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In these syndromes, impairment of sensation, weakness, muscular atrophy, and loss of tendon re exes progress over a period of many months or years. Within this large category, two groups are distinguished. In the rst and less chronic of the two groups the neuropathy develops over a period of months or a year or two. Comprising this group are mainly acquired processes such as certain metabolic and immune-mediated polyneuropathies. Paraneoplastic neuropathies may also fall into this category though they are more often subacute in onset, being almost fully developed in a matter of months or less. Leprous neuritis is the one infectious member of this group and also the one exception to the rule that all chronic neuropathies are more or less symmetrical in pattern. The polyneuropathies that make up the second group are far more chronic than
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Now you can refer to the data passed to the display function with the name you ve given that data message in the body of the function. So, for example, to display that message in the web page, you could do this (message.html):
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integument, 218 inter-, 234 235, 293 intercalated discs, 285 286 intercellular, 23 internal anal sphincter, 338 339 internal environment, 24 intervertebral disc, 234 intra-, 84 intracellular fluid, 84 ions, 57 59: chloride ion (Cl-), 57 58 sodium ion (Na ), 57 58 -ism, 63 -itis, 287, 308 -ity, 300 jaundice, 143 jejunum, 337 joint cavity, 235 joints, 233 235: cartilaginous, 234 fibrous, 234 interphalangeal, 235 intervertebral, 234 synovial, 235 kary, 35 36 kerat, 199 keratin, 199 kidney, 345 346 kilo-, 340 kilocalories, 340 Kingdom: Animalia, 100 001 Fungi, 100 001 Monera, 100 001 Plantae, 100 001 Protista, 100 001 kinet, 62 lact, 68 Lagomorpha, 203 204 lampreys, 197 lancelet, 193 194 land plants, 140 141 larva, 185 186 laryngeal prominence, 315 316 larynx, 315 316
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We will now work in the opposite direction factoring. First we will factor quadratic polynomials, expressions of the form ax2 bx c (where a is not 0). For example x2 5x 6 is factored as x 2 x 3 . Quadratic polynomials whose rst factors are x2 are the easiest to factor. Their factorization always begins as x x . This forces the rst factor to be x2 when the FOIL method is used All you need to do is ll in the two blanks and decide when to use plus and minus signs. All quadratic polynomials factor though some do not factor nicely. We will only concern ourselves with nicely factorable polynomials in this chapter. If the second sign is minus, then the signs in the factors will be di erent (one plus and one minus). If the second sign is plus then both of the signs will be the same. In this case, if the rst sign in the trinomial is a plus sign, both signs in the factors will be plus; and if the rst sign in the trinomial is a minus sign, both signs in the factors will be minus.
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function downloadXml(url, callbackFunction) { var XMLHttpRequestObject = false; if (window.XMLHttpRequest) { XMLHttpRequestObject = new XMLHttpRequest(); XMLHttpRequestObject.overrideMimeType("text/xml"); } else if (window.ActiveXObject) { XMLHttpRequestObject = new ActiveXObject("Microsoft.XMLHTTP"); } if(XMLHttpRequestObject) {"GET", url); XMLHttpRequestObject.onreadystatechange = function() { if (XMLHttpRequestObject.readyState == 4 && XMLHttpRequestObject.status == 200) { . . . } } } }
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