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Explore Stack InternalIt depends upon the computational assumptions, schnorr's — Schnorr's proof of exponent achieves perfect zero knowledge, where aswhereas it achieves only computational soundness as discrete log is a computationally bounded assumption.
And it depends upon the definition of the adversary (i.e computationally bounded or unbounded) — the proof system is either called proof or argument system.
It depends upon the computational assumptions, schnorr's proof of exponent achieves perfect zero knowledge, where as it achieves only computational soundness as discrete log is a computationally bounded assumption.
And depends upon the definition of the adversary (i.e computationally bounded or unbounded) the proof system is either called proof or argument system.
It depends upon the computational assumptions — Schnorr's proof of exponent achieves perfect zero knowledge, whereas it achieves only computational soundness as discrete log is a computationally bounded assumption.
And it depends upon the definition of the adversary (i.e computationally bounded or unbounded) — the proof system is either called proof or argument system.
It depends upon the computational assumptions, schnorr's proof of exponent achieves perfect zero knowledge, where as it achieves only computational soundness as discrete log is a computationally bounded assumption.
And depends upon the definition of the adversary (i.e computationally bounded or unbounded) the proof system is either called proof or argument system.
It depends upon the computational assumptions, schnorr's proof of exponent achieves perfect zero knowledge, where as it achieves computational soundness as discrete log is a computationally bounded assumption.
And depends upon the definition of the adversary (i.e computationally bounded or unbounded) the proof system is either called proof or argument system.
It depends upon the computational assumptions, schnorr's proof of exponent achieves perfect zero knowledge, where as it achieves only computational soundness as discrete log is a computationally bounded assumption.
And depends upon the definition of the adversary (i.e computationally bounded or unbounded) the proof system is either called proof or argument system.
It depends upon the computational assumptions, schnorr's proof of exponent achieves perfect zero knowledge, where as it achieves computational soundness as discrete log is a computationally bounded assumption.
And depends upon the definition of the adversary (i.e computationally bounded or unbounded) the proof system is either called proof or argument system.
