TABLE 4.

Polynomial regression model outputs of the relationship between average multivalent rates and each temperature period

Multivalent rate model	Model equation	R 2	F(df)	p‐Value
Temperature during collection	lm(Average Multivalent Rate ~ poly(Collection Temperature, degree = 2, raw = T):Site	.45	3.89 (4,19)	.018
Temperature 30 h before collection	lm(Average Multivalent Rate ~ poly(Temperature 30 h before collection, degree = 2, raw = T):Site	.49	4.59 (4, 19)	.0092
Temperature 20 h before collection	lm(Average Multivalent Rate ~ poly(Temperature 20 h before collection, degree = 2, raw = T):Site	.59	6.80 (4,19)	.0014
Temperature 10 h before collection	lm(Average Multivalent Rate ~ poly(Temperature 10 h before collection, degree = 2, raw = T):Site	0.55	5.78 (4,19)	.0032
Temperature 10–30 h before collection	lm(Average Multivalent Rate ~ poly(Temperature 10–30 h before collection, degree = 2, raw = T):Site	0.53	5.33 (4,19)	.0048