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Shaping Behavior

Using reinforcement and punishment with in-session material can do a great deal to modify your client s behavior, if done skillfully and respectfully. After [Pg.184]


Operant strategies. Techniques that use reinforcement or punishment to shape behavior. [Pg.133]

The full equation (1.226) reduces to (1.207) when ATbh is small, that is when B is aprotic. The observed rate constant k approaches limiting values of k H at high [H+] and k at low [H+]. The total profile resembles a bell-shape or inverted bell-shape which may be symmetrical with either a maximum or a minimum at k A or Atah- bh/ ah d at [H" ] = (A ahA bh) The bell-shape behavior is beautifully illustrated in Fig. 1.14. It is clear from... [Pg.45]

The effect on oximate reactivity of adding DMSO to an aqueous medium was first investigated by the authors in the 1980s . While in the first study a leveling effect on reactivity was observed when the DMSO content reached ca 50 mol%, in the subsequent study, increasing the DMSO content to 90 mol%, a maximum in the a-effect could be readily discerned, i.e. bell-shaped behavior. ... [Pg.825]

Most social situations are of this kind. They have too little regularity, and too much noise, for reinforcement to shape behavior in a fine-tuned way. The major exception is the emotional gratification or deprivation that people who live closely together can offer each other. Parents shape children s behavior... [Pg.91]

Useful insights into the kinetics of a phase transformation that proceeds by nucle-ation and growth can be obtained by observing the fraction transformed, , under isothermal conditions at a series of different temperatures. This is usually done by undercooling rapidly to a fixed temperature and then observing the resulting isothermal transformation. The kinetics generally follows the typical C-shaped behavior described in Exercise 18.4. If a series of such curves is obtained at different temperatures, the time required to achieve, for example, ( = 0.01, 0.50, and... [Pg.538]

Other researchers have found that as temperature increases, the activity passes through an optimum (Miller et al., 1991 Rantakayla and Aaltonen, 1994 Steytler et al., 1991 Yoon et al., 1996 Zheng and Tsao, 1996). It is believed that this bell-shaped behavior is the result of increasing activity as temperature increases to the optimum, followed by a decrease in activity above the optimum because of thermal denaturation. In one instance, another contributing factor to the lower activity below the optimum temperature was that the carbon dioxide was subcritical (Miller et al., 1991). Yoon et al. (1996) observed optimal temperatures for activity only at certain concentrations of products. No explanation was provided. [Pg.110]

If environmental influences can actually alter brain functions and shape behavior, it is not surprising that many people believe a child s early experiences have an effect on whether he or she develops ADHD. In other words, some experts contend that the environment can cause or change ADHD. [Pg.44]

Commonly, different metals exhibit different solution pH of zero net charge. For this reason, different metals exhibit minimum solubility at different pH values, which makes it difficult to precipitate effectively two or more metals, as metal-hydroxides, simultaneously. Thus metal-hydroxide solubility as a function of pH displays a U-shaped behavior. The lowest point in the U-shaped figure signifies the solution pH of zero net charge and is demonstrated below. Consider the solid Fe(OH)2s,... [Pg.65]

One may plot Equations 2.69, 2.71, and 2.73 as pAlhydroxy species versus pH. This will produce three linear plots with different slopes. Equation 2.69 will produce a plot with slope 3, whereas Equations 2.71 and 2.73 will produce plots with slopes 2 and -1, respectively. The sum of all three aluminum species as a function of pH would give total dissolved aluminum. This is demonstrated in Figure 2.12, which describes the pH behavior of eight Al-hydroxy species. The following three points can be made based on Figure 2.12 (1) aluminum-hydroxide solubility exhibits a U-shaped behavior, (2) aluminum in solution never becomes zero, and (3) different aluminum species Predominate at different pH values. [Pg.79]

Metal-Hydroxides. Most heavy metals may precipitate via strong bases (e.g., NaOH and KOH) as metal-hydroxides [M(OH)n]. These precipitation reactions are described in Chapter 2. As noted, metal-hydroxide solubility exhibits U-shape behavior and ideally its lowest solubility point in the pH range allowed by law (e.g., pH 6-9) should be lower than the maximum contaminant level (MCL). However, not all heavy metal-hydroxides meet this condition. The data in Figure 12.1 show the various metal-hydroxide species in solution when in equilibrium with metal-hydroxide solid(s). In the case of Pb2+, its MCL is met in the pH range of 7.4-12, whereas the MCL of cadmium (Cd) the MCL is not met at any pH. Similar information is given by the solubility diagrams of Cu2+, Ni2+, Fe3+ and Al3+. [Pg.429]

Sulfide produces an undesirable rotten-egg odor and is toxic when in the HjS gas form. Since the first pKa of H2S is 7.24, it is necessary to maintain pH 9 or above to completely prevent evolution of H2S gas (Fig. 12.7). Although excess H2S is necessary for the precipitation reaction, the excess must be kept to a minimum. Furthermore, although metal-sulfide solubility with respect to pH exhibits U-shaped behavior (Fig. 12.8), its solubility within the desirable pH range is extremely small (MCLs are met) (Fig. 12.9). Precipitation of metal-sulfides is normally carried out using Na2S or NaHS. However, not all metals precipitate effectively by sulfide. For example, chromium (Cr3+) precipitates effectively as a hydroxide rather than sulfide. [Pg.437]

Dubowik J, Baszynski J (1968) FMR study of coherent fine magnesioferrite particles in MgO-line shape behavior. J Magnet Magnetic Mater 59 161-168 Dunlop DJ (1990) Developments in rock magnetism. Rep Prog Phys 53 707-792... [Pg.282]

Polarization Curves of Individual Segments ofa Cathode Channel S-shape Behavior as a Signature of Oxygen Starvation... [Pg.522]

Plots of Z vs. t for various soil reactions and other solid-fluid processt generally behave in a more complex fashion. They are S-shaped convex i small t, concave at large t, and linear at some intermediate range of t. Fc example, the plot of Z against t for the sorption of phosphate by a Typ Dystrochrept soil depicted in Fig. 1-6 illustrates this S-shaped behavior. Th property of the Z (Z) plot suggests that the kinetics of soil reactions ofte obey some complex function that can be approximated by Eq. [12] at sma t, by Eq. [13] at an intermediate t, and by Eq. [14] at large t. [Pg.10]

The grain models are useful in cases where pellets are formed by compaction of particles in very fine sizes. This is not so in some natnrally occnrring minerals, in which case fictitious grains are assumed. Also, the model, in its simplest form, does not explain S-shaped behavior and leveling off of conversion. [Pg.781]

Methyl e-hydroxyhexanoate was chosen as a model monomer for the first investigation to determine how important reaction parameters that include enzyme origin, solvent, concentration and reaction time influence its self-condensation polymerization [12]. The degree of polymerization (DP) of the polyester formed followed a S-shaped behavior with solvent log P (—0.5 < log P<5)-with an increase in DP around log P 2.5. Decreasing values of DP in good solvents for polyesters were attributed to the rapid removal of product oligomers from the enzyme surface, resulting in reduced substrate concentration near the enzyme. [Pg.87]

The simplest SN2 reaction involves methyl transfer between heteroatoms thus, the possibility of bell-shaped behavior of the carbon KIE for such a substitution reaction was explored. No systematic measurements of KIEs for a series of multilabeled compounds were previously reported for methyl transfer. Carbon-14 and a-deuterium KIEs for reactions of methyl-i4C brosy-late and methyl-d3 brosylate with substituted N,N-dimethylanilines (equation 2 Y = p-CH30, p-CH3, H, p-Br, and m-Br) were measured. Reactions were carried out in acetonitrile at 55 °C with 0.05 mol L-i of methyl brosylate and 0.10 mol L-1 of nucleophiles. Reactions showed good second-order rate plots (r > 0.999) through at least 70% reaction. Carbon-14 KIEs... [Pg.107]

For methyl-transfer reactions, the calculations could be performed with another TS model incorporating the constant contribution of the inversion motion. These latter calculations for reactions 2 and 3 produced somewhat longer TS regions extended into the reactant corner. Which model is most appropriate is difficult to determine, but the qualitative conclusion is the same that is, a large inversion motion always accompanies methyl transfer but is important only for strictly symmetrical TSs in benzyl transfer. In other words, marked bell-shaped behavior of carbon KIEs may be characteristic of reactions in which TSs are shifted away from the diagonal of constant total bonding. [Pg.112]

Figure 6.50. Dependence of the rate constant on pH a) sigmodial, b) bell-shape behavior. Figure 6.50. Dependence of the rate constant on pH a) sigmodial, b) bell-shape behavior.
It follows from (6.105) that for zero order kinetics the rate is proportional to r=kiEi and there is no dependence on pH. At the same time for the first order kinetics at low concentration of H+ the value of the apparent Michaelis-Menten constant is high leading to lower values of ki/Kmapp= =ki/(Km(l+K.2/[H+])), while at high concentration of H+ the value of apparent Michaelis-Menten constant is high once again Km,app=Km(l-i-[H+]/Ki), leading to lower values of ki/Km. w, which means that the kinetics follows a bell-shape behavior. [Pg.222]

Geva and Skinner [14] provided a theoretical interpretation of the static line shape properties in a glass (i.e., tunneling model and the Kubo-Anderson approach as means to quantify the line shape behavior (i.e., the time-dependent fluctuations of W are neglected). In [16], the distribution of static line shapes in a glass was found analytically and the relation of this problem to Levy statistics was demonstrated. [Pg.243]

Marcus theory [69] predicts that the rate of non-adiabatic electron transfer with weak exergonicity shows a bell-shaped behavior with respect to the free energy difference (-AG) between electron donor and acceptor giving a maximum rate when AG equals the reorganization energy of the medium. Extensive studies have been published especially on intramolecular electron transfer in this regard, and we shall not review this work here. Instead, this section will review intermolecular electron transfer between a photoexcited redox molecule and the ground state one incorporated in a polymer. [Pg.622]


See other pages where Shaping Behavior is mentioned: [Pg.130]    [Pg.912]    [Pg.184]    [Pg.185]    [Pg.217]    [Pg.219]    [Pg.257]    [Pg.179]    [Pg.91]    [Pg.572]    [Pg.135]    [Pg.2255]    [Pg.313]    [Pg.725]    [Pg.258]    [Pg.92]    [Pg.34]    [Pg.299]    [Pg.383]    [Pg.390]    [Pg.907]    [Pg.105]    [Pg.107]    [Pg.108]    [Pg.330]    [Pg.130]    [Pg.191]    [Pg.280]   


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