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[taler-docs] branch master updated: -typos fixed in reveal with age rest


From: gnunet
Subject: [taler-docs] branch master updated: -typos fixed in reveal with age restriction
Date: Thu, 28 Apr 2022 11:41:29 +0200

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

oec pushed a commit to branch master
in repository docs.

The following commit(s) were added to refs/heads/master by this push:
     new 25370c4  -typos fixed in reveal with age restriction
25370c4 is described below

commit 25370c41c0989d950eb2464d78976baa5a9b6784
Author: Özgür Kesim <oec-taler@kesim.org>
AuthorDate: Thu Apr 28 11:41:25 2022 +0200

    -typos fixed in reveal with age restriction
---
 design-documents/024-age-restriction.rst | 10 +++++-----
 1 file changed, 5 insertions(+), 5 deletions(-)

diff --git a/design-documents/024-age-restriction.rst 
b/design-documents/024-age-restriction.rst
index c156842..b97d833 100644
--- a/design-documents/024-age-restriction.rst
+++ b/design-documents/024-age-restriction.rst
@@ -375,15 +375,15 @@ the following additional computation and checks:
 
 Using the κ-1 transfer secrets :math:`\tau_i` from the reveal request, the
 exchange derives κ-1 age commitments from the ``old_age_commitment`` by calling
-``Edx25519_derive_public()`` on each `Edx25519PublicKey` with :math:`\tau_i` as
-the seed. It then calculates the corresponding κ-1 age commitment hash values
-:math:`h_i` of those commitments.
+``Edx25519_derive_public()`` on each `Edx25519PublicKey`, with :math:`\tau_i`
+as the seed, and then calculates the corresponding κ-1 hash values :math:`h_i`
+of those age commitments.
 
 It then calculates the κ-1 blinded hashes 
-:math:`m_i = r^{e_i}\text{FDH}_N(C_p, h_i)` (using the notation from Florian's
+:math:`m_i = r^{e_i}\text{FDH}_N(C^{(i)}_p, h_i)` (using the notation from 
Florian's
 thesis) of the disclosed coins and together with the :math:`m_\gamma` of the
 undisclosed coin, calculates the hash
-:math:`h'_m = H(m_i,\cdots,m_\gamma,\cdots,m_\kappa)` which is then used in the
+:math:`h'_m = H(m_1,\cdots,m_\gamma,\cdots,m_\kappa)` which is then used in the
 final verification step of the cut&choose protocol.
 
 

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