. 2009 Sep 22;104(6):1231–1242. doi: 10.1093/aob/mcp231

Table 3.

Results of one-way weighted analysis of variance testing the effect of fragmentation on the diversity parameters for nuclear and chloroplast microsatellites (P: probability values associated with the Fisher test) and paired t-test for mean comparisons (values followed by the same letter are not significantly different at the 5 % level after Bonferroni correction, P = 0·017)

	Nuclear microsatellites					Chloroplast microsatellites
Landscape	N_pop (N_ind)	N_a,nuc	R*	H_e,nuc	F_IS	N_pop (N_ind)	N_a,cp	N_e,cp	H_cp
All populations
		P = 0·029	P = 0·065	P = 0·282	P = 0·018		P = 0·364	P = 0·202	P = 0·130
Code 1: no fragmentation	4 (211)	13·18^a	7·25^a	0·75^a	0·05^a	3 (38)	4·03^a	2·97^a	0·60^a
Code 2: weak fragmentation	3 (64)	8·93^ab	7·28^a	0·78^a	0·12^ab	4 (54)	2·52^a	1·48^a	0·26^a
Code 3: strong fragmentation	11 (265)	9·41^b	6·75^a	0·75^a	0·15^b	7 (66)	3·99^a	2·58^a	0·51^a

Populations from South and Centre regions
		P = 0·179	P = 0·091	P = 0·564	P = 0·006		P = 0·531	P = 0·374	P = 0·319
Code 1: no fragmentation	4 (211)	13·19^a	7·25^a	0·75^a	0·06^a	3 (38)	4·03^a	2·97^a	0·60^a
Code 2: weak fragmentation	2 (44)	9·36^a	7·35^a	0·78^a	0·09^ab	2 (41)	3·00^a	1·63^a	0·34^a
Code 3: strong fragmentation	6 (203)	10·43^a	6·75^a	0·76^a	0·16^b	2 (17)	5·05^a	3·11^a	0·66^a

N_pop, Number of populations in each level of fragmentation; N_ind, number of individual trees corresponding to the populations.

* ANOVA based on the comparison of ten populations with sample sizes greater than 15 individuals (N = 3, N = 3 and N = 4 for no fragmentation, weak fragmentation and strong fragmentation, respectively).