Trivial Sample Clauses

Trivial. O Theorem 4.4.1 Let = Z[σ] be an imaginary quadratic order and consider two -oriented elliptic curves (E, ι) and (E′, ι′) that belong to the same orbit under the action of Cl( ), say given in Weierstrass form and connected by an unknown ideal class [a]. Assume that E, E′, ι( ), ι′( ) are all defined over a finite field Fq. Let χ be an assigned character of with modulus m coprime to q. There exists a randomized algorithm for computing χ([a]) that is expected to use ˜ O(m3 log2 q) (4.6) bit operations and O(1) calls to ι(σ), ι′(σ).
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Trivial. (risk will not result in serious injury or illness - remote possibility of damage)
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Trivial k announces the same value val(w, k) to both i and j. More involved is this lemma, which says that when we reconstruct a value for a trustworthy process at some level, we get the same value that it sent us. In particular this will be used to show that the reconstructed inputs valÕ(j, i) are all equal to the real inputs for good processes. Lemma 10.2.2. If j is non-faulty then valÕ(wj, i) = val(w, j) for all non- faulty i and all w. ≥ | | Æ ≠ ≠ | | ≥ ≠ ≠ ≥
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Trivial. The appropriate use of the IT system or the IT system
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Trivial. The defect does not affect functionality or data. It does not even need a workaround. It does not impact productivity or efficiency. It is merely an inconvenience. Example: Xxxxx layout discrepancies, spelling/grammatical errors. Full resolution will be provided within three (3) business days of the first report.
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Trivial. Next we consider weak secret sharing (WSS) [RaBe_89, WSS]. This results from simple secret sharing, if D ensures by IC that each Pi can convince each Pj of the authenticity of βi. Thus D commits itself to x. XXXXX'x WSS Protocol Phase 1: Sharing the secret (≈ committing to s) [1] D chooses h ∈ ∏ t(s ) randomly and computes βi := h (αi), i = 1, …, n . For each pair of two processors (Pi, Pj), Phase 1 of IC with (β, D, INT, R) = (βi, D, Pi, Pj) is performed. (Thereby, βi may become
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Trivial a defect that affects a small proportion of users. The DreamApply’s ability to perform its main intended purpose is not affected.
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Related to Trivial

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