You're right; it's called the hidden subgroup problem.

Antony

http://stackoverflow.com/users/257111/ninefingers

On 03/03/11 16:49, Billy O'Neal wrote:
> If I'm reading this right, it's nothing new.
> 
> The basic idea is that the RSA function is periodic (it does involve a
> modulus after all), so applying it to the same message over and over
> again should result in a cycle back to the cleartext (if the author of
> the presentation indicated is correct). While this is true, there's no
> way for the attacker to know when they've cycled back around to the
> message text, unless (s)he can control what the plaintext message is.
> And if the attacker already knows part of the plaintext, RSA is
> already broken ->
> http://en.wikipedia.org/wiki/RSA#Attacks_against_plain_RSA .
> 
> This is why RSA messages are padded with pseudorandomized data, to
> prevent  attackers from determining these kinds of things.
> 
> Please correct me if I am wrong.
> 
> Billy3
> -------------------------------------------------------------
> Computer Science Student - Case Western Reserve University
> http://stackoverflow.com/users/82320/billy-oneal
> 
> On Thu, Mar 3, 2011 at 11:01 AM, rachid baih <[email protected]> wrote:
>> A worked example
>> The public key is  (n = 5183, e  = 8609).
>> The private key is (n = 5183, d = 209).
>>
>> m=  127  to encrypt
>>                                                               c =
>> 127^8609 mod 5183
>>                                                               c =
>> 2324
>>
>> to decrypt  c = 2324
>>
>> 2324 ^8609   mod   5183   =  3748
>>
>>
>> 3748 ^8609   mod   5183   =  123
>>
>>
>> 123   ^8609   mod   5183   =   2257
>>
>>
>> 2257^8609   mod   5183   =   3247
>>
>>
>> 3247^8609   mod   5183   =  127
>>
>>
>> 127  ^8609   mod   5183   =   2324
>>
>>
>>       Now we have successfully decrypted c with m = 127
>>
>> Take any number c ( rsa encrypted message) You can continue encrypting
>> process (with rsa function )
>> no matter what number c you start with, you will always eventually
>> reach
>> m  the decrypted message.
>> plez visit
>> https://docs.google.com/document/d/1sTHB52526LQW3YnU39HdZ49pXIlQKOXGAsm3oIdUELM/edit?hl=en#
>>
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