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Re: [Cryptography] Elliptic curve question

daemon@ATHENA.MIT.EDU (James A. Donald)
Wed Oct 9 16:21:41 2013

X-Original-To: cryptography@metzdowd.com
Date: Wed, 09 Oct 2013 06:14:49 +1000
From: "James A. Donald" <jamesd@echeque.com>
To: cryptography@metzdowd.com
In-Reply-To: <CAMm+Lwj4DED8Kx9-Oh1w-VoO=SDsJhARk02OFdPHuorK=LqxUw@mail.gmail.com>
Reply-To: jamesd@echeque.com
Errors-To: cryptography-bounces+crypto.discuss=bloom-picayune.mit.edu@metzdowd.com

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On 2013-10-08 03:14, Phillip Hallam-Baker wrote:
>
> Are you planning to publish your signing key or your decryption key?
>
> Use of a key for one makes the other incompatible.�

Incorrect.  One's public key is always an elliptic point, one's private 
key is always a number.

Thus there is no reason in principle why one cannot use the same key (a 
number) for signing the messages you send, and decrypting the messages 
you receive.



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    <div class="moz-cite-prefix">On 2013-10-08 03:14, Phillip
      Hallam-Baker wrote:<br>
    </div>
    <blockquote
cite="mid:CAMm+Lwj4DED8Kx9-Oh1w-VoO=SDsJhARk02OFdPHuorK=LqxUw@mail.gmail.com"
      type="cite">
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          <div class="gmail_quote"><br>
            <div>Are you planning to publish your signing key or your
              decryption key?</div>
            <div><br>
            </div>
            <div>Use of a key for one makes the other incompatible.�<br>
            </div>
          </div>
        </div>
      </div>
    </blockquote>
    <br>
    Incorrect.  One's public key is always an elliptic point, one's
    private key is always a number.  <br>
    <br>
    Thus there is no reason in principle why one cannot use the same key
    (a number) for signing the messages you send, and decrypting the
    messages you receive.<br>
    <br>
    <br>
  </body>
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