all: made some binary files

notes/sections/4.md

@@ -231,8 +231,24 @@ Cramér-Rao bound.
 The following results were obtained:
 
 $$
-  p_{\text{max}} = 10 \pm 0.016 \with \chi^2 = 0.072
+  p^{\text{oss}}_{\text{max}} = 10.005 \pm 0.018 \with \chi^2 = 0.071
 $$
 
+In order to compare $p^{\text{oss}}_{\text{max}}$ with the expected value
+$p_{\text{max}} = 10$, the following compatibility t-test was applied:
+
+$$
+  p = 1 - \text{erf}\left(\frac{t}{\sqrt{2}}\right)\ \with
+  t = \frac{|p^{\text{oss}}_{\text{max}} - p_{\text{max}}|}
+           {\Delta p_{\text{max}}}
+$$
+
+where $\Delta p_{\text{max}}$ is the absolute error of $p_{\text{max}}$. At 95%
+confidence level, the values are compatible if $p > 0.05$.
+In this case:
+
+  - t = 0.278
+  - p = 0.781
+
 which allows to assert that the sampled points actually follow the predicted
 distribution.