Table 1.

Statistical tests

Data structureType of testPower
(α = 0.05)
a (Fig. 1E, intensity)NormalTwo-way repeated measures ANOVA1.0000000
a (Fig. 1E, area)NormalTwo-way repeated measures ANOVA1.0000000
b [Fig. 2B, tdT(+)]NormalTwo-way repeated measures ANOVA1.0000000
c [Fig. 2B, tdT(-)]UnknownTwo-way repeated measures ANOVA1.0000000
dNormalTwo-way repeated measures ANOVA0.9786688
e (Fig. 2C)NormalTwo-way repeated measures ANOVA1.0000000
f [Fig. 2D, soma, tdT(+)]UnknownTwo-way repeated measures ANOVA1.0000000
f [Fig. 2D, dendrites, tdT(+)]UnknownTwo-way repeated measures ANOVA1.0000000
g [Fig. 2D, soma, tdT(-)]UnknownTwo-way repeated measures ANOVA1.0000000
g [Fig. 2D, dendrites, tdT(-)]UnknownTwo-way repeated measures ANOVA1.0000000
hUnknownPearson’s χ2 test0.8460473
i (Fig. 2F)Unknownt test for noncorrelation0.9759325
j [Fig. 2I, tdT(+)]NormalTwo-way repeated measures ANOVA0.2974602
j [Fig. 2I, tdT(-)]NormalTwo-way repeated measures ANOVA0.1588404
j [%tdT(+)]UnknownTwo-way repeated measures ANOVA0.2390769
kUnknownTwo-way repeated measures ANOVA1.0000000
l (Fig. 3B)UnknownKolmogorov-Smirnov two-sample testn.a.
(p = 5.5 × 10−28)
mNormalTwo-way repeated measures ANOVA0.1673505
n (Fig. 3D)UnknownKolmogorov-Smirnov two-sample testn.a.
(p = 9.0 × 10−83)
o (Fig. 4C2, Bouton)NormalTwo-way repeated measures ANOVA1.0000000
o (Fig. 4C2, Terminal)NormalTwo-way repeated measures ANOVA1.0000000
o (Fig. 4C2, Branch)NormalTwo-way repeated measures ANOVA1.0000000
p (Fig. 4D2 right)UnknownKolmogorov-Smirnov two-sample testn.a.
(p = 1.7 × 10−7)
q (Fig. 4D2 left)UnknownTwo-way repeated measures ANOVA0.9999438
r (Fig. 4E2 left)UnknownKolmogorov-Smirnov two-sample testn.a.
(p = 2.7 × 10−148)
r (Fig. 4E2 right)UnknownKolmogorov-Smirnov two-sample testn.a.
(p = 2.7 × 10−115)
s (Fig. 5D, PrV2)NormalTwo-way repeated measures ANOVA1.0000000
s (Fig. 5D, PrV3)UnknownTwo-way repeated measures ANOVA1.0000000
s (Fig. 5D, V2 SpI)NormalTwo-way repeated measures ANOVA0.9465853
s (Fig. 5D, V3 SpI)NormalTwo-way repeated measures ANOVA1.0000000
s (Fig. 5D, DCN)NormalTwo-way repeated measures ANOVA1.0000000
tUnknownTwo-way repeated measures ANOVA1.0000000
u (Fig. 6E right)NormalTwo-way repeated measures ANOVA0.8840900
v (Fig. 7D, 1 m intensity)NormalTwo-way repeated measures ANOVA1.0000000
v (Fig. 7D, 1 m area)NormalTwo-way repeated measures ANOVA1.0000000
v (Fig. 7D, 3 m intensity)NormalTwo-way repeated measures ANOVA1.0000000
v (Fig. 7D, 3 m area)NormalTwo-way repeated measures ANOVA1.0000000
wNormalTwo-way repeated measures ANOVA1.0000000
xNormalTwo-way repeated measures ANOVA0.5385280
y [Fig. 7E, 3 m, tdT(+)]NormalTwo-way repeated measures ANOVA1.0000000
z [Fig. 7E, 3 m, tdT(-)]NormalTwo-way repeated measures ANOVA1.0000000
aa [Fig. 7F, 3 m, %tdT(+)]NormalTwo-way repeated measures ANOVA1.0000000
bb (Fig. 7I bottom)NormalTwo-way repeated measures ANOVA1.0000000
cc (Fig. 8C, intensity)NormalTwo-way repeated measures ANOVA1.0000000
cc (Fig. 8C, area)NormalTwo-way repeated measures ANOVA1.0000000
dd [Fig. 8E, tdT(+)]NormalTwo-way repeated measures ANOVA1.0000000
ee [Fig. 8E, tdT(-)]NormalTwo-way repeated measures ANOVA1.0000000
ffNormalTwo-way repeated measures ANOVA0.1898718
gg [Fig. 8F, contra]NormalTwo-way repeated measures ANOVA1.0000000
  • Each small alphabetical character indicates statistical tests labeled with a p value and the small alphabetical character in the Results section. Data normality was determined using the Lilliefors test. Nonparametric statistical analysis produced similar results. Post hoc power analysis was performed using G*Power 3 software (Faul et al., 2007). Post hoc powers of two-way repeated measures ANOVA were calculated on main effect of operation (IONC or whisker deprivation) except w and x (main effect of survival period). n.a., not applicable; p values were provided instead.