Table 1.

Vital rate parameters used to parameterize the density-independent integral projection model. logit specifies a logistic link, x is log zoospore load, and T is temperature.

Description	Functional Form	Parameters	Details of Parameterizatio
Infected survival function, s(x)	logit[s(x)] = b0,0 + b1,0x	b0,0 = 11.824 b1,0 = −0.8605	Logistic Regression
Uninfected survival prob- ability, s0	Constant	s0 = 1	Briggs et al. 2005
Growth function, G (x′, x)	μ(x, T) = b0,1 + b1,1x + b2,1T σ2 (x) = ν0,1 exp (2c0,1x)	b0,1 = 0.012 b1,1 = 0.799 b2,1 = 0.092 ν0,1 = 5.92 c0,1 = −0.049	Generalized Least Squares
Loss of infection function, l(x)	logit[l(x, T)] = b0,2 + b1,2x + b2,2T	b0,2 = 1.213 b1,2 = −0.472 b2,2 = −0.151	Logistic Regression
Initial infection burden function, G0(x′)	μ(T) = b0,3 + b1,3T σ2(T) = ν0,3 exp(2c0,3T)	b0,3 = 0.642 b1,3 = 0.137 ν0,3 = 0.59 c0,3 = 0.063	Generalized Least Squares
Transmission function, ϕ	logit[ϕ(T)] = b0,4 + b1,4T	b0,4 = −1.66 b1,4 = 0.102	Logistic Regression