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widgets handle re-scaling internally since the windows they occupy on the desktop can be re-sized The component controls share their parent s window (they could create their own windows but it s not very ef cient) and all drawing is done relative to the origin of the parent window This means you have to add offsets to the co-ordinates used for drawing whenever the layout changes You can get the co-ordinates for the top left corner of a control, by calling its Position() method, and the size of the control s rectangle, with Size() The minor differences are changing Gdk_Color to TRgb and switching the graphics context from Gdk_GC to CWindowGc In the original version, the widget classes each own a graphics context On the Symbian platform, the standard model is to get the currently-active graphics context from the system when asked to draw.

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To minimize changes to the function internals, I modi ed all methods that draw in the original code to take a reference to a graphics context as an argument There are a number of system events in the gtkmm version which cause a redraw: expose_event_impl(), draw_default_impl() and draw_impl() With the Symbian platform, this is handled by the framework and anything the system does that requires a control to redraw itself causes a call to its Draw() method with the rectangle that needs to be redrawn supplied as an argument As a result, these methods from the original version are simply not required Other drawing-related differences are that functions for drawing lines and rectangles belong to the window class and take a graphics context as an argument in gtkmm, while they belong to the graphics context in the Symbian platform.

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This infrastructure ensures that business code running on the server will share the same key context data as the client. It also ensures that the client s IPrincipal ...

Additionally, Symbian C++ has a more object-oriented style so it takes two pairs of co-ordinates, each encapsulated by a TPoint object, to draw a line or a point and a size to draw a rectangle, rather than a list of integer arguments For example:.

Rachev, S, E Schwartz, and I Khindanova (2001) Stable modeling of market and credit value at risk Proc Business and Economic Statistics Section of the American Statistical Association Alexandria, VA: ASA Rachev, S T, and S Mittnik (2000) Paretian models in nance New York: Wiley Racine, J (2001) On the nonlinear predictability of stock returns using nancial and economic variables J Bus Econ Stat 19(3): 380 382 Reagle D, and H D Vinod (2003) Inference for negativist theory using numerically computed rejection regions Computa Statis Data Ana 42: 491 512 Reagle, D, and H D Vinod (2002) Measuring the asymmetry of stock market risk 2001 Proc Bus Econ Statist Sec Amer Stat Assoc Alexandria, VA: ASA Richardson, M (1993) Temporary components of stock prices: A skeptic s view J Bus Econ Stat 11: 199 207 Richardson, M, and J H Stock (1989).

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This structure of accounts and pro les makes many things possible First, you can access other companies Google Analytics Accounts and Pro les, if they grant you access If you have administrative access to a Google Analytics Account, you can grant other users access to pro les in the account In essence, your single Google Account can be used to access data in multiple Google Analytics Accounts And because a single Google Analytics Account can have multiple Google Analytics Pro les, it is possible for you to have access to multiple pro les in multiple Google Analytics Accounts A Google Account is a one Google Account to many Google Analytics Accounts relationship, as shown in Figure 46 (We explain how to add additional users to your account later in this chapter) Having pro les also adds exibility to Google Analytics.

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Drawing inferences from statistics based on multiyear asset returns J Fin Econ 25: 323 348 Richardson, M P, and T Smith (1993) A test for multivariate normality in stock returns J Bus 66: 295 321 Ritchken, P, and W K Chen (1987) Downside risk option pricing models In S Khoury, and A Ghosh, eds, Recent Developments in International Banking and Finance, Vol 2 Lexington, MA: D C Heath, pp 205 225 Rogers, J, J Filliben, L Gill, W Guthrie, E Lagergren, and M Vangel (1998) StRD: Statstical reference datasets for testing the numerical accuracy of statistical software NIST\#1396 National Institute of Standards and Technology Roll, R (1976) A critique of the asset pricing theory s tests J Fin Econ (March) 4: 129 176 Roll, R, and S Ross (1980) An empirical investigation of the arbitrage pricing theory J Fin (December) 35: 1073 1103 Rose, C.

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