FastWaveBackend/test-vcd-files/xilinx_isim/test.vcd

$date
   Mon Dec  2 22:17:47 2019
$end
$version
  2019.1
$end
$timescale
  1ps
$end
$scope module simulation $end
$var reg 1 ! clock_iht $end
$var reg 16 " x [15:0] $end
$var wire 32 # addr_R_peak [31:0] $end
$scope module dut $end
$var wire 1 $ clock_iht $end
$var wire 16 % X [15:0] $end
$var wire 32 # addr_R_peak [31:0] $end
$var wire 1 & clk3 $end
$var wire 16 ' cd_3_iht [15:0] $end
$var wire 16 ( ca3iht [15:0] $end
$var wire 32 ) addr_max_s [31:0] $end
$scope module m1 $end
$var wire 1 $ clock_iht $end
$var wire 16 % x [0:15] $end
$var wire 1 & clk3 $end
$var wire 16 ' cd_3_iht [0:15] $end
$var wire 16 ( ca_3 [0:15] $end
$var wire 1 * clk1 $end
$var wire 1 + clk2 $end
$var wire 16 , cd_1 [0:15] $end
$var wire 16 - ca_1 [0:15] $end
$var wire 16 . cd_2 [0:15] $end
$var wire 16 / ca_2 [0:15] $end
$scope module i1 $end
$var wire 1 $ clk $end
$var wire 16 % data_in [0:15] $end
$var wire 1 * clk_out $end
$var wire 16 , cd [0:15] $end
$var wire 16 - ca [0:15] $end
$var reg 16 0 cal_1 [0:15] $end
$var reg 16 1 cal_2 [0:15] $end
$var wire 1 2 clkby2 $end
$scope module by2 $end
$var wire 1 $ clock_in $end
$var wire 1 2 clock_out $end
$var reg 28 3 counter [27:0] $end
$var parameter 28 4 DIVISOR [27:0] $end
$upscope $end
$upscope $end
$scope module i2 $end
$var wire 1 * clk $end
$var wire 16 - data_in [0:15] $end
$var wire 1 + clk_out $end
$var wire 16 . cd [0:15] $end
$var wire 16 / ca [0:15] $end
$var reg 16 5 cal_1 [0:15] $end
$var reg 16 6 cal_2 [0:15] $end
$var wire 1 7 clkby2 $end
$scope module by2 $end
$var wire 1 * clock_in $end
$var wire 1 7 clock_out $end
$var reg 28 8 counter [27:0] $end
$var parameter 28 9 DIVISOR [27:0] $end
$upscope $end
$upscope $end
$scope module i3 $end
$var wire 1 + clk $end
$var wire 16 / data_in [0:15] $end
$var wire 1 & clk_out $end
$var wire 16 ' cd [0:15] $end
$var wire 16 ( ca [0:15] $end
$var reg 16 : cal_1 [0:15] $end
$var reg 16 ; cal_2 [0:15] $end
$var wire 1 < clkby2 $end
$scope module by2 $end
$var wire 1 + clock_in $end
$var wire 1 < clock_out $end
$var reg 28 = counter [27:0] $end
$var parameter 28 > DIVISOR [27:0] $end
$upscope $end
$upscope $end
$upscope $end
$scope module m2 $end
$var wire 1 & clk3 $end
$var wire 16 ' cd_3_iht [15:0] $end
$var wire 32 ) addr_max_s [31:0] $end
$var wire 16 ? maxval [15:0] $end
$var wire 1 @ enable $end
$scope module th $end
$var wire 16 ' cd3 [15:0] $end
$var wire 1 & clk3 $end
$var reg 1 A enable $end
$var reg 16 B maxval [15:0] $end
$var reg 16 C tempval [15:0] $end
$var integer 32 D count $end
$upscope $end
$scope module qrsf $end
$var wire 1 & clk3 $end
$var wire 1 @ enable $end
$var wire 16 ? maxval [15:0] $end
$var wire 16 ' cd3 [15:0] $end
$var reg 32 E addr_temp [31:0] $end
$var reg 16 F threshold [15:0] $end
$var reg 4 G counter [3:0] $end
$var reg 29 H location [28:0] $end
$upscope $end
$upscope $end
$scope module m3 $end
$var wire 1 $ clock_IHT $end
$var wire 32 ) addr_in [31:0] $end
$var wire 16 % X [15:0] $end
$var reg 32 I addr_R_peak [31:0] $end
$var reg 1 J counter $end
$var reg 16 K max [15:0] $end
$var reg 2 L state [1:0] $end
$var integer 32 M z $end
$var integer 32 N z2 $end
$var reg 2 O kaha [1:0] $end
$var integer 32 P disp $end
$upscope $end
$upscope $end
$scope task xilinx_isim_temp_0_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_1_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_2_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_3_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_4_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_5_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_6_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_7_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_8_ln31_excessive_seqblock_chunk $end
$upscope $end
$scope task xilinx_isim_temp_9_ln31_excessive_seqblock_chunk $end
$upscope $end
$upscope $end
$enddefinitions $end
#0
$dumpvars
0!
bx "
bx #
0$
bx %
0&
bx '
bx (
bx )
0*
0+
bx ,
bx -
bx .
bx /
bx 0
bx 1
02
b0 3
b10 4
bx 5
bx 6
07
b0 8
b10 9
bx :
bx ;
0<
b0 =
b10 >
bx ?
x@
xA
bx B
b0 C
b0 D
bx E
b0 F
b0 G
b0 H
bx I
0J
bx K
b0 L
bx M
bx N
b0 O
b0 P
$end
#1000
1!
b1011000111100101 "
1$
b1011000111100101 %
1&
b0xxxxxxxxxxxxxxx (
1*
1+
b0xxxxxxxxxxxxxxx -
b0xxxxxxxxxxxxxxx /
b0xxxxxxxxxxxxxxx 0
12
b1 3
b0xxxxxxxxxxxxxxx 5
17
b1 8
b0xxxxxxxxxxxxxxx :
1<
b1 =
b1 D
b1 H
b100010 N
#2000
0!
0$
#3000
1!
b1101100001011111 "
1$
b1101100001011111 %
0*
b100010100100010 0
b10011001111010 1
02
b0 3
b100010 N
#4000
0!
0$
#5000
1!
b11011100101 "
1$
b11011100101 %
1*
0+
b1101000101111010 ,
b110111110100010 -
b110111110100010 0
b1101000101111010 1
12
b1 3
b0xxxxxxxxxxxxxxx 5
07
b0 8
b100010 N
#6000
0!
0$
#7000
1!
b10001101110011 "
1$
b10001101110011 %
0*
b1010100101100 0
b1110010001110 1
02
b0 3
b100010 N
#8000
0!
0$
#9000
1!
b11010101101011 "
1$
b11010101101011 %
0&
1*
1+
b1000111111000 ,
b10110001101111 -
b100001100110011 .
b100111000001000 /
b10110001101111 0
b1000111111000 1
12
b1 3
b100111000001000 5
b100001100110011 6
17
b1 8
b0xxxxxxxxxxxxxxx :
0<
b0 =
b100010 N
#10000
0!
0$
#11000
1!
b1100011111001 "
1$
b1100011111001 %
0*
b10011100110010 0
b1110001110010 1
02
b0 3
b100010 N
#12000
0!
0$
#13000
1!
b1110001010000011 "
1$
b1110001010000011 %
1*
0+
b1100100110001010 ,
b111110110111110 -
b111110110111110 0
b1100100110001010 1
12
b1 3
b101010100010110 5
b101000101001111 6
07
b0 8
b100010 N
#14000
0!
0$
#15000
1!
b1011110101000000 "
1$
b1011110101000000 %
0*
b100111111100001 0
b10010101000011 1
02
b0 3
b100010 N
#16000
0!
0$
#17000
1!
b1000011011001010 "
1$
b1000011011001010 %
1&
b111011001 '
b100111011110100 (
1*
1+
b11011001110110 ,
b10001000000101 -
b101101110111001 .
b100111111100001 /
b10001000000101 0
b11011001110110 1
12
b1 3
b100111111100001 5
b101101110111001 6
17
b1 8
b100111011110100 :
b111011001 ;
1<
b1 =
b111011001 C
b10 D
b10 H
b100010 N
#18000
0!
0$
#19000
1!
b101100110110010 "
1$
b101100110110010 %
0*
b111000000111110 0
b10110100011000 1
02
b0 3
b100010 N
#20000
0!
0$
#21000
1!
b100010110000101 "
1$
b100010110000101 %
1*
0+
b1010000101101 ,
b100111110011011 -
b100111110011011 0
b1010000101101 1
12
b1 3
b11100011010000 5
b10110110010110 6
07
b0 8
b100010 N
#22000
0!
0$
#23000
1!
b100011011011000 "
1$
b100011011011000 %
0*
b100011000101110 0
b101010011 1
02
b0 3
b100010 N
#24000
0!
0$
#25000
1!
b100111001010111 "
1$
b100111001010111 %
0&
1*
1+
b11101111111 ,
b100101010010111 -
b10100000100 .
b100110100011001 /
b100101010010111 0
b11101111111 1
12
b1 3
b100110100011001 5
b10100000100 6
17
b1 8
b100111001111101 :
b1011001000 ;
0<
b0 =
b100010 N
#26000
0!
0$
#27000
1!
b101001101001101 "
1$
b101001101001101 %
0*
b101000011010010 0
b10011110110 1
02
b0 3
b100010 N
#28000
0!
0$
#29000
1!
b101100100001001 "
1$
b101100100001001 %
1*
0+
b10110111100 ,
b101011000101011 -
b101011000101011 0
b10110111100 1
12
b1 3
b101000001100001 5
b101110010100 6
07
b0 8
b100010 N
#30000
0!
0$
#31000
1!
b101110100111001 "
1$
b101110100111001 %
0*
b101101100100001 0
b10000110000 1
02
b0 3
b100010 N
#32000
0!
0$
#33000
1!
b101110111000111 "
1$
b101110111000111 %
1&
b110010111100 '
b101001101110111 (
1*
1+
b10001110 ,
b101110110000000 -
b11101010101 .
b101100111010101 /
b101110110000000 0
b10001110 1
12
b1 3
b101100111010101 5
b11101010101 6
17
b1 8
b101001101110111 :
b110010111100 ;
1<
b1 =
b110010111100 C
b11 D
b11 H
b100010 N
#34000
0!
0$
#35000
1!
b101111001010100 "
1$
b101111001010100 %
0*
b101111000001101 0
b10001101 1
02
b0 3
b100010 N
#36000
0!
0$
#37000
1!
b101111011100001 "
1$
b101111011100001 %
1*
0+
b10001101 ,
b101111010011010 -
b101111010011010 0
12
b1 3
b101111000001101 5
b100011010 6
07
b0 8
b100010 N
#38000
0!
0$
#39000
1!
b101111001010100 "
1$
b101111001010100 %
0*
b101111010011010 0
02
b0 3
b100010 N
#40000
0!
0$
#41000
1!
b101110100111001 "
1$
b101110100111001 %
0&
1*
1+
b100011011 ,
b101110111000110 -
b11010100 .
b101111000110000 /
b101110111000110 0
b100011011 1
12
b1 3
b101111000110000 5
b11010100 6
17
b1 8
b101110000000010 :
b10001011011 ;
0<
b0 =
b100010 N
#42000
0!
0$
#43000
1!
b101110011100101 "
1$
b101110011100101 %
0*
b101110100001111 0
b1010100 1
02
b0 3
b100010 N
#44000
0!
0$
#45000
1!
b101110111100011 "
1$
b101110111100011 %
1*
0+
b11111110 ,
b101110101100100 -
b101110101100100 0
b11111110 1
12
b1 3
b101110110010101 5
b1100010 6
07
b0 8
b100010 N
#46000
0!
0$
#47000
1!
b101111010001100 "
1$
b101111010001100 %
0*
b101111000110111 0
b10101001 1
02
b0 3
b100010 N
#48000
0!
0$
#49000
1!
b101111100011001 "
1$
b101111100011001 %
1&
b10101 '
b101111000100101 (
1*
1+
b10001101 ,
b101111011010010 -
b101101110 .
b101111000011011 /
b101111011010010 0
b10001101 1
12
b1 3
b101111000011011 5
b101101110 6
17
b1 8
b101111000100101 :
b10101 ;
1<
b1 =
b100 D
b100 H
b100010 N
#50000
0!
0$
#51000
1!
b101111100011001 "
1$
0*
b101111100011001 0
b0 1
02
b0 3
b100010 N
#52000
0!
0$
#53000
1!
b101111101010010 "
1$
b101111101010010 %
1*
0+
b111001 ,
b101111100110101 -
b101111100110101 0
b111001 1
12
b1 3
b101111100000011 5
b1100011 6
07
b0 8
b100010 N
#54000
0!
0$
#55000
1!
b101111110100110 "
1$
b101111110100110 %
0*
b101111101111100 0
b1010100 1
02
b0 3
b100010 N
#56000
0!
0$
#57000
1!
b110000001010000 "
1$
b110000001010000 %
0&
1*
1+
b10101010 ,
b101111111111011 -
b11000110 .
b101111110011000 /
b101111111111011 0
b10101010 1
12
b1 3
b101111110011000 5
b11000110 6
17
b1 8
b101111011011001 :
b101111101 ;
0<
b0 =
b100010 N
#58000
0!
0$
#59000
1!
b101111101101110 "
1$
b101111101101110 %
0*
b101111111011111 0
b11100010 1
02
b0 3
b100010 N
#60000
0!
0$
#61000
1!
b101111101010010 "
1$
b101111101010010 %
1*
0+
b11100 ,
b101111101100000 -
b101111101100000 0
b11100 1
12
b1 3
b101111110101101 5
b10011011 6
07
b0 8
b100010 N
#62000
0!
0$
#63000
1!
b110000010001000 "
1$
b110000010001000 %
0*
b101111111101101 0
b100110110 1
02
b0 3
b100010 N
#64000
0!
0$
#65000
1!
b110000001101100 "
1$
b110000001101100 %
1&
b1010101 '
b101111111000010 (
1*
1+
b110000001111010 -
b100011010 .
b101111111101101 /
b110000001111010 0
b11100 1
12
b1 3
b101111111101101 5
b100011010 6
17
b1 8
b101111111000010 :
b1010101 ;
1<
b1 =
b101 D
b101 H
b100010 N
#66000
0!
0$
#67000
1!
b110000011000001 "
1$
b110000011000001 %
0*
b110000010010110 0
b1010101 1
02
b0 3
b100010 N
#68000
0!
0$
#69000
1!
b110000100110001 "
1$
b110000100110001 %
1*
0+
b1110000 ,
b110000011111001 -
b110000011111001 0
b1110000 1
12
b1 3
b110000010111001 5
b1111111 6
07
b0 8
b100010 N
#70000
0!
0$
#71000
1!
b110000111011011 "
1$
b110000111011011 %
0*
b110000110000110 0
b10101010 1
02
b0 3
b100010 N
#72000
0!
0$
#73000
1!
b110001110000010 "
1$
b110001110000010 %
0&
1*
1+
b110100111 ,
b110001010101110 -
b110110101 .
b110000111010011 /
b110001010101110 0
b110100111 1
12
b1 3
b110000111010011 5
b110110101 6
17
b1 8
b110000011100000 :
b111100110 ;
0<
b0 =
b100010 N
#74000
0!
0$
#75000
1!
b110001110111011 "
1$
b110001110111011 %
0*
b110001110011110 0
b111001 1
02
b0 3
b100010 N
#76000
0!
0$
#77000
1!
b110001111110011 "
1$
b110001111110011 %
1*
0+
b111000 ,
b110001111010111 -
b110001111010111 0
b111000 1
12
b1 3
b110001101000010 5
b100101001 6
07
b0 8
b100010 N
#78000
0!
0$
#79000
1!
b110010001001000 "
1$
b110010001001000 %
0*
b110010000011101 0
b1010101 1
02
b0 3
b100010 N
#80000
0!
0$
#81000
1!
b110011001000100 "
1$
b110011001000100 %
1&
b1010111011 '
b110001100110000 (
1*
1+
b111111100 ,
b110010101000110 -
b101101111 .
b110010010001110 /
b110010101000110 0
b111111100 1
12
b1 3
b110010010001110 5
b101101111 6
17
b1 8
b110001100110000 :
b1010111011 ;
1<
b1 =
b110 D
b110 H
b100010 N
#82000
0!
0$
#83000
1!
b110010111101111 "
1$
b110010111101111 %
0*
b110011000011001 0
b1010101 1
02
b0 3
b100010 N
#84000
0!
0$
#85000
1!
b110011110010110 "
1$
b110011110010110 %
1*
0+
b110100111 ,
b110011011000010 -
b110011011000010 0
b110100111 1
12
b1 3
b110011000000100 5
b101111100 6
07
b0 8
b100010 N
#86000
0!
0$
#87000
1!
b110100001011100 "
1$
b110100001011100 %
0*
b110011111111001 0
b11000110 1
02
b0 3
b100010 N
#88000
0!
0$
#89000
1!
b110100110010010 "
1$
b110100110010010 %
0&
1*
1+
b100110110 ,
b110100011110111 -
b1000110101 .
b110011111011100 /
b110100011110111 0
b100110110 1
12
b1 3
b110011111011100 5
b1000110101 6
17
b1 8
b110011000110101 :
b1101001110 ;
0<
b0 =
b100010 N
#90000
0!
0$
#91000
1!
b110100100111110 "
1$
b110100100111110 %
0*
b110100101101000 0
b1010100 1
02
b0 3
b100010 N
#92000
0!
0$
#93000
1!
b110101100111010 "
1$
b110101100111010 %
1*
0+
b111111100 ,
b110101000111100 -
b110101000111100 0
b111111100 1
12
b1 3
b110100110011001 5
b101000101 6
07
b0 8
b100010 N
#94000
0!
0$
#95000
1!
b110101110001110 "
1$
b110101110001110 %
0*
b110101101100100 0
b1010100 1
02
b0 3
b100010 N
#96000
0!
0$
#97000
1!
b110110100011010 "
1$
b110110100011010 %
1&
b1101101100 '
b110100110010010 (
1*
1+
b110001100 ,
b110110001010100 -
b1000011000 .
b110101101001000 /
b110110001010100 0
b110001100 1
12
b1 3
b110101101001000 5
b1000011000 6
17
b1 8
b110100110010010 :
b1101101100 ;
1<
b1 =
b111 D
b111 H
b100010 N
#98000
0!
0$
#99000
1!
b110111010001000 "
1$
b110111010001000 %
0*
b110110111010001 0
b101101110 1
02
b0 3
b100010 N
#100000
0!
0$
#101000
1!
b110111101001110 "
1$
b110111101001110 %
1*
0+
b11000110 ,
b110111011101011 -
b110111011101011 0
b11000110 1
12
b1 3
b110110110011111 5
b1010010111 6
07
b0 8
b100010 N
#102000
0!
0$
#103000
1!
b111000100010010 "
1$
b111000100010010 %
0*
b111000000110000 0
b111000100 1
02
b0 3
b100010 N
#104000
0!
0$
#105000
1!
b111001010011101 "
1$
b111001010011101 %
0&
1*
1+
b110001011 ,
b111000111010111 -
b1011101100 .
b111000001100001 /
b111000111010111 0
b110001011 1
12
b1 3
b111000001100001 5
b1011101100 6
17
b1 8
b110110111010100 :
b10100011001 ;
0<
b0 =
b100010 N
#106000
0!
0$
#107000
1!
b111010010011001 "
1$
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