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Comments are exactly what they sound like. They are a way for you to write, in your own words, what the purpose of the code is at any point. Your comments are never interpreted by Flash; they are for your own benefit later on. So, feel free to be as verbose as you need to be. Of course, you need to signify to Flash that what you are typing is a comment, not a part of the code. You do this by using characters to indicate a comment. There are two styles for doing this that are recognized in ActionScript. The first is a multiline comment indicated by /* at the beginning, and */ at the end. For example:

Agents communicate by exchanging messages that represent speech acts, and that are encoded in an agent communication language. Services provide support agents, including directory-services and message-transportservices. Services may be implemented either as agents or as software that is accessed via method invocation, using programming interfaces (e.g. in Java, C++ or IDL).

<s:DataGroup id= myDataGroup width= 600 dataProvider= {acBooks} itemRenderer= views.BookRenderer mouseDown= initiateDrag(event) >

to form an acyl cation (11) [Eq. (7.11)], which is subsequently quenched with water [Eq. (7.12)]:

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Accrint(issue, first_interest, settlement, rate, par, frequency [, basis]) Accrintm(issue, settlement, rate [, par , basis]) Price(settlement, maturity, rate, yld, redemption, frequency [, basis]) Yield(settlement, maturity, rate, par, redemption, frequency [, basis]) Pricemat(settlement, maturity, issue, rate, yld [, basis]) Yieldmat(settlement, maturity, issue, rate, pr [, basis]) Pricedisc(settlement, maturity, discount, redemption [, basis]) Yielddisc(settlement, maturity, pr, redemption [, basis]) Disc(settlement, maturity, pr, redemption [, basis]) Received(settlement, maturity, investment, discount [, basis]) Intrate(settlement, maturity, investment, redemption [, basis]) Tbillprice(settlement, maturity, discount) Tbillyield(settlement, maturity, pr) Tbilleq(settlement, maturity, discount) Duration(settlement, maturity, coupon, yld, frequency [, basis]) MDuration(settlement, maturity, coupon, yld, frequency [, basis]) OddFPrice(settlement, maturity, issue, first_coupon, rate, yld, redemption, frequency [, basis]) OddFYield(settlement, maturity, issue, first_coupon, rate, pr, redemption, frequency [, basis]) OddLPrice(settlement, maturity, last_interest, rate, yld, redemption, frequency [, basis]) OddLYield(settlement, maturity, last_interest, rate, pr, redemption, frequency [, basis])

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in his book Electromagnetic Radiation from Cylindrical Structures. The cone solution is found in, for example, [Bailin and Silver 1956, 1957, Pridemore-Brown and Stewart 1972, Hansen 1981a], and the sphere solution is found in, for example, [Karr 1951, Wait 1956b, Mushiake and Webster 1957, Belkina and Wainstein 1957]. See also [Zakharyev et al. 1970], in which the radiation patterns of spherical antennas are calculated with a modal solution. A simplification of the modal solution for structures with a rotational symmetry axis is to reduce the three-dimensional problem to a spectrum of two-dimensional problems by applying a Fourier transformation with respect to the symmetry axis, as described by R. F. Harrington [Harrington 1961]. However, if the geometry is more complex, a modal analysis is very difficult if not impossible to obtain. The modal solution is complicated, and it has poor convergence if the size of the geometry is increased (in terms of wavelength). Hence, the process of extracting numerical results can be difficult and time-consuming. Nevertheless, the modal solution is the basic building block for obtaining analytical expressions of the field in the presence of a curved surface. We will, therefore, derive explicit expressions for the fields in the presence of a circular cylinder, which will be used later in this book. This is done following the approach presented by Harrington [Harrington 1961].

Example 11.7 a 123, b 277, gcd{123, 277} 277 2 123 31 31 277 2 (2 123) 123 3 31 30 30 123 2 (3 31) (7 123) 2 (3 277) 31 1 30 1 1 31 2 (1 30) (29 123) (4 277) 30 30 1 Therefore, 1 gcd{277; 123} ( 9 123) (4 277) 9 123 1 (modulo 277) , 1 (9 123)(modulo 277)

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