Effects of sea lion predation on Willamette River winter steelhead viability

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Effects of sea lion predation on Willamette River winter steelhead viability Matt Falcy Bryan Wright Matt Falcy

Willamette Falls Willamette Falls

Goal: Quantify threat of extirpation posed by sea lions Method: Viability Analysis (PVA) Data Result Adult abundance Age at maturity Proportion hatchery Harvest Sea lion mortality math dynamics programming simulator cpu time Probability of extirpation Scenarios with sea lions without sea lions

Steelhead Spawner Abundance Base enumeration counted at Willamette Falls (WF) 62% at WF spawn in focal populations (U of I) Apportion to populations amount of spawning habitat redd-density surveys multiple imputation for missing observations

Sea Lion Predation Observe (surface) feeding events Stratified three-stage cluster sampling design days of week site-shift (block of hours at given site) 30-min observation bouts (3 of 4) Predation events assigned to species observed species composition at window (1, 7, 14 d) Monte Carlo

Sea Lion Predation Expand estimated predation for steelhead run passing before predation monitoring.

Goal: Quantify threat of extirpation posed by sea lions Method: Viability Analysis (PVA) Data Result Adult abundance Age at maturity Proportion hatchery Harvest Sea lion mortality math dynamics programming simulator cpu time Probability of extirpation Scenarios with sea lions without sea lions

Dynamics Density-dependence Sea lion predation identical to fishing Multi-model inference Three Ricker models R t,p = α p S t,p e β ps t,p ε t,p R t,p = α p S t,p e β ps t,p ε t R t,p = αs t,p e β ps t,p ε t,p Each pop separate, k=12, WAIC=224.8 Shared error variance, k=9, WAIC=248.9 Shared productivity, k=9, WAIC=217.6 Bayesian analysis Yields probability-based inference for parameters. MCMC provides random draws of parameters that include covariance. Bayesian analysis for PVA Feel the power of the dark side

Dynamics Density-dependence Sea lion predation identical to fishing Multi-model inference 1:1 (replacement) math model model uncertainty Bayesian analysis Yields probability-based inference for parameters. MCMC provides random draws of parameters that include covariance.

Goal: Quantify threat of extirpation posed by sea lions Method: Viability Analysis (PVA) Data Result Adult abundance Age at maturity Proportion hatchery Harvest Sea lion mortality math dynamics programming simulator cpu time Probability of extirpation Scenarios with sea lions without sea lions

Simulator Reality Data n i=1 y i തy 2 inferential statistics simulation for i=1:length(x) y(i,:)=normrnd(x(i,1),x(i,2),[1,50]); end Parameters

Simulator Replication + 1000 random draws of parameters per population each draw used to simulate 100 years process above replicated 100 times = 100,000 simulations of 100 years per population Allee effects (negative density dependence) If N t < 100, then no reproduction If N t:t+3 < 100 (4 consecutive years), then functionally extirpated Pr[extirpation] = #extirpations/100,000

Goal: Quantify threat of extirpation posed by sea lions Method: Viability Analysis (PVA) Data Result Adult abundance Age at maturity Proportion hatchery Harvest Sea lion mortality math dynamics programming simulator cpu time Probability of extirpation Scenarios with sea lions without sea lions

Probability of Extirpation Scenario North Santiam South Santiam Molalla Calapooia Without Sea Lions: 2% 5% 0% 99% With Sea Lions: lowest observed predation (2015) average predation (2016) highest observed predation (2017) 8% 16% 0% 99% 27% 34% 2% 99% 64% 60% 21% 99%

Management Sea lions functionally extirpated steelhead at Ballard Locks, Seattle Non-lethal deterrence is ineffective (20+ years) Take under Marine Mammal Protection Act is a long process Source: NOAA Fisheries

Effects of sea lion predation on Willamette River winter steelhead viability Reproducible results: (data and code) www.falcy.weebly.com/pva Matt Falcy Bryan Wright