代码搜索:Tested

找到约 4,133 项符合「Tested」的源代码

代码结果 4,133
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h m50530.h

/****************************************************************************** Name: M50530 LCD DRIVER LIBRARY tested with LEXMARK OPTRA DISPLAY MODULE Who: GJO Ver: 1.00 Date: 2008.0
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bak m50530.bak

/****************************************************************************** Name: M50530 LCD DRIVER LIBRARY tested with LEXMARK OPTRA DISPLAY MODULE Who: GJO Ver: 1.00 Date: 2008.0
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c m50530.c

/****************************************************************************** Name: M50530 LCD DRIVER LIBRARY tested with LEXMARK OPTRA DISPLAY MODULE Who: GJO Ver: 1.00 Date: 2008.0
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c main.c

/********************************************************************** * ADDITIONAL NOTES: * This code is tested on Explorer 16 board with dsPIC33FJ256GP710 controller * The Processor starts wi
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sb embedded.sb

#!/usr/bin/scriba REM REM Demoprogram for Scriptbasic with embedded GTK REM Tested with Scriptbasic 2.0 Slackware Linux 10.2 REM REM ------------------------------------------------------------------
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vhd fir_beh.vhd

--------------------------------------------------------------- -- FIR Digital Filter Design (DSP example) -- tested by Weijun Zhang, 04/2001 -- -- VHDL Data-Flow modeling -- KEYWORD: -- generate, a
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makefile

########################################################################### # # Make file for TNKernel examples (tested with GNU Make 3.74(vpath+)) # # Processor: LPC2146 # # Example: usb_te
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makefile

########################################################################### # # Make file for TNKernel examples (tested with GNU Make 3.74(vpath+)) # # Processor: LPC2146 # # Example: usb_te
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c test20.c

/* POSIX test program (20). Author: Andy Tanenbaum */ /* The following POSIX calls are tested: * * opendir() * readdir() * rewinddir() * closedir() * chdir() * getcwd() */ #i
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cpp modmaxlp.cpp

/* **************************** * Modularit Maximization LP * Implementation of the LP for modularity maximization problem. * Tested with CPLEX 9.0, gcc 3.2 * Input : Modularity Matrix * Output