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Formal Recall

Formal recall can be added as an agenda item at safety and health committee meetings or be part of the work carried out by a small group. At the end of training sessions, a five-minute recall session could be held and any near miss incidents that were noticed could be recalled by the employees attending the training session. [Pg.101]

Informal recall sessions can be held on a person-to-person basis during the normal workday. A near miss incident recall form also could be available and anybody could then fill in the form and report a near miss incident. This report could remain anonymous and the person reporting the near miss incident need not name the person or persons involved. [Pg.101]

The form shown in Model 9.1 is a simple yet effective reporting form for near miss incidents, high risk situations, or behavior. It incorporates a simple form of riskranking and allows for anonymity of reporting. [Pg.101]

Near Miss Incident Hish Risk Condition High Risk Act Safe Work [Pg.101]

Who Promised To Whom Action Promised Bv when Date Completed Issue resolved [Pg.101]


Since the goal of this chapter is to examine the impact of total quality performance of forward quality on compliance, an interesting and relatively unexplored prospect is a formal recall prevention program. In order to begin considering the value of such a program, one must first determine which if any quality indicators can be used to effectively monitor fluctuations in product quality and justify withholding product from commerce in avoidance of a potential recall. [Pg.530]

The non-linear susceptibilities of the expansion (2) can be evaluated by means of the density matrix formalism. Recall that the non-linear polarization of a non-polar medium is equal to the induced dipole moment of a unit volume which, in turn, can be easily represented by standard methodology of quantum mechanics as an expectation value of the dipole moment. After some straightforward derivations we get ... [Pg.216]

In writing the Lagrangean density of quantum mechanics in the modulus-phase representation, Eq. (140), one notices a striking similarity between this Lagrangean density and that of potential fluid dynamics (fluid dynamics without vorticity) as represented in the work of Seliger and Whitham [325]. We recall briefly some parts of their work that are relevant, and then discuss the connections with quantum mechanics. The connection between fluid dynamics and quantum mechanics of an electron was already discussed by Madelung [326] and in Holland s book [324]. However, the discussion by Madelung refers to the equations only and does not address the variational formalism which we discuss here. [Pg.161]

Wou may recall that this is the difference between a formal concentration and a molar concentration. [Pg.159]

We recall that equations (3.92)-(3.94) are satisfied only in the distribution sense. However, in this subsection we suppose that the solution is smooth enough, so that boundary conditions (3.118)-(3.122) should be regarded as formal consequences of (3.98). By the way, we point out that the results of the forthcoming subsection allow us to attach an exact meaning to some of the relations (3.118)-(3.122). [Pg.206]

Recall that the basic notions of abstr2ict automata and formal language theory were very briefly touched upon in our introductory survey in section 2.1.5. [Pg.291]

Before outlining Toffoli s model of a deterministic relativistic diffusion C A model, we motivate the discussion by recalling a simple formal analogy that holds between a circular rotation by an angle 6 in the x,y) plane and a Lorentz transformation with velocity... [Pg.669]

Formally, we recall that this equation can be derived by inserting the operator substitutions... [Pg.493]

Recall the splitting of the d orbitals in octahedral environments. The energies of the t2g and g subsets are shown in Fig. 8-4 with respect to their mean energy. We have used the conventional barycentre formalism. In effect, we express the energy of an electron in the t2g or orbitals with respect to the total energy possessed by a set of five electrons equally distributed amongst the five d functions. Alternatively, we say that our reference energy is that of 2l d electron within the equivalent spherical mean field. [Pg.149]

In the introductory chapter we stated that the formation of chemical compounds with the metal ion in a variety of formal oxidation states is a characteristic of transition metals. We also saw in Chapter 8 how we may quantify the thermodynamic stability of a coordination compound in terms of the stability constant K. It is convenient to be able to assess the relative ease by which a metal is transformed from one oxidation state to another, and you will recall that the standard electrode potential, E , is a convenient measure of this. Remember that the standard free energy change for a reaction, AG , is related both to the equilibrium constant (Eq. 9.1)... [Pg.176]

To close the list of formal properties of the kinetic equations for stereoisomerizations with particular ligand partitions, let us simply recall that the solution of process P ... [Pg.58]

Although this final determinant structure can easily lead to an immediate construction of sequential or parallel Fortran subroutines, there cannot be a claim such that this procedure will be better, from a computational point of view, than well established numerical ones, based on other grounds as Cholesky decomposition, see references [8] for more details. One can recall again the remarks already made at the beginning of section 3.1 above, and stress once more the formal nature of the programming immediate translationcapabilitiesofNSS s. [Pg.234]

While the computational work for setting up the matrix representation R of p(r) scales formally as N4, this can be cut down to N3 using again the trick introduced in section 7-3 by expanding the density in terms of an atom centered, orthonormalized auxiliary basis set cok (recall equation (7-25)). Let us review this simplification under a slightly different perspective. The starting point is again... [Pg.126]

Now we must explain the semantics of the logical connectives. Informally, they have meanings you are probably acquainted with. Connective " a " is "AND", connective " v " is "OR", " 1 " is "NOT", " = " is "IMPLIES", while " = " is "IF AND ONLY IF". Occasionally we use the English words rather than the formal symbols as a matter of convenience. We now give the formal definitions of these concepts. In this definition, recall that we allow members of the domain of I to play the same role as constants or free (but not bound) variable in wffs. [Pg.336]

Q. You testified, Dr. Gajewski, that Dynamit A.G. was only formally connected with Farben, and you referred to Mr. Schmid of Dynamit A.G. as proof, did you not Do you recall that this very same Mr. Schmid, in transmitting a certain decision to you, reminded you "The measures taken by our firm and its armament business, whether explosives, munitions, or plastics, are considered on the same footing as those taken by the operations departments [Spatzen suboffices and so oh of I. G. Farben" ... [Pg.318]

Recall that

dihedral angle differs from by 180°. [Pg.358]

Recall that every model can be regarded as a list of individual statements All the pictures can be translated into formal text. A template package is a collection of statements when it is applied, the statements (subject to substitutions) are added to the model. [Pg.404]

To this point, the formalism has been quite general, and from here we could proceed to derive any one of several single-site approximations (such as the ATA, for example). However, we wish to focus on the desired approach, the CPA. To do so, we recall that our aim is to produce a (translationally invariant) effective Hamiltonian He, which reflects the properties of the exact Hamiltonian H (6.2) as closely as possible. With that in mind, we notice that the closer the choice of unperturbed Hamiltonian Ho (6.4) is to He, then the smaller are the effects of the perturbation term in (6.7), and hence in (6.10). Clearly, then, the optimal choice for H0 is He. Thus, we have... [Pg.96]

Now, we need to recall a bit of basic physical chemistry. The law of mass action, as defined in equation (3.22) is not entirely correct. Instead of concentrations we ought to use the activities of all species. Formally, this is not a problem as there is a simple relationship between activity and concentration ... [Pg.44]

In general, the study of the variation of the formal electrode potential of a redox process with temperature has thermodynamic implications. Hence, one is interested in the measurement of AG°, AS° and AH° for the electron transfer process. It is recalled from thermodynamics that, under standard conditions, AE° is directly proportional to the free energy of the redox reaction according to the equation ... [Pg.594]


See other pages where Formal Recall is mentioned: [Pg.263]    [Pg.101]    [Pg.263]    [Pg.101]    [Pg.33]    [Pg.102]    [Pg.432]    [Pg.291]    [Pg.369]    [Pg.512]    [Pg.531]    [Pg.134]    [Pg.460]    [Pg.118]    [Pg.124]    [Pg.204]    [Pg.57]    [Pg.65]    [Pg.166]    [Pg.298]    [Pg.157]    [Pg.66]    [Pg.137]    [Pg.206]    [Pg.13]    [Pg.356]    [Pg.162]    [Pg.301]    [Pg.249]    [Pg.65]   


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