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We furthermore introduce a new technique for modular design of protocols that uses UC but avoids the need for powerful cryptographic primitives that often comes with UC protocols; this \"virtual primitives\" approach is unique to the symbolic setting and has no counterpart in the original computational UC framework.
These protocols are based on a semi-honest model: no mechanism prevents a group of malicious servers from disrupting the protocol such that the secret obtained by the receiver does not correspond to the chosen secret. Actually, to verify the information transmitted by the servers seems to require some properties difficult to reconcile: on one hand the receiver has to collect more information from the servers to discard the incorrect data generated by the malicious servers; on the other hand, if the receiver is allowed to gather more information from the servers, the sender\'s security may be compromised.
We study the first unconditionally secure DOT protocol in the presence of an active adversary who may corrupt up to $k - 1$ servers. In addition to the active adversary, we also assume that the sender may (passively) corrupt up to $k - 1$ servers to learn the choice of the receiver. Similarly, the receiver may (passively) corrupt up to $k - 1$ servers to learn more than the chosen secret. However, we assume that the sender, receiver, and active adversary do not collaborate with each other. Our DOT protocol allows the receiver to contact $4k - 3$ servers to obtain one secret, while the required security is maintained.
First, we propose an IND-CPA secure symmetric key homomorphic encryption scheme using multivariate polynomial ring over finite fields. This scheme gives a method of constructing a CPA secure homomorphic encryption scheme from another symmetric deterministic CPA secure scheme. We base the security of the scheme on information theoretic arguments and prove the scheme to be IND-CPA secure, rather than basing security on hard problems like Ideal Membership and Gr\\\"obner basis as seen in most polly cracker based schemes which also use multivariate polynomial rings. This scheme is not compact but has many interesting properties. Second, we also describe another similar symmetric key scheme which is compact, fully homomorphic and doesn\'t require bootstrapping. The scheme is on the lines of the work of Albrecht et.al. (Asiacrypt-2011) and is proven to be bounded CPA secure. Proof is based on Ideal Membership/ Ideal Remainder/Gr\\\"obner basis problem.