a34 - relationships between selected baker river ... · the baker river hydroelectric project...
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Unpublished work, Copyright 2001, Puget Sound Energy, Inc.
RELATIONSHIPS BETWEEN SELECTED
BAKER RIVER HYDROELECTRIC PROJECT
VARIABLES AND DOWNSTREAM FISH PASSAGE
DRAFT REPORT
Prepared for
Puget Sound Energy
By
February 2002
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EXECUTIVE SUMMARY
Historical data describing Project operations were analyzed in an effort to document past
relationships between the Baker River Hydroelectric Project and downstream fish migration. Fish
migration was represented by daily juvenile salmonid abundance data obtained from fish collection
barges in the forebays of both Upper Baker Lake and Lower Baker Lake (Lake Shannon). Fish
abundance data were analyzed as a function of both Project operation data and meteorology data.
Project operation data included natural inflow, generator and spillway outflows from both operations,
lower intake water temperature, and water surface elevation from both reservoirs. Meteorology data
included windspeed, barometric pressure, air temperature, precipitation, solar radiation, lunar hours,
moon illumination, and photoperiod. The data were entered into a Microsoft Access database. Data
modifications and new data derived from existing data sets were documented.
Both descriptive and statistical analyses were conducted. For all analyses, fish abundance was the
dependent variable and project operation and meteorology variables were the predictive, independent
variables. Descriptive analyses included data descriptions, descriptive graphics showing fish
migration and project operation patterns over time, and Pearson’s correlation analysis. Statistical
analyses included independent regression to corroborate the results of the Pearson’s correlations, and
linear regression to assess the influence of combinations of variables for all Project operation data, all
meteorology data, and for a combination of the most promising variables from both Project operation
data and meteorology data. All analyses resulted in the same conclusion: project operations at both
Upper Baker Lake and Lower Baker Lake (Lake Shannon) did not display significant physical or
biological relationships to downstream fish migration, as represented by juvenile salmonid
abundance.
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TABLE OF CONTENTS
EXECUTIVE SUMMARY .................................................................................................................... i
FOREWORD ......................................................................................................................................... 1
1.0 PROJECT EFFECTS ON DOWNSTREAM FISH MIGRATION STUDY.................................. 2
BAKER RIVER RELICENSING.......................................................................................................... 2
1.1 Project Background .................................................................................................................. 2
1.2 Baker River Migratory Fishes .................................................................................................. 5
1.3 Patterns of Downstream Migration........................................................................................... 71.3.1 Sockeye Salmon .............................................................................................................. 71.3.2 Coho Salmon ................................................................................................................. 101.3.3 Chinook Salmon ............................................................................................................ 11
2.0 METHODOLOGY ....................................................................................................................... 13
2.1 Introduction............................................................................................................................. 13
2.2 Objective................................................................................................................................. 13
2.3 General Approach................................................................................................................... 13
2.4 Discussion of the Historic Data Sets and Modeling Variables............................................... 142.4.1 Project Data ................................................................................................................... 152.4.2 Meteorology Data.......................................................................................................... 162.4.3 Fish Migration Data....................................................................................................... 18
2.5 Assumptions ........................................................................................................................... 20
2.6 Data Storage............................................................................................................................ 23
2.7 Methods of Analysis ............................................................................................................... 232.7.1 Fish Migration over Time.............................................................................................. 232.7.2 Correlation Analysis...................................................................................................... 232.7.3 Regression Analysis ...................................................................................................... 24
3.0 RESULTS AND DISCUSSION ................................................................................................... 25
3.1 Introduction............................................................................................................................. 25
3.2 Descriptive Results and Discussion........................................................................................ 253.2.1 Project Operation Data ................................................................................................... 253.2.2 Meteorology Data ....................................................................................................... 283.2.3 Fish Abundance Data.................................................................................................. 29
3.3 Fish Migration Results and Discussion .................................................................................. 32
3.4 Pearson’s Correlation Results and Discussion........................................................................ 35
3.5 Regression Results and Discussion ........................................................................................ 383.5.1 Independent Regression Results..................................................................................... 383.5.2 Multivariate Regression Results for Project Operation Data ......................................... 393.5.3 Multivariate Regression Results for Meteorology Data ................................................. 403.5.4 Multivariate Regression Results for Best-Fit Data......................................................... 41
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3.6 Summary Discussion .............................................................................................................. 44
3.7 Statistical Limits ...................................................................................................................... 45
3.8 Future Monitoring and Evaluation.......................................................................................... 45
4.0 SUMMARY.................................................................................................................................. 48
5.0 REFERENCES ............................................................................................................................. 52
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LIST OF APPENDICES
APPENDIX A. ANNUAL FISH ABUNDANCE ..................................................................... A-1
APPENDIX B. PROJECT DATA OVER TIME … ..................................................................B-1
APPENDIX C. PEARSON’S CORRELATION MATRICES...................................................C-1
APPENDIX D. INDEPENDENT REGRESSION RESULTS .................................................. D-1
APPENDIX E. MULTIVARIATE REGRESSION RESULTS ................................................E-1
LIST OF FIGURES
FIGURE 1 LOCATION OF THE BAKER RIVER HYDROELECTRIC PROJECT ........................ 3
FIGURE 2 PERIOD OF RECORD FOR DATA SETS USED IN ANALYSIS................................ 17
FIGURE 3 INTAKE TEMPERATURE VERSUS DATE ................................................................. 19
FIGURE 4 FISH MIGRATION PATTERNS OVER TIME.............................................................. 29
FIGURE 5 TOTAL FISH ABUNDANCE BY SPECIES OVER TIME............................................ 30
LIST OF TABLES
TABLE 1 SUMMARY TABLE FOR DESCRIBING THE EFFECTS OF VARIOUSENVIRONMENTAL VARIABLES ON DOWNSTREAM MIGRATION OF SOCKEYESALMON SMOLTS........................................................................................................................ 9
TABLE 2 SUMMARY TABLE FOR DESCRIBING THE EFFECTS OF VARIOUSENVIRONMENTAL VARIABLES ON DOWNSTREAM MIGRATION OF SOCKEYESALMON SMOLTS...................................................................................................................... 10
TABLE 3 SUMMARY TABLE FOR DESCRIBING THE EFFECTS OF SEVERAL VARIABLESON DOWNSTREAM MIGRATING CHINOOK SALMON SMOLTS...................................... 12
TABLE 4 SUMMARY OF STATISTICAL VARIABLES ............................................................... 27
TABLE 5 PEARSON’S CORRELATION SUMMARY ................................................................... 33
TABLE 6 MULTIVARIATE REGRESSION SUMMARY FOR PROJECT OPERATION DATA 35
TABLE 7 MULTIVARIATE REGRESSION SUMMARY FOR METEOROLOGY DATA........... 35
TABLE 8 MULTIVARIATE REGRESSION SUMMARY FOR BEST-FIT INDEPENDENTVARIABLES................................................................................................................................. 35
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FOREWORDThis document is in support of the Baker River Hydroelectric Project (Project) evaluation required
for the Federal Energy Regulatory Commission [FERC] relicensing.
Authorization
Project: Puget Sound Energy -Baker River # 20636
Scope
The objective of this study was to evaluate potential relationships between selected Project operation
variables and fish abundance data at the Project. Historic data on past Project operations and
environmental conditions were compiled, correlated and statistically analyzed with respect to
abundance of juvenile anadromous salmonids collected at the upper and lower surface barge
collection facilities.
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1.0 PROJECT EFFECTS ON DOWNSTREAM FISH MIGRATION STUDY
BAKER RIVER RELICENSINGThe Baker River Hydroelectric Project (Project) is owned and operated by Puget Sound Energy, Inc.
(PSE). The Project consists of the Lower Baker and the Upper Baker Developments. The
construction, operation, and maintenance of these facilities was licensed by the Federal Power
Commission (now known as the Federal Energy Regulatory Commission [FERC]) in 1956. The
Lower Baker Development was originally constructed prior to federal licensing in 1925, while the
Upper Baker Development was completed in 1959. The issuance of the license in 1956 combined
the operations of the Upper Baker and Lower Baker Developments into one single license. FERC
regulations require FERC-licensed hydroelectric projects to undergo a re-evaluation process, known
as “relicensing,” prior to the date the original license expires. PSE’s existing 50-year license for the
Baker River Project expires on May 1, 2006.
1.1 Project BackgroundThe Baker River Hydroelectric Project consists of the Lower Baker and the Upper Baker
Developments (Figure 1). The Lower Baker Dam impounds Lake Shannon, a reservoir
approximately 7 miles long and 160,000 acre-ft of water at normal full pool (elevation 438.6 ft above
mean sea level) (PSE 2000). The Upper Baker Dam impounds Baker Lake, a reservoir
approximately 9 miles long, with a surface area of 285,000 acre-ft at normal full pool (elevation
724.0 ft) (PSE 2000). Before the Upper Baker Dam was built, Baker Lake existed as a natural lake
that occupied about 600 acres of the valley bottom within the northern half of the current footprint of
the Baker Lake reservoir. Both of these reservoirs are operated for hydropower and flood control.
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Figure 1 Location of the Baker River Hydroelectric Project
Washington State, USA
N
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The Lower Baker Development is located at river mile (RM) 0.5. The development includes a
concrete dam, intake gatehouse, pressure tunnel, surge tank, powerhouse, substation, office and
visitor center, barrier dam, upstream and downstream fish passage facilities, and miscellaneous
maintenance buildings. The powerhouse contains a single Francis-style turbine generator with a total
hydraulic capacity of 4,100 cfs at full gate. The barrier dam, located below the powerhouse, is used
to guide adult migrating fish to the associated upstream fish passage facility located on the east bank
of the river. The downstream passage facility consists of a surface collector barge located in the
Lake Shannon forebay. The surface collector barge uses a pump to create attraction flow within an
entrance channel. The surface collector is augmented by barrier nets that help guide fish into the
entrance. These nets span the width and depth of the reservoir in an attempt to provide a complete
barrier to passage outside of the barge collector. Fish entering the channel are guided over a weir and
into a hopper that directs them into a pipe leading to the fish trap. Once in the fish trap the fish are
sampled, counted and then transported downstream for release into the free flowing Baker River
below the Project.
The Upper Baker Development is located at RM 9.5 and consists of a primary concrete dam, an
earthen dam, a powerhouse, fish passage facilities, a substation, and artificial spawning beaches. The
powerhouse contains two Francis-style turbines with total hydraulic capacity of approximately 5,100
cfs at full gate. The intake providing water to the to the two penstocks is located in the center of the
dam. A fish baffle is suspended from two pontoons in front of the intake to prevent fish from
entering the intake. Fish facilities at Upper Baker include spawning beaches and downstream
passage facilities. Downstream passage is accomplished with a surface collector barge similar to that
described above for the Lower development.
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PSE has operated the Baker River Project as a peaking facility to take advantage of higher power
values that are associated with daily, weekly and seasonally variable power demands. Although
somewhat variable with the seasons, daily demand periods have resulted in increased turbine
operation during early morning and evening hours. Weekly demands have resulted in reduced
operation on weekends. Seasonal demand patterns have resulted in increased operation from October
through March. As a result of these peak periods the reservoirs are normally drafted on a daily and
weekly basis during the increased demand period. In the past, these normal operating conditions
combined with additional considerations (i.e. flood control) for reservoir operation have resulted in a
generalized pattern of reservoir operations. Lower reservoir levels are maintained during winter to
provide for increased power demand and create space for storage during high flow events, while
higher reservoir levels are maintained during summer to maximize hydraulic head for power
generation, maximize the reservoir surface area for recreation, and supplement the Skagit River low
flows.
1.2 Baker River Migratory FishesDownstream passage of migratory fishes has been identified as a key issue for consideration during
the Baker River relicensing process. The Baker River is home to numerous fish species including
five species of Pacific salmon, cutthroat trout, and bull trout. The migratory pathway of these fishes
was cut off with the closure of the Lower Baker Dam in 1925. The completion of the Upper Baker
Dam in 1959 further reduced the available migratory corridor for these anadromous species. In order
to accommodate the migratory life histories of these species, PSE constructed fish passage facilities,
starting with the Lower Baker upstream barrier dam and fish trap in 1954. In 1958 and 1959,
downstream passage facilities were constructed at both Upper and Lower Baker dams
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Even with fish passage facilities operating, the Baker River Project has the potential to directly and
indirectly impact passage of downstream migrating fish. Potential direct effects are generally a result
of the dam and/or fish passage facilities and their operation. The direct effects would include: delay
or reduced numbers of successfully migrating fish as a result of reduced effectiveness of passage
facilities, injury/mortality associated with fish passage facilities, and injury and mortality associated
with passage through turbines or via the spillway. Potential indirect effect can result from stress,
injury, or mortality associated with passage through the dam passage facilities. In addition, the
reservoir habitats created by the dams may result in indirect effects to fish migrants such as delay in
travel time through the system, increased mortality by predators, and increased rates of residuals (fish
that opt not to migrate to the ocean, but rather remain in the reservoir). Both direct and indirect
effects are a result of the physical structure of the hydroelectrical facilities and reservoirs, but these
effects can be further complicated by project operations. Operation variables that affect flow, water
temperature, and reservoir level have potential to intensify, or ameliorate, project impacts.
Improved downstream passage at both the Lower and Upper dams is a goal of PSE and the
relicensing participants. The existing data on the effectiveness of the current downstream passage
facilities is equivocal. To better understand the potential past project effects on downstream
migrating salmonids and to guide the development of passage improvements, PSE and Participants
are undertaking several studies of downstream fish passage at the Project. The first of these
undertakings was a desktop analysis to evaluate the potential relationships between past Project
operations and the outmigration of juvenile salmonids as indicated by the abundance of fish
enumerated at the Lower and Upper fish collection facilities. Coho and sockeye salmon currently are
the dominant stocks in the system and average 94% of the adults returning to the upstream Baker
River trap. Although other species of salmonids are of concern to PSE and the Project Relicensing
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Participants, the preponderance of data is available for coho, sockeye and chinook salmon, and thus,
they are the focus of this correlative analysis.
1.3 Patterns of Downstream MigrationA suite of environmental cues are thought to trigger the downstream migration juvenile of salmonids.
Prior to migration, salmon parr begin to experience physiological changes in coloration, shape, and
salinity tolerance that will allow them to survive in the ocean (Groot and Margolis 1991). These
changes are primarily influenced by temperature and photoperiod, although other factors also may
play a role. Photoperiod is thought to influence the onset of the parr-smolt change while temperature
affects the rate at which smolts respond to physiological changes (Kreeger and McNeil 1992). Parr
transition into smolts after undergoing these physiological processes. From recent genetic studies, it
is clear that salmonid species exhibit race-specific variation in their genetic makeup (Groot and
Margolis 1991). The timing of downstream migration appears to be a complex process involving the
interaction between the genetic makeup of the stock and specific environmental variables.
Variability in migration characteristics among salmonid species and race-specific differences make
generalizing downstream migration patterns difficult across species. However, several
environmental variables, such as temperature, photoperiod and flow, appear to be important cues to
multiple salmonid species. Relationships between specific environmental cues and migration are
more clear when considered by species.
1.3.1 Sockeye SalmonFor many salmonids, discharge has a large influence on the speed and/or duration of smolt
outmigration (Kreeger and McNeil 1992). However, lake-adapted sockeye salmon typically begin
their seaward migration as ice-covered lakes begin to unfreeze and water temperatures rise in the
spring (Groot and Margolis 1991). The oldest and largest smolts migrate first and have the fastest
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migration times (Kreeger and McNeil 1992). The majority of downstream migration occurs when
water temperatures are between 5-10°C (Hartman et al. 1967; Foerster 1968; Groot and Margolis
1991). As they move downstream through reservoirs, environmental factors such as cloud cover,
wind, and temperature affect their migration rates (Quinn and Brannon 1982; Foerster 1968; Kreeger
and McNeil 1992). Sockeye salmon smolts typically migrate at dusk, during the night, and in the
pre-dawn hours. Their peak migration time usually is between approximately 2200-0200h. (Groot
and Margolis 1991) Sockeye salmon smolts actively swim downstream. Active swimming and
migrating at night are behaviors to help avoid predation. The mechanism for this internal compass is
not well understood, but is thought to be related to the Earth’s magnetic fields. Periods of intense
winds have been shown to affect migration rates of sockeye salmon in reservoirs. High winds can
affect turbidity and “build-up” areas of warmer waters in parts of the reservoir that in turn increase
the migration rate for smolts in these warm-water areas. In summary, sockeye salmon smolts begin
their seaward migration in response to rising temperatures, breakup of ice, and longer days, they
migrate predominantly at night and orient using celestial or internal navigational cues
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Table 1 Summary table for describing the effects of various environmental variables ondownstream migration of sockeye salmon smolts.
Note: references summarized for selected topics from Groot and Margolis 1991.
Variable Comments Selected References
Light (photoperiod) Majority of smolts migrating
between approximately 2200-
0200h
Hartman et al. 1967; Groot
1972; Groot and Margolis
1991; Kerns 1961; Burgner
1962; Groot 1965; Warner 1997
Temperature Most migration occurs in water
between about 5-10°C
Hartman et al. 1967; Foerster
1968; Groot and Margolis 1991
Cloud Cover Increases in cloud cover may
cause shift in smolts’ direction
finding mechanisms
Quinn 1982; Quinn and
Brannon 1982; Foerster 1968
Wind Intensity and Direction Wind can affect turbidity and
“build-up” areas of warmer
waters, which raise intensity of
migration rate
Hartman et al. 1967; Krogius
and Krokhin 1948; Foerster
1968; Burgner 1991
Ice breakup Slower ice breakup in northern
latitudes cause delays in
migration
Burgner 1962, 1991; Groot and
Margolis 1991
Sun Used to orient migrating fish
during night hours or cloudy
conditions
Groot 1965; 1972; Hoar 1976;
Quinn 1982; Quinn and
Brannon 1982; Healy and Groot
1987
Size and age composition of
smolts
Older and largest smolts
migrate first
Gilbert 1916, 1918; Barnaby
1944; Burgner 1962; Foerster
1968; Dombroski 1954;
Burgner 1991; Pauley et al.
1989
Genetics Race-specific cues for
downstream migration
Groot and Margolis 1991
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1.3.2 Coho SalmonThe outmigration timing of coho salmon smolts is affected by many of the same factors as sockeye
salmon smolts. However, perhaps due to the fact that coho salmon use rivers during spawning and
rearing, their migration timing is more closely related to stream discharge. Peak migration of coho
salmon smolts usually occurs during periods of maximum discharge (Tripp and McCart 1983). The
onset of downstream migration also is largely influenced by temperature and photoperiod
(Shapovalvo and Taft 1954). Coho salmon smolts predominantly migrate downstream through the
night, with the peak migration period between about 2300-0300 h. They generally undertake their
seaward migrations when water temperatures are less than 10°C, although a large amount of variation
has been documented. Correlating water temperatures with migration timing is influenced by
latitude, altitude, and is often confounded by the interactions with other environmental variables. As
with sockeye smolts, the tendency is for the largest and oldest smolts to migrate first, and as they
migrate downstream, coho smolts exhibit schooling behavior (Shapovalvo and Taft 1954; Groot and
Margolis 1991).
Table 2 Summary table for describing the effects of various environmental variables ondownstream migration of sockeye salmon smolts.
Note: references summarized for selected topics from Groot and Margolis 1991.
Variable Comments Selected References
Light (photoperiod) Large portion of outmigration occurs at
night between 2300-0300h
Sharpovalov and Taft 1954; Meehan
and Siniff 1962; Mace 1983
Flow (discharge, current) Peak migration coincides with
maximum discharge
Churikov 1975; Tripp and McCart
1983;
Temperature Majority of coho migrate in
temperatures < 10°C
Logan 1967; Drucker 1972; Holtby
et al. 1989
Size and age composition of
smolts
Migration typically occurs after smolt
reaches 10 cm in size; usually age 1 with
one winter of growth
Gribanov 1948; Sumner 1953;
Logan 1967; Andersen and Narver
1975; McHenry 1981
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1.3.3 Chinook SalmonThe large amount of variation within run timing for chinook salmon makes generalizing outmigration
trends difficult. Ocean-type chinook salmon juveniles often are distributed downstream by
prevailing flows and migrate seaward shortly after emergence (Groot and Margolis 1991; Kjelson et
al. 1982; Healy 1980). Stream-type chinook salmon juveniles take up residence in stream reaches for
a period of a year or more (Groot and Margolis 1991). The migration timing of stream-type chinook
salmon is closely related to the stream discharge with peak migration periods associated with the
occurrence of spring and fall freshets. The onset of chinook migration also is largely influenced by
temperature and photoperiod (Mains and Smith 1964; Reimers 1971). Chinook salmon smolts
generally migrate downstream through the night. They occupy habitats along the shoreline and on
the surface where the main body of flow is present during their migration. (Groot and Margolis 1991)
Their outmigration timing often is variable from year-to-year in the same river system, and the time
of peak migration is extremely variable. Generally, the rate of migration for chinook smolts
increases as the season progresses. Chinook salmon migrate in a wider temperature range, with more
variability, than coho or sockeye smolts; in general, they undertake their seaward migrations when
temperatures are between 4-15°C. Correlating temperatures with migration timing is influenced by
latitude, altitude, and is often confounded by the interactions with other environmental variables.
Genetic factors also may determine when chinook salmon migrate downstream by cueing migrations
when optimal habitat conditions are present (i.e., food) and competitive interactions between species
are most likely to be minimized (Kreeger and McNeil 1992).
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Table 3 Summary table for describing the effects of several variables on downstreammigration of chinook salmon smolts.
Note: references summarized for selected topics from Groot and Margolis 1991.
Variable Comments Selected References
Light (photoperiod) Large portion of outmigration
occurs at night in the hours
around midnight
Reimers 1971; Lister et al.
1971; Mains and Smith 1964
Flow (discharge, current) Peak migration coincides with
maximum discharge or
occurrence of freshets
Kjelson et al. 1981; Healey
1980; Groot and Margolis
1991; Healey and Jordan 1982
Temperature Majority of chinook migrate in
temperatures between 4 - 15°C
Healey 1980; Irving 1986;
Mains and Smith 1964
Genetics Genotype determines
downstream migration timing
after emergence
Taylor and Larkin 1986; Taylor
1988; Groot and Margolis 1991
Size and age composition of
smolts
Migration typically occurs after
smolt reaches 10 cm in size;
usually age 1 with one winter of
growth
Everest and Chapman 1972
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2.0 METHODOLOGY
2.1 IntroductionThis chapter describes the modeling variables and the methods of analysis used to assess
relationships between the Baker River Hydroelectric Project (Project) and downstream fish passage.
The primary data consisted of both Project operation data and fish migration data. Secondary data
included meteorology data. Both correlation and regression analyses were used to analyze the data.
The term ‘Upper’ refers to the Upper Baker reservoir and operations and ‘Lower’ refers to the Lower
Baker development, which is also called Shannon Lake.
2.2 ObjectiveThe objective of this study was to evaluate potential relationships between selected Project variables
and fish abundance data at the Project. Historic data on past Project operations and environmental
conditions were compiled and correlated with abundance of juvenile anadromous salmonids collected
at the upper and lower surface barge collection facilities.
2.3 General ApproachHistoric data on Project operations and environmental conditions of the Baker River Project were
obtained from PSE. Historic data were formatted in a Microsoft Access database and other data sets
were derived from the original data, including weekly summaries and daily changes. As described
later in detail, a quality analysis procedure was applied to the data prior to analysis to account for
missing data. Photoperiod (solar day) and lunar period data were calculated.
The data were divided into two sets, Project operation data and fish abundance data for both
reservoirs and regional meteorology data and fish abundance data. Project data included inflow;
upper and lower reservoir outflow; reservoir water surface elevations; lower intake temperature; and
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daily change in flows, temperature, and water surface elevations. Meteorology data included
photoperiod, lunar period, windspeed, barometric pressure, precipitation, and solar radiation. Fish
abundance data consisted of counts of juvenile salmonids taken from surface barge collection
facilities at both the upper and lower forebays. These data included daily total fish counts for
salmonid species and age classes collected.
For coho, sockeye and chinook salmon, the annual fish abundance data were graphed over time by
species in order to visualize fish migration patterns. Correlation matrices were used to analyze all of
the modeling data for patterns and relationships. In particular, Pearson’s correlation coefficients
were used to define the degree to which changes in the value of one variable were repeated in the
behavior of another variable. The outcomes of the correlation analyses provided information as to
which modeling variables were best suited for use in regression analyses. While the correlation
coefficients measured the strength of the association between two variables, regression was used to
define the mathematical function that linked these variables. Both independent and multivariate
regressions were performed. Specifically, multivariate regressions were used to model the
relationship 1) between the project data and fish abundance, 2) between the meteorology data and
fish abundance data, and 3) between the most promising correlations within the project and
meteorology data and fish abundance.
2.4 Discussion of the Historic Data Sets and Modeling VariablesThe historic data consisted of Project operation data, meteorology data and fish migration data. The
Project data included flow data, reservoir levels, and water temperature data for both the upper and
lower reservoirs. Meteorology data consisted of air temperature, barometric pressure, windspeed,
precipitation, and photon data. Fish migration data included juvenile salmonid counts, salmon and
trout releases, rearing environment, release locations, and fish marks, although only the juvenile
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migrant collection data was statistically useful for this project. These data were originally obtained
in differing formats, such as documents, graphs, and Microsoft Excel spreadsheets and were
comprised of both categorical data and continuous data, as noted in each description. The data were
restructured in a consistent format and converted to a Microsoft Access database. A quality analysis
was performed to account for missing data in a statistically relevant manner as described in detail
below. Puget Sound Energy, Inc (PSE) supplied the historical data, unless noted otherwise. All data
were correlated by date, Julian day, and Julian week, where the first Julian week spanned from
January 1st through January 7th.
2.4.1 Project DataAll of the Project data were continuous data describing various flows (discharge), reservoir levels,
intake temperature and meteorology data. Daily changes for outflow, reservoir levels, and
temperature were derived from the original data set. The letter ‘L’ represents lower data, the letter
‘U’ represents Upper data, the letter ‘Q’ represents flow, and the letter ‘D’ represents change. All
record total numbers refer to the number of original records. Note: To fully understand the data
limits and project operations, this section would benefit from more metadata, if available, from PSE.
Natural Inflow (Qn) data represent the calculated mean daily flows in the Lower Baker River (values
reformatted from K. Brettmann 4x8 format). These were equivalent to the estimated mean daily flow
in the Lower Baker River as if no reservoirs were present in the basin. All flows were given in sfd (a
volume unit representing cubic feet per second for one day). The records span from January 1, 1926
to December 6, 2001, although the last two weeks of December 2000 were missing. There were
27,734 records. The five-day running average of the natural flows were calculated (QnRAvg).
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Upper and Lower Baker Generation and Spillway data were collected from June 1, 1989 through
December 4, 2001. There were a total of 4,570 records for each operation. These data represent the
daily discharge in sfd. The source is FERC reports and generation records compiled by Carol
Hoerner and Tom Le. Categories compiled and derived include generation flow (Q), spillway flow
(Qs), total flow Qt), and daily change in flows (DQ).
Upper and Lower Water Surface Elevation (WSE) data representing reservoir levels were given as
feet above mean sea level. These data records were collected from June 1, 1989 through December
4, 2001. There were a total of 4,570 records for each operation.
Lower Water Intake Temperature Data (temp) was taken at the intake leading from the lower forebay
to the turbines. This data record spanned from January 1, 1996 to May 20, 2000 and comprised
1,602 total records. Temperature data is recorded in degrees Fahrenheit. While this flow also
reflects meteorology data, it is included in the Project operation data set because it is influenced by
the project.
2.4.2 Meteorology DataMeteorology data were collected in the Mount Baker area from October 1, 1990 to December 31,
2001 (no specific collection site given). Claire Yoder created these records on January 8, 2002.
They include windspeed (WSpeed) recorded as mph (4,083 records), barometric pressure (BPress),
given in inches of mercury (4,082 records), average air temperature (ATemp) registered in degrees
Fahrenheit (4,083 records), precipitation (Precip) given in inches (4,049 records), and solar radiation
(SRad) recorded in watts/square meter (4,083 records). Photoperiod (PhotoP), lunar hours
(LunarHrs), and lunar illumination (Millum) were calculated and contain 4,635 total records each.
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Photoperiod and lunar hours are recorded in decimal hours and lunar illumination is recorded as
percent surface illuminated.
Photoperiod (PhotoP) data were calculated using the following methodology. The photoperiod
(length of day) was calculated for each day for the period of record spanning the length of record for
the gulper count data. The calculation was made by computing the sunrise and sunset times at the
project site in decimal hours, and subtracting the former from the latter. The calculation used a suite
of standard equations that included corrections for the sun's diameter, parallax and atmospheric
refraction (Duffett-Smith, 1981). Corrections for site variables like shading from mountains and
twilight were not incorporated into this calculation of photoperiod.
Lunar Hour (LunarHrs) data are analogous to photoperiod except that they apply to the number of
decimal hours that the moon is visible at night. This variable was calculated in a similar manner as
Photoperiod but includes a certain modification to account for the fact that moonrise or moonset may
occur anytime before or after sunrise or sunset, in timing with the lunar and solar cycles. Modified
moonrise and moonset times consist of setting the moonrise time to the sunset if the moonrise occurs
before sunset and setting moonset to the time of sunrise if it occurs later. This modification assumes
that light reflected from the moon during daylight hours is very much less and comparatively
insignificant to the sun. The purpose for doing this was to explore migration patterns correlated to
the nighttime visibility, excluding weather phenomena.
Moon Illumination (Millum) data represent moon illumination and express the percentage of the
moon's surface that is visible from earth; it is directly correlated to the lunar phase. The value is
expressed as a decimal fraction with 100% set to unity.
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2.4.3 Fish Migration DataFish migration data were collected by a cooperative effort of the Steelhead Program, the Skagit
System Cooperative, the Washington Department of Fish and Wildlife, and Puget. Juvenile
Salmonid Abundance data were used to represent the dependant fish migration variable. Note: This
section would benefit from input from PSE or other Participants. This metadata would provide
valuable insight as to how this information was obtained and what its strengths and weaknesses are.
Upper and Lower Juvenile Salmonid Abundance data were collected from fish collection facilities
located in the forebays of both upper and lower Baker developments. The upper gulper record spans
from March 27, 1985 to August 7, 1997, although both 1992 and 1993 data were missing. There
were a total of 1,255 records. The lower gulper data were collected from April 24, 1985 to July 30,
1997, with a total of 1,104 records. In both cases, some of the records have missing data and the
records were seasonal. The data were presented by species and age class. For this study, the age
class data were combined to represent total number of species. Coho, sockeye, and chinook salmon
were the species used for this study. Other species included chum and pink salmon, Steelhead, Dolly
varden and Cutthroat trout, which had sparse records. All age classes for all species counts were
totaled to represent total fish. The compiled data were thus, date, Julian day, Julian week, total
number of coho salmon per day, total number of sockeye salmon per day, total number of chinook
salmon per day, and total number of all species per day. The data was categorical in the context of
fish species, and continuous in the context of fish counts.
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Period of Record for Data Sets Used in Correlation and Regression Analyses
0
1
2
3
4
5
6
7
Dec-88
Jun-89
Dec-89
Jun-90
Dec-90
Jun-91
Dec-91
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Jun-95
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Jun-97
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Dec-98
Jun-99
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Jun-00
Dec-00
Jun-01
Dec-01
Date
Upper Gulper‡ Lower Gulper‡ Natural Flows (modeled)‡Upper Reservoir Operations*‡ Lower Reservoir Operations*‡ Temperature‡Simulated Temperature†‡
* - Operat ions data includes turbine f lows, spillway f lows, total f lows, water surface elevat ions, change in total f lows and change in water surface elevat ion; all in daily mean values.‡ - Only reocrds containing gulper data were used in regression analysis.† - Simulated temperature values used only in regression analysis.
Figure 2 Period of Record for Data Sets Used in Analyses
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2.5 AssumptionsMissing outflow data, as represented by the value zero or no entry, were accounted for in the
following manner. If zero sfd was recorded at the generator and 80 sfd at the spillway, and the
inflow did not increase significantly, and the water surface elevation increased, then it was assumed
that the turbines were shut down for maintenance, and the spillways discharged at the 80 sfd
recorded. If however, the water surface elevation did not increase, it was assumed that the data were
not recorded. In this case, the missing data were filled by interpolating the values between the last
and next recorded values.
Missing juvenile gulper data were accounted for in the following manner. If there were no counts
(zero or missing data), and the next recorded count was similar to the previous counts, then it was
assumed that the gulper was not operational during that time and the value was left as zero. If
however, the next recorded value reflected a cumulative number of species, then that value was
divided over the day of record and the missing days. There was no accountability for periods when
spill occurred and the guide net was damaged as this information was not given.
Missing temperature data was extrapolated to account for missing years. Given that there was a
short period in which temperature data overlapped with gulper data, roughly 2.5 seasons, it was
deemed necessary to develop a series of simulated temperature data for the sake of regressing 11
season (years) of fish abundance with a known temperature variable. It was shown that intake water
temperature was highly correlated to the day of the year, so it was assumed that the simulated
temperature can be based on the time of year. This was reasonable given that water temperature is
directly governed by, temporally varying, seasonal weather cycles. Given this annual cyclicity, the
lower intake temperature data was used as an analog for upper intake temperature because no upper
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intake temperature records were available. This derived temperature data set was used for the
regression analysis.
Temperature data was simulated for two periods totaling roughly 8.5 years using a process
employing the ratio-of-uniforms method (Devroye, 1986) Figure 3. The ratio-of-uniforms method
was programmed as a function that takes a mean value and a standard deviation as arguments and
returns any specified number of random values having a normal distribution about the mean value.
The roughly 4.5 years of temperature data were tagged with a Julian Day values (JDay: day number
of year) and the means and standard deviations were calculated for each JDay. These results were
then used with the ratio-of-uniforms method to calculate simulated temperature values for each day,
for the periods without temperature records. The values were kept as time series and then smoothed
using a 14-day running average to pull out a certain level of white-noise that produced average daily
fluctuations in temperature that were a little above normal. The simulated temperature data were
then inserted in the temperature field, registered to the appropriate JDay, of the database.
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Intake Temperature vs Date,Data Used in Regression Analysis
0
2
4
6
8
10
12
14
16
18
20
Dec-88
Jun-89
Dec-89
Jun-90
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Jun-99
Dec-99
Jun-00
Dec-00
Jun-01
Dec-01
Date
Inta
ke T
empe
ratu
re (
°C )
Actual DataSimulated Data
Figure 3 Intake Temperature versus Date
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2.6 Data StorageData storage included both an original, unedited data set and an edited data set. Both are formatted
in a Microsoft Access database. The edited data set can be used to repeat these analyses or to
conduct further analyses using the assumptions presented in this chapter. The unedited version can
be used as baseline data in the event that a well-formatted data set is needed, but different
assumptions are presented.
2.7 Methods of Analysis
2.7.1 Fish Migration over TimeFish migration, as represented by the juvenile salmonid abundance data, was graphically displayed
by species as both the weekly total counts versus Julian week for each year and as the percent of total
count over time (Julian week). This enabled detection of migration patterns over time. The average
of all of the years was also imposed on the graphs for reference.
2.7.2 Correlation AnalysisPearson’s correlation analysis was used to define the degree to which changes in the value of a
project variable were repeated in the fish migration data, represented by juvenile gulper data. The
“correlation coefficient determines the extent to which values of two variables were ‘proportional’ to
each other. For example, let us suppose that a graph is drawn of a Project Data variable such as
Lower Spillway Flow (X-axis) against the number of total fish found in the Lower Baker River
Juvenile Gulper (Y-axis) and a set of data values is plotted. If all of the data points lie along a
straight line, then there is a perfect correlation between the lower spillway flow variable and total
number of fish. The two variables were changing together at the same pace. Given this, the Pearson
correlation coefficient, r, will equal +1 (positive correlation). On the other hand, if the variable
increases in exact ratio to decreases in the total score, then r would equal –1 (negative correlation).
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Typically, the Pearson Correlation Coefficient, r, represents a level of correlation between variables
between +1 and –1. As r approaches zero, absolutely no correlation occurs (e.g., a cloud of points).
2.7.3 Regression AnalysisWhile correlation coefficients measure the strength of the association between two variables,
regression defines the mathematical function linking these variables. This function can then be
expanded to predict the value of one variable (Y) from the other (X). Thus, regression is the
statistical relationship between variables and is a common modeling method.
The two types of variables involved in regression analysis were dependent variables (response
variables) and independent variables (predictor variables). Dependent variables were labeled as Y1,
Y2, … Yr, and independent variables were labeled as X1, X2, … Xs. In its simple form, regression
takes o the formula of a line, Y = a + bX, where Y is the dependent variable, X is the independent
variable, a is the Y-axis intercept for the value X=0, and b is the regression coefficient. A stepwise
linear regression would include multiple variables, such as Y = a + bX + cX + dX and so on. This
can be also be shown as Y = a0 + a1X1 + …+anXn. As the position of the line changes due to
different data sets, the equations defining the statistical relationship between the variables changes to
describe the new line.
The regression analyses used in this study were independent regression and stepwise linear
regression. In both cases, the juvenile salmonid abundance species data were the dependent variables
and the independent variables were the Project operation variables and the meteorology variables.
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3.0 RESULTS AND DISCUSSION
3.1 IntroductionSeveral methods were used to analyze the relationships between the Project operation and
meteorology modeling variables and downstream fish abundance, including methods aimed at
explanatory and analytical evaluation. Explanatory variables included descriptive statistics,
explanatory graphics, and Pearson’s correlation coefficient calculations. Analytical methods
included regression analysis. The results of these analyses are presented in this chapter.
3.2 Descriptive Results and DiscussionThe descriptive statistics are summarized in Table 4 and are explained below.
3.2.1 Project Operation DataNatural Inflow data exhibited a mean of 2,666 sfd and a median of 2,087 sfd. The minimum value
was 449 sfd and the maximum value was 38,552 sfd. The standard deviation was 2,283. What
appeared to be outliers from a statistical perspective were actually rare high flow events from a
hydrologic perspective, and thus were considered valid data. The total number of records was 4,635.
Change In Natural Inflow data displayed a mean of -0.08 sfd and a median of -56. The minimum
value was –23,875 sfd and the maximum value was 23,992 sfd. The standard deviation was 1,669.
The total number of records was 4,635.
Upper Baker Generation data displayed a mean of 1,961 sfd and a median of 2,015. The minimum
value was 0.00 sfd and the maximum value is 5,302 sfd. The standard deviation was 1,225. The
total number of records was 4,570.
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Lower Baker Generation data displayed a mean of 2,358 sfd and a median of 2,693. The minimum
value was 0.00 sfd and the maximum value was 4,245 sfd. The standard deviation was 1,287. The
total number of records was 4,570.
Upper Baker Spillway data exhibited a mean of 83 sfd and a median of 0.00. The minimum value
was 0.00 sfd and the maximum value was 13,475 sfd. The standard deviation was 680. The total
number of records was 4,570.
Lower Baker Spillway data displayed a mean of 189 sfd and a median of 10. The minimum value
was -427 sfd and the maximum value was 16,750 sfd. The standard deviation was 991. The total
number of records was 4,558.
Upper Baker Water Surface Elevation data exhibited a mean of 709 feet above mean sea level and a
median of 709 ft. The minimum value was 675 ft and the maximum value was 724 ft. The standard
deviation was 11. The total number of records was 4,570.
Lower Baker Water Surface Elevation data exhibited a mean of 423 feet above mean sea level and a
median of 428 ft. The minimum value was 371 ft and the maximum value was 439 ft. The standard
deviation was 14. The total number of records was 4568.
Discharge Total for Upper Baker data displayed a mean of 2,044 sfd and a median of 2,019 sfd. The
minimum value was 0.00 sfd and the maximum value was 18,173 sfd. The standard deviation was
1,494. The total number of records was 4,570.
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Discharge Total for Lower Baker data showed a mean value of 2,546 sfd and a median of 2,713 sfd.
The minimum value was 0.00 sfd and the maximum value was 20,445 sfd. The standard deviation
was 1,652. The total number of records was 4,570.
Daily Change in Discharge Total Upper Baker data displayed a mean of 0.28 sfd and a median of
0.00 sfd. The minimum value was 9,492 sfd and the maximum value was 14,617 sfd. The standard
deviation was 1,048. The total number of records was 4,570.
Daily Change in Discharge Total Lower Baker data displayed a mean of 0.20 sfd and a median of
0.00 sfd. The minimum value was –11,135 sfd and the maximum value was 11,076 sfd. The
standard deviation was 962. The total number of records was 4,570.
Daily Change in Upper Water Surface Elevation data exhibited a mean of 0.00 feet above mean sea
level and a median of –0.06 ft. The minimum value was -12 ft and the maximum value was 11 ft.
The standard deviation was 0.91. The total number of records was 4,570.
Daily Change in Lower Water Surface Elevation exhibited have a mean of 0.00 feet above mean sea
level and a median of 0.00 ft. The minimum value was -433 ft and the maximum value was 432 ft.
The standard deviation was 9. The total number of records was 4,570.
Lower Intake Water Temperature data displayed a mean of 5 degrees Fahrenheit and a median of 5oF
The minimum value was 0.00oF and the maximum value was 20oF. The standard deviation was 4.
The total number of records was 1,602.
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Change in Lower Intake Water Temperature data showed a mean value of 0.00 degrees Fahrenheit
and a median of 0.00oF. The minimum value was –7.5oF and the maximum value was 8oF. The
standard deviation was 0.66. The total number of records was 1,602.
3.2.2 Meteorology DataPhotoperiod exhibited a mean of 12.28 decimal hours and a median of 12.38 hours. The minimum
value was 8.27 hours and the maximum value was 16.08 hours. The standard deviation was 2.66.
The total number of records was 4,635.
Lunar Hours exhibited a mean of 5.91 decimal hours and a median of 5.53 hours. The minimum
value was 0.00 hours and the maximum value was 15.73 hours. The standard deviation was 3.83.
The total number of records was 4,635.
Moon Illumination exhibited a mean of 0.50 decimal hours and a median of 0.50 hours. The
minimum value was 0.00 hours and the maximum value was 1.0 hours. The standard deviation was
0.35. The total number of records was 4,635.
Solar Radiation exhibited a mean of 3,192 watts/square meter and a median of 2,573 watts/square
meter. The minimum value was 12 watts/square meter and the maximum value was 14,001
watts/square meter. The standard deviation was 2510. The total number of records was 4,083.
Air Temperature exhibited a mean of 47.92oF and a median of 47.0 oF. The minimum value was
6.5oF and the maximum value was 77.5 oF. The standard deviation was 11.64 oF. There were 4,083
total records.
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Barometric Pressure exhibited a mean of 29.99 inches of mercury and a median of 30.01 inches of
mercury. The minimum value was 28.64 inches of mercury and the maximum value was 33.52
inches of mercury. The standard deviation was 0.31. The total number of records was 4,082.
Windspeed exhibited a mean of 8.43 miles per hour and a median of 7.95 miles per hour. The
minimum value was 0.24 miles per hour and the maximum value was 37.89 miles per hour. The
standard deviation was 4.20. The total number of records was 4,083.
Precipitaion exhibited a mean of 0.29 inches and a median of 0.02 inches. The minimum value was
0 inches and the maximum value was 5.3 inches. The standard deviation was 0.54 inches. The total
number of records was 4,049.
3.2.3 Fish Abundance DataUpper Juvenile Gulper data are as follows: Coho data displayed an overall daily mean of 259 total
fish counts and a daily median of 54 counts for the period of collection. The minimum value
representing species abundance was 0.00 and the maximum value was 4,556. The standard deviation
was 493 fish. The total number of records was 1,511. Chinook data exhibited a daily mean of 12
total fish counts and a median of 4 counts. The minimum value representing species abundance was
0.00 and the maximum value was 262 fish. The standard deviation was 23. The total number of
records was 1,511. Sockeye data displayed a daily mean of 593 total fish counts and a median of 7
counts. The minimum value representing species abundance was 0.00 and the maximum value was
22,949 fish. The standard deviation was 2,113. The total number of records was 1,511.
Lower Juvenile Gulper data are as follows: Coho data exhibited a daily mean of 30 total fish counts
and a median of 2 counts. The minimum value representing species abundance was 0.00 and the
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maximum value was 1,674 fish. The standard deviation was 108. The total number of records was
1,598. Chinook data displayed a daily mean of 0.11 total fish counts and a median of 0.00 counts.
The minimum value representing species abundance was 0.00 and the maximum value was 7 fish.
The standard deviation was 0.49. The total number of records was 1,598. Sockeye data exhibited a
daily mean of 48 total fish counts and a median of 0.00 counts. The minimum value representing
species abundance was 0.00 and the maximum value was 6,773 fish. The standard deviation was
300. The total number of records was 1,598.
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Table 4 Summary of Statistical Variables
Natural Inflow Upper Outflow Upper WaterSurface Elevation
StatisticalProperty
Qn DQn QU QsU QtU DQtU WSEU DwseUMin 449.00 -23875.00 0.00 0.00 0.00 -9492.00 674.74 -12.06
Max 38522.00 23992.00 5302.00 13475.00 18173.00 14617.00 723.95 11.09
Mean 2665.52 -0.08 1961.26 83.18 2044.44 0.28 708.53 0.00
Median 2087.00 -56.00 2014.50 0.00 2019.00 0.00 709.52 -0.06
Count 4635.00 4635.00 4570.00 4570.00 4570.00 4570.00 4570.00 4570.00
St Dev 2282.68 1668.88 1225.02 679.73 1493.94 1048.45 11.45 0.91
Lower IntakeTemperature Lower Outflow
Lower WaterSurface
Elevation
StatisticalProperty
Temp DTemp QL QsL QtL DQtL WSEL DwseLMin 0.00 -7.50 0.00 -427.00 0.00 -11135.00 370.58 -433.21
Max 20.00 8.00 4245.00 16750.00 20445.00 11076.00 438.81 432.31
Mean 5.41 0.00 2357.80 188.60 2545.91 0.20 423.02 0.00
Median 5.00 0.00 2693.00 10.00 2713.00 0.00 427.82 0.00
Count 1602.00 1602.00 4570.00 4558.00 4570.00 4570.00 4568.00 4570.00
St Dev 3.83 0.66 1287.12 990.72 1651.54 961.52 14.06 9.14
StatisticalProperty
Photo-period
Lunarhours
SolarRadiation
AirTemp
BarometricPressure
WindSpeed
Precip
Min 8.27 0.00 12 6.5 28.64 0.24 0.00
Max 16.08 15.73 14001 77.5 33.52 37.89 5.33
Mean 12.28 5.91 3192 47.92 29.99 8.43 0.29
Median 12.28 5.53 2573 47.0 30.01 7.95 0.02
Count 4635 4635 4083 4083 4082 4083 4049
St Dev 2.66 3.83 2510 11.64 0.31 4.20 0.54
StatisticalProperty
CohoUpper
SockeyeUpper
ChinookUpper
GulperUpper
CohoLower
SockeyeLower
ChinookLower
GulperLower
Min 0 0 0 0 0 0 0 0
Max 4556 22949 262 26569 1674 6773 7 6844
Mean 259.3 593.5 12.1 875.1 30.3 48.3 0.1 82.1
Median 54 7 4 91 2 0 0 4
Count 1511 1511 1511 1511 1598 1598 1598 1598
St Dev 493.3 2113.2 23.2 2382 107.7 300.4 0.5 329.9
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3.3 Fish Migration Results and DiscussionTotal fish abundance was graphed against time for each fish species in order to visualize fish
migration patterns over time (Figures 3 and 4, Appendix A). These were graphed by year for the
period of record for both the upper gulper and the lower gulper. As noted in Figure 4, time is
represented by Julian week (week within 52 week year); Julian weeks 10 through 32 begin about
March 6th and end about August 13th for any given year. Fish abundance and the cumulative percent
of the fish detected over time are both displayed for three species, coho salmon, sockeye salmon, and
chinook salmon. The upper gulper fish abundance was, on average, approximately an order of
magnitude greater than the lower gulper fish abundance. This was likely related to the fact that only
a minority of fish that leave Baker Lake pass downstream, via turbines or the spillway and the fact
that Lower Baker (Shannon) Lake has fewer tributaries supporting salmonid populations (NICK-
PLEASE CONFIRM THIS STATEMENT IS ACCURATE).
In terms of fish abundance averaged for the period of record, sockeye salmon are the predominant
species in the system, followed by coho salmon, with only a few chinook salmon present for a given
time. However, this is not always the case when viewed on a yearly basis (Appendix A, Figure 5).
While the sockeye salmon population has increased over time, there are still five years at Upper
Baker Lake and seven years at Shannon Lake where coho salmon populations exceed or are equal to
sockeye salmon populations.
As noted in Figure 4, the upper gulper weekly fish counts displayed a fairly normal, unimodal
distribution pattern, where the sockeye salmon abundance peaked in the 20th Julian week and the
coho salmon abundance peaked in the 21st week of the year. Chinook salmon abundance was
relatively low in comparison with a peak evident during week 25. Unlike the upper gulper fish
abundance data, the lower gulper weekly counts displayed a bimodal distribution.
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Figure 4 Fish Migration Patterns Over Time
(Fish Abundance averaged from 1989-2001 records)
0
2,000
4,000
6,000
8,000
10,000
12,000
14,000
16,000
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10 12 14 16 18 20 22 24 26 28 30 32
Week of Year
Mea
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sh A
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ance
0%
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ulat
ive
Perc
ent D
etec
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Upper Gulper -Total Fish Abundance
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Figure 5 Total Fish Abundance by Species Over Time
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The predictive variables selected to describe Project operations were averaged over the period of
record and graphed against the same Julian time scale as the fish abundance in an effort to detect
pattern similarities that might have helped to explain the behavior of the dependent variables
(Appendix B). No pattern was found. In looking at the yearly graphs displaying fish abundance by
species over Julian week (Appendix A), it was evident that for both the upper and lower gulpers,
peaks in fish counts occurred at weeks 20 through 24 for coho salmon, weeks 18 through 23 for
sockeye salmon. Chinook salmon peak ranges were difficult to ascertain. Both the lower and upper
reservoir abundance records exhibited unimodal and multimodal distributions throughout the years of
record. The upper gulper record displayed 30% multimodal years and 70% unimodal years for both
sockeye salmon and coho salmon. The lower gulper record exhibited 50% of each modality for coho
salmon, and displayed a unimodal distribution 60% of the years for sockeye salmon. Based on
graphical observations, there was no evidence of a relationship between fish abundance data patterns
and project operations data over time.
3.4 Pearson’s Correlation Results and DiscussionTable 5 and Appendix C give the results for the Pearson’s correlation analysis correlating fish
abundance data, Project operation data, and meteorology data. Significant interactions at or above
the 5% confidence level were highlighted in bold text, and significant interactions at or above the
10% confidence level were italicized and underlined. It is important to note that a statistically
significant value does not imply a biologically or physically significant relationship between Project
operation or meteorology variables and the fish abundance variables. With large sample sizes, such
as those in this study, it was possible to quantify very small effects with statistical significance. For
example, a Pearson’s r-value of 0.01 shows that 1% of the variability in the dependent variable was
attributed to the independent variable. Although it was statistically significant, it explained only 1%
of the variability of the fish abundance data and did not show a strong, obvious biological
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relationship. If an r-value is highlighted in bold, there is a 95% probability that the stated
relationship is correct, even though it may not be physically or biologically meaningful.
As noted in the methodology section, a Pearson’s r-value at or close to 1 or –1 represents a strong
correlation and a Pearson’s r-value at or close to 0 represents no correlation. As noted in Table 5, the
majority of the values were close to zero, indicating little if any mathematical relationship between
the dependent and independent variables. The only value over 50% in Table 5 was a relationship
between upper chinook salmon abundance and lower intake temperature. While upper chinook
salmon were collected in the Upper Baker Lake and the temperature was taken from the Lower Baker
Lake (no Upper Lake temperature data were provided), the temperature cycles over time are likely to
be similar. Photoperiod had a Pearson’s r-value of 33% and 28% with respect to upper chinook and
upper coho salmon, respectively and water surface elevation had a Pearson’s r-value of 22% with
respect to upper chinook salmon. The values for chinook salmon are less reliable than for coho and
sockeye salmon due to the lower number of chinook salmon present in the system. The mean daily
upper chinook count was 12.1. Natural flow, lower intake water temperature, photoperiod, and solar
radiation had the most consistent pattern of Pearson’s r-values greater than 10%. The strength of
these relationships, in contrast to the other Project variables, support the idea that natural stream and
solar variables may be the critical factors motivating fish migration. Given the correlation data
presented in Table 5, no strong correlations were detected between Project operations and
downstream fish abundance.
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Table 5 Pearson’s Correlation StatisticsSignificant interactions at the 5% confidence level are in bold text and significant interactions at the 10% confidencelevel are italicized and underlined. A Pearson’s r-value at or close to +/- 1 indicates a strong correlation; a r-value ator close to zero indicates no physical or biological relationship between variables.
Fish Abundance Variables
CohoU SockU ChinU CohoL SockL ChinL
Qn 0.16 0.03 0.09 0.1 0.1 0.08
DQn 0 0.02 0 -0 -0 -0
QU 0.08 -0.1 0.08 0.06 -0.1 0.02
QsU -0 -0 -0 0 -0 -0
QtU 0.07 -0.1 0.07 0.05 -0.1 0.01
DQtU -0 0.01 0.02 0.01 0.01 0.03
WSEU 0.09 -0.1 0.22 0.08 -0 0.02
DwseU 0.07 0.08 0.04 0.06 0.14 0.08
QL 0.1 -0 0.06 0.06 -0.1 -0.1
QsL 0.01 0.06 0.02 0.03 -0 0.02
QtL 0.11 0.02 0.08 0.08 -0.1 -0
DQtL -0 -0 -0 0 -0 -0
WSEL 0.06 -0 0.22 0.1 -0.1 0.06
DwseL -0 -0.1 -0 -0 0.01 0.01
Temp 0.18 -0 0.51 0.16 -0 0.03
Proj
ect O
pera
tion
Var
iabl
es
DTemp 0.02 0.05 -0 -0 0 -0
PhotoP 0.28 0.07 0.33 0.16 0.03 0.08
LunarHrs -0.13 -0.05 -0.13 -0.04 0.06 0.02
Millum -0.07 -0.02 -0.05 0.00 0.05 0.04
SRad 0.12 0.12 0.19 0.12 -0.02 0.00
ATemp 0.08 -0.02 0.19 0.05 0.04 0.02
BPress -0.01 0.07 0.04 -0.01 -0.04 0.02
Wspeed -0.03 -0.09 -0.01 0-.01 0.05 -0.02Met
eoro
logy
Var
iabl
es
Precip -0.08 -0.03 -0.07 -0.01 -0.06 -0.01
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3.5 Regression Results and DiscussionAlthough few independent variables showed a strong correlative relationship to the dependent fish
abundance variables, we chose to run a regression analyses to determine if a combination of variables
was better at explaining the dependent variable. For example, while natural inflow itself did not
explain Upper Baker coho salmon abundance and intake water temperature itself did not explain
Upper Baker coho salmon abundance, there was still a possibility some combination of natural
inflow and intake temperature or other combinations of Project operation and/or meteorology
variables might have explained Upper Baker coho salmon abundance. Given this possibility,
multivariate regression analyses were conducted for coho salmon, sockeye salmon, and chinook
salmon, and for all total fish abundance for both the lower and upper lakes. Independent analyses
also were applied to the same dependent variables to verify the correlation results. Specifically, four
regression analyses were conducted: 1) independent analyses for each independent variable against
each fish species and the total fish abundance for both locations, 2) multivariate analyses for all
Project operation variables against each fish species and the total fish abundance for both locations,
3) multivariate analyses for all meteorology variables against each fish species and the total fish
abundance for both locations, and 4) multivariate analyses using the independent project variables
that showed the strongest correlative relationships (anything greater or equal to 10%) to the fish
abundance variables for each fish species and the total fish abundance for both locations.
3.5.1 Independent Regression ResultsIndependent (univariate) regression analyses were conducted for all independent (predictor)
variables, represented by Project operation and meteorology data, regressed against fish abundance.
Independent analyses are similar to correlation analyses in terms of noting relationships one variable
at a time. In the independent regression analyses, the adjusted R square shows how much of the
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variation is explained by the regression equation. The regression coefficients from independent
regression analyses are displayed in Appendix D.
For the Project operation data regressed against all fish species and all fish totaled in both locations,
the adjusted R square value ranged from 0 to 4.2%. This indicated that 0 to 4% of the original
variability was explained by the relationship between fish abundance and any of the predictive
Project operation variables. Therefore, 95.8% to 100% of the variability was unexplained. The
univariate analysis results support the correlation results. No independent relationships were evident
between fish abundance and Project operations variables as represented by inflow, outflows, water
surface elevation, or temperature.
For the meteorology data regressed against all fish species and all fish totaled in both locations, the
adjusted R square value ranged from 0 to 12.2%. Specifically, 0 to 12.2% was the upper gulper
range and 0 to 2.8 % was the range within the lower gulper. Within the upper gulper, the range was
0 to 3.8 when excluding photoperiod. Photoperiod and solar radiation displayed the strongest
independent regression values. Still, 87.8% to 100% of the variability was unexplained. The
univariate analysis results support the correlation results. No strong independent relationships were
evident between fish abundance and meteorology variables, although photoperiod displayed a
relatively strong regression, particularly with upper coho salmon (7%) and upper chinook salmon
(12.5%).
3.5.2 Multivariate Regression Results for Project Operation DataFor the multivariate analyses (Appendix E), Upper Baker Lake fish abundance was modeled as a
function of natural flow, total upper outflow, upper water surface elevation, and lower intake
temperature. Lower intake temperature was used as an analog for the missing Upper intake
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temperature data because of the assumption that it is highly likely that the temperature cycles would
be similar between the two lakes. Lower Baker Lake fish abundance was modeled as a function of
natural flow, total upper outflow, total lower outflow, lower water surface elevation, and lower intake
temperature. Total Upper Baker Lake outflow approximates Lower Baker Lake inflow. The
multivariate data is summarized in Table 6.
In order to develop a strong predictive model using multivariate analyses, the regression equation
that describes the relationship between the variables should have a strong fit. As displayed in Table
6, the multiple R-squared values for fish abundance for each fish species ranged between 2.8% to
5.8%, meaning that less than 5.8% of the original variability can be explained by the data sets
analyzed. While this fit is better than the independent regression analyses for Project operation data,
it is still a poor fit in terms of defining a relationship. Given this, a reliable model linking Project
operation data and fish abundance cannot be developed.
3.5.3 Multivariate Regression Results for Meteorology DataUpper and Lower Baker Lake fish abundance was modeled as a function of the following
meteorology variables: photoperiod, lunar hours, moon illumination, solar radiation, air temperature,
barometric pressure, windspeed and precipitation. The multivariate data is summarized in Table 7.
The multiple R-squared values for fish abundance for each fish species were between 1.2% and
14.5%. Specifically, the Upper Baker River fish abundance multiple R-squared values ranged from
4.1% to 14.5% and the Lower Baker River fish abundance values ranged from 1.5% to 4.5%. Given
this, 4.1% to 14.5% of the original variability in the Upper Baker fish abundance data and 1.5% to
4.5% of the original variability in the Lower Baker fish abundance data can be explained by the data
sets analyzed.
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Table 6 Multivariate Regression Analyses Summary for Project Operation Data
(Multiple R-squared values at or close to zero indicate a poor fit in terms of defining a relationship)
Upper Baker Lake Gulper Lower Baker Lake GulperCoho Sockeye Chinook Total
Fish Coho Sockeye Chinook TotalFish
MultipleR-Squared
.035 .028 .058 0.022 .033 .047 .029 .039
Project Operation Coefficients
Intercept -3185 21114.7 -195.7024 18205.4 -629.1081 960.0319 -1.73 303.9529
QnRAvg 0.060 0.129 0.0011 0.1922 0.0089 0.0368 0.0 0.0467
QtU -0.0062 -0.1302 -0.0003 -0.1344 -0.007 -0.002 0.0 -0.0069
QtL - - - - 0.0074 -0.0424 -0.001 -0.0359
WSEU 4.72 -29.2295 0.2805 -24.9106 - - - -
WSEL - - - - 1.5635 -2.2533 0.0045 -0.06171
Temp -13.38 34.3023 1.0327 23.9854 -4.9548 4.3878 -0.0157 -0.7558
3.5.4 Multivariate Regression Results for Best-Fit DataMultivariate regression equations are usually built using the independent variables that showed the
strongest correlative relationship to the dependent fish abundance variable. In this case, all Pearson’s
r-values greater or equal to 10% were selected to build the regressions. These ‘best-fit’ data, in
combination, provided the maximum opportunity to explain the behavior of the dependent fish
abundance variable.
Upper Coho salmon abundance was run as a function of the natural flow 5-day running average,
lower intake water temperature, solar hours, lunar hours, and solar radiation. Upper sockeye salmon
abundance was run as a function of upper water surface elevation and solar radiation. Upper chinook
salmon abundance was run as a function of the natural flow 5-day running average, upper water
surface elevation, lower intake water temperature, solar hours, lunar hours, solar radiation and air
temperature. Upper Baker combined fish abundance was run as a function of solar hours and solar
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radiation. Lower Coho salmon abundance was run as a function of the natural flow 5-day running
average, lower intake water temperature, solar hours, and solar radiation. Lower Sockeye salmon
abundance was run as a function of the natural flow 5-day running average and change in upper
water surface elevation. Lower chinook salmon abundance did not display multiple correlations at or
in excess of 10%. The results of these regressions are summarized in Table 8.
These multivariate regressions yielded multiple R-squared values ranging from 2.1% to 15.4%.
Upper Baker values ranged from 2.7% to 15.4%, where both coho and chinook salmon multiple R-
squared values were around 15%, and sockeye salmon was at 4.2%. Lower Baker multiple R-
squared values were 2.1% for sockeye salmon and 6.6% for coho salmon; chinook salmon did not
have enough strong independent variables to run a multivariate regression. Given this, 84.6% to
97.3% of the original variability of the Upper Baker Lake fish abundance data and 94.4% to 97.9%
of the original variability of the Lower Baker Lake fish abundance data could not be explained by the
best-fit data selected for these analyses.
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Table 7 Multivariate Regression Analyses Summary for Meteorology Data
(Multiple R-squared values at or close to zero indicate a poor fit in terms of defining a relationship)
Upper Baker Lake Gulper Lower Baker Lake GulperCoho Sockeye Chinook Total
FishCoho Sockeye Chinook Total
FishMultipleR-Squared
0.114 0.041 0.145 0.058 0.045 0.015 0.017 0.019
Meteorology Coefficients
Intercept -2250.74 -12659.35 -316.8202 -15386 -69.6781 396.2495 -3.8269 226.7478
PhotoP 161.6095 288.5507 7.5622 463.8791 20.4273 11.2867 0.0706 36.4538
LunarHr -10.2745 -55.1175 -0.4521 -64.9639 -1.9883 11.8765 0.0042 11.0907
Millum -28.4544 275.1719 0.2811 235.9732 15.6358 -52.4763 0.0277 -45.5523
SRad 0.0082 0.0769 0.0006 0.0858 0.0041 -0.0038 0.0000 0.0002
ATemp -14.2547 -42.9215 -0.2789 -57.9986 -1.6664 0.1915 -0.0051 -1.9842
BPress 32.9557 388.9062 7.8035 433.2469 -3.9543 -19.2161 0.1074 -21.5545
Wspeed -6.2471 -59.9895 -0.2212 -66.0987 -0.7985 7.482 -0.0053 6.9432
Precip -147.359 -181.1758 -2.7487 -335.0585 -1.0823 -78.699 -0.0008 -85.2016
Table 8 Multivariate Regression Analyses Summary for Best-Fit Independent Variables
(Multiple R-squared values at or close to zero indicate a poor fit in terms of defining a relationship)
Upper Baker Lake Gulper Lower Baker Lake GulperCoho Sockeye Chinook Total
FishCoho Sockeye Chinook Total
FishMultipleR-Squared
0.1536 0.042 0.152 0.027 0.066 0.021 - 0.034
Best-Fit Coefficients
Intercept -2427.49 22182.17 -290.0756 -2511.479 -300.149 -34.477 - -51.5757
QnRAvg 0.0092 - -0.0004 - 0.0102 0.273 - 0.0472
WSEU - -31.174 0.2856 - - - - -
DWSEL - - - - - 22.7944 - 17.3899
Temp -83.4635 - -1.7161 - -9.0758 - - -
PhotoP 211.9828 - 8.2308 201.9484 22.6172 - - -
LunarHr -13.3788 - -0.4243 - - - - -
SRad 0.0101 0.1366 0.0009 0.1025 0.0043 - - -
ATemp - - -0.2467 - - - - -
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3.6 Summary DiscussionSeveral methodologies were used to analyze the relationship between Project operations and
downstream fish abundance. Descriptive statistics, including graphical displays comparing
downstream fish migration patterns to project operation patterns did not yield observable
relationships. Pearson’s Correlation results did not yield biological or physical statistical
significance between the dependent and independent variables, but suggested that natural flow,
photoperiod, water temperature and solar radiation may motivate downstream migration. Linear
regression did not yield meaningful physical or biological relationships between project operations
and downstream fish abundance, yet often showed strong photoperiod coefficient values. Overall,
multiple regressions showed that, in combination, meteorology variables had better fits than Project
operation variables explaining Upper Baker Lake fish abundance. Conversely, all Project operation
variables had better fits than meteorology variables when explaining Lower Baker Lake fish
abundance. Best-fit combinations, however, had stronger fits than either Project operation variables
in combination or meteorology variables in combination. In all cases, the relationships did not
explain the vast majority (>85%) of the original variability in the data. Given these analyses, no
physical or biological relationships were detected linking project operations and downstream fish
migration as represented by fish abundance.
While the data that this study was based on were associated with several uncertainties, the findings
are consistent with other natural fish migration studies. As detailed in the introductory chapter, past
studies have shown that natural meteorological phenomena, such as solar day, are the dominant
factors motivating fish migration. Similarly, in this study, photoperiod, solar radiation, water
temperature and natural flow were the strongest factors in the correlations relating to fish abundance.
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3.7 Statistical LimitsIdeally, the data used in a statistical analysis would be unequivocal, yielding confident results. This
particular data set elicited low confidence; it contained missing values, data were not collected to
represent conditions detectable to fish, data were not well documented (contained few metadata), and
data were often discontinuous and sporadic. Because of these limitations, caution should be used
when drawing conclusions from the study. To avoid this situation in the future, monitoring and
evaluation methods should be designed to acquire high confidence data in support of future analyses.
In general, statistical techniques are limited in their ability to detect pattern in data that does not
match their assumptions. For example, linear regression can accurately represent relationships
among variables only if the variables follow a linear relationship. The project operation data were
not normally distributed over the period of record coinciding with fish abundance (Julian weeks 10
through 32) and the data had many limitations as described above. It is often the case that non-linear
and complex data are not well suited for statistical analysis. Patterns not detected by statistical
analysis may be detected using pattern recognition techniques borrowed from the field of machine
learning, within the field of artificial intelligence (Moret, 2001). However, these techniques are still
in the research phase.
3.8 Future Monitoring and EvaluationEvaluation and monitoring design should emphasize consistency between and within years. Thought
should be given as to what data is needed to describe each project operation or natural phenomena
that might explain differences in fish migration. Throughout the collection process, metadata
describing daily conditions should be documented (e.g., hours that the collection trap was closed or
turbines were shut down). Data that could be interpreted to be values of zero should be noted to
avoid missing data being interpreted as values of zero. Data should be downloaded often to
minimize the potential of losing data.
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Data collection methods describing the number and characteristics of fish captured at the gulpers
should be done in a systematic manner. In addition to collecting information on the fish, it is crucial
that information be collected to describe trapping operations. This should include recording the
timing of the beginning and ending of each trapping event and noting situations that may have caused
inaccurate counts (e.g., escape of fish, clogging of trap, or raising of guide nets).
Water temperature data should be recorded hourly from at least the first day that the fish collection
facilities are in operation to at least the last day of their operation. Temperature recorders might be
placed at the mainstem above the upper reservoir, in the tailraces (for upstream migration records), in
the forebays below the fish collection barges at the same depth as the gulper (this depth should be
recorded and maintained constant), and at the reservoir intakes. The floating fish collection facilities
will be the same distance from the surface and may reflect air temperature influences, whereas the
distance between the water surface elevation and the intake will vary over time. Daily maximum,
minimum, and average temperature and the timing of maximum and minimum values should be
noted, as should the magnitude of diurnal variations. Ideally, these values should be subsequently
compiled into Julian week data sets.
Because the literature suggests that meteorological conditions influence fish migration of lake-
rearing species, data should be collected on an hourly interval to describe meterologic conditions in a
similar manner to that described for water temperature. Data collected should include windspeed,
wind direction, barometric pressure, air temperature, precipitation, and solar radiation.
Meteorological stations could be placed at the fish collection facilities in both reservoirs. Collection
of meterologic data at these stations may also be advantageous for water temperature modeling
efforts if needed. It would also be advantageous to collect relative humidity data if a water
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temperature model will be developed. Data assimilation should be similar to that described for water
temperature.
Generation and spillway data should incorporate more metadata or be tracked on an hourly basis.
For example, peaking might increase downstream migration, thus the same sfd value recorded for a
24-hour period would have a different effect upon fish than the same value recorded for a 6-hour
period of operation. Changes in flows and water surface elevations within each day would be useful.
It would also be beneficial to maintain a record that designates the difference between data not being
collected and zero values. For example, noting when zero value flows are due to the project being
off-line or if they exist because the flow was not recorded (e.g., holidays).
Future studies should be anticipated and discussed in an effort to identify other valuable predictive
variables that may need to be collected. Potential research or monitoring and evaluation objectives
should be considered. For a given objective, the data that would be needed to adequately assess that
objective could be determined. Statistical analyses design plans should be conducted by a
professional statistician before the data is collected to make sure that the analyses will be statistically
relevant based on 1) what data is collected, 2) where it is collected, 3) when it is collected, 4) how
many data points are collected, 5) how it is collected and 6) how it is formatted in reference to future
analysis. A study design should incorporate a plan for assessing confidence in the data. By
following this format, future analyses should be easy to evaluate and should result in data with high
confidence.
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4.0 SUMMARYHistorical data describing Project operations were analyzed in an effort to document past
relationships between the Baker River Hydroelectric Project and downstream fish migration. Fish
migration was represented by daily juvenile salmonid abundance data obtained from fish collection
barges in the forebays of both Upper Baker and Lower Baker dams. Project operation data included
natural inflow, generator and spillway outflows from both operations, lower intake temperature, and
water surface elevation from both reservoirs. Meteorology data included windspeed, barometric
pressure, air temperature, precipitation, solar radiation, and photoperiod. Fish abundance data
consisted of counts of juvenile salmonids taken from surface barge collection facilities at both the
upper and lower forebays. These data included daily total fish counts for salmonid species and ages
classes collected. The data were entered into a Microsoft Access database. Data modifications and
new data derived from existing data sets were documented. The data were analyzed to assess
relationships between Project operations and fish abundance.
Both descriptive and statistical analyses were conducted. For all analyses, fish abundance was the
dependent variable and project operation and meteorology variables were the predictive, independent
variables. Descriptive analyses included data descriptions, descriptive graphics showing fish
migration and project operation and meteorology patterns over time, and Pearson’s correlation
analysis. Statistical analyses included independent regression to corroborate the results of the
Pearson’s correlations, and linear regression to assess the influence of combinations of variables. All
analyses resulted in the same conclusion: project operations at both Upper Baker Lake and Lower
Baker Lake (Lake Shannon) did not display significant physical or biological relationships to
downstream fish migration, as represented by juvenile Salmonid abundance.
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Table 5 and Appendix C give the results for the Pearson’s correlation analysis. Significant
interactions at or above the 5% confidence level were highlighted in bold text, and significant
interactions at or above the 10% confidence level were italicized and underlined. It is important to
note that a statistically significant value does not imply a biologically or physically significant
relationship between Project operation and the fish abundance variables. With large sample sizes,
such as those in this study, it was possible to quantify very small effects with statistical significance.
For example, a Pearson’s r-value of 0.01 shows that 1% of the variability in the dependent variable
was attributed to the independent variable. Although it was statistically significant, it explains only
1% of the variability of the fish abundance data and did not show a strong, obvious biological
relationship. If an r-value is highlighted in bold, there is a 95% probability that the stated
relationship is correct, even though it may not be physically or biologically meaningful.
As noted in the methodology section, a Pearson’s r-value at or close to 1 or –1 represents a strong
correlation and a Pearson’s r-value at or close to 0 represents no correlation. As noted in Table 5, the
majority of the values were close to zero, indicating little if any mathematical relationship between
the dependent and independent variables. The only value over 50% in Table 5 was a relationship
between upper chinook salmon abundance and lower intake temperature. While upper chinook
salmon were collected in the Upper Baker Lake and the temperature was taken from the Lower Baker
Lake (no Upper Lake temperature data were provided), the temperature cycles over time are likely to
be similar. However, while chinook salmon records were plentiful, chinook salmon abundance was
limited, weakening the correlative association. Photoperiod had a Pearson’s r-value of 33% and 28%
with respect to upper chinook and upper coho salmon, respectively. Solar radiation and natural flow
values were also consistently high relative to other independent variables. The strength of these
relationships, in contrast to the other Project variables, support the idea that natural stream and/or
meteorology variables may be the critical factors motivating fish migration. Specifically, in this
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study, natural flow, lower intake water temperature, photoperiod, and solar radiation had the most
consistent pattern of Pearson’s r-values greater than 10%. Given the correlation data presented in
Table 5, no strong correlations were detected between Project operations and downstream fish
abundance.
The regression coefficients from independent regression analyses are displayed in Appendix D. For
all fish species and all fish totaled in both locations, the adjusted R-squared value ranged from 0 to
0.042 for all project operation variables. This indicated that 0 to 4.2% of the original variability was
explained by the relationship between fish abundance and any of the predictive Project operation
variables. Therefore, 95.8% to 100% of the variability was unexplained. For meteorology data,
these values were 0 to 12.2%. Of this, the range for Lower Baker Lake was 0 to 2.8%, and the range
was 0 to 3.8 when excluding photoperiod. Photoperiod and solar radiation displayed the strongest
fits. The univariate analysis results support the correlation results. No independent relationships
were evident between fish abundance and Project operations variables as represented by operation
flows, water surface elevation, or temperature.
Three multivariate analyses were conducted: 1) all Project operation variables against each fish
species and the total fish abundance for both locations, 2) all meteorology variables against each fish
species and the total fish abundance for both locations, and 3) multivariate analyses using the
independent project variables that showed the strongest correlative relationships (anything greater or
equal to 10%) to the fish abundance variables for each fish species and the total fish abundance for
both locations.
In order to develop a strong predictive model using multivariate analyses, the regression equation
that describes the relationship between the variables should have a strong fit. The multiple R-
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squared values for the Project operation analyses ranged from 2.8% to 5.8%. These values were
1.2% to 14.5% for the meteorology data, where the best fits occurred in the Upper Baker Lake data.
The multiple R-squared values for the best-fit data ranged from 2.7% to 15.4%, where Upper Coho
and Upper Sockeye salmon regression fits were both slightly over 15%. While all of these fits are
better than the independent regression analyses, they still represent poor fits in terms of defining a
relationship. Overall, photoperiod was the strongest factor, followed by solar radiation. Upper
Baker Lake findings had more strength, overall, than Lower Baker Lake findings. Meteorology data
had better fits than Project operation data on the Upper Baker Lake salmon abundance and the
opposite was true for the Lower Baker Lake salmon abundance.
As noted, for the multivariate regression analyses, less than 15.4% of the original variability in the
fish abundance data can be explained by the data sets analyzed and less than 5.8% of the original
variability in the fish abundance data can be explained by the Project operation data sets analyzed.
Given this, a reliable model linking Project operation data and fish abundance cannot be developed.
While the data used in this study had some uncertainties associated with them and required several
assumptions, the findings are consistent with other natural fish migration studies. As detailed in the
introductory chapter, past studies have shown that natural meteorological phenomena, such as
photoperiod, solar radiation and water temperature, are the dominant factors motivating fish
migration. Similarly, in this study, photoperiod and temperature were the strongest factors in the
correlation relating to fish abundance.
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