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> You need a modulus to make the discrete logarithm difficult. If you > use a modulus, is x>y well defined? If you use a modulus and you make > x>y well defined, then being able to answer the x>y question would allow > you to take discrete logs quickly. Not necessarily. It depends on the cyclic group you are using. Examples for groups where DL is hard: -Eliptic curves over Z/p -Multiplicative group Z/pZ* Example for groups where DL is easy: -Additive group Z/pZ. (i.e. DL is easy in this group, because e.g. x^5 = x+x+x+x+x mod p in that case) My original question was assuming a group where DL is hard :-) So... Anybody aware of something DL based for the salary problem? :-) Markus
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