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Fig. 5. Quantification of average axonal stop zones in different gradients.
(A,B) The two graphs show the averaged axonal growth curves for
five gradients printed with 8 µg/ml (A) or 4 µg/ml (B). The relative
slope of the gradients is indicated with the colour code given in A. In A, the
averaged curve of Fc controls is shown in black, the curve of nasal controls
in gray and the arithmetic mean of the axonal fluorescence in pink. For both
ephrin concentrations axonal curves intersect the arithmetic average later the
shallower the gradient is. Curves in B intersect the arithmetic mean later
than curves in A. The axonal curves were averaged from n=7 (gradient
slope 1/6), n=8 (1/3), n=9 (1/2), n=5 (2/3),
n=6 (1), n=10 (Fc controls), n=5 (nasal controls)
experiments in A, and from n=9 (1/6), n=9 (1/3),
n=8 (1/2), n=13 (2/3), n=7 (1) experiments in B.
Mean stop point positions are 64.9±4.2 µm (1/6), 58.3±3.9
µm (1/3), 51.2±3.1 µm (1/2), 40.2±3.6 µm (2/3),
24.4±2.2 µm (1) in A and 97.9±6.8 µm (1/6),
86.8±7.3 µm (1/3), 80.3±8.0 µm (1/2), 73.8±5.1
µm (2/3), 52.3±5.5 µm (1) in B. (C) Plotting the stop
point positions determined in A and B and stop point positions in gradients
printed with 2 µg/ml against the relative slope of the corresponding
gradients shows that the two parameters correlate in a linear way. Error bars
indicate the standard error. Mean stop positions in gradients printed with 2
µg/ml are: 178.8 µm (1/6, n=4), 169.6±8.5 µm (1/3,
n=5), 152.0±10.2 µm (1/2, n=5), 145.5±12.4
µm (2/3, n=5), 110.3±17.5 µm (1, n=5). Due to
the data examination method, no standard error could be calculated for the
mean stop point position in the gradient with the slope 1/6 (marked with a
star, for details see Materials and methods). P<0.002 by ANOVA for
both of the two groups of 8 µg/ml and 4 µg/ml gradients and
P<0.156 for 2 µg/ml gradients.
Studen s t-test was applied to
compare the mean stop points in gradients with the same slope but printed with
8 µg/ml and 4 µg/ml: P<0.002 (gradient slope 1/6),
P<0.006 (1/3), P<0.003 (1/2), P<0.001
(2/3), P<0.002 (1).
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