10% of the housing units reported more than one fireplace. Almost 50% of the houses in the sample were centrally air-conditioned. We used the semi-log specification to control for non-linearity in the data set. The follmving equation describes the models discussed in this section. Housing Values = (p *Lag Variable) * exp(a+~lSl + BzSz + ... + ~nSn + YI ... + Yn S= Structural attributes (type & size of unit) N= Variables controlling for pn:T~6mity of housing units to various landmarks, such as power-lines, subways and highways. Lag = Spatial Lag Variable Influence of Power Lines on Freehold Property Values in the GT Paoe- i7 -- - - __--_nu ' ____' n ,.. ,_,nn 'Y, P are the parameter vectors corresponding to S, N, and Lag Van able respectively Variance Inflation Factors (VIF) were estimated (results not shO\\I'n) to check multicollinearity within the explanatory variables. Low \ alues for VIF were observed that suggested little or 110 multicollinearity in explanatory variables. Models were weighted by number of rooms to control for an increase in variance of residuals with the increase in the value of dependent variable. DETECTION OF SPATIAL AUTOCORRELATION The impetus for advocating SAR techniques is premised on the assumption that spatial autocorrelation exists in housing data. Moran s I was calculated for housing values to quantify spatial autocorrelation. We specified a weight matrix, Wij, by relying on level of adjacency among CTs. We preferred Moran s I to Geary s C, since Moran s coefficient, in case of a mis-specified Geometric Weight Matrix, seems to retain power better than other spatial autocorrelation test statistics (FlonD( and Rey, 1995). Moran s I is defmed as following: n~L W (Yi Y)(Yj i=l j=l (~(Yi y)2 )(L: Lio'j W ij i=l Where Yi is the variable of interest and Wij is the spatial weight matrix. The calculation of Moran s I is computation ally very intensive. In order to reduce the sample size, we aggregated the property values to the CT level. This aggregation will result in a higher value for Moran s I due to the aggregation bias. However, estimating Moran s I for large number of observations was not possible with the existing computing power. Figure-A 1 also offers a good indication of presence of spatial autocorrelation in the disaggregated data set. , The weight matrix was specified using three techniques. For two contiguous CTs, level of adjacency could be expressed as a function of the length of common border. Therefore. the greater the length of the common border between the two CTs, the more contiguous they arc. Another simpler approach is to use a binary variable as the weight matrix: the weight value is L if the two CTs are contiguous and 0 otherwise. The third method tested for specifying the weight matrix is similar to the fIrst technique where the length of the common border between contiguous CTs derIDes adjacency. However, to explicitly incorpomte spatial structure of the Influence of Power Lines on Freehold Property Values in the GT A Page- ----------.----.-------.-.--."------------.....-' ....-. CTs, the common border length between the two CTs was weighted by the average perimeter of the CTs. Table-A6 presents results for Morati's I calculations for freehold properties sold in the GTA during 1994. AutocolTelation statistic is offered for the three measures of contiguity in weight matrix: length of common border, adjdCency, and weighted common border length, Results from these computations indicate the presence of spatial autocorreJation in average housing values for the CT, Weighted common border length specification, which is assumed to be sensitive to the spatial structure of the region, returned the highest value for Moran Surprisingly, the common border length technique returned a higher value for spatial autocolTelation than the simpler weight matrix. However one should realise that the binary weight matrix is oblivious to the spatial structure of the region. ECONOMETRIC MODELS TO QUANTIFY INFLUENCE OF POWER-LINES ON RESIDENTIAL REAL ESTATE VALUES As mentioned earlier, the data set and the modelling techniques applied in this study are the same as were used in Haider (1999), Haider and Miller (1999), and Miller and Haider (1999), The set of variables used in the models for this study was selected from a pool of hundreds of explanatory variables. After a detailed systematic analysis, documented in Haider (1999), a smaller set of variables was selected that best explained the variance in property values in the GTA. Hence for this study, apart from variables that gauge proximity to power-lines, other variables used are those that were short-listed in earlier research by Haider (1999), Haider and Miller (1999), and Miller and Haider (1999). Therefore this study will not repeat the process of identifying the most significant predictors of property values. Instead the models discussed in this study would extend the scope of earlier research by quantifying the influence of high-voltage power-lines on property values. Two model specifications were developed for each buffer variable: Ordinary Least Squares (OLS) and Spatial Auto-regressive (SAR). The fITst set of OLS models is discussed in the following paragraphs. Table-A7 presents the details for the OLS models. OLS mode)s explained 52% variance in housing values. All parameter coefficients in the reduced models 'were significant at 950/0 confidence level. The coefficient values were almost unifonn across the models. It is evident from the OLS models that proximity to power lines has been valued negatively in all models. Results from the ten models reveal that proximity to high-voltage power lines is associated with a decline of $11 000 to $27 000 in property values. For properties located within I-km of the power-lines: the loss in value was between 4 to 6,2% of the average price of the sample stock. If a property is located within 100-m of a power-line, its value is Influence of Power Lines on Freehold Property Values in the GT~ ___----,--,----__.. ~~~e-=-!.:? $17 700 less than a similar property at a distance greater than 100 meters from the power-lines all else being equal. These results are consistent with other research reviewed earlier in the paper. Though we have estimated models for buffers up to 3 kilometres, there is little evidence that influence of power-lines extends be'ood 500-meters. Figure-A5 shows how the coefficients of buffer variables decline as the distance fTom the power-lines increases. Figure-A5 reveals that as the distance from the power line increases the loss in value attributed to the proximity to power-lines decreases up to a distance of 500-m. However, the coefficient for buffer variables start to increase in absolute value for properties located at a distance greater than 500-m and less than 3-, suggesting that property values decline at a greater rate as the distance from the power lines increases beyond 500-ro. This rIDding is counter-intuitive. We believe that buffer variables for more than 500-meters are reacting to influences other than that of power-lines, which are causing the models to predict a greater decline in property values with the increase in distance from power-lines beyond the 500- m threshold. We also believe that these counter-intuitive results are due to the current model specification. As we employed different model-specifications (e.g. spatial auto-regressive methods), vve were able to control for this anomaly. Another point of concern for these models is the behaviour of variable D CBD that contains EuclideaR distances in kilometres between properties and downtown Toronto (intersection of King and Bay streets). D CBD is in fact the price gradient with an average value of approximately $1950. It implies that property values decline by $1950 per kilometre from CBD. It can be argued that the downtown effect does not ex.1end too far into the suburban GT A. Hence models return negative property values for certain smaller properties located at Euclidean distances greater than 45-km from CBD. One way of getting around this problem is to estimate two set of models: one where D - CBD is entered as an explanatory variable while the other model for far-off properties is estimated without D - CBD as an explanatory variable. However, when a semi-log model specification was applied, the models did not return negative property values. A semi-log version of the model with B lOO as the buffer variable controlling for proximity to power lines is presented in Table- A8. The minimum predicted value obtained from the model was equal to $63 800 (elI-O64). The model offered a better fit and explained 64% variance in property values, This was a significant improvement over prior OLS estimates with adjusted R-square at 52%. A close look at estimated OLS models in Table-A7 reveal that washrooms playa critical role in property valuation, with each additional washroom valued at $45 000, ceteris paribus. Influence of Power Lines on Freehold Property Values in the GT A ----------------....- .,,_ ~f-~. ~?~:'~.. Accessibility to the subway system in the GTA reflects a premium in property values. If a property is located within 1.5-km of a subway line in the GTA, it is expected to fetch an additional $38 000, all else being equal. Proximity to a major highway was associated with a loss of $7 000. Presence of multiple fIreplaces in a housing unit is indicative of high quality: better styled units probably with location in an up-beat neighbourhood. In order to control for the quality of housing, we added a binary variable FIRE - ML T, which carried a value of 1 if the housing unit portrayed multiple fIreplaces and 0 otherwise. FIRE MLT added $106 000 to the property value. Detailed results from the above-mentioned models are reported in Appendix D, Results from the spatial model specifications, discussed earlier in the paper, are presented in Table-A9. The spatial autoregressive models by far offered the best fit against all other model specifications tried in this research. The spatial model explained 82% variance in the housing values. The a priori expectations were met for all parameter coefficients. With the exception Mall , a variable controlling for proximity to a large shopping centre, all other variables returned significant coefficients at 95% confidence level. All else being equal, the addition of a bedroom or a washroom will add to the value of a housing unit. Proximity to subway adds to the value of a property, while the property values decline as the distance from Toronto CBD mcreases. The coefficient for buffer variable, B I00, was negative and significant, suggesting that a loss in value is associated with properties that are proximate to power lines,Predicted property values varied between $30 000 and $2 300 000. The residual statistics in Table-A9 confinn the fact that spatial models were by far better fit than the non-spatial models. Other spatial models with larger buffer values are reported in Appendix D (page D 1 0 and onwards). A quick comparison of residual plots in Figures A6 and A 7 explicitly indicates that spatial models are better fit than the OLS models. Figure A7 reyeals that residuals from the spatial model are evenly placed around the mean value of 0 with no obvious trend. However, residual plot for the OLS model has a downward slope, In addition, the residual plot for OLS model reveals that as the predicted value increases, the spread around the mean for residuals also increases simultaneously, suggesting the presence of heteroscedasticity. Several measures were adopted to control for heteroscedasticity, including weighted model along with semi-log specification. In addition, use of spatial autoregressive specifications controlled the spatial con-elation in housing data. Influence of Power Lines on Freehold Property Values in the GT Pagc- 2 u_-'- ---' .------- ,-------""-' ,...---'--- ,., ,..' The residual histogram for spatial autoregressive model (Figure-A8) offers another evidence of a close fit since residual values are focussed around the mean zero and the plot approximates normal curve. Histograms were also plotted for the predicted values obtained from OLS and spatial models (Figures 9 and 10). The SAR model approximates a Honnal curve better with slight positive skewness. On the other hand, histogram for OLS model is marred with extreme values and shows negative predicted values along with some very high property values. In summary, spatial autoregressive models offered better fit than the OLS models. Also, SAR models treated properties with unusual characteristics better than the OLS models. Influence of Power Lines on Freehold Property Values in the GTA Page- ---------.--'--.--.-'---- ..'_.- CONCLUSIONS This research offers conclusive evidence to the claim that propinquity to high-voltage pO\:vcr- lines capitalises into lower property values. Results from OL8 models estimated for freehold properties within I-Ian of the power-lines suggest a loss of 4% to 6.20/0 in value, Loss in value decreases with distance from power-lines. At an average proximity to high-voltage power lines resulted in a decline of $11 000 to $27 000 in property values. Two different model techniques (OL8 and 8AR) were used in this study.The residual analysis revealed that spatial autoregressive specification offered a better fit and explained 81 % variance in property values. In addition, spatial and s~mi-Iog specifications dealt with the idiosyncrasies of records with ex.1reme characteristics better than the 0 L8 ill odels. We found the spatial lag variable as the most significant variable in the spatial econometric models along with variables controlling for propinquity to power-lines. We based our decision to apply spatial autoregressive techniques after quantifying spatial autocoITelation in the data, and not on the mere assumption of its presence. This research also stands out for the fact that we employed a huge data set of 27AOO observations, which was quite larger than the data used in previous researches. In addition, we based our research on the actual transaction prices and not the assessed property values. Our decision to use actual transaction prices and not the assessed values is based on the assumption that only market prices can reflect the true perceptions of consumers of residential real estate of high-voltage power-lines. . We observed that as the distance between power-lines and properties increases, the mean price of property values also increases. The relationship holds up to a distance of 500-In from the power-lines. The average price of properties that are located at a distance no less than 400-m and no greater than 500-m is higher than the properties that are located at a distance of greater than 500-m but less than 750-m. It is assumed that beyond 500-m, price of residential properties is affected more by factors other than their proximity to power-lines, A visual inspection of the layout of power-lines suggests that location of power-lines corridors is often colTelated with the location of highways, subways or prime real estate in the GT A. Hence properties located at greater distances from the power-lines are also missing on certain much-desired urban traits, such as accessibility to the transportation network (Figure-2). Influence of Power Lines on Freehold Property Values in the GTA - ' t:J ~. ._.-'-'--------'-'- ----,_...'-,--- We also discovered that relationship between proximity to power-lines is not unifonn throughout the GTA. We discovered certain localities within the GTA where propeI1ic:s abutting the power-lines were of greater value than rest of the sample in the locality. The number of such properties was vel)' small when compared with the total sample size. Based on our analysis \ve conclude that for municipalities where average price of properties proximate to pm,ver-lines is higher than the rest of the sample, the adjacent units are of better quality and are larger in size than the rest. We also tried to compare socio-economic characteristics of Census Tracts intersected by power-lines with those of CTs with no high-voltage power-lines The compmison revealed that CTs intersected by power-lines demonstrated equally good socio-economic characteristics, if not better, than the remaining CTs in the GT A that were not intersected by power-'lil1es. It can be argued that the CTs intersected by power-lines are not run-down neighbourhoods~ inhabited by low-income by households. In fact, for numerous indicators of social quality, CTs with power- lines outperformed remaining CTs. The econometric modelling could have offered better results if a continuos variable. distance from the power-lines, was used instead of a discrete variable. We tried to work around this problem by using a series of discrete variables, B lOO, B 200 ... We believe that the results from the proposed change would shed more light on the relation between influence on power- lines on property values. Similarly, the rate of influence of power-lines could also depend upon the voltage of power- lines and the height of towers supporting these power lines. We made no attempt in our research to determine if property values are sensitive to voltage levels or height of towers, in addition to the distance from power-lines. Some vel)' important variables were mlsslllg from our database, such as lot size and information on easement. Therefore we could not test the effects of easement 011 property values, Attempts were made to identify any differences between properties proximate to power-lines and the rest of the sample. We used average number of rooms, bedrooms and similar structural attributes as' a proxy for size. However, we believe that information on actual lot sizes and easement could have helped us make more conclusive conclusions. Influence of Power Lines on Freehold Property Values in the GT Pao-e-_m____ -' --, -., 5: .--.. ...' REFERENCES Abelson, Peter. House and land prices in Sydney from 1931 to 1989. Urban ,tudies 34 1997, 1381-1400. Archer, Wayne R., Dean H. Gatzlaff. and David C. Ling, Measuring the importance of location in house price appreciation. Journal of Urban Economics 40 1996. pp. 334-353. Bond, S.G. The Impact of Transmission Lines on Property Values. New Zealand Valuers Journal: 1995. pp.26-28. Callanan, 1. & Hargreaves, R.V. An Analysis of Transmission Line Impacts 011 Property Values in Newlands, Wellington. Report prepared for Transpower NZ, 1994. Can, Ayse. and Isaac F. Megbolugbe. Spatial dependence and house price Index construction. Journal of Real Estate Finance and Economics 14 1997. pp. 203-222. Cliff, A. and 1. Ord. Spatial Processes: Models and Applications, 1 ed. London. Pion Limited, 1981. Colwell, Peter F and Foley, Kenneth W. Electric Transmission Lines and the Selling Price of Residential Property. The Appraisal Journal: 47, 1979, pp. 490-99. Colwell, Peter F. Power Lines and Land Value, Journal of Real Estate Research: 5(1): 1990. pp. 117-27. Delaney, Charles 1. and Timmons, Douglos. High Voltage Power-lines: Do they Effect Residential Property Value? Journal of Real Estate Research: 7(3): 1992, pp.315-329. Florax, R. and S. Rey. The impacts of misspecified spatial interaction in linear regression models. New Directions in Spqtial Econometrics. Anselin, Luc, and R. Flora.x cds. 1 ed. Berlin. Springer-Verlag, 1995. pp. 111-135. Furby, Lita, Gregory, Robin Slovic, Paul, and Fischoof, Baruch, Electric Power Transmission Lines Property Values, and Compensation, Journal of Environmental Management: 27.1988. pp. 69-83. Gregory, Robin, and Winterfeld, Detlof von. The Effects of Electromagnetic Fields from Transmission Lines on Public Fears and Property Values. Journal of Environmental Management: 48. 1996. pp, 201-214. Influence of Power Lines on Freehold Property Values in the GTA ---,--.--.---..--.. ---.--. ~~,~~~ Haider, Murtaza and Miller, Eric 1. Effects of Transportation Infrastructure and Iocational Elements on Residential Real Estate Values, Application o.fSpatial Autoregressive Techniques, To be presented at the Transportation Research Board (TRB) Annual Meeting, January ,. 13 2000. Washington, DC. Haider, Murtaza. Development of Hedonic Price Indices For freehold Properties in the Greater Toronto Area: Application of .\jh1tial Autoregressive Techniques. Department of Civil Engineering, University of Toronto. Sc. (1999) , Hamilton, Stanley and Schwann, Gregory, Do High Voltage Electric Transmission Lines Affect Property Value? Land Economics; 71 (4), November 1995 , pp 436-444- Ignelzi, Patrice and Priestly, Thomas. A Methodology for Assessing Transmission Line Impacts in Residential Communities. Prepared for Siting and Environmental Planning Task of the Edison Electric Institute, Washington DC. 1989. Ignelzi, Patrice and Priestly, Thomas. Statistical Analysis of Transmission Line Impacts on Residential Property Values in Six Neighborhoods.. Prepared for Southern California Edison Environmental Affairs. 1991. Kinnard, W. N. The Effect of High-Voltage Overhead Transmission Lines on Sale Prices and Market Values: An Annotated Bibliography and Evaluative Analysis, Prepared for Central Maine Power Company. 1988, Kinnard W, N. Tower Lines and residential Property Values. The Appraisal Journal: 1967. pp. 269-84. Kroll, Cynthia A. and Priestly, Thomas. The effects of Overhead Transmission Lines 0/1 Property Values: A Review and Analysis of the Literature. Prepared for the Siting and Environmental Planning Task force of the Edison Electric Institute, Washington DC. 1991. Levine Jonathan C, Decentralization of jobs and emerging suburban commute. Transportation Research Record 1364, TRB, National Research Cmmcil, Washington, D. 1995. pp. 71-80. Miller, Eric 1. & Haider, Murtaza. Development of Hedonic Price Indices For Freehoid Properties in The Greater Toronto Area, Application of Spatial Autoregressive Techniques. 46th North American Meeting of the Regional Science Association Intenlational. Montreal, Canada. November 11-, 1999. Influence of Power Lines on Freehold Property Values in the GT Page- ..--,---. -------..-,-..--.------""" Peiser, Richard and Schwann, Gregory. The Private Value of Public Open Space within Subdivisions. Journal of Architectural and Planning Research: 10. 1993, pp, 91-104. Reese, L. The Puzzle of the Power Line, The Appraisal Journal: 1967. pp. 555-560, Rhodeside and Harwell, Inc. Perceptions of Power Lines. Resident s Attitudes. prepared for Virginia Power Company, Richmond Virginia. 1988. Report Statistics Canada. Census Dictionary 1 cd. Ottawa. 1997. Z~iss, C. Cause and Effect Patterns of Noxious Facility Impacts 011 Property Values. Journal of Environmental Systems: 26 (2). 1998. pp. III 136. Zeiss, C. Waste Facility Impacts 011 Property Values. Waste Management Research: 17(1). 1999, pp. 50-58. APPEND IX A List of Tables Table-AI: Table-A2: T able- A3 : Table-A4: T able- A5: Table-A6: Table-A?: Table-A8: Table-A9: Difference in Average Sales Price of Properties within and outside of Buffers. Disaggregate Comparison of Properties within B 1 00 with Rest of the Sample. Disaggregate Comparison of Property Attributes within B 1 00 with Rest 0 f the Sample, Comparison of Socia-Demographic characteristics of CIs intersected by HV lines with the remaining CIs in the GTA.. Summary statistics of Explanatory Variables Used in Reduced Models. Moran s I Calculations fOl Freehold Properties Sold in 1994. 01S estimates for models using numerous distance thresholds to capture intluence of power lines, Semi-log version of the 01S model for Buffer B IOO, Parameter estimates for SAR model using Buffer B 1 00, List of Figures Figure-AI: Spatial distribution of freehold property values in the GTA. Figure-A2: Spatial layout of power-lines and buffers at I-kIn and 2-km around the power-lines. Figure-A3: Variation in Freehold Property Values Sold in the GTA in 1995 Due to Proximity to High-voltage power-lines. No. of Sales Captured within Each Buffer. Variation in Buffer Coefficients for 01S models. Plot of residuals against predicted values for 01S model. Plot of residuals against predicted values for SAR. Residual histogram for spatial autoregressive model. Histogram of predicted values for 01S model. Histogram of predicted values for SAR model. Figure-A4: Figure-AS: Figure-A6: Figure-A?: Figure-A8: Figure-A9: Figure-AlO: Ta b l e - A1 : Di f f e r e n c e i n A v e r a g e S a l e s P r i c e f o r P r o p e r t i e s w i t h i n a n d o u t s i d e o f Bu f f e r s . Sa l e s P r i c e Te s t * Bu f f e r s Co u n t M e a n Mi n i m u m M a x i m u m S t d , De v i a t i o n Eq u a l V a r i a n c e s A s s u m e d Eq u a l V a r i a n c e s N o t A s s u m e d GT 1 0 0 m 26 7 8 3 22 8 0 9 1 1 0 0 0 0 42 5 0 0 0 0 13 4 9 1 0 3. 4 2 8 64 4 LT 1 0 0 m 65 0 20 9 8 3 5 48 0 0 0 15 0 0 0 0 0 98 0 0 6 GT 2 0 0 m 25 7 7 2 22 8 6 7 5 00 0 0 42 5 0 0 0 0 13 6 0 0 5 94 4 6. 4 3 8 LT 2 0 0 m 16 6 1 21 1 8 8 9 48 0 0 0 15 0 0 0 0 0 00 5 0 2 GT 3 0 0 m 24 8 0 8 22 9 1 7 7 00 0 0 42 5 0 0 0 0 13 7 1 1 8 76 4 34 8 L T 30 0 m 26 2 5 21 3 3 1 1 27 0 0 0 15 0 0 0 0 0 10 1 2 4 1 GT 4 0 0 m 23 7 9 7 22 9 5 3 6 10 0 0 0 42 5 0 0 0 0 13 7 8 5 8 93 3 17 1 LT 4 0 0 m 36 3 6 21 5 3 7 0 27 0 0 0 15 0 0 0 0 0 10 6 2 4 1 GT 5 0 0 m 22 7 8 9 22 9 4 6 6 1 0 0 0 0 42 5 0 0 0 0 13 8 0 8 7 94 5 56 1 LT 5 0 0 m 46 4 4 21 8 7 8 8 25 5 0 0 15 0 0 0 0 0 11 2 6 7 0 GT 7 5 0 m 20 3 7 6 23 0 2 4 8 10 0 0 0 42 5 0 0 0 0 13 8 7 9 3 5. 4 3 3 83 9 LT 7 5 0 m 70 5 7 22 0 1 8 3 25 5 0 0 37 0 0 0 0 0 11 9 5 6 9 GT 1 - 18 0 0 2 23 1 9 4 0 10 0 0 0 42 5 0 0 0 0 14 2 3 5 2 30 8 77 2 L T 1 - 94 3 1 21 9 4 8 7 25 5 0 0 37 0 0 0 0 0 11 6 5 8 3 1 G T : G r e a t e r T h a n 2 L T: L e s s T h a n * T w o S a m p l e , O n e - ta i l e d T - Te s t f o r E q u a l i t y o f M e a n s . Al p h a = 0 . 01 t* = 2 . 33 6 Ha : Me a n p r i c e o f h o u s i n g v a l u e s f o r p r o p e r t i e s l o c a t e d w i t h i n t h e r e s p e c t i v e b u f f e r s is e q u a l t o t h e m e a n p r i c e o f p r o p e r t i e s l o c a t e d o u t s i d e t h e Bu f f e r s . Me a n p r i c e o f h o u s i n g v a l u e s f o r p r o p e r t i e s l o c a t e d o u t s i d e t h e r e s p e c t i v e b u f f e r s is h i g h e r t h a n t h e m e a n p r i c e o f P r o p e r t i e s l o c a t e d w i t h i n t h e r e s p e c t i v e B u f f e r s , Ho : Ta b l e - A2 : C o m p a r i s o n o f P r o p e r t i e s w i t h i n 8 10 0 w i t h re s t o f th e S a m p l e SL D P R I C E MU N I C I P A L 10 0 m B u f f e r % o f T o t a l N Me a n Std . D e v i a t i o n Mi n i m u m Ma x i m u m AJ A X GT 1 0 0 m 70 2 16 9 2 8 3 , 45 3 2 4 , 65 0 0 0 63 0 0 0 0 LT 1 0 0 m 18 2 5 2 7 , 13 4 6 5 . 16 0 0 0 0 20 4 5 0 0 To t a l 71 3 16 9 4 8 8 . 45 0 3 1 . 65 0 0 0 63 0 0 0 0 AU R O R A GT 1 0 0 m 36 0 24 4 7 9 4 . 95 5 8 2 . 4 4 80 0 0 0 82 5 0 0 0 L T 10 0 m To t a l 36 0 24 4 7 9 4 . 95 5 8 2 . 4 4 80 0 0 0 82 5 0 0 0 BR A M P T O N GT 1 0 0 m 19 5 0 17 4 2 6 8 , 43 3 4 2 . 75 0 0 0 61 5 0 0 0 LT 1 0 0 m 17 7 2 8 4 , 26 5 2 5 . 13 4 0 0 0 23 3 5 0 0 To t a l 19 6 9 17 4 2 9 7 , 43 2 0 7 , 75 0 0 0 61 5 0 0 0 BU R L I N G T O N GT 1 0 0 m 22 2 0 5 0 . 13 8 0 6 4 , 11 7 5 0 0 63 0 0 0 0 L T 1 0 0 m 22 8 0 0 0 . 22 8 0 0 0 22 8 0 0 0 To t a l 22 2 3 3 3 . 13 4 5 7 5 . 11 7 5 0 0 63 0 0 0 0 CA L E D O N GT 1 0 0 m 10 6 25 8 5 0 8 . 4 9 11 1 9 1 5 . 60 0 0 0 74 9 0 0 0 LT 1 0 0 m To t a l 10 6 .4 % 25 8 5 0 8 . 4 9 11 1 9 1 5 , 60 0 0 0 74 9 0 0 0 E G W i L L GT 1 0 0 m 21 7 2 7 7 . 88 6 6 5 , 40 0 0 0 37 5 0 0 0 LT 1 0 0 m To t a l 21 7 2 7 7 . 88 6 6 5 , 40 0 0 0 37 5 0 0 0 EA S T Y O R K GT 1 0 0 m 83 7 20 1 7 1 8 . 90 3 1 7 , 78 0 0 0 61 7 5 0 0 LT 1 0 0 m 26 1 4 9 9 . 16 4 5 2 2 . 13 7 5 0 0 65 5 0 0 0 To t a l 84 5 20 2 2 8 4 , 91 3 1 2 . 78 0 0 0 65 5 0 0 0 ET O B I C O K E GT 1 0 0 m 17 0 4 23 6 7 1 9 . 4 1 10 7 8 4 4 , 40 0 0 0 11 7 0 0 0 0 L T 10 0 m 19 8 3 5 0 , 57 4 3 4 , 12 0 0 0 0 56 0 0 0 0 To t a l 17 6 4 6. 4 % 23 5 4 1 4 . 10 6 7 3 9 , 40 0 0 0 11 7 0 0 0 0 GE O R G I N A GT 1 0 0 m 10 8 7 8 5 , 72 8 8 9 . 18 0 0 0 42 0 0 0 0 LT 1 0 0 m 12 4 5 0 0 . 12 4 5 0 0 12 4 5 0 0 KI N G To t a l 10 9 1 5 1 . 72 0 5 6 . 18 0 0 0 42 0 0 0 0 GT 1 0 0 m 29 2 1 8 4 , 15 9 0 8 2 . 74 0 0 0 95 0 0 0 0 LT 1 0 0 m To t a l 29 2 1 8 4 , 15 9 0 8 2 , 74 0 0 0 95 0 0 0 0 MA R K H A M GT 1 0 0 m 13 1 1 27 4 8 4 0 . 11 0 4 1 9 , 10 5 0 0 0 I 14 8 5 0 0 0 I LT 1 0 0 m 0% I 3 4 5 4 1 5 , 99 0 7 4 , 27 5 0 0 0 59 2 0 0 0 , To t a l 13 2 1 ~, 27 5 3 7 4 , 11 0 4 7 3 , 10 5 0 0 0 -- - - - - 14 8 ~ 0 0 O l 1- - i M I L T O N GT 1 0 0 m 17 3 1 1 5 , 16 6 0 5 , 14 5 0 0 0 20 2 0 0 0 LT 1 0 0 m To t a l 13 ~ , 0% I 17 3 1 1 5 . 38 I 1 6 6 0 5 . 14 5 0 00 I 2 0 2 0 0 0 fM I S S GT 1 0 0 31 4 1 I 11 . 4 % I 2 1 4 4 4 9 , 6~ - - ' 85 9 3 1 . 55 0 0 0 1 - - - - - 12 0 0 0 0 0 LT 1 0 0 m 11 7 \ . 4 % 1 2 5 4 2 8 9 , ~~ 1 1 4 8 8 4 0 . 4 1 95 0 0 0 1 15 0 0 0 0 0 : EV I C A S 1 L E- - f~ 0 0 " , i- - --- +- - - - _ ~ ~ 1- - - ; - l ~ " W o 1 ~ - i - - m ~ ~ ~ r - - - f f ~ 6 % - t . - ~. 1 ~ ~N E ~ AA K E T - ~~ ~ + - - - - - 6 i ~ 1 -- - 2 . ~ ~ t - i: ' ! ~ 1 - - - ~H t ~~ ! i - - - :~ t ~ 1 I , To t a l - - - 1 . - - - - -- - - - - - - - _ . 13 . 1 , L. - - - - - - - _ _ - - , _ ?~ ? _ - ;._ - -- , - - - - J.~ ~ Q ? 1 4~ L . -. - - ., - - . ~L ~ ~ ~ . ~:_ ~~ - ~- -- - - - -, . -- - _ 6. P . 9 Q ! L - - _ , _ __ , _ ~Q 9 . 9 . Q . , ; Su m - 10 0 b y M u n i c i p a l i t y SL D P R I C E Ta b l e - A2 : C o m p a r i s o n o f P r o p e r t i e s w i t h i n 8 10 0 w i t h r e s t o f t h e S a m p l e MU N I C I P A L 10 0 m B u f f e r NO R T H Y O R K GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m L T 1 0 0 m To t a l GT 1 0 0 m LT 1 0 0 mTo t a l 62 , 2% 1 8 1 8 3 6 . 29 7 2 0 8 0 . 86 39 0 0 0 37 0 0 0 0 GT 1 0 0 m 73 6 2 . 7% 2 8 5 9 0 3 , 63 1 3 1 7 3 9 . 26 24 0 0 0 16 3 0 0 0 0 LT 1 0 0 m 23 . 1% 2 5 5 0 1 3 , 04 5 0 4 3 1 . 95 16 6 0 0 0 40 5 8 0 0 To t a l 75 9 2 . 8% 2 8 4 9 6 7 . 55 1 3 0 1 1 7 , 32 24 0 0 0 16 3 0 0 0 0 WH I T / S T O U F G T 10 0 m 66 . 2% 2 5 2 6 2 7 . 27 1 5 2 3 7 7 , 07 59 9 0 0 72 8 0 0 0 ~: t :~ o m 66 . 2% 25 2 6 2 7 . 2 7 1 1 5 2 3 7 7 . 59 9 72 8 0 0 0 WH I T B Y GT 1 0 0 m 63 3 2 . 3% 1 7 0 7 2 6 , 23 4 3 2 8 5 , 10 0 0 0 ! 47 5 0 0 0 LT 1 0 0 m 20 , 1% 1 7 5 6 9 5 . 00 2 5 6 4 0 , 13 8 5 0 0 I 21 5 0 0 0 -- - To t a l 2. 4 % 17 0 8 7 8 . 4 2 +- 42 8 4 8 . 93 10 0 O I 4 7 5 0 0 YO R K - - GT 1 0 0 m 10 0 9 - - - 3. " 7 % - - ' 1' 7 0 3 52 , -- 7 4 6 5 0 , 85 44 5 0 0 8 17 5 00 I LT 1 0 0 m 32 . 1% 15 2 5 0 0 . 00 I 4 8 4 2 7 . 86 48 0 0 0 33 9 0 0 0 i To t a l 04 1 3 . 8% 1 6 9 8 0 3 . 77 7 4 0 3 1 . 70 45 0 0 f 81 7 50 0 ! . T o t a l GT 1 0 0 m ! 2 6 7 ~ - - -- - - " 2 2 8 0 9 1 , 13 4 9 1 0 . 4 8 10 0 0 0 50 0 00 1 , - - _ . _ , - , . _ - _ _ . _ . _ m ~ : t ~ ~ O _. , _ . _ l_ _ _ __ _ _. _ ~ : ~ ; J - - - _ . . ~ ~ ~ _ __ , _ . ~~ ~ ~ . ~: _ , l_ - - _ . _ . . . _ ;~ ~ ; ~ , 1_ _ . _ _ . _ - , - ~~ ~ ~ L_ . _ __ _ -,. ~; ~ . ~: - i Su m - 10 0 b y M u n i c i p a l i t y OA K V I L L E OS H A W A PI C K E R I N G RH I L L SC A R B O R O TO R O N T O UX B R I D G E VA U G H A N 23 5 1 24 1 4 91 0 92 3 10 5 8 11 0 0 76 1 77 1 88 7 88 8 31 7 1 13 7 33 0 8 42 7 5 43 5 3 % o f T o t a l N 3. 4 % 11 , 12 , 15 , 6% 15 , Me a n 32 0 1 3 4 . 21 8 4 5 0 , 31 7 4 8 0 , 24 8 7 9 0 , 23 2 5 3 8 . 4 6 24 8 5 6 1 . 12 7 2 8 8 . 12 8 7 2 3 . 12 7 3 4 3 . 18 3 1 4 4 , 20 6 9 9 0 , 18 3 4 5 3 . 30 1 9 7 9 . 55 0 0 0 0 . 30 2 2 5 9 , 18 9 8 6 1 . 18 7 1 8 1 , 18 9 7 5 0 , 26 6 6 7 2 . 22 7 0 5 1 . 26 5 9 6 2 . 18 1 8 3 6 , St d . D e v i a t i o n 21 2 0 7 1 . 60 7 7 2 . 4 0 21 0 1 3 7 . 96 6 3 7 . 45 7 6 2 . 96 1 1 5 . 33 3 5 6 . 23 1 4 9 . 33 0 1 7 . 45 3 9 2 . 38 6 4 6 . 45 3 7 0 , 14 2 8 8 7 . 14 3 0 4 9 . 55 2 2 8 . 38 5 7 5 . 54 6 3 7 , 20 0 7 3 5 , 13 3 8 8 0 . 19 9 7 9 2 , 72 0 8 0 . Mi n i m u m 10 0 0 0 14 6 0 0 0 10 0 0 0 12 1 0 0 0 18 2 0 0 0 12 1 0 0 0 41 0 0 0 90 0 0 0 41 0 0 0 30 0 0 0 13 8 0 0 0 30 0 0 0 12 0 0 0 55 0 0 0 0 12 0 0 0 40 0 0 0 10 5 0 0 0 40 0 0 0 10 0 0 0 53 5 0 0 10 0 0 0 39 0 0 0 Ma x i m u m 31 0 0 0 0 0 53 2 7 1 0 31 0 0 0 0 0 97 5 0 0 0 35 3 2 0 0 97 5 0 0 0 45 0 0 0 0 18 5 0 0 0 45 0 0 0 0 39 0 0 0 0 25 0 0 0 0 39 0 0 0 0 23 5 0 0 0 0 55 0 0 0 0 23 5 0 0 0 0 12 0 0 0 0 0 30 0 0 0 0 12 0 0 0 0 0 42 5 0 0 0 0 64 5 5 0 0 42 5 0 0 0 0 37 0 0 0 0 Me a n MU N I C I P A L AJ A X AU R O R A BR A M P T O N CA L E D O N E G W i L L EA S T Y O R K ET O B I C O K E GE O R G I N A KI N G Ta b l e - A3 : C o m p a r i s o n o f P r o p e r t y S i z e s wi t h i n 8 10 0 B u f f e r a n d t h e r e s t o f t h e S a m p l e RO O M S 7.4 2 BE D S 3. 4 4 3. 4 4 3. 4 0 3. 4 0 13 i 63 . WA S H 2.4 5 2. 4 8 2. 4 7 2. 4 7 PA R K CA P 1. 4 7 1. 4 7 PA R K PR V 83 0 5 54 5 5 82 6 1 65 8 3 65 8 3 62 6 7 63 1 6 62 6 7 65 0 0 00 0 0 66 6 7 63 2 1 63 2 1 57 8 9 57 8 9 58 0 6 87 5 0 58 3 4 79 8 7 88 3 3 80 1 6 76 1 9 00 0 0 76 7 4 61 5 4 NE W PR O P .4 2 8 8 54 5 5 .4 3 0 6 .4 6 3 9 .4 6 3 9 54 9 2 26 3 E - 54 4 4 40 0 0 00 0 0 38 1 0 .4 7 1 7 .4 7 1 7 57 8 9 57 8 9 .4 0 2 6 62 5 0 .4 0 4 7 38 6 7 .4 1 6 7 38 7 8 59 5 2 00 0 0 58 1 4 73 0 8 DE T A C H 85 0 4 00 0 0 85 2 7 86 3 9 Fir e P l a c e Ye s 10 0 m B u f f e r GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m L T 10 0 m To t a l GT 1 0 0 m L T 10 0 m To t a l BU R L I N G T O N G T 10 0 m L T 10 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m L T 10 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m LT 1 0 0 m To t a l GT 1 0 0 m L T 10 0 mTo t a l 7. 4 2 3 . 35 2 . 58 1 . 60 , 61 5 4 . 73 0 8 . 96 1 5 I . 77 . 31 . MA R K H A M GT 1 0 0 m 7 . 63 3 . 61 3 . 12 - 76 . 82 7 6 .4 3 1 7 , 62 3 2 1 , 85 , 80 7 . 2 5 E - LT 1 0 0 m ! 8 . 90 00 I 3 . 30 10 90 0 0 .4 0 0 0 I 00 0 0 ! 00 00 To t a l 64 1 3 . 2 1 , 76 82 8 2 .4 3 1 5 , 62 6 0 86 ' 80 7 , 34 E MI L T O N GT 1 0 0 m -- - - 6 . 69 - 23 - 2 ' '- - - 1: 1 5 . 61 5 4 , 69 2 3 ' 76 9 2 54 1 . 31 l I ~ : t :~ o m 3. 2 3 1 2 , 31 1 , 15 , 61 5 4 . 69 2 3 . 76 9 2 I , 1 , ! . 31 ! !M I S S GT 1 0 0 m I- 7 . 25 r -- 3. 4 5 1 27 2 1. 4 2 \ . 82 2 0 I .4 3 6 5 '- - 71 8 9 1 . 73 1 . 75 I . 30 I i ~ : t :~ o m ~: ~ : ! ~: ~ : I ~: ~ ~ i ~: : ~ i :~ ~ ~ ~ i :~ ~ ~ ~ ! :~ ~ ~ ~ ; :~ ! :~ : : :~ ~ i NE \ N C A S T L E - - - - GT 1 oi f ; n - - . t- - - - - - 6 . 86 -- - - - - - - - ii 9 i -- - . - - _ . _ __ _ , _ _ n - sz 1 -- - - _ n _ __ _ - " ' 1- : 6 7 - - r - -- ' - ' - - 3S r - - ' - - - - - - - 5 7 1 r- - - - - - - 80 9 t+ - '- . _ - _ _ _ _ n __ n _ " - - -: - 6 2 t . - - - --, - _ n _ _ ' :s 2 T - - ' - - ' - - - - - '- - '- ' I 1 LT 1 0 0 m To t a l 6 , 86 ! 3 , 29 ! 2 , 52 1 , 67 ! . 52 3 8 57 1 4 . 80 9 5 ~ . 52 ' ,4 8 i EV \ M A R K E r ~~ m - r- - - - - - ~~ r - - - - ~~ ~ r - - - - ~~ ~ r - - - ~~ I -- - - -'- :~ ~ I ~: :: ~ - :: 1 ~: ~ 9: S 0 E ~ To t a l 1 ,,- -,_ _ _ , . . IQ , s l , _ - - , _ _- _ _ _ .. n :? : : H L _ __ _ _ n _ _ -- , _ _ i,_ _ _ . . _ . . _ -, - " . . . 1.q - _-" _ ' _ ' _h - ?? _ L- - - - - - ..: 78 , 83 7 7 . 66 ; .:. ~_ _ - - - - :4 , =- C ! . ~ . i 86 3 9 70 7 2 78 9 5 70 8 0 75 0 0 00 0 0 76 1 9 77 3 6 77 3 6 94 7 4 94 7 4 79 2 1 75 0 0 79 H 90 0 2 86 6 7 89 9 1 76 1 9 00 0 0 76 7 4 96 1 5 .4 6 AI R CO N 38 E - 00 33 E - O 2 HW A Y .2 5 Ta b l e - A3 : C o m p a r i s o n o f P r o p e r t y S i z e s wi t h i n B 10 0 B u f f e r a n d t h e r e s t of t h e Sa m p l e Me a n MU N I C I P A L 10 0 m B u f f e r RO O M S BE D S NO W A S H PA R K C A P PA R K P R V NE W P R O P DE T A C H Fir e P l a c e Y e s AI R C O N HW A Y 1 NO R T H Y O R K GT 1 0 0 m 82 7 3 .4 1 1 7 77 0 3 LT 1 0 0 m 3. 4 0 2. 4 9 87 3 0 .4 6 0 3 39 6 8 .2 4 To t a l 82 8 5 .4 1 3 0 76 0 6 OA K V I L L E GT 1 0 0 m 53 8 5 51 8 7 82 2 0 LT 1 0 0 m .4 6 1 5 38 4 6 00 0 0 To t a l 53 7 4 51 6 8 82 4 5 OS H A W A GT 1 0 0 m 84 5 0 58 4 1 64 9 3 L T 10 0 m 80 9 5 66 6 7 50 0 0 .4 0 To t a l 84 3 6 58 7 3 64 3 6 PI C K E R I N G GT 1 0 0 m 1. 4 2 85 8 1 .4 4 6 8 76 6 1 LT 1 0 0 m 60 0 0 .4 0 0 0 80 0 0 To t a l 1. 4 2 85 4 7 .4 4 6 2 76 6 5 RH I L L GT 1 0 0 m 81 7 4 .4 2 3 9 83 2 0 06 E - L T 10 0 m 00 0 0 00 0 0 00 0 0 To t a l 81 6 4 42 4 5 83 1 1 4. 1 7 E - 02 SC A R B O R O GT 1 0 0 m 6.4 9 88 3 0 39 6 4 79 0 3 L T 1 0 0 m 91 9 7 39 4 2 82 4 8 To t a l 88 4 5 39 6 3 79 1 7 TO R O N T O GT 1 0 0 m 25 0 1 .4 0 1 6 45 3 1 LT 1 0 0 m 6. 4 6 26 9 2 .4 6 1 5 30 7 7 .4 2 97 E - To t a l 25 0 4 ' .4 0 2 7 40 0 5 UX B R I D G E GT 1 0 0 m 61 2 9 51 6 1 79 0 3 LT 1 0 0 m To t a l 61 2 9 51 6 1 79 0 3 73 i VA U G H A N GT 1 0 0 m 3. 4 4 80 7 1 .4 1 4 4 81 6 6 86 1 L T 10 0 m 3. 4 3 82 6 1 30 4 3 95 6 5 91 I To t a l 3. 4 5 80 7 6 .4 1 1 1 82 0 8 82 1 WH I T / S T O U F GT 1 0 0 m 72 7 3 37 8 8 75 7 6 LT 1 0 0 m 35 i To t a l 72 7 3 ~ , 75 7 6 WH I T B Y GT 1 0 0 m 1. 4 4 76 7 8 .4 9 4 5 , 76 3 0 58 ! LT 1 0 0 m +- - 1 , 60 0 0 it , 85 0 0 I .7 5 I 85 1 ~O R K To t a l 59 1. 4 5 76 2 6 .4 9 6 2 , 76 5 7 r - 73 .- - - - - - - -- - - - - -- - -- , GT 1 0 0 m 00 . .4 4 5 0 I .4 1 3 3 . 77 2 1 .2 9 I 77 E - L T 10 0 m 03 1 , .4 6 8 7 31 2 5 \ , 68 7 5 I 38 1 00 I 30 L_ _ _ - 3 , 65 E - 02 ~ To t a l 00 . .4 4 5 7 .4 1 0 2 I . 76 9 5 ,- - - - -- - - - ,- - !T o t a l GT 1 0 0 m ! 6 . 30 I 2.4 9 1. 1 6 , . 68 3 4 1 .4 3 7 9 -r - . 71 8 4 . 63 ! , 58 ! . l. . _ _ __ - . , - - , - - - - - , . ~: t ~: : _ _ _ _ _ _ _ l._ _ _ . . -_ _ . _ ~: l _ __ _ _ _ ~: : _ L. . -- - - - - ~: ~ ~ J _ -- _ . _ - - , . _ , - - :~ _ :l . . , , _ _ . . . _ - - i_ _ _ , _ _ - - _ ~~ ~ L_ _ , _ , . _ . _ . . ;~ ; ~ : -- - - - , . . _ . . _ - _ :~ ~ i -, - - - _ . . _ - - , ~: , l_ _ . . . - - ,. - . , -- . - - , . . ~~ : Ta b l e - A 4 : C o m p a r i s o n o f s o c i o - de m o g r a p h i c c h a r a c t e r i s t i c s o f C T s i n t e r s e c t e d b y HV l i n e s w i t h t h e r e m a i n i n g C T s i n t h e GT A . AV E R A G E H H D IN C O M E CE N S U S F A M I L Y EA R N I N G :: - $ 7 0 RE N T G T 3 0 % ME A N S H E L T E R C O S T SH E L T E R C O S T : : - 3 0 % ME A N N O . O F R O O M S ME A N N O , O F B E D S ME A N P R I C E I N 1 9 9 1 ME A N R E N T UN E M P L O Y M E N T RA T E NO . O F U N I V E R S I T Y GR A D S NO . O F S E N I O R S NO , O F I M M I G R A N T S NO , O F S I N G L E DE T A C H E D U N I T S NO , O F S E M I - DE T A C H E D U N I T S NO , O F K I D S oe : 6 YE A R S KI D S B E T W E E N 6 & 1 4 ~O P U L ~ ! I O N ( 1 9 ~ !) _ _ _ _ -, - - - - _ . No H V L i n e Me a n St d , D e v i a t i o n CT s I n t e r s e c t e d b Y H V l i n e s HV L i n e Me a n St d . D e v i a t i o n 60 4 5 2 . 22 5 5 4 . 65 0 5 5 . 39 9 . 10 0 , 98 3 . 13 4 , 6. 2 0 27 4 0 7 5 . 82 7 . 24 0 . 2 3 89 . 27 7 . 1 0 94 , 11 1 5 1 9 . 4 5 24 4 , 46 8 , 82 , 99 2 . 16 5 . 27 9 2 4 1 . 87 1 , 63 6 , 93 48 2 , 86 17 1 4 , 08 48 4 , 30 4 . 97 1 . 58 1 . 42 1 . 17 7 0 . 4 7 71 9 . 49 4 . 90 0 . 16 6 7 6 2 2 3 , 37 1 . 45 I 1 9 4 , 68 I . 4 1 8 . ~~ ~ : ~ ~ l, _ _ . , _ ~~ ~ : ~ .L _ - - - - _ _ , _ , ~~ ~ : ~ ~ 11 6 . 19 8 3 5 , 28 5 . 82 . 4 8 27 2 . 12 8 . 10 2 3 9 6 . 26 3 . 40 8 . 29 5 . 11 4 8 . 56 3 . 18 8 , 26 4 . 34 1 . 07 -- ! - - - _ _ ~9 7 . L. , Me a n To t a l St d . D e v i a t i o n 62 0 0 9 . 42 2 , 94 , 98 6 . 4 8 14 5 . 6. 4 1 27 5 8 2 2 , 84 2 , 61 8 , 46 2 . 17 3 3 , 78 0 . 4 1 14 9 , 38 7 , 53 3 . 24 48 1 5 . 33 8. 4 1 21 7 7 0 . 25 8 . 87 , 27 5 . 10 8 . 10 8 4 8 9 . 4 9 25 1 . 46 0 . 30 2 . 10 3 4 . 2 9 52 5 . 4 2 21 3 , 91 22 1 . 56 29 9 . 69 18 5 ~ ~ L TABLE-A5 Summary statistics of Explanatory Variables Used in Reduced Models Variables Descnption Mean Std.M inim lU11 Maximum Dev, ---- -",-------------'-----"'--'-"--'-- SLDPRlCE Actual Sale Price 227600 134100 0000 4250000 ROOMS No, of rooms 1.95 BEDS No. of Bedrooms NO WASH No. of Wash-rooms 2.49 1.03 PARK CAP Parking Capacity 1.16 D - CBD Distance from CBD 21.5 13.80. CF A VINC Avg, Income of Census Family in CT 68000 25000 26900 231700 LOG PRIC Ln of Sale Price 12.15. LOG LAG Ln (Lag- var)12.0.32 14. DETACH Binary: 1 if detached 0 otherwise 70% THREE ST Binary: 1 , if three-storey , 0 otherwise FIRE ML T Binary: if multiple fireplace, 0 otherwise 10% FIRE NO Binary: 1 , if no fIreplace , 0 otherwise 30% AIR CON Bin, 1 if Cent. Air Conditioned, 0 otherwise 50% TABLE-A6 Moran s I Calculations for Freehold Properties Sold in 1994 Common Border Length Observations Sum of Weights Moran s I Expected Value Std Error T Statistic 95% C.!. Upper Lower 802 13113.815 112138.411 3361.005 626 001 033 18.493 693 Adjacency Weighted Common Border Leng 802 7720 84272 3860 655 001 022 28.897 699 802 354.243 2942.867 745. --, 662 001 025 26.354 712 613 Ta b l e - A 7 O L S e s t i m a t e s f o r m o d e l s u s i n g n u m e r o u s d i s t a n c e t h r e s h o l d s t o c a p t u r e i n f l u e n c e of p o w e r l i n e s Va r i a b l e 1 0 0 20 0 B 3 0 0 B 4 0 0 50 0 Be t a t- s t a t Be t a t- s t a t Be t a t- s t a t Be t a t- s t a t Be t a t- s t a t (C o n s t a n t ) 19 8 6 6 20 5 7 4 21 0 5 0 21 6 6 3 21 7 8 4 RO O M S 10 2 6 9 25 , 10 2 5 4 25 . 10 2 3 5 25 , 10 2 1 3 25 , 10 2 0 1 25 . 4 9 WA S H 44 7 9 3 56 , 44 8 2 8 56 . 44 8 2 9 56 , 44 8 4 8 56 . 44 8 6 7 56 . PA R K CA P 14 4 6 3 16 . 14 4 9 3 16 , 14 5 7 4 16 . 14 5 5 8 16 . 14 5 1 4 16 , SU B W A Y 38 3 9 5 22 , 38 1 8 0 22 . 4 1 38 0 9 9 22 , 37 9 0 7 22 . 37 9 1 9 22 . 2 5 CB D 19 3 3 35 , 19 3 9 36 . 19 4 6 36 , 1 5 19 5 4 36 , 19 5 5 36 , HW A Y 68 5 1 - 7 0 7 6 71 2 2 71 1 0 69 7 2 NE W PR O P 32 5 6 32 4 3 32 3 6 32 3 5 31 9 8 PO O L 37 2 8 3 15 , 37 2 2 3 15 . 37 1 0 6 15 . 37 0 6 6 15 . 37 0 7 8 15 , DE T A C H 32 8 2 2 24 , 32 7 8 5 24 . 32 8 8 4 24 . 33 0 3 7 24 , 33 1 4 7 24 . 4 3 FI R E ML T 10 7 0 4 6 52 . 10 6 9 5 5 52 . 10 6 7 9 9 52 . 10 6 7 5 0 52 . 10 6 8 6 5 52 , AI R CO N 12 0 4 3 12 0 4 7 12 1 1 6 12 0 9 1 12 1 3 7 FI R E 13 5 7 5 13 4 4 6 13 3 2 6 13 3 1 7 13 3 1 2 BS M T FI N 35 5 3 35 8 6 36 4 6 36 8 2 36 1 2 MA L L 47 6 1 49 6 2 - 5 0 9 3 51 5 2 51 0 6 Bu f f e r 17 7 1 9 15 8 0 4 14 8 0 9 13 7 3 9 11 5 9 0 De p e n d e n t V a r i a b l e : S L D P R I C E Ad j u s t e d R sq u a r e Va r i a b l e B 7 5 0 B 1 k B 1 5 0 0 B 2 k B 3 k Be t a t- s t a t Be t a t- s t a t Be t a t- s t a t Be t a t- s t a t Be t a t- s t a t (C o n s t a n t ) 22 7 3 5 24 3 3 8 28 1 5 9 33 0 5 6 9. 4 8 45 3 3 2 12 . RO O M S 10 1 8 5 25 . 4 6 10 1 3 0 25 . 10 1 2 2 25 . 10 1 2 4 25 . 10 1 2 9 25 . 4 3 WA S H 44 9 2 5 56 . 44 9 7 0 56 . 44 9 9 5 56 . 44 9 8 8 57 . 45 0 3 9 57 . 46 7 7 16 , 14 3 3 6 15 , 86 3 1 22 , 38 6 5 5 22 . 20 0 9 37 , 20 6 6 38 . 57 0 6 62 6 4 5. 4 9 32 8 7 32 5 5 2.- 65 5 9 15 . 37 1 2 8 15 . iD E T A C H 33 3 0 6 IF I R E ML T 10 6 7 9 9 AI R C O N 12 1 8 2 FI R E NO - 13 1 4 5 iB S M T FI N 36 3 2 MA L L D O 51 7 4 Bu f f e r - 12 2 3 7 I D e p e n d e n t V a r i a b l e : S L D P R I C E iA d j u s t e d R sq u a r e 1_ _ _ _ - -- - - - 24 , 52 .9. 4 5 ,- - _ . . " . . . . _ - " . . _ , - , 33 4 0 4 2 4 . 10 6 7 2 5 5 2 , 12 2 2 9 9 . 13 0 4 2 - 9. 4 9 37 1 1 3 , 51 0 5 4 , 13 6 7 2 - 11 . 4 7 33 3 0 2 2 4 , 10 6 4 9 8 5 2 . 12 4 4 6 1 0 , 12 6 0 9 - 34 7 1 2 . 50 3 8 4 . 16 0 6 9 - 14 . 32 3 0 1 2 3 , 10 6 2 5 1 5 2 , 12 4 0 3 1 0 . 12 5 6 6 - 33 8 0 2 . 54 5 9 4 . 18 9 4 7 - 15 . 23 , 52 . 18 . 52 -- - - , , - , - _ 32 0 7 4 10 6 2 0 4 12 2 7 3 12 3 8 1 31 8 4 46 1 4 27 2 5 7 Ta b l e - A8 : S e m i - lo g v e r s i o n o f t h e O L S m o d e l f o r B u f f e r B 1 0 0 Va r i a b l e Be t a t- s t a t (C o n s t a n t ) 11 . 62 0 12 8 7 . 61 9 RO O M S 04 2 39 . 52 7 NO W A S H 10 7 50 . 53 7 PA R K C A P 07 8 32 . 4 7 2 SU B W A Y 08 9 19 . 61 1 D C B D 00 8 57 . 93 0 HW A Y 02 4 88 8 NE W PR O P 01 0 38 0 PO O L U G 08 6 13 . 71 1 DE T A C H 13 3 36 . 95 4 FI R E M L T 25 9 48 . 03 2 AI R C O N 08 0 24 . 10 8 FI R E N O 13 3 36 . 32 6 BS M T FI N 01 8 68 5 MA L L D O 00 5 1. 4 7 7 10 0 m B u f f e r 05 7 70 9 De p e n d e n t V a r i a b l e : L n ( S l d P r i c e ) Ad j u s t e d R - Sq u a r e 63 7 Pr e d i c t e d V a l u e Re s i d u a l s Mi n 11 . 06 4 36 9 Ma x 16 . 31 7 28 0 Me a n 12 . 23 7 9 9 8 2 8 73 6 7 2 E - St d . D e v 32 6 5 7 1 2 5 5 24 6 6 4 4 3 9 8 Ta b l e - A9 : P a r a m e t e r e s t i m a t e s f o r S A R m o d e l u s i n g B u f f e r B 1 0 0 Va r i a b l e Be t a t- s t a t (C o n s t a n t ) 3 . 36 5 6 0 . 97 3 LO G LA G 0 . 68 9 1 5 3 . 13 2 RO O M S 0 . 01 2 2 5 . 68 3 WA S H 0 . 09 3 6 2 . 83 3 PA R K CA P 0 . 04 5 2 5 . 13 1 SU B W A Y 0 . 04 8 1 3 . 74 1 D C B D - 00 3 - 24 . 10 0 HW A Y ' : 0 . 01 1 - 58 8 NE W PR O P 0 . 01 2 5 . 34 8 PO O L U G 0 . 07 1 1 5 . 62 4 DE T A C H 0 . 10 3 3 6 . 63 4 FI R E ML T 0 . 16 2 41 . 7 6 0 AI R C O N 0 . 04 0 1 5 . 87 2 FI R E NO - 06 5 - 22 . 52 0 BS M T _ FI N 0 . 00 9 4 . 02 2 MA L L DO - 00 3 - 32 6 B 1 0 0 - 03 1 - 11 5 De p e n d e n t V a r i a b l e : L n ( S l d P r i c e ) Ad j u s t e d R sq u a r e Mi n i m u m Ma x i m u m Me a n St d . D e v i a t i o n Pr e d i c t e d V a l u e Re s i d u a l s 10 , 29 - 14 . 65 2 . 12 . 2 4 - 37 0 .