O O Sample Clauses

O O. O O ΩD < ΩA and a low strike price is optimal for γ > γ and c ≥ (7−√21)(V2−2V1) . Proof of Proposition 2 This can be shown by pairwise comparison of social welfare functions with delayed and dual option contracts:
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O O. Using Two&SumAWSS-Share and AWSS-Rec, the au- thors in [8] then finally deign their AVSS scheme, consist- ing of sub-protocols AVSS-Share and AVSS-Rec. In the AVSS-Share protocol, the most communication-expensive step is the one where each party has to reconstruct (n3n) field elements by executing instances of AWSS-Rec. So in total, the AVSS-Share protocol involves a private commu- nication of (n9n4) and broadcast of (n9n2 log n) bits. The AVSS-Rec protocol involves n instances of AWSS-Rec, APPENDIX B: Proofs for the Protocol VOTE — | | — |A | — |B | —
O O. Using Two&SumAWSS-Share and AWSS-Rec, the au- thors in [8] then finally deign their AVSS scheme, consist- ing of sub-protocols AVSS-Share and AVSS-Rec. In the AVSS-Share protocol, the most communication-expensive step is the one where each party has to reconstruct (n3κ) field elements by executing instances of AWSS-Rec. So in total, the AVSS-Share protocol involves a private commu- nication of (n9κ4) and broadcast of (n9κ2 log n) bits. The AVSS-Rec protocol involves n instances of AWSS-Rec, APPENDIX B: Proofs for the Protocol VOTE − | | − |A | − |B | − Proof of Lemma 17: Every honest party Pi will broadcast its input xi. As there are at least n t honest parties, from the properties of broadcast, every honest Pi will eventually have i = n t and then will eventually have i = n t and finally will eventually have Ci = n t. Consequently, ev- ery honest Pi will terminate the protocol in a constant time. Q ∈ B

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