Remark Sample Clauses

Remark. 6.5.1. If the structural layout of the engine is such that the test cannot be performed by the methods described in paragraphs 6.1. to 6.4. of this annex, the measurements shall be effected by that method modified as follows: 6.5.2. Before the test, all apertures other than that required for the recovery of the gases shall be closed; 6.5.3. The bag shall be placed on a suitable take-off which does not introduce any additional loss of pressure and is installed on the recycling circuit of the device directly at the engine-connection aperture (see diagram below). Type 3 test Annex 7 Reserved Annex 8 Type 6 test (Verifying the average exhaust emissions of carbon monoxide and hydrocarbons after a cold start at low ambient temperature)

Remark. The idea of the proof is that the minimum bisection problem is a constrained version of the Xxxxxxxxxxx-Xxxxxxxxxxx model, which is a spin model where all the spins are independent (cf. Xxxxxxxxxxx and Xxxxxxxxxxx, 1975). In the minimum bisection problem, it is required that the partition of the graph be balanced, or equivalently rephrased in spin model terms, it is required that there is the same number of up-spins as down-spins. Therefore, the only difference between the two problems is the solution space. More precisely, we have CMBP ⊂ CSK. Hence ZMBP(β) = Σ e−βR(c,X) ≤ Σ e−βR(c,X) = ZSK(β), (A.2) c∈CMBP

Remark. After Step 3 the construction of the ephemeral part of the private key of the HD, which consists of C, Cj, β, βj, σ, is complete. The T-values and the set of conjugates α are also part of the private key of the HD and must be treated as confidential information.

Remark. Recall that sig(i) and sig(i) for each i ∈ S, is of the form

Remark. The notion of merge edges for (extended) reduction graphs is more closely related to the notion of reality edges for breakpoint graphs in the theory of sorting by reversal [17] compared to the notion of reality edges for (extended) reduction graphs. Thus in a way it would be more natural to call the merge edges reality

Remark. The general upper bound proven above is unfortunately not tight. Consider the (non-sparse) minimum bisection problem with d = n/2. Under log 2σ the same general assumptions for the weights, it can be shown that a tighter bound holds for β^ ≤ √ 1 lim E[log Z(β, X)] + βµ log m √N log m β2σ2 ^ ^

Remark. In the event of extenuating circumstances, the Superintendent of Schools, at the request of the Director or Coordinator, has the discretion to modify or suspend a Director or Coordinator's participation in the evaluation process for one year.

Remark. If L = 1 and H = G then ω(H/L) = ω(G).

Remark. This document focusses on the medical departments. The support departments are mentioned, but not elaborated. That will be done in the Detailed Brief.

Remark. The employer may add technical and administrative personnel other than those above or print out another similar table covering all specializations required for the project.