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[GNUnet-SVN] [taler-exchange] branch master updated: address fixmes, add


From: gnunet
Subject: [GNUnet-SVN] [taler-exchange] branch master updated: address fixmes, add bridge sentence back
Date: Fri, 19 May 2017 23:26:31 +0200

This is an automated email from the git hooks/post-receive script.

grothoff pushed a commit to branch master
in repository exchange.

The following commit(s) were added to refs/heads/master by this push:
     new 37a5a41  address fixmes, add bridge sentence back
37a5a41 is described below

commit 37a5a41480bd69c665fd6fc6861d21476f01012e
Author: Christian Grothoff <address@hidden>
AuthorDate: Fri May 19 23:26:29 2017 +0200

    address fixmes, add bridge sentence back
---
 doc/paper/taler.tex | 7 +++----
 1 file changed, 3 insertions(+), 4 deletions(-)

diff --git a/doc/paper/taler.tex b/doc/paper/taler.tex
index 68b2691..76bceca 100644
--- a/doc/paper/taler.tex
+++ b/doc/paper/taler.tex
@@ -799,7 +799,7 @@ the refresh protocol from being used to transfer ownership.
 \def\KDF{\textrm{KDF}}
 \def\FDH{\textrm{FDH}}
 
-% In this section, we describe the protocols for Taler in detail.
+In this section, we describe the protocols for Taler in detail.
 
 For the sake of brevity we omit explicitly saying each time that a
 recipient of a signed message always first checks that the signature
@@ -903,12 +903,11 @@ following interaction with the exchange:
 \subsection{Exact and partial spending}
 
 A customer can spend coins at a merchant, under the condition that the
-merchant trusts the exchange that issued the coin.
-% FIXME: Auditor here?
+merchant trusts the exchange that issued the coin, usually because
+the exchange is audited by an auditor that is trusted by the merchant.
 Merchants are identified by their public key $M_p$ which the
 customer's wallet learns through the merchant's Web page, which itself
 should be authenticated with X.509c.
-% FIXME: Is this correct?
 
 We now describe the protocol between the customer, merchant, and exchange
 for a transaction in which the customer spends a coin $C := (c_s, C_p)$

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