Table 3.

Posterior mean and variance, and Bayes factors of pollen idices under Zellner’s informative G-prior

Annual Production				Peak Value
	E(βi|Y,X)	V(βi|Y,X)	${\log }_{10}\left(B_{10}^{\Pi }\right)$		E(βi|Y,X)	V (βi|Y,X)	${\log }_{10}\left(B_{10}^{\Pi }\right)$
β ap0	−24,665	3.22×108	−0.63	β pv0	−3,395	5.40×106	−0.56
β ap1	77	2,940	−0.60	β pv1	10	47	−0.54
β ap2	0.39	0.09	−0.67	β pv2	0.57	0.05	0.14
$R_{adj}^2$		0.72		$R_{adj}^2$		0.81
P value		1.40×10−5		P value		7.58×10−7
Start Date				Peak Date
	E(βi|Y,X)	V (βi|Y,X)	${\log }_{10}\left(B_{10}^{\Pi }\right)$		E(βi|Y,X)	V (βi|Y,X)	${\log }_{10}\left(B_{10}^{\Pi }\right)$
β sd0	32	5,163	−0.96	β pd0	25	8,506	−0.99
β sd1	−0.50	2.51	−0.98	β pd1	−0.26	1.94	−0.99
β sd2	0.71	0.38	−0.71	β pd2	0.79	0.54	−0.75
$R_{adj}^2$		0.82		$R_{adj}^2$		0.86
P value		4.99×10−7		P value		5.70×10−8