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whom he treated without charge. It was either there or shortly after his uncle s death, when he moved to Frauenberg, that he wrote his rst book criticizing Ptolemy s Earth-centred universe. The lengthily titled De Hypothesibus Motuum Coelestium a se Constitutis Commentariolus did not stir up any great attention. It was at least another 15 years before Copernicus nally penned his masterpiece, De Revolutionibus Orbium Coelestium, and even then the book was not published for a further 13 years, being printed days before his death on 24 May1543. It has been claimed that Copernicus held back the book until he was dying because he knew the subject would be dangerously controversial, but he is unlikely to have been this devious. Even so, the controversy was real enough. Copernicus moved the sun to the centre of the universe, leaving the Earth revolving around it (and spinning on its axis every day) with the other planets. He didn t throw out everything that Ptolemy had set out the planets and stars, for example, were still supported by their immense crystal spheres. But the Copernican change was fundamental, so much so that a common reaction at the time was to miss out the essential part that the Earth rotates around the sun and pick out any of the remnants that seemed useful and sensible. The mystery is exactly how Copernicus came to this revolutionary theory. Admittedly it does overcome many problems that Ptolemy s system caused. If everything really rotated around the Earth, there would be no obvious reason for the cyclical progress of the seasons through the year.

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VarAlpha = {value.{read[T~,write[T]}}

Now consider @(O, 1) = (Q2,1 (x), Q2,2(x)) (that is, it is the second row of the matrix Q ( x ) . By (7.56), +(O, 1) E ker(4j,) f l ker(4j2) n.. n ker(4jl); that is, it solves all of the . equations (7.57) s = 192, . . . ,1. Dj5'P2,1(~j,) Gj,rQ2,2(~js) 0 = Furthermore, we know by construction that the first row of the @(x) matrix satisfies the equations s = 192, . . ., 1. (7.58) DjsQ1,l(Xj,) G j , Q 1 , 2 ( ~= 0 j~) Gi) (Note that these are the original (Di, pairs which are not zero, not the modified (D!], G ~ Jpairs.) ) Like the Welch-Berlekamp algorithm, Algorithm 7.2 requires the propagation of four polynomials. However, we now show that it is possible to generate a solution using only two polynomials. This is done by showing how to compute the error values using only two elements in the Q (x)matrix. We show how to compute the error values for the DB form of the key equation. (Extension to the WB form of the key equation is straightforward.)

(14.15) (14.16) (14.17)

1. From the Server Behaviors panel, click the Add (+) button and choose User Authentication Check New Username. The Check New Username dialog box is displayed. 2. Select the form element that contains the requested username from the Username list. If a form element is called username, Dreamweaver automatically selects that entry. 3. Enter the path to the file you want a user to see if her requested name is already stored in the data source in the If Already Exists, Go To field, or click Browse to locate the file. 4. Click OK when you re finished.

An HTML file will accept the customer s choice of the account type. The form method transfers the control to a JSP page that will specify the bean component to be used to retrieve the account type details. In addition, the setProperty and getProperty actions will be used to set and retrieve the value for the accountType property. The bean component will check for the customer s choice of accout type and display the details about the corresponding account.

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