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makes all tags red The value of this selector is clearly for XML where the definition of the root element in a language is variable as opposed to (X)HTML where it is always <html> Second is the :empty selector, which can be used to select elements that are empty (in other words, have no children) So this rule would find all the tags that are empty and show them with a solid red border:

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where a is the molar area for the mixed-gas adsorbate and a: is the molar area of the pure-gas adsorbate at the same temperature and spreading pressure Since a = A l n and a: = Alnp, this equation may be written:

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p:empty {border: 2px solid red;}

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where n is the specific amount of mixed-gas adsorbate and np is the specific amount of pure-i adsorbate at the same spreading pressure The amount of species i in the mixed-gas adsorbate is of course ni = xin The prediction of mixed-gas adsorption equilibria by ideal-adsorbed-solution theory3' is based on Eqs (14124) and (14128) The following is a brief outline of the procedure Since there are N 1 degrees of freedom, both T and P, as well as the gas-phase composition, must be specified Solution is for the adsorbate composition and the specific amount adsorbed Adsorption isotherms for eachpure species must be known over the pressure range from zero to the value that produces the spreading pressure of the mixed-gas adsorbate For purposes of illustration we assume Eq (14107), the Langmuir isotherm, to apply for each pure species, writing it:

An example showing all the tree selectors in action is shown below, with a rendering provided in Figure 4-11

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public void run() { try { ServerSocket acceptSocket; acceptSocket = new ServerSocket(port); while (true) { Socket s = acceptSocketaccept(); host = sgetInetAddress()getHostName(); doRequest(s); sclose(); } } catch (IOException e) { loglog("accept loop IOException: " + e + "\\n"); } catch (Exception e) { loglog("Exception: " + e); } } private Thread t; public synchronized void start() { stopFlag = false; if (t == null) { t = new Thread(this); tstart(); } } public synchronized void stop() { stopFlag = true; loglog("Stopped at " + new Date() + "\\n"); } public httpd(int p, String dr, LogMessage lm) { port = p; docRoot = dr; log = lm; } // This main and log method allow httpd to be run from the console public static void main(String args[]) { httpd h = new httpd(80, "c:\\\\www", null); hlog = h; hstart(); try { ThreadcurrentThread()join(); } catch (InterruptedException e) {}; }

<!DOCTYPE html> <html> <head> <meta http-equiv="Content-Type" content="text/html; charset=utf-8"> <title>Tree Pseudo-class Selectors</title> <style type="text/css" media="screen"> :root {font-family: Verdana, Geneva, sans-serif;} /* same as setting HTML element */ ul li:nth-child(odd) {color: red;} /* odd items red */ ul li:nth-child(even) {color: blue;} /* even items blue */ ul li:nth-child(5) {font-size: xx-large;} /* 5th item bigger */ ul li:nth-child(3n) {font-style: italic;} /* every third item italic */ ul li:nth-last-child(2) {text-decoration: underline;} /* second from the last child underlined */ ul li:last-child {background-color: black; color: white;} /* same as :nth-last-child(1) */ p#test1 p#test1 p#test1 p#test1 span:first-of-type {color: green;} span:last-of-type {color: red;} span:nth-of-type(3) {font-size: larger;} span:nth-last-of-type(2) {text-decoration: underline;}

The inverse of Eq (14109) provides an expression for P i0, which yields values of Pi0 corresponding to the spreading pressure of the mixed-gas adsorbate:

ptest2 span:only-child {color: green;} ptest3 em:only-of-type {background-color: red;} p:empty {border: 2px solid red;} </style> </head> <body> <ul> <li>Odd (Red)</li> <li>Even (Blue)</li> <li>Odd and by three so italic</li> <li>Even</li> <li>Odd and bigger because it is 5th child</li> <li>Even and by three so italic</li> <li>Odd</li> <li>Even</li> <li>Odd and 2nd to the last item should be underlined, also by three so italic</li> <li>Last item is white on black</li> </ul> This is not a span I am the first span so I am green I am the second span so nothing I am the third span so I am big Fourth span also nothing Fifth span and second to last so underlined I am the last span so I am red This is not a span

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where The following steps then constitute a solution procedure: An initial estimate of @ is found from the Henry's-law equations Combining the definition of @ with Eqs (14125) and (14126) yields:

Part II:

public void log(String m) { Systemoutprint(m); }

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