rr.vwf

来自「DES加密算法的VHDL实现,采用流水线技术实现」· VWF 代码 · 共 4,745 行 · 第 1/5 页

VWF
4,745 行
字号
12345
			REPEAT = 1;
			LEVEL 1 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[9]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 0 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[8]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 1 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[7]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 1 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[6]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 0 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[5]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 0 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[4]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 0 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[3]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 0 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[2]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 1 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("r[1]")
{
	NODE
	{
		REPEAT = 1;
		NODE
		{
			REPEAT = 1;
			LEVEL 0 FOR 1000.0;
		}
	}
}

TRANSITION_LIST("rr[31]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[30]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[29]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[28]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[27]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[26]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[25]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[24]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[23]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[22]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[21]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[20]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[19]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[18]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[17]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[16]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[15]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[14]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[13]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[12]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[11]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[10]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[9]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[8]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[7]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[6]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[5]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[4]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[3]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[2]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[1]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

TRANSITION_LIST("rr[0]")
{
	NODE
	{
		REPEAT = 1;
		LEVEL X FOR 1000.0;
	}
}

DISPLAY_LINE
{
	CHANNEL = "ka";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 0;
	TREE_LEVEL = 0;
	CHILDREN = 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48;
}

DISPLAY_LINE
{
	CHANNEL = "ka[1]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 1;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[2]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 2;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[3]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 3;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[4]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 4;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[5]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 5;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[6]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 6;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[7]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 7;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[8]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 8;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[9]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 9;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[10]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 10;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[11]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 11;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[12]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 12;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[13]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 13;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[14]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 14;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[15]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 15;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[16]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 16;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[17]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 17;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[18]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 18;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[19]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 19;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[20]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 20;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[21]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 21;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[22]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 22;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[23]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 23;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[24]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 24;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[25]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 25;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[26]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 26;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[27]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 27;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[28]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 28;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[29]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 29;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[30]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 30;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[31]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 31;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[32]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 32;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[33]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 33;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[34]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 34;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[35]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 35;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[36]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 36;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[37]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 37;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[38]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 38;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[39]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 39;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[40]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 40;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[41]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 41;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[42]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 42;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[43]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 43;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[44]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 44;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[45]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 45;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[46]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 46;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[47]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 47;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "ka[48]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 48;
	TREE_LEVEL = 1;
	PARENT = 0;
}

DISPLAY_LINE
{
	CHANNEL = "l";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 49;
	TREE_LEVEL = 0;
	CHILDREN = 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81;
}

DISPLAY_LINE
{
	CHANNEL = "l[1]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 50;
	TREE_LEVEL = 1;
	PARENT = 49;
}

DISPLAY_LINE
{
	CHANNEL = "l[2]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 51;
	TREE_LEVEL = 1;
	PARENT = 49;
}

DISPLAY_LINE
{
	CHANNEL = "l[3]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 52;
	TREE_LEVEL = 1;
	PARENT = 49;
}

DISPLAY_LINE
{
	CHANNEL = "l[4]";
	EXPAND_STATUS = COLLAPSED;
	RADIX = Binary;
	TREE_INDEX = 53;
	TREE_LEVEL = 1;
	PARENT = 49;
12345

rr.vwf - 源码说明

本页面展示了「DES加密算法的VHDL实现,采用流水线技术实现」中的 rr.vwf 源码文件，采用 VWF 编程语言编写，共 4,745 行代码。您可以在线阅读完整代码内容，也可以返回资源详情页下载完整源码包进行本地学习和开发。

虫虫开发者社区收录了大量与DES相关的技术资源，包括源代码、技术文档、电路图等，是电子工程师和嵌入式开发者的专业学习平台。

⌨️ 快捷键说明

复制代码Ctrl + C
搜索代码Ctrl + F
全屏模式F11
增大字号Ctrl + =
减小字号Ctrl + -
显示快捷键?