[GNUnet-SVN] [taler-marketing] branch master updated: Several more m -> f

[gnunet]

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burdges pushed a commit to branch master
in repository marketing.

The following commit(s) were added to refs/heads/master by this push:
     new f7949b8  Several more m -> f
f7949b8 is described below

commit f7949b8811a6e42fc9456a3b91d14639f45e5623
Author: Jeffrey Burdges <address@hidden>
AuthorDate: Sun Aug 6 13:48:18 2017 +0200

    Several more m -> f
---
 presentations/comprehensive/main.tex | 12 ++++++------
 1 file changed, 6 insertions(+), 6 deletions(-)

diff --git a/presentations/comprehensive/main.tex 
b/presentations/comprehensive/main.tex
index 5cdd934..02567b6 100644
--- a/presentations/comprehensive/main.tex
+++ b/presentations/comprehensive/main.tex
@@ -791,8 +791,8 @@ But of course we use modern instantiations.
     \item Pick random $c_{new} \mod o$ private key
     \item $C_{new} = c_{new}G$ public key
     \item Pick random $b_{new}$
-    \item Compute $m_{new} := FDH(C_{new})$, $m < n$.
-    \item Transmit $m'_{new} := m_{new} b_{new}^e \mod n$
+    \item Compute $f_{new} := FDH(C_{new})$, $m < n$.
+    \item Transmit $f'_{new} := f_{new} b_{new}^e \mod n$
    \end{enumerate}
    ... and sign request for change with $c_{old}$.
    \end{minipage}
@@ -833,8 +833,8 @@ But of course we use modern instantiations.
     \item Compute $X := c_{old}(tG) = t(c_{old}G) = tC_{old}$
     \item Derive $c_{new}$ and $b_{new}$ from $X$
     \item Compute $C_{new} := c_{new}G$
-    \item Compute $m_{new} := FDH(C_{new})$
-    \item Transmit $m_{new}' := m_{new} b_{new}^e$
+    \item Compute $f_{new} := FDH(C_{new})$
+    \item Transmit $f_{new}' := f_{new} b_{new}^e$
     \end{enumerate}
    \end{minipage}
   \begin{minipage}{4cm}
@@ -1006,8 +1006,8 @@ But of course we use modern instantiations.
 \begin{frame}{Exchange: Blind sign change (RSA)}
    \begin{minipage}{6cm}
     \begin{enumerate}
-    \item Take $m_{new,\gamma}'$.
-    \item Compute $s' := m_{new,\gamma}'^d \mod n$.
+    \item Take $f_{new,\gamma}'$.
+    \item Compute $s' := f_{new,\gamma}'^d \mod n$.
     \item Send signature $s'$.
     \end{enumerate}
    \end{minipage}

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