maison

[16dcc.git] / hamilton.tex

diff --git a/hamilton.tex b/hamilton.tex
index f4dc64acc1ad5528c25446919d4b670dd891423f..0f63e069e89bcb5db159e00aecd35a83787705bf 100644 (file)
--- a/hamilton.tex
+++ b/hamilton.tex
@@ -181,14 +181,14 @@ c_{\mathsf{N}}a_{\mathsf{N}} + d_{\mathsf{N}}(a_{\mathsf{N}}+2) & = & 2^{\mathsf
 \qquad 
 \left\{
 \begin{array}{lcl}
 \qquad 
 \left\{
 \begin{array}{lcl}

-d_{\mathsf{N}} & = & \dfrac{2^{\mathsf{N} -n.a_{\mathsf{N}}}{2} \\
-c_{\mathsf{N}} = \mathsf{N} -  d_{\mathsf{N}}
+d_{\mathsf{N}} & = & \dfrac{2^{\mathsf{N}} -n.a_{\mathsf{N}}}{2} \\
+c_{\mathsf{N}} &= &\mathsf{N} -  d_{\mathsf{N}}

 \end{array}
 \right.
 $$
 
 Since $a_{\mathsf{N}$ is even, $d_{\mathsf{N}}$ is defined.
 \end{array}
 \right.
 $$
 
 Since $a_{\mathsf{N}$ is even, $d_{\mathsf{N}}$ is defined.

-Both $c_{\mathsf{N}}$ and  $d_{\mathsf{N}}$ are obviously positves.
+Moreover, both $c_{\mathsf{N}}$ and  $d_{\mathsf{N}}$ are obviously positves.

 
 
 \subsection{Toward a local uniform distribution of switches}
 
 
 \subsection{Toward a local uniform distribution of switches}