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Submittal - Receiving Water Monitoring Program 1995 - 2002 Analysis Report, Appendix D - E
	ML023250428
Person / Time
Site:	Diablo Canyon
Issue date:	11/08/2002
From:	Becker J; Pacific Gas & Electric Co
To:	Briggs R; Central Coast Regional Water Quality Control Board, Office of Nuclear Reactor Regulation
References
	DCL-2002-584 ESLO2002-206.1
	Download: ML023250428 (149)
	v • d • e

APPENDIX D Subtidal Taxa: Annual Mean Abundances D1 Algae D2 Invertebrates D3 Fishes

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Surveys/Yeir 1

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~eaf ndance (% Cover'for" 7m" s~ared) North Ddablo CS"a NIeCn4-i" (contin(ed)

Yea 1976 1977 1979 1979 1980 1981 1982 1983 1994 1985 19896 1987 1989 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon

NSrveys/Year I

I 4

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3 4

4 4

6 4

3 ns ns 4

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2 I

2 2

4 4

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Coverare BDsed on # ofContact Points Polvneuratrussima 10 31 09 12 12 II 25 25 09 01 05 01 0

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SSubtida'iLinem Con'tact - Yearly A'lga' and Substrate Mean Abundance (% Cover for 7m squared) South Diablo Cove SDC 3-4m (continued)
Year 1976 1977 1978 1979 198Q 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
SwvrystYca I
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Subtidal Line Contact - Yearly Algal and Substrate Mean Abundance (% Cover for 71n squared) Patton Cove SC 1-3m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 2989 2990 2992 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002
Surveys/Year 1
2 3
4 3
3 3
3 3
5 2
3 3
4 4
3 4
3 4
2 2
1 2
4 4
4 2
Taxon Covereie Based on N or Contact Points Ahfeltlop*s leplophivila A4nfeltiopsis hneart$
Antlhamnion/Platyaham spp -complex 8rvopstt spp CaliharhronlBossiella spp -complex Callophyllxr firma Callophylhisflabellulata Callophyllis spp Chondracamhus canahculatus Chondracamnhus corymbiferus Chondracanthus harveyanumssptnosus Chrysophyta umid Corallmna o/JIcinahs Coralhina vancouverinSi$
Cmvptopleura ruprechtnana COptopleura violacea Cystosetra osmundacea Delesserna deciptens Delessenaceae uvo)
Desmarestta spp Dtetvoneurum calhfomicum Egregia mentesil Ervhrophvilum delessenoides FarlowtalPikea spp -complex Fauchea lacintata Gastroclomum subartfculatum Gelidnan robustum Getidium spp, Hahltcysl owahs (-Derbesja manna)
Haoymena/Schwzvmenia spp -complex Haplogloia andersonit Hvmenena spp Lammnarna setcheltt L..amnarnales Macrocysti spp Mansaella afficli Mazaella litacina Mazzaella rosea Mdlobesia mediaocnt Membranopteralsranchioglossum spp Mficrocladia boreahis Microcladia coulterl Neoptdiota densa Nereocystus luetkeana Nienburgia andersomana Non-corallme crust Osmundea spp Phaeophyta,u)
Ph)illospadrx spp Pikea robusta Polyneura lat$ssima Porpqhy' spp Prnonits aastralts Prionius spp Ptercladia caloglossoides Pterosiphonia dendroidea Pterrgophora cahonmica Rhodophyta (juv blades)
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Surveys/Year I
2 3
4 2
3 4
3 3
5 3
3 fis Isa 4
3 4
3 4
2 fig ns ns 3
4 4
2 Coverrae Rmed on # of ContLct Points Antithammon/Ploltham. spp -complex Brwopsls spp Calllarthron/,ossella spp -complex Callhthamnaulon spp./Pleonosporlum spp.
Callophylis firma Callophylllsafibellulata Callophyllu pp Choondracanthur corymbfl-rr' Chondracanmhus haveyanuplsPinotus Chysophyti unid Corallina offIelnalls Cr~ptopleura r-prechtiamna Cr)ptopleura vwolacea Cystoselra osmundacea Delessenacae Ouvy)
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HalomenlalSchizymenta spp -complex Jipaenena spp.
Laminarla setchelld Laminanales Maaznella hlaclna Mazzaella rosea MembranopteralBranchiolosgsum app Microcladia coulterl Neopitfota densa Nereocvrt luetkeana M*nburgia andersonrana Non-coralline crust Opuntlella californlca Osmundra spp Phaeophyta Ou)
Phirodrvs spp PhyllospadLx saP Pikea robusta Plocamlum cartlaglneum Polyneura latissima Potphyra spp.
Poonihs sPIL Pterodadla caloglossoldes Pteroslphonla dendroidea PtRemVphora caltfornlca lModophyta Guv. blades)
Rhodoptitum plumoum Rhodymenla app Sarcodtothe*a gaudichaudut Schisymenia eptphyica Scinaga ronfusa lva/lEnteromorpha app R'eekua spp corallne crust filamentous red algaocomplex
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Surveys/Yea" ns as ns ps Rs 11 as ms as as as as 2
4 4
3 4
2 3
3 I
4 4
4 4
2 Cguated Re2u~rdlest of lze Cystoselra osmundaeeo
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Lamlnarfa sechellll 433 378 18.5 200 12.9 8
93 82 288 41.3 45.3 739 9
97 2013 Lammariales 02 19 86 3.8 131 53 8.5 09 134 Maervevs-01 03 Nereo*Wrtluera 02-
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Stuveys/Yesr 1
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4 5
3 4
4 3
4 4
4 2
ns ns 3
4 4
z C6pnted ReOardlesshoSize Cwtorezraosmundacea 2.3 63 60 59 65 11.3 124 190 66 57 36 25 03 03 01 04 41 46 24
12.
68 53 49 105 Egregla menzfesil 23 03 03 04 5
122 06 0
Laminarta setcheflIi 245 178 23,3 122 135 94 129 59 69 57 17 0I Loanlasrlules 0.7 06 13 77 06 05 08 02 34 0
5 Macrocyrfsuspp I
03 03 2.1 41 38 157 69 41 73 Nereocyttu luetk;ana 2.9 01 08 32 02 04
< I
< I
<,1 07 Ptetygophomcalhforamica 193 196 383 38.1 21.7 254 124 8.5 6.2 42 03
<.1 0
13 6
Sargarsusmmutfcum 08 23 06 29 Subtidal Arc Quadrant - Yearly Algal Mean Ab, n*nan6e (per 7m squared) North Diablo Cove NDC 3 -3m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Surveys/Year 1
3 4
4
3.
3 3
4 4
5 5
4 3
4 4
4 4
4 4
2 2
2 2
4 4
4 2
Counted lesrdlen of Sise COsroseraosmundacea
'-c 1
'44 2.1
-23 21 27 54 1.2 08 08 10 06 11 1.3 03 09 39 13 16 76 108 136 171 Egregra menVesid 09 0.3
<,1 Lamlnarfa sechelll 93 37 98 156 103 129 10 134 98 122 IS of Lam.*.Inarle 05 04 218 160 1.2 06 0,2 09 Macrocyin, spp o
e, 1
.2 04 08 28 38 48 88 25.3 11.6 13 03 Nereocystis*lue-,eana 33 1i 03 01 10 08 07 09
<2 I-Pterygophoraealifomlca 163 152 279 216 183 211 72 396 49.3 315 92 06 03 L
03
<.I Sargassmum tnlcum
.0 O
1 02 05 08 109 105
Subtidal Arc Quadrant - Yearly Algal Mean Abundance (per 7m squared) North Diablo Cove NDC 4-4m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 7 axon
Surveys/Year 1
I 4
5 3
3 4
4 4
6 4
3 ns ns 4
4 4
4 4
2 I
2 2
4 4
4 2
Counted Regardless of Size Cvsloseiraosmundacea 98 80 133 97 105 165 151 159 119 103 73 71 19 53 32 30 41 41 88 29 13 24 49 41 121 Egregia menztesu 03
< 1 03 Laminariajetchelhl 15 153 158 182 175 179 166 118 48 59 32 05 01
<1 01
<I
<1 01 05*
06 Lamianales 02 02 0.7 04 03 28 24 05 04 02 05 07 31 05
<.1 21 74 Macrocystisspp.
<1 09 18 47 18 43 35 105 224 54 45 56 Nereocystis luetkeana 03 09 05 03
< 1 03 05 Pter.'gophoracalifornica 213 180 276 285 238 235 202 223 182 146 43 13 03-09 30 04 Sargassum muticum 02 0 1 03
< 3 09 24 Subtidal Arc Quadrant - Yearly Algal Mean Abundance (per 7m squared) South Diablo Cove SDC 2 -3m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Surveys/Year 1
3 5
6 6
4 4
5 6
6 5
5 4
4 4
4 4
4 4
2 2
2 2
4 4
4 2
Counted Rvallrdless of Size Cystosetraosmundacea 24 118 68 47 74 57 41 21 11 03 09 04 27 113 78 78 83 76 85 43 93 84 84 102 179 Egregiamenziesu 09 06 03 03 06 0.1 Lam.an. setcheIh,,
40 56 49 163 92 11,4 128 78 48 48 19
'3 03 04
<I
<31 01 04 03
<1 02 03 Laminanales 20 12 12 10 06 05 308 10 0 1 03
<3
< 1 01 04 18 M.ac..yotis spp-01 3.1 25 136 59 58 51 81 137 41 71 71 Nereocysts luetkeana 03 3 2 1,3 43 34
<,I
< 1 02 Ptengophoracaltformca 358 31 3 381 402 367 360 291 188 160 139 62 13 02 01 03
<3 1 03 01
<1 01 04 Sargassum mutncum 1 5 05 38 Subtidal Arc Quadrant - Yearly Algal Mean Abundance (per 7m squared) South Diablo Cove SDC 3 -4m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Surveys/Year 1
3 5
6 6
3 6
3 6
6 4
5 ns as 4
4 4
4 4
2 3
2 2
4 4
4 2
Counted Repgrdless ofSize Cvuosetru osmundacea 08 24 39 30 57 63 57 35 1 9 21 28 1 8 4 1 58 36 20 40 70 24 35 22 25 3,0 48 Egregia men ziesu 03 La..
.ana etchetlll 50 38 102 75 96 133 105 70 56 54 28 41 53 54 49 33 44 45 38 05 04 I1 20 Lamirianales 06 06 16 03
<1 15 03 1098 25 141 09 08 58 04 163 128 05 03 16 24 50 Afacrocmt spp 23 48 60 313 44 58 38 13 3 8 34 Nereoc)yst luetkeana
< I 02 02 Ptervgophoracaliformca 1115 967 927 769 647 580 328 137 82 36 81 223 154 394 274 145 126 103 215 5 8 20 13 02 05 1I
[ -
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Subtidal Arc Quadrant - Yearly Algal Mean Abundance (per 7m squared) Patton Cove SC 1-3m Year 1976 1977 1978 1979 1980 1981 1982 1933 1984 198S 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon 4 Surveys/Yeo' 1
2 3
4 3
3 3
3 3
S 2
3 3
4 4
3 4
3 4
2 2
I 2
4 4
4 2
Counted RenrdleI, of Siz Cystosefraosmundacea 01
<1 02 09 13 10 1.2 10 09 04 33 24 66 60 70 74 70 74 83 110 50 50 49 22 26 75 Eg. rega mendzfesrI 03
<.1 01 01 03 04 01 01 06
<,1 Laminarldsetehtelil 220 219 403 64.2 573 491 981 207 730 99G 508 735 101.3 759 824 520 470 35.!
208 189 334 673 156 342 240 404 711 Laruieriales 28 38 2.2 81 178 623 152 1393 12S9 894 501 244 130 77 56 05 331 175
" 900 2175 41.3 249 128 Merenctzs lueikana 01 28 03 07 10
<1 13
<1 20 20 137 1.1 05 24 02 03 91 06 03 178 34 194 54 139 pteryrophoracalifornuka 04 33 78 157 237 166 331 1079 721 385 1636 1840 1421 1149 793 499 326 210 196 255 135 849 2626 334 1263 1000 Subtidal Arc Quadrant - Yearly Algal Mean Abundance (per 7m squared) Patton Cove SC 2-6m Yeaw 1976 1977 1973 1979 1980 1981 1982 1983 1934 193S 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Survey*/Year I
2 3
4 2
3 4
3 3
5 3
3 ns ns 4
3 4
3 4
2 ns us ns 3
4 4
2 Counted Reoardles of Slze Cyswsefraosmundacea 13 33 68 74 92 58 47 88 36 31 27 38 33 29 28 27 24 02 01 08 Egreva menziesti 01 12 02 1
9 LaminardagerchellU 28 55 65 153 174 205 227 104 128 205 265 285 12.1 192 134 133 99 11.5 73 104 131 27.4 Lammanales 0.5 11 41 23 108.3 41.7 601 213 356 64 40 42 05 04 2.3 53 93 Nereocwhst uetkeana 23 04 43 03 15 09 06 23 0.3 el
.5 07 01
<.1 08 03 153 210 321 563 Preygophoracalifornea" 0.9 17 232 298 28.9 384 1523 2370 1716 1235 1455 315 228 17.6 139 101 64 473 243 171 260
r - -- I I-I(
Subtidal Fixed Quadrat - Yearly Invertebrate Mean Abundance (per quarter meter squared) Fields Cove FC 1 -3m
Year, 1976 1977 1978 1979 1980 1931 31982 1983. 1984. 3995 1996 1997 1989 1999 1990 1991 1992 1993 1994 199S 1996 1997 1998 1999 2000 2001.2002
Suivcja/Ye~ac ala am'.,
nra n s nra 115a nsa am an3 VIa 2'
4 3
4 2'
3 3
3 3V 4
4 4
4 2
Covit~d 11trardletl Of
51.
Acinaea mutafi Acmaeadunid. a Aeolidarfla oliviae Aldisa sangudnea Afia cannoaa Alta app.,,
Alphern's amator Amphisa spp Anlsodhris nob!!),
Anthopleura aflemisla Anthopleura Plegantfislnaa Anthozota uad Asterfina mninlatai Asferina muirata (juv)
Balanophylla degans Ba) anus app,.
NalarnuslTttradita %pp.
Barnaclesojuv),
Boltenla a'tllosa Brachym va l
baad ow(jy Cacitosoia arenarfa Cadlinaflavomnaculata Cad) baa )uteomargonata Cad/bra,nadesta Calliastoma figaturn Callistochltoa, crarsi)costatus Cancer antennaritis Cancer productus a-l)
Cancer spp Chamad Ipp Chromodans mnacartaridi Cfatubdae/Terelbellidee amid Clavularta spp Corynactis ealiornica Crassedama gfganteum
'Cryprotahltonstelteri Cryptalithades satchensis Cucumnarfa app Dendrzipoma hitwila Maialuda sandiegensls Diodora aspera Diapatra ama/aa Dondncea Umaid Dornopsillat alliopunctata Epiactisprol~f
Era/a vitellina
-Eudisotlapolyntorphar
'Eupentacta quinquesenill/a Ffrsaarella volcano Fuinrius luteopichat Grapsidac (juv)
Hatcanrpa decemlten/aculata Hahftat tufescens Hallotis app Ouv.)
Hlenricla leviuscula I-fennfssenda craasfcornis 0.5 09 05 07 OS 04 12 18 13 13 06 16 05 06 04 4
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Yew" 1976 1977 1973 1979 1990 1991 1932 1933 1984 1985 1986 1937 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1993 1999 2000 2001 2002 Taxon
Surveys/Year as 1s as ns nas as ns n1 as as as at 2
4 4
3 4
2 3
3 I
1 4
4 4
4 2
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01 03 03 09 03 01 02
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24 1A 16 0o 10 04 06 0.3 05 10 04 03 03 03 05 Eurywtomella bilablata 0
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Surveys/Year 3 1 ' 4
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'c c
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07 1., 1,5, 1.7-25 04 35' Ila p'p 12 08 03 01 05 0 2
< 1 0 6 0 3 orphissa spp-03 12 07 t0 10 08 09 2 1 1.1 20 41 mphissa vev'rkolor 03 aisododi nobilli
-'i-
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nrhopleura elegantisrimas 03 03 02 03 03 02 03 01 03 03; 03 05
.nthozoa uild.
08 10 04 02
'i 04 04 (02 phrodIai 9pp,--
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'I sterfma minlata 03 03 0.2
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C Subtidal Fixed Quadrat - Yearly Invertebrate Mean Abundance (per quarter meter squared) North Diabb Cove NDC 4 -4m (continued)
Year 1976 1977 1978 1979 1980 1911 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 iSurveya/Year 1 1
4 5
3 3
4 4
4 6
4 3
as rS 4
4 4
4 4
2 1
2 2
4 4
4 2
Counted Renrdles of SIze Paractrrei cordata Parastl-copadpavfmensl Par ntha taytord Pelecypoda urnd Peleypod unld. b*nng Petrolisthes app Phldlana hiltont Phragmatopoma cahfornlca Phyltochaeropten-prohfica Pisaxter gtganteus Pisarterspp (juo)
Pisaster/Henrlcla Ouvy)
Pista spp PistlStreblosoma spp Placlphorela veata Platyhelminthes unid.
Pododesmus ceplo Polynndae Polyplacophoma wnd a Pseudomelatoma torosa Pso/Ur chiloodes Pugettlaproducta Pugetia nchd Pugettfia spp P vcnopodia hehanthoides Pvura haoutor Romranga pulthra Sabelhidae Scyra acutnfront Searlesta dira Serpula vermlculars Seplidae unirL Serpulorba squamigeno Sipuncula und.
. Sphaeromatidaetmi.
Splmrbranchusspnosus, Sftrongytocentrotusfrancdcanus Strongylocenftrothzwrpuratus Strongylocentrohw app S"eta montereyentf Tegula brutrea Tegula -ontereyl Tegula pulflgo
_ethva auranda Tefrachta rubetcenr Themulte poides Tontcella lineata Tncohatpulfoldes Trcolta ipp.
ITritpha cazaltnae Tnopha Macsdta Tubulanustpolymophur
,hbufarr sexlneatus tunlicate, solitary unid.
OI 0
<1 05 59 59 8.3 89 32 49 58 56 71 49 58
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<91 03 17 30 21 63 68 13.5 400 358 716 2683 1900 1458 640 18 04 06 99 09 U.3 1.0 06 06 II 1
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Subtidal Fixed Quadrat - Yearly Invertebrate Mean Abundance (per quarter meter squared) North Diablo Cove NDC 4-4m (continued)
Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 OSurveyaYear I
I 4
5 3
3 4
4 4
6 4
1 nA ns 4
4 4
4 4
2 I
2 2
4 4
4 2
Co0t erae Baurd on # of V Saumre' A bi( /$SerturdlalSertulaoa spp Acaru,,$ erithacuh Bryozoa, unid (encrusting)
Bryozoa, unid (erect)
Bryozoa, u, d (foliose)
Didemnunm/Triddednnum spp Dodecacera feakesi Lntoprocta uand a Eurvsiomella baiabiata Hydroida
/it menamphiastra cianocripta Leucosolenia spp Phrnfulaara spp Ponfcta uand (encrusting)
Ponfera unid b (yellow)
Porifera unid c (orange)
Salmacina Oibranchlaia Spirorbis spp Trncellaria.pp truiltCoes, colonial social unid
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Subtidal Fixed Quadrat -Yearly Invertebrate Mean Abundance (per quarter meter squared) South Diablo Cove SDC 3 Am (continued)
Yeor 1976 1977 1978 1979 1980 1981 1982 1913 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 ffSuaveys/Yea" 2 3
5 6
6 3
6 3
6 6
4 5
as as 4
4 4
4 4
2 1
2 2
4 4
4 2
Taxon Counted Retardless of Sit Nomsia nomst Ou)
Ocenebrafoveolata Ocenebra Interfoysa o-02 Ocnebm aitda 03
<.I 01 Ocenebra spp
<,1 02 Ophiacth slipita Ophtoptocws mar/d
<.1 02 02
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<2
<1 03 01 Ophiurodei wld pago pp 38 20 3_5 45 107 10o 10; 60 16 So 50 Paroucrcefer cotdata Paracyahhuzestarunll Pamrstichopawparmensis-Paraxanthlaf taylord Pelecypoda unid.
c Polfeypodauni..bong 125 205 21.7 242 223 193 150 270 33 26.5 296 340 PhIdlana hihoni I
1 0.3
<1I
1.7' 40.3" 32.5 22.1 156i 4
Phgirnatopoma cahforca 4
09 94 28 43 122 Phragmatopoa pp 25 205 Phyllochaetoptemproltftca 16 55 65 26 90 90 121 48 7.7 129 126 Pkaster brrvIpinu Psstmerglgantew Pfrsafer/Hendcla Ouv) 10
<.1 0.2 02 Pfstapp 124 O.4
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,5
1.
Plaelphorella wiata
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Pododffmu cepio, 03 K
2,
<.1 03 02 03 01 Polychaett uwid.
02 Polynoidae Ptofthxeraeur bellosdturae
-u Pseudocer*s monterryensir Ps,,domelatomatopma 02 09o 08o 0; 06o 2 08 1
12. 23 09 Pugettlap-ducfa "1
04
<.I 0.3 0.3 01 Pugettlalchfl 03
<.2 07 08 17 I.5 2.3 18 04 02 Pugetda pp Pycanogomda unid Pyrnopodla hehantholdes I
I I
Pytnopodla helianthoides Qaun)
,rahoustor o;03 05 07 06 05 05 04 04 01 04 05 Rostangapulchra 02 Sabellhdae 3
2" 08 2
2 32 Srpula vennclcadaf 07 07 15 1.5 22 22 09 08 06 09 13 Serpuhdae und.
20 07 56 05 03 02 03 05 04 02 Serpulorbzssquamiger's 03 04
'04 06 06 06 06 20 12 15 Sipuncula uaid '
23 04 Spirobranchu, spos, 08 02 04
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Subtidal Fixed Quadrat - Yearly Invertebrate Mean Abundance (per quarter meter squared) Patton Cove SC 2 -6m (continued)
Year 1976 1977 1973 1979 1980 1983 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1993 1996 1997 1998 1999 2000 2001 2002 ISwrve Ycar I
2 3
4 2
3 4
3 3
5 3
3 us ns 4
3 4
3 4
2 ns as 1s 3
4 4
2 Counled Renrdluia of Sire Ocenebrafoveotata Ocenebra Interfossa Ocenebra lunda Ocenebra arp Ophiopfocus smarod Ophtothret fpltulata Ophiothrix Spp.
Ophuraides unild.
Orthasterfas kvoehler Pagunsi sap Paomcathussteamnit Pelecypoda nud Pelecypoda uwid.
bonng Petrolhsther spp Pha*colosoma a sfrzfl.
Phtdiana hiltont, '
Phragmatopoma coltforntca Phyflochatofpten proliflca Pisoter giganteus Psister ochraceus Pisaster/Henncla (uv)
Pitta spp Putra/Strebloso'a app Plactphortlia wlaia
Pododesnau cepto Polyptacophora UZ.. a Porcellamdae urnd.
Pseudomelatoma torsa Pugettsoproducta Pugettia rlchlf Pugettla spp.
P1ycnogomda unild.
Pycnopodia hehantholdes JPyura hoator,,*
Postangapulchra Sabellda Scyra acutfrons Searfela dim '
Seepula veamiculari Serpulhdae wild,
Serpulorbit nquamtgerur Stpwicula tmd.
'Sphaeromaddae unld, ý'.,',
SpIrobranchus spinosus nrongyfoeenmtusfronctscoanus Strongylotenftmuhpurpurat Stiongrlocenh'otu" Spp Stycla montereyeaut
'St~el pp I
Tectura persona' Tegufa beunnea Tevda monterey!
STegula pulhgo Terebelhadae unid "Tetiya aurantha Terractita nubescens Themistepyroldes '
t 02 02 0
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09 19 03 03 02
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ft ft.
ft V Taxon (continued)
I I
Subtidal Fixed Quadrat - Yearly Invertebrate Mean Abundance (per quarter meter squared) Patton Cove SC 2-6m (continued)
Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002
Surveys/Year I
2 3
4 2
3 4
3 3
5 3
3 ns ns 4
3 4
3 4
2 on ns ns 3
4 4
2 Taxon Counted Revardless of Sae Ton/cella hineala Tricoha pulloides Tncohza spp Triopha calahnae Tr opha maculata Tritona fest/va Trivia cahifornlana Tubulanuspolymorphus Tubulanus sexhnealtu Urticmna lofotensis Urric/na spp tunicate, solitary unid.
Coverare Based on # of " Sauares AbieleSertularella/Sertulana spp Agl/aophensa spp Bryoroa, unid (encrusting) lryozoa, und. (erect)
Bryozoa, untd. (foliose)
Chona spp Dldemnum/Tnrdidemnurn spp Dodecaceriafewkesl Eurnslomella bilabiala tHydroid. thecmte uad a Hydroida Hymenamphiastra cyanocripla Leucosolenia eleanor Leucosolenla spp Metandrocarpa taylon Obe/la spp.
Phidolopora paciflca Phidolopora spp Ponfera urn. (encrusting)
Ponfeoa uuid. c (orange)
Salnac/na trlbranchlata Spirorbis spp Tnicellana spp Tubulana spp, epiphytic bryozoan (sq) tunicale, colonial untd. b(yellow) tunicates, colonial/social unid 48 15 24 38 43 31 21 17 15 11 07 08 0"3 07 03 01 02 03 01 02
03 02 02 cI II 2
01
< I 09 03
<.I 02 03 03 07 13 14 5,5 01
< 1 02 03
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03 03 08 16 15 17 27 08 1 1 3 1 2 1 3 8 12 07 08 06 12 09 08 01
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Subtidal Line Contact - Yearly Invertebrate Mean Abundance (% Cover for 7m squared) Fields Cove FC 1-3m Year 1976 1977 1978 1979 1986 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 200D Taxon
Surveys/Ycar rs as ns" its its ns ns ns ns 11n ns n1 2
4 4
2 4
2 3
3 I
I 4
4 4
4 2
lC9yeragi Based on # of ContAet Points Bryozom, umd. (eocnistmg) -
0 3 Phragmatopoma californlca O I 03 00 Ponfem unid (encrullslg) 01 05 08 01 Serpulorbis Squamige-r 03 O-4 tuoncate*. colonial/social Uud.
05 04 Subtidal Line Contact - Yearly Invertebrate Mean Abundance (% Cover for 7m squared) North Diablo CoveNDC 2 -3m T
Year 1976' 1977 1978 1979 1980 1981 8982 1983 8194 1985 1986 1987 1988 1989 1990 1991 1992' t993 - 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Survey3lYear 1 3
4 4
3 3
3 3
4 5
4 5
3 4
4 3
4 4
4 2
ns no ns 3
4 4
2 Covergne Based on N of Contact Points Anthozoa uod.
05 Bryozoa.kamid. (encnising) 1-..
8..
01i..
Dodecoaeerijewkesi-,
-0 i
0 Epfacttssproiuea.
I 08 O
-1
Hydrodit, 0-3 Phnograitpsma caitfomica 01 03 8.7 24 03 08 53 281 Porifera tmid. (encroting)V' V 01 02 tunicates. colornal/soclol unid of-0 1
Subtidal Line Contact - Yearly Invertebrate Mean Abundance (% Cover for 7m squared) North Diablo Cove NDC 3-3m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Surveys/Year 1
3 4
4 3
3 3
4 4
S 5
4 3
4 4
4 4
4 4
2 2
2 2
4 4
4 2
Coverage Booed on 9 of Contact Points Bryozoa, urnd (encrustig) 0 8 Didemnpumtlrl didemnum Sop 03
0.
0 0
Phrgrnatopoma californlca 006 4
03 1,8 Plsta srp
-08 Ponfera unid (eocrmstttg)
08.
OilO 0I 8
Serpulorbfs squamlge-0-
toucatst-, colonialtsocial Umid
t.
0 3 1
8
Subtidal Line Contact - Yearly Invertebrate Mean Abundance (% Cover for 7m squared) North Diablo Cove NDC 4 -4m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Surveys'Year I
1 4
5 3
3 4
4 4
6 4
3 ni ns 4
4 4
4 4
2 I
2 2
4 4
4 2
CoN erare Based on # of Contact Points Abet r/Sertularella/Serrularia spp 0 5 Anthoptenra elegantissima 1 0 Bryozoa, unid (encrusting) 0 5-0 3 Didemnura/Tndudemnum spp 0 5 Diopatra o,"nala 0 I Phragmatopowacahifornca-01 26 34 103 74 13 03 03 75 165 231 188 80 20 Ponfera mid (encrustig) 3 5 0 3 03 Sirpulorbis $quamigenas 0 I tunicates, colonial/social urud 0 5 Subtidal Line Contact - Yearly Invertebrate Mean Abundance (% Cover for 7m squared) South Diablo Cove SDC 2-3m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Surveys/Year 1
3 5
6 6
4 4
5 6
6 5
5 4
4 4
4 4
4 4
2 2
2 2
4 4
4 2
Coverage Based on # of Contact Points Anthopleura eleganwtisrma 0 1 DMdemanua'Tndsdnaomm spp 0 1 Dopatra o-rnata
02.
03 ftalcampa decemtentaculata 0 I Phroagoloponia calhfornica 0 2 0 5 I 3 2 9 1 5 0 1 runicares, colonklsocial uand 0 3 Subudal Line Contact - Yearly Invertebrate Mean Abundance (% Cover for 7m squared) South Diablo Cove SDC 3-4m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Surveys/Year I
3 5
6 6
3 6
3 6
6 4
5 11 os 4
4 4
4 4
2 I
2 2
4 4
4 2
Coverage hOsed on # of Contact Points Anthopleura elegantissima 0 2
< I
-0 2
2 Anthopleura xanthogranmnaca 0 2 Bryozoa, utd (encrusting)
-0 3
Dendroporna spp 0 2 Diopatraornaia 20 03 08 02 01 02 01 04 04 04 05 15 25 05 06 03 06 Eptactis prolfera 0 5 Phragmatopoma cahfornica 02 04 0<I 06 03 2 3 2 8 1 0 0 I Ponfera umid (encrustig)-
0 1 01 03 Serpuhdae¢ nd ut Sfvela spp I
unicates, colonial/social uad 02 04
<I 01 801 I
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Subtidal Line Contact - Yearly Invertebrate Mean Abundance (% Cover for 7m squared) Patton Cove SC 1 -3m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002
Surveys/Year 2
2 3
4 3
3 3
3 3
5 2
3 3
4 4
3 4
3 4
2 2
1 2
4 4
4 2
Coveraee Bated on 0 of Contact Points R/rodoptilumplwvosum Rhodymenta spp Sarcodiotheca gaudkchaudil Scinala confusa Smithora naaadum Spongomorpha/Acrosiphonla-complex UlmalEnteromorpha sp corallne crust filamaentous red algan-complex Anthopleura elegamutima Batamu spp Bryozoa, Umid. (encrnsting)
Dendropoma spp Dopatra ornata Eplactfspfohfera Phragmatopoma californica Ponferai mid. (encitsaing)
Serpaihdae unid Serpulorbis$ quamt-rig Tetraclha rubercens tum'cates, coloniisoalocial wld.
<1
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123 165 165 173 195 20 13 20 1.1 03 1.2 10 10 07 02 13 07 03 08
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02 03 10 28 05 01 00 o0 01o*o Subtidal Line Contact - Yearly Invertebrate Mean Abundance (% Cover for7m squared) Patton Cove SC 2 -6m Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1938 1989 1990 W992 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002
Sirveys/Year 1
2 3
4 2
3 4
3 3
S 3
3 ns ns 4
3 4
3 4
2 nS 11s 1
ns 3
4 4
2 Coverpre Based on 0 ofContilact Points Aglaophemta $pp Anthopleurm elegantdsslma Baldanophylha elegans Balonus spp Barnacle scar unid.
Dtyozoa, wnid. (encrustiig)
Bryooa, unid (erect)
Oryozoa, umid. (foliose)
Corynactls californtca Dendropoma spp Dlopatra ormata Dodecacerla fewkeu Eudi:syft pohtowrpha Hvm--enamphlastra cyunocr,*ta Phragmatopoma califomfrca Ponfera umid (encmasimg)
Serpulidae wild.
Serpulorbts rquamiger-s tuelcaes. coloonil/social Unil 10 03 0.5 05 10 40 35 1.0 25 o0 12 37 28 o02 07
02 03 02 1.1 2
43 02 02 02 2-02 02 02 03 02 02 03 05 06 2,7 03 05 03 OS 25 52 202 53 02 15 37 05 20 02 07 05 03 08 45 06 43 16 05 29 210 03 02 01 I108 02 1 02 20 02 0 03 to 1
03 39 08 28 2-04 29 29 10 03 06 09 04 Taxon Taxon
Subtidal Fish Observations - Yearly Mean Abundance (per 50 x 4 m transect) Midwater-North Control Year 1976 1977 1978 1979 1990 1981 1982 1983 1984 1985 1996 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 /2002 Tmixis
Station Ieplicates/Year 4 6
is fis as is ns D3 11%
is is ns 113 its III ns ns III is ii ino 113 115 is fit 11 Its Aithermidae urnd Aulovrh)wchwfilavidut 04 Biachyistfusfrenafta Domalichthys vacca 05 02 Embwtrocajacconil 0 6 Embiotoca latemral, 18 18 Engraudis mondar 4 2 Girella nigricanme 03 Ifypsun -ar$
01 Mylsobadis calionIlca Ophl odom etoivgaw f
On:1PI/S cal1fornkca 3 6 26 7 Paralabrar clathraisss Phaners don furcafus Rhacochilu-s taxoin Sebastes 'ifrotsrens Sebarles atrovirens (yoy)
Sebostes ehe3'omelas/S cornatusr Sebastes melanoips
<I Sebartes melanops juv
)
Sebastes mir~tnus I 4 S'ebasres mvsinus (uv) 821 133 Sebastespaucrpimis ouv)
-05 Sebautes sermvno Ies Sebastes serramoideslS. flavtdur (yes 26 16 3 Sebastes spp Is rhak.Lrsemtfasclata
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Subtidal Fish Observations - Yearly Mean Abundance (per 50 x 4 m transect) Midwater-North Diablo Cove Year 1976 1977 1978 1979 1980 1981 1982 1993 1984 1985 1986 1997 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1999 1999 2000 2001 200Z Taxani
Station Rephlear/Year 4
6 8
9 8
3 7
4 4
6 6
6 5
9 9
6 8
5 7
5 3
3 4
6 9
a 2
Athednidae unild.
Aulorhynchusflavldus BrachyisIhfrfrma Chrmlspunctlpinnfs CyQafogastei' aggregata Damallchvthrv cca Embtotocajackroni Emblotoca lateralhs Embiatorcdae Gibbonria spp Girella mgrkans Ifemosudla azurta Heterostlchus rostraltu Hewagrammar decagrammus Hyperprowopon anale Hýw mus cary Medialuna cattforniefls Myfabatli callforimca Orey~flls califomica Paralabra cdathraosr Phanerodon anpes Phanerodonfurratza r, Phanerodonspp., --
I Rhacochdus taxotes Roccus savalth$
Scjaerdae unId.
ScomberJaponlcus Sebaste artrvirenms Sebastes atrovirens (yoy)
Sebastes chryromelaoJS caomatus Sebastes melanops Uuy)
Sebastes mystinur Sebaste. mysifmi (jor.)
Seba-tespaudspintr (I-a)
Sebartes rastrefl&ger Sebicts sepromoldes Sebastes serranoldeslS flavidus Our)
Sebattes spp Sem1cossyphutpuckher Trachurus symmerrcus TralasSem~fasctata larvallpost-larval fish, und 05 150 219 188 63 156 250 359 233 2363 3423 384 215 578 59 B39 23 12 97 03 05
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Station Peplicates/Year 4
6 ns ns ns rks ns ps ns rd ns fIS ns fts fts ns ns ns ns fts ns ns ns ns ns fis ns Arredius spp Athennidne und Aulorhynchusflavidus 02 BracA)nsrfpsfrrnatw Cebldichthys viblacous 04
<.I Ophalarc>411um venmosum ConrMptene oviehold CottzdaeunA 13
.03...
Damd/chthm vacca 09 Embiotmajaclaont 08 Emblotoca lateraft 109 90 Embiotoadae Gibbonsla Spp 0 1 0 1 17111114 11grica-0, Goblesox matandricur 01 Hexagrammas dwagmmmur 21 is Hyperprosopon anale
-r)4 0 3 Ophlodan elongato' 03 02 Orthomopias mads 04
ýVdfs calTornlca S6 123 0juýkbwPinis 21 33 Paralabrax dathratur Xhacochtfus faxotes Scorpaemchdým marmoratus 1.5 I's Sebastes a1mvirens Sebartes a1mvirems (yoy)
Sebastes carnaw Sebastes chry"melas 25 3 1 Sebmtes chryiomelasl$ carnaw 03 Sebwfes metanops 01 13 Sebasres melamops Ouv,)
Sebastes nwtj us 03 1.;
Sebastes mýlrfnus auv IS9 179 Sebasres paudspints aw 03 Sebartes rw"111ger 01 09 Sebastes serramoidet
" I Sebastes sermnofdewT flaviduf ouv 3 1 158 Sebmies spp 0.1 SemcomphuTpulcher Stichoeidaeunid Triabs semifasclaw UY010phUS h4lIerf F
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Subtidal Fish Observations - Yearly Mean Abundance (per 50 x 4 mn transect) Benthic - Field's Cove Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Talon 0iStation ReplKates/Year ns iii ns ni FIS ns ns ni ns cc ci ns Ms us ns ns ns ci ns c ns cis ns 6
9 8
2 Arledius spp 06 03 Athennidac unid 0 1 Aulorhyiiehusfial'idus 02 23 2 9 200 Brachiismiis frrnotur 08 1 1 Cebitichthys Piqoaceus 04 04 08 03 Cephaloscyllium venrrosum
< Il Coipihopferur nicholst 0 1 03 05 Couidae unid
< 1 0 1 03 Daachhs ~a13 2
104 48 6 03 Emitcjakot92 60 3 7 45 Erninoroca flaeralis77 4
49 8
Embiiotocidae
< I Gibbonsia 'pp 07 08 04 08 Girella nigrians 03 0 1 o1 Gobinesox macandricus Ilensgra mios decagrammar 01 06 03 Hiperproropon aniale 13 Hvpswums caryl 031 1
03 30 Ophiodon elongatus03 3
Orrhonopia~s mracis I
Oxvjidir califonuca 71 2 479 17 3 19 5 OXVIeblurpicrur 37 538 7 6 60 Paralabra., clathratus 03 Rhacochiluis roxoejr 02 09 0 1 1I5 Scrinpaenichrhvs marmloratus 05 09 07 18a Sebaster atray: rear 0 7 07 03 08 Sebasres atrovirenr (yoy)
<I I
Sebosres catniaz 02~
Sebasrer chrysomelas 2 1 33 2 7 308 Sebasres chrs'omelar/S carnara 04
< I Sebasces inelanops1
<I Sebanrer mnelanops Ouv) 104 03 Sebasres mmsinus 03 03 Sebasres m)Thaur (uv I I
<l 04 1 0 Sebastes paucispimins (jan) 177 Sebasres rastrelliger 04 09 06 05 Sebastes serranoides 02 03 Sebastes serranoiderSd flavidur (oy 1 29 1 24 20 Sebasres SPP 1 3 Semicoss~iphus pudcher 03
< 1 03 Stichaeidc cund
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< 1 0 1
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Subtodal Fish Observations - Yearly Mean Abundance (per 50 x 4 mn transect) Benthic-North Diablo Cove (continued)
Ye.a 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Staton ReplicatesYear 4
6 8
9 8
3 7
4 4
6 6
6 5
8 8
6 8
5 7
5 3
3 4
6 9
6 2
Sebastes melanops Sebastes melanops (juv
)
Sebatres mystinus Sebastes mystimus (,uv)
Sebastes paucispinms (uvj)
Sebastes rastrellhger Sebastes serranoides Sebasies serranoidesIS flavidus (jOuv Sebastes spp Semicossvphuspulcher Stichaetdat unid.
Torpedo californica Trachunas symmetercus Trhalak semifasctata Urolophus haller, Aiphisier spp 01
-<I
< 1 I
20 112 19 06
<1 02 05 55 30 22 32 31 51 104 63 71 39 22 14 03 09 29 61 26 06 13 25 18 06
<I 216 353 88 380 164 49 03 71 125 48 21 44 09 91 380 88 09 05 06 18 35
< <I 18 I
144 1 0 01 04 31
< 1 13 03 04 01 04 l1 02 01 05
<1 03 II 06 12 23 26 16 23 31 13 21 39 34 13 13 16 22 05 06 04 04 03 06 05 04 02 1
02 05 02 09 II
<1 22 17 09 10 03 07 03 II 03 05
<I
<1 01 03 138 307 08 520 02 19 01 145 194 46 276 105 34 119 191 07 183 36 25 10 08 04 78 10 160 1 3 I
04 42 03 1 9 03 34 18 18 21 32
<1 08 71 101 65 105 162 78 29 13 41 33 23 10 20 15 21 II 1
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Subtidal Fish Observations - Yearly Mean Abundance (per 50 x 4 mn transect) lBenthic-South Control Year 1976 1977 1978 1979 1990 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Station ReplicateslYear 4
6 8
9 8
3 7
4 3
5 4
4 5
8 9
6 6
4 7
5 3
3 4
6 9
8 2
Anawhichthys ocellatur 01
< I 02 01 Artrdhis Spp.
01
<I
<I
<.I 03 02 06 03 01 0.3 06 03
<1 03 05 05 10 03 08 05 04 O0 04 04 06 05 Aulorhvncnhuflavidus 01
<1 63 80 88 I
226 36
-<I 02 81 12 22 32 34 23 03 26 1.4 08 25 Brachylltlusfrenatus 21 08 18 1.7 03 09 07 01 03 0.5 02 09 03 08 04 02 34 04 08 05 01 04 Cebldiclhkvkdolaceur 07 03
<.1 01 O0 03 02
<.1 02 04 o0 05 10 08 04 04 05 10 04 01 03 03 03 Cephaloscylhum ventriosum 03 08 10 03 28 05 06 06 02 08 08 04 05 Chimlophis nugator 02'
<I 2
I 02 01 of Cltharichthyi spp 0--
03 0
Chlidae niid.
< I 6
3 0-3 Collahoplend nkolst 19 28 04 06 08 13 33
<I 05 07 09 32 33 29 36 1.5 63 08 06 03 09 06 13 19 20 13 Cottdae unid 06 06 1.2 1.2 10 03 1,1 20 13 1,
10 03 06 09 04 1.1 02 03 03 05 03 0I
<1 04 Cymatogaster aggregata 3 1
47.
DamalkAthysvacca 24 07 I1 22 1.;
18 is 20 26 56 2 1107 22 28 21 3.7 39 09 55 1.5 28' 69 20 2'5 36 26 23 EmbolocaJaclaonl 18 1.3 19 29 34 20 38 36 43 69 69 52 38 31 51 42 7.7 23 47 42 3.5 70 25 23 39 61 23 Emblotocalateralls 189 180 99 114 7.38 1
67 66 90 08 86 71 33 46 7.8 91 126 75 113 88 101 124 33 51 128 70 85 Embiotoodae 04 03 0
03 Engrauulr mordaor 0Ii I0 Gibboieskspp 04 26 09 1
110 11 06 08 10 2.3 04 06 1
05 07 I
2*.5 08 14 08 06 04 02 03 05 02 10 Girella wgricans 0
0 Oobtesocidaeuumd.
-0 Goblesoxmaeandrfcus 02
<1 04
<.1 1
02 02 OI
<.1 Heterostichuros r
of-tu-01 02 01
<.1 02 Hexagrammosdecagrammus 28 33 21 1.7 29 10 14 1.3 03 18 12 13 07 10 13 28 19 2.1 09 13 04 04 06 04 13 12 13 HyVpsurucaryf 04 04 07 04 09 05 07 05 04 08 08 02 02 02 01 Jordanlazanope
<1 02
<.I 03
<I
<.I
<I
<1 Myliobattr crafomca A.eodinu spp.
2 Ophiodon elongatu 01 04 20 05 11 0 3 o 6 03 08 05 04 02 04 07 o0 04 0.3 06 0
04 08 06 20 OrthonoplaraHeels 06 08 03 02 05 07 13 08 22 1.3 08 07 06 1 1 08 23 09 05 03 08 03 05 09 13 Oxv0ulhsdalfornica 759 43 141 476 93 75 480 88.3 1340 835 543 132 27 518 627 74 473 889 828 463 416 265 371 1498 683 134 105 Oxytebaluplenus 36 53 41 44 76 89 8.1 106 109 92 98 97 80 91 103 137 151 6
44 65 68 89 73 64 86 71 68 Paralabrax clathratus 28 Parahchthyr caltifomnIcus 02 Phanerodon atrpes 0 1 Phanerodon spp 01 Pholiddaeunid
<2 01
'holihidae/Stichamdae umd.
Pleuronectudae vaxd.
03 Pleuronichrhys spp 1
Ponchthys notatu.r
<1 Rhacochilr oxotes 01 o0 02 s1 '
0
<1 05 02 02
<1 03 03 03 06 0606 08 03 09 26 08 05 02 03 Scorpeenchhysmarmtoratus 124 14 27 22 1
2 16 24 15 28 34 23 27 26 24 28 2 2 08 08 1 1 1 I 13 04 02 09 08 05 Sebastesatrovirens
<1
<1 04 02 O
04 0.5 20 06 0.3 13 04 12 08 08 I1 09 18 23 10 16 05 21 16 12 03 Sebarteratroviren.s(yoy) 03..
08.
., 98 __03 1.3.. 05.
28
<.1 02 Sebastes auricutarus
<.2
,Sebautescarnatr 01 04 01 02 06 02
<.I 02 01 04 03 o0 02 02 Sebates caunms 05 02
<.I
<.I Seboasteschrysomelas 23 51 29 39 43 45 52 93 65 7.7 65 78 57 50 54 88 78 46 58 65' 66 55 24 39 44 49 55 Sebasteschrayomelas carnatus 02 3.3 210 1.6 11 176 22 11 4.3 28 07 03 18 04 18 48
.24 25 58 386 2.2 135 08 03 02 64
seba!sesmelanops 03 t,05 0.2 02
<1 02 02 03
<.1 01 01
.02 07 0I
<1 02 06 03
<21 01 Sebartesmeranops uv) 03 0.2 63 78 09 13 03 22.7 07 12 03 Sebaslesmlnlatus
<I
-7 5
1 Sebaslesmystmus 39
47.
6.5 147 31 40.
31 69 24 7.7 43 50_
31
38.
21 49 23 03_
7 16 2,
15 2.5 20 08 03 SebastesmystnusOuv) 380 478 138 672 20.2 125 1.3 68 64 64 62 130 20 197 35.5 201 09
<1 1
15 1 62 09" 05 Sebaster nebuloaus
<.1
.SEbarterpaucspnL uv.
06 03 21.5...
1o 202...
16.
o
<.2 0 3 26 S eb a s te s p in m g er
<.3I (continued)
I-,-.
F--
Subtidal Fish Observations - Yearly Mean Abundance (per 50 x 4 m transect) Benthic-South Control (continued)
Year 1976 1977 1978 1979 1980 1981 1982 1983 1984 1985 1986 1987 1988 1989 1990 1991 1992 1993 1994 1995 1996 1997 1998 1999 2000 2001 2002 Taxon
Station Replicates/Year 4
6 8
9 8
3 7
4 3
5 4
4 5
8 8
6 6
4 7
5 3
3 4
6 9
8 2
Sebaster rastrellhger Setairie serranolde$
Sebastes serranoides/S flavwdus Quv)
Sebasres spp Semicossyphus pulcher Stichaeidae mud.
Urolophus halleri larval/post-larval fish, umd 04 03 03 04 07 05 09 07 14 05 12 25 08 23 22 20 09 05 03 07 13 08 04 04 13 13 II 03 06 03 05 II 08 04 05 09 05 06 07 07 02 05 06 04 03 12 03 01
<1 04 02 03 53 413 03 926 14 10
<1
<1 138 201 40 209 83 03 1,9 48 16 02 09 03 185 26 23 01 02
<1 25 15 24 09 10 II 02
< 1 01
<,I 01
<1 04 01 08 04 02 02 04 01 01 04 04 0 I o
o-03 01
<.1 I
I I
I I
I
APPENDIX E Analytical Results El Taxa Used in Analyses E2 Assumption Testing E3 BACI/ANOVA 1-ESLO2002-206.1
r i[
r -
f
(
Ir (I
r-I
(
(
[
(
I I
Horizontal band transects cumulative percent and mean algal cover of the top ten species, excluding crustose taxa groups, from each analysis period at the +0.lim stations Pre-O1eration Operation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Specias Na+i6 -.
.Pervent Meaft Species Name
-Percent Mean Species Name -
Percent Mean Mazzaella flaccida 19%,
19.00 Maiiaella fla'ccida 15%
11.22 Mazzaelli flaccida 13%
6 95 Corallina vancouveriensis 30%
10.74 Corallina vancoiuveriensis 28%'
901 Gastr6clonium subarticulatum 24%'
6.15 Chondrgcanthus canaliculatus 40%
904 Gelidium coulteri 39%,
7.86 Phyllospadix sp.:
34%'
5.37' Phyllospadix spp.
48%
8.40 Gastroclonium subarticulatum 49%
7.51 Corallina vancouveriensis 43%
4 62 Gastroclonium subarticulatum 56%'
7,62 Misto<artis papillatus 57%
5.87 filamentous red algao-eomplex 51%
451 Cryptopleura violacea 62%'
5.93 Chondracanthus canaliculatus 63%
3.92 Calliarthron/Bossiella spp.-complex 58%
3 48 Gelidium coulieii"'
68%
5.64 Cryptopleura violacea 68%
3 81 Gelidium coulteri -
64%'
3.37 Mastocarpus papillatus 72%'
3.79 Prionitis spi. '
73%
3 74 Chondracanthus canaliculatus 70%
3.23 Calharthron/Bossiella spp -complex 75%
3.21 Calliarthron/Bossiella spp -complex 78%
3.65, Prionitis spp.'
74%
1.90 Prionitis spp-.
78%
262- - Phyllospadix spp.
81%
2.53 Egregia menziesii 77%
1.83
;;,
Horizontal band transects cumulative percent and mean algal cover of the top ten species, excluding crustose taxa groups, from each analysis period at the +0.3m Pre-Operation Operation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987-04/30/1995 05/1/1995 - 06130/2002 Cuinulative--
Cumulative Cumulative Spccies Name Percent Mean Species Name Percent Mean Species Name Percent Mean Mastoearpus papillatus 29%
19.73 Endocladia munricata 47%/6 1609 Endocladia muricýta 50%
1646 Eridocladia muricata 58%
19.53 Mastocarpus papillatus 78%
10 70 Mastocarpus papillatus 82%
10.70 Mazzaella flaccida 71%
8.21 Mazzaella flaccida' 81%
1.17 Mazzaella flaccida 86%
1 24 Corallina vancouvenensis 75%
3.08 Ulva/Enteromorpha spp 85%
1 09 Gelidium coulteri 89%,
0 92 Pelvetia c6mpressa 80%
2 91 Gelidium coulteri 88%
0 99' Pelvetia compressa 90%
0.50 Gelidium coulteri 83%
2.53 Pelvetia compressa 90%
0 80 Corallina vancouveriensis 92%
0 49 Chondracanthus canalhculatus 87%
2.33 Mazzaella'affinis, 92%
0.59 Mazaella affinis 93%
0 40' Porphyra spp.
89%_
1 43' Gelidium pusillum 93%
0.47' Ulva/Enteromcrpha spp.
94%
0 39 Mazzaellaaffinis 91%
-1.37 filamentousdalgciebo'plex-
,94%
047 Gelidiumpusillumn.
95%
0.28 Fucus gardneri 93%
1.16 Prionitis spp 95%
0.31 Cladophora spp.
95%'
0.20 stations
,+,,.
.,+,,+"
,; ++,,
,"1 4
1 1
I tonzontal band transects cumulative percent and mean invertebrate count of the top ten species from each analysis period at the +0.1 m stations Pre-Operation Operation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean Tegula funcbrahs 19%
2227 Tetraclita rubescens 26%
7903 Macclintockia scabra 19%
76.17 Tetraclta rubescens 31%
13.81 Tcgula funebralis 46%
6440 Mytilus californianus 36%
68.04 Anthopleura elegantissnia 43%
1284 Macclintockia scabra 61%
45.40 Tetraclita rubescens 51%
62 87 Pagurus spp.
53%
1207 Anthopleura elegantissiina 70%
27 24 Strongylocentrotus purpuratus 64%
5299 Macclintockia scabra 63%
It 00 Strongylocentrotus purpuratus 78%
25 26 Anthopleura elegantissima 72%
32 92 Tegula brunnea 70%
7 89 Mytilus califomianus 82%
13 11 Tegula funebrahs 80%
31 99 Mytilus californianus 74%
5 41 Pagurus spp 85%
960 Lottia pelta 85%
18.25 Strongylocentrotus purpuratus 78%
3 71 Fissurella volcano 88%
928 Fissurella volcano 87%
8 81 Tectura scutum 79%
1 95 Tegula brunnea 90%
4.19 Lottia hImatula 89%
8 25 Hallows spp 81%
1.75 Lottia pelta 91%
402 Pagurus spp 91%
746 Horizontal band transects cumulative percent and mean invertebrate count of the top ten species from each analysis perbd at the +0 3m stations Pre-Operation Operation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean Tegula funebralis 50%
116 69 Tegula funebralhs 48%
188 54 Tegula funebralis 40%
153 85 Anthopleura elegantissima 72%
51 50 Macclintockia scabra 70%
85 94 Macclintockia scabra 72%
122 15 Macclhntockia scabra 86%
31.95 Anthopleura elegantissima 86%
62.25 Anthopleura elegantissima 83%
40.76 Pagurus spp 91%
1033 Pagurus spp 90%
14 85 Lottia himatula 86%
11 03 Tetraclita rubescens 92%
2.83 Tetraclita rubescens 92%
8 05 Lottia digitalis 89%
11 01 Nuttallhna califomica 93%
2.82 Chthamalus fissus 93%
5 17 Pagurus spp 91%
8.27 Tectura scutum 94%
2 70 Lottia limatula 95%
4 31 Chthamalus tissus 93%
5 94 Lottia himatula 95%
1 47 Tectura scutum 95%
3 32 Lottia pclta 94%
5 01 Lottia pelta 95%
1.27 Lottia digitalis 96%
2,78 Tetraclita rubescens 95%
4 68 Lottia digitalis 96%
0 88 Fissurella volcano 97%
2 34 Tectura scutum 96%
3 24 I
I I
I I
I I
I I I I
I
f- -
I-,-
f-Subtidal arc quadrant cumulative percent and mean algal count of all species from each aialysis period Pre-Operation Qperation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987- 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean Pterygophora califomica 60%
32.04 Pteiygophora califomnica 41%
3.90 Macrocystis spp.
43%
7.51 Laminaria setchelhi 81%
11.13 Cystoseira osmundacea 71%
2 86 Cystoseira osmundacea 79%
635 Cystoseira osmundacea 93%
6 83 Macrocystis spp.
82%
1.14 Laminariales 87%
1.39 Laminariales 99%
2.86 Laminaria setchellii 91%
0 85 Sargassum muticum 94%
1.15 Nereocystis luetkeana 100% -
0.54 Laminariales 99%
0 78 Pterygophora califomica 98%
0.76 Egregia menziesii 100%
0.20 Egregia menziesii 100%
0.04 Laminaria setcheilli 100%
0 25 Macrocystis spp.
100%
0 00 Nereocystis !uetkeana 100%
0.01 Nereocystis luetkeana 100%
0.02 Sargassum muticum.
100%
000 Sargassurm muticum 100%
0.01 Efpregia menziesii 100%
0.00 4,.
I Subtidal are quadrant cumulative percenit aýd-mean invertebrate count of the top ten species from each analysis period
...... Pre-Operatin Operation Period I.
Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 "Cuinulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean Tegula brunnea 54%
72.70 Tegula brunnea 44%
3626 Strongylocentrotus purpuratus 58%
47.19 Pagurus spp.
65% -
-14.89 Pagurus spp.
54%
8.83 Anthopleura elegantissima 66%
604 Asterina miniata 70%-
6.12 Acmaea mitra',
63%
7.58, Acmaea mitra 73%
5.63 Acmaea mitra 74%,
6 06, Serpulorbis squamigerus 69%
448, Tegula brunnea 79%'
5.57' Tonicella ineata 79%ý 5.84, Anthopleura elegantissima 73%'
3 66 Diopatra omata, 85%,
4.23 Diopatra omata 82%'
4.28 Diopatra ornata' '
77%"
3.47, Serpulidac unid.
87%
1.53 Serpulorbis squamigerus 84%,
3 65 Strongylocentrotus purpuratus 82%
3.40 Mitra idae I
88%
1.05 Phragmatopoma califomica 87%
3.28 Tonicella lineata 84%,
1.82,,
Serpulo'rbis squamigerus 89%W 088 Anthopleura elegantissima 89%
2.54 Ophiothrix spp.,
85%
1 09)
Ophiothrix spp.,
90%
0 85 Lottia instabilis 90%
2.32 Pisaster giganteus 86%,
0.92?
Pista spp.
1 91%
061 1'
V-
[
Subtidal fixed quadrat cumulative percent and algal count of the top ten species from each analysis period Pre-Operation Operation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean Phraginatopomna calhfornica 18%
11 90 Pelecypoda unid. boring 21%
12.04 Phragmnatopoma califorruca 61%
68 82 Pelecypoda unid boring 31%
9 27 Phragmatopoma californica 29%
4 53 Ophiactis simplex 74%
14 33 Pagurus spp 44%
8.80 Pagurus spp 36%
4 03 Pelecypoda unid. boring 79%
5 97 Tegula brunnea 50%
4 22 Tcgula brunnea 42%
3 25 Strongylocertrotus purpuratus 84%
5 11 Dendropoma spp 56%
4 18 Chaetoptendae 47%
2.83 Pista spp.
85%
1 85 Alia spp.
62%
3 80 Balanus/Tetraclita spp.
51%
2 42 Balanophyllia elegans 87%
1.65 Chactoptcridae 66%
2.48 Dendropoma spp.
55%
2 23 Balanus/Tetraclita spp 88%
1.60 Homolo lundum/Lirulana succincta 69%
2.26 Alha spp 59%
2 13 Serpulidae unid.
90%
1 58 Pugettia spp 71%
1.63 Acmaea nmtra 61%
156 Ophiothnx spp 91%
145 Sipuncula unid.
74%
1 45 Serpulidae unid.
64%
1 33 Acmaea mitra 92%
I 08 Subtidal fixed quadrat cumulative percent and invertebrate cover of the top five species from each analysis period Pre-Operation Operation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean tunicates, colonial/social unid 30%
1.67 Bryozoa. unid (encrusting) 24%
0.92 Bryozoa. unid (encrusting) 27%
0.33 BryoLoa, unid (encrusting) 49%
1.07 tunicates, colonial/social unid 46%
0 86 Porifera unid (encrusting) 54%
032 Ponfera unid (encrusting) 65%
0.86 Porifera unid (encrusting) 61%
0 60 tunicatcs, colonial/social unid 70%
0 20 Didemnum/Tndidemnum spp.
78%
0 76 DidcnuinfTrididemnum spp 73%
0.47 Spirorbidae 78%
0 09 Spirorbidae 89%
0 59 Spirorbidae 85%
0 46 Hymenamphiastra cyanocrypta 85%
0 09 I L
( - f -
f -
[
f f,
I f...
(-
r
( -
f"-
f Subtidal line contact cumulative percent and mean algd4 cover of the top ten species, excluding crustose taxa groups, from each analysis period Pre-Operation Operation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean Calliarthron/Bossiella spp.-complcx 35%
40.33 Cryptopleura violacea 24%
33 61 Calliarthron/Bossiella spp -complex 26%
25 65 Cryptopleura ruprechtiana 63%
31.36 Calliarthron/Bossiella spp -complex 45%
30.38 Cryptopleufa violacea 39%
1258 Chondracanthus corymbiferus
-69%
7.19 Cryptopleura ruprechtiana 55%
14 07 Chrysophyta unid 49%
9 07 "corymbiferu -
74%-
5.90 Prionitis spp."
65%
13 63 Farlowia/Pikea spp.-complex 57%
7.90 Desmarestia spp.*
Cystoseira osmundacea 77%
3.66' Chondracanthus corymbiferus 74%
13 51 Prionitis spp."
63%
5 86 Mazzaella lilacina 81%
3.58 FarlowialPilka spp -complex 79%
5 92 Rhodymenia spp.
69%
5.54 Corallina officinalis 83%
3.27 Rhodymenia spp.
82%
5.18 Macrocystis spp.,,
74%
5 28 Phyllospadix spp. -" '
86%
2.80 Osmundea spp.,
85%
4.59 Chondracanthus corymbiferus 78%
4 10 Pterygophora californica 88%
2.44 Gelidium robustum 87%
209 Gelidium robustum 82%
364 Ulva/Enteiomorpha spp 89%
1.65 Microcladia coulteri 88%
1.70 Cystoseira osmundacea 85%
2.73
Subtidal fish observations cumulative percent and mean count of the top five species, from each analysis period, at the midwater stations Pre-Operation Operation Period I Operation Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean Oxyjuhs califomica 41%
13.23 Oxyjulis califomica 36%
1542 Athcnnidae unid.
42%
1998 Sebastes serran /S flavidus Ouv) 58%
5 58 Engraulis mordax 55%
8 28 Oxyjulis califomica 68%
12 28 Sebastes chrysomelas/S camatus 72%
430 Cymatogaster aggregata 67%
5.10 Sebastes chrysomelas/S camatus 82%
6.80 Sebastes paucispinis (uv) 80%
2.58 larval/post-larval fish, unid 78%
4 54 Trachurus symmetricus 86%
1 86 Aulorhynchus flavidus 85%
1 66 Sebastes serran /S. flavidus juv) 85%
3.21 Sebastcs serran /S flavidus (juv.)
90%
1 72 Subtidal fish observations cumulative percent and mean count of the top five species, from each analysis period, at the benthic stations Pre-Operation Oneration!Period I Oneration Period 2 01/01/1978 - 12/31/1984 01/01/1987 - 04/30/1995 05/1/1995 - 06/30/2002 Cumulative Cumulative Cumulative Species Name Percent Mean Species Name Percent Mean Species Name Percent Mean Oxyjulis califormica 37%
21.75 Oxyjulis califormca 53%
38.89 Oxyjulis califormca 31%
14.65 Sebastcs sen-an IS flavidus (juv.)
50%
7.78 Cymatogaster aggregata 58%
3.86 Sebastes chrysomelas/S. camatus 42%
5 22 Sebastes chrysomelas/S. carnatus 60%
5.44 Damalichthys vacca 63%
3.79 Damalichthys vacca 53%
5 07 Sebastes mystinus (juv) 65%
3.31 Sebastes atrovirens (yoy) 67%
2 42 Embiotocajacksoni 62%
4 28 Sebastes paucispinis (juv.)
69%
2 29 Aulorhynchus flavidus 70%
2 25 Sebastes serran./S. flavidus (juv.)
66%
2.26 Embiotoca lateralis 73%
2.12 Coryphopterus mchulsi 73%
2.24 Aulorhynchus flavidus 71%
2 09 Sebastes chrysomelas 76%
2.02 Embiotocajacksoni 76%
220 Coryphopterus nicholsi 74%
1.71 Oxylebius pictus 80%
1 88 Sebastes serran./S. flavidus (juv.)
79%
2.20 Oxylebius pictus 77%
1.40 Aulorhynchus flavidus 83%
1.71 Citharichthys spp.
81%
1.68 Cithanchthys spp.
80%
1.16 Sebastes mystinus 84%
1.03 Engraulis mordax 83%
1.42 Embiotoca lateralis 82%
1.08 I
I I
V
[
(
F F
[
[-
(
[
Horizontal band tranr-ect algal-assufmPtion testing for BACI analysis.
Results of Tests for Variances Passed Number Constant Levene Tukey Serial Correlation Trend rend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op,
Operation Test
Test, used in d f. used in BACI Taxon Level Quads Analyzed Transformation, Transformation Prob.
Prob.
Q-Value. Prob.
Q-Value Prob.
Prob.
R4 Analysis Analysis Analysis Algalcover 1
10 ALL l/(x+constant) 001 0013
<.001 1.163.<=0 05 2.053 >005
<001 0.390 NONE Y
N 1
10 ALL I/(x+constant) 0.1
<.001
<001 1.164 <--0.05 1.719> 0 05
< 001 0.390 NONE Y
N 1
10
ALL, 1/(x+constant) 05
<.001
< 001 1.168 <-0.05 1.109 <=0 05
<001 0.390 NONE Y
N 1
10 ALL 1/(x+constant) 1
<.001
<.001 1.173<=005 0 938 <--0.0S
<.001 0390 NONE Y
N 1
10 ALL loglo(x+constant) 001
<.001 0.001 1 503 > 0 05 0.958 <=005 0.001 0.330 NONE Y
N 1
10 ALL logl 0(x+constant) 0.1
< 001 0001 1.503 > 0 05 0.902 <-0.05 0001 0330 NONE Y
N I
t0 ALL Iog1o(x+constant) 0.5
< 001 0001 1.505 > 0 05 0 894 <-0.05 0.001 0329 NONE Y
N I
10 ALL logo(
1 (x+6bstant) 1
< 001 0001 1.507 > 0.05 0 899 <--0 05 0 001 0.328 NONE Y
N i
i6
'ALL NONE' 0
< 001 0.387 1.669 > 0 05 2.180 > 0 05 0.006 0230 NONE Y
Y 1
10 1ALL q(xi+onstant) 0.01
< 001 0071 1 607>005 1.731 > 0 05 0002 0.276 NONE Y
Y f
10"
'ALL Ai(x-4onstant) 01'
<001 0.072 1607 > 0 05 1.735 > 0.05 0002 0276 NONE Y
Y 1
10 ALLu-q(x+constant)'
05
< 001 0073 1.607 > 0 05 1.749 > 0.05 0.002 0276 NONE Y
Y I
10 ALL"
'q(x+constant) "I 1
<.001 0074 1.608 > 0 05 1.763 > 0 05 0002 0.275 NONE Y
Y 3
10 COVE l/(x+constant) 00i
<.001
<001 2.074>005 1.37i1> 005 0.384 0024 NONE Y
N 3
10 COVE 1/(x+constant) 0.1
<.001
< 001 2 070 > 0 05 1.347 > 0 05 0.394 0023 NONE Y
N 3
10 COVE l/(x+constant) 0.5
<.001
<.001 2.049 > 0.05 1.264 > 0 05 0.446 0018 NONE Y
N 3
16 COVE l/(x+constant) 1
<.001
<001 2.015 >0.05, 1.192<=0.05 0517 0013 NONE Y
N 3
10 COVE loglo(x+constant) 001
< 001
< 001 1.585 > 0 05 0 964 <---0 05 0.304 0.033 NONE Y
N 3
10 COVE loglo(x+constant) 0.1
<.001
<.001 1.576 > 0 05 0.958 <=0 05 0.293 0034 NONE Y
N 3
10 COVE log 10(x+cofistant) 0.5
<.001
<.001 1.541 > 0 05 0.942 <=0.05 0.252 0041 NONE Y
N 3
10 COVE logj0(x+cdristfnt) 1
< 001
< 001 1.508 > 0 05 0 936 <=0 05 0.215 0.048 NONE Y
N 3
Io COVE NONE 0
0.199 0.025 1.444<=0.05 2.160>0 05 0.029 0.140 NONE N
N 3
10 COVE
'j(i+constant) 001
<.001
<.001 1.388 <=005 1.569> 0 05 0.045 0.120 NONE Y
N 3
10 COVE q(x+constant) 0.1
< 001
< 001 1,387 <-0.05 1.576 > 0 05 0045 0.120 NONE Y
N 3
10 COVE
"(x'constant)- ý1 0.5
< 001
< 001 1.383 <=0.05 1605 > 0 05 0.043 0.122 NONE Y
N 3
t0 COVE
"(x+constant)"
¶ 1
<001
<.001 1,379<=005 1.636>005 0041 0.125 NONE Y
N Algal diversity-..
S
,10, ALL 1/(x+constant) 001 0038
<.001 0.991 <=0 05 2.122> 0 05 0.036 0.143 NONE VY N
1 10 ALL I/(x+constant) 0.1.
<001
<.001 0.987 <=0.05 1.824> 0.05 0035 0.144 NONE Y,
N 1
10 ALL 1/(x+constant)
05.
<.001
<.001 0972<=0.05 1.197 <=0 05 0.032 0.149
NONE, Y
N 10 ALL I/(x+constant)
I
<001
<001 0.959 <*0.05 1.207 > 0 05 0.029 0.154 NONE Y
N, 1
10
-ALL
, 1og 1o(x+constant) 001
<001
<.001 0,938 <=0 05 1.426 > 0 05 0.024 0.164 NONE Y
N 1
10 ALL log,0(x+constant) 0.1
< 001
< 001 0.936 <=005 1.298 > 0 05 0024 0.165' NONE Y
N (continued)
Horizontal band transect algal assumption testing for BACI analysis (continued)
Results of Tests for Vanance' Passed Number Constant Levene Tukey Senal Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f used in BACI "I axon Level Quads Analy7ed Transformation Transtormation Prob Prob Q-Value Prob Q-Value Prob Prob R'
Analysis Analysis Anialysis Algal diversity (continued) 1 10 ALL log 1o(x+constant) 0 5
< 001
< 001 0 930 <=0 05 1 413 > 0 05 0022 0 167 NONE Y
N I
10 ALL loglo(x+constant) 1
< 001
< 001 0,924 <=0 05 1.528 > 0 05 0021 0.170 NONE Y
N 1
10 ALL NONE 0
<001
<001 0892<=005 1975>005 0015 0 186 NONE Y
N I
10 ALL I(x+constant) 0.01
<001
< 001 0 914 <=0 05 1 537>005 0019 0 175 NONE Y
N 1
10 ALL
'4(x+constant) 0.1
< 001
< 001 0 913 <=0 05 1.586 > 0 05 0019 0 175 NONE Y
N 1
10 ALL
'(x+eonstant) 0 5
<001
<001 0 910 <=0 05 1 685 > 0 05 0019 0 177 NONE Y
N 1
10 ALL "q(x+constant) 1
<001
<001 0908<=005 1 749>005 0018 0 178 NONE Y
N 10 COVE 1/(x+constant) 001 0050 0001 0 895 <=0 05 2 126 > 0.05 0 018 0 178 NONE N
N 10 COVE I/(x+constant) 0 1
< 001 0001 0 892 <=0 05 1904 > 0 05 0017 0 180 NONE Y
N 1
10 COVE I/(x+constant) 0.5
<.001 0001 0,879 <0.05 1277 >0.05 0016 0 185 NONE Y
N 1
10 COVE l/(x+constant)
I
<001 0001 0 868 <=0 05 1225 > 0 05 0.014 0.190 NONE Y
N 1
10 COVE loglo(x+constant) 0 01
<.001 0001 0.850 <=0 05 1557 > 0.05 0012 0 199 NONE Y
N 1
10 COVE loglo(x+constant) 0 1
< 001 0001 0 849 <=0 05 1339 > 0 05 0012 0.200 NONE Y
N 1
10 COVE loglo(x+constant) 05
< 001 0001 0 843 <=0 05 1394 > 0 05 0011 0203 NONE Y
N 10 COVE logo(x+constant) 1
<,001 0001 0 839 <=0 05 1497 > 0 05 0010 0205 NONE Y
N 10 COVE NONE 0
< 001 0001 0 813 <=0,05 900 > 0.05 0008 0222 NONE Y
N 10 COVE
',(x+constant) 001
<001 0001 0831 <=005 1 512>005 0009 0,210 NONE Y
N 10 COVE
(x+eonstant) 0 I
< 001 0001 0 830 <=0 05 I 548 > 0 05 0,009 0.211 NONE Y
N 1
10 COVE
'(x+constant) 0 5
< 001 0001 0 828 <=0 05 1638 > 0 05 0009 0212 NONE Y
N 10 COVE "V(x+constant) 1
< 001 0001 0 826 <=0 05 1697 > 0 05 0009 0.214 NONE Y
N 3
10 COVE 1/(x+constant) 001
< 001 0,013 1617 > 0 05 1.564 > 0.05 0.005 0224 NONE Y
N 3
10 COVE I/(x+constant) 0 1
<.001 0016 1 608 > 0 05 1.593 > 0 05 0.004 0228 NONE Y
N 3
10 COVE 1/(x+constant) 0 5
<.001 0031 1.579 > 0 05 1 588>005 0003 0241 NONE Y
N 3
10 COVE 1/(x+constant)
I
<.001 0052 1 553 > 0 05 1 545 > 0 05 0 002 0.253 NONE Y
Y 3
10 COVE logo(x+constant) 001
< 001 0089 1.524 > 0 05 1 537>005 0002 0269 NONE Y
Y 3
10 COVE loglo(x+constant) 01
<001 0097 1520>005 1.527>0 05 0002 0271 NONE Y
Y 3
10 COVE loglo(x+constant) 05
< 001 0 130 1 503 > 0 05 1483 > 0 05 0001 0278 NONE Y
Y 3
10 COVE loglo(x+constant)
I
<.001 0166 1.489> 0 05 1448 > 0 05 0.001 0.284 NONE Y
Y 3
10 COVE NONE 0
<.001 0472 1415<=005 1340>005 0.001 0314 AR Y
Y 3
10 COVE
'l(x+eonstant) 001
< 001 0215 1472 > 0.05 1447 > 0 05 0001 0292 NONE Y
Y 3
10 COVE "l(x+coflstant) 0.1
< 001 0224 I 470 > 0 05 1438 > 0 05 0001 0293 NONE Y
Y 3
10 COVE
'4(x+constant) 05
< 001 0.256 1 461 > 0 05 1411 > 0 05 0.001 0.296 NONE Y
Y 3
10 COVE
'(x+constant) 1
< 001 0 286 1 453 > 0.05 1392 > 0 05 0001 0.299 NONE Y
Y (continued)
I I
I I
I I
I I
r
r V
r' r'
Horizontal band transect algal assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Number Constant Levene Tukey
, Serial Correlation, Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test,
Test Pre-Op,
Operation Test Test used in d.f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob.
Q.Value Prob.
Q-yalue, Proj, Prob R'
Analysis Analysis Analysis Calliarthron/lBossiella spp.-complex 1
10 ALL.
arcsin
.0
<.001 0.151 1.411 <-0.05 2060>005 0.140, 0.073 NONE Y
V 10
ALL, NONE 0
<.001
<.001 1.533>0.05 2.091>0.05 0675 0.006 NONE Y
N 1,
10
ALL,
'(x+constant) 001
<.001 0.152 1.417<-005 2047>0.053 0.146 0.071 NONE Y"
Y 11 10
ALL, q(x+constant) 0.1
<.001" 0.098 1.433 >005 2038>0.05 0.179 0.062 NONE Y
Y 1
10 ALL
'I(x+constant) 0.5
<.001 0.032 1.445 > 0.05 2 043 > 0.05 0.248 0046 NONE Y
N V7 10
ALL,
"(x+constant)
I
< 001 0.012 1.452 > 0 05 2 048 > 0.05 0.304 0.036 NONE Y
N Chondracanthus canallculatus --
I I
R 1
10 ALL-arcsin1 0
<.001 0862 0.747 00.05 1.266 > 0.05
<.001 0.422
'A Y
Y 1
10 ALL-NONE 0
0.061 0.207 0.879<=005 1497 > 0 05
<.001 0.390 AR N
Y 1,
10 ALL-
'A(x+constant) 0.01.
<.001, 0.925 0.742 <=0.05 1.227 > 0.05
<.001, 0.422
,AR Y
Y I:
10 ALL'
'/(x+eonstant) 0.1
<001' 0.863 0.758<-005 1.269>0.05,
<.001, 0.416
.AR",
Y Y
1" 10 ALL "i(x+constant) 0.5,
<001, 0854 0.784 <=0.05 1.328 > 0.05
< 001 0408 AR -
Y Y
10 ALL
'J(x+constant)
I
<.001 0.888 0.799 <=0 05 1.361> 0.05
<.001 0.404 AR Y
Y 3,
10 COVE arcsin
"'-'o 0
0.004 0.807 1.229<=0 05 1.753> 0.05-0473 0.016 AR Y,
Y, 3
10 COVE
NONE,
'0
<.001
<001, 1 055 <=0.05 1.816>0.05, 0.836 0 001 NONE Y,
N 3,
10 COVE
'1(x+constant),
001 0001 0.778' 1.231 <=0 05 1.743 > 0 05, 0452 0.018 AR *-
Y Y
3, 10 COVES q(x+constant) 0.1
<.001 0.567 1.179 <-0.05 1.766 > 0.05 0.472 0.016 AR' Y
Y 3
10, COVE
-4(x+constant) 0.5
<.001 0.188 I.104 <=0.05 1.795 > 0.05, 0.521 0013 AR "
Y Y
3' 10, COVE
'/(x+constant) 1
<.001 0.058 1.072 <=0 05' 1.804 > 0.05 0.555 0011 AR Y
Y Cladophora spp.
3 10 COVE arcsin 0
<.001 0.003 1.094 <-0 05 2.117 > 0.05 0.304 0.033 NONE Y
N 3
10, COVE NONE 0
<o001
< 001 1.118<=0.05 2.219> 0 05 0.667 0006 NONE Y
N 3
10 COVE 4(x+constant) 0.01
<001
< 001 1.167 <=0.05 2.134 > 0.05 0.438 0019 NONE Y.
N 3
10 COVE q(x+constant) 0.1
<.001
<.001 1.149<=0.05 2.138>0 05 0.6011 0009 NONE Y,
N 3
10 COVE
,4(x+constant) 05
<001 le 001 1.118 <=0 05 2.168 > 0 05 0.661 0006 NONE Y
N 3
'...'10 COVE,.(x+constant) 1
<.001
<001 1.116<=005 2.185>0.05 0.667 0006 NONE Y
N Corallina,'ancouvertensls S10' ALL arcsin 0
<001
<.001
'1.493>005 0.9453 <=005 0.735 0004 NONE 1
10.,
ALL' NONE 0,.
<.001
<.001 1.570"> 005 0.926<-0.05 0442 0.020 NONE
.Y N
1 10 ALL q(x+constant) 001
<e.001 0006 1.465>0.05,'
0.961<=0 05 0.782 0003
NONE, Y
N I
t0 ALL _
x+constant) 0.1
< 001 0.004 1463 > 0.05 0.929 <-0.05 0.761 0.003
- NONE Y
N 1
10 ALI:
4I(x+c'onstant) 0.5
-<001 0002 1.457 > 0 05 0 871 <0 05 0.727 0 004 NONE Y
N I
O
'0 ALL q(x+ionstant) -
I
'o
<.001,. '<001U 1.453>0.05 0.839<=0.05 0.705 0005 NONE Y
N (continued)
(-_-
Horizontal band transect algal assumption testing for BACI analysis (continued)
Results of Tests for Variance" Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d.f. used in BACI Taxon Level Quads Analyzcd Transformation Transformation Prob Prob Q-Value Prob, Q-Value Prob.
Prob R'
Analysis Analysis Analysis Coralhina vancouveriensis (continued) 1 10 COVE arcsin 0
0001 0016 0 896 <=0 05 1.137 <=0 05 0074 0.106 NONE Y
N 1
10 COVE NONE 0
<.001
<001 0.997 <=005 1328>0.05 0 109 0086 NONE Y
N 1
10 COVE 1(x+constant) 0 01 0002 0023 0 895 <=0 05 1 131 <=0.05 0075 0 105 NONE Y
N 1
10 COVE
'(x+constant) 0,1 0.001 0017 0 900 <=0 05 1 090 <=0 05 0079 0.102 NONE Y
N 1
10 COVE 4(x+constant) 0.5
<001 0 008 0 910 <=0 05 1.036 <=0 05 0.085 0099 NONE Y
N I
10 COVE "4(x+constant)
I
< 001 0004 0917 <=005 1 017 <=0 05 0089 0096 NONE Y
N 3
10 COVE arcsin 0
0,001
<.001 1.134 <=0.05 1 038 <=0.05 0.005 0225 NONE Y
N 3
10 COVE NONE 0
< 001
<001 0 729 <=0.05 1 078 <=0 05 0.003 0,251 NONE Y
N 3
10 COVE "4(x+constant) 0.01 0001
< 001 1 143 <=0.05 1.047 <=0 05 0.005 0.221 NONE Y
N 3
10 COVE
"(x+constant) 0 1 0001
< 001 1.107 <=0.05 1.066 <=0.05 0.005 0.224 NONE Y
N 3
10 COVE
'(x+constant) 0 5
<001
<001 1 001 <=0.05 1.083 <=0.05 0.003 0239 NONE Y
N 3
10 COVE
'(x+constant)
I
<001
<.001 0.928<=005 1 087 <=0.05 0003 0248 NONE Y
N Coralline crust 1
10 ALL arcsm 0
0001
<001 1 219 <=0.05 2.297 > 0.05
<.001 0459 NONE Y
N 1
10 ALL NONE 0
<001
<001 1.304 <=0 05 2 173 > 0 05
<001 0.419 NONE Y
N 1
10 ALL
'(x+constant) 001 0.002
< 001 1 216 <=0 05 2.289 > 0,05
<.001 0459 NONE Y
N 1
10 ALL
'(x+constant) 0 1 0002
< 001 1 219 <=0.05 2.289 > 0.05
<001 0458 NONE Y
N 1
10 ALL
'(x+constant) 05 0.001
<001 1 231 <=0 05 2 291 > 0.05
<001 0453 NONE Y
N 1
10 ALL
'4(x+constant) 1
< 001
< 001 I 243 <=0 05 2.291 > 0,05
<.001 0 449 NONE Y
N 1
10 COVE arcsin 0
0021 0913 1478>0 05 1957>0.05 0001 0328 NONE Y
Y 3
10 COVE arcsin 0
0202 0.064 2.161 > 0 05 2 513 > 0 05 0383 0,024 NONE N
Y 1
10 COVE NONE 0
0.011 0.402 1.843 > 0 05 1 898 > 0 05 0005 0246 NONE Y
Y 3
10 COVE NONE 0
0301 0,005 2.056 > 0 05 2 517 > 0 05 0608 0.008 NONE N
N 1
10 COVE
'(x+constant) 001 0.020 0 854 I 456> 0 05 1 959 > 0 05 0.001 0.332 NONE Y
Y 3
10 COVE
"(x+constant) 0.01 0217 0070 2,158 > 0.05 2 512 > 0.05 0371 0025 NONE N
Y 1
10 COVE
'4(x+constant) 01 0.020 0.887 1.464> 0 05 1958 > 0 05 0.001 0.331 NONE Y
Y 3
10 COVE
ý'(x+constant) 0 I 0 232 0 068 2 144 > 0.05 2.509 > 0.05 0.378 0 024 NONE N
Y 1
10 COVE I4(x+constant) 0.5 0023 0,993 1,496 > 0 05 1 957 > 0 05 0001 0.326 NONE Y
Y 3
10 COVE 1(x+constant) 0 5 0.226 0 054 2 113 > 0 05 2 497 > 0 05 0.396 0.023 NONE N
Y 1
10 COVE
ý(x+constant) 1 0024 0 888 1 527 > 0.05 1.955 > 0.05 0.001 0321 NONE Y
Y 3
10 COVE
'4(x+constant) 1 0219 0044 2 094 > 0 05 2 492 > 0 05 0.413 0021 NONE N
N (continued)
I I
I I
(
F
(
V r
(
7 Fr~ r r
r-r~
r~r Horizontal band transect algal assumption testing for BACI analysis (continued)
C rResults ofTests for Variance' Passed Number I '
.I Constant Levene Tukey Serial Correlation
'Trend Trend Structure Adjusted' Tests for Transect of Staitions' Used'in Test Test Pre-Op '
Operation Test Test used in d f. used in BACI Taxon Level Quads Arialyzed Transformation Transformation Prob.
Prob.
0-Valhe Prob.
Q.Value; Piob.
Prob.
R',
Analysis Analysis Analysis Cryptopteura violacea 1
,10 ALL arcsin 0
<.001 0386 0.779,<9-0 05
.1.283 > 0 05 0.001 0.305 AR Y
1 TI0 ALL
NONE, 0
<.001
<001 0.828 <=0 05 1.452>005 0007,0224 NONE Y
N 1
10 ALL q(x+constant) 001
<.001 0.293 0.804<=005 1.292 > 0.05 0001 0.299 AR V
Y 1
,10 ALL
,q(x+constant) 0.1
< 001 0.358 0.820 <=0.05 1.330-> 0 05
.0.002 0.290 AR Y
Y I
10 ALL
'4(x+constant) 0.5
< 001 0.598 0 834 <=0 05 1.392>* 0 05 0002 0.281 AR
,Y Y
I
.10..
ALL q(x+constant)
I
<001 0851 0:840 <=0 05 1427 > 0 05 0.002 0.278 AR Y
Y Egregia menztesfl
-1 10 CALL aresin 0
<.CoI
<.001 100.05 1.861> 0.05 0.429 0022
,NONE
,Y N
-1 10 ALL NONE_
,, 0
<.001
<001 1.350<=005 1:687>0.05 0.113 0084
'NONE Y
N
,10
ALL q4(x+constant) 0.01
<001
<.001 1.706 > 0.05 1.877>'0.05 0.407 0.024 NONE Y
N I
40
ALL
,'W(x+constant) 0.1
,<.001
<.001 1.659 > 0.05 1.875 0 05 0.327 '0.033 NONqE Y
N 1
10
.ALL i(x-constant) 0.5
<.001
<.001 1.558 > 0 05 1.848 > 0.05 0.223 0.051
, NONE Y
N 10 ALL q(x+constant) 1
< 001
<.001 1.501 > 0.05 1.818 > 0.05 0'.182 0061
'NONE Y
N I
,10
(.COVE arcsin *-:,
0
<.001
<001 l.369<=005 1.512>0.05 0.084 0.099 NONE Y
N I
li0 COVE NONE
'o0
<.001
< 001 1.208 <=0.05 1.385 > 0 05 0006 0.236 NONE Y
LN I
10 COVE
-'(x+constant) 001
<.001
<.001 1.358 <=605
.1.565 > 0 05 0078 0103 NONE lY N
1 10 COVE qI(x+constant) 01
<.001
<,0o1 1.319<=005 1.560> 0 65 0053 0123 NONE Y
N 1
,10 COVE 4(x+constant) 0.5
<.001
<.001 1 261 <=0 05
.1.461 > 0 05
'0 026 0.159 NONE
,Y N
1 10
'COVE
'q(x+constant) 1
<.001
<001 1.235 <=0.05 01363 > 0.05 0.018 0.179 NONE Y
I.N Endocladlamuricata
,,,I 3
10 COVE aresin 0
<.001 0.504 0.962<=0.05 0 887 <=0 05 0.003 0.243 ARY Y
3 10 COVE NONE
,0 0.001 0.059 1.505>0.05 0.863 <=0.05 0.339 0.029 NONE Y
Y 3
10
,COVE
, q(x+constant) 001
<.001 f0.158 0.858 <=0.05 10.898 <=0.05 0001,0.291
AR
.Y Y
3 10
.COVE
,q(x+constant) 6.1
<.001 0 210
'0 873 <=005 0.896'<=0.05
,0.001 0.284 AR
,Y Y
3 t 10 COVE.'Ax+constant) 05
<.001 0.424 0.925 <=0 05 0.886 <=0 05
0.002 0.261 AR Y
Y 3,,,
- 10 COVE q(x+constant)
I
<.001 0658 6.974 <=-0 05
'0.880<=0.05 0.003 0.239 AR Y
Y F1Il i-ni n-o u s"Fedi I go a -cmp ex-.
I 0
ALL arcsi.
0I '
<001
'0025 1.542>005 0
2060>'0.05 0604 0.009 NONE Y
N I
10 ALL NONE 0
<.001
<.001 1.352<-=-0.05 1.681>005 0.360 0029 NONE Y
Y1 N
1 160 ALL q(x-constant)
-001
< 001 0006 1.612>:0 05' 2.055 > 0.05
'0 611 '0 009 NONE Y
N' I
10 ALL q(x+constant) 0.1
<001
<.001 1.694> 0.05 1.997>005 0.573 0.011 "INONE Y
N
-1
-10 ALL*(x~constant) 0.5
<.001 -<001 1.654>-0.05`-
1.917>0.05 0487 '0017 NONE Y
-N I I
" 10 ALL 4(x-cnistifit)
I-
Cl
<001
o,<001 1.597>0.05 1.874>0 05 0446 0.020 NONE Y
N (contnuep)
Horizontal band transect algal assumption testing for BACI analysis (continued)
Results of Tests for Variance" Passed Number Constant Levene Tukey Senal Correlation Trend Trend Structure Adjusted' Tests for Fransect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f used in BACI Taxoii Level Quads Analy7ed Transformation Transformation Prob Prob 0-Value Prob Q-Value Prob Prob R1 Analysis Analysis Analysis Filamentous red algae-complex (continued) 1 10 COVE drcsm 0
<.001 0,002 I 412 <=0.05 I 944 > 0 05 0406 0024 NONE Y
N 10 COVE NONE 0
<001
<.001 1 284 <=0.05 1762> 0.05 0.237 0048 NONE Y
N 10 COVE 4(x+constant) 001
< 001
< 001 1 461 > 0 05 1.942 > 0.05 0.398 0025 NONE Y
N 10 COVE q(x+constant) 01
< 001
<001 1522 > 0 05 1.923 > 0.05 0.350 0030 NONE Y
N 10 COVE "V(x+constant) 05
< 001
< 001 1 486 > 0,05 I 897 > 0.05 0280 0040 NONE Y
N 1
10 COVE 4(x-constant) 1
<001
< 001 1 442 > 0 05 1 881 > 0 05 0 255 0.044 NONE Y
N 3
10 COVE arcsin 0
<.001 0081 0 864 <=0 05 2 567 > 0 05 0004 0.233 AR Y
Y 3
10 COVE NONE 0
<001
<.001 1351 <=0.05 2 520>0.05 0137 0068 NONE Y
N 3
10 COVE A(x+constant) 0 01
< 001 0060 0 906 <=0 05 2.558 > 0 05 0.013 0.178 AR Y
Y 3
10 COVE
'4(x+constant) 0 1
<001 0011 1071 <=005 2.542>0.05 0.046 0,119 NONE Y
N 3
10 COVE
'(x+constant) 0 5
<001 0001 I 233 <=0.05 2.531 > 0.05 0092 0086 NONE Y
N 3
10 COVE q(x+constant) 1
<,001
<,001 1 281 <=0 05 2 527 > 0.05 0.109 0078 NONE Y
N Fucus gardneri 3
10 COVE arcsin 0
<001 0005 0 763 <=0 05 1.668 > 0.05
< 001 0506 NONE Y
N 3
10 COVE NONE 0
<001
<001 0 463 <=0 05 1.312 > 0.05
< 001 0409 NONE Y
N 3
10 COVE q(x+constant) 001
<001
<001 0683 <=0.05 1 611>005
<001 0.533 NONE Y
N 3
10 COVE "q(x+constant) 0.1
< 001
<001 0565<=005 1,480 > 0.05
<001 0578 NONE Y
N 3
10 COVE
"(x+constant) 05
<001
<.001 0 466 <-0 05 1 379>005
< 001 0.580 NONE Y
N 3
10 COVE
"(x+constant) 1
<001
< 001 0 440 <=0 05 1.352 > 0 05
<.001 0557 NONE Y
N Gastroclonium subarticulatum 10 ALL arcsin 0
< 001 0082 0 542 <=0 05 1.504 > 0,05
<.001 0517 NONE Y
N 1
10 ALL NONE 0
< 001 0438 0 684 <=0 05 1.628 > 0.05
< 001 0509 NONE Y
N 10 ALL "4(x+constant) 001
<001 0073 0 546 <=0 05 1.526 > 0 05
< 001 0508 NONE Y
N 1
10 ALL
'r(x+constant) 0 1
<.001 0076 0,563 <=0 05 1 567 > 0 05
< 001 0,498 AR Y
Y 10 ALL q(x+constant) 05
< 001 0089 0 591 <=0 05 1.615 > 0 05
<001 0484 AR Y
Y 1
10 ALL "1(x+constant) 1
< 001 0 103 0,608 <=0 05 I 637 > 0 05
<001 0.477 AR Y
Y Gelidium coulteri 1
10 ALL aresin 0
<001 0597 1484 > 0 05 1 983 > 0 05 0025 0,162 NONE Y
Y 1
10 ALL NONE 0
<001 0420 1 604 > 0.05 1 845 > 0 05 0053 0.124 NONE Y
Y 10 ALL
ý(x+constant) 001
< 001 0552 i 477 > 0.05 1 987 > 0 05 0024 0.163 NONE Y
Y 1
10 ALL
't(x+constant) 0 1
<001 0.572 1.483>005 I 979>005 0025 0 161 NONE Y
Y 10 ALL
"(x+constant) 0.5
<001 0648 1 502>0.05 i 955>005 0028 0 156 NONE Y
Y 10 ALL 1(x+constant) 1
<001 0.722 1 517>005 1 940>005 0030 0 152 NONE Y
Y (continned)
Horizontal band transect algal assumption testing for BACI analysis (continued)
"Results of Tests for Variance`
Passed Numnber Constant Levee Tukey Serial Correlation 4" Trend Trend Structure Adjiisted1 Tests for Transect of
Stations, Used in Test Test Pre-Op
'Operation'
'Test Test used in d f. used in BACI Taxon Level Quiads Analyzed Transformation Transfoiriation Prob.
Prob, Q-Value Prob.
Q.Value Prob.
Prob.
R-Analysis Analysis Analysis Gelidlum coulteri (continued) 3 10 COVE NONE 0
<.001 0009 2.023 > 0 05 2 070 > 0 05 0.933
<001 NONE Y
N 3
10 COVE q(x+constant) 001
<.001 0.691 1.965> 0.05 1.818 >0.05 0.932
<001 NONE Y
Y 3
10 COVE q(x+constant) 0.1
<.001 0.997 1.952 > 0 05 1.867 >0 05 0.889 0001 NONE Y
Y 3
10 COVE
-4(x+constant) 05
<.001 0.610 1.959 > 0 05 1.928 > 0.05 0831 0001 NONE Y
Y 3
10 COVE "4(x+constant)
I
<.001 0.403 1.972 > 0 05 1.960 > 0 05 0821. 0002 NONE Y
Y 3
10 COVE arcsin 0
< 001 0.543 1.983 > 0 05 1.790 > 0.05 0952
< 001 NONE Y
Y Gelidlum pusillum I.
I I
I I 3
10 COVE NONE 0
<.001 0695 1.809 > 0 05 2.147 > 0 05 0689 0 005 AR Y
Y 3
10 COVE
')(x+constant) 001
<.001 0.134 1.956 > 0 05 2.328 > 0 05 0815 0002 NONE Y
Y 3
10 COVE
')(x4-constant)
,0 1
<.001 0219 1.936 > 0 05
.2.238 > 0 05 0.963
<001 NONE Y
Y 3
10 COVE
,(x+constant) 0.5
<001 0515 1.888 > 0.05 2,187 > 0 05 0.863 0,001 NONE Y
Y 3
10 COVE q(x+constant)
I
<.001 0.730 I 862>005 2.172> 0.05 0.793 0002 NONE Y
V 3-) -
10 COVE arcsin 0
<.001 0.138 1.954 > 0 05 2 409 > 0 05 0.741 0003 NONE Y
Y Mastocarpuspaplllatrus 1
10 ALL arcsin.
0
<.001 0.188
.1.986 > 0 05 1.953>0 05 0505 0.016 AR Y
V 1
10 ALL NONE 0
<.001 0.697 2.133 > 0 05 1.967 > 0.05 0.274 0041 AR Y
Y 1
10 ALL V(x+constant) 001
<001 0.158 1.068 > 0.05 1.946> 0 05 0.581 0.011 AR Y
I 10 ALL
'/(x+constant) 0.1
<.001 0 144 1.970 > 0.05 1.951 > 0 05 0.617 0.009 AR Y
'Y 1
10
'ALL q(x+constant) 0.5
<001 0132 1.974>005 1.966 >005 0617 0009 AR Y
V 1
10
'ALL A(x+constant)
I
<.001 0.130 1.983 > 0.05 1.973 > 0 05 0.598 0010 AR Y
Y C'S a...
1 0
3 10 COVE aresin 0
0.019 0.499 0.965 <-0.05 1.002<-005 0029 0.140 AR Y
V 3
10 COVE NONE-0 0031 0026 1.108 <=0.05 0.990<=0 05 0064 0.104 NONE Y
N 3
10 COVE
'(x+constant) 001 0.007 0.729
'0.919<-0 05 1.002 <-0 05 0019 0.161
, AR, Y
3 10 COVE
'(x+constant) 0.1 0.007 0757 0 919 <=005 0 993 <-0.05 0.018 0.162
.AR V
Y 3
10 COVE
'4(x+constant) 0.5 0.013 0.861 0.923 <=005 0.976<=0 05 0018 0.164 AR Y
Y 3,,,
10 COVE
'q(x+constant) 1 0019 0961 0.929 <-0 05 0.969 <=0 05 0017 0 164 AR Y
Y Mazzaella affinis 3
10' COVE aicsin 0
0001 0 156
' 1.326<0.05
.1.721 >005
<001 0.326 AR' Y
Y 3'
10 COVE NONE 0
0.002 0.004 1.438 <=005 1.757>005 0.002 0.254 NONE Y
N 3
"'10' COVE
ý(x+constant) 0.01
'0001 0.107 1.331 <=005 1.736>0.05
<001 0.322 AR Y
Y 3
10 COVE
'A(x+constant) 0.1 0002 0068 1.337 <=0.05 1.755 > 0 05 0001 0314 AR Y
Y 3
10
'COVE W(x+constant) 0.5 0004
'0045 1.347<-0.05 1.769>0.05 0.001' 0.301" NONE
-Y
- N 3
10, COVE II(x-constant) 1
0005,
, 0.033 1.358 <=0 05 1.771>0.05 0.001 0.292 NONE Y
N (continued)
C U..i
('
r
r' r'
U
f' r
v'
Horizontal band transect algal assumption testing for BACI analysis (continued)
Results of Tests for Vanance' Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f used in BACI Taxon Level Quads Analyzed Transformation Transformation
Prob, Prob.
Q-Value Prob Q-Value Prob Prob R'
Analysis Analysis Analysis Mazzaella flaccida 10 ALL arcsin 0
<001 0415 I362<=005 2287>005 0008 0.218 NONE Y
Y 10 ALL NONE 0
< 001 0001 1349 <=0.05 2.276 > 0.05 0.017 0.182 NONE Y
N 10 ALL
"(x+constant) 001
<.001 0.785 1311 <-0 05 2 291 > 0 05 0005 0241 NONE Y
Y 10 ALL
'(x+constant) 0 1
< 001 0668 1300 <=0 05 2 294 > 0 05 0005 0.243 NONE Y
Y 10 ALL
'/(x+eonstant) 0.5
< 001 0484 1279 <=0 05 2.296 > 0 05 0.005 0.246 NONE Y
Y 1
10 ALL
-4(x+constant)
I
< 001 0 370 1 267 <=0.05 2 297 > 0.05 0004 0 248 NONE Y
Y 3
10 COVE arcsin 0
0 125 0 165 1.180 <=0.05 1612 > 0.05 0001 0277 AR N
Y 3
10 COVE NONE 0
0005 0782 1 180 <=0 05 1 661 > 0 05 0.003 0.249 AR Y
Y 3
10 COVE
-ý(x+constant) 001 0 194 0.130 1.149 <=0 05 1 610>005 0001 0288 AR N
Y 3
10 COVE
"(x+constant) 0 1 0 231 0 151 1 122 <=0 05 1 612 > 0 05 0.001 0.296 AR N
Y 3
10 COVE
(x+constant) 05 0225 0 189 1.106 <=0 05 1 618 > 0 05 0001 0300 AR N
Y 3
10 COVE (4(x+constant)
I 0 183 0215 1 103 <=0 05 1.623 > 0 05 0.001 0300 AR N
Y Non-coralline crust 10 ALL arcsin 0
<001
<001 1888>005 0 914<-005 0350 0.030 NONE Y
N 1
10 ALL NONE 0
< 001
< 001 1 830 > 0.05 0.969 <=0,05 0608 0009 NONE Y
N I
10 ALL
/(x+constant) 001
< 001 0,001 1.934 > 0 05 0 972 <=0 05 0331 0.033 NONE Y
N 1
10 ALL
"'(x+constant) 0 1
<001 0.001 1.949 > 0 05 0 977 <=0 05 0341 0.031 NONE Y
N 1
10 ALL
'1(x+constant) 05
<.001
< 001 1 964 > 0 05 0 992 <=0 05 0371 0.028 NONE Y
N 1
10 ALL 4(x+constant)
I
<.001
< 001 1 970 > 0 05 I 004 <=0 05 0 397 0,025 NONE Y
N 1
10 COVE arcsin 0
< 001 0873 1665 > 0,05 1 009 <=0 05 0325 0033 NONE Y
Y 10 COVE NONE 0
< 001 0023 1572 > 0 05 0,932 <=0.05 0384 0026 NONE Y
N 1
10 COVE
'(x+constant) 0.01
< 001 0616 1 713 > 0 05 I 086 <=0 05 0323 0034 NONE Y
Y 1
10 COVE "k(x+constant) 0 1
< 001 0,629 1.713 > 0 05 1 085 <-0 05 0323 0.034 NONE Y
Y 10 COVE "q(x+constant) 05
< 001 0685 1713 > 0 05 1,081 <=0 05 0.327 0033 NONE Y
Y 1
10 COVE "4(x+constant)
I
<001 0751 1.713 > 0.05 1075 <=0 05 0331 0033 NONE Y
Y 3
10 COVE arcsin 0
0006 0020 1 668> 005 1.596> 005 0131 0070 NONE Y
N 3
10 COVE NONE 0
0,041 0.110 1 656>005 1 757>005 0.107 0.079 NONE Y
Y 3
10 COVE
'(x+constant) 001 0002 0013 1672>0.05 1581 >005 0 138 0067 NONE Y
N 3
10 COVE
,W('constant) 01 0002 0013 1 672 > 0.05 1.586 > 0 05 0 138 0068 NONE Y
N 3
10 COVE A(x+constant) 0.5 0003 0015 1671 >0.05 1 604>0.05 0 136 0068 NONE Y
N 3
10 COVE
-V(x+constant) 1 0004 0016 1670 > 0.05 1.621 > 0.05 0.135 0068 NONE Y
N (continued)
I I
I I I I I
I
r --
r" -
- r
- c-r -
r -
Horizontal band transect algal assumption testing for BACI analysis (continued)
Results of Tests for Variance Passed Number Constant Levene Tukey
,. Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of, Stations' Used in Test Test Pre-Op,
Operation Test Test used in d f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob.
Q-Value Prob.
Q-Value Prob.
Prob.
R' Analysis Analysis Analysis Pelvetia compress~a
¶.
3 t0, COVE arcsin 0
<.001, 0.192
!.991>0 05:
1.484>0.05 0.184 0054 AR Y
Y 3
10 COVE NONE 0
< 001 0.002, 1.704 > 0 05 1480 > 0.05 0015, 0.170 NONE Y
N 3,
l0 COVE
'4(x+constant) 001
<,001 0.211 1.939 > 0.05 1.483 > 0 05, 0.172l 0057 AR Y
Y 3
10 COVE q(x+constant) 0.1
< 001 0.197 1.854> 0 05 1.483 > 0.05 0.131 0070 AR Y
Y 3,
10 COVE Ax(x+constant) 0.5
<.001 0.138 1.780 > 0 05, 1.482 > 0 05 0.080 0092 AR, Y
Y 3
10 COVE q(x+constant)
I
< 001 0095 1.756 > 0.05 1.481 > 0 05 0060 0.107 AR Y
Y Phyllospadik spp.
I I :.'
"I I
ý I I
l,
1' 10, ALL' arcsin 0'
<.001
<001 0.286<=0.05 1.483>0 05
<001 0.527 NONE Y
N 1
10 ALL NONE 0
<.001L
<.001 0.426<-005 1.539>0.05
<.00D 0.460 NONE Y
N' 1
10)
ALL, q(x+constant) 001'
<.001,
<001 0.286<=0.05 1.483>0 05
<.001 0.526 NONE Y
N 1,
10 ALL I (x+constant) 0.11
<001
<001, 0.301 <=0.05 1.486>0.05,
<.001U 0519 NONE Y
N
!I 10M ALL-- q(x+constant) 0.5;
<.001,
< 001 0 324 <=0 05 1.492 > 0 05
<.001 0.508 NONE Y
N 1
10 ALL "4(x+constant)
I
<.0011
< 001 0 338 <=0 05 1496 > 0.05
<.001 0.502 NONE Y
N 1ý 10 COVE arcsin.
,0
<.001 0.020, 0.298 <=0 05 1.545 >0 05
<001 0.506 NONE Y
N I
10 COVE NONE' 0
< 001,
<.0011 0.452 <=0.05, 1.593 > 0.05,
<.001, 0.429 NONE Y,
N 1
10, COVE
'(x+constant),
0.01'
<.001 0.066 0.293 <=0 05 1.539>0 05
<.001 0.508, NONE Y
N 1
10' COVE
'(x+constant) 0.1.
<001' 0056 0.306<-005 1.539>005,
<001, 0.501; NONE' Y
N L
10 COVE A(x+constant) 0.5'
< 001 0028 0.326 <-0.05' 1.542 > 0.05
<.001' 0.489 NONE Y
N 1
10 COVE q(x+constant) 1
<.001 0014 0 339 <=0 05 1.545>0.05
<.001 0.483 NONE Y
N Prionftis spp.,
a' 1
10 ALL' arcsin 0
<.001 0.736 0.916<=-0.05 0.996<-005 0.001, 0.311
,AR Y
Y 1
10 ALL NONE 0
<001'
<,001 0.799<=005 1.387>005, 0002 0277 NONE Y
N 1 10 ALL', '(x+constant) 001
<.001' 0.719 0.939<0 05 1.008 <-0 0S 0.001' 0.298 AR" Y
Y 1 10, ALL'
'4(x+constant) 0 i
<.001 0461 0.944 <=0.05 1.037 <=005 0.002 0.287
'AR' Y
Y I
10 ALL; q(x+constant) 0.5,
<,001, 0.141 0.905 <=0 05 1 096 <-0.05 0.002, 0.290 AR' Y
Y I
t0 ALL
-4(x+constant)
I
<.001 0058 0.876 <=0.05 1.144 <=0 05 0.002 0.294 AR Y
Y Pbrphyr*'spji'/.
"3
'10 C6VE aresin 0
<001
<001 1.656>0.05 1.279;0o5b5 0.852 0.001 NONE Y
N 1'3 10 COVE NONE 0
<.001
<001 1.567>005 1.246>0.05 0.531 0.012 NONE Y
N 3
'10 COVE q(x+constant) 001 "
<.001 "
<.001 1.675>005
,1.304>005 0:866' 0'001' NONE' "Y'
N" 3
10 COVE q(x+constant) 0.1
<.001
<.001 1.700 >ý0 05' 1.311 > 0 05 0.849 0.001 NONE Y
N 3..
tO
-COVE
'q(x+:constant) 05
<.001
<.001 1.701 > 0 05 1.288 > 0.05 0.814 0002 NONE Y
N 3
10 COVE
-4(x+cbnstant)-
I
<.001,
<.001 1.685>0.05 1.275>005 0.780 0.002 NONE Y
N (continued)
Ilorizontal band transect algal assumption testing for BACI analysis (continued)
Results of Tests for Variance" Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob, Q-Value Prob Q-Value Prob Prob R'
Analysis Analysis Analysis Prionitis spp.
3 10 COVE arcszn 0
< 001
< 001 1930 > 0 05 1.247 > 0 05 0.678 0.005 NONE Y
N 3
10 COVE NONE 0
<.001
< 001 1707 > 0 05 0 950 <=0 05 0540 0012 NONE Y
N 3
10 COVE
'(x+constant) 0.01
< 001
< 001 1 831 > 0 05 1.166 <=0 05 0.866 0001 NONE Y
N 3
10 COVE
'(x+constant) 0 1
< 001
<1001 1.756 > 0 05 I 061 <=0 05 0934
<001 NONE Y
N 3
10 COVE A(x+constant) 05
< 001
< 001 1716 > 0 05 0 988 <=0 05 0.763 0.003 NONE Y
N 3
10 COVE "4(x+constant) 1
< 001
<.001 1.708 > 0 05 0 970 <=0 05 0692 0005 NONE Y
N Rock 1
10 ALL arcsm 0
<.001 0066 0 841 <=0 05 1 023<005 0709 0005 AR Y
Y 1
10 ALL NONE 0
<001 0.004 0.805 <-005 1 119<=005 0619 0009 NONE Y
N 1
10 ALL
'(x+constant) 001
<001 0077 0,843 <=0 05 1 000 <=0 05 0 721 0004 AR Y
Y 1
10 ALL A(x+eonstant) 0 I
<.001 0075 0 840 <=0 05 1.002 <=0 05 0 726 0.004 AR Y
Y 1 10 ALL 4(x+constant) 05
< 001 0068 0 826 <=0,05 1.007 <=0.05 0.738 0004 AR Y
Y 1
10 ALL
'4(x+constant) 1
<001 0060 0 815 <=0 05 1 012 <=0.05 0742 0004 AR Y
Y 3
10 COVE aresin 0
<001
<001 1 178 <=0 05 I 180 <-0 05 0008 0200 NONE Y
N 3
10 COVE NONE 0
<.001
<001 1226 <=0 05 0.976 <=0.05 0.013 0 178 NONE Y
N 3
10 COVE
'(x+constant) 001 0086 0001 1.069 <=0 05 1 414 > 0 05 0004 0.228 NONE N
N 3
10 COVE
'/(x+constant) 01 0.084 0001 1 069<=0 05 1.414 > 0 05 0.004 0228 NONE N
N 3
10 COVE 4(x+constant) 05 0,073 0001 1069 <=0.05 1.413 > 0.05 0.004 0228 NONE N
N 3
10 COVE "q(x+constant) 1 0.061 0001 1 068 <=0 05 1.411 > 0.05 0004 0228 NONE N
N Spp. algae 1
10 ALL 1/(x+constant) 001 0009 0031 1 573 > 0.05 2 061 > 0 05 0013 0 194 NONE Y
N 1
10 ALL l/(x+constant) 0 I 0001 0030 1573 > 0.05 1.980 > 0.05 0013 0 194 NONE Y
N 10 ALL l/(x+constant) 0.5
< 001 0.027 1.577 > 0.05 1588 > 0 05 0014 0.192 NONE Y
N 1
10 ALL 1/(x+constant) 1
<.001 0024 1580 > 0.05 1243 > 0 05 0014 0.191 NONE Y
N 1
10 ALL log,0(x+constant) 001
<.001 0003 1627 > 0 05 1.208 > 0,05 0021 0 171 NONE Y
N 1
10 ALL logt0(x+constant) 0 1
<.001 0003 1 627 > 0.05 1 157 <=0 05 0021 0.171 NONE Y
N 10 ALL logio(x+constant) 05
<001 0003 1628 > 0.05 1 118 <=0 05 0021 0.171 NONE Y
N 1
10 ALL logi0(x+constant)
I
<001 0002 1630 > 0 05 1.142 <=0 05 0021 0 170 NONE Y
N 10 ALL NONE 0
0002
<001 1666>0.05 1635>005 0030 0.153 NONE Y
N 1
10 ALL A(x+constant) 001
<001 0.001 1648 > 0 05 1.348 > 0.05 0025 0.162 NONE Y
N 10 ALL
/(x+eonstant) 0 1
<001 0001 1648>005 1 357>005 0025 0 162 NONE Y
N 1
10 ALL
'(x+constant) 0.5
<,001 0001 1649 > 0.05 1 387 > 0 05 0025 0 161 NONE Y
N 1
10 ALL
-'(x+eonstant) 1
<001 0.001 1649> 0 05 1.413 > 0.05 0025 0.161 NONE Y
N (continued)
I I
I
Horizontal band transect algal assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjustedi Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob.
Q-Value Prob.
Q-Value Prob Prob.
Rl Analysis Analysis Analysis Spp. algae (continued) 1 10 COVE 1/(x+constant) 0.01 0016 0023 1.682 > 0.05 2 084 > 0 05 0009 0.211 NONE Y
N 1
10 COVE 1/(x+constant) 01 0004 0022 1.683 > 0 05 2 028 > 0.05 0.009 0.211 NONE Y
N 1
10 COVE 1/(x+constant) 0.5
<001 0021 1.687 >0 05 1.757 > 0.05 0.010 0.209 NONE Y
N I
t0 COVE 1/(x+constant) 1
<.001 0019 1.690> 0.05 1.489 > 0 05 0010 0.208 NONE Y
N 1
10 COVE log 10(x+constant) 0.01
<.001 0.005 1.735>0.05 1.407>0.05 0.015 0.186 NONE Y
N 1
10 COVE loglo(x+constant) 0.1
<.001 0005 1.735 > 0 05 1.343 >0.05 0.015 0.186 NONE Y
N 1
10 COVE loglo(x+constant) 0.5
<.001 0.005 1.736> 0 05 1.256> 0.05 0.016 0.185 NONE Y
N 1
10 COVE log,0(x+constant)
I
< 001 0005 1.737 > 0 05 1.245 > 0 05 0016 0.185 NONE Y
N 1
10 COVE NONE 0
0 018 0001 1.767 > 0 05 1.538 > 0 05 0.023 0 165 NONE Y
N 1
10 COVE
-4(x+constant) 001
<001 0002 1.753 > 0 05 1.362 > 0 05 0019 0.175 NONE Y
N 1
10 COVE "4(x+constant) 0.1
< 001 0002 1.753 > 0 05 1.365 > 0 05 0019 0.175 NONE Y
N 1
10 COVE "4(x+constant) 0.5
< 001 0002 1.754 > 0.05 1.379 > 0 05 0019 0.175 NONE Y
N 1
10 COVE
-4(x+constant) 1
<.001 0.002 1.754 > 0.05 1.394 > 0.05 0019 0174 NONE Y
N 3
10 COVE 1/(x+constant) 0.01
<001
<001 1.732> 0 05 1.498 > 0 05 0026 0.145 NONE Y
N 3
10 COVE l/(x+constant) 0.1
<001
<001 1.730> 0.05 1.495 > 0.05 0026 0146 NONE Y
N 3
10 COVE l/(x+constant) 0.5
<.001
<.001 1.720> 0.05 1.490>0.05 0.024 0.149 NONE Y
N 3
10 COVE 1/(x+constant) 1
<.001
<001 1.710>0.05 1.492> 0.05 0.023 0.152 NONE Y
N 3
10 COVE logto(x+constant) 001
<.001
<.001 1.629 > 0.05 1.530 > 0 05 0010 0.192 NONE Y
N 3
10 COVE logl 0(x+constant) 0.1
<.001
<.001 1.627 > 0 05 1.533 > 0 05 0009 0.192 NONE Y
N 3
10 COVE logi 0(x+constant) 0.5
<.001
<001 1 622 > 0.05 1.546 > 0 05 0009 0.194 NONE Y
N 3
10 COVE log 10(x+constant) 1
<001
< 001 1.616 > 0 05 1.560 > 0 05 0009 0.196 NONE Y
N 3
10 COVE NONE 0
<.001 0.173 1.490 > 0.05 1.711 > 0 05 0.003 0.244 NONE Y
Y 3
10 COVE
-4(x+constant) 001
<001 0003 1.564 > 0 05 1.615 > 0 05 0.005 0218 NONE Y
N 3
10 COVE "I{x+constant) 0.1
<001 0003 1.564> 0.05 1.618 >0.05 0.005 0.218 NONE Y
N 3
10 COVE 4(x+constant) 0.5
<001 0.004 1.561 >0 05 1.626>0.05 0.005 0.219 NONE Y
N 3
10 COVE
",(x+constant)
I
<001 0005 1.557 > 0.05 1.635 > 0 05 0.005 0.220 NONE Y
N Ulva/Enteromorpha spp.
3 10 COVE arcsin 0
<001
< 001
1. 160 <=0 05 2.768 > 0.05 0.150 0064 NONE Y
N 3
10 COVE NONE 0
<.001
<.001 1.151 <=0.05 2.400 >0 05 0.280 0036 NONE Y
N 3
10 COVE "q(x+constant) 0.01
<.001
<.001 1.145 <=0.05 2.803 >0.05 0.154 0.063 NONE Y
N 3
10 COVE "4(x+constant) 0.1
<001
<.001 1.125 <=0.05 2.602>0.05 0.163 0.060 NONE Y
N 3
10 COVE "4(x+constant) 0.5
<001
<.001-1.123<=005 2.483 > 0.05 0.185 0054 NONE Y
N 3
10 COVE
-ý(x+constant) 1
<001
< 001 1.129 <-0 05 2.452 > 0.05 0.202 0050 NONE Y
N I Stations analyzed All - Fc3, NDC I. 2and3,SDC2.PI and 2 Cove-FC 3, NDcI, 2 and 3, $DC 2.
2 Serially correlated data requiring use of autoregressive error structure in analysis 3 Heterogeneous variances requineg Sareethwuaite adjusted degrees of freedom in analysis r"
r "
r r -'
flT
(?
(
CT V
r Vi
.i7 r
r ri r-C C.
71 V
C
(7?
[7?
Horizontal band transect invertebrate assumption testing for BACI analysis Results of Tests for.
V' iance' Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in
Test, Test
Pre-Op Operation Test Test used in d f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Pmb Prob.
Q-Value Prob Q-Value Prob.
Prob.
R, Analysis Analysis Analysis Anthopleura elegantisslina n
s AL l/ +(xconstant) 0.01
<o001 0.559 019o<=00o 2.125>665
<001 6.602 NONE Y
N 1
5 ALL I/(x+constant) 0.1
<.001 0.828 0 662 <=0 05 1.609 > 0 05
<.001 0,356 AR Y
Y 1
5 ALL 1/(x+constant) 0.5
<.001 0.905 1.583 > 005 1.400 > 0 05 0016 0.185 AR'-
Y Y
1 5
ALL 1/(x+constant) 1
<.001 0912 1.834 > 0 05 1.393 > 0 05 0.013 0.196 AR' Y
Y 1
5 ALL loglo(x+constant) 001
<.001 0.609 1.516 > 0 05 1.536 > 0 05 0001 0.326 AR'-
Y Y
1 5
ALL Ioglo(x+constant) 0.1
<.001 0.495 1.700 > 0 05 1.617 > 0.05 0002 0.284 ARI Y
Y 1
5 ALL loglo(x'constant) 0 5
<.001 0.344 1.784 > 0 05 1 644 > 0.05 0002 0.280 AR' Y
Y 1
5 ALL log 1o(x+constant) 1
< 001 0251 1.786 > 0 05 1.611 > 0 05 0.002 0.289 AR Y
Y 1
5 ALL NONE 0
<.001
<00i 1.357 <=0 05 0443 <=0 05 0.016 0.184 NONE Y
N 1
5 ALL
'(x+constanti 0.01
<.001 0 001 1.5921 0.05 0.724 <=0 05 0001 0.305 NONE Y
N 1
5 ALL
'-(x+constant) 0.1
<.001
<.00i i.606 > 0 05 0.716 <6=0.05 0.001 0.303 NONE Y
N 1
5 ALL
.4(x+constant) 0.5
<.001
<.001 1.598 > 0.05 0.675 <=-20 05 0.001 0.303 NONE Y
N
'1 5
ALL
-4(x+constant)
?. I
<.001
<.001 1.588 > 0 05 0.636 <='0.05 0001 0303 NONE Y
N 3
5 COVE 1/(x+constant) 001
< 001
<.001 1601 > 0.05 1.577 > 0 05 0.041 0.125 NONE Y
N 3
5 COVE l/(x+constant) 0.1
< 001
<001
,1.887> 0.05 1.553 > 0 05 0.156 0062 NONE Y
N 3
5 COVE 1/(x+constant) 0.5
<001
<o 001 1.972 > 6 05 1.593 > 0 05 0.014 0.174 NONE Y
N 3
5 COVE 1/(x+constant)
<.001 0665 0.865 <:40.05
'1.900 > 0 05
<.001 0591 NONE Y
N 3
5 COVE loglo(x+constant) 001
<.001
<001 1.239<=005 2 468>005 0001 0.304 NONE Y
N 3
5 COVE logk0(x+constant) 0.1 0011 0.597 0 662 <=0.05 2.472 > 0 05
<.001 0.625 NONE Y
N 3
5 COVE loglo(x+constant) 0.5 0 002 0.361 0'521 <=0 05 2.444 > 0 05
< 001 0.702 NO6NE Y
N 3
"5 COVE loglo(x+constant)
I 0.001 0245 0.517 <-0.05 2.405 > 0.05
<.001 0.701 NONE Y
N 3
5 COVE NONE 1 0
<.001
<001 0.949<=005 1.007<=-0.05 0.166 0059 NONE Y
N 3
'5 COVE 4(x+constant) 0.01
<001
<001 0.968 <=0.05 1.322 > 0.05 0.034 0.134 NONE Y
N 3
5 COVE q(x+constant)
"0.1
< 001
< 001 0.974 <=0.05 1.321 >0.05 0032 0.136 NONE Y
N 3
'5 COVE '-4(x+constant) 0.5
< 001
< 001 0.982 <-0 05 1.310 > 0.05 0.037 0.129 NONE Y
N 3
5 COVE 'q(x+constant)
I
<.001
< 001 0.987 <=0 05 1.293 > 0 05 0.046 0.119 NONE Y
N Chthamatusfissus 1
1 10 ALL arcsin 0
<001 0001 1.419<-0.05 0305 <=0.05 0616 0009 NONE Y
N I-10 ALL NONE 0
<.001
<.001 0.924 <=0 05 0.189<-005 0022 0.167 NONE Y
N 11, 0 ALL
ý(x+constant) 0.01,
<.001
<.001 1.284 <=-0 05'.,
0.287 <-0.05 0.250 0045 NONE Y
N 1
10 ALL
'J(x+constant) 0.1
<.001
<.001 1.098 <=0.05 0.263 <=0.05 0069 0.109 NONE Y
N 1 1
.1
-ALL
'q(x+constant) 0.5.
<.001__ <001 0.988 <=0.05 0.244 <-0.05 0033 0.147
' NONE Y
N 1
10 ALL
'q(x+constant)
I
<.001
<.001 0.960 <=0.05 0,235 <-0.05 0.028 0.156 NONE Y
N N
(continued)
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f used in BACI raxon Level Quads Analyzed Transformation Transfonnation Prob Prob Q-Valuc Prob, Q-Value Prob Prob R'
Analysis Analysis Analysis Clthamalusfissus (continued) 1 10 COVE arcsin 0
<001
<001 1 154<=--005 0.249<=0.05 0.585 0010 NONE Y
N 1
10 COVE NONE 0
< 001
< 001 0.762<=O 05 0.183 <=0.05 0.035 0 145 NONE Y
N 1
10 COVE A(x+eonstant) 001
< 001
< 001 0 988 <=0 05 0 254 <=0.05 0.255 0,044 NONE Y
N 1
10 COVE
'4(x+constant) 0 1
< 001
< 001 0 834 <=0 05 0.248 <=0 05 0 085 0099 NONE Y
N 1
10 COVE
'(x+constant) 05
< 001
< 001 0 779 <--0 05 0 236 <=0 05 0048 0.128 NONE Y
N 1
10 COVE A(x+constant)
I
< 001
< 001 0.770 <=0 05 0.229 <=0 05 0.042 0 135 NONE Y
N 3
10 COVE arcsin 0
<001 0039 1 003<-0.05 0495<-005 0011 0 185 NONE Y
N 3
10 COVE NONE 0
< 001 0075 0.966 <=0 05 0.340 <-0 05 0027 0 145 AR Y
Y 3
10 COVE
"'(x+constant) 001
< 001 0026 0 946 <=0.05 0 472 <=0 05 0009 0 194 NONE Y
N 3
10 COVE V(x+constant) 0 I
< 001 0024 0.909 <=0 05 0 421 <0,05 0.010 0 189 NONE Y
N 3
10 COVE
"'(x+constant) 0 5
< 001 0.038 0 923 <=0.05 0 386 <=0 05 0015 0 170 NONE Y
N 3
10 COVE A(x+constant) 1
< 001 0.048 0 936 <=0,05 0 372 <=0 05 0,019 0 161 NONE Y
N Fissurella volcano 5
ALL 1/(x+constant) 001
<001
<.001 1 643>0.05 1860>005 0,060 0 117 NONE Y
N 1
5 ALL 1/(x+constant) 0,1
<.001 0041 1.613 > 0.05 1.849 > 0.05 0015 0.186 NONE Y
N 1
5 ALL I/(x+constant) 0.5
< 001 0 605 1 694>005 1 590 > 0 05 0.054 0 122 NONE Y
Y 1
5 ALL l/(x+constant) 1
<.001 0.135 I 780 > 0,05 1472 > 0 05 0.098 0.092 NONE Y
Y 5
ALL Iogl 0(x+constant) 0.01
<.001 0228 1.719 > 0 05 1.632 > 0.05 0028 0 156 NONE Y
Y 1
5 ALL logl0(x+constant) 01
<001 0468 1 739>005 1513>005 0053 0124 AR Y
Y 1
5 ALL loglo(x+constant) 0 5
<001 0031 1 831 > 0.05 1 408 > 0 05 0 103 0.089 NONE Y
N 1
5 ALL logl0(x+constant) 1
< 001 0.006 1 870 > 0,05 1 355 > 0 05 0.127 0.079 NONE Y
N 1
5 ALL NONE 0
<001
<001 1793>005 1389>005 0076 0104 NONE Y
N 1
5 ALL
'(x+constant) 001
< 001 0,040 1.821 > 0.05 1.364 > 0.05 0069 0.109 NONE Y
N 5
ALL
"*'(x+constant) 0 1
<.001 0012 1.841 > 0.05 1.368 > 0.05 0085 0099 NONE Y
N 1
5 ALL
'(x+constant) 0 5
<001 0.002 1 871 > 0 05 1.346 > 0.05 0.107 0,087 NONE Y
N 1
5 ALL
'ý(x+constant)
I
<001 0001 1 876>005 1 329>005 0.113 0084 NONE Y
N 3
5 COVE 1/(x+constant) 001 0910 0970 2 465 > 0 05 2 238 > 0 05 0482 0016 NONE N
Y 3
5 COVE 1/(x4constant) 0.1 0.319 0676 2.416 > 0 05 2 240 > 0 05 0576 0010 NONE N
Y 3
5 COVE 1/(x+constant) 0 5
<001 0320 2 259 > 0.05 1 233 > 0 05 0.862 0001 NONE Y
Y 3
5 COVE 1/(x+constant) 1
<.001 0008 2 091 > 0 05 0972 <-005 0,937
< 001 NONE Y
N 3
5 COVE logl0(x+constant) 001 0 290 0.975 2,364 > 0.05 1.996 > 0.05 0 615 0008 NONE N
Y 3
5 COVE logl0(x+constant) 0.1
<,001 0241 2 234 > 0 05 1 207 > 0 05 0862 0001 NONE Y
Y (continued)
I I
I I
I
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for'
?
Variance' Passed Number Constant Leverie Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Statidns' Used in Test Test Pre-Op,
Operation" Test Test used in d f. used in BACI Taxon Level Qtiads Analyzed Trahsformation Transformation Prob.
Prob Q-Value Piob Q-Value Prob.
Prob.
RW Analysis Analysis Analysis Fissurella volcano (continued) 3 5
COVE loglo(x+constant) 0.5
<.001
<.001 1.989 > 0 05 0.936.-0.05 0825 0002 NONE Y
N 3
5 COVE "logto(x+constant) 1
<.001
<001 1.869 > 0 05 0.947 <=0 05 0.701 0.005 NONE Y
N 3
5 COVE NONE
.,0
<.001
<.001
' 641 > 0.05 1.173'<=0.05 0.485 0,015 NONE Y
14 3
5 COVE A(x+constant) 0.01
<.001 0005 2.078 > 06.05 0.977-'---0.05 0.976
<.001, NONE Y
N 3
5 C:OVE '4(x+constant) 0.1
<.001
<.001 1.956 > 0.05 0 962 <-0.05 0.799 0.002 NONE Y
N 3
5 COVE
-4(x+constant) 05
<.001
<.001 1.809 > 0.05 1.001 <=0.05 0640 0007 NONE Y
N 3
5 COVE
-4(x+constant).
1
<.001
< 001 1.750 > 0 05 1.027 <-0 05 0.585 0.009 NONE Y
N Ilaliotis spp.
1 10
,ALL 1/(x+constant),
001
<.001
< 001 1.892 > 0 05 1.542 > 0 05 0.211 0.053 NONE Y
N 1
10 ALL l/(x+constAfit)'-.
0.1
<.001 0001 0.755 <--0 05 1.163 <=0 05
< 001 0419 NONE Y
N 1
10
'ALL lI(x+-onstant) 0.5
< 001
< 001 0.768 <w0 05 1.016 <=0 05 0001 0325 NONE Y
N 1
10 ALL 1/(x4'onstrit)
I1
<.001 0001 1.159 <-0 05 1.007 <=-0.05 0.050 0.126 NONE Y
N 1
10 ALL:
logo(x+constant) 001
<001
< 001
!.159 <=O 05 1.266 > 0.05 0005 0239 NONE Y
N 1
10
'ALL log 10(x+constant) 10.1
< 001
<.001 1.102 <=0.05 1.047 <=0 05 0010 0.207 NONE Y
N 1
10 ALL Ioglo(x+constant) 0.5
<.001 0.296 1 650>005 1.007 <=0 05 0.802 0002 NONE Y
Y I
1 0 ALL log10(x+constant) r1
<.001 0.135 1.753 > 0.05 1.607 <=0.05 0.23§ 0,047 NONE Y
Y 1
10 ALL
NONE,
,0
<.001
<001 i.076 <0.05 1.0iI f0V.0S
<6.01 b0496 N4ONE Y
N 1
10 Aml 1(x+constani) 001
<.001 0.724 1.862> 005 1.0R2 -<=0.05 0 861 0.001 NONE Y
Y 1
10 ALL
'4(x+constant) 0.1
<.001 0.206 1.845 >0 05 1015 <-0.05 0.296 0.038 NONE Y
f 1
10 ALL 4(x+constant),.,
0.5
<.001
<.001 1.655 > 0.05 1.007 <=0 05 0.015 0.188 NONE Y
N 1
10 ALL
'I(x+constant) 1
<.00!
<.001 1.506 > 0 05 1 008 <= 005 0.002 0.280 NONE Y
N Lottia digitalls 3
5 COVE 1/(x+constant)"
0.01 0.172 0,996 2.484 > 0 05 2.188 > 0.05 0574 0.010 NONE N
Y 3
5 COVE l/(x+constant) 0.1 0.139 0.776 2.069 > 0.05 1.987 > 0 05 0.468 0.017 NONE N
Y 3
5 COVE lI(x+constant) 0.5
<.001 0 808 1.810 > 0 05 1.179 <-0.05 0.155 0.062 NONE
,V Y
3 5
COVE l/(x+con'stant) 1
<.001 0.704 1.893 > 0 05 0 694 <=0.05 0.151 0063 NONE Y
Y 3
5 COVE logj 0(x+constant) 0.01 0001 0698 2.107>0.05 1.541>005 0441 0.019 NONE Y
Y
'"3"s 5
COVE Iogo(x+constant) 0.1
<.001 0.598 1.950 > 0.05 0.863 <-0.05 0.190 0.053 NONE Y
Y "3 '.'
5' COVE' logio(x+constant)
-0.5
<.001
.-.. 0.392' -
2 060 > 0 05 0 693 <=0 05... 0.171 0.058-NONE-Y Y.
3 5"'5 COVE log 10(x+constant) 1'"
<.001 0.258 t 2.156>005 0.744 <-0.05 0.185 0.054 NONE
.Y Y
3 5
COVE NONE 0
<.001 0001 2.497 > 0 05 2.023 > 0.05 0.333 0.029 NONE VY N
3 5 -
COVE
'4(x-ýconstant)
001 t<.001 0.200 2.181 >005 _
1.267>005 0.223 0046 NONE Y
Y 3
5 COVE 4(x+constant) 0.1
<001 0.156 2.206>005
'1.290>005 0.203 0.050 NONE Y
Y 3
' 5 COVE q(x+constant) 0.5
<.001 0,086 2.289>0.05
--1.338>0.05-0.216 0.047 NONE_
-.-- Y
. Y 3
5 COVE,,4(x+constant).
,1
<.001
,,0054
,2.339>005 1.375>0.05 0.231 0.045 NONE Y
Y (contin-ued)
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variance" Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used m d f, used in BACI Taxon Level Quads Analyzed Transformation Transfonnition Prob Prob Q-Value Prob, Q-Value Prob Prob R'
Analysis Analysis Analysis Lottia limatula 5
ALL 1/(x+constant) 001
< 001 0099 1729 > 0.05 1.957 > 0,05 0,836 0001 NONE Y
Y 1
5 ALL 1/(x+constant) 0 I
< 001 0269 1 839 > 0.05 2 394 > 0,05 0.975
< 001 NONE Y
Y 1
5 ALL I/(x+constant) 0 5 0007 0758 1 804 > 0.05 2.001 > 0 05 0 488 0017 NONE Y
Y 1
5 ALL l/(x+constant) 1 0003 0278 1.754 > 0 05 1,984 > 0 05 0257 0044 NONE V
Y 5
ALL logio(x+constant) 0 01
< 001 0486 1,826 > 0 05 2 542 > 0 05 0739 0004 NONE Y
Y 5
ALL Iogl 0(x+constant) 0 1 0,002 0,647 1.793 > 0 05 2 387 > 0 05 0404 0.024 NONE Y
Y 5
ALL Iogo(x+constant) 05
<001 0 115 1714>005 2417>005 0140 0073 NONE Y
Y 5
ALL Iogl 0(x+constant)
I
< 001 0045 1678 > 0 05 2 473 > 0.05 0076 0.104 NONE Y
N 1
5 ALL NONE 0
<.001 0001 1576>005 2434>005 0011 0204 NONE Y
N 5
ALL
"(x+constant) 0 01
< 001 0166 1.737 > 0.05 2.608 > 0.05 0.162 0.066 NONE Y
Y 1
5 ALL "4(x+constant) 0.1
< 001 0065 1.694 > 0.05 2.588 > 0.05 0.097 0.092 NONE Y
Y 5
ALL 4(x+constant) 0 5
< 001 0020 1.648 > 0 05 2 565 > 0 05 0045 0.131 NONE Y
N 5
ALL J(x+constant) 1
< 001 0011 1,629 > 0.05 2 550 > 0.05 0031 0,151 NONE Y
N 3
5 COVE l/(x+constant) 001 0.011
< 001 2 025 > 0.05 0.894 <-0 05 0.403 0.022 NONE Y
N 3
5 COVE t/(x+constant) 0.1
<.001
< 001 1.859 > 0 05 0.992 <=-0 05 0.805 0002 NONE Y
N 3
5 COVE I/(x+constant) 0.5 0001 0036 1.522 > 0.05 1.225 > 0.05 0506 0014 NONE Y
N 3
5 COVE l/(x+constant) 1 0063 0288 1386 <=0 05 1364 > 0 05 0361 0026 NONE N
Y 3
5 COVE foglo(x+constant) 0.01 0 178 0008 1.767 > 0 05 1.466 > 0 05 0692 0.005 NONE N
N 3
5 COVE logi 0(x+constant) 0.1 0547 0 197 1462 > 0 05 1486 > 0.05 0415 0021 NONE N
Y 3
5 COVE logl 0(x+constant) 0 5 0448 0.607 1318 <-0 05 1520>005 0.323 0030 NONE N
Y 3
5 COVE logi0(x+constant) 1 0 100 0731 1290 <=0 05 1528 > 0 05 0314 0032 NONE N
Y 3
5 COVE NONE 0
<001 0814 1295< -005 1554>005 0.375 0025 AR Y
Y 3
5 COVE
'4(x+constant) 0.01
< 001 0637 1343 <-0 05 1 466>005 0353 0027 NONE Y
Y 3
5 COVE "W(x+constant) 0.1
< 001 0718 1307 <=0 05 1465 > 0 05 0336 0029 NONE Y
Y 3
5 COVE
"(x+constant) 0 5
<.001 0782 1.286 <0 05 1461 > 0 05 0331 0030 NONE Y
Y 3
5 COVE "4(x+constant)
I
< 001 0,794 1 283 <=0 05 1.455 > 0.05 0334 0029 NONE Y
Y Lottia pelta 5
ALL 1/(x+constait) 0.01
< 001 0068 1 876 > 0 05 2 385 > 0 05 0,448 0,020 NONE Y
Y 1
5 ALL 1/(x+constant) 0 I
< 001 0.096 I 737 > 0 05 2 729 > 0 05 0356 0029 NONE Y
Y 1
5 ALL 1/(x+constant) 0 5 0011 0 163 1.300 <=0.05 1 641 > 0 05 0063 0 114 NONE Y
Y 1
5 ALL I/(x+constant) 1 0.178 0143 1 115<=005 1 238>005 0.044 0.133 NONE N
V 5
ALL loglo(x+constant) 0.01 0001 0039 1 432 > 0 05 1 974 > 0.05 0205 0055 NONE Y
N 5
ALL logl 0(x+constant) 0.1 0122 0026 1 146 <-0 05 1.589 > 0.05 0053 0124 NONE N
N (continued) 1 1
1 I
v.. '
-' -r u
r --
F' K'-
(
T--
r-V r-- '
r'-
r...
c" 7--
ri--
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
S....
w -i (*e'Passed Results of Tests for
.Va.a.ne.s Number
",, ilr P
Constant Levene Tukey Serial Correlation Trend Trend Structure Adjured Tess for Transect of Stations'
-Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob.
Q-Value Prob Q-Value Prob Prob Analysis Analysis Analysis Lottapelta (continued) 1 5
ALL logt0(x4-constant) 05 0.006 0007 0906<=005 i 5i8>005 0.038 0.140
, NONE Y
N 5
ALL 1ogl1 (x'+Constant)
I
.001 0002 0.812<-005 1 647>005 0040 0.137 NONE Y
N 5
ALL NONE 0
<.001
<00i 0.650 <--0 05 2018>0.05 0,121 0081 NONE Y
N 1
5 ALL
/(*i-constant) 001
<.001
<001 0840<=-0.05 26375005 0.052 0.124 NONE Y
N 1
5 ALL
'(x+constant) 0.1
< 001
<.001 0.789 <=0 05 2 041 > 0 05 0.047 0.129 NONE Y
N i
5 ALL
'4(x+coistant) "
0.5
< 001
< 001 0.726 <=--d 5 2046>005 0.053 0.123 NONE Y
N 1
5 ALL
'4(x+constant)
I
<001
< 00j 0699<=005 2.045 > 0 05 0058 0.118 NONE Y
N 3
5 COVE l/(x+constant),,
001
<001
<001 1.704 > 0 05 2651 > 0.05 0.333 0029 NONE Y
N 3
5 COVE 1/(x+constant) 0.1
<.001 0 001 1.572 > 0 05 2 428 > 0.05 0.204 0050 NONE Y
N 3
5 COVE 1/(x+constant) 05 0008 0.235 1 449 <=0.05 1.958 > 0 05 0.141 0.067 NONE Y
Y 3
5 COVE l/(x+constant)
_ 1 0070 0 867 1.394 <--0.05 1.926 > 0.05 0.157 0.062
,, AR -
N Y
3 5
COVE log 10(x+constant) 001 0.006 0052 1.469 > 0 05 2.087 > 0 05 0.172 0.057 NONE Y
Y
- 3 5.'
5 COVE loglo(x+constant) 0.1 0.106 0714 1.387 <=0.05 1.919 > 0 05 0.158 0061 AR N
Y 3
5 COVE log 1o(x+constant) 0.5 0014 0311 1.328<=0.05 1.923>005 0.179 0056 AR Y
Y 3
5 COVE logl0(x+constant)
I
<.00i 0.110 1302 <-0 05 1.941 > 0.05 0.198 0.051 1 AR Y
Y 3
5 1COVE N4ONE' 0
<0 101
<600 i.220<=005 1.878 0 05 0.183 0055
'NONE
I N
3 5
COVE A.(x+iontant) 001
<.001 0.128 1.295<005 1.816 >005 0175 0.057 AR Y
Y 3
5 COVE
-4(x+constant) 0.1
<.001 6.054
'1.282<--0 05 1.831 > 0.05 0.183
'0.055
'AR`
Y Y
3 5
COVE
'(xý'constant) 0.5
<.001 0015 1.264 c-=0.05 1.848> 0 05 0.197 0.051 NONE Y
N 3
5 COVE "q(x+constant)
I
<.001 0.007 I 253 <-0'05
'1.850>005 0.204 0050 NONE Y
N Macclintockla scabra I
5 (ALL l/(i+const*nt) 001
< 001 0.809 i1 684>005 2.139 > 0.05 0.340 0031 NONE Y
Y 1
5
-ALL' 1/(x+'onstant) 0.1
<001 0.117 1.850> 0 05 1.312> 0.05 0.183 0060 NONE Y
Y 1
5
ALL, 1/(x+cdnstint) 0.5
001 0147 1.869>005 0.911<=005 0140 0074
. AR-Y Y
1 5
ALL" l/(x+constait) 1' 1 0017 0.306 1.581>005 0.827<=0.05 0.178 0062 AR
-Y Y
1 5
'Alf loog'(i+c6nstant) 0.01
<.001 0407 1.685 > 0.05 1.333 > 0 05 0441 0021 NONE Y
Y 5'
ALL log 1o(x+constant) 0.1 0.017 0846 1.604 > 0 05 1.354 > 0.05 0694 0005 NONE Y
Y
.'1".
-5
'.'.ALL-loglo(x4-constant) 05 "0.348 '.'0 843
-1.198 <=0 05. -
1.499 > 0.05..- 0.684- 0.006
-AR.
.-- N Y..
Y 1
',5
ALU".. loglo(x+constant)
I,
0179 0913 "0.980<=0.05
'1.656>005 0323 0034 AR' N
,Y "I
5 "ALL NONE 0
<001
<001 0 229 <-20 05 1.327 > 0 05
.<.001 0.723 NONE
, -Y N
1 5-ALL
'(x+constant) 001
<001 0527 0.781-<005 2.135>005
<001 0.384 "AR'.
. Y' Y
1 5
ALL A(x'-constant) 0.1
<001 0360 0.684<=0.05
2.108>005
<.001 0.431 AR Y
Y
--5-"--
ALL
ý(x+constant)-
0.5--
<.001 0.107 0.549<=0 05 2 028>0.05
<001 0.508,.
NONE Y
N 5
ALL
'(x+constant),.
,1 r
<001, 0029.
0485 <--005 1.960>0.05
<.001 0.555 NONE Y
N (continued)
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op -
Operation Test Test used in d.f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob.
Q-Value Prob.
Q-Value Prob.
Prob R'
Analysis Analysis Analysis M acclintockia scabra (contin ued)
I 3
5 COVE I/(x+constant) 0.01 0.064
<.001 1.551 > 0.05 2.525 > 0.05 0,033 0.134 NONE N
N 3
5 COVE 1I/(x+constant) 0.1 0.064
<.001 1.537 > 0.05 2.505 > 0.05 0.034 0.133 NONE N
N 3
5 COVE 1I/(x+constant) 0.5 0.068
<.001 1.487 > 0.05 2.298 > 0.05 0.040 0.125 NONE N
N 3
5 COVE I/(x+constant) 1 0.069
<.001 1.446 <=0.05 2 031 > 0.05 0.050 0.115 NONE N
N 3
5 COVE log1o(x+constant) 0.01 0.059 0.583 1.106<=0.05 1.811 > 0.05 0.811 0.002 AR N
Y 3
5 COVE loglo(x+constant) 0.1 0.055 0.612 1.104 <-0 05 1.795 > 0.05 0.794 0002 AR N
Y 3
5 COVE loglo(x+corstant) 0.5 0.042 0.728 1.096 <=0.05 1.748 > 0.05 0.725 0.004 AR Y
Y 3
5 COVE loglo(x+constant) 1 0.034 0.856 1,087 <=0 05 1.713 > 0.05 0.654 0 006 AR' Y
Y 3
5 COVE NONE 0
<.001 0.007 0.456 <=0.05 1.198 <=0.05 0.010 0.191 NONE Y
N 3
5 COVE i(x+cionstant) 001
<.001 0.050 0.720 <=0.05 1.269 > 0.05 0.066 0.102 NONE Y
N 3
5 COVE A(x+constant) 0 1
< 001 0.049 0.719 <=0.05 1.265 > 0.05 0065 0.103 NONE Y
N 3
5 COVE
-(x+c-onstant) 05
< 001 0.046 0.716 0 05 1.249 > 0.05 0062 0 105 NONE Y
N 3
5 COVE
-I(x+constant)
I
<001 0,042 0.712<=005 1.231>0.05 0058 0.108 NONE Y
N Myfilus californianus 1
5 ALL I/(x+constant) 0.01
< 001 0.042 1.492 > 0,05 1.319 > 0 05 0.380 0.027 NONE Y
N 1
5 ALL 1/(x+constant) 0 1
<001 0.001 1.784 > 0 05 1.348 > 0.05 0.771 0.003 NONE Y
N 1
5 ALL l/(x+constant) 05
<.001
<.001 2 039 > 0.05 1.511 > 0.05 0072 0.107 NONE Y
N 1
5 ALL I/(x+constant) 1
<.001
<.001 1 658 > 0 05 1.671 > 0.05 0.003 0.270 NONE Y
N 1
5 ALL loglo(x+constant) 001
<.001
<.001 1.442 > 0.05 1.670 > 0.05 0.004 0.255 NONE Y
N 1
5 ALL logo(x+constant) 0.1
<.001
<.001 0.963 <=0.05 1.891 > 0.05
<.001 0.474 NONE Y
N 1
5 ALL logO(x+constant) 0.5
<.001
<.001 0.616 <=0.05 2.075 > 0 05
<.001 0.589 NONE Y
N 1
5 ALL log1o(x+constant)
I
<.001
<.001 0.501 <-0.05 2.131 > 0.05
<.001 0.620 NONE Y
N 1
5 ALL NONE 0
<.001
< 001 0.576 <=0.05 2.030 > 0.05 0.001 0.340 NONE Y
N 1
5 ALL 4(x+constant) 0,01
<001
<.001 0 434 <0 05 2.277 > 0.05
<001 0.527 NONE Y
N 1
5 ALL 4(x+constant) 0.1
<.001
<.001 0.421 <=0.05 2.297 > 0.05
<,001 0 532 NONE Y
N I
5 ALL
-4(x+constant) 05
<.001
<.001 0.407 <=0.05 2 318 > 0.05
<001 0.532 NONE Y
N 1
5 ALL
-(x+constant) 1
< 001
<.001 0.403 <=0.05 2 328 > 0 05
<.00 1 0 529 NONE Y
N 1
5 COVE I/(x+constant) 0.01
<001 0001 -
1.370<=0.05 0.927<=0.05 0482 0.017 NONE Y
N 1
5 COVE l/(x+constant) 0 1
< 001 0001 1.370 <=0.05 0.849 <=0.05 0.482 0.017 NONE Y
N 1
5 COVE I/(x+constant) 0.5
< 001 0.001 1 370 <=0.05 0684 <=0 05 0.482 0.017 NONE Y
N 1
5 COVE l/(x+constant)
I
<.001 0.001 1 370 <0.05 0.615 <0.05 0.482 0.017 NONE Y
N 1
5 COVE Iog10(x+constant) 0.01
<.001 0.001 1.370 <=0.05 0.679<=0 05 0.482 0017 NONE Y
N 1
5 COVE Iog10(x+constant) 0.1
<.001 0001 1.370 <=0.05 0 605 <=0.05 0.482 0.017 NONE Y
N (continued)
I f ý
.1, - ),
t
(
I
(
C. I (I, )
(
t(
1 [
I
r-r-- r-(,-
r r -
-r-.-
-F
- - r r
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variance Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test
,Test Pre-Op,
Operation, Test Test used in d f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob.
Q.Value Prob Q-Value Prob Prob.
I R".
Analysis Analysis Analysis Mytilus californianus (continued)
-j 5
COVE logo(x+constant) 05
<.001 0001 1.370 <-0 05 0593<=005 0.482 0.017 NONE Y
N 5
COVE Iog 10(x+constant)
I
<001 0001 1 370<-005 0.614<=005 0.482 0017 NONE Y
N I
COVE NONES' 0
<.001 0001 1.370<=005 I 045<=005 0.482 0.017 NONE Y
N 5
COVE
(x+constant) 0.01
<001 0.001 1.370<=0.05 0.740<=005 0482 0017 NONE Y
N 1 5 COVE
-4(x+conitaint) 0.1
<001 0.001 1.370 <-0 05 0.761 <=0.05 0482 0017 NONE Y
N 5
COVE
'(x+constant) 0.5
<001 0.001 1.370< =0 05 0.799 <=0.05 0482 0017 NONE Y
N 1
5 COVE 4(xýc6nstanlt)
I
<001 0001 I 370<-005 0.826<=005 0482 0017 NONE Y
N Nuttallina californica, 3
5 COVE l/(x+constant) 001 0013 0.345 1.887 > 0.05 1.998 > 0.05 0.009 0.195 NONE Y
Y 3
5 COVE 1/(x+constant) 0.1 0013 0.268 1.965>005 1.432>0.05 0.009 0.196 AR-Y Y
3 15 COVE l/(x+constant) 0.5
<001 0248
.1975>005 1.131 <=0.05 0016 0.168
-AR' Y
Y 3
5 COVE l/(x+constant)
I
<001 0545 I 915>005 1.123<--005 0022 0.153 AR
,Y Y
3
'5 COVE ioglo(x+constant) 0.01 0004 0.155 1.970 > 0.05 1.327 > 0 05 0008 0.199 AR Y
3.
5
,COVE loglo(x+constant) 0.1
<001 0337 1.971>005 1.139 <=005 0016 0.168 AR Y
Y 3
5 COVE loglo(x+constant) 0.5
<001 0.275 1800>005 1.134<=005 0052 0.112 AR Y
Y 3
5
`COVE log 0(x-+constant)
I
<.001 0 014 1.667 > 0 65 1.157 <=0.05 0.108 0079 NONE Y
N
]
5
'COVE NONE 0
<ý.01
'<.001 "1.435 ;=0 05 1.229>'005 0.720 0.004 NONE V
N 3
5 COVE -q(x+constant) 6.01
<001 0.102 1.805 > 005 1.137 <=0 05
'0 055 0:110 AA.
Y Y
3 5
COVE
-4(x4tconstant) 0.1
<.001 0.005 1683>005 1.142<-005 0.120 0074 NONE Y
N 3
5
'COVE
-4(x-constant) 05
<.001 I
<..001 1.540>0.05 1.171 <=0 05
'0.260 0039 NONE Y
N 3
5 COVE A(x+constant)
I
<.001
<001 1.487 > 0 05 1.188 <0 05 0354 0027 NONE Y
N Pagurus spp.
I 1
5 ALL l/(i+constant),'
001
<00
<001 1.046 <-0 05 1.844 > 0 05 0.139 0.074 NONE Y
N 1
5 ALL l/(x+constant) 0.1
< 001
< 001 1 203 <=0 05 1.730 > 0.05 0.160 0067 NONE Y
N 1
5 ALM i/(x+constant) 0.5
< 001
<.001 1 414 <=0.05 1.514 > 0 05 0.141 0073 NONE Y
N I
5
( ALL l/(x+constant)
I I
<.001
<.001 1.441 > 0 05 1.335 > 0 05 0.138 0.074 NONE Y
N 1
5 (ALL log8o(x+constant) 001
<001
<001
.1.602 > 0 05 1.379 > 0.05
.0.230 0049 NONE Y
N
-1,'--5 ALL log1o(x+constant) 0.I
<.001
<.001 1.683 > 0.05 1.366 > 0 05 0290 0039 NONE Y
N 5
ALL -- loglo(x+constant) 0.5
<001
-0009 1.735>005 1.449>005-0.359- 0.029 NONE
-- Y.
N 5,
,ALL, log,0(x+constant)
I
<.001 0,038 1.705>005 1.532>005 0409 0024 NONE Y
N 1
5
ALL, NONE
" 0
<001 0825 1.979>005 2.265>0.05 0.617 0009 NONE Y
Y 1
5 I
ALL q(x+constant) 001
'<001 0.460 1878>005 1.851>0.05 0522 0014 NONE y
Y
-Y.
1 5
ALL
4(x+constant) 0.1
<.001 0493 1.881>005 V 1.884>0.05 0.532 0014 NONE Y
Y 1
5
ALL,
"(x+constant) 05
- <001 0.555
--1 889>005
'1.935>0.05 0551 0012-NONE
-Y I,
._5 ALL q(x+constant),
I,
<001,.
0601 1,896>005 1.967>0.05 0.566 0011 NONE Y
Y (continued)
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Number Constant Levcnc Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f used in BACI Taxon Level Quads Analyzed Transformation Iransformation Prob Prob Q-Value Prob.
Q-Value Prob.
Prob R', Analysis Analysis Analysis Pagurus spp. (continued) 3 5
COVE l/(x+constant) 0.01 0.009 0 225, 1.572 > 0.05 1.366 > 0.05 0.204 0.050 NONE Y
Y 3
5 COVE I/(x+constant) 0.1
<.001 0.345 1.601 > 0 05 1.405 > 0.05 0.210 0.049 NONE Y
Y 3
5 COVE I/(x+constant) 0.5
<.001 0.912 1.699 > 0 05 1.408 > 0 05 0230 0.045, NONE Y
Y 3
5 COVE I/(x+constant)
I
<.001 0663 1.777 > 0.05, 1.457 > 0.05, 0.247, 0.042 NONE Y
Y 3
5 COVE loglo(x+constant) 0.01
<.001 0.287 2.022 > 0 05 1.750 > 0.05 0.40.6 0.022 NONE Y
Y 3
5 COVE loglo(x+constant) 0.1
<.001 0287 2 025 > 005 2066>0.05 0.411 0.021 NONE Y
Y 3
5 COVE Ioglo(x+constant) 0 5
<.001 0.289 2.034 > 0 05 2 316 > 0.05 0.428 0.020 AR Y
Y 3
5 COVE Ioglo(x+constant)
I 0003 0293 2.042 > 0 05 2.438 > 0 05 0.445 0.018 AR Y
Y 3
5 COVE NONE 0
0003 0.074 2 162>005 2674>0.05 0.798 0.002 NONE Y
Y 3
5 COVE '4(x+constant) 001 0.010 0236 2100>005 2655>005 0596 0009 NONE Y
Y 3
5 COVE q4(x+constant) 0.1 0010 0235 2101>005 2.673>0.05 0.598 0.009 NONE Y
Y 3
5 COVE "1(x+constant) 05 0.012 0233 2 102>005 2 692 > 0.05 0.606 0.008 NONE Y
Y 3
5 COVE
'A(x+constant)
I 0.013 0231 2.104 > 0 05 2.700 > 0.05 0.615 0.008 NONE Y
Y Phragnmatopoma californica 1
10 ALL arcsin 0
0.002 0.752 0.452 <=0.05 1.724 > 0 05
<.001 0.754 NONE Y
N 10 ALL arcsin 0
NONE N
Y 10 ALL NONE 0
<.001 0.036 0 685 <=0 05 1.016<=0.05
<.001 0.582 NONE Y
N 1
10 ALL NONE 0
NONE N
Y 10 ALL "4(x+onstant) 0.01 0.001 0.672 0 459 <=005
! 686 > 0.05
<.001 0.741 NONE Y
N S10 ALL
'4(x+constant) 001 NONE N
Y 1
10 ALL q(x+constant) 0 1
<.001 0465 0.489 <=0.05 1.576 > 0.05
<.001 0.708 NONE Y
N 1
10 ALL AJ(x+constant) 0 1 1
J NONE N
Y 1
10 ALL
'4(x+constant) 0.5
< 001 0220 0.547 <=0.05 1.392 > 0 05
<.001 0Y.665 NONE Y
N 1
10 ALL
'4(x+constant) 05 NONE N
Y 1
10 ALL
'J(x+constant)
I
<.001 0 140 0.580 <=0.05 1 295 > 0 05
<.00 1 0.643 NONE Y
N 1
10 ALL
'4(x+constaat)
I NONE N
Y 1
10 COVE arcsm 0
0.121 0995 0.454<=005 1.705>0.05
<.001 0.762 NONE N
N 1
10 COVE NONE 0
< 001 0.945 0 697 <=0 05 1.353 > 0.05
<.001 0585 NONE Y
N 1
10 COVE "q(x+constait) 0.01 0041 0993 0 463 <=0 05 1 673 > 0.05
<.001 0.748 NONE Y
N 10 COVE q(x+constant) 0.1 0.007 0.984 0.496 <-0.05 I 611 >005
<.001 0.714 NONE Y
N 1
10 COVE "4(x+constant) 0.5 0.001 0.975 0.556 <=0.05 1520 > 0.05
<,001 0.669 NONE Y
N 1
10 COVE
'4(x+constant) 1 0.001 0.969 0.591 <=0.05 i 474 > 0 05
<.001 0647 NONE Y
N (continued)
r'-r r"-
r-r r
-- r--
r r:
V-r1 r-r, r
r...
r UT Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variance2 Passed Number Constant Levene Tukey Serial Correlation Trnd Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d.f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob Q-Value Prob.
Q.Value Prob, Prob.
Analysis Analysis Analysis Phragniatopoma callfornica (continued) 3 10 COVE arcsin 0
<001 0676 1.499>0.05 1.312>0.05 0004 0.234 NONE Y
Y 3
10 COVE arcsin 0
1 1
NONE N
Y 3
10 COVE NONE
)
0
<001 0466 1642>005 1.978>005 0.022 0.153 AR, Y
Y 3
10 COVE NONE 0
1 J
NONE N
Y 3
10 COVE
-4(x+constant) 001
<001 0694 1.560 > 0.05 1522 > 0.05 0007 0.209 NONE Y
Y 3
10 COVE 14(x+constant)y 001 1NONE N
3 10 COVE "q(x4-constant) 0.1
<001 0.632 1616>005 1.731 >005 0013 0177 AR Y
Y 3
10 COVE
'1(x+constant) 0.1 NONE N
Y 3
to COVE '4(x+constant) 0.5
<001 0536 1.634>005 1.872>0.05 0019 6161 AR Y
Y 3
10 COVE
'1(x+constant) 0.5 1
1 NONE N
V 3
10 COVE 4(x+constant)
I
<.00 1 0507 1.638>0005 1.914>0.05 0020 0.157 AR Y
Y 3
10 COVE q(ix+constant)
I NONE N
Y Spp. inverts
+
Il 1
10 ALL l/(x+constant) 001 0.975 0988 1.976>0,05 2 377 > 0.05 0249 0.046 NONE N
V 0
ALL I/(x+constant).
0.1 0 976 0987 1975 > 0 0*
2.376 > 0 05 0248 0.046 NONE N
Y 10 ALL Il(x+constmnt)',
0.5 0978 0.984 1.969 > 0 05 2.371 > 0 05 0241 0.047 NONE N
Y 0
ALL I/(x+constant) 1 0981 0979 1.962 > 0.05 2 366 > 0.05 0.234 0049 NONE N
Y
[0 ALL Iog1o(x+constant) 0,01 0.998 0916 1 862>005 2.265>0.05 0.139 0.074 NONE N
Y 1
10 ALL logG(x+constant) 0.1 0.998 0915 1.861 > 0 05 2.264 > 0.05 0.138 0.074 NONE N
Y 1
10 ALL loglo(x+constant) 0.5 0.998 0.912 I 858>005 2.260 > 0 05 0.136 0.075 NONE N
Y 1
I0-.
'ALL log 10(x+constant) 1 0999 0.907 1854 > 0 05 2255>005 0.133 0.076 NONE N
Y 1
10 ALL NONE 0
0.923 0.754 1.737> 005 2 076>0.05 0068 0.110 NONE N
Y 10 ALL 4(x+constant) 001 0.996 0.848 1.800 005 2.180 > 0 05 0098 0092 NONE N
Y 1
10
,ALL
'(x+constant) 0.1 0.996 0847 1.800; 0 05 2.179 > 0.05 0098 0092 NONE N
Y 1
10
'ALL V(x+constant)
U0.5 0996 0845 1.798 > 0 05 2.177 >'0 05 0 0"97 0092 NONE N
Y 1
10
,ALL
'4(x+constant) 1 0.996 0842 1.796 > 0 05 2.174 > 0 05 0096 0.093 NONE N
Y 3
10 COVE l1(x+coiistant) 001
<001 0534 2.178 > 0 05 2.233 > 0 05 0301 0.033 NONE Y
Y 3
10 COVE I/(x+constant) 0.1
<.001 0549 2.179 > 0.05 2.233 > 0 05 0.304 0033 NONE Y
Y - 3..
.I0.
COVE " ll(x+constant)-.
05.-.-.
0.00J
- -0612 2.180>005 2.236>005 -
0320-. 0.031-NONE Y-.
Y 3
10 COVE' l/(i+-ofistant)
A 1 0.001 0688
'2.181>005 2.239>0.05, 0.338 0.029 NONE
.Y Y
3 10 COVE Iog1o(x+constant) 001 0.098 0591 2.184>0,05 2224>005 0528 0013 NONE N
Y 3
"10' COVE loglo(x+constant) 0.1
'0.101 0.585 2.184>005 2.224>005 0.530 0012
-NONE N,
Y 3
10 COVE log 1o(x+constant) 0.5 0.114 0.562 2.184>005 2 2223>0.05 0.539 0012 NONE N
Y (continued)
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variance*
Passed Number Constant Levene Tukey Senal Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob.
Q-Value Prob Q-Value Prob.
Prob RW Analysis Analysis Analysis Spp. Inverts (continued) 3 10 COVE log1o(x+constant) 1 0.131 0.535 2.184 > 0 05 2.222 > 0.05 0.549 0.011 NONE N
Y 3
10 COVE NONE 0
0608 0.161 2.175>005 2.155>005 0.753 0.003 NONE N
Y 3
10 COVE '4(x+constant) 0.01 0368 0.316 2.181>005 2.197>005 0.645 0.007 NONE N
Y 3
10 COVE
'4(x+constant) 0.1 0.370 0314 2.181 >0.05 2.197>0.05 0.646 0.007 NONE N
Y 3
10 COVE "v(x+constant) 05 0.381 0307 2.180>005 2.196>005 0.650 0.007 NONE N
Y 3
10 COVE 4(x+constant) 1 0.393 0299 2.180>005 2.195>0.05 0.655 0006 NONE N
Y Strongylocentrotuspurpuratus 5
ALL I/(x+constant) 0.01 0021 0967 1.789 > 0.05 2 288 > 0 05 0.127 0.078 NONE Y
Y 1
5 ALL I/(x+constant) 0.1
< 001 0.407 1.674 > 0.05 2.385 > 0 05 0 089 0.096 NONE Y
Y 1
5 ALL I/(x+constant) 0.5
<.001 0.016 1.190 <=0 05 2.269 > 0 05 0.022 0.169 NONE Y
N 1
5 ALL 1/(x+constant)
I
<001 0003 1031 <=0.05 2.033 > 0 05 0.008 0222 NONE Y
N 1
5 ALL loglo(x+constant) 0.01
<001 0.345 1.669 > 0 05 2.043 > 0.05 0.050 0.126 AR Y
Y 1
5 ALL loglo(x+constant) 0.1
<001 0145 1.388<0.05 1.731 >005 0.013 0.194 AR Y
Y 1
5 ALL loglo(x+constant) 0.5
< 001 0.998 1219 <=0 05 1.723 > 0 05 0.005 0239 AR Y
Y 1
5 ALL loglo(x+constant)
I
<.001 0.095 1213 <=0 05 1.770 > 0.05 0.009 0.213 AR Y
Y 1
5 ALL NONE 0
<.001
<.001 1.192<=0.05 1.951>005 0.244 0.046 NONE Y
N 1
5 ALL
'/(x+constant) 001
<.001
<.001 1.263 <=0.05 1.744 > 0.05 0.036 0.143 NONE Y
N 1
5 ALL "4(x+constant) 0.1
<.001
<.001 1.197 <=0.05 1.793 > 0.05 0047 0129 NONE Y
N 1
5 ALL
-4(x+constaat) 0 5
<.001
<.001 1.154 <=0 05 1 830 > 0.05 0.076 0.105 NONE Y
N 1
5 ALL "4(x+constant) 1
<001
<001
1. 136 <=0.05 1.841 > 0.05 0098 0091 NONE Y
N Tectura scutumn 5
ALL I/(x+onstant) 0.01
<.001
<001 1549>005 2.124>005 0583 0011 NONE Y
N 1
5 ALL I/(x+constant) 01
<.001
< 001 2.190 > 0.05 2.573 > 0.05 0.478 0017 NONE Y
N 1
5 ALL 1/(x+constant) 0 5 0.002 0.084 2.420 > 0.05 1.774 > 0 05 0651 0.007 NONE Y
Y 1
5 ALL 1/(x+constant)
I 0.059 0.185 2.267 > 0.05 1,446 > 0 05 0.763 0003 NONE N
Y 1
5 ALL loglo(x+constant) 0.01
<001 0010 2 313 > 0 05 2.201 > 0.05 0880 0001 NONE Y
N 5
ALL logl0(x+constant) 01
<.001 0.164 2299>0 05 1.619>0.05 0.958
<.001 NONE Y
Y 5
ALL, log,&(x+constant) 0 5
<001 0346 2 158>005 1.331 > 0.05 0.725 0004 NONE Y
Y 1
5 ALL loglo(x+constant)
I
<.001 0480 2 077 > 0.05 1.307 > 0 05 0.552 0012 NONE Y
Y 1
5 ALL NONE 0
<001
<.001 1.072 <=0.05 1.873 > 0 05
<.001 0.412 NONE Y
N 1
5 ALL
'(x+constant) 0.01
<001 0.756 2 113 > 0.05 1.484 > 0.05 0.181 0.061 NONE Y
Y 1
5 ALL N'(x+constant) 0.1
<001 0.645 2 077 > 0.05 1.450 > 0.05 0.151 0.070 NONE Y
Y 1
5 ALL
-4(x+constant) 0.5
<.001 0.381 1 987>005, 1.480 > 0.05 0 087 0.098 NONE Y
Y 5
ALL 4(x+constant)
I
<.001 0.202 1.916 > 0 05 1.523 > 0.05 0051 0.125 NONE Y
Y (continued)
( -
t I (
(
I (
i.
t I
I I L
.I i.
r -.-
r-(
- I
(__ -
ri'C F
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Testfr 11r Variance' Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test 1Pie-Op
' Operation Test Test used in d f used in BACI Taxon Level Quads Analyzed Trartsformation Transfornmation Prob Prob Q-Value Prob.
Q-Value Prob.
Prob.
R' Analysis Analysis Analysis Tectura scutum (continued) 3 5
COVE i/(x+constant) 001 0.001
< 00!
1 888>005 0.968 <=0.05 0.201 0050 NONE Y
N 3
5 COVE I/(x+constant) 0.1
< 001
<.001 1.942 > 0 05 1 093 <=0 05 0244 0042 NONE Y
N 3
5 COVE 1/ix4constant) 05 0003 0.482 1.852 > 0 05 1.869 > 0 05 0610 0.008 NONE Y
Y 3
5 COVE I/(x+constant)
I 0.132 0.052 1.733 > 0 05 2.218 > 0 05 0.793 0.002 NONE N
Y 3
5 COVE loglo(x+constant) 001 0033 0699 1.782 > 0 05 1.701 > 0 05 0.459 0017 NONE Y
Y 3,
5 COVE logl0(xiconstant) 0.1 0.260 0.127 1 672>0,05 2.175>0.05 0.716 0004 NONE N
Y 3
5 COVE loglo(x+constant) 0.5 0244 0096 1.580 > 0.05 2.388 > 0 05 0880 0001 NONE N
Y 3
5 COVE loglo(x+constant) 1 0,170 0.166 1.538>0.05 2433>005 0922
<001 NONE N
Y 3
5 COVE NONE-0 0021 0.181 1.572 > 0.05 2.363 > 0.05 0.784 0002 NONE Y
Y 3
5 COVE A(x+constant) 0.01 0073 0231 1.529>005 2.363>005 0833 0001 NONE N
Y 3
5 COVE q(x+constant) 0.1 0055 0277 1515 > 0 05 2.388 > 0.05 0.867 0001 NONE N
Y 3
5 COVE
'q(x+constant) 0.5 0043 0371 1 496>005 2.412>005 0894 0001 NONE Y
Y 3
5 COVE q(x+constant)
I 0,040 0428 1487>005 2421 >005 0.900
<.001 NONE Y
Y Tegulabrunnea 5
ALL l/(x+constant),
0.01
<.001
<00 1.117<--005 2.252>0 05 0.172 0.063 NONE Y
N 5
ALL
'1/(x+constant) 0.1
<.001
<.001 1.211 <=0 05 1 994>005 0104 0089 NONE Y
N 5
ALL l/(x+constant) 05
<.001
<.001 1.472 > 0.05 1.578 > 0.05 0.051 0.125 NONE Y
N 1
, ALL 1/(x+constant)
I
<001
<.001 1.564 > 0 05 1.427 > 0.05 0 03-0.151 NONE Y
N 1
5 ALL 1og 1o(x+constant) 001
<.001
< 001 1.620 >005 1529 > 0.05 0011 0.203 NONE Y
N 1
5 ALL Iog,0(x+constant) 0.1
<001 0017 I 663>005 1,330 > 0 05 0011 0201 NONE Y
N 1
5
'ALL logj0(x+c6nitant) 0.5
< 001 0276 1 646>0 05 1.229 > 0.05 0.014 0.191 NONE Y
Y 5
ALL loglo(x+constant)
I
<.001 0.451 1.628>0.05 1.198 <=0 05
'0.015 0.186 NONE Y
Y 5
'ALL NONE 0
<.001 0.167 1.847 > 0 05 "1.792 > 0 05 0052 0.124 NONE Y
Y 5
ALL q(x+coinstant) 001
'<001 0.323 1.706>0 05 1 265>005 0021
'0.171 NONE Y
Y 1
5 ALL
'q(xi-Grnstant) 0.1
<.001 0.335 1.701 > 005 1.265 > 0.05 0022 0.168 NONE Y
V 1
5 ALL 4(x+constant)*
0.5
<'001 0.317 T'693 > 0.05
'1.273 > 005 0024 0.163 NONE Y
Y 5
ALL
'-4(x-constant)
I
<'661
'0.288 1 690>005 1.286 > 0 05 0026
'0.160 NONE Y
Y Tegulafunebralis,"
-I 5
ALL 3/(x+constant) 0.01
<001 o<001 2.098>005, 1.509>005.,
0879.00001 NONE Y _
N I
5 ALL l/(x+constant) 0.1
<001 0001 2.022>005 1.619>0.05 0.737 0.004
,NONE
, Y N
1,,
,5 ALL l/(x+constant) 0.5
<001 0032 1.643>005 1.905>005 0463 0019 NONE Y
N 5
ALL l/(x+constant)
I
.<.001 0.243 1428> 0.05
, 2.078>005 0.302 0.037 AR V.
Y 1
5 ALL logio(x+constant) 0.01
<001 0.158 1 600>0 05,
'2.192>0 05 0075 0105 AR Y
Y (continued)
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob Q-Value Prob.
Q-Value Prob.
Prob.
RW Analysis Analysis Analysis Tegulafunebralis (continued) 5 ALL loglo(x+constant) 0.1
<001 0.781 1.400<=0.05 2.375>0.05 0023 0.166 AR Y
Y 1
5 ALL loglo(x+constant) 0.5
<.001 0.715 1.261 <=0.05 2.485>005 0.007 0223 AR Y
Y 5
ALL Ioglo(x+constant)
I
<.001 0 688 1.230 <=0 OS 2.518 > 0.05 0.005 0.244 AR Y
Y 1
5 ALL NONE 0
<.001 0.561 1.777 > 0 05 2.396 > 0.05 0.048 0.128 AR Y
Y 1
5 ALL
'(x+constant) 0.01
<001 0615 1.479 > 0.05 2.513 > 0.05 0.011 0.203 AR.-
Y Y
1 5
ALL
-4(x+constant) 0.1
<.001 0605 1.471>0.05 2.516>0.05 0011 0.204 AR Y
Y 5
ALL 4(x+coustant) 0.5
<.001 0.557 1.465 > 0.05 2.520 > 0 05 0011 0203 AR Y
Y 1
5 ALL
'4(x+constant)
I
<.001 0.512 1.466 > 0 05 2.521 > 0 05 0.012 0200 AR Y
Y 3
5 COVE 1/(x+constant) 0.01 0001
<.001 1.701 > 0.05 2.347 > 0.05 0.404 0.022 NONE Y
N 3
5 COVE 1/(x+constant) 0.1 0001
<.001 1.699 >,0.05 2.348 > 0.05 0.404 0.022 NONE Y
N 3
5 COVE Il(x+constant) 0.5
<001
<.001 1.691 > 0.05 2.353 > 0.05 0.405 0.022 NONE Y
N 3
5 COVE I/(x+constant)
I
<.001
<001 1.682 > 0.05 2.358 > 0.05 0.405 0.022 NONE Y
N 3
5 COVE Ioglo(x+constant) 001 0.006 0.108 1 871 >0.05 2 544>0.05 0.6M17 0008 NONE Y
Y 3
5 COVE loglo(x+constant) 0.1 0006 0.110 1.872 > 0 05 2 545 > 0.05 0618 0.008 NONE Y
Y 3
5 COVE log 10(x+constant) 0.5 0.006 0.122 1.874 > 0.05 2 546 > 0.05 0.621 0.008 NONE Y
Y 3
5 COVE Ioglo(x+constant) 1 0.007 0138 1.877 > 0.05 2.547 > 0.05 0.624 0008 NONE Y
Y 3
5 COVE NONE 0
<001 0011 2 143>005 2.458>005 0.817 0.002 NONE Y
N 3
5 COVE
-4(x+constant) 0.01 0.001 0.309 2.064 > 0.05 2 536 > 0 05 0913
<.001 NONE Y
Y 3
5 COVE 4(x+constant) 0.1 0.001 0308 2 064 > 0 05 2.536 > 0.05 0.913
<.001 NONE Y
Y 3
5 COVE
",(x+constant) 0.5 0001 0.303 2.065 > 0.05 2.536 > 0 05 0.914
<.001 NONE Y
Y 3
5 COVE
-4(x+constant) 1 0001.
0.298 2 065 > 0.05 2.536 > 0.05 0.916
<.001 NONE Y
Y Tetraclta rubescens 5
ALL 1/(x+constant) 001 0002
< 001 1.192 <=0 05 2.147 > 0.05 0.179 0.061 NONE Y
N 5
ALL I/(x+constant) 0.1 0001
<.001 1.297 <=0.05 2.181 > 0.05 0.227 0.050 NONE Y
N 1
5 ALL 1/(x+constant) 0.5
<.001 0.003 1.907 > 0.05 2 217 > 0 05 0.608 0.009 NONE Y
N 1
5 ALL l/(x+constant) 1 0004 0153 2 198 > 0.05 2.172> 0.05 0 895 0.001 NONE Y
Y 1
5 ALL loglo(x+constant) 001 0064 0009 1 991 > 0 05 2.326 > 0 05 0.975
<.001 NONE N
N 1
5 ALL Iogio(x+constant) 0.1 0.175 0258 2.012 > 0.05 2.283 > 0.05 0547 0013 AR N
Y 5
ALL loglo(x+constant) 0.5 0.157 0.728 1.830 > 0.05 2 198>005 0.324 0.034 AR N
Y 1
5 ALL loglo(x+constant) 1 0093 0855 1.719 > 0.05 2.161 > 0 05 0270 0042 AR N
Y 5
ALL NONE 0
<001
<001 1.608 > 0 05 1.943 > 0 05 0.350 0.030 NONE Y
N 5
ALL
-(x+constant) 001
<001 0.338 1.663 > 0.05 2.175 > 0 05 0.281 0040 AR Y
Y 1
5 ALL
4(x+coustant) 0.1
< 001 0.307 1.644 > 0.05 2.165 > 0.05 0.268 0.042 AR Y
Y I
5 ALL
'(x+constant) 0.5
<001 0.254 1.613 > 0.05 2.149 > 0.05 0256 0.044 AR Y
Y I
5 ALL
4(x+constant)
I
<001 0215 1.596 > 0.05 2.139 > 0 05 0.252 0.045 AR Y
Y (continued)
(.,
C C -
L L,
I I-C -,
i
- i I,,
L - ý ( -
r77 Tetraclita rubescens (continued) 3 5
COVE 1/(x+constant) 3 5
COVE l/(x+constant) 3 5
COVE l/(x+constant) 3 5
COVE l/(x+constant) 3 5
COVE logl0(x+constant) 3 5
COVE loglo(x+constant) 3 5
COVE log10(x+constant) 3 5
COVE logi 0(x+constant) 3 5
COVE NONE 3
5 COVE g(x+constant) 3 5
COVE
'*(x+constant) 3 5
COVE q(x+constant) 3 5
COVE
ý(x+constant) 001 0.1 05 I
0.01 0.1 05 I
0 001 0.1 0.5 I
< 001 0056 1.760 > 0 05 1.826 > 0 05 0822 0002 NONE
<001 0060 1363 <=0 05 1.924 > 0.05 0.373 0.025 AR 0004 0.128 0.995 <=0,05 1.908 > 0 05 0092 0086 AR 0001 0.172 1007 <=0 05 1.842 > 0.05 0.052 0.113 AR
<001 0.061 1.342 <=0.05 1.815 > 0 05 0.113 0077 AR
<001 0.116 1.265 <=0 05 1.706 > 0 05 0.043 0.122 AR
<001 0264 1.409 <=0.05 1.479 > 0.05 0027 0.144 AR
<001 0.445 1.533 > 0 05 1.342 > 0 05 0026 0.145 NONE
<001 0182 1997>005 1.089<=-005 0.118 0075 AR
<001 0907 1.787>005 1.207>0.05 0047 0.118 AR
<.001 0926 1.808 > 0.05 1.157 <=0 05 0047 0.118 AR
<.001 0.667 1.854 > 0.05 1.108<=0.05 0051 0.114 AR
<.001 0.524 1.882 > 0 05 1.089<=0.05 0.055 0.111 AR 1 Stations analyzed All -M, NfC 1,2 and 3, SDC,SD)PI And 2. Cove - FC 3, NDC 1, 2and 3, SOC2 2 Serially correlated data requiring as ot autoregressive error astucbure ia analysis 3 Heterogeneous variances requiring Satterthwaite adjusted degrees of freedom in analysis r--
I..
rr I"-
- " r7 r
r-( -
F- " i,--
r--r r-_-
t--
r---
T-'
Horizontal band transect invertebrate assumption testing for BACI analysis (continued)
Results of Tests for Variances Passed Number Constant Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Transect of Stations' Used in Test Test Pre-Op Operation Test Test used in d.f. used in BACI Taxon Level Quads Analyzed Transformation Transformation Prob.
Prob.
Q-Value Prob Q-Value Prob.
Prob.
RA Analysis Analysis Analysis Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y
r-r-
r..
r-r..
F r.
r -
F -.
F-Subtidal arcquadramts assumption testing for BACI analysis Results of Tests for Variance' Passed tLevene Tukey Serial Correlatio Trend Trend Structure Adjusted' Tests for Constant Used in Test Test -
Pre-bp Operation Test" Test used ini d f. uskd in BACI Taxon Type Transformation Transformation Probabilhty Prolability Q-Value Prob.
Q.Value Prob Probability R'
Anialysis Analysis Analysis Acmaeamitra count 1/(x+constant) 001
<.001
<'001 1 698 > 0.05 1.3576> 0.05 159 0.107' NONE Y
N 1/(x+constant) 0.1
< 001
<.001' 1.74f>- 0 05 1.506 > 0 05 0.214' 0 084' NONE Y
N 1/(x+constant) 0.5 0002
<.001 1.880 > 0.05' 1.965 > 0.05 0.784 0:004 NONE Y
N I'/(x+constant) 1 0.018 6.008 1.821,> 0.05, 2.126> 0 05 0.553 0.020 NONE Y
N log 1o(x+constant) 001 0.617 0,006 1.740 > 0.05 2.174 > 0,05 0431 0035 NONE Y
N Iog1o(x+'constat)'
0.1 0.195 0.137 1.465 > 0 05 2.268 > 0 05, 0.152 0.110 NONE N
Y logo(x++cofistant) 0.5 0524 0.452 1.247-<=0 05 2.277 > 0 05 0.064
'0.177 NONE N
Y Iog1o(x+constfint) 1 0.568 0576 1.153 <--0.05 2.273 > 0 05 0.045 0204 NONE N
Y NONE 0
0325 0.100 0.672 <=0 05 2.561 > 0 05 0.005 0.365 NONE N
Y 4(x+constant) 001 0.60 f 0.874' 0.943"<=0.05 2 428 > 0.05 0023 0.257 NONE N
Y
,w(x+constant) 0.1 0583 0.900 0.924 <=0 05 2.419 > 0 05 0.021 0.263 NONE N
Y X4*xcoustint) 0.5 0556 0.940 0.892 <=0 05 2 413 > 0.05 0018 0.272 NONE N
Y
,(i+cdnstant);
I' 0537 0.969 0871 <2005 2.414>0.05 0017 0.277, NONE N
Y "q"(x+*ktmit)'
00f 0496 0.386 1.229 <=0 05 2.354 > 0 05 0068 0.173 NONE N
Y qqw(x+donstant) 0.1 0 602 0.551 1.140 <--0.05 2.345 > 0.05 0047 0.201 NONE N
Y
""4(x4-onstant) 0.5 0610 0.685 1.050 <-0 05 2.332 > 0 05 0033 0.228 NONE N
""4(x-c1stat) 1 0.616 0.736 1.001'<=0 05 2.330 > 0.05 0.028 0.241, NONE N
Y Anthopleura elegantissima count I/(x+constant) 0.01
<.001
<.001 1.653 > 0 05, 2.948 > 0 05 0.714 0.008 NONE Y
N l/(x+constant),,,
0.1
<001
<.001 1.607 > 0.05 2.994 >, 005 0.573 0018 NONE Y
N l/(x+constant) 0.5
<.001 0.034 1.568 > 0.05 3.058 > 0 05 0.392 0041 NONE Y
N 1/(x+constant),
1
< 601 0.219 1.479 >'0 05 2.987 > 0 05 0.276 0.066 N ONE Y
Y 1og 1o(x+constant) 001
<.660i 0060 1.625 > 0 05 2.483 > 0.05 0.31 4 0.056 NONE Y
Y log 1o(x+Constant) 0.1 0017 0.594 1 605 > 0.05 2 449 > 0 05 0.275 0066 NONE V
Y logiox+constant) 05 0.195 0.563 1.673 >-0.05 2.336 >-005 01.325 0 054 NONE N
V 1ogl 0(x+constant) 1 6.249 0.338 1.728> 0 05 2.244> 0.05 0367 0.045 NONE N
Y SNONE z_..
0
<001 0583 1.887 > 0.05 1.604 > 0.05 0.6.4i 0.012 NONE Y
Y
.q(x+constant) 001 0.052 0.357 1.809 > 0.05 1.942 > 0 05 0.453 0 032 NONE N
Y
.4(x+constant).........-..
0.1 0044 0.311....
1.808>005..
1.933 >0.05-..
0.467
.0.030 NONE Y
Y
,q(x+constant),,
05, 0.028,,
0 276 1.820 > 0 05
,1.901 > 0.05 0.493, 0026
NONE,
-- Y. "
,Y q(x+constant)
1.
0019 0.273 1.831 > 005 1.872>0605 0.511 0024 NONE Y
Y "Mx+constant) 001 0079 0.978 1.731 > 0 05
.2.190 > 0 05 0:333 0.052 NONE
,N Y
44(x+constant) 0 1 0.208 0.572 1.727 > 0 05 2.170 > 0 05 6.359 0047 NONE N
Y,.
-4(x+constant)..
0.5
-- 0.178 0.317 1.762>0.05
- 2.104>005 0.409
,0038 NONE.
-N Y
,,(x+constant),
0128 0.257 1.788 > 0.05 2.047 > 0 05 0.440 0.034 NONE N
Y (continued)
Subtidal arc quadrants assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d.f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob.
Probability R'
Analysis Analysis Analysis Asterina miniata count l/(xlconstant) 001
<.001
<.001 0.829 <-0.05 0 890 <=0 05 0017 0.276 NONE Y
N lI(xlconstant) 0.1
<.001
<.001 0.713 <=0 05 0.779 <=0 05 0.018 0.275 NONE Y
N l/(x+constant) 0.5 0 009
<.001 0.649 <=0.05 0.783 <=0.05 0.029 0 239 NONE Y
N 1/(x+constant) 1 0 004 0.011 0.702 <=0.05 I 045 <=0.05 0.045 0.206 NONE Y
N lo&0(x+constant) 001 0.002 0015 0.922 <=0 05 0.881 <=0 05 0010 0318 NONE Y
N lo&o(x+constant) 0.*1 0.158 0.330 1.111 <-0.05 1.112<=0.05 0.012 0.304 NONE N
Y lo&o(x+constant) 0.5 0.209 0.907 1.534 > 0.05 1.410 > 0.05 0.038 0.219 NONE N
Y lo&o(x+constant) 1 0.126 0.903 1.698 > 0.05 1.495 >'0 05 0.102 0.142 NONE N
Y
NONE, 0
<.001 0.188 1.108 <=0 05 1 510>0.05 0.483 0.028 NONE Y
Y q(x+constant) 0.01
< 001 0.967 1.373 > 0.05 1429 > 0.05 0.266 0.068 NONE Y
Y
'4(x+constant) 0.1
< 001 0.798 1344 > 0 05 1 474 > 0.05 0316 0.056 NONE Y
Y A(x+constant) 0.5
< 001 0545 1.295 <=0 05 1.513 > 0.05 0.400 0040 NONE Y
Y qJ(x+constant) 1
<.001 0416 1.263 <=0.05 I 523 > 0 05 0.449 0.032 NONE Y
Y Wm(x-constant) 001 0.136 0 759 1.544 > 0.05 1.193 > 0.05 0.020 0.265 NONE N
Y
'4 (x+constant) 0.1 0080 0.640 1.606 > 0.05 1.355 > 0.05 0.057 0.187 NONE N
Y qq(x+constant) 0.5 0.009 0.928 1.569 > 0 05 1.485 > 0.05 0.182 0.097 NONE Y
Y 4ý'(x+constanl) 1 0.001 0.788 1.496 > 0.05 1.519 > 0.05 0.293 0.061 NONE Y
Y Cystoseira osmundacea count 1/(x+constant) 001
<001
<.001 1.573 > 0 05 1.026<=0.05 0800 0004 NONE Y
N 1/(x+constant) 0.1
<.001
<.001 1.514 > 0.05 1.190 > 0.05 0.819 0.003 NONE Y
N 1/(x+constant) 0 5
<001
< 001 1 373 > 0.05 1 021 <0.05 0.876 0.001 NONE Y
N l/(x+constant) 1
< 001
<.00 1 1 295 <=0 05 0.923 <=0.05 0.902 0.001 NONE Y
N lo&o(x+constant) 001
<001
<.001 1.187 <-0.05 0.901 <=0.05 0.898 0.001 NONE Y
N lo&o(x+constant) 0.1 0.003 0001 1.178 <=0.05 0.886 <-0.05 0903 0001 NONE Y
N lo&o(x+-corstant) 0.5 0036 0016 1.165 <=0 05 0.844 <=0.05 0.914 0.001 NONE Y
N lo&o(x+constant) 1 0050 0.086 1.166<-0.05 0,840<-0.05 0.918 0.001 NONE N
Y NONE 0
0.001
<001 1.510 > 0.05 0.992 <=0.05 0.945
<.001 NONE Y
N
'(x+constwlt) 0.01 0033 0.601 1.224 <=0.05 0 871 <=0.05 0955
<.001 NONE Y
Y "A(x+constant) 0.1 0024 0.536 1.228 <=0 05 0.873 <=0.05 0956
<001 NONE Y
Y 4(x+constant) 0 5 0018 0.352 1 243 <=0 05 0.883 <-0 05 0.961
<.001 NONE Y
Y
'(x+constant) 1' 0014 0232 1.260 <=0 05 0 896 <=0.05 0.964
< 001 NONE Y
Y 4q(x+constant) 001 0.023 0 121 1 169 <=0 05 0 860 <=0.05 0.922 0.001 NONE Y
Y W(x+constant) 0.1 0.045 0.178 1.169 <=0.05 0854 <=0.05 0.925 0.001 NONE Y
Y
'U(x+constant) 05 0045 0.457 1.177 <=0 05 0.849 <=0.05 0931
< 001 NONE Y
Y
'l(x+constanit) 1 0036 0.787
1. 191 <=0.05 0859<=0.05 0.935
<.001 NONE Y
Y (continued)
t.
, t..
(.
I. -L I
(.
C I.
C.
I
c r -
r C
7 c
-r
r.
r v
r'
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ýu~btidal arc_ qju-ad r~a~nts as-s-umptio~n t-e~stin-g f-o~r B-,Ad"I a~iia~y-sii(c _ntin~ued)__
Results of Tests for,
Variance' Passed Levene Tukey Serial Correlation_
Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op,
Operation Test Test used in d.f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability RW Analysis Analysis Analysis Diopatra ormata
.,,I count 1/(x+constant) 0.01
<001 0.140 1.561 >0 05 0 971 <=005 0.016 0.284 NONE Y
Y l/(x+constant) 0.1
<.001 0.237 1.375 > 0.05 1.183 > 0 05 0.012 0.301 NONE Y
Y 1/(x+constant) f, 0.5
< 001 0711 1.248 <=0.05 2 393> 0 05 0.010 0 316 NONE Y
Y If(x+constant)
I
<.001 0862 1.319 > 0 05 2 828'> 0 05 0.009 0.319 NONE Y
Y log 1o(x+constant) 001 0001 0889 1.164 <=0 05 2.143> 0 05 0.004 0.381 NONE Y
Y ogjo(x+constant) 0.1 0014 0.383 1.248 <O 05 2.762 >0 05 0.004 0.375 NONE Y
Y logio(x+constant) 0.5
<001 0.037 1.404 > 0 05 2.548 > 0 05 0 005 0 366 NONE Y
N log10(x+constant) 1
<001 0.006 1.465 > 0 05 2.349 >`0 05 0,005 0.367 NONE Y
N NONE 0
<001
<001 0.984<=065 1.919>005
<.001 0.501 N7ONE Y
N
'4(x+constant) 0.01
<001
< 001 1.267 <=0 05 2 378 > 0 05 0.002 0.432 NONE Y
N q(x+constant) 0.1
< 001
<001 1.307 > 0 05 2.266 > 0 05 0002 0.427 NONE Y
N V(6x+cbififi 0.5 k 001
< 001 1.333 > 0 05 2 126>005 0.002 0.426 NONE Y
N
"-4(x+-conStant)I I
<.001
<-001 1.331 > 0.05 2.060 > 0.05 0.002 0.429 NONE Y
N 4+(x+cofisiint) 0.01 bo005 0,054 1.21 ! <-0 05 2.736 > 0.05 0.002 0.409 NONE Y
Y WU(x+consti~t) 0.1
< 001 0 007 1.313 > 0.05 2.599 > 0 05 0003 0.397 NONE Y
N "44(,+constant) 0.5
<001
'<001 1.406 > 0.05 2.320_> 0.05 0.003
'0.392 NONE Y
N 44(x+*cbnstait) 1
<001
<001 1 429>:0.05 O
2.190>0:05 0003 03904 NONE Y
N Egregia menzlesli P
1,'
count I/(x+constant) 001 0554 0.410 1.815>005 0681 <=005 0042 0.211 NONE N
Y II/(x+constant),
0.1 0.189 0404 1.729>0.05 0.625 <-0.05 0.057 0.186 NONE N
Y 1/(x+constant) :
05 0009 0.442 1,546>005 0.710 <005 0.111 0.135 NONE Y
Y 1/(x+constant)
I
<.001 0606 1.448 > 0.05 0.784 <=0 05 0.156 0.108 NONE Y
Y 1og1o(x+constant) 0,01
'0139 0.288 1.6 93 > 0 05 0 627 <0'-'0 05 0058
'0186 NONE N
Y log 10(x+constant) 0.1 0'018 0.360 I 554 > 0 05 0.677 <-0 05 0.094 0.148 NONE Y
V log10(x+constant) 0.5
< 001 0.806 1.437 > 0.05 0.802 <=0.05 0.176
'0 099 NONE Y
Y logjo(x+constant) 1
<001 0.776 1.452 > 0.05 0.853 <=0.05 023'5 0 078 NONE Y
Y NONE 1,'
0
<001
0 055 1.749>0 05 0.937<=0.05 0.406 0039 NONE Y
Y (x+constant) 001 0.001 0505 1.505 > 0 05 0 695 <=0 05 0.110 0.136 NONE Y
Y
.(x+constant) 0.1
<.001 0897
_-.1.471>005-0,.776<=005..
0.168..
0.103 NONE Y
Y
'J(x+constant) 0.5.
., <001' 0.504' 1515>005 0.864 <=0 05 0.263 0.069
,NONE Y,
V Y
,1(x+constant) 1-r
<.001 0 295 1 567>005 0.893 <=0 05 0.309 0.057 NONE
,Y Y
qq(x+constant) 001 0.053 0.283 1.601 >005,_'2 0641 <--0.05 0072 0.168
, NONE N
Y
'4(x+constant) 0.1 0.001 0487 1.490>005 0.718<--005 0.119 0.130 NONE Y
Y,
.4q(x+constant)
- 0.5'
' <001
- " 0886 1.454>005 0.831 <=0.05 0.212 0.085 -
NONE Y.
I'.
ýq
'IN(x+constant),
I 001o.
0.522.-,,
1 498>005 0872 <0 05 0.268 0.068 NONE Y
Y (continued)
Subtidal arc quadrants assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op, Operation Test Test used in d.f. used in BACI Taxon Type Transformation Transfonnation Probability Probability Q-Valuc Prob Q-Value Prob.
Probability R'
Analysis Analysis Analysis Laminaria setchelli count 1/(x+constant) 001
<.00 1 0.093 0 998 <=0 05 1.93_6> 0.05 0009 0.325 NONE Y
Y 1/(x+constant) 0.1
<.001 0.100 0.999 <-0,05 1.958 > 0.05
0008, 0.328 NONE Y
Y 1/(x+constant),
0.5
<.001 0.131 1 011 <=005 2.160>0.05 0.007 0.336 NONE Y
Y 1/(x+constant) 1
<001 0.174 1 039 <=0 05 2 539 > 0.05 0.007 0.340 NONE Y
Y lo&o(x+constant) 001
<001 0.965' 1.512>0.05 2.352>0.05 0.057 0.187 NONE Y
Y logw(x+constant) 0.1 0005 0.974 1.514 >0.05 2.347 > 0.05 0.058 0.185 NONE Y
logJo(x+constant) 0.5 0.870 0.987 1.525 > 0.05 2.145 > 0.05
0063, 0.179 NONE N
Y Io&o(x+constant) 1 0,982 0.945 1.536 >0 05 2 037 > o.05 0.069 0.172 NONE N
Y NONE 0
1.000 0.529 1.738 > 0.05 1.388 > 0.05, 0.252 0.072 NONE N
Y "4(x+constant) 0.01 1000 0.691 1.638 > 0 05 1675 > 0.05 0.166 0.104 NONE N
Y
ý(x+constant) 0.1 1.000 0689 1 639>005 1.663 > 0 05 0.167 0.103 NONE N
Y A(x+constant) 0.5 1.000 0.679 1 641 >005 1.642>0.05 0.171 0.102 NONE N
Y l(x+constant) 1 1 000 0669 1 643 > 0.05 1.627 > 0.05 0.175 0.100 NONE N
Y 4ý(x+constant) 001 0854 0.827 1.585 > 0 05 1.984 > 0 05 0.108 0.137 NONE N
Y
+ý(x+constant) 0.1 0.990 0.822 1587 > 0.05 1.921 > 0.05 0.109 0.137 NONE N
Y
",4(x+constant) 0.5 0.999 0.801 1.591 > 0.05 1.843 > 0.05 0.114 0.133 NONE N
Y
'(x+constant) 1 1.000 0.780 1.596 > 0.05 1.800 > 0.05 0.120 0.129 NONE N
Y Laminarlales count 1/(x+constant) 0.01 0.796 0.926 2.680 > 0.05 0.749 <=0.05 0.809 0.003 NONE N
Y 1/(x+constant) 0.1 0.728 0.828 2.700 > 0.05 0.729 <,=0.05 0.979
<.001 NONE N
Y 1/(x+constant) 0.5 0.717 0.703 2 679 > 0 05 0.698<---0 05 0.475 0.029 NONE N
Y 1/(x+constant) 1 0.793 0 670 2 547 > 0 05 0.687 <=0 05 0.181 0097 NONE N
Y log 1o(x+constant) 0.01 0.897 0645 2 469 > 0 05 0.730 <=0 05 0.170 0 102 NONE N
Y log 1o(x+constant) 0.1 0.946 0 786 2 065 > 0.05 0.722 -=0.05 0.028 0 240 NONE N
Y Iogo(x+constant) 0.5 0.973 0.855 1554 > 0 05 0.722 <=0,05 0.003 0.393 NONE N
Y log 1o(x+constant) 1 0 983 0 630 1 338>005 0.729 <=0.05 0001 0.444 NONE N
Y NONE 0
0.884 0 884 1 897 > 0.05 1.127 <=0 05 0043 0209 NONE N
Y
'A(x+constant) 001 0991 0539 1 446>005 0 869 <=0.05 0006 0.356 NONE N
Y A(x+constant) 0.1 0.992 0.477 1.432 > 0 05 0 872 <=0.05 0.005 0.358 NONE N
Y
'J(x+constant) 0.5 90.993 0.414 1.423 > 0.05 0.880 <=0.05 0005 0.356 NONE N
Y
'J(x+constant) 1 0993 0392 1.428 > 0.05 0 886 <=0 05 0006 0.352 NONE N
Y 44,(x+constant) 0.01 0.979 0.997 1.653 > 0.05 0.768 <=0 05 0007 0.335 NONE N
Y 4J'(x+constant) 0.1 0.992 0.738 1 457 > 0.05 0.770 <=0 05 0 003 0.389 NONE N
Y q,(x+constant) 0.5 0.996.
0481 1.298 <=0,05 0.780 <=0.05 0.002 0.425 NONE N
Y
'J'l(x+constant) 1 0.997 0.380 1.249 <=0.05 0.789 <=0.05 0002 0.429 NONE N
Y (continued)
F7 F
F F
(''
[
F
U F
C
r
fl r
[K Sulbidalai:c qui adm-nis-asismpti6nhtesti ng for BACI afiMal*,ssis (cbhiiiu ed).
Results of Tests for Variance' Passed Lcvene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in
-Test Test Pre-Op,
I Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob.
Probability RW, Analysis Analysis Analysis Lottia instabills count l/(x+constant) 001 0.003 0409 1.576 >0 05 2.577 > 0.05 0.058 0.185 NONE Y
Y l/(x+constant) 0.1
<.001 0561 1.746 > 0 05 2486>005 0.084 0.157 NONE Y
Y l/(x+constant) 05 0.003 0.829 1.955 > 0 05 2.228 > 0.05 0.149 0.112 NONE Y
Y l/(x+constant) 1 0,241 0926 1.997 > 0 05 2.063 >:0 05 0203 0.088 NONE N
Y 1Iog 2o(x+constant) 0,01 0013 0670 1.784 >0.05 2 353 >'0 05 0.109 0.136 NONE Y
Y Iog,0(x+constant) 0.1 0.254 0.8514 1 920 > 0 05 2.140 > 0'65 0.179 0098 NONE N
Y loglo(x+constant)
.05 0.540 0.989 1.969 > 0.05 1.905 > 0 05 0.296 0 060 NONE N
Y log1 o(x+constant) 1 0.250 0 981 1.953 > 0 05 1.798 > 0 05 0.373 0' 044 NONE N
Y NONE,-v' "
'0 0007 0363 1.661> 0 05 1.511 > 0 05 0.821 0.003 NONE Y
Y
, (x+constant) 001 0.413 0.913 1.893 > 0 05 1898 > 0 05 0.330 0053 NONE N
Y 4(x+constant) 0.1 0217 0.925 1 903>005 1.807 > 0.05 0401 0039 NONE N
Y q(xiconsiant)'
0.5 0054 0.900
'1.878 > 0 05 1.700 > 005 0504 0.025 NONE N
Y
"+(x'+constant)'
.1
'0 023 0 863 1.854"> 005 1'650 >: 0 05 0.561 0 019 NO6NE Y
Y
.44(x-constant) 0.01 0.420 0 836 1l.87b > 0.05 2:147 > 0.05 o0ii9
'0 098 NONE N
Y
'i(x4ýconstait) 0.1 0.617 0.938 1.936 > 0 05 1:979> 0.05 0.261
'0.070 NONE N
Y qq(xt+constaht) 0.5 0.241 0.990 1.938 >0 05 1.863 '>0.05 -
0.383 0.643 NONE N
Y 4(xconstait)
'1 0081 092
'1.914> "0 05 1.724"> 0 05
'0.456 0031 NONE N
-Y Mfitra idae
, '"{
count.I/(x+constant) 0.01 0260 0.819 1.324 > 0.05 1.164 <=0 05 0.101 0.142 NONE N
Y I /(x+constant).
01 0.222 0.762 1.636 > 0 05 0.959 <=0.05 0.145 0.114 NONE N
Y
, /(x+constant),
05 0492 0.704 2 029 > 0 05 0.728 <=0 05 0.301 0.059 NONE N
Y l/(x+constant) 11 0590 0.795 2-067 > 0 05 0 795 <--0 05 0.312
,0.057 NONE N
Y 1ogto(x+constant) 001 0.368 0.716 1.659 > 0 05 0 907 <=0.05 0.i45 0.114 NONE N
Y logw(x+constant) 0.1 0 481
,0.756 1.942 >005 0 823 <=0.05 0.238 0 06 NONE N
Y
1ogio(x+constant)
,0.5 0.235 0.960 12 019 > 0.05 0.933 <-0.05 0.269 0067 NONE N
Y t log 1o(x+constant) 1 0061 0.876
'1.999 > 0 05 1,029 <0.05 0 255 0.071 NONE
,N Y
NONE '
',0
'<001 "0 356 1.847 > 0.05 1.288 > 0.05 0.183 0096 NONE Y
Y
'.(x+constant) 001 0048 0.981 1.904>005 0986<=005 0.210 0086 NONE Y
Y
'(x+constant) 0.1 0018 0906 1.956 > 0 05 1.029 <-0 05 0.231 0.079 NONE Y
Y
... (x+c6fitt).
-_0.5-
--- 0.002.
0 718..
.1-.953 50 05 1118--0-05 0.229" 0079 NONE Y- -
Y
'q(x+c6nstant)
I' 1
<.001 0.617 i.933 >'0'.05 1.166 <-0.05
0.219 0.083
'NONE Y
Y "Wwx+constant) 601 0.359 0.771 1 '821 > 0 05 0 884 <-0 05 0.186 0.095
'NONE
'Nt Y
qq(x+constant) 0 1 0.243 0 878 1.966 > 0.05, 0 903 <=0.05
-0.242 0 075
' NONE
' N Y
qq(x+constant).
0.5-0.043 0.894 1.992'>005 1023 <=005 0.250 0.073 NONE Y
Y
+W(x+constant),
1 00008.,
0752,,
1.969 > 0.05 1.098 <=O 05 0.238 0.077 NONEt Y
Y (continued)
F -
C7" r_(
Subtidal are quadrants assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levcne Tukey Serial Correlation Trend Trend Structure Adjusted4 Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob.
Probability RA Analysis Analysis Analysis Nereocystis luetkeana count 1/(x+constant) 001 0.001 0.682 2.107 > 0 05 2 275 > 0.05, 0.762 0.005 NONE Y
Y 1/(x+constant) 0.1
<.001 0.790 1.790 > 0.05 2.316 > 0.05 0768 0005 NONE Y
Y 1/(x+constant).
0.5
<.001 0.282 1 394>005 2.277,> 0.05 0 831 0.003 NONE Y
Y l/(xWcgnstant) 1 0063.
0.279 1 322 > 0105 2263> 0 05 0.821, 0003
NONE, N
Y logw(x+constant) 0.01 0.177 0658 1.618 > 0.05 2.250 > 0.05 0743 0006 NONE N
Y lo&0(x+constant) 0.1 0 822 0.454 1.394 > 0.05 2.231 > 0.05 0.754.
0.006 NONE N
Y lo&0(x+constant) 0.5 0.020 0.650.
1.336 > 0.05 2.192 > 0.05 0.743 0.006 NONE Y
Y log 10(x+constant)
I
< 001 0.931 1.345 > 0 05 2.161 >0.05 0.720 0.007 NONE Y
Y "NONE 0
<.001 0.001, 1.431 > 0 05 1.809 > 0 05 0.723 0.007 NONE Y
N
ý(x+constant) 001
<001 0783 1.375 > 0 05 2.030 > 0.05 0.704 0.008 NONE Y
Y A(x+constant) 0.1
<001 0 608 1.365 > 0.05 2.025 > 0 05 0.707 0008 NONE Y
Y
",(x+constant)'
0.5
<001 0.334 1.372 > 0.05 2 008 > 0.05 0.700 0.008 NONE Y
Y A(x+constant)
I
<001 0207 1 379>005 1 994>005 0692 0009 NONE Y
Y
",*4(x+constant) 001 0084 0645 1 436>005 2.152 > 0.05 0.722 0007 NONE N
Y 4'A(x+constant) 0.1
< 001 0.717 1 358 > 0.05 2.141 > 0.05 0.728 0007 NONE Y
Y 44 (x+constant) 05
<001 0.901 1 351 > 0.05 2 110>005 0716 0008 NONE Y
Y q'J(x+constant) 1
<001 0621 1.361 > 0 05 2 086 > 0,05 0.701 0.008 NONE Y
Y Pagursus spp.
count 1/(x+constant) 0.01
<.001
<.001 1.742 > 0 05 2.850 > 0 05 0.254 0.072 NONE Y
N 1/(x+constant) 0.1
<.00 1
<.001 1.915 > 0.05 2.748 > 0 05 0.362 0.046 NONE Y
N I/(x+constant) 0.5
<.001 0.001 2.289 > 0.05 2.376 > 0.05 0.918 0.001 NONE Y
N 1/(x+constant) 1
<.001 0.058 2.382 > 0 05 2.047 > 0.05 0.631 0.013' NONE Y
Y lo&o(x+constant) 001
<001 0.791 2.396 > 0 05 2.433 > 0 05 0.353 0.048 NONE Y
Y loglo(x+constant) 0.1
<001 0 880 2 389 > 0 05 2 074 > 0 05 0327 0.053 NONE Y
Y lo& 0(x+constant) 0.5
<.001 0922 2 368 > 0.05 1.906 > 0 05 0270 0.067 NONE Y
Y loglo(x+constant) 1
<001 0 831 2.356 > 0 05 1.934 > 0.05 0.244 0.075 NONE Y
Y NONE 0
0001 0.771 2 502 > 0,05 2 169 > 0.05 0.706 0.008 NONE Y
Y
'/(x+constant) 0 01
<.001 0.898 2.443 > 0 05 2 023 > 0.05 0,377 0 044 NONE Y
Y A(x+coiistant) 0.1
<001 0.894 2 443 > 0 05 2 028 > 0.05 0375 0044 NONE Y
Y q(x+constant) 0.5
<.001 0.882 2 442 > 0 05 2.056 > 0.05 0373 0 044 NONE Y
Y "4(x+constant) 1
<.001 0.876 2 443 > 0 05 2 077 > 0.05 0375 0.044 NONE Y
Y
+4 (x+constant) 0.01
<.001 0.937 2 406 > 0 05 2.067 > 0.05 0.319 0.055 NONE Y
Y "4,'(x+constant) 0 1
<001 0916 2.402 > 0 05 1.964 > 0.05 0.310 0057 NONE Y
Y 4 4(x+constant) 0.5
<001 0 869 2 395 > 0.05 1.974 > 0.05 0.292 0062 NONE Y
Y 4!(x+constant) 1
<.001 0.849 2 393 > 0 05 2 009 > 0 05 0.285 0063 NONE Y
Y (continued)
C

C C
C
C
C.
U C.
C
-7 "
f F- (_'
F_..
F r
r f-r.
r K
Subtidal ac quadraiits assuxiiptioni testifig for BACIi'alysis (cofitinued).
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Stnrcture AdjustedL Tests for Constant Used in Test Test Pre-Op,,
Operation Test Test' usid in d.f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability R,
Arial~sis Analysis Analysis Pisastergiganteus,,
count l/(x+constant) 1/(xtconstant) 1/(x+constant) lf(x--constant) log10(x+constant) glgeo(x+constant) og1 o(x+constant) lO&o(X+constant)
NONE
, 4(x+constant)
'4(x+constant)
"A(x+constant) q(x+constant) 4"(x+constant)
-4(x+constant)
"M4(x+constant)
-4q(x+constant) count 1/(x+constant) l/(x+constant),
1/(x+constant) 1/(x+onstant) logo0(x+constant) logl0(x+constant) iogo0(x+constant) log0o(x+constant)
NONE
,I(x+constant)
S..........
.. "(x+constant) _ -
001 0.285 0.1 0.644 0.5 0.32i I
0003 0.01 0.714 6.1 0121 05
<.06
< 001 0
<001 00i
<001 0.1
<001 0.5
<.001
1.
<.001 I I
<.001 001 0.160 0.1 0.001 0.5
<.001 I
<.001 001 0.059 0.1 0.099 0.5 0.169 1
0204 001 0.135 0.1 0.230 0.5 0.351 1
0414 0
0.312 0.01 0.477 S0.1 _ _ _ 0.497 0.634 1.707 > 0 05 1.896 > 0.05 0.747 1.554 > 05 2.42i > 0.05 0 284 1.297 <=0 05 2.969 > 0 05 0253 1284-=0.05 3 033 > 0 05 0687 1519>005 2.909>005 0.343 1.328 > 0 05 3.054 > 0.05 0262 1.29i <-0.05 3.053 > 0 05 0.274 1.304 > 0 05 3.040 > 0.05 0.341 1.349 > 0 05 2.986 > 0.05 0335 1.326 > 0.05 3 097 > 0 05 0281 1.298<=005 3063>005 0286 1.312>0.05 3031>005 0.301 1.324>005 3.019>0.05 0465
.1401 >005 3.090>005 0298 1.302"005 3.078 > 0.05 0.271 1.299 <=0.05 3.046 > 0.05 0286 1.313>0.05 3.031 >0.05 0093 il.184 <=0 05 2393>005 0,062 1.180 <=0 05 2.418 > 0.05 0028 1.211 <=0 05 2.507 0.05 0017 1.237 <=0'05 2.579 0.05 0046 1.188 <=0.05 2.599 > 0 05 0.022 1.217 <-0 05 2.717>005 0 008 1.260 <=0.05 2.779 > 0 05 0004
!.282 <=0 05 2.742 > 0 05
<001 1.362 > 0 05 21279'>0.05 0007 1 252 <=0 05 2.768 > 0 65 0004 1274 <=0 05 2 692 > 0 05
'J(x4-constant),
0.5 0.496-0002 05 2576>005 0.164, 0.105 NONE N
N q(x+constant)
"1
-- fl.,
0484 0.001 1.315>005 2515>005 0.160 0.106 NONE N,
N, W(x+constant) 0.01 0.269 0023 1.211 <--005.... 2814>005 6.194 0092 NONE N
N
+J4(x+constant) 0.1 0,370 0011 1 242 <=0 05 2.828 > 0 05 0.184 0096
, NONE N
- N, 4.. (x+constant)
-...,-0.5.,
-- 0.459
-.- 0.004.- -
-1.279<=005 2.740>0.05 0173 0.101 - -. NONE
. N N
q4'k(x+constant)
I1 0486 0 002 1.297 <=0.05 2.658 > 0 05 0.167 0.103 NONE N
N (continued)
Pista spp.
0 468 0.030 NONE 0 869 0.002 NONE 0.471 b 029 NONE 0.443 0033 NONE 0.892 0.001 NONE 0.534 0022 NONE
'0.448 0032 NONE 0448 0032 NONE 0.466 0030 NONE
'0 43 0.021 NONE 0.468 0030 NONE 0.453 0.032 NONE 0455 0.031 NONE 0680 0010 NONE 0492 0027 NONE 0.449 0032 NONE 0451 0.032 NONE 0.249 0.073 NONE 0.235 0077 NONE 0207 0087 NONE "0.194 0 092 NOfNE 0.212 0.085 NONE 0.197 0091 NONE 0.181 0.097 NONE 10.174 0.100 NONE 0.145 0.114 NONE 0.176 0.099 NONE 0.171 0.101 NONE N
N N
Y N
N Y
Y Y
Y Y
Y N
Y Y
Y N
N N
N N
N N
N N
N Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y Y
N N
N N
N N
N
ýN
Subtidal arc quadrants assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in
Test, Test Pre-Op,
Operation Test Test used in d f used in BACl Taxon Type Transformation Transfornation Probability Probability Q-Value Prob Q-Value Prob.
Probability R'
Analysis Analysis Analysis Pterygophora cahfornica count 1/(x+constant) 001
< 001 0.533 0.433 <=0.05 2.117 > 0.05 0.019 0.270 NONE Y
Y l/(x+constant) 0.1
< 001 0.505 0 397 <=0.05 1.901 > 0.05 0.014 0.290 NONE Y
Y l/(x+constant) 05
<001 0.470 0 329 <-0.05 1.390 > 0.05 0.005 0.358 NONE Y
Y l/(x+ constant) 1 0,005 0.490 0 300 <=0.05 1.111 <=0.05 0.002 0.420 NONE Y
Y lo& 0(x+constant) 0.01 0.001 0004 0.192 <=0.05 1.739 > 0 05
<.001 0.782 NONE Y
N log(x+constant) 0.1
< 001 0004 0.191 <=0.05 1 647 > 0.05
<.001 0.789 NONE Y
N logo(X*+constant) 0.5
<.001 0.002 0.189 <=0.05 1.689 > 0.05
<.001 0.807 NONE Y
N lo& 0(x+constant) 1
<.001 0.001 0.188 <=005 1.697 > 0 05
<.001 0.818 NONE Y
N NONE 0
0.458
<.001 0 206 <=0.05 1.434 > 0.05
<.001 0.699 NONE N
N
"ý(x+constant) 0.01 0.002
< 001 0.176 <=005 1.600 > 0.05
< 001 0802 NONE Y
N
'q(x+constant) 0.1 0 003
<001 0 176 <=0 05 1 598>005
<.001 0.802 NONE Y
N
(x+constant) 0.5 0.004
<001 0.177 <=0.05 1.594 > 0.05
<.001 0.800 NONE Y
N 4(x+constant) 1 0005
< 001 0.177 <=0 05 1590 > 0 05
<.001 0.798 NONE Y
N
'(x+constant) 001
< 001
<001 0.177 <=O 05 1690 > 0.05
<.001 0827 NONE Y
N q,(x+constant) 0.1
<.001
< 001 0.177 <=0.05 1.683 > 0.05
<.001 0.827 NONE Y
N "W(x+constant) 05
<.001
<.001 0.177 <=0.05 1.674 > 0 05
<.001 0.828 NONE Y
N qq(x+constant) 1
<.001
<.001 0.177 <=0 05 1.665 > 0.05
<.001 0.828 NONE Y
N Serpulidae unid.
count 1/(x+constant) 0.01 0365 0.155 1.708 > 0 05 1.442 > 0.05 0.602 0.015 NONE N
Y l/(x+constant) 0.1 0.234 0243 1 673 > 0 05 1.385 > 0.05 0.703 0008 NONE N
Y l/(x+constant) 05 0.125 0.889 1.807 > 0 05 1.165 <0.05 0811 0003 NONE N
Y 1/(x+constant) 1 0.096 0681 1.920 > 0 05 0.958 <=0 05 0853 0002 NONE N
Y log~o(x+constant) 0.01 0.132 0577 I 808 > 0.05 1.158 <-0 05 0.757 0005 NONE N
Y logio(x-constant) 0.1 0.107 0.885 1.906 > 0.05 0.924 <=0 05 0856 0 002 NONE N
Y Iog1o(x+constant) 05 0.141 0.441 2 028 > 0.05 0.731 <=0 05 0.938
<.001 NONE N
Y logio(x+constant) 1 0.185 0 327 2 080 > 0.05 0.758 <=0.05 0.979
<.001 NONE N
Y NONE 0
0.226 0.170 2.214 > 0 05 1651 > 0 05 0.805 0.003 NONE N
Y v(x+constant) 0.01 0.172 0444 2.064 > 0 05 0.900 <-0 05 0.977
<.001 NONE N
Y
'4(x+constant) 0.1 0.207 0.344 2.093 > 0.05 0.989 <=0 05 0.987
<.001 NONE N
Y
",(x+constant) 0.5 0.252 0.259 2 133 > 0.05 1.129 <=0 05 0.945
<.001 NONE N
Y q(x+constant) 1 0.270 0.229 2 152 > 0.05 1.209 > 0.05 0.920 0.001 NONE N
Y W"*(x+constant) 0.01 0.106 0.895 1.936 > 0.05 0.848 <=0 05 0.859 0.002 NONE N
Y
",q(x+constant) 0.1 0.133 0.559 2 005 > 0.05 0.762 <=0 05 0.928
<.001 NONE N
Y "14 (x+constant) 0.5 0.197 0.335 2.083 > 0.05 0.838 <=0.05.
0.992
<.001 NONE N
Y qq(x+constant) 1 0 236 0 273 2.117 > 0.05 0.944 <=0 05 0 973
< 001 NONE N
Y (continued)
C ( C. .. C.
i..
C C
C.
Cf C
(,
I
Fi 7-F -
r..
r '
r "-
[..
-i..
r-
~
rF...
r-r-"
--. F..
Subtidal arc quadrants assumption testing for BACI analyis (continued)
, Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structur Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob Probability RW Analysis Analysis Analysis Serpulorbis squamigerus c-,
count l/(x+constant) 001 0.009 0048 1.592>005
,1.656>0.05 o01o 0.317 NONE Y
N 1/(x+constant) 0.1 0005 0.112 1.745 > 0.05 1.757 > 0 05 0.007 0343 NONE Y
Y 1/(x+constant),
0.5 0,016 0427 2.163 > 0 05 2 032 > 0 05 0013 0.294 NONE Y
Y l/(x+constant),
1 0082 0.723 2.380 > 0.05 2.167 > 0 05 0067 0.175 NONE N
Y logl0(x+constant) 001 0037 0.666 2.201 > 0 05 2 038 > 0 05 0.067 0.175 NONE Y
Y log1o(x+constant)
'0.1 0323 0.805 2.356 > 0 05 2.180 > 0.05 0.270 0067 NONE N
Y iogi 0(x+constant) 0.5 0 83'1 0.655 2.193 > 0 05 2.271 > 0.05 0 897 0.001 NONE N
Y logio(x+constant) 1 0 890 0.730 2 038 > 0 05 2.292 > 0.05 0.733 0.007 NONE N
Y
NONE,
_, 0
<001 0.894 1 818>005 2.259>0.05 0268 0.068 NONE Y
Y
, 4(x+constant) 0.01 0077 0578 1.978 > 0 05 2.304 > 0.05 0.590 0.016 NONE N
Y "4(x+constant) 0.1 0.027 0671 1.932 > 0 05 2.304 > 0.05 0493 0.026 NONE Y
Y 4(x+constant)l 0.5 0003 0 827 1.863 > 0 05 2 300 > 0 05 0.372 0044 NONE
,Y Y
-1(x+constant) 1 0001 0.917 1.831>005 2.296>005 0.316 0056 NONE Y
Y 44'(x+constant) 0.01 0.699 0.558 2.254 > 0.05 2.220 > 0 05 0 604 0.015 NONE N
Y 4'4(x+constant) 0.1 0828 0.542 2.165 > 0 05 2.268 > 0.05 0.962
<001 NONE N
Y
-44(x+constant) 0.5 0601 0688 1.992 > 0.05 2.295 > 0 05 0.623 0014 NONE N
Y
-*tJ(i+constaht)
'1 0.214 0813 1.904 > 0.05 2 300 > 0.05 0.455 0031 NONE N
Y Spp. Inverts
'0 count 1/(x-l-constant) 001
.<.001 0.538 1.706 > 0 05 1.132<0.05 0093 0.149 NONE Y
Y I
<(x40constant) 0.1
<.01 os4s
'1.706 > 0 05 I.'130 <-O 05 0093 0.149 NONE Y
Y 1/(x+constant) 0.5
<.001 0.574 1.706 > 0 05 1.121 <--0 05 0.092 0.150 NONE Y
Y l/(x+constant) 1
<001 0 609 1.707 > 0 05 1.111 <=0.05 0.091 0.150 NONE Y
Y
'1ogj0 (X+constant) 001 0046 0.876 1.745 > 0.05 0.961 <=0.05 0099 0.144 NONE Y
Y Iolo(x'+consta6t) 01 0047
'0.873 1i.745 065 0.960 <--0.05 0099 0.144 NONE Y
VY lono(x+constant) 05 0053 0862 1.747 > 0 05 0.957<--0 05 0099 0144 NONE N
Y
.log1o(x+constant) 11
0,061 0,850 1.7481> 005 0.952 <=0.05 0.100 0.143 NONE N
Y NONE,,
0 0349
,0.590
. 850 > 0.05
,0.847 -0.05
'0. 143
'0.15 NONE N
ly
.'(x+constant) 001 0.i68 0.688 1.790 > 0 05
'0 89ý4 <=`0 05 "0.116
-0.32 NON1E N
Y
_(x+constant) 0.1
__. 0269...
0688 1.790_>005 0.893 <=0 05 0.116 0132 NONE N
Y q(x+constant) 0.5.
. 0275
.,,0684 1.791>005 0892 <0.05
, 0.116 0.132 NONE N,,
Y
1(x+constant)
1.
0.282 0.681 1.793 > 0 05 0 890 <=0 05 0.116 0.131
'NONE N
Y
'U(x+constant) 001 0.133 0,).770 1.765>005 0.925 <=0 05
.0.106 0.139
,,NONE N
yý "qq(x+constant) 0.1 0.135 0.769 1.766 > 0 05 0.925 <=0.05 0.106 0.139 9
,NONE N
Y, 44-(x+constant).- --
0.5 0.143--
0.762 --
1.767>005 0.922<005 0.106 0.138 NONE -
N Y
(x+constant),.
..... "i, 1
.0.154 0.755 1.768 > 0 05 0 919 <=0 05 0.107 0.138 NONE N
Y (continued)
Subtidal arc quadrants assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f used m BACI Taxon Type Transformation Transfonnation Probability Probability Q-Value Prob Q-Value Prob Probability R'
Analysis Analysis Analysis Strongylocentrotus purpuralus count I/(x+constant) 0.01 0.925 0.767 1 785 > 0.05 1.1 10 <=0.05 0.400 0040 NONE N
Y ll(x+constant) 0.1 0.259 0.346 1.798 > 0 05 1 043 <=0 05 0350 0.049 NONE N
Y 1/(x+constant) 0.5 0.001 0026 1.765 > 0.05 0.926 <-0.05 0.308 0058 NONE Y
N l/(x+constant) 1
<001 0005 1.771 > 0.05 0.874 <-0.05 0303 0059 NONE Y
N log 3 0(x+constant) 0 01 0 619 0.228 1 748 > 0.05 0.768 <=0.05 0 332 0.052 NONE N
Y logo(x+constant) 01, 0009 0.035' 1.750 > 0.05 0.749 <=0 05 0.307 0058 NONE Y
N IogAo(x+constant) 0 5
<.001 0.003' 1.776 > 0 05 0 873 <-0.05' 0 302 0 059' NONE Y
N logno(x+constant) 1
<001 0.001 1.795 > 0.05 0.941 <=0 05 0 304 0.059 NONE Y
N NONE 0
<.001
<.001' 1.840 ? 0 05 0.716'<=0.05 0.309 0.057 NONE Y
N
\\ (x+constait) 001
< 001 0.012 1.737 > 0 05 0.873 <=0 05 0 298' 0060 NONE Y
N t(x+constant) 0.1
< 001 0.003 1.767 > 0 05 0 896 <0 05 0300 0.060 NONE Y
N "A(x+constant) 0.5
<.00 1 0001 1 801 > 0 05 0.912 <=0 05 0.304 0.059 NONE Y
N
'A(x+constant) 1
<.001
<.001 1 815>005 0915 <=0 05 0.306 0.058 NONE Y
N
",4(x+constant) 001
< 001 0073 1.732 > 0 05 0.751 <=0 05 0310 0057 NONE Y
Y qý(x+constant) 0.1
< 001 0011 1.752 > 0.05 0.852 <0.05 0.301 0.059 NONE Y
N W(x+constant) 05
< 001 0.001 1,787 > 0.05 0.944 <=0.05 0303 0.059 NONE Y
N
",N(x+constant) 1
<.001 0.001 1.804 > 0 05 0.973 <=0.05 0.304 0058 NONE Y
N Tegula brunnea count l/(x+constant) 001
<001 0.486 1402 > 0 05 1.596 > 0 05 0.066 0.175 NONE Y
Y 1/(x+constant) 0.1
<.001 0.490 1400 > 0 05 1557 > 0.05 0066 0.176 NONE Y
Y l/(x+constant) 05
<001 0506 1.389 > 0 05 1 419>005 0065 0.177 NONE Y
Y 1/(x+constant) 1
<001 0525 1.377 > 0 05 1 306>005 0063 0 179 NONE Y
Y Ion 0(x+constant) 0.01
< 001 0588 1.139 <=0.05 1 066 <=0.05 0.034 0 225 NONE Y
Y Io&o(x+constanti 0.1
<.001 0589 1.138 <=0 05 0 902 <=0 05 0034 0225 NONE Y
Y lo&o(x+constant) 0.5
<.001 0.591 1.136 <=0 05 0.786 <=0.05 0034 0226 NONE Y
Y lo&o(x+constant) 1
<.001 0.594 1.133 <=0 05 0.751 <=0.05 0034 0.226 NONE Y
Y NONE 0
0.717 0321 1 090 <=0.05 0 647 <=0 05 0081 0.159 NONE N
Y
'(x+constant) 001 0372 0685 1 056 <-0 05 0 585 <=0 05 0036 0223 NONE N
Y
"-(x+constant) 0 1 0.368 0.686 1 056 <=0 05 0 593 <=0 05 0.036 0.223 NONE N
Y "A(x+constant) 0.5 0.389 0.689 1 055 <=0.05 0 605 <=0.05 0.036 0.223 NONE N
Y
'(x+constant) 1 0.413 0.692 1.054 <-0 05 0 610 <=0.05 0036 0.223 NONE N
Y qW*(x+conslant) 0 01
< 001 0.587 1 093 <=0.05 0.662 <=0 05 0.033 0.229 NONE Y
Y
+(x+constant) 0 1 0 003 0 588 1 092 <=0 05 0 643 <=0 05 0.033 0.229 NONE Y
Y q'(x+constant) 05 0017 0.590 1.091 <=0 05 0.640 <=0 05 0033 0 229 NONE Y
Y "44(x+constant)'
1 0.032, 0 592 1 089 <=0 05 0 642 <=0 05 0 033 0.229 NONE Y
Y (contuiued)
(* ~(
C
(.
CC.
C
~
C.
C.
(~
I...
F r- * (7
-. F r
rr
v c-r-
r r"
r-(
r r
F' Subtidal arc quadrants assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability Rz Analysis Analysis Analysis Tonicella lineata count I/(x+constant) 001
<.001
<001 1.871 >0.05 1953>0.05 0.512 0024 NONE Y
N I/(x+constant) 0.1
<.001
<001 1.883 > 0 05 1.911 > 0.05 0 508 0.025 NONE Y
N l/(x+constant) 0.5
<.001 0 002 2 036 > 0 05 1 676>005 0 555 0.020 NONE Y
N 1/(x+constant) 1
<.001 0034 2.129 > 0 05 1 366>005 0 623 0.014 NONE Y
N loglo(x+constant) 0.01
<001 0.109 1.974 > 0 05 1 491 > 0 05 0636 0013 NONE Y
Y logno(x+constant) 0.1
<.001 0299 1898 > 0 05 1.186 > 0 05 0,718 0007 NONE Y
Y logo(x+constant) 0.5 0042 0.331 1.796 > 0 05 0.919 <=0 05 0.792 0004 NONE Y
Y log1o(x+constant) 1 0 044 0 299 1.730 > 0 05 0.860 <=0 05 0.825 0.003 NONE Y
Y NONE 0
< 001 0065 1.330 > 0 05 0.993 <=0.05 0.939
<.001 NONE Y
Y
-4(x+constant) 0.01 0002 0.246 1.517 > 0.05 0 899 <=0 05 0.916 0001 NONE Y
Y
'4(x+constant) 0 1
< 001 0.217 1.505 > 0 05 0 887 <=0.05 0.924 0.001 NONE Y
Y w(x+constant) 05
<001 0.178 1 483 > 0 05 0 885 <-0 05 0938
<.001 NONE Y
Y 4(x+constant) 1
<001 0.157 1.466 > 0 05 0.891 <=0.05 0947
<.001 NONE Y
Y
-4(x+constant) 001 0014 0.403 1.724 > 0 05 1 069 <=005 0.799 0004 NONE Y
Y 44(x+constant) 0.1 0062 0.354 1.681 > 0.05 0.943 <=0.05 0.832 0.003 NONE N
Y
(x+constant) 0 5 0,016 0.275 1 622 > 0 05 0.869 <=0 05 0 868 0002 NONE Y
Y 44(x+constant) 1 0003 0233 1.583 > 0 05 0.861 <=0 05 0.886 0001 NONE Y
Y I Serially correlated date requnng use of autoregresive error structure in analysts 2 Ileterogeneous variances requirng Satterthwante adjusted degrees of freedom in analysis
f - -
Subtidal fixed quadrats assumption testing for BACI analysis
"---Results of Tests for.....
Variance' Passed -,
Levene Tukey
-, Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation
,Test Test used in d.f. used m BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob.
Probability R'
Analysis Analysis Analysis Acmaea mltra count l/(x-+hostant) 001 0007
<.001 1.518> 005 2.734>005 0110 0.135 NONE Y
N l/(x+constant) 0.1 0015 0001 1 219<=005 2.718>005 0024 0254 NONE Y
N l/(x+constant) 05 0.280 0 189 0 878 <=0.05 2 582 > 0 05 0007 0.343 NONE N
Y I/(i4-constant) 1 0.434 0.645 0905 <-0 05 2 548 > 0 05 0.006 0 347 NONE N
Y Iog10(x+constant) 0 01 0.054 0 013 0949 <=0 05 2.753 > 0 05 0.008 0 329 NONE N
N loglo(x+constant) 0.1 0.314 0 305 0.905 <=0 05 2 645 > 0 05 0.005 0 358 NONE N
Y loglo(x+constant) 0 5 0.510 0.702 0 987 <=0.05 2.554 > 0.05 0.005 0 360 NONE N
Y loglo(x+constant)
I 0468 0.295 1.045 <=0 05 2.518 > 0 05 0.005 0.359 NONE N
Y NONE 1 0
0.118
'<.001 1.253 <=0.05 2 406 > 0.05 0004 0373 NONE N
N 1(x+coifitaht) 001 0.487 0.543 1.015 <=0 05 2 607 > 0 05 0.004 0.372 NONE N
Y 4(x'+Zohstant) 0.1 0.445 0224 1.057 <=0 05 2.555 > 0 05 0004 0.371 NONE N
Y
....(x+cotant) 0.5 "0.321 0 045 1.118 <=0.05 2.498 > 0 05 0.005 0.368 NONE N
N
" (x+constant) 1 0.257 0014 1.151 <=0.05 2.472 > 0.05 0.005 0,367 NONE N
N
+4(x+constant) 001 0.306 0.267 0.918 <-0 05 2.696 > 0 05 0005 0362 NONE N
,Y q4(x+constant)
.0.1 0.468 0 974 0 964 <=0.05 2 608 > 0.05 0.005 0 366 NONE N
Y
.-4(x+constarit) 0.5 0'464 0.272
.1 649<=0 05 2.531 >0.05 0005 0364 NONE N
Y
'+(x+constant) 1,
,0361 0094 1.097 <=0 05 2.498 > 0 05 0.005 0.363 NONE N
Y AlIM spp.
count 1/(x+constant) 001
<.001
< 001 1.172 <=0 05 2.394 > 0 05 0.328 0.053 NONE Y
N 1/(x+constant)
'01
< 001
< 001 0 737 <-0.05 2.380 >ý0 05 0,100 0.143 NONE Y
N 1/(x+constant) 0,5
'0001 0001 0.571 <--0 05 2.326 > 0.05 0.026 0246 NONE N
I/(x constant)
I
'0005 0003 "0 617 <=0 05 2.296 > 0 05 0.019 0.271 NONE Y
N 1og0D(x+constant) 001 0.001 0.001 0.547 <-0.05 2.372 > 0.05 0.042 0.210 NONE Y
N logo(x+constant)
'0.1 0 025 0005 0 657 <=0.05 2.337 > 0 05 0.036 0.222 NONE Y
N log,0(x+constant)
'0 5 0.008 0014 0 829 <=0 05 "2 290 > 0.05
,0.047 0 202 NONE Y
N logl0(x+constant) 1 0.001
,0031 0.934 <-0.05 2.273 > 0 05
'0.066 0.176 NONE Y
N NONE
' '0
<.0oi 0.13b 1.316 >; 0 05 2.256 > 0 05 p0.989
'<.001 NONE Y
Y "q(i4-onstatit) 061 0026 0.179 0.994 <=0 05 12 3245 0 05 0.169
'0.102 NONE Y
Y
'4(x+cons~tant) 0.1 0003
'0.220 1.043-<-0 05 2.298 > 0 05 0.186 0.095 NONE Y
Y "q(x+constant) 0.5
'<.001 0 356 1120 <-=0.05 2.272 > 0 05 0.240 0 076
'NONE Y
Y 1 'J(x+constant)
I
< 001 0502 1.165 <=0.05 2 264 > 0.05 0.292 0.061 NONE Y
Y
.. 4(x4W66ostant) 0.01..
0.122 0.016-0.729<=0.05 2.353 > 0 05' 0062-..
0.181'-
NONE.
N
.N
, 'A(x+constant) 0.1
0059
" 0026 0835<=005 2.319>005 0069 0.172 NONE N
N'
'1'J(x+constant) 05..
0.002 0064 0 974 <-0 05 2 281 > 0.05 0.099 0.144 NONE Y
j Y.
qý(x+constant)
I 4c001 0.123 1.053<=005,'
2.268>005
'0.136 0.119 NONE Y
Y (continued) r....
F.... F _--
t"....
[ -
t-_
F..
C
[ "-
r...
F -
F....
F...
(
Subtidal fixed quadrats assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used m BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability R'
Analysis Analysis Analysis Balanophyllia elegans count 1l(x+constant) 001
< 001 0054 1.610 > 0.05 1.076 <=0.05 0.033 0.228 NONE Y
Y 1/(x+constant) 0.1
<.001 0.151 1 396>005 1.067<=0.05 0.012 0.304 NONE Y
Y 1l/(x+constant) 0.5
< 001 0.292' 1.309 > 0.05 1.330 > 0.05 0.011 0.307 NONE Y
Y 1/(x+constant) 1
<001 0.042' 1.490 > 0 05 2 106 > 0.05 0.039 0.215 NONE Y
N loglo(x+constant),
0.01
<.001 0.911 2.122>0.05 2.170>0.05 0.721 0.007 NONE Y
Y logl0(x+constant) 0.1
<.001 0.444 1.817 > 0.05 2.180 > 0 05 0.083 0.157 NONE Y
Y log10(x+constant) 0.5 0.059 0.061 1.118 <=0.05 2.087 > 0.05
<.001 0.506 NONE N
N iogi0(x+constant) 1 0.109 0.006 0.915 <=0.05 2.056 > 0.05
<.001 0.605 NONE N
N NONE 0
0.206
<.001 0.704 <=0.05 1.911 > 0.05
<.001 0.722 NONE N
N
'4(x+constant) 0.01 0.914
<.001 0.700 <=0.05 2 006 > 0.05
<.001 0.719 NONE N
N V(x+constant) 0.1 0.911
<001 0.688 <=0 05 1.995 > 0.05
<.001 0.721 NONE N
N
4(x+constant) 0.5 0.893
<.001 0.677 <=0 05 1.983 > 0.05
<.001 0.724 NONE N
N V(x+constant) 1 0889
< 001 0 673 <=0 05 1.978 > 0.05
<.001 0.725 NONE N
N 4(x+constant) 001 0175 0024 1.016<=005 2.112>0.05
<.001 0.596 NONE N
N "J-4(x+constant) 0.1 0.575 0.007 0.844 <=0 05 2.066 > 0.05
<.001 0.654 NONE N
N
-4(x+constant) 0.5 0.556
<.001 0.746 <=0.05 2.028 > 0.05
<.001 0.691 NONE N
N 4qN(x+constant) 1 0.646
<.001 0.713 <-0.05 2.014 > 0.05
<.001 0.703 NONE N
N BalanustTetraclita spp.
count 1/(x+constant) 0.01 0.667 0314 2.124 > 0.05 2.123 > 0.05 0.289 0.062 NONE N
Y 1/(x+constant) 0.1 0842 0.183 1.970 > 0.05 2.235 > 0.05 0.223 0081 NONE N
Y l/(x+constant) 05 0.859 0 139 1.838 > 0.05 2.509 > 0.05 0.179 0098 NONE N
Y 1/(x+constant) 1 0600 0.187 1.798 > 0 05 2.612 > 0.05 0.180 0.097 NONE N
Y loglo(x+constant) 0.01 0.813 0.152 1.904 > 0 05 2.775 > 0.05 0.211 0.086 NONE N
Y logl0(x+constant) 01 0496 0.187 1.843 > 0.05 2.654 > 0.05 0.214 0.084 NONE N
Y logl 0(x+constant) 0.5 0.353 0 352 1.854 > 0.05 2 486 > 0.05 0254 0.072 NONE N
Y log1 0(x+constant) 1 0.360 0.485 1.886 > 0.05 2.406 > 0 05 0.290 0.062 NONE N
Y NONE 0
0.416 0.907 2.123 > 0 05 2.155 > 0.05 0623 0.014 NONE N
Y
-4(x+constant) 0.01 0.435 0.434 1.936 > 0.05 2 220 > 0.05 0.345 0.050 NONE N
Y q(x+constant) 0.1 0424 0 548 1 953 > 0 05 2 208 > 0.05 0.367 0.045 NONE N
Y
-4(x+constant) 0.5 0414 0.712 1 987>005 2 193 > 0.05 0.408 0038 NONE N
Y
-4(x+constant) i 0.413 0 796 2 009 > 0 05 2 186 > 0.05 0.437 0.034 NONE N
Y 4(x+constant) 001 0475 0210 1.871 > 0.05 2 442 > 0 05 0.246 0.074 NONE N
Y 4qq(x+constant) 0.1 0.428 0.311 1.874 > 0.05 2.363 > 0.05 0.270 0.067 NONE N
Y 4(x+constant) 0.5 0.392 0.511 1.912 > 0.05 2 289 > 0 05 0.319 0.055 NONE N
Y W'(x+constant) 1 0.391 0.632 1.945 > 0 05 2 257 > 0 05 0355 0.048 NONE N
Y (continued)
C I
C-r
I-F...
r.
f-r--
f..
r.-..
r
(-
r-Cf
[
F.
-F-r-
Subtidal fixed quadrats a s'suznption testing for'BACI analysis&(6onlitufid)
Results of Tests for 1
Variance' Passed Levene Tukey Serial Correlation, Trend Trend Structure Adjusted1 Tests for Constant Used in Test Test Pre-Op ',,
Operation Test Test used in d f. used in BACI Taxon Type Transformation Transforniation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability
, RSý Analysis Analysis Analysis Bryozoa, unid. (encrusting) o1 cover arcsin,.0 0.808 0287 1.919>0 05 1.618>005 0.213 0085 NONE 14 Y
NONE3,
0 0.939 0296 2.217>0,05 1.479>005' 0.849 0002 NONE N
Y q(x+constant) 0.01 0.732 0302 1.966 > 0 05 1.578 > 0 05 0.248 0074 NONE N
Y
-'(x+constant) 0.1 0.589 0315 2 050 > 0'05 1.519 > 0 05 0.343 0050 NONE N
Y
"-(x+constant) 0.5 0634 0310 2.130 > 0 05 1.476> 0.05 0.503 0025 NONE N
Y q(x+constant) 1 0.715 0.302 2.159 > 0 05 1465 > 0.05 0593 0016 NONE N
Y Chaetopteridae count I/(i-cornstant) 0.01 0002 0.969 1.991 >0.05 2.573>0 05 0.119 0.129 NONE Y
Y 1/(x+constant) 0.1 0010 0.397 2.339 > 0 05 2 667 > 0 05 0.306 0,058 NONE Y
Y 1/(x+doristant) '
05 0.302 0026 2.403 > 0 05 2.762 > 0,05 0.784 0 004 NONE N
N l/(X+cotistint) 0 1 0.764 0 007 2.270 > 0.05 2.742 > 0 05 0.992
< 001 NONE N
N Iogl 0(x+constant) 001 0.087 0024 2.312 > 0 05 2 684 > 0 05 0.541 0,021 NONE N
N log1o(x-Cbiistý.nt) 0.1 0487 0002 2.286 > 0 05 2.718 > 0 05 0.891 0001 NONE N
N Iogo0(x+constant) 0.5 0534 0.001 2.166 > 0.05 2.695 > 0 05 0.853 0002 NONE N
N logo(xý.conistant),
0175 0.001 2 119> 0 05 2.668 > 0.05 0.776 0005 NONE N
N 3,
NONE' '
"'(
<001
<.001 2.269 > 0 05 2.575 > 0.05 0.699 0008 NONE Y
N
-(x-+onsGnt) 001 0004
<.001 2.195>005 2665>005 0863 0002 NONE Y
N
-4(x+constant) 01 0001
<001 2.176 > 0.05 2 659 > 0 05 0.789 0.004 NONE Y
N
.(x+constant) 0.5
<.001
<.001 2.157 > 0 0 2 638 > 0 05 0.725 6007 NONE Y
N 4(x+constant)
I I
<001
<001 2.157>005 2625>005 0.703 0008 NONE X
N
'4-(x+constant) 001 0.266
<001 2.258 > 0 05 2 691 > 0 05 0.872 0001 NONE N
N
-4q(x+constant) 0.1 0.263
<001 2 208 > 0.05 2 695 > 0 05 0 925 0.001 NONE N
N
'4-4(x+constant) 0.5 0.036
<001 2 143 > 0 05 2 667 > 0 05 0.779 0 004 NONE Y
N (x-constant)
I 0.003
<.00 1 2.125 > 0 05 2 647> 0 05 0.733 0007 NONE Y
N Dendropoma spp.
1
`',
,3 f,,
I t
I3
count 1I/(x+constant) 001 0.009 0305 1832 > 0.05 1.101 <=005 0.199 0.090 NONE Y
Y 1/(x+constant) 0.1 0.004 0.312 1.803 > 0.05 1.1795=0 05 0.189 0094 NONE Y
Y 1I(x+constant) 0.5
<.001 0535 1.755 > 0.05 1.437 >10.05 0.148 0.113 NONE Y
Y 3
/(x+constant) 1
< 001 0.999 1"743 > 0 05 1:601 > 0.05 0,117 0131 NONE Y
Y logso(x+constant) 0.01 0001 0.901 1.792 > 0 05 1.334 > 0.05 0.071 0.170 NONE Y
Y log,,(x+constant) 0.1 -
0001 0361 1.780 > 0 05 1.522 > 0.05 0041 0213 NONE Y
Y Iog1o(x+constant) 05
, <001-0,021 1.725>0 05 1.695>05
-025.0249
.ONE N
log 10(x+constant)
I, 1
<.001 0004 1.654>005 1.749>005 0.024
0.253
'NONE Y
N NONE 0
3<.001 0.680 1.691 <=-0.05, 1.738>0.05 0.194 0.092 NONE Y'; '
Y'
-4(x+constant) 0.01
<.001 0.307 1087 <-0 05 -
1.690>0.05 0.075 0165 NONE Y
'Y
'4(x+constant)
.0.1
<.001-_
0324 1.083<=005 1.723>005 0083 0.158 NONE.,
Y Y
Y 3 '(x+constant) 0 5
< 001 0.357 1 074 <=0 05 1.756 > 0.05 0.095 0147 NONE Y
Y (continued)
Subtidal fixed qutadrats assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d.f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob Probability R'
Analysis Analysis Analysis Dendropoma spp. (continued) count '(x+constant),
I
< 001 0383 1.068 <=0.05 1.768 > 0.05 0.104 0.140 NONE Y
Y q4(x+constant) 0.01
<.001 0.115 1.490 >,0.05 1.535 > 0.05 0019 0268 NONE Y
Y
+ý(x+constant) 0.1
<.001 0.052 1.408 > 0.05 1.646 > 0 05 0.022 0.257 NONE Y
Y
(x+constant) 0.5
<.001 0.034 1.303 > 0.05 1.737 > 0.05 0.033 0.229 NONE Y
N qq(x+constant)
I
<.001 0.035 1.245 <=0.05 1.765 > 0 05 0 043 0.209 NONE Y
N Didemnnum/Trididemnum spp.,
cover arcsm 0
0.335 0.5171 1.540 > 0 05 1.272 >0.05 0.506 0.025 NONE N
Y NONE 0
0.065 0017 1.806 > 0 05 1253 > 0 05 0.755 0.006 NONE N
N
-4(x+constant),
0.01 0.478 0.562 1503 > 0 05 1.235 > 0 05 0.524 0.023 NONE N
Y
'ý(x+constant) 0.1 0.615 0.688 1'513>005 1.188>0 05 0630 0013 NONE N
Y
-4(x+constant) 0.5 0.628 0,863 1 611 >0.05 1.173 <=0.05 0.849 0.002 NONE N
Y 4(x+constant) 1 0539 0554 1 670>005
1. 184 > 0 05 0.964
<.001 NONE N
Y Homolopoma luridumlLirularia suceincta count l/(x+constant) 001
<001
<.001 1.278 <=0 05 1.079 <=0.05 0.014 0.291 NONE Y
N ll(x+constant) 0.1
<001
<.001 0.950 <=0.05 1.105 <=0.05 0.002 0.417 NONE Y
N 1/(x+constant) 0.5
<.001
< 001 0 840 <=0.05 1.369 > 0 05
<.001 0.557 NONE Y
N l/(x+constant) 1
<001 0,002 0,850 <=0 05 1.702 > 0 05
<.001 0 593 NONE Y
N logS0(x+constant) 0.01
<.001
<.001 0.875 <=0 05 1.516 > 0.05 0.001 0.497 NONE Y
N logl 0(x+constant) 0.1 0001 0001 0,843 <=0.05 1.794 > 0.05
<.001 0.565 NONE Y
N loglo(x+constant) 0.5 0.040 0.012 0.882 <=0.05 1.928 > 0.05
<.001 0.596 NONE Y
N loglo(x+constant) 1 0.296 0 031 0.911 <=0.05 1.950 > 0.05
<.001 0.596 NONE N
N NONE "
0 0.787 0.588 1 088 <=0.05 2.020> 0.05
<.001 0.522 NONE N
N "4(x+eonstant) 0.01 0599 0025 0 891 <=0 05 1 966 > 0 05
<.001 0.578 NONE N
N q(x+constant) 0.1 0.837 0.049 0.917 <=0.05 1.975 > 0.05
< 001 0.583 NONE N
N
'(x+constant) 0.5 0.974 0.107 0 957 <=0 05 1.982 > 0 05
<.001 0.579 NONE N
N
"ý(x+constant) 1 0.990 0.158 0.980<=0.05 1.986 > 0.05
< 001 0.573 NONE N
N qq(x+constant) 001 0.006 0.002 0 848 <-0.05 1.857 > 0.05
<.001 0.555 NONE Y
N "q'(x+constant) 0.1 0056 0008 0 868 <=0.05 1.927 > 0.05
<.001 0.583 NONE N
N qM(x+constant) 05 0.512 0036 0 913 <=0.05 1.960 > 0 05
< 001 0592 NONE N
N
" q(x+constant) 1 0.861 0071 0.941 <=005 1.969 > 0.05
< 001 0587 NONE N
N Ilymenamphiastra cyanocrypta cover arcsin 0
0.123 1.035<0.05 2.148 > 0.05 0.162 0.106 NONE N
N NONE 0
<.001 1.074 <=0.05 1.648 > 0.05 0.294 0.061 NONE Y
N V(x+constant) 001 0017 1 025 <-0 05 2.104> 0 05 0.178 0.099 NONE Y
N
(x+constant) 01
<001 1,022 <--0,05 2.012 > 0.05 0.211 0085 NONE Y
N "q(x+constant) 05
<.001 1.038 =0 05 1.885 > 0 05 0.252 0072 NONE Y
N q(x+constant)
I
<.001 1 050 <=0.05 1.821 > 0 05 0268 0068 NONE Y
N (connnued) f t I I
t C
((
I f
I.
[
V-F 7-I_
7"'
7_
F F..
[
I I-I---
F7 Subtidal fixed quadrats assumption testing for BACI analysis (continued)
Risults-of Tests for'..
.Varianfce' Passed ULvene Tukey Sirial Correlation 1,
Trend Trend Structure Adjusted" Tests for Constant Used in
ý'Test
'Test
" Pre-Op
'Operation
'Test Test used in d f. sed in BACI Taxon Type Transformation Transformation Probability Probability Q.Value Prob.
Q-Value' Prob.
Probability RL
'Analysis Analysis Analysis vpniurnrx sEJp.
count 1/(,(+cjonsiant) 1/(x+coista*t) 1/(x4-constant) log10(x+constafmt)
'ogio(x+constant)
'logt 0(x+constant)
NONE I
, N/(x-qo'ýstnt)
'4(x+'constant)
~' (x+cdhmsiht)
' '-° (x+constant)
-4'(x+constant)
,-H(x+constant)
,+'(x+constant)
Pagurus spp. -
001 0.1 0.5 1
001
,0.1
0.5 1
0 001 6.*5 1
0.01 0.1
'0.5 0068 0.277
'0.294 0.065 0.322 0.237
<.001
<001
<.001
<'001
< 001
<.001
<.001
,0.294
-0015
<.001
< 001 0 656 2.468 > 0 05 2.077 > 0.05 0 856 0 002 NONE 0'587 2.356 > 0 05 1.799 > 0.05 0593 0016
'NONE
'0 588 2 224: >0.05 1.419>: 0 05 0363 0046 NON1E
'0.701 2224>0.05 1.404>005 0316 0056
'NONE 0.638
'2371 >005 1.775 > 0.05 0.570 0.018
!NONE 0646
'2.269 > 0 05 1.546 > 0 05 0.388 0.042 NONE 0810 2.244 > 0 05 1.618 > 0.05 0.304 0.059 NONE 0943
'2 256 > 0 05 1.783 > 0 05 0.289 0.062
'NONE 0694 22)93>005 2.441 > 0 05 0.278 0.065 NONE 0.787 2 296:; 0 05
-1.783 > 0 05 0.360
'0 047 NONE 0 864 2.266 > 0 05
'1.868 > 0 65 0.309 0.057
'NONE 0.973
'2.268 > 0.065
'2.053 >; 0.05 0.285 0063
'NONE 0887 2.275 > 0 05 2.154 > 0.05 0,281 0064 NONE 0 677 2.328 > 0.05 1.672 > 0.05
'0.456 0.031 NONE 0.728
.2.262>0 05
,1.619>0.05
.0,344 0050 NONE 0909
,2.255> 0 05
-1.811 >005
,0.293
,0.061 NONE 0976 2 265 > 0 05 1.965 > 005 0.284 0063 NONE l
_'K',
Y Y
Y
.y Y Y
Y Y
Y Y
Y Y
Y
,Y ly
.Y "Y
,Y count lI(x+con'stant) 001
<001
<001
1. 49-<='005
.i522>005 0.021 0.262 NONE Y
N
'l/(x+cbnstamt) 0.1
<.001
'< 001 t1.053<='--0 05 1.4485005
'0018 0.273
'NONE Y
N
,I/(x+cbnstaAt)
'0.5
<.001
<001
'l.072<L-0.05 1.392>'0 05
'0012 0.304
'NONE "Y
"N 1I/(x+constant)
I
"<.001 0.001
'1.093 -<0.05 1.390 > 0 05 0 009 0.321 NONE
'VY N
'1og 10(x+constant) 0.01
'<.001 0085
'I.171 <=0.05 1.359>005 0010 0.317
'NONE
'Y
'Y f log'0(x+constant) 0.1
<001 0.096 1.1750<--)05 1.316>0.05 0.010 60.318
NONE Y
Y
ý logio(x+constant)
'0.5
'0 032
'0.139 1.187 <=0 05 1.294 > 0 05 0010 0 317
'NONE
- Y Y
'Iog 1o(x+constant)
I 1
'0079 0.187 1.199 <=005 1.277 >g 0.05 0010
' 0.315
'NONE N
Y NONE
" )
'0
'<001
-0953 1.374 > 0605 1.252 >'0d05 0'0725
'0 24,8 NON1E Y
Y "q(x+cohstant) 0.01 p'6.031
'0511 1.260 <=0 05 1.238 :; 0 05 0014 6291
'N4ONE
'Y Y
Ai*(x+cortant)
"0.1 0021 0520 1.262 <=-0 05 "1.240>:
0 05 "0.014 0.290
'NONE Y
Y
"-(x-i*constint) 0.5 "0 oi0
'0.554
'1.267 <=-0'05 1.240 ;0 6"05 0.015
0.289
-`NONE Y
Y
'q(x+constant) 1 0.005 0590 1.273<=005 1.238>005 0015 0.286 NONE Y
Y
" 1 ( x + c o n s t a n t )
.0 0 1 0..
. 0 0 1 6 0.2 5 6 "
1.2 1 3 <= 0 0 5
.1.2 8 1 ý> 0 0 5 '
0 0 1 1.
0.3 0 7 ' - N O N E...........Y
'"J(x+constant)
A"
'-"01 0.059'
" 0.268
-1.216<=0.05
' 1.271>0.05
- 0.011 0307 NONE N
Y
+W(x+constant)
'05 0073 0315 1 225'<--0.05
, 1.261 >'0 05
'0 012
,0,305
'NONE N1
'Y W(x+constant) 1 0059 60364 1.233<4005 1.252>005 0012 0.302
ý NONE N
Y (continued)
Subtidal fixed quadrats assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukcy Serial Correlation Trend Trend Structure Adjusted4 Tests for Constant Used in Test ý Test' Pre-Op Operation Test Test used in d f used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob Probability R
Analysis Analysis Analysis Peleypoda unid. boring count 1/(x+constant) 0.01
<,001I
<.001 2.162 > 0 05 2.099 > 0 05 0635 0.013 NONE Y
N 1/(x+constant) 0.1
<.001 0.002 1.896 > 0 05 -
2.113 > 0.05 0.908 0 001 NONE Y,
N 1/(x+constant)*
05 0.326 0.195 1.582> 0.05 2.172> 0.05 0.837 0.002 NONE N
Y 1/(x+constant) 1 0.848 0.414,'
1.504 > 0.05, 2.236 > 0.05 0.845 0.002-NONE N
Y log 1o(x+constait) 0.01 0.033 0.237 1.451 > 0 05 2 336 > 0.05*
0.787 0.004 NONE Y,
Y logio(x+constant) 0.1 0.702 0.649, 1 398>005 2.400 > 0.05 0.699 0 009 NONE N
Y loglo(x+constant) 0.5 0791 0.986 1.362 > 0.05 2.058 > 0.05 0.650 0012 NONE N
Y Iogl 0(x+constant) 1 0.585 0.803 1.339 > 0.05 1.792 > 0 05 0603 0.015 NONE N
Y NONE 0
<.001
<.001 1443 > 0.05 1.412>0.05 0.153 0.110 NONE Y
N
"-(x+constant);
001 0 002' 0.119 1.305 > 0.05 1.868 > 0.05 -
0.407-0.038 NONE Y,
Y
-4(xtconstant)'
0.1' 0001 0 086' 1.315 > 0 05 1.692 > 0.05 0.393 0041 NONE Y
Y "4(x+constant) 0 5
<,001 0 046 1.323 > 0.05 1.533 > 0.05-0.360 0.047 NONE Y
N
'/(x+constant)
I
<.001 0026 1,324 > 0.05 1.477 > 0.05 0.332 0 052 NONE Y
N
'1'(x+constant) 001 0.443 0.969 1.329 > 0.05 2.461 > 0.05 0.604 0.015 NONE N
Y
"-4'(x+constant) 0.1 0.433 0.706 1331 > 0 05 2.171 > 0.05 0.567 0019 NONE N
Y
"-"(x+constant) 0.5 0.189 0.453 1.325 > 0.05 1.748 > 0.05 0.517 0.024 NONE N
Y
-'ý(x+constant) 1 0.048 0.320 1.315 > 0 05 1.595 > 0.05 0.473 0029 NONE Y
Y Phragmatoponma californica count 1/(x+constant) 001
<.001
<001 2.474 > 0 05 1.208 > 0.05 0.255 0071 NONE Y
N l/(x+constant) 0.1
<.001
<.001 2.437 > 0.05 1.544 > 0 05 0.219 0.083 NONE Y
N I/(x+constant)'
0.5
<.001 0.001 2 414 > 0 05 2.153 > 0 05 0.318 0.055 NONE Y
N 1/(x+constant)
I
<.001 0.084 2 430 > 0 05 2.348 > 0.05 0561 0,019 NONE Y
Y 1ogl 0(x+constant) 0 01 0,001 0,026 2.594 > 0.05 2 566 > 0 05 0.568 0.018 NONE Y
N logl 0(x+constant) 0.1 0027 0.909 2.478 > 0.05 2.683 > 0 05 0.882, 0001 NONE Y
Y Iogl 0(x+constant) 0.5 0.003 0.307 2 346 > 0 05 2.779 > 0.05 0.796 0.004 NONE Y
Y loglo(x+constant) 1 0.001 0.176 2 298 > 0 05 2 835 > 0 05 0.688 0.009 NONE Y
Y NONE 0
<.001 0010 2 110>005 2.194 > 0.05 0.967
<.001 NONE Y
N "A(x+constant) 0.01
<,001 0034 2 210 > 0 05 2 599 > 0.05 0813 0003 NONE Y
N
'(x+constant) 0 1
<.001 0035 2.200 > 0.05 2.605 > 0.05 0.792 0004 NONE Y
N
'(x+constant) 0.5
<.001 0033 2.187 > 0.05 2 612 > 0 05 0.768 0.005 NONE Y
N
"ý(x+constant)
I
<001 0031 2.181 >0.05 2.612> 0.05 0.761 0005 NONE Y
N
"-'4(x+constant) 0.01 0044 0.233 2 372>0.05 2.715>0 05 0.952 - <.001 NONE Y
Y qq(x+constant) 0.1 0.013 0 131' 2.304 > 0 05 2 749 > 0 05 0833 0.003 NONE Y
Y
"-V4(x+constant) 05 0 006 0.083 2.251 > 0.05 2.791 > 0.05 0.728 0 007 NONE Y
Y "4'V(x+constant) 1 0005 0,066 2.232>005 2.813>0 05 0.694 0009 NONE Y
Y (continued)
I I t I
I L
I I.
I I
I I
I I
I t
I I,,.
F--
[
Subtidal fixed quadrats assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted Tests for Constant Used in Test Test Pre-Op Operation JTest
,Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q.Value Prob.
Q-Value Prob.
Probability R,
Analysis Analysis Analysis count 1l/(x+constant) 0.01
<.001 0.788 1.420 > 0 05 1.250 > 0 05 0646 0012 NONE Y
Y l/(x+constant)"
.01 0.001 0.610 1.303 > 0.05 1.339 > 0.05 0.783 0.004 NONE Y
Y 1/(x-constant) 05 0.148 0.310 1.242 <=0 05 1.548 > 0 05 0.989
<.001 NONE N
Y I/(x-*onrtant)
', 1 0.162 0214 1.265 <=0.05 1623 > 0.05 0.925 0.001 NONE N
Y log 10(x-fconstant) 001 0.029 0.539 1.265 <=0 05 1.568 > 0.05 0814 0.003 NONE Y
Y logj0(x+constant) 0.1 0.244 0.319 1 235 <-0 05 1.629 > 0 05 0.964
<.001 NONE N
Y log 10(x+constant) 0.5 0.023 0 165 1.278 <=005 1.719 > 0.05 0.941
<.001 NONE Y
Y logl 0(x+constant) 1 0.001 0.117 1.306 > 0 05 1.775 > 0 05 0.934
< 001 NONE Y
Y NONE.
0
<.001 0027 1.340 > 0 05 2.176 > 0.05 0961
<.001 NONE Y
N "q(x+constant)'
001 0.013 0.204 1.242 <=0 05 1.836>*0 05 0.967
<.001 NONE Y
Y
"ýj(x+constant) 0.1
<.001 0.142 1.272 <;0.05 1.850 > 0.05 0.983
<.001 NONE Y
Y 0(x+constant) 0.5
<.001 0.087 1.312 > 0.05 1.905 > 0 05 0.964
< 001 NONE Y
Y I(x-contant)
.001 0067 1.328 > 0.05 1.949 > 0.05 0.971
<.001 NONE
!Y
ýY
-"(x+constant) 001 0.365 0371 1.232 <=0 05 1 697 >,0.05 0.898 0.001 NONE N
ýY
' '(x+constant) 0:1 0096 0.228 1.246 <=0 05 1.725 > 0.05
'1.000
<.001 NONE
'N Y
WS(x+constaht) 0.5 0.001 0.125 1295 <=-`0 05 1.797 >'0.05
'0.947
<.001 NONE Y
Y
"-4(x+constant)
I
<.001 0091 1 318 >'0 05 1.851$ 0 05 0.949
".<:001
'NONE Y
Y Porifera unld. (encrustlng),'
(
I
, -N cover aresin, -,
0 0.114
.0.493 1.790>005 2.674>005 0998
<001 NONE N
Y
,NONE
.0 0.517
.0.047 1.910>0 05 12.888>0.05 0455 0.031 NONE N
N
.4(x+eonstant) 001 0.140 0.500 1.821 >0 65 2.751 > 0.05 0.924 0.001 NONE N
Y
'q(x+constant) 0.1
,0.187 0451 1.864 > 0 05 2 861 > 005
,0.777 0005 NONE N
Y N-(x+constant) 0.5 0.294 10335
, 1.885 > 0.05 2 933 > 0 05 0.627 0.013 NONE N
Y S
4(x+eonstant)
.:1 0.362 0264 1.888 > 0.05 2,943 > 0 05
,0.570 0.018 NONE N
Y Pugelnia spp.
"y count,j/(x+constant) 001 0.152 0054 09-7<--.O5
,I.918>0O0 "0.188 0.094
'NONE N
ry
,/(x+constant) 0.1
, 0.i85
,0023 1.733.0.05 1.792>005 0.157
'0 108 NONE N
N 1/(x+constant) 05
.0479 0.046 1.702>005 1.697 > 0.05 0174 0100 NONE N
N
.1/(x4-constant) 11 0499
.'0051 1.325>005 f,800>'005 0:156 6.109 NONE
'N Y
logio(x+constant) 0.01 0.445 0016 1.667 > 0.05
'1.732 > 0.05 0060 0183
'NONE N
N logn0(x+constant) 0.1 0629 0030 1.382 > 0 05 1.740 > 0 05 0.105 0.139 NONE N
N log 10(x+vonstant) 0.5 0350.
0.046 1.036<-005 1.922 > 0.05'..
0.121 0.128...
NONE.
.. N N
log 1o(x+constant) 1 0.150 "0056 0.924 <=0 05 2032>0.05 0.116' 0.131 NONE NA Y
NONE 0
.0003
.0216 0.763<=0.05
'2.279>005 0.101 0.142 NONIE
Y Y
-4(x+constant) 001 0357 0.046 0.980 <=0 05 1.896>005
-- 0.090 0.151 NONE N
N
,_,,q(x+constant) 0.1_.
0.166..
0057 0910 <=005 1.989>0.05 10.103 0.141 NONE N
Y
-4(x+constant) 0.5 0047 0077 0 836 <=0.05 2.112 > 0.05 0.107 0.138 NONE Y
Y (continued)
Subtidal fixed quadrats assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation' Trend Trcnd Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d.f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q.Value Prob.
Probability RW Analysis Analysis Analysis Pugettia spp. (continued) count l(x+constant) 1' 0025 0092 0 808 <=0.05 2.166 > 0.05 0.106 0.139 NONE Y
Y "4'4(x+constant) 001 0.704 0,025 1312 > 0.05 1.746 > 0'05 0.071 0.170 NONE N
N qý(x+constant) 0.1 0.487 0038 1,101 <=0.05 1.840 > 0.05 0.105 0.139 NONE N
N
, '(x+constant) 0.5 0.159 0.055 0 920<=0.05 2.015>0.05 0.113 0.134 NONE N
Y
",4N(x+constant) 1 0'064 0.068 0.857 <-0 05 2.100 > 0.05 0110 0.136 NONE N
Y Serpulidae unid.
count I(x+constant) 0.01
<001, 0.006 0 898 <=005 1.295 > 005 0.003 0.404 NONE Y
N 1/(x+constant) 0.1 0.018, 0.020 1.139 <=0.05.
1.292>0.05 0.042 0.211 NONE Y
N 1/(x+constant) 0.5, 0700 0.611 1.772 > 0.05, 1.178<=0.05 0.514 0.024 NONE N
Y 1/(x+constant) 1 0266 0.011.
1.674 > 0.05-1.102<--0.05 0.073.
0.168 NONE N
N 1og 1o(x+Constant) 0.01 0.656 0.740 1.792 > 0.05 1.095 <=0.05 0.794 0.004 NONE N
Y loglo(x+eonstant) 0.1 0.778 0.001, 1.692 > 0 05 1.042 <=0.05 0.065 0.177 NONE N
N log 0(x+constant) 0.5 0.342
<001 1 392 > 0 05 0 967 <=0.05 0005 0 369 NONE N
N loglo(x+constant) 1 0.502
<.001 1261 <=0.05 0.917<=0.05 0002 0435 NONE N
N NONE '
0 0.455
<001 1.125 <=0.05 0.751 <=0.05 0.001 0.474 NONE N
N 4(x+constant) 001 0,671
<.001 1.303 > 0 05 0,887 <-0.05 0002 0409 NONE N
N
4(x+constant) 0 1 0.672
<.001 1 236 <=-0.05 0.875 <-0.05 0.001 0.442 NONE N
N
'4(x+constant) 0 5 0.701
<.001 1.153 <=0.05 0.843 <=0.05 0.001 0.477 NONE N
N
-4(x+constant) 1 0.699
< 001 1.116 <=0 05 0.822 <=0.05 0.001 0.490 NONE N
N "qý(x+constant) 0.01 0.855
<.001 1.632 > 0.05 0.983 <=0 05 0036 0 223 NONE N
N qq(x+constant) 0.1 0.521
<.001 1.441 > 0.05 0.958 <=0.05 0007 0 343 NONE N
N
\\N(x+constant) 0.5 0.584
<.001 1.252 <=0 05 0.904 <=0.05 0001 0438 NONE N
N W'(x+constant) 1 0.674
<.001 1.173 <=005 0.868 <-0.05 0.001 0.472 NONE N
N Sipuncula unid.
count i/(x+constant) 0 01 0.006 0.004 1 915 > 0 05 2.280 > 0.05 0561 0.019 NONE Y
N 1/(x+constant) 0.1 0025 0.009 1.651 > 0.05 2.704 > 0.05 0.500 0.026 NONE Y
N 1/(x+constant) 0.5 0.011 0.279 1,378 > 0,05 3 060 > 0.05 0.111 0.135 NONE Y
Y 1/(x+constant) 1 0.001 0.673 1339 > 0.05 3.091 > 0.05 0.096 0.147 NONE Y
Y log 1o(x+constant) 001 0045 0241 1.529 > 0.05 2.774 > 0.05 0.377 0.044 NONE Y
Y logto(x+constant) 0.1 0.013 0.729 1 388 > 0.05 3.038 > 0 05 0.162 0 106 NONE Y
Y log, 0(x+constant) 0.5
<.001 0.713 1.363 > 0 05 3 056 > 0 05 0 139 0.117 NONE Y
Y logl 0(x+constant) 1
<.001 0.455 1.377 > 0.05 2.992 > 0.05 0 163 0.105 NONE Y
Y NONE 0
<.001 0010 1.512 > 0.05 2.664 > 0.05 0.430 0.035 NONE Y
N 4(x+constant) 001
<.001 0.357 1.407 > 0.05 3.044 > 0.05 0.224 0.081 NONE Y
Y
'(x+constant) 01
<001 0.297 1.403 > 0.05 3.025 > 0.05 0207 0.087 NONE Y
Y
'4(x+constant) 0.5
<.001 0.178 1.419 > 0.05 2.924 > 0.05 0.230 0.079 NONE Y
Y 4V(x+constant) 1
<001 0.120 1.433 > 0 05 2.860 > 0 05 0.258 0071 NONE Y
Y (continued)
I I
I
(
Subtidal fixed quadrats assumption testing for BACI analysis (continued)
I I 1
Results of Tests for Variance' I
Passed I
Levene Tukey I Serial Correlation,,
Trend Tre'ad Structure Adjusted4 Tests for Constant Used in
, Test
.Test Pre-Op,
Operation, Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob Probability R',
Analysis Analysis Analysis Sipuncula unid. (continued) count I-H4(x+constant) 001 0026 0.999 1.424 > 0.05 2.961 > 0 05 0.238 0076 NONE Y
M(x+constant) 0.1 0001 0.732 1.380 > 0 05 3.067 > 0.05 0.167 0.103 NONE Y
Y (x-M4onsiint) 05
<.00i 0 406 1.386 > 0 05 3 006 > 0 05 0.174 0.100 NONE Y
Y 4M(x+Tconstant)
I
<.001 0 259 1.402 > 0 05 2.934 > 0 05 0.203 0 089 NONE Y
Y Spirorbidae i*
cover arcsin 0
0025 0357 1.451 >0.05 1803>0 05 0.880 0001 NONE V
V
NONE, 0
0004 0 553 1668 > 0.05 2 053 > 0 05 0.827 0003 NONE Y
Y q(x4-constant) 0.01 0.009 0394 1.519 > 0.05 1.832 > 0.05 0.965
<001 NONE Y
Y q(x+constant) 0.1 0.003 0456 1.612 > 0.05 1.899 > 0 05 0.925 0001 NONE I
Y
(x+constant) 0.5 0002 0.507 1.665 > 0.05 1.978 > 0 05 0.861 0.002 NONE Y
Y q(x+constant) t 0002 0.521 1.673 > 0 05 2.007 > 0.05 0847 0002 NONE Y
Y Spp. Inver ts*
.,-1 1/(x+constant) 0.01
< 001 0091 1.748 > 0 05 1 002<
05 0050 0.197 NONE Y
Y l/(x+constant) "
o 0.1
<.001 0097 1.749 > 0.05 0 997 <==0.05 0050 0.198 NONE Y
Y 1/(x+cofstant) 05
<U01 0.126 1.752 > 0.05 0 980 <--0.05 0.047 0.202 NONE Y
Y I/(x+constant) 1 0001 0.168 1.756 > 0 05 0.959<=0.05 0.044 0.206 NONE Y
Y log1j(x+constant) 0.01 0 118 0.943 1.775 > 0 05 0.777 <=0.05 0.036 0 222 NONE N
Y 1-"
loglo(x+constant)
,' 0.1 0,122 0.932 1.776 > 0 05 0.775 <-=0.05 0.036 0.222 NONE N
Y log 2o(x+Constant) 0.5 0.144 0.888 1.778 > 0 05 0.767 <--0 05 0.036 0.222 NONE N
Y log,0(x+constant) 1 0.171 0838 1.780 > 0.05 0.758 <=0.05 0.036 0222 NONE N
Y NONE_..
0 0521 0.185
.1.845 > 0 05 0 639 <0- 05 0.050 0.197 NONE N
Y q(x+constant),
0.01 0.388 0.424 1.804"> 005 0'692'<=-0 05 0040 0214 NONE N
Y
'4(x+constant)
0.1 0.390 0.421 1.804'> 0.05 0.691 <--0.05
'0040 0.214 NONE N
Y
'4(x+constant) 0.5 0.399 0.409 1.806 > 0'05 0.6891<-;0.05 0.040 0214 NONE N
Y
'I(x+constant) 1 0.409 0.396
.1.808 > 0.05 0 685 <=0 05 0.040 0.213 NONE N
Y W'(x+constant) 001 0.269 0647 1.788 > 0.05 0.730<=-0.05 0037 0.220 NONE Nq Y
q+(x+constant) 0.1 0.273 0.640 1.788 > 0 05 0.729 <-0'.05 0037 0'220 NONE N
Y
W(x+constant) 0.5 0.290 0-614 1.790 > 0 05 0.724 <=0 05
.0.037 0.219 NONE N
'Y
+J(x+constant) 1 0.306 0.585 1.792 > 0.05 0.718 <=0.05 0037 0.21f9 1NONE N
Y Strngylocentrotumipurpuratus,
count, I/(x+constant)...
001 0 047 0579..
1906 >0 05.
._ 1.518 > 0.05.
0262 0069 _
NONE Y
Y
,l(x+constant)
....0.1
,. 0.513
,,0.572.
1.994>005 1.505>005 0.380 0043 NONE N
Y 1l(x+constant)
.-*.,0.5 0799 0.476 2,079 > 0 05 1.530 >'0 05 0.625 0.014 NONE N
Y 1/(x+constant) 1
.0015 0.379 2099>005 1.428>005 0.732 0,007 NONE Y
Y log 1o(x+constant) 001 0.653 0.540 1.989 > 005, 1.361 > 0 05 0.394 0041 NONE N
Y
_. logto(x+constant)
0.
0...
0027 0467
-:2.061>005 1.299>0 05 0568 0018 NONE Y
logio(x+constant) 0.5
< 001 0.327 2.104 > 0.05 1.146 <-0 05 0.757 0005 NONE Y
Y (continued)
Subtidal fixed quadrats assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Lcvene Tukey Serial Correlation' Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d.f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Valuc Prob.
Probability RW Analysis Analysis Analysis Strongylocenfrotuspurpuratus (continued) count logl0(x+constant) 1
<001 0.261, 2.113 > 0.05 1.050 <=0.05 0.820 0.003 NONE Y
Y NONE 0
<.001 0.137 2.125>'0.05 0.561<'-0.05 0.919 0.001 NONE Y
Y
'(x+constant) 0.01
<.001 0.381 2 065 > 0 05 0.926-<=0.05 0 604 0.015 NONE Y
Y 1(x~enstant) 0.1
<.001 0.314 2 097 >0 05 0.892 <-0.05 0.725 0.007 NONE Y
Y
-4(x+coastant) 0.5
<.001, 0.231 2.115 > 0.05 0 834 <=0.05 0.834 0002 NONE Y
Y"
ý(x+coqstant) 1
<.001, 0.197 2 119 > 0 05 0.803 <=0.05 0.868 0,002 NONE Y
Y "4*4(x+constant) 0.01
<.001 0.482 2.026 > 0.05 1.182 > 0.05' 0.482' 0.028 NONE Y
Y qH(x+constant) 0.1
<.001 0.399 2080>0.05 1.112<=005 0.641 0.012 NONE Y
Y q4Q(x+constant) 0.5
<.001 0.279 2.110 > 0.05 0.992 <=0.05 0.795 0.004 NONE Y
Y
+qk(x+constant)
I
<.001 0.229 2.116 > 0 05 0.929 <=0.05 0 843 0.002 NONE Y
Y Tegula brunnea count 1/(x+constant) 001
<.001
<001 1.959 > 0.05 1.651 > 0.05 0.816 0.003 NONE Y,
N 1/(x+constant) 0.1
<.001 0.002 2 032 > 0.05 1.645 > 0.05 0.717.
0.007 NONE Y
N 1/(x+constant) 05
<.001 0.131 2 257 > 0.05 1.567 > 0.05 0.601 0.016 NONE Y
Y 1/(x+constant) 1
<.001 0.360 2.371 > 0 05 1.497 > 0.05 0.602 0.015 NONE Y
Y log 1o(x+constant) 0.01
<.001 0.813 2.354 > 0.05 1.519 > 0.05 0.700 0.008 NONE Y
Y loglo(x+constant) 0.1
<.001 0.884 2.369 > 0.05 1.481 > 0.05 0.700 0.008 NONE Y
Y logl 0(x+vonstant) 05
<.001 0.921 2.390 > 0.05 1.578 > 0 05 0.714 0.008 NONE Y
Y log&0(x+constant) 1
<.001 0.782 2.388 > 0.05 1.676 > 0.05 0.733 0.007 NONE Y
Y NONE 0
0.167 0.129 2 088 > 0.05 1.821 > 0.05 0.939
<.001 NONE N
Y 4(x+constant) 001
<.001 0.484 2.295 > 0.05 1.644 > 0.05 0.803 0004 NONE Y
Y
'4(x+constant) 0.1
< 001 0.468 2.294 > 0 05 1.697 > 0.05 0.806 0.003 NONE Y
Y
'V(x+constant) 0.5 0 001 0417 2 286 > 0.05 1.765 > 0.05 0.816 0.003 NONE Y
Y
ý(x+constant) 1 0.004 0.374 2.272 > 0.05 1.795 > 0.05 0 827 0.003 NONE Y
Y
+q(x+constant) 0.01
<.001 0.797 2 348 > 0.05 1 491 > 0.05 0 746 0.006 NONE Y
Y
+/(x+constamt) 0.1
<.001 0.760 2 352 > 0 05 1 554 > 0.05 0.748 0006 NONE Y
Y
+4(x+constant) 0.5
<.001 0.648 2.352 > 0.05 1.683 > 0.05 0.762 0 005 NONE Y
Y
+4(x+constant)
I
<.001 0.562 2 340 > 0.05 1.748 > 0 05,
0.778 0.005 NONE Y
Y Tunicates, coloniallsocial unid.
cover arcsin 0
0.727 0.958 0781 <=0 05 2 256 > 0 05 0.917 0001 NONE N
Y NONE 0
0.175 0.846 0.743 <=0.05 2.007 > 0.05 0904 0.001 NONE N
Y q(x+constant 0.01 0.687 0.959 0.781 <--0.05 2221 >0.05 0.916 0.001 NONE N
Y 4(x+constant) 0.1 0.555 0.951 0.771 <=0.05 2.157>0.05 0.930
<.001 NONE N
Y
'4(x+constant) 0.5 0.405 0.930 0.751 <=0 05 2 089 > 0.05 0.970
<.001 NONE N
Y
-'(x+constant) 1 0.345 0.915 0.742 <=0.05 2 061 > 0.05 0.999
<.001 NONE N
Y I Serially correlated data requirng tum of autoregressive n-or structure us analysis 2 !leterogencous variances requimng Sattebthwaite adusted degrees of freedom m aysts.
L ( III (I
II I(
I I
I
V'

U
[
t
F F
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f
(
Subtidal line contact assumption testing for BACI analysis "Results of Tests for Variance' Passed "L"*ene*
ukey Serial Correl~tion Trend Trend Structure Adjusted' Tests for "Constant Used in Test
Test, Pre-Op,
Opc'ation Test' Test used in d f. used in BACI Taxon Type Transformation TransformAtion Probability Probability Q-Value Prob Q.Valui Prob.
Probability R'
Analysis Analysis Analysis Algal cover
.cover arcsin 0
0025 FALSE FALSE I 000 NONE Y
N NONE.,-,,
0 0.808 0.027 1.012 <=0 05 1.525 > 0 05 0.002 0.422 NONE N
N
-4(x+constant) 0 01 0.156 0.001 1.029 <=0 05 1 672>005 0002 0.427 NONE N1 N
"-(x+constant) 0.1 0.157 0.001 1.029 <=005 1 672 > 0.05 0.002 0.427 NONE N
N
,I(x+constant) 0.5 0.159 0.001 1.029 <=0 05 1 672 > 0.05 0.002 0.427 NONE N
N "4(x+constant) 1 0.161 0.00i 1.029 <=0 05 1.671 >' 0 05 0002 0427 NONE N
N Algal diversity cover'-arcsin 0
0003 0553 1007<=005 1.765>005 0.153 0.110 NONE Y
Y NONE 0
0010 0320 1 064<=005 1.757 > 0.05 0.199 0.090 NONE Y
Y 4(i4-cotistant) 0.01 0 003 0 558 1.006 <=0 05 1.766 > 0.05 0.152 0.111 NONE Y
Y
'I(x+constant) 0.1 0003 0,546 1.008 <=0 05 1.765 > 0 05 0.153 0.110 NONE Y
Y q(4--*4nstant) 0.5 0004 6.503 1 017 <=0 05 1.764 > 0.05 0.160 0.107 NONE Y
Y 4(x-cofistant)*
1 0004 06468 1.025 <40 05 1.763 > 0.05 0.166 0.104 NONE Y
Y Cafliarthron/Bossiella spp.-compiex cover 'arcsin 0
0604 0468 0967 <=005 1.217 > 0.05 0.429 0.035 NONE N
Y NONE 0
0 666 0.407 0.954 <=-0.05 1.102 <=005 0.443 0.033 NONE N
Y
",i(x+constant) 001 0.365 0.562 1.001 <=0 05 1.287 > 0 05 0440 0 034 NONE N
Y
'4(x+con'stant) 0.1 0366 0.562 1 001 <=005 1.286 > 0.05 0.440 0.034 NONE N
Y
,4(x+constant) 0.5 0373 0.560 1.001 <=0 05 1 282>005 0 440 0 033 NONE N
Y
'4(x+constant) 1 0381 0.558 1 000 <=0.05 1.277 > 0 05 0.440 0033 NONE N
Y Chondracanthus corymbfferus I cover arcsin 0
0012 0.404 1.454>005 1.470>005 0010 0.315 NONE Y
Y NONE 0
<.001 0098 1.538 > 0 05 0.796 <0 05 0.135 0.120 NONE Y
Y Ai(x+constant) 0 0i 0.013 0.296 1.457 > 0.05 1.564 > 0 05 0.008 0.331 NONE Y
Y "A(x+constant)'
0.1 0008 0478 1,493 > 0 05 1.522 > 0 05 0011 0.306 NONE Y
Y 4(x+constant)
,0.5 0003 0.827 1.535 > 0.05 1.440 > 0 05 0019 0.271 NONE Y
Y 4(x4-ionstant) 1 0002 0.944 1.551 > 0 05 1.378 > 0 05 0024 0.251 NONE Y
Y Chrysophyta unld.
cover, larcsin 0
< 001
< 001 2 056 > 0.05 2.260 > 0 05 0872 0001 NONE Y
N NONE...
. 0
<001
<.001 2020>0.05 2263>005 0.921 0001 NONE Y
N
'q -
(x+constant) 0.01
<.001'
'<001, 2.051 >0.05 2.266>0.05
",.0.894-0.001 NONE Y
N
",1(x+constant) 0.1 ".
<001
<.001 2042>005 2260>005 0.926
<.001 NONE Y
N
'4(x+constant) 0 5
<.001
<.001 2.033 > 0.051 2.253 > 0,05 0.947
<.001 NONE-Y N
4(x+constant) 1
<001
<001 2029>005 2.251 > 0 05 0948
<.001 NONE Y
N',
(continued)
(- - -*
[-
F-
Subtidal line contact assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op -
Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability RW Analysis Analysis Analysis Coralhina officinalis cover arcsin 0
<.001 0 263 1.653 > 0 05 1.367 > 0 05 0.008 0.327 NONE Y
Y NONE 0
<.001
< 001 0 839 <-0.05 1 257 > 0 05
<.001 0646 NONE Y
N 4(x+constant) 0.01
<.001 0.234 1.617 > 0.05 1.400 > 0 05 0.007 0.343 NONE Y
Y
-4(x+constant) 0.1
<001 0.143 1.496 > 0 05 1 431 > 0.05 0.003 0.394 NONE Y
Y
-4(x+constant) 0.5
< 001 0.060 1.307 > 0 05 1.407 > 0.05 0.001 0472 NONE Y
Y
't(x+ýconstant) 1
<.001 0.033 1.201 <=0.05 1.381 > 0.05
<.001 0.515 NONE Y
N Coralline crust cover aresin 0
<001 0.160 1370>005 2.016>005 0.539 0021 NONE Y
Y NONE 0
<.001 0.145 1.367 > 0 05 2 261 > 0.05 0.522 0.023 NONE Y
Y
ý(x+constant) 0.01
<.001 0.060 1.330 > 0 05 2.289 > 0.05 0.434 0034 NONE Y
Y
-'(x+constant) 0.1
< 001 0.060 1 330>005 2 289 > 0.05 0435 0.034 NONE Y
Y
'(x+constant) 0.5
<001 0.061 1.331 > 0 05 2 289 > 0.05 0A35 0034 NONE Y
Y "4(x+consta0t) 1
<.001 0.062 1.331 > 0.05 2.289 > 0.05 0.436 0.034 NONE Y
Y Cryptopleura ruprechtiana arcsin 0
<001 0 166 0.732<=005 0.310 <=0 05
<001 0562 NONE Y
N NONE 0
< 001 0 947 0 745 <=0.05 0.254 <=0 05
<.001 0 552 NONE Y
N 4(x+constant) 0.01
<.001 0.044 0,746 <=0.05 0.328 <=0.05
<.001 0.543 NONE Y
N "4(x+constant) 0.1
<001 0.046 0.743 <-0.05 0.329 <=0.05
< 001 0.543 NONE Y
N
".t(x+constant) 0.5
<001 0,053 0.734 <=0.05 0.325 <=0.05
<001 0.546 NONE Y
N "4(x+constant)
I
<001 0 062 0.725 <=0 05 0.320 <=005
<.001 0549 NONE Y
N Cr'ptopleura violacea cover aresin 0
< 001 0.599 1.891 > 0.05 1.666 > 0.05 0693 0009 NONE Y
Y NONE 0
<.001
< 001 0.828 <=0.05 1.803 > 0.05 0.027 0.244 NONE Y
N "4(x+constant) 001
<001 0.523 1.886 > 0 05 1.702 > 0.05 0655 0011 NONE Y
Y
"-V(x+constant) 0.1
<001 0.274 1.827 > 0.05 1.761 > 0.05 0519 0.023 NONE Y
Y "J(x+constant) 0 5
<.001 0.047 1.679 > 0 05 1.823 > 0.05 0 327 0 053 NONE Y
N
-4(x+constant)
I
<001 0 009 1 559>0 05 1,850 > 0.05 0.233 0.078 NONE Y
N Desmarestia spp.
cover arcsin 0
<.001 0 156 1 076<=005 2011>0 05 0.001 0.483 NONE Y
Y NONE 0
<001
< 001 1 158<=005 1.800 > 0 05 0.001 0.470 NONE Y
N
'.(x+constant) 0.01 0001 0768
1. 130 <=0 05 1.996 > 0.05 0002 0.423 NONE Y
Y
"-4(x+constant) 0.1
<001 0.582 1.108 <-0 05 1.962 > 0 05 0001 0.442 NONE Y
Y
(x+constant) 0 5
<001 0.325 1.101 <=0 05 1 905 > 0.05 0.001 0.465 NONE Y
Y "4(x+constant) 1
<001 0.198 1.108 <=0.05 1.874 > 0.05 0001 0476 NONE Y
Y (continued) t I
(
I
(
(
I
(
I
(
t I
I t
I I
I I
I
f -- F--
r U -_-
[( -..
f
[
7 F-F_.. f r
Subtidal line contact assumption testing for BACI analysis (continued)
Results of Tests for, Variance' Passed Levene Tukey Serial Correlation -,
Trend Trend Structure AdjustedL Tests for Constant Used in
, Test Test
, Pre-Op
- Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value,Prob.
Q-Value Prob.
Probability, Rz Analysis Analysis Analysis FarlowialPikei spp.-complex cover' arcsin 0
<.001 0.224 2.181 >005 1 800 >0.05 0.528 0022 NONE Y
Y NONE 0
<.001 0.588 2 235 > 0 05 1.981 > 0.05 0853 0002 NONE Y
Y
(x+constant) 0.01
<001 0.261 2 204 > 0.05 1.813 > 0.05 0.557 0019 NONE Y
Y
-4(x+constant) 0.1
<.001 0.341 2.237 >- 0.05 1.847 > 0 05 0.621 0014 NONE Y
Y 4(x+constant) 10.5
<.001 0.446 2 251 > 0 05 1.853 >50.05 0.711 0008 NONE Y
Y
-4(x+constant) 1
< 001 0492 2.249 > 0 05 1.851 > 0.05 0.753 0006 NONE Y
Y Gelidium robitsitam cover arcsin 0
<.001 0001 2 664 > 0.05 1.553 > 0 05 0.405 0039 NONE Y
N NONE 0
<.001
<.001 2472 > 0 05 1.140 <=0 05 0.199 0.090 NONE Y
N q(x+-constant) 001
<001
<.001 2.640 >0 05 1.549 > 0.05 0.370 0045 NONE Y
N
'4(x+-constant) 0.1
<.001
< 001 2.589"> 0.05 1.519> 0.05 0.308 0058 NONE Y
N
- (x+constant) 0.5
<.001
<.001 2.531 > 0 05 1.466 > 0.05 0.249 0073 NONE Y
N
"-(x+constant)
I
<.001
<.001 2.509 > 0.05 1.427 > 0 05
'0230 0079 NONE Y
N Mazzaella liacina 14 7-0 cover arcsin 0
0.072 0.027 1.307 > 0.05 1.149 <=0 05 0.328 0.053 NONE N
N NONE,
0
,<001
<.001 1.316>005
!.165 <=0.05 0.142 0.116 NONE Y
N
(x+constant) 001 0098 0:032 1.314 > 0 05 1.137 <--0.05 0.355 0'048 NONE N
N
'q(x+constant) 0.1 0.114 0029 1.318 > 0.05 1.128 <-0.05 0.359 0.047 NONE N
N
,1(x+constant) 0.5 0.076
0.022 1.326 > 0.05 1.141 <=0 05 0347 0.049 NONE N
N
'!(x+constant) 1 0.039 0017 1.330 > 0 05 1.153 <=0 05 0.330 0.053 NONE Y
N Microcladla coulteri cover arcsin 0
0176 0.843 2.261 > 0.05 0.611 <=0.05 0.582 0.017 NONE N
Y NONE 0
0.141 0.044 2.468 > 0.05 0.591 <-005 0.554 0.020 NONE N
N q(x+constant) 0.01 0.180 0.794 2.265 > 0 05 0.606 <=0.05 0576 0'018 NONE N
Y A4x+constant) 0.1 0.191 0.644 2.i83 >005 0.597 <--0.05 0.566 0.019 NONE N
Y "4(x+constant) 05 0.187 0.432 2.312 > 0 05 0.590 <-0 05 0561 0.019 NONE N
Y
-(x+constant) 1 0.182 0 324 2 332 > 0 05 0.588 <=--0.05 0.561 0019 NONE N
cover arcsin 0
<001 0.172 0889<-005 1.515>005 0637 0013 NONE Y
Y NONE"..............
0
<001
- 0021-0.635<=0.05-1.725>005 -
0.138-
-0.118-- -.NONE
-- Y--
N q(xi+constint)'
0.01
'-'<001-"
'0.144 1'0.883<=005 1.510>005 0577 -
0018 NONE
.- Y,
'4(x+constant) 0.1
<001 0.094 0 851 <-005 1.539>005 0.453 0.032 NONE
,Y-Y q(x+constant) 0.5
'<.001 0.052 0.789 <=0 05 1,-
1.611 > 0.05 0314 0056 NONE Y
Y,
'/(x+constant)
I
< 001 0 040 0.752 <-0.05 1.646 > 0.05 0257 0071 NONE Y
- N (contmnued)
Subtidal line contact assumption testing for BACI analysis (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transfornatton Probability Probability Q-Value Prob.
Q-Value Prob Probability R'
Analysis Analysis Analysis Phyllospadix spp.
cover arcsin 0
<.001 0084 1.194 <=0 05 2 154 > 0 05 0.770 0.005 NONE Y
Y
NONE, 0
<.001
< 001 0 853 <=0 05 2.154 > 0.05 0.018 0.273 NONE Y
N
-4(x+constant) 0.01
<.001 0.044' 1.148 <=0 05 2 154,> 0.05 0.956
<.001 NONE Y
N
'(x+constant) 0.1
< 001 0.008 1.067;<=0.05 2.154 > 0.05 0.634 0.013 NONE Y
N
'1(x+constant),
0.5
<.001 0.001 0 972 <=0 05 2.154 > 0.05' 0.260 0.070 NONE Y
N
J(x+constant) 1
<.001
<001 0.926<-005 2.154>0.05 0.151 0.111 NONE Y
N Prionitis spp.
cover arcsin 0
<.001 0 143 1.909 > 0.05 1.051 <=0 05 0.381 0 043 NONE Y
Y NONE 0
<.001 0.072 1.967 > 0.05 0.531 <=0.05 0.323 0054 NONE Y
Y
'(x+constant) 0.01
<.00 1 0.140 1.939 > 0 05 1 075 <-0.05 0 385 0.042 NONE Y
Y 4(x+constant) 0.1
<.001 0.131 1.979> 0.05 1 032<=0 05 0.386 0.042 NONE Y
Y q(x+constant) 05
<.001 0.116 1 998>005 0 909 <-0.05 0.376 0.044 NONE Y
Y
'(x+constant) 1
<.001 0 107 1.996 > 0.05 0.827 <=0.05 0.367 0.045 NONE Y
Y Rhodymenia spp.
cover arcsin 0
0.325 0.216 0 894 <=0 05 1.903 > 0 05 0465 0.030 NONE N
Y NONE 0
<.001
<.001 1.013 <=0.05 1.892 > 0.05 0.492 0 027 NONE Y
N
-4(x+constant) 001 0247 0.188 0.894 <=0.05 1.908 > 0 05 0.485 0.028 NONE N
Y 4(x+constant) 01 0.063 0.118 0.905 <=0.05 1.902 > 0 05 0517 0024 NONE N
Y
'(x+constant) 0.5 0.002 0.047 0.932 <=0.05 1.887 > 0.05 0.546 0021 NONE Y
N
-4(x+constant) 1
<.001 0.024 0.950 <=0.05 1.877 > 0.05 0.552 0.020 NONE Y
N Rock cover' aresin 0
0003 0.415 1.477 > 0.05 2 059 > 0.05 0.710 0.008 NONE Y
Y
NONE, 0
0003 0.056 1.418 > 0.05 2.394 > 0.05 0.156 0.109 NONE Y
Y q(x+constant) 0.01 0002 0.398 1 500 > 0.05 2 093 > 0 05 0.685 0.009 NONE Y
Y
'1(x+constant) 0 1 0001 0361 1.534 > 0 05 2.176 > 0.05 0.584 0.017 NONE Y
Y
'(x+constant) 0.5 0.001 0.316 1.563 > 0 05 2 274 > 0 05 0.439 0.034 NONE Y
Y
' (x+constant)
I 0.001 0.289 1.563 > 0.05 2.320 > 0.05 0.363 0046 NONE Y
Y Sand (shell gravel) cover arcsm 0
<001 0002 2.087>0.05 2062>005 0487 0027 NONE Y
N NONE 0
<001
<001 1.598 > 0.05 1861 > 0 05 0.202 0,089 NONE Y
N
-4(x+constant) 001 0008 0 022 2.185 > 0.05 2 035 > 0 05 0.550 0.020 NONE Y
N
'(x+constant) 0.1 0.005 0.014 2 171 > 0 05 1 993 > 0.05 0.532 0.022 NONE Y
N
ý(x+constant) 05 0.001 0.005 2.140 > 0.05 1.932 > 0.05 0.493 0.026 NONE Y
N q(x+constant) 1
<.00 1 0.002 2 114>005 1.895 > 0.05 0.464 0.030 NONE Y
N (continued)
I I
I I
(
L I
I I
I I
I
(
I I
I I
I
{-..... - -
r-*
(....
t -
Subtidal line contact assumption testing for BACI analysis (continued)
Taxon Type Transformation Spp. algae cover arcsin NONE q(x+constant)
'(x+constant)
'J(x+constant)
-4(x+constant)
Ulva/Enteromorpha spp.
cover arcsin NONE
-4(x+constant) q(x+constant)
,4(x+constant)
-4(x+constant)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f used in BACI Transformation Probability Probability Q-Value Prob Q-Value Prob.
Probability Rz Analysis Analysis Analysis 0
0 0.01 0.1 05 1
0.204 0430 0.157 0.158 0 166 0.175 0.088 1.247 <=0 05 1.493 > 0 05 0010 0318 NONE 0.291 1.319 > 0.05 1.422 > 0.05 0.014 0.290 NONE 0066 1.232 <=0 05 1.510 > 0 05 0009 0.323 NONE 0067 1.232<=005 1.510>005 0.009 0.323 NONE 0071 1.235 <=0 05 1 508>005 0009 0.322 NONE 0075 1.238 <=O 05 1.505 > 0.05 0009 0321 NONE 0
<001
< 001 0.877<=005 1.728 > 0 05 0.304 0059 NONE 0
< 001
<.001 0.893 <=0 05 1.302 > 0 05 0.507 0025 NONE 0 01
<.001
<.001 0.864 <-0 05 I 698 > 0.05 0.274 0.066 NONE 0.1
<.001
<001 0.839<=005 1.626 > 0 05 0.272 0067 NONE 0.5
<.001
<001 0 819 <70 05 1 516>0.05 0.277 0.065 NONE I
<.001
<.001 0.814 <=0 05 1.459 > 0 05 0.285 0.063 NONE N
N N
N N
N Y
Y Y
Y Y
Y Y
Y Y
Y Y
Y N
N N
N N
N I Serially correlated data requiring use of autoregressive error Structure In analysts,
2 Heterogeneous variances requtrnog Satterthwaite adjusted degrees of freedom in analysis I ---
F-C "-,-
f --
( -
F..... ( -
.....- (.....
F F-( ---
F F"
f---
[---
F
-- F--
F-r I-Subtidal fish observations assumption testing for BACI analysis - Midwater.
Results of Tests for Variance' Passed
""Cevene Tukey Serial Correlation Trend TVend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation' Test Test used in d f used in BACI Taxon Type Transformnation Transfortnation Probability Probability Q.Value Prbb.
Q.Value 'PrWb.
Probability R*
Analysis Analysis Analysis AtherInidne unid.
count 1/(x+constant1 0.01 f0001 0.019 2 822 > 0 05 1 480> 0 05 0531 0.018 NONE Y
N l/(x+constant) 0.1
<.00 1 0023 2.805 > 0.05 1 654>005 0.513 0020 NONIE Y
N I/(x+c6nstant) 0.5
<001 0044 2.738 > 0 05 1.945 > 0.05 0454 0026 NONE Y
N l/(x4-coristant)'
1
<001 0076 2 670 > 0 05 2 029 > 0.05 0403 0032 NONE Y
Y 1ogi 0(x+constant) 001
<001 0073 2 675 > 0.05 1.774 > 0 05 0406 0032 NONE Y
Y lo'glo(x+constant)
"01
<001 0.124 2.595>005 1 908>005 0.357 0039 NONE Y
Y og71o(x+c6-nstant) 0.5
<001 0.216 2 492 > 0 05 1.963 > 0 05 0304 0048 NONE Y
Y lo'gl 0(x+constant) 1
<001 0282 2.433 > 0 05 1.974 > 0 05 0.279 0.053 NONE Y
Y NONE 0
0603 0632 2.200>005 2.197>0.05 0.201 0073 NONE Y
Y
- (i+cýnýtant) 0.01
ý.001 0337 2.389 > 0 05 2 055 > 0 05 0,262 0.057 NONE Y
Y (x+constant) 0.1
<.001 0374 2.363>005 2070>005 0.252 0059 NONE Y
Y "4(x+constant),
0.5
<001 0.432 2.323 > 0.05 2 087 > 0 05 0.233 0,063 NONE Y
Y 4(x+constant)
I
< 001 0467 2.300 > 0 05 2.097 > 0 05 0.230 0.065
'NONE Y
Y qwx+constant) 0,01
<001 0173 2.536 > 0.05 1.912 0 05 0.326 0044 NONE Y
"4,(x+constant)
0.
<.001 0.230 2.479 > 0.05 1.970 >,005 0.299 0049 NONE V
Y "tN(x+constant) 0.5
<001 0.318 2.405 > 0 05 2 007 > 0 05 0268 0.056 NONE Y
Y "4,(x+constant)
I.
1
<001 0.372 2.364 > 0 05 2 023 > 0 05 0.252 0.059 NONE Y
Y Aulorhynchusflavrdus,...
count
, II(x+constant) 0.01 0938 0.424
,1"935 > 0 05 2 042 >!0 05 0696 06007 NONE N
Y 1/(x+constant) 0.1 0.593 0543 1.626 > 0.05 2.143'> 0 05 0872 0.001 NONE N
Y
' /(x4ýconstant) 0.5 0.182 0 921 1.402 > 005 2.3285,0.05 0.948
<001 NONE
'N Y
""1(x-ceo~sta"t" 0.116 0625 1'.383 > 005 2:412>0.05
'0863 0001 NONE N
Y logtl(ix+onstant) 001
'0.319 0593 1.353 <=0 05 2.349 > 0 05 0.843 0.002 NONE N
Y logi,(x4-constant) 601 0097
'0349 1.308 <=0.05 2*481 > 0 05 0686
'0 008 NONE N
Y logo'(x+constant) 0o5 0.052 0'2§1 1.358>*>0 05 2.558 > 0 05
'0 572 0015 NONE N
Y logo(x+;on.stant)
I 1005"1 0.i88 "1.384 > 605 2 568 >: 0 05 0522
'0019 NONE N
Y NONE 0
0.073 0.327 1.374 > 0 05
'2'32;7> 0 05 0 294 6'0050
' NONE" N
Y
kxcconstant) 001 0043 0.211 1.306ý k0.05 2574>005
'0.390 "0 034
'NONE Y
.4(x+constant) 0.1 0041 0.235 1.317 <--0.05 2 558 > 0 05 0378 0036 NONE Y
Y
. (x+constant) 0,-.5 0-043-"
0255 1.33f1<=0.05 2.523>005 '
0.361 0038 NONE Y
Y q(x.nstant)...
0044 0.261 1'335<=-005
2499>005
'0.352 i 0040 "NONE Y
,4(x+constant) 001 0081 0,215 1.286 <=0105 2.534 > 0'05 0.562 0016 rNONE N
Y
,N(x+constant) 0.1 0 047 0.231 1.310<7-005,1,
,2.572>005 0.503 0021 NONE Y"
Y "qq(x+constant) 0.5 0.043 0.254 1.347 <=0 05 2.573 > 0 05 0450 0026 NONE Y
Y
,4(x+constant) 1 0044 0262 1.358>005 2556>005 0424 0029 NONE Y
(continued) f --
Subtidal fish observations assumption testing for BACI analysis - Midwater (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Valuc Prob.
Probability Rt Analysis Analysis Analysis Engraulis mordax count l/(x+constant) 0.01 0.395 0026 2.020 > 0 05 2.100 > 0 05 0284 0.052 NONE N
N 1/(x+constant) 0.1 0.441 0.143' 2 041 > 0 05 2.100 > 0 05 0304 0048 NONE N
Y 1I/(x+constant) 0.5 0.450' 0496 2 068 > 0 05 2 100>005 0341 0.04 1 NONE N
Y i/(x+constant) 1 0436 0 632' 2 076 > 0 05 2.100 > 0 05 0.353 0.039 NONE N
Y loglo(x+constant) 0.01' 0,342, 0300 2 055 > 0 05 2 100>005 0.322' 0.045 NONE N
Y loglo(x+constant) 0.1 0.338 0556 2 072 > 0.05 2 100>005 0.347 0040 NONE N
Y logo0(x+constant) 05 0317 0.719 2.081 > 0 05 2 100>005 0.361 0038 NONE N
Y loglo(x+constant) 1 0.308 0759 2 083 > 0 05 2 100>005 0.365 0037 NONE N
Y NONE 0
0486 0.822 2.086 > 0 05 2.100 > 0.05 0.371 0.037 NONE N
Y
"(x+constant) 0.01 0348 0.703 2 080 > 0 05 2.100->0.05 0.360 0038 NONE N
Y
"(x+constant) 0.1 0355 0.753 2 083 > 0 05 2 100>005 0.364 0038 NONE N
Y q/(x+constant) 0.5 0.365 0.788 2 084 > 0 05 2 '00 > 0.05 0 368 0037 NONE N
Y q(xtconstant) 1 0.373 0.799 2.085 > 0.05 2.100 > 0.05 0.369 0037 NONE N
Y qI(x+constant) 0.01 0.293 0.529 2 070 > 0.05 2 100>005 0344 0.041 NONE N
Y q4(x+constant) 0.1 0.301, 0672 2 078 > 0 05 2.100 > 0 05 0357 0039 NONE N
Y q'Jwx+constant) 0.5 0 307 0 759 2 083 > 0 05 2.100 >,005 0.365 0.037 NONE N
Y
+4*(x+constant) 1 0.312 0.782 2 084 > 0 05 2.100 > 0 05 0.367 0,037 NONE N
Y Oxyjulis californica count I/(x+constant) 0.01 0006 0.198 2.189>0.05 2.074>0,05 0.601 0.013 NONE Y
Y 1/(x+constant) 0.1 0.003 0.529 2.129 > 0 05 1.992 > 0.05 0.754 0.005 NONE Y
Y I/(x+constant) 05 0007 0752 2 003 > 0 05 1.772 > 0 05 0.785 0003 NONE Y
Y I/(x+constant)
I 0.019 0,584 1 896>005 1621 >0.05 0.525 0019 NONE Y
Y 1og10(x+constant) 0.01 0.010 0.398 1.874 > 0.05 1 345 > 0.05 0383 0.035 NONE Y
Y logi0(x+constant) 0.1 0.030 0361 1 662>005 1336>0.05 0181 0080 NONE Y
Y loglo(x+constant) 0.5 0038 0252 1463>005 1326>005 0076 0.136 NONE Y
Y logI0(x+constant)
I 0037 0204 1.372 > 0 05 1.333 > 0 05 0047 0 168 NONE Y
Y NONE 0
0075 0004 1.190 <=0.05 1.927 > 0.05 0.002 0.354 NONE N
N x(X+constant) 001 0022 0067 1.188<=005 1,580 > 0 05 0011 0262 NONE Y
Y
"(xwconstant) 0.1 0.022 0062 1 167 <0 05 1588 > 0 05 0009 0271 NONE Y
Y "q(xwconstant) 05 0022 0053 1.141 <-0 05 1.612 > 0.05 0.007 0286 NONE Y
Y J(x+constant)
I 0022 0047
1. 129 <0 05 1.632 > 0 05, 0006 0.296 NONE Y
N
+4(x+constant) 001 0.026 0208 1.462 > 0.05 1.389 > 0.05 0.065 0.146 NONE Y
Y qM(x+constant) 0.1 0.028 0.177 1.363 > 0 05 1 400>005 0041 0.177 NONE Y
Y 4/(x+constant) 0.5 0026 0.134 1.264 <=0.05 1.428 > 0.05 0.023 0214 NONE Y
Y
, q(x+constant) 1 0023 0.113 I 218 <=0 05 1454 > 0 05 0.016 0236 NONE Y
Y (continued)
C (
(
Ct Cf C
(
F -
VF-f F.
[
r F
F---
f F-I Subtidal fish*6bservations assumption testing for BACI-analysis-Midwater (continued)-.
Results of Tests for, Varance' Pa~sed Levene Tukey Serial Correlation Trend Trend Stricture Adjusted' Tests for Constant Used in I Tesi Test
, Pre-Op
. Operation Test Test used in d.f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
,-Value Prob Probability R"
Analysis Analysis Analysis Sebastes chrysomelas/S carnatus I
count l/(x+constant) 001 0.144 0.058 2.036 >*0.05 2.252>005 0.857 0002 NONE N
jw/(x+monstant, 0.1 0422 0.079 1.984 > 0 05 2.226 > 0'05 0 967
< 001 NON1E N
iV I/(x+constant) 0.5 0994 0 423 1.803 > 0 05 1.936>: 0 05 0.735 0005 N4ONE N
Y l/(xo+onstant)
I 0999 0.697 1 685>005 1.966 > 0 05 0640 0010 NONE N
Y 1ogo(x+constant) 001 0952 0.375 1 890>005 2.141 > 0 05 0881 0001 NONE N
Y lo6i,0 x+constant)
"0.1 0.999 0.661 1.747 > 0 05 2.021 > 0 05 0.739 0.005 NONE N
Y logJ0(x+constan0 05 0861 0081 1.621 > 0 05 2 029 > 0 05 0.666 0.009 NONE N
Y lo~g0(x+constant) 1 0.723 0.045 1.593 > 0 05 2 040 > 0.05 0671 0008 NONE N
N NONE
.1 0 0341 0.058 2 003 > 0 05 2.134 > 0 05 0839 0.002 NONE N
Y
"(i+4onstant) 0.01 0.581 0696 1.815>005 2.094 > 0 05 0.741 0.005 NONE N
Y
,'(x-constant) 0.1 0.502 0674 1.797 > 0 05 2.091 > 0 05 0.731 0.005 NONE N
Y
(x+constant) 05 0.439 0.724 1.790 > 0 05 2.092 > 0.05 0.736 0.005 NONE N
Y
J(x+constant) 1 0.420 0.800 1.797 >0.05
'2.093 > 0.05 0.748 0.005 NONE N
Y 44(x+constant) 0.01 0.987 0618 1.789 >0 05 2 079 > 0 05 0.769 0.004 NONE
'N Y
t4(x+constant)
,0.1 0"843 0.275 1.715 >'0.05 2.055 >0.05 0.710 0.006 NONE-
"N Y
"4+4(,-constant) 0.5 0.617 0.174
.1.667">005 2061 >'005 0.692 0.007 NONE
'N
'Y "44(x+constant)
, 1 0.5'38 0.191 1.667 >*0.05 2.066 > 0 05 0.706 0067 NONE N
Y Sebastespaucsplnis (Ju;.)
count 1/(xýconsTýit) 0,01 0.957
'0 222 1.437->!0 05 1.931 >'0.05
'0.115 0.109 NONE N
Y 1/(x*iconstant) 0 I
'0.848 0.147 1.523 > 0 05 1.937 >'00"5 0.138 0.097 NONE N
Y l/(i-conrstant) 0.5 0.420 0.136 1.740 > 0.05 1.951 >0.05 0257 0.058 NONE N
Y
,l/(x+constant 1
0336 0.231 1865>0.05 1.956>005 0399 0033 NONE N
Y log 15(x+constant) 001 0.642 0.312 1.705 > 0 05 1935>005 0.289 0051 NONE N
Y loglo(x+constant)
,,0.1 0.329 0437 1 885 >005 1.946 > 0 05 0.464 0 025 NONE N
Y logl0(x+constant) 0.5 0269 0653 2 018 > 0 05 1.957 > 0.05 0682 0.008 NONE N
Y logo(x+constant) 1 0.272 0.711 2,054 > 0 05
1.960 > 0 05 0.772 0.004 NONE N
,Y NONE 0
'0.190 0579 2093>005 1.964 ):0 05
'0.888 0.001 NONE N
Y
'.*i+iconstai~t) 1001
'0231 0'661 2.056>005
'1.944>005 0.778
'0004 NONE N
Y
"_.(x+constant) 01 0.225 0656 2 073 > 0,05 1.953 > 0 05 0816 0003 NONE N
Y
- (x+constant) 0.5 0228 0.645 2 087 > 0.05 1.960 > 0 05 0856 0002 NONE N
Y "4(x+icnstint).
1' I
0.229 0.636' 2091 >0.05
'1.962->005 0872' 0001 NONE N.
.' Y qV(x+constant) 6 001 0322 0.597 1.931 >0.05 1.939>'0 05 0.551 0016 NONE N,
Y' 46(x-constant) 0.1
-0.252
'0.660 2,011 >005 *5 ""i.49>005
'0673 0008 N-;ONE N
-Y "q(x+constant) 0.5 0248 0693 2065>005.
1.958>0.05 0.792 0.003 NONE N
' Y (i
1contant)
I 0.251 0688 2079>005 1.961 >005 0836 0002 NONE N
Y (continued)
Subtidal fish observations assumption testing for BACI analysis - Midwater (continued)
"Results of Tests for Variance' Passed Lcvene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob Probability R"
Analysis Analysis Analysis Sebastes serranoides/Sflavidus (juv.)
count l/(x+constant) 0.01, 0.121 0.595 2 322 > 0.05 1 811 >0.05 0.841 0.002' NONE N
Y 1/(x+constant) 0.1
0. 134' 0.948 2.310 > 0.05 2 024 > 0 05 0991
<.00 I NONE N
Y I/(x+constant) 0 5 0 241' 0642 2.229 > 0 05' 2.097 > 0.05 0.868 0.001 NONE N
Y 1/(x+constant) 1 0304 0675 2.169 > 0 05 2.177 > 0.05 0.899 0.001 NONE N
Y logi0(x+constant) 0.01 0.352 0.952 2.344 > 0 05 2 377 > 0 05 0974
<.001 NONE N
Y loglo(x+constant) 0.1 0.541 0.938 2.287> 0.05 2.509> 0.05 0.971
<.001 NONE N
Y Iog0i(x+constant) 0.5 0595 0.940 2.264 > 0.05 2.501 > 0.05 0.990
<.001 NONE N
Y 1og10(x+constant)
'l 0.670 0847 2.289 > 0 05 2 517 > 0.05 0.950
<.001 NONE N
Y NONE 0
0.517
<.001 2 849 > 0 05 2.405 > 0 05 0611 0012 NONE N
N "q(x+constant) 001 0.931 0.111 2.796 > 0 05 2.572 > 0.05 0.952
< 001 NONE N
Y
'l(x+constant) 0 1 0923 0.088 2.825 > 0.05 2 532 > 0.05 0.948
< 001 NONE N
Y
"ý(x+constant) 05 0921 0 056 2 897 > 0.05 2.500 > 0.05 0.954
<.001 NONE N
Y q(x+constant) 1 0.917 0039 2.954 > 0.05 2A88 > 0.05 0.956
<.001 NONE N
N "qqw(x+.constant) 0.01 0.755 0.746 2.426 > 0 05 2.631,>0.05 0.987
<.001 NONE N
Y 44(x+constant) 0.1 0.776 0.679 2.420 > 0 05 2.569 > 0 05 0.999
<.001 NONE N
Y 44(x+constant) 0.5 0.831 0544 2 472 > 0 05 2.525 > 0 05 0 970
<.001 NONE N
Y
'qq(x+constant) 1 0.879 0.461 2.535 > 0.05 2.516 > 0.05 0.948
< 001 NONE N
Y Spp. fish count i/(x+constant) 001 0010
<.001 2 090 > 0 05 2.083 > 0 05 0.961
<.001 NONE Y
N l/(x+constant) 0.1 0009
<.001 2.084 > 0.05 2.080 > 0.05 0.988
<.001 NONE Y
N 1/(x+constant) 0.5 0007 0.004 2 066 > 0 05 2.061 > 0 05 0.905 0001 NONE Y
N 1/(x+constant) 1 0.006 0.022 2.050 > 0 05 2 040 > 0.05 0.797 0.003 NONE Y
N loglo(x+constant) 0.01 0007 0118 2.026 > 0 05 2 016 > 0.05 0.548 0.017 NONE Y
Y Iog,0(x+constant) 01 0007 0.134 2 024>005 2011>0.05 0.531 0.018 NONE Y
Y loglo(x+constant) 0.5 0.009 0.199 2 017 > 0 05 1.994 > 0 05 0471 0.024 NONE Y
Y loglo(x+constant) 1 0.011 0254 2 011 > 0 05 I 980 > 0.05 0.419 0.030 NONE Y
Y NONE 0
0.222 0.118 2 075 > 0.05 1968 > 0.05 0214 0.069 NONE N
Y A(x+constant) 001 0033 0.244 2 017 > 0 05 1 977 > 0,05 0.323 0.044 NONE Y
Y "A(x+constant) 0.1 0.035 0.247 2 017 > 0 05 1 975 > 0.05 0.317 0.045 NONE Y
Y 4(x+constant) 0.5 0.043 0.254 2.018 > 0 05 1.968 > 0 05 0.298 0.049 NONE Y
Y "4(x+constant) 1 0.053 0 255 2 019 > 0 05' 1.962 > 0.05 0 282 0.052 NONE N
Y qq(x+constant) 0.01 0.012 0.209 2 016 > 0 05 1.994 > 0 05 0423 0.029 NONE Y
Y
",4 (x+constant) 0.1 0.013 0.221 2 015 > 0 05 1.991 > 0 05 0.412 0031 NONE Y
Y "q(x+constant) 0.5 0.017 0.258 2.012 > 0.05 1.979 > 0 05 0374 0036 NONE Y
Y
'lql(x+constant)
I 0022 0281 2.010>005 1 969>005 0342 0041 NONE Y
Y (continued)
L L
C
v---
F-I-
F -
f --
I --
F.. r 7
r---".-
r--
F--
F -
F-F Subtidal fish observations assumption testing for BACI analysis - Midwater (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted" Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability RI Analysis Analysis Analysis Total fish count 1/(x+constant) 001 0,142
<001 2.141>005 1.355>005 0.511 0020 NONE N
N I/(x+constant) 0.1 0.150
<.001 2 143 > 0 05 1.348 > 0.05 0.502 0021 NONE N
N l/(x+constant) 0.5 0 194
<001 2 130>005 1.333>005 0.471 0.024 NONE N
N I/(x+constant) 1 0.244
< 001 2 092 > 0 05 1.338 > 0 05 0.435 0.028 NONE N
N log1o(x+constant) 001 0.337 0055 1.530 > 0 05 1.586 > 0 05 0.118 0.107 NONE N
Y log 10(x+constant) 0.1 0.359 0064 1.519 > 0.05 1.588 > 0 05 0.116 0.109 NONE N
Y logi0(x4constant) 0.5 0.370 0101 1.482 > 0.05 1.600 > 0 05 0.107 0.114 NONE N
Y log 10(x+constant) 1 0.380 0.140 1.447 > 0.05 1.612 > 0 05 0099 0.119 NONE N
Y NONE 0
0610 0.568 1.351 <=0,05 1.694 > 0 05 0065 0.146 NONE N
Y
')(x+constant) 001 0.588 0523 1.268 <=0.05 1 655>005 0058 0.153 NONE N
Y "4(x+constant) 0.1 0588 0.529 1.267 <=0 05 1.655 > 0 05 0.058 0.154 NONE N
Y "J-x4-constant) 0.5 0.591 0.549 1 264 <=0 05 1.657 > 0 05 0058 0.154 NONE N
Y 4(x+constant) 1
'0.594 0.569 1.260 <-0.05 1 659>005 0057 O.I55 NONE N
Y
+l(x+constant) 001 0476 0250 1.350 <0 05 1631 > 0 05 0075 0.137 NONE N
Y qqw(x+constant) 0.1 0478 0262 1.346 <=0 05 1.632 > 0.05 0.074 0.138 NONE N
Y qJ(x+constant) 05 0.485 0.304 1.330 <-0 05 1.638 > 0 05 0.071 0140 NONE N
Y qw(x+constant) 1 0492 0.344 1.315 <=0 05 1.643 > 0 05 0069 0 143 NONE N
Y I. Serially correlated data requiring use of autoregressive error structure in analysis.
2. Heterogeneous variances requiring Satterthwaithe adjusted degrees of fireedom in analysis
F...
I....
"Subtidal fish observations-assumption testing for BACI analysis - Benthic..
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transfontation Probability Probability Q-Value Prob.
Q-Value-Prob Probability Rz Analysis Analysis Analysis Aulorhynchusfilavidus count I/(x+constant) 001 0.745 0.745 1.869 > 0 05 2 406 > 0 05 0.990
<00I NONE N
Y 1/(x-constant) 0.1 0372 0680 1.929"> 0 05 2 447 > 0 05 0.952
< 001 NONE N
Y I/(x+constant) 0.5
'0044 0.712 2029>005 2.417>:005 0939
<001 NONE Y
Y I I(xf+constant)'
1 0022 0.788 2043>005 2.288> 0.05
'0952
<001 NONE Y
Y logio(i+constant) 0.01 0.172 0.738 1.814>005
'2.309 > 0.05 0.939
<001 NONE IN IY log8o(x+constant) 0 0.1 0025 0.766 1.855 > 0 05 2 196>005
'0.920
<.00 I NONE Y
Y Ilogo(x+iconitant) 0.5 0017 0.779 1.840 > 0 05 i.972 > 0 05
'0.912
'0001 NONE Y
Y loglo(x+eonsitant)
1 10016
'0.746 1.800>005 1.841 > 0 05 0.905 0001
'NONE Y
Y NONE 1 0 0637 0069 1.552> 0 05 1.410> 0.05 6.592
ý0 0103 NONE Y
Y
x+constant) 001 0015 0535 1 656>005 1.763 > 0.65 0809 0 003 NONE Y
Y
-(x+constant) 0.1 0015 0.506 1.660 > 0.05 1.704 > 0 05 0802 0003 NONE Y
Y
'/(x+constant) 0.5 0016 0.451 1.645 >005 1.619>005
'0.790
'0003 NONE Y
Y
-,(x+constant) 1 0017 0.409 I1631 > 0 05 1.575 > 0.05 0.780
'0004 NONE Y
W(x+constant) 0.01 0023 0.730
1.745 > 0 05 2 084 > 0 05 0891 0.001
'NONE Y
144(x4-constant) 0.1 0016 0.716
,1.764 > 0 05 11.961 > 0 05 0.877 0001 NONE Y
Y "4"(x+constant) 05 0015 0661
.1.740>0 05 1.788>005
,0864 0001 NONE
,y Y
4'J(x+constant) 1 0015 0610
,1.711>0.05 1.700 > 0.05 0853 0002
,NONE
,Y Y
Brachyistiusfrenatus" count 1/(,+conrstait) 001 0.550 0.897 1 292 <=0 05 2 602 > 0 05 0.604 0012 NON1E N
Y i l/(i+constant) 01 0687 0589
'1.449>0)05
'2082>005 0823
' 0.002 NONE N
Y "i/(x+c6nstant) 05 0 513 0.564
'1.927 > 0 05 2.135 > 0 05 0.963
<.001 NONE N
Y
'1/(x+constant)
' :1 0428
.0637
2098>005 2.139>005 0910 "0001 NONE N
Y log 1o(x+constant) 001 0.715 0.538 1.518 > 0 05 2.047 > 0 05 0.753 0005 NONE N
Y log1o(x+constant) 0.1 0.562
, 0.538
1 873>005 2098>005 0.853 0002 NONE N
Y logl 0(x+eonstant) 0.5 A0.428
-0.589
'2.121 >005
'2.129> 0 05 0.798
' 0003
'NONE N
Y log (xf-c6nstant)
'1 0425
'0.552
'2.165>005 2 138>005 0729 0006 NONE
'N Y
NONE*..
0 0449 0.150
'2 22 >:0.05 2.'167 > 0 05 0460 0025
'NONE "N
Y
. (-+constant)
'061
'0.521 0465 1.948--0605 2077>'0.05 0.705 0007 NONE N
V
. (x+constant) 0.1 0449 0.474 2.070>005 2.113>005 0.702 0007 NONE N
Y
""(x-*oiistant)'.""
0.5
.0.433 0426 2.131>005' 2.140>005 0642 0010 NONE N
Y
.'(.+constant)
I 0.437 0.375 2.1 3"0>*005 2.1ý8>005 0.600 0013
"'NONE N..
. Y "M4(x+constant) 001 0.654 0497 1.736e>005 2.057>0.05 0.761 0004 NONE N,
' Y 4 4(x+constant) 0.1 0.491 0.539 1.992 > 0 05 2.102 > 0.05 0.795 0003 NONE N
YV qw(x+constant) 0.5 0.427 0.529 2.138 > 0 05 2.132 > 0 05
- 0.726 0 006.
NONE N
Y q'q(x+constant)
I 0.431 0476 2 156>005 2.142 > 0 05 0.667 0.009 NONE N
Y (continued) c--..
r --
r"....-
F-" c --
u--
r-...
-r-....--
c -
r--. F -...
r-_
F -
Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transfonnation Probability Probability Q-Value Prob Q-Valuc Prob Probability R'
Analysis Analysis Analysis Citharichtliys spp.
count l/(x+constant) 0.01 0003
< 001 2 057 > 0 05 1.168 <=0.05 0.405 0.032 NONE Y
N ll(x+constant) 0.1
<.001
<.001 2 013 > 0.05 1.721 > 0 05 0.458 0025 NONE Y
N 1/(x+constant) 05
<.001
<.001 1.905 > 0.05 2 076 > 0 05 0 609 "
0012 NONE Y
N i/(x+constant) 1
<.001
<.001 1.844 > 0 05 2.130 > 0 05 0.710 0.006 NONE Y
N logl0(x+constant) 0.01
< 001
< 00!
1.959 > 0 05.
1.821 > 0.05 0.542 0.017 NONE Y
N logo(x+constant) 0.1
<.001
<.001 1 884 > 0 05 2.038 > 0.05 0.657 0.009 NONE Y
N Ioglo(x+constant) 0.5
<.001
<.001 1.802 > 0.05 2.095 > 0.05 0.801 0.003 NONE Y
N loglo(x+constant)
I
<001
<.001 1.769 > 0 05 2 091 > 0 05 0.869 0001 NONE Y
N NONE 0
<.001
<.001 1.704 > 0 05 1.934 > 0.05' 0934
<.001 NONE Y
N
'kx+constant) 0.01
< 001
< 001 1 815> 0.05 2.006 > 0.05 0.796 0003 NONE Y
N
"*(x+constant) 0.1
< 001
< 001 1.783 > 0.05 2 023 > 0 05 0856 0002 NONE Y
N "q(x+constant) 05
<.001
<.001 1.747>0.05 2021>005 0.931
<.001 NONE Y
N "4(x+constant)
I
<.001
<.001 1.733 > 0.05 2 012 > 0 05 0.966'
<.001 NONE Y
N qM(x+constant) 0.01
<.001
<.001 1 891 > 0.05 1.973 > 0.05 0.654 0.009 NONE Y
N qq(x+constant) 01
< 001
<.001 1 834 > 0.05 2.049 > 0 05 0.750 0.005 NONE Y
N
"+4(x+constant) 0.5
<.001
<.001
!.774 > 0.05 2.065 > 0.05 0.864 0001 NONE Y
N "4"4(x+constant)
I
<.001
<.001 1.750 > 0.05 2 055 > 0.05 0.917 0001 NONE Y
N Coryphopterus nicholsi count I/(x+constant) 001 0008 0.021 1.505 > 0.05 1.421 > 0 05 0114 0.110 NONE Y
N ll(x+constant) 0.1 0036 0.023 1564 > 0.05 1.565 > 0.05 0.141 0096 NONE Y
N 1/(x+constant) 05 0.153 0065 1.716>0.05 1.366>005 0.413 0.031 NONE N
Y 1I/(x+constant) 1 0.109-0.096 1 825 > 0.05
1. 117 <=0.05 0692 0.007 NONE N
Y logo(x+constant) 001 0 109 0.029 1 683 > 0.05 1.268 <=0.05 0.259 0057 NONE N
N Iog, 0(x+constant) 01 0279 0.064 1.800 > 0.05 1093 <=0 05 0.541 0017 NONE N
Y logl0(x+constant) 05 0.110 0.138 1.931 > 0.05 0818<=005 0969
<.001 NONE N
Y Ioglo(x+constant)
I 0070 0 184 1.983 > 0.05 0.700 <=0 05 0856 0.002 NONE N
Y NONE 0
<.001 0.368 2 068 > 0 05 0.439 <=0.05 0.533 0.018 NONE Y
Y A(x+constant) 001 0.126 0.121 1.957 > 0 05 0 704 <=0 05 0.955
<.001 NONE N
Y
'(x+constant) 01 0053 0.171 1986 > 0.05 0 647 <=0 05 0885 0.001 NONE N
Y "A(x+constant) 0.5 0015 0236 2 023 > 0 05 0.572 <=0 05 0.724 0.006 NONE Y
Y A(x+constant)
I 0.006 0.268 2 038 > 0 05 0 539 <=0.05 0 663 0009 NONE Y
Y qq(x+constant) 0.01 0.341 0.054 1.823 > 0 05 0.992 <0 05 0.531 0018 NONE N
Y 4*t(x+constant) 0.1 0214 0.103 1.901 > 0 05 0.853 <005 0 823 0.002 NONE N
Y "4'q(x+constant) 0.5 0.064 0.181 1 982 > 0.05 0682 <=005 0 866 0.001 NONE N
Y "44(x+constant) 1 0025 0223 2 013 > 0.05 0 612 <=0.05 0.752 0.005 NONE Y
Y (continued)
F-I-"r
[....
7
[
r-..
F [7
[.
F7 F
7 -
F-7
[.
U..
Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)...
Results of Tests' or Variance' Passed "Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Ulsed in Test
'Test ie-Op Operation Test Test' used in d f. uised in BACI Taxon Type Transfobmati6n Transforntation Probability Probability Q.Value Prob.
Q-Value Prob.
Probability WR Analysis Analysis Analysis Damallchthys vacca (-Rhacoelhllus) count K/(x 4ýonstant) 0.01 0450 0.992 1.710 > 0 05 2.108 > 0 05 0.344 0041 NONE N
Y l/(x4-constant) 0.1 0.165 0659 1609 > 0 05 2.213 > 0.05 0290 0051 NONE N
Y 1/(x+constant) 0.5 0.165 0348 1.878 > 0 05 2.437 > 0 05 0387 0034 NONE N
Y 1/(x+constant)
, I 0286 0.434 2 022 > 0 05 2 436 > 0 05 0.460 0025 NONE N
Y log1o(x+constant) 001 0.756 0.553 1 828>005 2.246 > 0.05 0320 0045 NONE N
Y loglo(x+constant) 0.1 0.467 0409 1.962 > 0.05 2 318 > 0 05 0384 0035 NONE N
Y logo(x+constant) 0.5 0068 0.540 2.092 > 0 05 2 284 > 0 05 0.489 0022 NONE N
Y log,&
0(x+constint) n 1 0.015 0656 2.124 > 0 05 2.250 > 0.05 0.528 0018 NONE Y
Y NONE ' ' " "
0 0009 0.979 2.149>0 05 2.202>0 05 0.589 0.013 NONE Y
Y qw(x-Constant) 001 0017 0549 2.107 > 0 05 2.210 > 0 05 0.447 0027 NONE Y
Y
.(x+constant) 01 0010 0608 2 123>005 2.209 > 0 05 0.493 0,022 NONE Y
Y x-+constant),
05 0004 0.740 2.140 > 0 05 2.199 >,0 05 0.543 0.017 NONE Y
Y "qx+constant),
) 1 0003 0810 2.145 >*0.05 2.194 >*0.05 0.560 0016 NONE Y
Y 44kx+constant) 0.01 0'282 0,471 1 988 >'0.05 2.248 > 0 05 0.369 0037 NONE N
Y "4x+constant 0 1 0078 0476 2 060 > 0 05 2.256 > 0.05 0436 0 028 NONE N
Y 44(x+constant) 0.5 0011 0633 2.122 > 0.05 2.231 > 0.05 0.516 0019 NONE Y
Y
'44(x+constant)
., 1 0.004 0.730 2.137 > 0 05 2.213 > 0.05 0544 0017 NONE Y
Y Emblofocajacksoni count 1I(xconstani) 0.01 0 047 002,1 1.560. 0 05 1.491 > 0 05 0.557 0016 NONE Y
N ll(x+constant) 01
<.001 0047 1.439 > 0 05 1404 > 0.05 0.597 0013 NONE Y
N K/(x+on`stant) 05 0002 0.145 1.567 > 0 05 1.236 <-40 05 0.632 0.011 NONE Y
Y ll(x--onstint)
I 0016 0200 1,791 >005 1.180<-O 05 0.635 0010 NONE Y
Y loglo(x+constant) 0.01 0009 0.163 1.800 > 0 05 1.087 <=0.05 0609 0012 NONE Y
Y log*0(x+constant) 0.1 0043 0.191 1.880 > 0 05 1.076 <=0 05 0623 0011 NONE Y
Y loglo(x+constant) 05 0170 0.234 2.103 > 0.05 1.065 <=0 05 0.641 0.010 NONE N
,Y lg,0(x+cohstant) 1 A0.169 0250 2.240 > 0,05 1061 <--0 05 0650 0010 NONE N
Y NONE 0'
ý 0
<001 0.276 2.555 > 0 05 0.837 <=0 05 0698 0.007 NONE Y
Y
. (x-+constant 001 0009 0245 2259>005 0949<=005 0645 0010 NONE Y
Y
'J(x+constant) 0.1 0005 0.251 2 295 > 0 05 0 952 <-0 05 0651 0009 NONE Y
Y
.(x+constant) 0.5.
0 0001.
0261-..
2.381>005...
0956<=005.-.
0.663 0.009 NONE
'Y Y
'" (x-ýconsiant) i
<001 0.265 2.431-> 0.05 0.952 <=0 05 0.670 0.008 NONE Y,
Y qw(x+constant) 0.01 0696 0211 2,029>0.05 1012<=005 0625 0011 NONE N
Y q4"wx+constant) 0.1 0.135 0226 2.093>'005 1.013<=0.05 0635 0010 NONE
'N Y
.(x+constant) 0,5 0079 0.249 2.251>005 I015 <=0 05 0650 0010 NONE N
Y
""1'(x+constant) 1 0018 0.258 2.343>0.05 1011 <005 "
659 0009 NONE Y
(continued)
Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)
Results of Tests for Variance' Passed Levenc Tukey Serial Correlation Trend Trend Structure Adjusted" Tests for Constant Used m Test Test Pre-Op Operation Test Test used in d f used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability Rz Analysis Analysis Analysis Einbwtoca lateralis count 1/(x+constant) 001 0002
<.00 1 1975 > 0 05 1.144 <=0 05 0.632 0.011 NONE Y
N 1/(x+constant) 0.1
<001
< 001 1.925 > 0.05 1.472 > 0 05' 0698 0.007 NONE Y
N i/(x+constant) 0.5 0093 0007 I 942>005 I 687 >005 0857 0.002 NONE N
N 1/(x+constant) 1 0.507 0.120 1.941 >005 1.710>0.05 0.521 0.019 NONE N
Y Iogis(x+constant) 0.01 0.055 0.181 1.816>0.05 1.562 > 0.05 0.324 0.044 NONE N
Y logio(x+constant) 0.1 0545 0.276 1.799 > 0.05 1.733 > 0 05 0.277 0.053 NONE N
Y log1o(x+constant) 0.5 0.906 0.523 1.744 > 0 05 1.875 > 0 05 0.184 0079 NONE N
Y Ioglo(x+constant) 1 0.869 0657 1 696>005 1.954 > 0.05 0.140 0096 NONE N
Y NONE 0
0569 0.752 1.472 > 0.05 2.272 > 0.05 0.053 0.160 NONE N
Y 4(x+constant) 001 0.928 0667 1615>0.05 2025>005 0106 0115 NONE N
Y A(x+constant) 0.1 0.866 0.687 1.608 > 0 05 2 053 > 0 05 0.101 0.118 NONE N
Y
"-,(x+constant) 05 0.785 0.736 1.584 > 0.05 2.107 > 0.05 0.088 0 127 NONE N
Y "4(x+constant) 1 0748 0.761 1 564>005 2 140 > 0.05 0079 0.133 NONE N
Y "44(x+constant) 001 0.725 0.467 1.714 > 0.05 1.814 > 0.05 0.177 0081 NONE N
Y
"+q(x+constant) 0.1 0.936 0.528 1.702 > 0 05 1.891 > 0.05 0161 0.087 NONE N
Y
",4(x+constant) 05 0.876 0662 1.660 > 0.05 1.992 > 0.05 0.124 0.104 NONE N
Y
",q(x+constant) 1 0.814 0.728 I 626>005 2049>0.05 0.104 0.116 NONE N
Y Engraulhs mordax count 1/(x+constant) 001 0.421 0012 2.014>0.05 2.074----
0.167 0.085 NONE N
N I/(x+constant) 0.1 0.456
<001 2.001 >0.05 2.074 ------
0.161 0087 NONE N
N 1/(x+constant) 0.5 0542
< 001 2 025 > 0 05 2.074 ------ 0216 0069 NONE N
N 1/(x+constant)
I 0572
< 001 2 047 > 0 05 2074----
0263 0.057 NONE N
N loglo(x+constant) 0.01 0,542
<.001 2 004 > 0 05 2074---
0175 0.082 NONE N
N logio(x+constant) 0.1 0590
< 001 2.034 > 0 05 2.074 ------ 0235 0.064 NONE N
N log 10(x+constant) 0 5 0610
<001 2.063 > 0 05 2.074 - -
0.303 0048 NONE N
N logio(x+constant)
I 0614
<.001 2.071 > 0.05 2.074 ------
0324 0.044 NONE N
N NONE 0
0.567
<.001 2 083 > 0 05 2.074 ------
0361 0.038 NONE N
N "4(x+constant) 001 0608
<.001 2 060 > 0 05 2.074 ------
0.295 0050 NONE N
N "A(x+constant) 0.1 0.606
< 001 2 070 > 0 05 2.074 ------
0.321 0045 NONE N
N
",(x+constant) 0.5 0.602
<.001 2 077 > 0 05 2.074 ------
0341 0041 NONE N
N w(x+constant) 1 0600
<.001 2.079 > 0 05 2.074 ---
0.347 0.040 NONE N
N q',4(x+constant) 0 01 0.603
<.001 2 029 > 0 05 2 074....
0226 0.066 NONE N
N 4Ax+constant) 0.1 0612
< 001 2 054 > 0.05 2074----
0281 0.053 NONE N
N "44(x+constant) 0.5 0.613
<.001 2 071 > 0.05 2.074.....
0.324 0044 NONE N
N q(x+constant) 1 0611
<001 2 075 > 0 05 2074-----
0.337 0042 NONE N
N (continued)
F-F-
F--
F--
(--
r-F--
[-
F-7-.'
Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)
Resuits of Tests'for Variance' Passed Livene
Tukej, Serial Correlation' " '
Trend Trend Structure Adjusted' Tests for Constant Used in Test" Test Pre-Op
'Operation Test Test used in d f. used in BAC!
Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob.
Probability RW Analysis Analysis Analysis Ilexagrammos decagram count l/(g+const*at) 061 0.226 0679 1.827 > 0.05 1.766 > 0 05 0 690 0.007 NONE N
Y l/(x-onstant) 0.1 0456 0982 1.724 > 0 05 2 490 > 0 05 0866 0001 NONE N
Y 1/(x+constant) 0.5 0794 0.786 1.505 > 0 05 2.466 > 0.05 0.785 0003 NONE N
Y 1/(x+constant) 1' 0691 0.451 1.536 > 0 05 2.437 > 0 05 0.596 0013 NONE N
Y logl 0(x+constant) 001 0441 0910 1.697 > 0 05 2 581 > 0 05 0987
<.001 NONE N
Y Ioglo(x+constant)
'0.1 0659 0753 1.568 > 0 05 2 527 > 0 05 0.733 0005 NONE N
Y logjo(x+constant 05 0.416 0393 1 635>005 2 441 > 0 05 0489 0022 NONE N
Y logt0(x+constant)
'1 0.198 0335 1.728 > 0 05 2 426 > 0 05 0.418 0.030 NONE N
Y NONE' "
0 0009 0502 1.901 > 0 05 2.415 > 0 05 0.330 0043 NONE Y
Y q(x-co'nstint)'
00i 0.317 0558 1.675 > 0 05 2 549 > 0 05 0541 0.017 NONE N
Y qw(x~constant) 0.1 0265 0.439 1.700 > 0 05 2 469 > 0 05 0.451 0026 NONE N
Y 4(x+constant) '
0.5 0083 0.373 1.788 > 0 05 2 428 > 0.05 0.383 0035 NONE N
Y
'l(x+constant) 1 1 1 0039 0.381 I 829>005 2 421 > 0.05 0.362 0.038 NONE Y
Y "44(x+constant) 0.01 0457 0.791 1 641 >005 2 611 >0.05 0.784 0.003 NONE N
Y
"+14(x+constant) 0.1 0547 0563 I 602 > 0 05 2.500 > 0.05 0.579 0.014 NONE N
Y "q(x+constant) 05 0243 0.364 1.711 > 0 05 2 434 > 0 05 0.429 0029 NONE N
Y "4 4(x+constant)
,1 0091 0.349 1.781 > 0 05 2 423 > 0 05 0.387 0034 NONE N
Y Ophlodon elongatius 4
count l/(x-6nstan 0.01 0574 0.260 1.361 >005 1 544 005 0.269 0055 NONE N
Y 1/(x+constant) 0.1 0409 0.194 1.412>: 0.05 1.798 > 0 05 0165 0.086 NONE N
Y I/(x+constant) 0.5 0043 0.145 1.482 > 0 05 1991 > 0 05 0076 0.136 NONE Y
Y l/(i-constant)'
1I 0.017 0.125 1.491 >005 1.979>0.05 0.057 0.155 NONE Y
Y Iog;0(X+constant) 001 0.337 0.181 1.396 > 0 05 1.785 > 0.05 0.140 0096 NONE N
Y log o(i+constant) 0.1 0067 0.142 1.459 > 0 05 1.958 > 0 05 0.081 0.132 NONE N
Y lo'gio(x+constant) 05 0014 0.115 1489 > 0 05 1.965 > 0.05 0052 0.161 NONE Y
Y io.g(x-constant) 1 0007 0.105 1."I90
, 0 05 i.943 005 6045 0.170 N4ONE Y
Y NONE
" 0 0003 0085 1.487 > 0.05 1.895 > 0.05 0037 0.183 NONE Y
Y
,. x+constant) 001 0038 0 i24 1.451 >10 65 1.945 ý 0 05 0.066 b.145 NONE Y
Y "I(x+constant) 0.1 0016 0.112 1.479>005 1.960>005 0053 0.160 NONE Y
Y q(x.+cofosnt)a.,
0.5 0.006"'.-"
0.-100-1-489>,0s "1.934'>005 0043 "0.173 NONE Y
Y q
c(x+constant)
I 0.004 0094 1489>005 "1.920'>005
'0041 0.177 NONE YF
"+J(x+constant) 001 0.157 0151 1.422>005 1.882>0.05 0.098 0,120 NONE N
V
",q(x+constanO 0.1 0029" 0.127 1.470>'005 1.969>0.05 0065 0.146 NONE V
Y 4',(x+constant) 0.5-..
0.009W _
0107 1.489>005 1951 >005 0047 0.167 NONE
.. Y
-Y 4(xfconstant) 1 0006 0099 1490 > 005 1.932 > 0 05 0043 0.174 NONE Y
Y (continued) 7-
Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted" Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob Q-Value Prob Probability R'
Analysis Analysis Analysis Oxyjulls californica count l/(x+constant) 0.01 0325 0.996 2.716 > 0.05 2.008 > 0,05 0.702 0007 NONE N
Y I/(x+constant) 0.1 0.354 0.981 2 825 > 0 05 1.919 > 0 05 0697 0.007 NONE N
Y l/(x+constant) 0.5 0.276 0785 2 956 > 0 05 1.703 > 0 05 0.713 0006 NONE N
Y I/(x+constant) 1 0.241 0.709 2.916 > 0.05 1.580 > 0.05 0714 0006 NONE N
Y loglo(x+constant) 0.01 0.264 0.851 2 805 > 0.05 1.708 > 0 05 0474 0.024 NONE N
Y logio(x+constant) 0.1 0.297 0.906 2.702 > 0.05 1.642 > 0 05 0.424 0.029 NONE N
Y Ioglo(x+constant) 05 0.392 0896 2.538 > 0.05 1.628 > 0 05 0374 0.036 NONE N
Y Iogl 0(x+constant)
I 0.474 0865 2.446 > 0 05 1.647 > 0.05 0,342 0.041 NONE N
Y NONE 0
0.580 0.879 2.006 > 0.05 1.936 > 0 05 0.076 0.136 NONE N
Y
(x+constant) 001 0.929 0.787 2 225 > 0.05 1.815 > 0.05 0.167 0085 NONE N
Y
't(x+constant) 0.1 0.939 0.799 2.205 > 0.05 1.818 > 0 05 0.164 0.086 NONE N
Y q(x+constant) 0.5 0.955 0.816 2 172>005 1.826>005 0157 0.089 NONE N
Y A(x+constant) 1 0964 0827 2 150 > 0.05 1.834 > 0 05 0.151 0.091 NONE N
Y "4q(x+constant) 0.01 0.515 0.763 2.503 > 0.05 1.719 > 0 05 0.286 0.052 NONE N
Y "qq(x+constant) 0 1 0.593 0.789 2A28 > 0 05 1.717 > 0.05 0.269 0.055 NONE N
Y qwx+constant) 0.5 0.705 0796 2.335 > 0 05 1.731 > 0 05 0.246 0 061 NONE N
Y
'l'4 (x+constant) 1 0774 0 794 2.283 > 0.05 1.747 > 0 05 0.230 0065 NONE N
Y Oxylebtuspictus count 1/(x+constant) 0.01
<.001
<.001 2.022 > 0 05 0.959 <-0 05 0.319 0045 NONE Y
N l/(x+constant) 0.1
<.001
<.001 1.565 > 0.05 1.036 <--0.05 0.372 0.036 NONE Y
N 1/(x+constant) 0.5 0001 0026 1 250 <=0 05 1 246 <--005 0.940
<.001 NONE Y
N lI(X+constant) 1 0020 0.519 1.432 > 0 05 1 397>005 0536 0018 NONE Y
Y logl 0(x+constant) 001 0007 0033 1 447 > 0.05 1.394 > 0 05 0731 0005 NONE Y
N Iogl 0(x+constant) 01 0.129 0.633 1.471 > 0 05 1 468>005 0.341 0.041 NONE N
Y Ioglo(x+constant) 0.5 0422 0647 1 635>005 1612 > 0.05 0.133 0.100 NONE N
Y Iogl0(x+eonstant)
I 0.716 0504 1 695>005 1.693 > 0 05 0.084 0.130 NONE N
Y NONE 0
0.344 0.500 1.774 > 0 05 1.938 > 0 05 0.035 0.187 NONE N
Y q(x+constant) 001 0.762 0521 1693 > 0 05 1.723 > 0 05 0076 0.136 NONE N
Y qI(x+constant) 01 0834 0480 1.711 > 0 05 1 745>005 0064 0,147 NONE N
Y
'l(x+constant) 0.5 0.854 0.456 1,737 > 0.05 1.796 > 0 05 0051 0163 NONE N
Y
'4(x+constant) 1 0803 0456 1748 > 0 05 1.828 > 0 05 0.045 0.171 NONE N
Y "qwx+constant) 001 0.330 0.919 1.562 > 0.05 1.569 > 0.05 0.214 0.069 NONE N
Y "qq(x+constant) 0.1 0.487 0.701 1621 >0.05 1.614>005 0.132 0.100 NONE N
Y
",q(x+constant) 0.5 0.778 0,496 1 698 > 0.05 1.708 > 0.05 0076 0.136 NONE N
Y qý(x+constant) 1 0.856 0.460 1,726 > 0 05 1.763 > 0 05 0058 0.153 NONE N
Y (continued) t L _
(
I I
I I
I I_
I I
I I
I t [
S F---
I F----
F--
F--
Subtidal fish observations assumption testing for BACI analysis 4 Benthic (continued),
-Results ofTests for Variance Passed Levene Tuke'y Serial Correlation Tr Iend Trend Structure Adjusted" Tests for Constant Used in Testý Test Pre-Op
'Operation Test Test uised in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value 'Prob Q-Value Prob Probability R'
Analysis Analysis Analysis Rhacochilus toxotes count I/(x+constan't) 0.01 0237 0.422
-1698>0605 2.377 5o 5 0.102 0 1i7 NONE N
Y 1I(x+constant) 0.1 0549 0.458 1.812 > 0 05 2.464 > 0 05 0.111 0.112 NONE N
Y l/(x-+constant) 0.5 0.217 0.399 1.958 > 0 05 2.453>: 0.05 0.153 0090 NONE N
Y I/(x+constant)"
1 0.108 0.357 1.994 > 0 05 2.474 > 0 05 0.181 0080 NONE N
Y logo0(x+constant) 001 0522 0431 1.830>0.05 2501>005 0.111 0.112 NONE N
Y,
'logo(x+constan't) 0.1 0273 0.408
.1.941 >005 2.495>0.05 0.141 0.096 NONE N
Y loglo(x+constant) 0.5 0 0818 0.351
'25003 > 0 05 2.507 > 0 05 0.190 0.077 NONE N
Y log o(x+constant) 0 067 0.335 2 016 > 0 05 2.528>005 0.209 0071 NONE N
Y NONE,,.,
0 0053 0.328 2032>'005 2.598>005 0.243 0 061 NONE N
Y
'"(x+constant) 0.01 0192 0.386 1.964 > 0.05 2 546 >'0 05 0.151 0.091 NONE N
Y S '
(x4+constant) 0.1 0098 0.361 2 000 > 0.05 2.537 > 0 05 0.183 0079 NONE N
Y q(x+constant) 05 0.063 0.335 2.020 > 0 05 2.550 > 0.05 0.215 0069 NONE N
,Y 4(x+constant)'
1 0.058 0.329 2.025 > 0 05 2 562 > 0.05 0.226 0.066 NONE N
Y 4*(x+constant) 001 0411 0.414 1.898 > 0 05 2.526 > 0 05 0.124 0.104 NONE N
Y
.'4(x4-constant)
,0.1 0.164 0.385 1.973 > 0 05 2.513 > 0 05 0.159 0.088 NONE N
Y
'(x+constant) 05 0073 0.342 2.012 > 0 05 2.528 > 0 05 0.202 0.073 NONE N
Y
4)(x+constant)
" 1 0062 0.331 2021 >005 2.545>005 0.217 0.068 NONE N
,y Scorpaenichthys marmoratus
x.
count l/(x-constant) 001 0.002
<001 2.262 > 0 05 1.665 > 0.05 0.362 0038
'NONE Y
N l/(x+constant),,
0.1 b0.002
<001 2.001 > 0.05
'1-.332 > 0 05 0298 0049 NONE Y
N 1/(x +constant) 0'5 0728 0.163 1,669'> 0 05 1.252 <--O 05 0.268 0055 NONE "N
Y Kl(x*+constant) 1 0987 0485 1 630 > 0 65 1 248 <=0 05 0:299 0.049
'NONE N
Y 1og10(X+constant) 001 0027
'0.001 1.2852'>"0 65 1362">005 0.281 6653 NONE Y
N 1og 10(x~constanO Oi 0807 0.177 i.695 >'0.05 1.256 <C=0 05
'0 291 0050 NONE N
log 0o(x+constant) 0.5 0.818 0.708 1.656> '065 1.245 <60 65 0.337 0.042 NONE N
Y
.Iog1o(x+constant)
,0306 0918 1.674>0.05 1.243 <--0 05 0371 0037 E
N Y
NONE
ý.
, 0 0005 06'50 1.799 >-0,05 1.238<70.05 0.488 0022
'NONE Y
Y S'4(x+constant) 001 0977 0.541 1.699>0 05 1.256<--'0.05 0.343 0041 NONE N
Y
......,x+constant) 0.1 0.679_..
0 807..
1.690 >0 05..
1.243 <=0 05 0.364 0.038 NONE N
Y
4(x+constant)
.0.5,,
,0.125, 0.951
. 1.708>0.05 1.241 <=0.05 0401.
0032 NONE N
Y "4(x+constant) 1,,
I.-,
0045 0861 1.726>005 1.241<--005 0423 0029
NONE 4'4(x+constant) 001 0.563
,0 090 1.735"> 0 05, 1.295 <=0 05 0.298 0.049 NONE N
Y
,(x+constant) 0.1 0.993 0459 1.675>005 1
,, 1.248<=0.05 0.320 0045 NONE N
Y
.(x+constant) 0.5' 0427
- -0881--:.
1.677>005-.- -
1.243<=-005 0.366 - - 0.037 NONE N
Y,
_4(x+constant),,,.
1
128
.0.970 1.697>0.05 1.242 <0.05 0.395 0033 NONE N
Y (continued)
Subtidal fish observations assumption testing for BACI analysis -Benthic (continued)
Results of Tests for Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f used in BACI Taxon Type Transformation Transfonnation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability R"
Analysis Analysis Analysis Sebastes atrovirens (yoy) count l/(x+constant) 001
<.001
<.001 2 087 > 0.05 2.536 > 0.05 0.515 0019 NONE Y
N I/(x+constant) 0.1
<.001
<.001 2 087 > 0.05 1.579 > 0.05 0515 0019 NONE Y
N l/(x+constant) 0.5 0001
<.001 2087>0.05 1 401 >0.05 0.515' 0019 NONE Y
N 1/(x+constant) 1 0.004
<.001 2.087>0.05 1.549>005 0515 0.019 NONE Y
N log 0(x1constant) 001
<.001
<.001 2 087 > 0.05 1343 > 0.05 0.515 0.019 NONE Y
N logi5(x+constant) 0.1 0.002'
<001' 2087>005 1.494>005 0.515 0.019 NONE Y
N logio(x+constant) 0.5 0019
<.001 2 087 > 0.05 1 680 > 0.05 0.515 0019 NONE Y
N IogZo(x+constnt) 1 0.040
<.001 2 087 > 0 05 1.746 > 0 05' 0.515 0019 NONE Y
N NONE 0
0.369.
< 001 2.087ý> 0.05 1.878 > 0.05 0.515 0019 NONE N
N
",l(x+*onstant) 001 0.054
<,001 2087>0.05 1694>005 0515 0019 NONE N
N c(x+eonstant) 01 0.093
< 001 2 087 > 0.05 1.748 > 0 05 0.515 0019 NONE N
N
'/(x+constant) 0.5 0.152
< 001 2.087 > 0.05 1.803 > 0 05 0.515 0019 NONE N
N "q(x+constant)
I 0.189
<.001 2 087 > 0 05 1.825 > 0.05 0.515 0.019 NONE N
N
+J(x+constant) 0.01 0.002
<.001 2.087 > 0 05 1.495 > 0 05 0.515 0019 NONE Y
N 4q(x+constant) 0.1 0.017
<.001 2.087 > 0.05 1633 > 0.05 0515 0019 NONE Y
N qq(x+constant) 05 0.057
<.001 2.087 > 0.05 1.746 > 0 05 0.515 0019 NONE N
N qw(x+constant)
I 0092
<.001 2 087 > 0 05 1.789 > 0.05 0.515 0019 NONE N
N Sebastes chrysomelas/& carnatus count l/(x+constant) 001 0622 0865 1.491 > 0 05 1.947 > 0 05 0056 0157 NONE N
Y 1/(x+constant) 0.1 0.656 0890 1.407 > 0.05 2.237 > 0 05 0.060 0.152 NONE N
Y l/(x+constant) 05 0.564 0.528 1224 <=0.05 2.426 > 0.05 0048 0.167 NONE N
Y l/(x+constant)
I 0.576 0289 1.149 <=0.05 2 363 > 0.05 0041 0.177 NONE N
Y Iogl0(x+constant) 0 01 0.748 0368 1 294 <=005 2 126>005 0 037 0 183 NONE N
Y logjo(x+constant) 0.1 0458 0.100 1343 <=0 05 2.263 > 0 05 0.056 0156 NONE N
Y loglo(x+constant) 05 0.113 0017 1605>005 2267>005 0.114 0.110 NONE N
N Ioglo(x+constant) 1 0045 0006 1.786 > 0.05 2.248 > 0.05 0 166 0,085 NONE Y
N NONE 0
0.015
<001 2.387 > 0 05 1.647 > 0.05 0.814 0.003 NONE Y
N qw(x+constant) 001 0.009
<.001 2.203 > 0.05 2 122 > 0.05 0.478 0.023 NONE Y
N 4(x+constant) 0.1 0.009
< 001 2 242 > 0.05 2 138 > 0.05 0540 0.017 NONE Y
N "4(x+constant) 05 0008
<.00 1 2.299 > 0.05 2.122 > 0 05 0.625 0.011 NONE Y
N 4(x4constant) 1 0.007
<.001 2.329 > 0.05 2.103 > 0.05 0.680 0.008 NONE Y
N q4(x+constant) 0.01 0.156 0.018 1.655 > 0.05 2.155 > 0.05 0110 0.112 NONE N
N qq(x+constant) 0.1 0053 0005 1 816 > 0.05 2 232 > 0 05 0.185 0.079 NONE N
N qq(x+constant)
.0.5 0.019.
0.001 2.018 > 0.05 2 233 > 0.05 0296 0.050 NONE Y
N
'lw(x+constant) 1 0012 0001 2 123>0.05 2218>005 0371 0.036 NONE Y
N (continued)
[(
F-_
r-r-
r-F-
F
[---_
[ 1-r---
F--
[....
F--
F..-
Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)-..........
ResultsofTestsfor":
Variance' Passed Levene Tukey Serial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in
, Test Test Pre-Op '
f Operation Test Test
, used in d.f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability R'
Analysis Analysis Analysis Sebastes mystinus Q
count 'l/(,+constnt) 001 "0.016 0042 1.383 > 005 O
2.163 > 0 05 0.163 0.086 NONE Y
N "f/(,+constant) 0.1 0 023 0453
'1.706>0.05 12.120>005 0086
-0128 NONE Y
ýY 1/(x+constant) 0.5 0.818 0100 1 880>005 i 2282>005 0050 0.164 NONE N
,y Sl(x+constant) 1 1 0521 0034
'1.791 >0.05 2.382>0,05
.0038 0 182 NONE N
N loglo(x+constant) 001 0.449
,0.545 1.639 > 0 05 2.200 > 0 05 0023 0213 NONE N
Y loglo(x+constant) f0 1
0438
-0.068
>1 660>0.05 2.298>005 0020 0222 NONE N
Y 1log,0(x+constant) 0.5 0011 0050 1.518>005 2.432>0 05 0019 0.225 NONE Y
0(x+c6onstant) 1 0.001 0063 1.416 > 0.05
2.483 > 0 05 0019 0227 NONE
Y Y
!NONE'
( 10
"<001 0045 A1092<=005 2.572>005 0.026 0.205 NONE
'Y N
4(,e+66nstani) 0.01 0.001 0.050 1.322 <=0.05 2.393 > 0 05 0014 0.245 NONE Y
N "J(x+constant) 0.1
<.001 0057 1.298 <=0 05 2446>005 0016 0237 NONE Y
Y A'(x+constant) 0.5
<001 0.067 1.241 <=005 12.508,> 005 0018
,0229 NONE Y
Y
,4(x+constant)
I
<001 00.069 1.264 <=0.05
,2.531 >,005
'0019 0.225 NONE Y
Y 44(x~constant) 0.01 0.177 0077 1 522>ý005 2.285>005
'0013 0.247
'NONE N
Y qqcx+eonstant) 0.1
.0019 0049 1 484>005 2.371>0)05 6016
,06.238 NONE Y
N 44(x+constant) 0.5
<001 0.062 I.372 >0.05
.2.471 >0.05 0.017 60232 NONE Y
Y
,44(x+constant)
I 11<001
.0070 1.302 <=0 05
.2.508> 005
,0018 0.229 NONE
,Y Y
Sebastesmystinus (Juv.)
1 count 'l/(x+constant) 06 b 1 0.238 "0.264 1 704 5 0 05 0.735 c*=0 05 "0 105
-0.1 15 NONE N
Y k/(x+constant) 0.1 0.5,12 0.308
'1.616>005
'0610.&005 0093 0.123 NONE N
-Y 1/(x'conistint)'
0.5 0:062 A0088
'1.637>;005
'0558<-005
'0101
'0.118 NONE N
. Y 1/(x+constant)'
1I 0016
'0027
' 1.673>005 0.535<=-005 0.109 0.113 NONE
,Y N
fog 1o(x+constant) 0.01 0.179 0.105 1.711 >005 10.517<=0.05
" 0031 0.194
'..NONE N
ý,Y logj,(x+6onstaut) 0.1
'0054 0029 1647>0.05
, 0.505 <=0 05
,0028 0200 NONE N
,N loglo(i+constant) 0.5
, 0004 (0007 1.560>005 10.510<--005
'.0031 0.195 NONE
- Y N
Ig&o,(X*4+Ofstant) 1 0001 0ý004 1'491 >005 10.518 <-'0 05
'0029 0.199 NONE N
NONE 0
' 0004
< 001 871 <40.05 6.6"09 ý-0o 05 b.665 0146 NOIE Y
N i(x4consiant) 60.01
<.001 0001 1 I.46<='00 0 0.505 <=0 05 6"014 0245 NONE Y
N
" (x+constant) 0.1
<.001 0001 1.1 12 <=0 05 0.520 <-0.05 0.017 0.233 NONE Y
N J(i+itant)....
.05
<.001 '
<.001 1.062 <=0 05 0.538 <-0.05 0021' 0.220-
-NONE Y-N
'(onstt
.I
<.001 001...
029<=-005 0548<-=005 0.023 0.214 NONE "Y.
N 0.x+constant) 0.01
-0.045
'0617 f.552'> 0.05 0.485'<'0.05 0.011
'0.258 NONE
- Y" N
+(x+constant) 0.1 0004 0'006 1.449>0105
'0.500<=0.05 0.015
".240
-' NONE Y'
N'
.4(x+constant) 0.5
<001 0002 1.337 <=0 05 0S'18 <=0.05 0.019 0.226 "NONE Y
N
"+'I(x+constant)"
I
<001 0001 1.266 <=005" 0 529 <=005 0
"0.222"-
NONE N
(continued)
I- -
Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)
"Results of Tests for Variance' Passed Levene Tukey Seial Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test '
Test Pre-Op Operation Test Test used in d.f. used in BACI Taxon Type Transfonnation Transfornation Probability Probability Q-Value Prob.
Q-Value Prob Probability RW Analysis Analysts Analysis Sebastes paucispinis ('uv.)
count I/(x+constant) 0.01 0.979 0.981 1.601 > 0 05 1.802 > 0 05 0.236 0.063 NONE N
Y l/(x+constant) 0.1 1.0001 0.984 1.617 > 0.05'° 1.679 > 0 05 0.299 0.049, NONE N
Y 1/(x+constant) 0.5 0.997 0.630 1.723>005' 1.739>005 0.605.
0.012 NONE N
Y l/(x+constant) 1 0.973 0.503 1817 > 0.05 1.812 > 0.05 0.822 0.002
NONE, N
Y Iogl0(x+constant) 0.01 0.995 0.739, 1.778 > 0 05 1.715 > 0 05 0.509 0.020 NONE N
Y logl0(x+constant) 0.1 0.919 0.436 1 881 > 0 05 1.739 > 0.05 0769 0.004
NONE, N
Y log,0(x+constant) 05 0.565 0.186 2 006 > 0 05 1841 > 0 05 0.970
<.001 NONE.
N' Y
Ioglo(x+constant) 1 0.357 0.101 2.080 > 0.05 1.881 > 0.05 0.884 0001 NONE' N
Y NONE 0
0.121
<.001 2.812 > 0 05 1.947 > 0.05 0.727-0.006 NONE -
N N
-,(x+constant) 001 0.163, 0003 2 384 > 0 05 1.797 > 0 05 0884 0001 NONE N
N w(x+constant) 01 0.125 0002 2.419 > 0 05 I 842>005 0.829 0.002 NONE N
N q(x+constant) 05 0093 0001 2 481 > 0 05 1.896 > 0.05 0.779 0004 NONE N
N q(x+constant)
I 0084
<001 2.522 > 0 05 1.915 > 0.05 0.762 0.004 NONE N
N
,q(x+constant) 001 0.736 0.187 2.013 > 0 05 1.736>0.05 0.819 0.002 NONE N
Y "4"4(x+Constant) 0.1 0.463 0080 2 093 > 0 05 1.787 > 0.05 0.995
<.001 NONE N
Y "qq(x+constant) 0.5 0216 0025 2 204 > 0.05 1.869 > 0.05 0.860 0001 NONE N
N "q4(x+constant) 1 0 144, 0012 2 274 > 0.05 1.898 > 0.05 0.813 0003 NONE N
N Sebastes rastrelliger count I/(x+constant) 001 0.845 0.161 2 225 > 0.05 1.642 > 0 05 0.700 0007 NONE N
Y 1/(x+constant) 0.1 0.960 0.488 2.267 > 0.05 1.601 > 0.05 0.664 0009 NONE N
Y l/(x+constant) 0.5 0.993 0.730 2 153 > 0.05 1.394 > 0.05 0.582, 0014 NONE N
Y I/(x+constant)
I 0852 0.587 2 103 > 0.05 1.325 > 0.05, 0.544 0017 NONE N
Y log10(x+constant) 0.01, 0.990 0.555 2.254 > 0.05 1 556>005 0620 0.011 NONE N
Y logi0(x+eonstant) 0.1 0991 0.882 2.183 > 0 05 1432 > 0 05 0573 0.015 NONE N
Y loglo(x+constant) 05 0.664 0.601 2.097 > 0.05 1 314 <=005 0.523 0.019 NONE N
Y Iogo(x+constant)
I 0.384 0.588 2 077 > 0 05 1.285 <=0.05 0.502 0.021 NONE N
Y NONE 0
0071 0686 2 067 > 0.05 1.255 <=0 05 0.453 0.026 NONE N
Y "q(x+constant) 001 0857 0.841 2 163 > 0.05 1.394 > 0.05 0.531 0018 NONE N
Y
'4(x+constant) 01 0582 0668 2.113 > 0 05 1331 > 0 05 0514 0.020 NONE N
Y "4(x+constant) 05 0258 0.613 2.077 > 0 05 1.281 <-0.05 0489 0.022 NONE N
Y q(x+constant) 1 0.171 0623 2 070 > 0 05 1.268 <=0.05 0.478 0,023 NONE N
Y l44(x+constant) 0.01 0.996 0.867 2 220 > 0.05 1.482 > 0 05 0.576 0014 NONE N
Y qý(x+constant) 01 0.900 0.748 2.147>0.05 1.380>005 0.544 0.017 NONE N
Y "Jq(x+constant) 05 0.449 0600 2 086 > 0 05 1.296 <=0 05 0.506 0.020 NONE N
Y qwx+constant) 1 0.263 0602 2.073 > 0 05 1 276 <=0 05 0.490 0,022 NONE N
Y (continued)
(
I
[
I I
(
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I I
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I I
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F F
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F-Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)
Results of Tests for
Variance, Passed Levene Tukey Serial Correlation, Trend Trend Structure Adjusted" Tests for Constant Used in Jest Test Pre-Op Operation Test "Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability
(-Value Prob.
Q.Value'. Prob.
Probability Analysis Analysis Analysis Sebastes serranoides count l/(x+constant) 0.01 0894 0.492 2.510>005 1.787 > 0.05 0.863 0001 NONE N
Y 1/(x4-constant) 0.1 0679 0965 2.361 >005 1.811 >0.05 0.818 0.002 NONE N
Y 1/(x+constant) 0.5 0037 0448 2 145>S005 1 826>005 0890 0001 NONE Y
Y 1/(x+constant) 1 0.021 0.355 2.109>:0 05 1.829>0.05 0 933
<001 NONE Y
Y loglo(x+constant) 001 0:630 0.989 2.313 >' 0 05 1.797 > 0 05 0854
'0.002 NONE N
Y logxl+constan 0.1 0.062 0.544 2.f66> 0 05 1!8 f8 > 0.05 0884 0.001 NONE N
Y loglo(x+eonstant) 0.5 0020 0.347 2.166">'0 05 1.828 >101.05 0.945
<.001 NONE Y
Y llog,I0(x+constant) 1 06018 0.322 2.1030 05 1.29 > 0 05 0.965
<.001 NOE Y
Y NONE
,, 0 0.021 0.313 2.113> 0.05 1.830>005 0.993
<.061 NONE Y
Y 4(x+constant) 0.01 0048 0.513 2.138 > 0.05 1 808,> 0.65 0.916 0.001 NONE Y
Y
,' (x+constant) 0.1 0023 0.378 "2.110 >005 1823>005 0.941
<.001 NONE Y
Y A(x+constant) 0.5 0019 0322 2.104 > 0 05 1 829>005 0.971
<.001 NONE Y
Y 4(i-+O-6dnstait) 1 0019 0.315 2.106 > 0 05
1.830 > 0 05
.0.980
<.001
'NONE Y
Y q(x+constaOt) 001 r 0.202 0.744
'2.213 > 0.05
'1.801 >o0 05 0 878
'0 001 NONE N
Y 44(x-*onstant) 0.1 0 033 0.448 2.130 > 0 05 1.820 > 0 05 0.912 0001 NONE Y
Y
"+kxi(x6stafit) 0.5 0019 0.333
'2.103 > 0.05 1.828 > 0.05
'0.958
<001 NONE Y
Y
"+I(i+constant) 1
'0018
'0.318
'2.104>005
'1.829>0.05 0.973
<001
NONE Y
Y Sebastes serranoldes/Sflavidus, Guv.)
count I/(x+constant) 0.01 0689 0838 2003>005 2.280 > 0.05
,0827 0002 NONE N
V 1/(x-constant) 0.1 0437 0639 1.918 > 0.05 2.258 >,0.05 0.793 0003
'NONE N
Y 1/(x--onstant) 0.5 0.104 0.875 1.7825 0 05 1.983 > 005 0895 0"001 NONE N
Y 1l(x+constant) 1 0.039 0809 1.745 > 6"05 1.839> 0.05 0 985
< 001 "NONE Y
'Y
,oglo(x+constant) 0.01 0 264 0.775 1'.939 > 005 2.128>005 0884
ý"0 001 NONE N
Y 1
1 1
I*
iog, o(x+constant) 0.1 0.068
'0893
'1.854 >0 05 1.953 05 0.983
<.001 INONE
'N Iog10(x+constant) 05 0029 0926 1.813>005 1.8"2 >'0.05 0.838 0002 NdONE
'VY log10(x+constant) 1
.0.038
.0981
.1821 >005 1.891">0.05 0.754 0.005 NONE 0 5
.'NONE
.0 0608 0 0'40
,2.739 > 0 05 2.059*> 0.05 0827 0.002
,NONE N
N
. (x+constant)
'001
,0645 0356
,2.298> 005 1.998 > 0.05 0894 0001
-NONE N
Y qw(x+constant) 0.1 0.672 0.349 2.297 > 0 05 1.983 > 0 05 0.908 0.001
'NONE N
Y
..... (x-constant) 0.5 0.761 0.333 2309>005 1..
1.991>005 0.915 0.001, NONE N
Y A"(x+constant) 1, 1
0.821, 0.324.
ý,.2.319>0.05 2.003>0.05
,, 0908 0001 NONE N
X..
"4'4(x+constant) 001 0.154 0.737 1.996>005 2.011 >005 0.944
<,001 NONE N
Y S,(x+constant) 01 1'0.105 0.745 1.977 > 0 05."- 1.934>005 0.983 2<001 NONE N-Y 44(x+constant) 05 0.142 0.660 2.015 >* 0.05 1.928 > 0.05 0.911 0.001
'NONE N
Y
..(x+coiistihtV...
I
-. 0.209-.
. 0.575
-.2.051 > 0.05' -
- 1.951 > 0.05" -
0.903 -- 0001--
NONE-N Y
(continued)
Subtidal fish observations assumption testing for BACI analysis - Benthic (continued)
Results of Tests for Variance' Passed Levcne Tukey Sen-al Correlation Trend Trend Structure Adjusted' Tests for Constant Used in Test Test Pre-Op Operation Test Test used in d f. used in BACI Taxon Type Transformation Transformation Probability Probability Q-Value Prob.
Q-Value Prob.
Probability R'
Analysis Analysis Analysis Spp. fish count l/(x+constant) 0.01 0.248 0.043 2 114 > 0 05 1667 > 0.05 0347 0040 NONE N
N I/(x+constant) 0.1 0.248 0.046 2 114 > 0.05 1.666 > 0.05 0.346 0.040 NONE N
N ll(x+constant) 0.5 0.248 0.065 2.113 > 0 05 1660 > 0.05 0.343-0,041 NONE N
Y 1/(x+constant) 1 0249 0092 2.111 > 0.05 1.655 > 0 05 0.338 0.042 NONE N
Y loglo(x+constant) 0.01 0.381 0.498 2,076 > 0.05 1.644 > 0.05 0.268 0.055 NONE N
Y Iog 1o(x+constant)4 0.1 0 383 0.504 2 075 > 0.05 1.644 > 0.05 0.268 0.055 NONE N
Y log1 0(x+constant) 0.5, 0 390 0.530 2.073 > 0.05 1.644 > 0.05 0.266 0056 NONE N
Y logio(x+constant) 1 0.398 0.559 2.071 > 0.05 1.644 > 0.05 0.264' 0.056 NONE N
Y NONE 0,
0.372 0.821 2 005 > 0.05 1.702 > 0.05 0.200 0.074 NONE N
Y qwx+constant) 0.01 0.454 0.732 2.043 > 0.05 1.664> 0.05 0.231 0.065 NONE N
Y q(x+constant) 0.1 0.455 0.733 2.043 > 0 05 1.664 > 0 05 0.231 0065 NONE N
Y
"ý(x+constant) 0.5 0.456 0.741 2.042 > 0.05 1.665 > 0.05 0.230 0.065 NONE N
Y
",(x+constant)
I 0.455 0.749' 2.041 > 0.05 1.666 > 0.05 0.229 0.065 NONE N
Y "44(x+constant) 0.01 0425 0.632 2 060 > 0.05 1.652 > 0.05 0.249 0.060 NONE N
Y 44(x+constant) 0.1 0.426 0.636 2.060 > 0.05 1.652 > 0.05 0.249 0.060 NONE N
Y qw(x+constant) 0.5 0.431 0.652 2,059 > 0.05 1.652 > 0 05 0.247 0.060 NONE N
Y qq(x+constaat) 1 0.436 0.669 2.057 > 0.05 1.653 > 0.05 0246 0.061 NONE N
Y Total fish count I/(x+constant) 0.01 0.002 0.021 2 336 > 0 05 1.533 > 0.05 0.954
<.001 NONE Y
N I/(x+constant) 0.1 0.002 0.021 2.336 > 0.05 1.534 > 0.05 0.958
<.001 NONE Y
N l/(x+constant) 0.5 0.003 0.024 2.339 > 0.05 1 538 > 0 05 0.973
<.001 NONE Y
N l/(x+constant) 1 0003 0.028 2 342 > 0 05 1 543>005 0991
<.001 NONE Y
N Iogi 0(x+constant) 0.01 0.343 0.355 2.356 > 0 05 1 695>005 0540 0017 NONE N
Y loglo(x+constant) 0.1 0.347 0.356 2.355 > 0.05 1.695 > 0.05 0.539 0.017 NONE N
Y loglo(x+constant) 0.5 0.364 0363 2 353 > 0 05 1.696 > 0.05 0.534 0.018 NONE N
Y logto(x+constant) 1 0.384 0.372 2.351 > 0.05 1.698 > 0.05 0.529 0.018 NONE N
Y NONE 0
0.717 0.525 2 330>0.05 1 887>0.05 0.531 0.018 NONE N
Y w(x+constant) 0.01 0.932 0.567 2 309 > 0 05 1.786 > 0.05 0.451 0,026 NONE N
Y "q(xwconstant) 0.1 0932 0.568 2.309 > 0 05 1.786 > 0 05 0451 0026 NONE N
Y A(x+constant) 0.5 0.934 0.570 2 308 > 0 05 1.787 > 0.05 0.450 0026 NONE N
Y
'l(x+constant) 1 0.936 0.572 2.307 > 0.05 1.787 > 0.05 0.449 0.026 NONE N
Y "qq(x+constant) 0.01 0.751 0.480 2.330 > 0.05 1.739 > 0.05 0.476 0.023 NONE N
Y q(x+constant) 0.1 0.754 0.481 2.330 > 0.05 1.739 > 0.05 0.476 0.023 NONE N
Y "qq(x+constant) 0.5 0.764 0486 2 328 > 0 05 1.740 > 0.05 0473 0024 NONE N
Y W
cx+eonstant) 1 0.777 0.492-2 326 > 0.05 1.741 > 0.05 0.470 0.024 NONE N
Y I Senally correlated data requiring use of autoregressive error structumr in analysis..
2 Heterogeneous variances requiring Sattcrthwaithe adjusted degrees of freedom in analysis.
t I.
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E Horizontal band transect algal ANOVA analysis results Prob Power to Prob. Of of
, Power, detecta F-Value F-Value S,
, Variance' -Adjusted F-Value F-Value, of - 50%change for test of for test of Constant Structure d f.
for test for test, F-Test between Station-Station Transect used in used in used in among among among. Pre-Op. and Period Period Taxon Level, Quad Station Transformation Transformation Arialysis Analysis
'Periods Periods, Periods Op periods interaction interaction Algal cover %,,
Algal diversity CalliarthronrBosstella spp.-complex Chondracanthus canallculatus Coralhina vancouverlensis Coralline crust Crytfopleura violacea Egregia menzlesl, Filamentous red algae-complex GasrrocloniuA, subarticulatum Getdllrn coiIteri Mastocarpus papllatus Massaellafiaccida Non-coralline crust Phyllospadlx sapp.
Prionitis spp.
Rock Spp. algae Algal cover.
Algal diversity, Chondracanthus canaliculatus Cladophora spp.,, '
Coratllina vancouveriensis Corallin6 crust Endocladia Wiuricata Filamentous red algae:c6mplex' Fucus gardne.l Gelidium'coulteri Gelidium puslllurn Mdstocarpus papillatus Mazzaella affinls -.........
Mazzaellaflaccida Non-coralline crust Pelvetia compressa Porphyra spp.
Prionttis spp.
Rock Spp. algae UlvalEnteromorpha spp.
0 1 none Y
184.32
<.001
.>99 0985.
24.75
<001
._ -, 10 all none 1
10 all none 1
10 all "4(x+constant) 1 10 all none "10 all none 1
'10 cove none 1
10 all 4(x+constant) 1 10 all none "1 '10
'all none 1.... 10 all "4(x+constant) 1 10 all none 1
10 all none 1
10 all arcsin I
'0 cove arcsin "1
10 'all zo, 1
10 all A(x+constant) 1, 1"0 all arcstn I
10
'ill noni 3.,, 10 cove
none, 3
, 10 cove nones 3
10 cove "x+constant) 3 10 cove none 3
10 cove none 3"
10 iive arcsini 3'
1 10 cove none 3
10 cove q(x+constant) 31' 10 cove none. '
I 3'
10 cove 4(x+constant) 3 10 cove 4(x+constant) 3
,10 cove arcsin 3-
10-- cove arcsin 3
10 cove none 3
1, 1O **cove none, 3
'10 co*'e q(x+constant),
3, 10 cove none 3
10 cove none 3
10 cove none 3
10 cove none "3
0 io-"
Cde'-non-0 none' Y
Y NA Y
Y Y
Y Y
Y Y
Y Y
Y Y
y.
Y_
1.55 5.56 11.55 31.81 0219
>.99 0006'
>.99
<.001
>.99
< 001
> 99 1502
<001 7.25 0001 25.56
< 001 48.28
<.001 "26.74
- < 001' 2610
<001 47.90
-<.001 0.708A 1 000 1441
<001 42.53
< 001 0.760 1102
< 001 1000 27.86
< 001
'> 99 0.844
>.99 0553
> 99 0.934
>.99 1.000
>.99 0.446
> 99 0.881
>.99 A 0 344
0.
0 0
00 I
6.03 9.15 1664 37.25 9.73 2405 24.47
<.001
<001
<001
<.001
< 001
< 001
<.001 0
none
.1 none 0
AR 0
none 0
none I
AR 0
none 0
none I
AR 0
none 0
AR 0
none 0
nonee 0
none I
AR 0
'AR 0
-none none 0
AR
.1 AR 0
none 0
none 0
n6ne 0
none I1 AR 0
none I
none
.5 none 0
(AR 0
AR,.
0 AR 0
,.,none I
AR 0
none 0
none 0
'none 0
none 0.987 1 000 0.135 0997,,
0691 1.000,,
0.893,,
1.000 0594 1.000 14.04 4010 8 94 11.04 5.76 35.45
-- 27.67 79.77 18.99 76.35
<001
<.001
<001 A <001 A
<001
,<.001
<.001
<.001
<.001
<001 A
Y
' 287.08 ' <.001
>.99 1.000 74.49
< 001 y_
(continued)
1. AR indicates that separate autoregressive error structures for each period were used in the analysis N
1 Y'
135.09
<.001
>.99 Y
162.69 A
<.001 A >.99 Y
N A
26 66"<.001
>.99 Y
'127.89,
<.001 A >.99 Y
541 0.006
>.99 Y
3 A
31.77
<001
>.9 Y
4.74 0011
>.99 Y
14.35
,<001
,>.99 Y_
69.54 -<.001
>.99, Y'
12.24,
<.001,
>.99 Y
2.16,
,0.122
.>.99 Y
'136.30
<.001
>.99, y'
Y 0.913 32.48
<001 A
1 000 177.50
<.001 I
Horizontal band transect algal ANOVA analysis results (continued)
Orthogonal Comparisons All Areas Diablo Cove Fields Cove Diablo Point Pre-Op.
Op. I Pre-Op. Prc-Op.
Pre-Op.
Op. 1 Pre-Op. Prc-Op.
Pre-Op.
Op. 1 Pre-Op. Pre-Op Pre-Op Op 1 Pre-Op Pre-Op vs.
vs.
vs.
vs. Op. 1 vs.
vs.
vs.
vs Op. 1 vs.
vs.
vs vs. Op I vs.
vs.
vs vs Op I Op.I Op. 2 Op. 2
+Op. 2 Op.l Op. 2 Op. 2
+1Op..2 Op.I Op. 2 Op. 2
+÷Op. 2 Op.I Op. 2 Op. 2
+Op. 2 Taxon Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Algal cover
<.001
<.001
<.001
<.001
<.001
<.001
<.001
<.001
<001 0.366 0.037 0.001
<.001
<.00
<.001
< 001 Algal diversity Calliarthron/Bossiella spp.-complex 0083 0.567 0.352' 0.130
<.001 0.203 0.072 0.003 0.447, 0.037 0.006 0.027 0.392 0.051 0.329 0.886 Chondracanthus canaliculatus 0.578 0.001 0.005 0.090 0.030
<.001
<001
< 001 0.302 0.248 0.053 0.063
< 001 0.018 0.149 0001 Corailma vancouveriensis Coralline crust 0.077 0.001
< 001 0.132
<.001
<.001
<.001 0.058 0.985 0.111 0.039 Cryptopjeura violacea 0.103
<.001
<.001
<.001 0.195
<.001
<.001
<.001 0 020 0.157
<.001
<.001 0.354
<.001
<.001
<.001 Egregia menziesil Filamentous red algae-complex Gastroclonium subarticulatum 0.049
<001
<.001
<.001 0.003
<.001
<.001
<.001 0506
<.001 0.003 0.144 0.425 0.016 0006 0.041 Gehidium coulteri 0.066
<.001 0035 0.715 0.217
<.001 0007 0.284 0.069 0.578 0.038 0.019
<.001 0.001 0.961 0 055 Mastocarpuspapillatus 0.065
<.001
<.001 0.189
<.001
< 001
<.001 0.151 0.776 0.716 0.460 0.532 0.460 0411 0.939 0.674 Mazzaellaflacctda
<.001 0.705
<001
< 001
<.001 0.103
<.001
<.001
<.001 0.248 0.075 0.002 0 006
<.001
<.001
<.001 Non-coralline crust
<.001 0.131
<.001
<.001 0.298
<.001
<.001 0.046 0.030 0.576 0.470 Phyllaspadix spp.
Prjonits spp.
< 001
<.001 0007 0.373
< 001
<.001 0567 0015 0.001 0.118
<.001
<.001
<.001
<.001 0.018 0.375 Rock
<.001
<.001
<.001
<.001
<.001
< 001
<001
< 001 0.323 0.070 0.009 0.022
<.001 0219
<.001
<.001 Spp. algae Algal cover Algal diversity
<.001
<.001
<.001
<.001
<.001
<.001
<.001 0.056 0.154 0.001 0.001 Chondracanthus canahculatus
< 001 0.012
<.001
<.001 0002
<.001
<.001 0.032 0.799 0.083 0.022 Cladophora spp.
Corallina vancouveriensis Corallne crust
<,001
<.001
< 001
< 001 0.001
<.001
<.001 0.515
<.001
<.001 0.040 Endocladia muricata
<.001 0.858
< 001
<.001 0.169
<001
< 001 0.021 0.002 0 198 0681 Filamentous red algae-complex 0.002 0.049 0.001 0.001 0.017 0.155 0.001 0.375 0.929 0.295 0.230 Fucus gardnerl Gelidium coulterl
<.001 0.025
<.001
< 001 0.027
<001
<.001
<.001 0.192
<.001
< 001 Gelidiumpusillum 0.003 0.127 0.023 0.002 0.125 0274 0.018 0.190 0.420 0 804 0 380 Mastocarpuspapillatus
<.001 0.108
<.001
<.001 0.035
<.001
<.001 0.288 0.647 0.486 0,348 Mazzaella affinis
< 001 0.000
<.001
<.001
< 001
<001
<.001 0.019 0.502 0.005 0.001 Mazzaellaflaccida
<.001 0.626
<.001
<.001 0.494
<001
<.001 0.050 0.776 0.038 0.017 Non-coralline crust 0.240 0.044 0.965 0.524 0.256 0.555 0 972 0.049 0.001 0.092 0.966 Pelvetia comnpressa
<.001
<.001
<.001
<.001
<.001
<.001
<.001 0.420 0.002 0.001 0.216 Porphyra spp.
Prionlils spp.
Rock Spp. algae
<.001
<001
<.001
<.001
< 001
<001
<.001 0.469 0.606 0.948 0662 Ulva/Enteromorpha spp.
(
C I
C t
(
(
(
(
(
C
(
C
(
I I
C
F"--
-- F--
F-F -r F--
Horizontal band transect invertebrate ANOVA analysis results.
Prob.
Power to Prob Of of Power detect a F-Value F-Value Va'riance' Adjusted F-Value F-Value of 50% change for test of for test of Constanit Structure d.f.
for test " for test F-Test between Station-Station Transect used in used in used in among " among _ among Pre-Op. and Period Period Taxon level Quad Station Transformation Transformation Analysis Analysis Periods Periods Periods Op. periods interaction interaction Anthopleura elegantissima 1
5 all log 30(x+constant) 0.5, AR
, Y 79,63
<.001
>.99 0962 49.580
< 001 Lottiahmatula 1
5 all log 1o(x+constant) 0.1 none Y
.4.73 0.012,>.99 0.362 13491
<001 Lotttapelta 1
5 all I/(x-,constant) 0.1, none Y
1.84
, 0.166
>.99 0.130 4.224
<.001 Macclintockla scabra I
5 all logto(x+constant) 0.1, none Y
3 62 0032
>.99 0291 40 987
<.001 Fissurella volcano 1
5 all I/(x+constant),,
I none Y
19.50
< 001
>.99 0444 8067
<.001 Mytilus cattfornianus 1
5 cove none 0
none Y
1 Tectura scutum 1
5 all logjo(x+constant)
I none Y
1.38 0.258
>.99 0367 4.395
< 001 Tegula brunnea 1
5 all none 0
none Y
0.69 0.504
>.99 0 852 4.280
<001 Tegulafunebrahs 1
1, 5 all 4(xtconstant) 1 AR Y
3 35 0 041
>.99 0.373 10.008,
< 001' Chthamalusflssus 1
10 all nonel 0
1 I none Y
I I
Pagurus spp.' ` ' ' ', - 'r,
1 5
all none 0
none Y
3.34 0041
>.99 0549 4362
< 001 Tetraclitarubescenis 1
5 all 4(x+constant),
I AR
,Y
- 30.14
"<.001
>.99 0.357
, 19668
<.001 Strongylocentrotuspurpuratus 1
'5
' all tog 1o(x+constant)
"1 0.5 AR Y
222.67
<.001
>.99
,0846 37.884
,<001, Phragmatopoma cahfornica 1 0 10 cove arcsin 1
0,
I none N
I,
I* I ý I llalioti.r spp.',
1 10 all log 1o(x+constant)
I none Y
3996
<.001
>.99 0.922 19813
<.001 Spp. Inverts' I
10
-all 4(x+constant)'0 I!
none' N
7.66 0.001"
>.99 0.316, 8.998
<.001 Anthopleura elegantlssma 3
.5 cove none 0,
none Y
Lottia digitalis 3
5 cove 1oglo(x+constant) 0.5 none Y
33.10
<.001
>.99 0.175 16278
<001 Lottia limatula, 3
5 cove logto(x+constant)
I none N
41.24,
<.001
>.99 0.283 8.370
<001 Lottlapelta 3
5
.cove logIo(x+constant)
I AR Y
2.33
, 0.104,
>99 0.325 4.842
<001 Macdintocklascabra 3
-5 cove logo(X+constan I,-
AR
,Y 109.46
<.001
>.99 0.112 -,
61.327
<001 Fissurella volcano 3
5 cove loglo(x+eonstant) 0.1 none Y
6.10,
>0.003
, >.99 0.521 6.538,
<001 Tecturascutum 3
-5
. cove 4(x+constant)
I,
none, Y
.2.14 0.125,
I>.99
., 0.218 4.129
<.001 Tegulafunebralis............ 3 5
.cove.
x(x+constant)...
I none.
Y 17.73
< 001
>.99 0460.
2666..
.. 0008..
Nuttalhnacallfornica 3
5 cove logto(x+constant)
. 0.5 AR Y
61.96
<.001
, >.99,
, 1.000 1,,
64.248
<.001 Chthamalusfissus 3
10
'coie nonie 0
AR' Y.
' 49.27'
<.001
>.99 0.101 47.750
<00I Pagurus spp.
3
'5 cove 4(i+constant)
I none Y"
-376 0028
>.99-0.120 4063
<001' Tetclitanibeicens 3
5 cove 1o810(x+constant)
I none.
Y 283 0'065
' >.99 0 568 10651
< 01 Phragmatopoma cahfornica 3
10 cove q(x+constant) 001 none Y,
42.54
<.00
>.99 0206 17.985
<001 Spp. Inverts -
3 10" -cove -none......
0-none-
- N 17.21
- <.001 -
>.99 0.903-4.582 --
<.001-,
(continued)
I. AR indicates that separate autoregressive error structures for each period were used in the analysis
Horizontal band transect invertebrate ANOVA analysis results (continued)
Orthogonal Comparisons All Areas Diablo Cove Fields Cove Diablo Point Pre-Op Op. I Pre-Op Pre-Op.
Pre-Op Op I Pre-Op Pre-Op Pre-Op Op. I Pre-Op Pre-Op Pre-Op.
Op I Pre-Op. Pre-Op vs vs vS.
vs. Op I vs vs.
vs vs. Op. I vs.
vs.
vs, vs. Op I vs vs vs vs Op I Op I Op. 2 Op. 2
+Op. 2 Op I Op. 2 Op. 2
+Op. 2 Op.l Op. 2 Op. 2
+Op 2 Op. I Op. 2 Op 2
+Op. 2 Taxon Prob.
Prob.
Prob.
Prob.
Prob.
Prob Prob Prob.
Prob.
Prob Prob.
Prob Prob.
Prob Prob Prob Antwhopleura elegantussima
<.001
<.001
<.001
<.001
< 001 0014
< 001
< 001 0482 0019 0.001 0.009 0008
< 001
< 001
<001 Lottiahlmatula 0006 0.989 0.020 0.003
<001 0.141
<.001
<.001 0106 0.971 0.193 0.084
" 0.374 0.014 0.003 0020 Lottrapelta 0070 0.226 0698 0.223 0.060 0.261 0591 0.179 0001 0.238
< 001
<.001 0002 0675 0023 0003 Macclintoclaascabra 0018 0.935 0.039 0.010
<001 0680
<001
<001 0475 0041 0.134 0.551 0.183 0097 0007 0017 Fissurella volcano
<.001 0.006
<001
<001
<.001 0.003
<.001
<001 0.928 0.459 0.497 0.693
<.001 0028
<.001
<001 Mytdus cahfornzanus Tectura scutum 0.547 0.236 0.104 0.181 0,808 0.428 0341 0470 0369 0.132 0.430 0.977 0683 0014 0.013 0088 Tegula brunnea 0300 0.933 0339 0246 0546 0.582 0.297 0.326 0932 0.060 0.066 0.246 0.136 0.630 0087 0.068 Tegulafinebrahs 0018 0345 0.136 0012
<001 0737
<001
<.001 0.144
<001 0001 0229 0253 0660 0.503 0286 Chthanmalusfissus Pagurus spp.
0.419 0058 0013 0043 0622 0001 0.003 0 106 0146 0.120 0.706 0.588 0067 0.894 0089 0046 Tetrachltarubescens
<001 0205
<001
<001
<.001 0020
<001
<001 0028 0.472 0152 0026
<.001 0.994
<001
<001 Strongylocentrotuspurpuratus
<.001
<.001
<.001
<.001
<.001
<.001
<.001
<.001
<.001
<.001
<.00I
<.001 0002 0013
<001
<001 Phragmatopoma cahfornica Halhots spp
<.001
<003
<001
<003
<003 0116
<001
<001
<.001
<001
< 001
<001 0215
<001
<.001 0110 Spp. Inverts 0.201 0005
<001 0002 0.419
< 001 0002 0.118 0098 0466 0035 0023
<.001 0.339
< 001
<001 Anthopleura elegantissima Lotta digitalis
<001
<.001
<.001
<001
<.001
<001
<'001 0045 0.750 0.185 0.049 Lotttalimatula
<001 0.001
<.003
<.00I
<.001
<.001
<.001 0.008 0.380 0.197 0022 Lotta pelta 0037 0562 0042 0087 0 823 0065 0037 0011 0008 0.605 0.269 Macchintocktascabra
<001 0005
<001
<001 0.002
<.001
<001 0048 0216 0.001 0.001 Fissurella volcano 0.008 0.408 0.001 0,001 0.465
<.001
<.001 0474 0A76 0883 0770 Tectura sculum 0225 0046 0.998 0.182 0053 0415 0844 0.801 0.231 0.303 0587 Tegulafinebralis
< 001 0265
< 001
< 001 0.156
< 001
< 001 0.081 0.823 0.227 0.081 Nuttallinacalhfornica
<001 0.010
<.001
<.001 0008
<001
<001 0284 0.074 0001 0.004 Chthamalusfissus
<.001 0.507
<.001
< 001 0354
<001
<.001 0.949 0.714 0.718 0819 Pagurus spp.
0.584 0.009 0248 0725 0001 0.003 0081 0.359 0844 0.338 0258 Tetrachta rubescens 0.171 0.252 0026 0060 0552 0031 0016 0.462 0.010 0038 0.327 Phragmatopoma californica
<.001 0.001
<.001
<.001 0.011
<.003
<001
<.001
<.001 0.028
<001 Spp Inverts I
<.001 0.349
<.00I
<.001 0.155
<.001
<.001
<.001 0.421 0.021
<.001 t
I II f -.
1 1
("
F F
!7 Subtidal arc quadrant ANOVA analysis results Prob.
'.Power to..
Prob. Of
"<If,
'9 of
" Power detect a F-Value F-Value Variance' Adjusted ' F-Value F-Value
'of 50%'change for-test of for test of Constant Structure d f.
fo,: test for test F-Test between
'Station-Station-.
"used in
("used in
'used in
" am~ong among aniiong Pre-O0. and Period' Period Taxon Transtformation Tra'nsformation -Analysis Analysis P6riods Periods Periods Op. periods interaction interaction Acmaia mitra 4(x+constant)
I-
" 1 none IN 499
-0010
<.99 0.172 3.568 0.001
'Anhopkeuraelegantlssima
"(x+constant)',
I ri done Y
16.94
<.001
<.99 0.790 6.739
<001 Astirfda minlata "J(x+constant),' 1.
I I none Y
4.17 0 021
<.99 0.985 24.672
< 001, Cystoseira osmundacea 4(x+constant) "
I1 none Y
2549
, <001
<.99 0.522 17.503
<.001 Dioapord ornata 4t(x+constant) 001
' none Y
1 0.67 0514
<.99 0.339 3.940
<.001 Egregia menziesil 4(x+constant)
I none Y
17.83
< 001
<.99 0.398 4.286
<.001 Laminarfý ietchelI logto(x+constant) 0.5 none N
,, 122.03
<001
<.99 0.101 42860
<001 Lamniinariales lolo(x' constant)
'* 001 none N
2.83 0
"0068
"' <.99 0.102 4.159
<001' Lottialnstabilis q(x-icohstantf 1
rione ly 38.34
" <.001 092 0210
'2.250 0025 '1 14acrocyst spp.
none'
-' 0 none Y
26.51
'`'ý.001
<.99 3.507 0001 Mitra lidae (x+constant) "I 1
none 639
- 0003 I'"<.99 0.535 8.110
<.001'
'Nereoeystisiuetkeana 4(x4-Ionstant)-,
' 1
' done Y
50.47
"'<.001
'0.89 0.184
" 1.989 0049-*r Ophiothrix -spp.'
none:
0 none
" y 1
u p
n
- 0 none 1
"-'11.01
' '*"<001 0.75 0.119
1.410 0.194
'Pagiurus sp none' nn Pisastergiganteus log1 0(x'+consant) 0.1 none N
16.77
"' <001
<.99 0.107 6.635
<.001' Pista spp.,,
1/(x+constant) '"
0.1 none
, N 1.14
' 0.329 0.69
'0.101
<' 1.250 0.272 Pterygophora californica 1/(x4-constant)
I none Y
- 247.91
<.001
<.99 0.1I10 50,241
<001 Sargassum muiefcum none 0
none
'8.93
'<.001 0.98 095 0003 Sepli~danid:..........
(cn1
-t)
I...
6ne" N
N 6.51-.
0003
'-0.91 -
0.116
-2.122---
0035-
"Serputorbis squamigerus none 0
none Y
11.41
<.001 '
0.97 0.405
'2.908 0.004 Spp, inverts 1/(x,+constant 01 none Y
'6.99 0.002 0.89 0.915 1.990 0049 Strongylocentrotuspurpuratus logo(x+constant) 001 none N
94.17
<.001
<.99 0.101 5.323
<.001 Tegula brunnea none 0
none N
29.20 k<.001' 0.93 0.383 2.'341 0.020 Tonicella ilneata none 0
none Y
4 80 0012
<.99 0.435 3 686
<.001
-.(continued)
I, 4, "'(
1. AR indicates that separate autoregressive error structures for each period were used in the analysis
'1~%
1 9
F--7
(... -_
F---
F--
F--
Subtidal arc quadrant ANOVA analysis results (continued)
Orthogonal Comparisons Diablo Cove Diablo Cove-10 ft. MLLW Diablo Cove - 15 ft MLLW Pre-Op.
Op. 1 Pre-Op.
Pre-Op.
Pre-Op Op. 1 Pre-Op.
Pre-Op Pre-Op.
Op I Pre-Op.
Pre-Op.
vs.
vs.
vs.
vs. Op 1 vs.
vs.
vs vs. Op. 1 vs.
vs.
vs.
vs. Op. I Op 1
'Op. 2 Op. 2
+ Op. 2 Op. 1 Op. 2 Op. 2
+ Op. 2 Op.' 1 Op. 2 Op. 2
+ Op. 2 Taxon Prob.
Prob.
Prob.
Prob.
Prob.'
Prob.
Prob.
Pro6.'
Prob Prob.
Prob Prob.
Acmaea matra 0002 0.167 0.149 0009 0.003 0.693 0.023 0002 0.019 0.022, 0.886 0.227 Anthopleura elegantissima
<.001 0023
<001
<001 0003 0.308
<.001
<.001
<.001
< 001
<.001
<.001 Astermna mlniata 0,238 0.068 0.006 0.018 0001 0 094
< 001
<001 0038 0.053 0.954 0.264 Cystoseiraosmundacea
<001
<001 0058 0.107
<001
<.001
<.001 0.959
<.001 0.005 0160 0001 Diopatra ornata 0.267 0.836 0.432 0 274 0059 0.930 0078 0 034 0.824 0.562 0.444 0.552 Egregia menziesdi
<001 0033
< 001
< 001
<001 0035
<.001
<.001 0.656 0.378 0208 0 308 Lammnaria setchellhl
<.001 0.963
<.001
<001
<001 0151
<.001
<001
<.001 0.049
< 001
<.001 Lamnariales 0.162 0259 0.019 0.027 0019 0.261 0.002 0.001 0.898 0.311 0379 0.636 Lottia instabihs
<001
< 001
< 001
<.001
<001
<.001 0001
<.001
<.001 0.003
<.001
<001 Mactivcystts spp.
0.106
<001
<.001
<001 0116
<.001
<.001,
<.001 0.192
<.001
<.001
<.001 Matra idae 0.566 0.001 0.006 0154 0.928 0077 0071 0.240 0.156
<.001
< 001 0.117 Nereocystis luetkeana 0.572
<.001
<.001
<.001 0.368
<.001
<001
<001 0.961
<001
<.001
<.001 Ophlothrix spp.
Pagurus spp.
0002 0096
<.001
<001 0004 0144
<001
<001 0.007 0.124
<001
<.001 Pisastergiganteus
<.001
<.001 0 841 0.003
<001
<001 0383 0.029
<.001 0022 0.098 0.001 Pasta spp.
0259 0680 0.160 0.137 0329 0417 0097 0.119 0.212 0838 0363 0.212 Pterygophora calhfornica
<.001 0005
<001
<001
<001 0320
<001
< 001
<001
<.001
<001
<.001 Sargassum mutcum 0.985
"<.001
<,001 0.025 1.000
<.001
<.001 0.006 0.975 0651 0.639 0.760 Serpulidae und.
0207 0013
<001 0004 0.142 0.124 0005 0011 0.466 0.001
<.001 0.005 Serpulorbis squamtgerus
<001
<.001 0,309 0.172 0.002
<.001 0.117 0.457
< 001
< 001 0 879 0028 Spp inverts 0186 0013
< 001 0.004 0.100 0.001
<001
<001 0.685 0.563 0.355 0.428 Strongylocentrotuspurpuratus < 001
< 001
<001
<001
<.001
<001
< 001
<.001
<.001
<.001
<001
<.001 Tegulabrunnea
<001 0001
<001
<001
<001 0003
<001
<.001
<.001 0002
<001
<001 Tonicella lneata 0.003 0.163 0.179 0014 0003 0242 0.119 0.010 0.006 0106 0361 0037
V'-
V f
r U
K rr F
17 F-.-
F.
F_
F _ F _
Subtidal fixed quadrat ANOVA analysis results Prob.
Power to Prob. Of of Power detect a F-Value F-Vaiue Variancel Adjusted F-Value F-Value of 50% change for test of for test of Constant Structure d.f for test for test F-Test between Station-Statlon usedin used in used in
among, among among Pre-Op. and Period Period Taxon Transformation Transformation Analysis Analysis
'Periods Periods Periods Op. periods interaction interaction oLu
.....,IJ Itn*
Acmaea mitra Alia spp.I Balanophytfla elegans Balanus/Tetraclita sllp.
Bryozoa, mnid. (encrusting)
Chaetopteidae Dendropoma spp.
Dtdemnum/Trididemnum spp Homolopoma lurndum/Llrularia succincta Hymenamphlastra cyanocrypta Ophiactis simplex Ophiothrix spp.
Pagurus spp.
Pelecypoda unid. boring fibhragmatopoma californica Pista spp.
Porifera unid. (encrusting)
Pugettla spp.
Serpulidac unid.
Sipuncula unid.
Spirorbidae Spp. inverts Strongylocentrotus purpuratus Tegula brunnea Tunicates, coloniaVsocial unid.
Iogl0ox+constant)
I none none 0
none Y
, log10(x+cons'tant) 0.1 none Y
log 1o(x+constant) 0 5 none N
,none 0
none N
1/(x+constant) 0.01 none Y
none 0
none Y
4(x+constant)
I none N
none 0
none N
none 0
none Y
none 0
none Y
log 1o(x+constant) 0.1 none N
r,none 0,.
0 none Y
A'4x+constant),
0.1 none Y
44(x+constant) 0.1.,
none Y
logID(x+constant) 0 5 none Y
aresin 0
none N
none 0
none Y
log10(x+constant)
001, noneN 4'(x+constant).
I none Y
none 0
none Y
none I
0 none N
logo0(x+constant) 4(x+constant) none 0.1 none I
none IN L1.511
<UUI
>9Yy 3.51' 29.76 2.47' 5 66 0.95 "140.95 "17.i8 48.38 '
33.82 5.40 17.24 5063 5.18 4.53 2.77 9.91 7.80 3.55 0.037
<o61 0.094 0006 0392
< 001-"
<.001
< 001
<.001 0.007
<001
< 001
0009, 0.015 0072
<.001 0 001 0.036 77.57
, <.001 (Y
34.33
<001
>.99
>.99 0.88
>.99 0.93
>.99
>.99
>.99
>.99
>.99
>.99
>.99
>.99 0.99
>.99
>.99
>.99 0.74 0.40
>.99 0.92 u U.
0.814 "0.906 0.103 0.524 0.100 0.932 0.954 0.114 0'.497 0.475 0.355 0207 0.126 6.310 0.147 0.428 0.207
,0.884 0.104 0.175 0
-- none
..N
.. 1942 -...
<.001 -
>.99...
0.770.,
Uo1 8.48 19.81' 1.98 7.91 2.32 7.54 1702i 5 06 7.53, 5.24.
32.52 456 336 4.12 1266 4.84 1.37 0.62 S
C, 9.72 2.22
< 001
<.001 0050
< 001 0.021
<ooi
<001
<001
<.001
<.00 I
<001
<001
<.00I 0001
<001
<.001
<001 0210 0.765 0<661 0 028 9.50
<001 I A indicate th. a se.arat auI oegresiveero,, s, et, u
, e-I (continued)
1. AR indicates that separate autoregressive error structures for each period were used in the analysis F
F-r
Subtidal fixed quadrat ANOVA analysis results (continued)
Qrthogonal Comparisons Diablo Cove Diablo Cove - 10 ft. MLLW Diablo Cove - 15 ft. MLLW Pre-Op.
Op. 1 Pre-Op.
Pre-Op.
Pre-Op.
Op. 1 Prc-Op.
Pre-Op.
Pre-Op.
Op. 1 Pre-Op.
Pre-Op.
Vs.
vs.
vs.
vs. Op. I vs.
vs.
vs.
vs. Op. 1 vs.
vs vs.
vs. Op, 1 Op.'
Qp:.2 Op. 2
+Op 2 Op 1 Op. 2 Op. 2
+ Op. 2 Op. I Op. 2 Op. 2
+ Op. 2 Taxon Prob.
Prob.
Prob.
Prob.
Prob Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Acmaea mitra
<.001 0.003 0.004
<.001
<.001 0.077
<.001
<.001
<.001
<.001 0 316 0.001 Alia spp.
0.433 0.057 0.012 0.046 0005 0013
<.001
< 001 0.025 0.765 0.086 0.022 Balanophylha elegans
< 001,
<.001 0001 0.785 0.003
<.001 0.008 0.981
<.001
<.001 0.003 0.586 Bafanus/Tetrachta spp.
0.124 0.036 0.486 0.678 0031 0006 0425 0.486 0.647 0 369 0 636 0.968 Bryozoa, unid. (encrusting) 0003 0.872 0.006 0.001
< 001 0.842 0.001
<.001 0.223 0501 0082 0.081 Chaetopteridae 0.182 0.741 0.385 0.205 0.039 0.512 0.224 0.060 0.977 0849 0.833 0884 Dendroporna spp.
<.001 0.002
<.001
<.001
< 001 0001
<.001
<001
<.001 0 004
<001
<001 Didemnum/Trzdidemnum spp
<.001 0.154
<001
<.001 0219 0 143 0012 0026
<.001 0.292
<.001
<001 Hlomolopoma lurzdum/Lzrulana succincta Ilymenamphiastra cyanocrypta Ophiactis simplex 1.000
<.001
<.001
<.001 1.000
<.001
<.001
<.001 1.000
<.001
<.001
<.00 1 Ophlothrix spp.
<.001
<.001
<.001
<.001
<.001
<.001
<.001
<.001
<.001 0.750
<001
<001 Pagurus spp.
0.014 0445 0004 0.002
<.001 0.361
<.001
<.001 0.765 0692 0.514 0 571 Pelecypoda unid. bonng
< 001 0.001 0.072
<.001
<.001 0010
<.001
< 001 0.282 0.005 0.074 0.607 Phragmatopoma californica 0.111
<.001
<.001
<.001 0.333
<.001
<.001
<001
<.001
<.001 0.007 0.294 Pista spp.
0.019 0.382 0.004 0.002 0.038 0.127 0.001 0002 0.024 0.812 0074 0020 Porifera unid. (encrusting) 0.022 0.451 0.006 0.003 0.001 0.476 0029 0002 0.646 0.009 0.003 0 037 Pugetta spp.
0029 0.111 0.689 0.145 0.003 0.228 0.119 0.009 0591 0068 0.188 0602 Serpulidae unid
<.001 0001
<.001
<001
<.001 0.002
<.001
<.001
<.001 0.008
<.001
< 001 Sipuncula unid.
<.001 0.573
< 001
<.001
< 001 0.832
<001
<.001 0.071 0.135 0003 0004 Spirorbidae
<.001 0.037 0.171 0.004
< 001 0054 0079 0.001 0,031 0.110 0.713 0 157 Spp inverts 0.012 0.728 0.058 0.011 0017 0680 0.084 0018 0.029 0.852 0078 0 023 Strongylocentrofuspurpuratus
<.001
<.001
<.001
<001
<001
<.001
<001
<.001
<.001
<001
<001
<.001 Tegula brunnea
<.001
<.001
< 001
<001
<.001
< 001
<001
<.001
< 001 0.001
<.001
<001 Tunicates, colonial/social unad.
<.001 0.002
<.001
<.001 0.003 0010
<.001
<.001
<.001 0.001
<.001
<.001
n: r:: r
C-F-
[---
V[
F..
1---
r---
F-....
r --77
[r r--
-I r-.-
Subtidal line contact ANOVA analysis results Variancel Adjusted F-Value Structure d f.
for test used in.0 used in -.among Analysis Analysis Periods Prob.
Power to of Power detect a F-Value of 50% change for test F-Test between among
. among - Pre-Op. and Periods Periods Op. periods Prob. Of F-Value F-Value for test of for test of Station-Station Period..... Period, interaction interaction Algal cover Algal diversity
,Calllarthron/Bossiella spp -complex Chondracanthus corymbiferus Chrysophyta unid Corallina officina&ls Coralline crust Cryptopleura ruprechtiana Cryptopleura violacea Desmarestia spp., i,.-<
Farlowia/Pikea spp.-complex Gelidium robustum Mazzaella lilacIna i
Microcladia coulterl
.Osmundea spp.
,Phyllospadlx spp.
Prionitis spp.,,, ",
Rhodymenia spp.,
.Rock, Sand (shell gravel)
Spp. algae.
. Ulva/Enteromorpha spp.
none none none none none q"(x+constant) none none arcsin arcsin
- arcsin none none arcsin
'1(x+constant) arcsin arcsin arcsin
,l(x+constant) none noneý none 0
0" 0,
0
,4 0
0.1 0
0 0'
0, 0
0 0.1, 0
0.1 0
0. I 0
0 none none none none none none none none none none none none none none none none none none none none N
Y N
Y
,Y Y
Y Y
y, Y"
V Y
Y N-Y 1382.
<001L
1834,
<001.
854 0001 17.46
<.001 6.96, 0.002 60.15 12.15 ii 54 07 1 1.48 '
3.53 78.34 77.14 42.63 3.81
<.001
<.001
<.001 '
0.236',
0.036
-<.001
<001'
<.001 0 028"
>.99
>.99
>.99 0 885.
0.878
0.995 7.23 14.79 2368
>.99 0.990,,,
24 79
>.99 0.638o 4.50
>.99
>.99
>.99 0.98
>.99
>.99
>.99
>.99 059
.-.... 0 -
-none
-N 6.20'-- 0004..- >.99
-0 none y"",
0.129 0.784'
' 0.105: "J 0.242' 0.379 1.000 0.195' 0.320'
-0.114, 15 80 19.09 17.69 3o06
6 03 '
10733 14.61 15.85 100
-0832
'7.60....
I. AR indicates that separate autoregressive error structures for each period were used in the analysis "
T*
l.
r.
I----
r-..
STaxon, h
Transformation Constant used in Transformation
<001
<.001
<001
<001
,<.001
<.001
<.001
< 001 0.003
<001
<.001
< 001
<.001 0434
<.00 1 C
Subtidal line contact ANOVA analysis ANOVA analysis results (continued)
Orthogonal Comparisons Diablo Cove Diablo Cove - 10 ft MLLW Diablo Cove - 15 ft. MLLW Pre-Op.
Op. I Pre-Op Pre-Op.
Pre-Op Op I Pre-Op.
Pre-Op.
Pre-Op.
Op. I Pre-Op.
Pre-Op vs.
vs.
vs.
vs. Op. 1 vs.
vs.
vs.
vs. Op. 1 vs.
vs.
vs.
vs. Op 1 Op. I Op. 2 Op. 2
+ Op. 2 Op. I-Op. 2 Op. 2
-+Op. 2 Op I Op. 2 Op. 2
+ Op. 2 Taxon Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob Prob.
Prob.
Prob, Prob.
Algal cover Algal diversity
<001 0.500
<.001
< 001 0.001 0.229 0.059 0003
<,001 0.827
< 001
< 001 Calharthron/Bossiella spp.-complex
<.001
<.001 0.172 0098
<001
<001 0.804 0.003 0006
<001 0.001 0.588 Chondracanthus corymbtferus
< 001 0.102 0047 0.001 0007 0.055 0.586 0.068
<.001 0279
<.001
<001 Chrysophyta unid.
Corallhna oficinalis
<.001 0.709
<001
<.001
<.001 0 750
<001
< 001 0.198 0.227 0.021 0033 Coralline crust 0.001 0.380 0021 0001
<001 0501
<.001
<.001 0.467 0.387 0.842 0.782 C'yptopleura ruprechtiana Cryptopleura violacea
<.001
<.001
<001
<001
<.001
<001
<001
<001
<.001 0181
<001
<001 Desmarestia spp.
<.001 0213
< 001
<,001
< 001 0056
<.001
<.001 0238 0950 0.322 0209 Farlowta/Pikea spp.-complex
<.001 0278
<001
<001
<.001 0.220
<.001
<.001
<.001 0.477
< 001
<.001 Gelidium robustunt Mazzaella hIacmna Microcladia coultert 0.917 0.112 0.142 0 394 0,689 0030 0013 0079 0.417 0.594 0.842 0.570 Osmundea spp.
0.287 0010 0.105 0.669 0491 0.001 0.008 0.191 0.138 0.225 0.894 0.368 Phyllospadix spp.
<001 0.764
<001
<001
<001 0.762
<.001
<.001
<.001 0825
<,001
<.001 Priontgts spp.
<001
<.001
<001
<001
<001
<001
<.001
<.001
<.001
<.001
<001
<.001 Rhodymenia spp.
0044
<001
<001
<.001 0083
<.001
<.001
<001 0.054
<001
<.001
< 001 Rock 0.071 0011 0345 0.674 0031 0.042 0.938 0.251 0.351 0005 0053 0490 Sand (shell gravel)
Spp algae 0.004 0.570 0002 0.001 0223 0.861 0.362 0218
<001 0147
<001
<001 Uh'a/Enteromorpha spp
(
(,
(
(
C
(
t
(
(
C f
(
I C
(
I"....
n r.
F
-" F-F r -[-
F-m° (
r..
r--
V F-.
nF--
F-Erm F-I Subtidal fish observation midwater and benthic ANOVA analysis results.
Prob.
Power to Prob. Of of Power detecta F-Value F-Value I
Variance' Adjusted,. F-Value F-Value of 50%change for test of for test of "Constant,
-Structure d f.
for test for test F-Test between Station-Station used in
, used in used in
, among among among Pre-Op and Period Period Taxon.
Transformation Transformation Analysis Analysis
Periods, Periods Periods Op. penods interaction, interaction Midwinter'
.It Atherinidaeunid.
log,0(x~constant) 05 none Y
, 24.02
<001
>.99 0.100 1
110,
0340, Oryjults cat (fornica' loglo(x+constant) 05 none Y
264 0078 064 0654 1.38 0258 Partial divirsity"'
none,
.,', 1 1 1, 0
none N
7.03
. 0002 0.96 0.994 3.82 0027 Spp. fish none 0
none N
9.87
<.001
>.99 1.000
, 4.46 0015 Aulorhynchusflaidus 1/(x+constant)
" 05 none u' N 0.77
,0467
,0.28 0.172 345 0037 Totaldiversity none 0
none N
620
.0003 0.93 0.999 406 0022 Sebastespaucispinis(juv.)
none 0
none N
1.80 0.172 049
.0229
,' 070,'
0.501 Sebastes serranoldes/S flavidus (iuv.)
4(x+constant) 0.01 none N
0 II
,0.900 0.12 0864 2.289-0 110 Engraulisyhordax log 0
o(x+constant) 001 none N
046 0635 020
,0100 1.21 0.305 Total fish 4(x4.constant) 0.01 none N
2.10 0.130 0.55 0.694 2.00 0.143 Sebastei'chrysomrlas/S. carnatus
'J(x+constant)
I
', none N
2 2,21,,0.117
'0.57 40.994 0 82M,
0.444 Benthle o
Aulorhvnchusflavidus I
"'cnstan none
'Y 3.74 0029 0.78 0 256 1' 00.358'"
Brachyisthsfrenatus none 0
none
'N 1.64
"'0201
.. 0.46 0.771 0.99' 0377' Ctharichthys spp....
none.
0 none Y
Cor.phopterus nicholsi log,0(x+constant)'
0.1
'none N
18.17
< 001
>.99 0.125
'35 43"'
<01 Damalichthvs vaca (--Rhacochhdu) logo(x+constant) o 0 I none N
7.75
'0 0001 0.97 0772 12.34
<001 EmNbotocajacksoni Il(x+constant) 001 none Y
26.97
<.001
>.99 0.996 31.73
<.00 I Embiotocalateýalis log,0(x+constant)'
" 0.5 none N
1, 4 1.74 0.182 048 c0.995 301 0056 Engra'ulis mordax none 0
none
' N I
llexrgrammnos decagraminus log 1o(x+constant)
I none N
7.01,
, 0002 0.96 4,0994
. 009 0914-.
Ophlodo'elo'i gatus"
'ý I(x4-cunstanQ o"f I
none
_Y
. 0.12
' 0.890..
0.13 0.400 1.87 0.162 Orviutisczlifornl~a' ' ",
-44(i-f-lonstant)
I none
, N
. 3.90' 0025
0.79 0645 461',
0013" Oxylebiusplctus Iogo()x+Constant)
, 05
, none N
' 12.10
<001
>99
.1.000
1549,
<001,
Partialdiversity "
-4(x+constant)
- 05 1 none I
N 7.22"'
0001 0.96
'1.000
' 4.75 0012,,
Rhadochdus toxotes
'N(x-ýconstait)
' '01
'none N
1' 148 -
0234 043 0.156
204, 0.138" Scorpaenichthvs niarm oratus
'4(x4-cbnstant) C 05 none N
3.80 C) 0027 0.78 1 000
, 7.23' 0001 Sebastes atrovdrtx (yoy) none 1 0
none N
T I
Sebastes chrýi66oelas/S carnatus Iog,0(x+constant)
"' 01 none
-. N 2.79..u 0069.
0.66
,0715 1.18
,1 0.312 SebaTtes mystinus log 2o(x+constant) 0.1 none N
2.12 0.128 0.55 0400 4326
<001
,5ebartesmnystmnus Ojuv.).
loglo(x+eonstant) 001...
none N
-1.75
-0 182 -- 048....
0201
8.
. 3.74-...
<001
.3ebastespaucspmnrs (juv.)
log, 0(x+conslint) 0.1 1" none N
080
'0.453 0.28 0 176 1.94 '
0 151 Sebastes rastrelliger logo(x+constant)
I none 3'N 2.32,"
0 105',
059 0.993 691 0.002 Sebastesserranoides logo(x+constant) 0.1
," none N
3.85 0026
.. 0.79 0.121 15.75
<001',
Sebastesserranordes/Sflavidus, juv.)
4(x+constant)
I 1
' none
N 1.21 "',0306 037
, 0.951 3.16 0049 Spp fish none 0
none N
':3.42-
-0.038 0.74 1.000
' 801 0001 Total diversity none 0
none N '*
' 589 " 0004 0.92 1.000 261 0081 Total fish l' ogjo(x+constant) 001-none.-.
N 700-0002 0.96.
1.000 4.78 0011 4
(continued)
1. AR indicates that separate autoregressive error structures for each period were used in the analysis
Subtidal fish observation midwater and benthic ANOVA analysis results (continued)
Orthogonal Comparisons Diablo Cove North Diablo Cove South Diablo Cove Pre-Op.
Op I Pre-Op Pre-Op.
Pre-Op.
Op I Pre-Op.
Pre-Op.
Pre-Op.
Op. I Pre-Op.
Pre-Op.
vs.
vs.
vs.
vs. Op. I vs vs.
vs.
vs. Op. I vs vs.
vs.
vs. Op I Op. 1 Op 2 Op. 2
+ Op. 2 Op 1 Op 2 Op 2
+Op. 2 Op I Op 2 Op. 2
+-Op 2 Taxon Prob.
Prob Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob.
Prob Prob Atheruiidae unid.
0.064'
<.001
<001
<.001 0.023,
<.001
<001
<.001 0.418
<.001
<001 0.001 Oxyjulis californca
'0.031 0690 0.100 0029 0.289 0860 0413 0281 0.008 0611 0.044 0007 Partial diversity 0.243-0.010
<.001 0.006 0.099 0.193 0.006 0.011 0.631 0001
<.001 0.012 Spp fish 0.072 0007
<001
<.001-0004 0.165
<,001
< 001 0824 0001 0001 0026 Aulorhynchusflavidus 0.222 0.500 0624 0.330 0.681 0.366 0623 0.948, 0066 0 730 0 164 0064 Total diversity 0.744 0004 0002 0.040 0.271 0.151 0.017 0.042 0 605
<001, 0.002 0.098 Sebaste.rpaucispins (Ouv) 0092 0.991 0,119 0.063 0058 0.973 0.083
. 0.037 0.172 0.990 0.199 0.128 Sebastesserranoides/Sflavidus (Juv.)
0841 0.647 0.799 0.968 0.147 0545 0440 0205 0 253 0.921 0246 0.184 Engrauhs nordax 0.377 0936 0.456 0.349 0.912 0.602 0.544 0.671 0.152 0.508 0.483 0224 Total fish" 0.218 0,368 0.046 0061 0.224 0.121 0.010 0.026 0332 0.967 0.343 0269 Sebastes chrysornelas/S. carnatus 0.677 0.046 0.120, 0.481 0.799 0.028 0057 0314 0.718 0454 0698 0.975 Benthlc Aulorhynchusflavidus 0.018 0.937 0023 0008 0236 0877 0210 0.159 0007 0979 0012 0.003 Brachvisthusfrenatus 0.833 0.092 0.151 0.456 0.324 0.102 0.503 0.881 0.517 0273 0099 0.178 Cithaaricuthys spp.
Coryphopterus nichoLsi
<.001 0212
< 001
<.001
<.001 0.865
<.001
< 001 0.164 0032 0001 0.006 Daniahchthys vacca (=Rhacochudus) 0004 0362
< 001
< 001
<.001 0.672
< 001
<.001 0.791 0046 0030 0.146 Enibiotocajacksont 0.076
<.001
<.001
< 001
<.001
<.001
<.001
<.001 0.063 0005 0300 0.674 Embiotoca lateralis 0.067 0,476 0301 0,102 0.514 0.741 0.355 0.360 0.010 0.114 0367 0048 Engraults mordax ltexagraninos decagranrnius 0.001 0004 0.857 0054 0.004 0005 0.996 0.103 0.004 0013 0,743 0.067 Ophiodon elongatus 0.955 0.687 0.658 0.768 0.723 0.669 0.934 0.882 0 801 0246 0 375 0 696 Oxyjulls cal(formca 0068 0009 0.381 0617 0019 0.060 0.691 0.119 0.328 0.003 0.048 0514 Oxylebluspictus
<001
< 001 0.977 0019 0.167 0.398 0635 0.292
<.001
<.001 0670 0.003 Partial diversity 0.004 0.001 0559 0200 0046 0068 0926 0241 0.001
< 001 0250 0.247 Rhacochduu loxotes 0.910 0117 0157 0.432 0.476 0.116 0.031 0090 0.366 0267 0816 0715 Scorpaenichthys nzarrnoratus 0017 0.029 0.913 0.159
<.001 0066 0.094 0.003 0623 0046 0.137 0535 Sebastes atrovirens (yoy)
Sebastes chrysomelasiS. carnatus 0.046 0051 0.977 0.270 0.156 0.032 0.437 0.742 0.040 0213 0.466 0.114 Sebastes mystmnus 0174 0051 0527 0.702
< 001 0.297 0014 0.001 0.223 0010
<.001 0005 Sebastes mystinus (Uuv.)
0.066 0365 0395 0.126 0.031 0.534 0.010 0006 0279 0.028 0256 0.938 SebasltespaucispmLy (ouv.)
0.360 0.239 0.774 0.735 0.156 0.342 0682 0.300 0.784 0217 0.346 0681 Sebastes rastreflger 0079 0.769 0056 0.035 0.723 0.076 0.163 0.521 0.001 0.195 0.069 0.004 Sebastesserranoides 0019 0.857 0.019 0007
<.001 0241 0004
<001 0.979 0134 0141 0.369 Sebastesserranoides/Sflavidus (juv.)
0.170 0993 0.198 0.126 0.012 0.265 0 195 0.030 0.676 0.259 0.481 0850 Spp. fish 0.656 0014 0049 0.345 0.124 0.113 0.004 0010 0.022 0.007 0623 0319 Total diversity 0.005 0.004 0.845 0.144 0058 0082 0.928 0.264 0002 0.001 0657 0 126 Total fish
<.001 0.372 0.014 0.001
<001 0.763
<001
<.001 0.100 0.244 0.677 0243 I
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DCL-2002-584, Submittal - Receiving Water Monitoring Program 1995 - 2002 Analysis Report, Appendix D - E

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DCL-2002-584, Submittal - Receiving Water Monitoring Program 1995 - 2002 Analysis Report, Appendix D - E

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