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Using the formula for dollar weighted return (41), we calculate the following return: $2, 000, 000 $1, 000, 000 $1, 000, 000 = 100 100 = 100% = $1, 000, 000 $1, 000, 000 A one-month return of 100% that is amazing or is it What I left out from this example was the fact that there was a $900,000 contribution to this portfolio at the end of business on January 30 Given this information, it is clearly unfair to use the dollar weighted return formula to determine the portfolio s return for January At this point, you might be inclined to simply adjust the dollar weighted return by the amount of the cash ow This can be done in the following way: Formula 4.



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Among linear ODEs those of second order are by far the most important ones from the viewpoint of applications, and from a theoretical standpoint they illustrate the theory of linear ODEs of any order (except for the role of the Wronskian). For these reasons we consider linear ODEs of third and higher order in a separate chapter, Chap. 3. The new Sec. 2.2 combines all three cases of the roots of the characteristic equation of a homogeneous linear ODE with constant coefficients. (In the last edition the complex case was discussed in a separate section.) Modeling applications of the method of undetermined coefficients (Sec. 2.7) follow immediately after the derivation of the method (mass spring systems in Sec. 2.8, electric circuits in Sec. 2.9), before the discussion of variation of parameters (Sec. 2.10). The new Sec. 2.9 combines the old Sec. 1.7 on modeling electric circuits by first-order ODEs and the old Sec. 2.12 on electric circuits modeled by second-order ODEs. This avoids discussing the physical aspects and foundations twice. SECTION 2.1. Homogeneous Linear ODEs of Second-Order, page 45 Purpose. To extend the basic concepts from first-order to second-order ODEs and to present the basic properties of linear ODEs. Comment on the Standard Form (1) The form (1), with 1 as the coefficient of y , is practical, because if one starts from (x)y g(x)y h(x)y r(x),





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<!DOCTYPE HTML PUBLIC -//W3C//DTD HTML 4.01//EN http://www.w3.org/TR/html4/strict.dtd > <html><head><title>The Declaration of Independence</title><meta name= description content= Our Nation s Declaration of Independence > <meta name= keywords content= declaration, independence, revolutionary, war, July, 4, 1776 > </head><body> <h1>The Declaration of Independence</h1><p>IN CONGRESS, July 4, 1776.</p> <p>The unanimous Declaration of the thirteen united States of America,</p><p>When in the Course of human events, it becomes necessary for one people to dissolve the political bands which have connected them with another, and to assume among the powers of the earth, the separate and equal station to which the Laws of Nature and of Nature s God entitle them, a decent respect to the opinions of mankind requires that they should declare the causes which impel them to the separation.</p><p>We hold these truths to be self-evident, that all men are created equal, that they are endowed by their Creator with certain unalienable Rights, that among these are Life, Liberty and the pursuit of Happiness. . .

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frequencies(double width, vector<size_t>& f, double& left, double& right) const { if(!size()) throw invalid_argument( "Distribution::frequencies: empty object"); if(width <= 0.0) { ostringstream s; s << "Distribution::distribution: width (" << width << ") must be positive."; throw invalid_argument(s.str()); } f.clear(); int begInd = (int)floor(min_ / width); if(begInd * width == minValue()) begInd ; int endInd = (int)ceil(max_ / width); left = width * begInd; right = width * endInd; for(int j = begInd; j < endInd; j++) { size_t c = count_if(data_.begin(), data_.end(), ValueInRange(j * width, (j + 1) * width)); f.push_back(c); } } // Uses Young and Cramer updating formulas for sum of values // and sum of squares of the deviations from mean. void add(double v) { data_.push_back(v); size_t sz = size(); if(sz == 1) { t_ = max_ = min_ = v; s_ = 0.0; } else { if(v > max_) max_ = v; if(v < min_) min_ = v; t_ += v; double tmpQ = (sz * v - t_); s_ += tmpQ * tmpQ / (sz * (sz - 1)); void

as it has enough information to do so; thus the system allows for missing data and imperfect information. Furthermore, the hierarchic model allows one to test out different assumptions in a very exible manner a number of variables can be tested at one time, and the hierarchic model updates appropriately to re ect these new values. Such feedback is immediate and provided directly on the hierarchy. All in all, TransMode Hierarchy represents a much more naturalistic interaction between human user and expert system and is a great leap forward in system exibility.

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