[taler-exchange] branch master updated: fix refs

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grothoff pushed a commit to branch master
in repository exchange.

The following commit(s) were added to refs/heads/master by this push:
     new 5e5a15b0 fix refs
5e5a15b0 is described below

commit 5e5a15b01b136b347d15bf7517ad2745a4e1b465
Author: Christian Grothoff <christian@grothoff.org>
AuthorDate: Sun Jul 12 20:04:19 2020 +0200

    fix refs
---
 doc/system/taler/design.tex         | 2 +-
 doc/system/taler/implementation.tex | 3 +--
 2 files changed, 2 insertions(+), 3 deletions(-)

diff --git a/doc/system/taler/design.tex b/doc/system/taler/design.tex
index 0d248407..d78acac1 100644
--- a/doc/system/taler/design.tex
+++ b/doc/system/taler/design.tex
@@ -149,7 +149,7 @@ customers that lost their reserve private key to eventually 
recover their
 funds.  If a wire transfer to the exchange does not include a valid reserve 
public key,
 the exchange transfers the money back to the sender.
 
-Figure~\ref{fig:reserve:state} illustrates the state machine for a reserve.
+Figure~\ref{fig:reserve:states} illustrates the state machine for a reserve.
 Long-terms states are shown in boxes, while actions are in circles.  The final
 state is in a double-circle.  A reserve is first {\em filled} by a wire
 transfer. The amount in it is reduced by withdraw operations. If the balance
diff --git a/doc/system/taler/implementation.tex 
b/doc/system/taler/implementation.tex
index f386228f..41202d06 100644
--- a/doc/system/taler/implementation.tex
+++ b/doc/system/taler/implementation.tex
@@ -1849,8 +1849,7 @@ This includes both how many coins are used per 
transaction on average, as well
 as how often refresh operations are run.
 
 We ran a simple simulation to determine rather conservative upper bounds for
-the parameters that characterize the average transaction.  The source code for
-the simulation can be found in Appendix \ref{appendix:coinsim}.
+the parameters that characterize the average transaction.  
 
 In the simulation, thirteen denominations of values $2^0,\dots,2^{12}$ are
 available.  Customers repeatedly select a random value to be spent between $4$ 
and $5000$.

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