You have calculated the skewness of the three datapoints. As two are rather small compared to the third the skewness is positive. Its trickier to fit a distribution through data (especially just three points). You can refer to fitting empirical distributions for an exhaustive description.
Just as an example of how a distribution might look like which is skewed (as your data suggests; I have chosen a gamma-distribution - careful: the actual fitting is much more complicated, refer to the answer above; this is just to show the difference):
from scipy import stats
import numpy as np
import matplotlib.pyplot as plt
starting_point = 0.00000016
mean = 0.000351
end_point = 0.75
data = [starting_point, mean, end_point]
print('skewness of data:', skew(data))
a, loc, scl = stats.gamma.fit(data)
x = np.arange(starting_point, end_point, 0.0002635)
plt.plot(x, stats.gamma.pdf(x, a, loc, scl))
plt.show()
dvals = [val for val in stats.gamma.pdf(x, a, loc, scl)]
print('skewness of distribution:', skew(dvals))
will result in a different skewness (taking your mean and starting- and end-points to determine the distribution). This gives
skewness of data: 0.7071062587209218
skewness of distribution: 53.32916979819496
