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Recall mode

Now, you want to use your trained network to predict the dependent variable value for the 51st case—a pattern that is not in the training set and consists of a value for each of the five independent variables. Simply apply these five inputs to the input PEs and observe the output at the output PE. This is the predicted value. In this phase of operation the network is in a test mode or recall mode, as opposed to a training mode. [Pg.61]

However, the reader may be wondering, what is the connection of all of these classical notions—stable nonnal modes, regular motion on an invariant toms—to the quantum spectmm of a molecule observed in a spectroscopic experiment Recall that in the hannonic nonnal modes approximation, the quantum levels are defined by the set of quantum numbers (Up. . Uyy) giving the number of quanta in each of the nonnal modes. [Pg.62]

We now compare the results calculated for the fundamental frequency of the symmetric stretching mode with the only available experimental datum [78] of 326 cm . The theoretical result is seen to exceed experiment by only 8.3%. It should be recalled that the Li3 and Li3 tiimers have for lowest J the values 0 and respectively. Thus, the istopic species Li3 cannot contribute to the nuclear spin weight in Eq. (64), since the calculations for half-integer J should employ different nuclear spin weights. Note that atomic masses have been used... [Pg.599]

When we recall the symmetry patterns for linear polyenes that were discussed in Chapter 1 (see p. 33), we can fiorther generalize the predictions based on the symmetry of the polyene HOMO. Systems with 4 n electrons will undergo electrocyclic reactions by conrotatoiy motion, whereas systems with 4 4- 2 n electrons will react by the disrotatoiy mode. [Pg.609]

Turning from chemical exchange to nuclear relaxation time measurements, the field of NMR offers many good examples of chemical information from T, measurements. Recall from Fig. 4-7 that Ti is reciprocally related to Tc, the correlation time, for high-frequency relaxation modes. For small- to medium-size molecules in the liquid phase, T, lies to the left side of the minimum in Fig. 4-7. A larger value of T, is, therefore, associated with a smaller Tc, hence, with a more rapid rate of molecular motion. It is possible to measure Ti for individual carbon atoms in a molecule, and such results provide detailed information on the local motion of atoms or groups of atoms. Levy and Nelson " have reviewed these observations. A few examples are shown here. T, values (in seconds) are noted for individual carbon atoms. [Pg.175]

The invention of the germanium transistor in 1947 [I, 2] marked the birth of modem microelectronics, a revolution that has profoundly influenced our current way of life. This early device was actually a bipolar transistor, a structure that is mainly used nowadays in amplifiers. However, logical circuits, and particularly microprocessors, preferentially use field-effect transistors (FETs), the concept of which was first proposed by Lilicnficld in 1930 [3], but was not used as a practical application until 1960 [4]. In a FET, the current flowing between two electrodes is controlled by the voltage applied to a third electrode. This operating mode recalls that of the vacuum triode, which was the building block of earlier radio and TV sets, and of the first electronic computers. [Pg.244]

If neither mode of energy transfer is acceptable, a different explanation of the apparent quenching of the DMT phosphorescence must be put forth. It must be recalled that both DMT and 4,4 -BPDC absorb 298 nm light, which introduces the argument that competitive absorption causes the apparent quenching effect. [Pg.247]

Now, recall that for weak hydrogen bonds the high-frequency mode is much faster than the slow mode because 0 m 20 00. As a consequence, the quantum adiabatic approximation may be assumed to be verified when the anharmonic coupling parameter aG is not too strong. Thus, neglecting the diabatic part of the Hamiltonian (22) and using Eqs. (18) to (20), one obtains... [Pg.252]

The experimental constant-pressure heat capacity of copper is given together with the Einstein and Debye constant volume heat capacities in Figure 8.12 (recall that the difference between the heat capacity at constant pressure and constant volume is small at low temperatures). The Einstein and Debye temperatures that give the best representation of the experimental heat capacity are e = 244 K and D = 315 K and schematic representations of the resulting density of vibrational modes in the Einstein and Debye approximations are given in the insert to Figure 8.12. The Debye model clearly represents the low-temperature behaviour better than the Einstein model. [Pg.242]

To illustrate the anharmonic contribution to RPFR from a particular high frequency mode treated in the ZPE approximation, for example a CH/CD stretch, we recall the oscillator energy neglecting Go is expressed... [Pg.159]

Fracture Properties of Candidate Metals. Recall that the opening mode stress intensity factor for the case of a component containing a single edge crack in tension, Ki, is given by Eq. (5.47), where Y = 1.12 for the geometry under consideration here ... [Pg.823]

To put this into practical terms, recall that the only data available to an industrial hygienist are a small fraction of all possible samples no exposure is directly observable. The average of several industrial hygiene samples is a good estimate of the long-term average exposure, but the median and mode of sample data underestimate the median and mode of the true exposures. [Pg.475]


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