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clinical manifestations. An early onset of myoclonic jerks, either fragmentary or massive, with an EEG pattern of alternating suppression and complex bursts of activity is particularly ominous according to Aicardi. Another extremely malignant form of neonatal seizure evolving later into infantile spasms and LennoxGastaut syndrome and leaving in its wake severe brain damage was described by Ohtahara. Most of the reported patients were left mentally retarded (Brett). Neonatal seizures occurring within 24 to 48 h of a dif cult birth are usually indicative of severe cerebral damage, usually anoxic, either antenatal or parturitional. Such infants often succumb, and about half of the survivors are seriously handicapped. Seizures having their onset several days or weeks after birth are more often an expression of acquired or hereditary metabolic disease. In this latter group, hypoglycemia is the most frequent cause; another, hypocalcemia with tetany, has become infrequent. A hereditary form of pyridoxine de ciency is a rare cause, sometimes also inducing seizures in utero and characteristically responding promptly to massive doses (100 mg) of vitamin B6 given intravenously. Biotinidase de ciency is another rare but correctable cause. Nonketotic hyperglycemia, maple syrup urine disease, as well as other meta-

Let X be the set of all real numbers x larger than 0 but smaller than 1. Let Y be the set of all real numbers y strictly larger than 1. Give an example of an injection from X into Y. Give an example of a bijection between X and Y.

Change an object s properties Move and copy objects Mirror objects and parts around an axis Produce rectangular and polar arrays

Recalltiorn Fig. 11.6b that openintegration formulashavelimits that extend beyond the rangeof the data.Table 17.4summarizes Newton-Cotes the openinteT4rotion.fbnnulas.The fbrmulasare expressed the tbmr of Eq. ( 17.I 3 ) so that the weightingfactorsareevident. in As with the closed versions,successive pairs of the formulas have the same-order enor. The even-segment-odd-point fbrmulas are usuallythe methodsof pref'erence because they require f'ewerpoints to attainthe sameaccuracyas the odd-segment-even-point fbrmulas. The openformulasarenot ofien usedfor definiteintegration. However,theyhave utility for analyzingimproperintegrals. addition,they will haverelevance our discussion In to of methodsfor solving ordinary differentialequations Chaps.20 and 21. in

Figure 5-4

serout txmit,tx_baud,["ZB"] endif If val_X < 20 then high txmit_led serout txmit,tx_baud,["ZC"] endif If val_X > 200 then high txmit_led serout txmit,tx_baud,["ZD"] endif If push_button = 1 then high txmit_led serout txmit,tx_baud,["ZE"] endif If ((val_y > 25) and (val_y < 190)) or ((val_x > 25) and (val_x < 190)) then serout txmit,tx_baud,["ZF"] endif goto start end

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