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Listing 12-7. Using DllImport s EntryPoint Property // pinvoke_rename_entry_point.cpp #using "System.Windows.Forms.dll" using namespace System; using namespace System::Runtime::InteropServices; using namespace System::Windows::Forms; [DllImport("user32.dll", CharSet=CharSet::Auto, EntryPoint="MessageBox")] int NativeMessageBox(IntPtr, String^ text, String^ caption, unsigned int type); int main() { NativeMessageBox(IntPtr::Zero, "Hello, World!", "Win32 Message Box", 0); MessageBox::Show("Hello, Universe!", "Managed Message Box"); } In general, with P/Invoke, you should be sure that you know the calling convention of the target function. As long as you are calling Win32 functions, you don t need to worry about the calling convention used, because all Win32 functions use the __stdcall calling convention (WINAPI in the Windows headers evaluates to this), and that is the default for DllImport. However, if you are using your own native DLL compiled with Visual C++, for which the default calling convention is __cdecl, you may need to set the CallingConvention property on the DllImport attribute. For example, you need to set the CallingConvention to CallingConvention::Cdecl if you are calling any CRT function via P/Invoke. For example, the Bessel functions are not available in the .NET Framework API, so you could expose them from the CRT via the following declaration: [DllImport("msvcr80.dll", CallingConvention=CallingConvention.Cdecl)] extern double _jn(int n, double x); // Bessel function of the first kind This code would be useful in safe mode only, since in pure mode you can call CRT functions directly using the managed CRT. The CallingConvention property can be used to call a method on a class that is exported from a DLL. Let s look at this possibility in Listings 12-8 and 12-9. Listing 12-8. Compiling a Native Class into a DLL // nativeclasslib.cpp // Compile with cl /LD nativeclasslib.cpp. #include <stdio.h>

1. While you are viewing the web page, hit the hotkey P or press the Menu key to select Page Address.

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Scroll to Copy Address and click. This will copy the web address to the clipboard and then you can easily paste it into a contact, an e-mail, a memo, or your Calendar. Alternatively, scroll to Send Address and click. This will allow you to send the particular web address information via e-mail, PIN messaging, SMS Text, MMS multimedia message, or BlackBerry Messenger. Just select the desired method and enter the contact information, type your message, and send!

Card (9i /10g)

class __declspec(dllexport) NativeClass { private: int m_member; public: NativeClass() : m_member(1) { } int F( int i ) { // __FUNCSIG__ is a compiler-defined macro evaluating // to the current function signature. printf("%s\n", __FUNCSIG__); return m_member + i; } static NativeClass* CreateObject() { printf("%s\n", __FUNCSIG__); return new NativeClass(); } static void DeleteObject(NativeClass* p) { printf("%s\n", __FUNCSIG__); delete p; } }; // If you do not want to use the obfuscated names, you can use these exports: extern "C" __declspec(dllexport) NativeClass* CreateObject() { return NativeClass::CreateObject(); } extern "C" __declspec(dllexport) void DeleteObject(NativeClass* p) { NativeClass::DeleteObject(p); } /* The mangled names were obtained by running the command. link /DUMP /EXPORTS nativeclasslib.dll which outputs: ordinal hint RVA name

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In this book, we describe in detail how to obtain and use Google Maps on your BlackBerry. Please go to page 504.

As you can see, the results from 8i, 9i, and 10g are very similar to each other. The only differences are due to rounding that is sometimes introduced by computational issues and is sometimes due to something that appears to be a code change in the optimizer s choice of rounding. The cases for bind variables (14 18) where 8i reports the cardinality as 4, rather than 3, are due to computational errors. The answer should be exactly 3, but in the translation from decimal to binary and back, a spurious digit has appeared somewhere past the 15th decimal place. 8i has rounded up; 9i and 10g have rounded to the closest integer. The other differences occur where the arithmetic produces fractions like 0.36 or 0.27, and again 8i has rounded up, while 9i and 10g have simply rounded.

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