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behavior and the presentation of food, although such a relation is lacking Surely, we humans are much smarter than these pigeons Yes, with our large prefrontal cortexes we are indeed much smarter Outside the prefrontal cortex of our brains less rational notions thrive in the lizard brain We humans retain brain structures that are little different from the homologous parts of brains in other animals, even some that we might label as quite primitive The lizard brain is an active, albeit often silent, actor in human decision making Consider the following two sequences of heads (H) and tails (T): Sequence A: H-T-H-T-H-T-T-T-H-H-T-T-T-T-T-T-H-T-H-H Sequence B: T-H-H-T-T-H-T-H-H-T-H-H-T-H-H-T-T-H-T-T I just created A and B by using two very different processes I constructed one of the two sequences analytically I produced the second sequence by flipping a quarter 20 times just now in my office.

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The theory discussed until now is based on the Kramers-Heisenberg-Dirac dispersion relation for the transition polarizability tensor as given in Eq. (6.1-1). The expression shown in this equation describes a steady state scattering process and contains no explicit reference to time. Therefore, the resonance Raman theory which is based on the KHD dispersion relation is sometimes also termed as time-independent theory (Ganz et al., 1990). In order to facilitate deduction of excited-state properties (Johnson and Peticolas, 1976; Warshel, 1977) considerable activity ensued in the analysis of resonance Raman spectra and excitation profiles. However, progress was limited by the conceptual and computational clumsiness of Eq. (6.1-1). Only for small molecules it has been possible to calculate resonance Raman spectra numerically by means of Eq. (6.1-1) (see for example Strempel and Kiefer, 199 1 a-c and references therein). The main problem arises through the summation over many states which for large polyatomic molecules is nearly impossible to perform. The time-dependent formulation of Raman (and particularly resonance Raman) scattering has been introduced by Hizhnyakov and Tehver (1967), Lee and Heller (1979), Heller et al. (1982), Tannor and Heller (1982), and Myers et al. (1982). Its derivation is strikingly simple. Through a straightforward mathematical transformation (see for instance Myers et al., 1982), the KHD relation can be transformed into an integral over time which we will show here for the vibronic part of the polarizability in the Condon approximation. First we rewrite the A-term as given in Eq. (6.1-8) to be

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So one of the sequences was randomly generated by coin flips, while the other was constructed So which sequence, A or B, is a random sequence of coin flips Take a guess before I provide some hints Let me tell you more details about the nonrandom process, and you ll be able to figure it out In the constructed sequence, I never allowed more than two consecutive heads or tails Similarly, in this constructed version, I did not allow a strictly alternating sequence of heads, tails, heads to persist for more than three times So sequence A, which contains a long string of consecutive tails is part of the random sequence Sequence B is the nonrandom sequence In experiments of this nature, people tend to pick the wrong sequence31 The point is that our lizard brains seek a logical pattern to illogical behavior.

Different LoginModule options are defined for each module, depending on module needs. However, all the default login modules supplied by Sun take a debug=true value to make the developer s life easier.

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Classi cation refers to the way business transactions are entered in the accounting records of the rm. Entries are classi ed as ASSET, LIABILITY, EQUITY, REVENUE, or EXPENSE. Each of these ve types of accounts contains many speci c accounts. Accountants should classify similar accounts in a consistent way.

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Stock prices have a large random component, yet we are all built to search for patterns in that noise Many investment strategies are.

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