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Will Hepburn of Cambridge Investment Research conducted additional research on the best and worst days. According to The Society of Asset Allocators and Fund Timers (SAAFTI), Hepburn analyzed the best and worst days data from April 1, 1984, through December 31, 2001 (see Table 2-2). During that time frame the S&P 500 Index gained an annual average 10.35 percent. Clearly, that analysis also indicates that missing the worst days is preferable to missing the best days as far as improving overall annual returns are concerned. Interestingly, missing the worst and best days still beats buy-and-hold by 3 percentage points a year. On November 5, 2001, Barron s published an article titled The Truth About Timing by Jacqueline Doherty, which is based on a study of the five best and worst days by Birinyi Associates. The investment research firm evaluated the performance of the S&P 500 Index from 1966 through October 29, 2001, on an annual return basis each year (buy-and-hold), compared to missing the five best and worst days each year. A $1 investment at the beginning of the

0.00 0.01 0.00 0.01 0.00 0.05 0.00 0.06 0.00 0.09 0.00 0.14 0.00 0.21 0.00 0.31 0.00 0.46 0.19 0.68 0.30 1.01 0.45 1.47 0.55 2.13 0.60 3.00 0.95 4.15 1.05 5.65 0.91 7.35 1.15 9.35 0.86 11.55 0.00 13.90 0.00 16.30

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VOLPE JJ: Intraventricular hemorrhage in the premature infant: Current concepts, parts I and II. Ann Neurol 25:3, 109, 1989. WEBER F, PARKES R: Association of extensive haemangiomatous naevus of skin with cerebral (meningeal) haemangioma, especially cases of facial vascular naevus with contralateral hemiplegia. Proc R Soc Med 22: 25, 1929. WELLER TH: Cytomegaloviruses: The dif cult years. J Infect Dis 122:532, 1970. WELLER TH: The cytomegaloviruses: Ubiquitous agents with protean clinical manifestations. N Engl J Med 285:267, 1971. WILLIAMS JC, BARRATT-BOYES BG, LOWE JB: Supravalvular aortic stenosis. Circulation 24:1311, 1961. WILSON GS, DESMOND MM, VERNIAND W: Early development of infants of heroin-addicted mothers. Am J Dis Child 126:457, 1973. WINICK M: Malnutrition and Brain Development. New York, Oxford University Press, 1976. WOHLWILL FJ, YAKOVLEV PI: Histopathology of meningofacial angiomatosis (Sturge-Weber s disease). J Neuropathol Exp Neurol 16:341, 1957. WYBURN-MASON R: Vascular Abnormalities and Tumors of the Spinal Cord and Its Membranes. St Louis, Mosby, 1944. YAKOVLEV PI, GUTHRIE RH: Congenital ectodermoses (neurocutaneous syndromes) in epileptic patients. Arch Neurol Psychiatry 26:1145, 1931. YAKOVLEV PI, WADSWORTH RC: Schizencephalies: A study of the congenital clefts in the cerebral mantle. J Neuropathol Exp Neurol 5:116, 169, 1946. ZUPAN V, GONZALEZ P, LACAZE-MASMONTEIL T, et al: Periventricular leukomalacia: Risk factors revisited. Dev Med Child Neurol 38:1061, 1996.

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The most basic operators are those that deal with either assignment or math. If you have experience with other programming languages, you may be aware that operators can differ for different languages. C# is no different. Some of the operators you re used to using may be identical in C#, but some may be different; so pay close attention.

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1. When a negative number is raised to an even positive integer power, the result is always a positive number. When a negative number is raised to an odd positive integer power, the result is always a negative number. 2. The answers, along with explanations, are as follows. (a) If we raise a base of 2 to increasing integer powers starting with 1, we get this sequence: ( 2)1, ( 2)2, ( 2)3, ( 2)4, ( 2)5, ... When we multiply these out, we get 2, 4, 8, 16, 32, ... The numbers alternate between negative and positive, and their absolute values double with each repetition. This sequence runs away toward both positive infinity and negative infinity ! (b) If we do the same thing with a base of 1, we get ( 1)1, ( 1)2, ( 1)3, ( 1)4, ( 1)5, ... Multiplying these out gives us 1, 1, 1, 1, 1, ... The numbers simply alternate between 1 and 1. (c) If we carry out the same process with a base of 1/2, we get ( 1/2)1, ( 1/2)2, ( 1/2)3, ( 1/2)4, ( 1/2)5, ... Multiplying these out produces 1/2, 1/4, 1/8, 1/16, 1/32, ... The numbers again alternate between negative and positive, and their absolute values get half as large with each repetition. This sequence converges toward 0 from both sides. 3. Here are the answers. Note how they mirror the results of Prob. 2. (a) If we raise a base of 2 to smaller and smaller negative integer powers starting with 1, we get this sequence: ( 2) 1, ( 2) 2, ( 2) 3, ( 2) 4, ( 2) 5, ... This is the same as 1/( 2)1, 1/( 2)2, 1/( 2)3, 1/( 2)4, 1/( 2)5, ...

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