Fixed_Point_Unit.vcd

$date
	Tue Jun 04 00:34:50 2024
$end
$version
	Icarus Verilog
$end
$timescale
	1ns
$end
$scope module Fixed_Point_Unit_Testbench $end
$var wire 32 ! fpu_result [31:0] $end
$var wire 1 " fpu_ready $end
$var parameter 32 # CLK_PERIOD $end
$var reg 1 $ clk $end
$var reg 32 % operand_1 [31:0] $end
$var reg 32 & operand_2 [31:0] $end
$var reg 2 ' operation [1:0] $end
$var reg 1 ( reset $end
$scope module uut $end
$var wire 1 $ clk $end
$var wire 32 ) operand_1 [31:0] $end
$var wire 32 * operand_2 [31:0] $end
$var wire 2 + operation [1:0] $end
$var wire 1 ( reset $end
$var wire 32 , multiplierCircuitResult [31:0] $end
$var parameter 32 - FBITS $end
$var parameter 32 . ITER $end
$var parameter 32 / WIDTH $end
$var reg 34 0 ac [33:0] $end
$var reg 34 1 ac_next [33:0] $end
$var reg 5 2 i [4:0] $end
$var reg 3 3 multiplication_stage [2:0] $end
$var reg 16 4 multiplierCircuitInput1 [15:0] $end
$var reg 16 5 multiplierCircuitInput2 [15:0] $end
$var reg 3 6 next_multiplication_stage [2:0] $end
$var reg 2 7 next_square_root_stage [1:0] $end
$var reg 32 8 partialProduct1 [31:0] $end
$var reg 32 9 partialProduct2 [31:0] $end
$var reg 32 : partialProduct3 [31:0] $end
$var reg 32 ; partialProduct4 [31:0] $end
$var reg 64 < product [63:0] $end
$var reg 1 = product_ready $end
$var reg 32 > q [31:0] $end
$var reg 32 ? q_next [31:0] $end
$var reg 1 " ready $end
$var reg 32 @ result [31:0] $end
$var reg 32 A root [31:0] $end
$var reg 1 B root_ready $end
$var reg 1 C sqrt_busy $end
$var reg 1 D sqrt_start $end
$var reg 2 E square_root_stage [1:0] $end
$var reg 34 F test_res [33:0] $end
$var reg 32 G x [31:0] $end
$var reg 32 H x_next [31:0] $end
$scope module multiplier_circuit $end
$var wire 16 I operand_1 [15:0] $end
$var wire 16 J operand_2 [15:0] $end
$var reg 32 K product [31:0] $end
$upscope $end
$upscope $end
$upscope $end
$enddefinitions $end
$comment Show the parameter values. $end
$dumpall
b100000 /
b10101 .
b1010 -
b100 #
$end
#0
$dumpvars
bx K
bz J
bz I
bx H
bx G
bx F
b0 E
0D
xC
0B
bx A
bz @
bx ?
bx >
0=
bx <
bz ;
bz :
bz 9
bz 8
b1 7
b1 6
bz 5
bz 4
b0 3
b0 2
bx 1
bx 0
bx ,
bx +
bx *
bx )
1(
bx '
bx &
bx %
1$
0"
bz !
$end
#2
0$
#4
1$
#6
0$
#8
1$
#10
0$
#12
0(
1$
#14
0$
#16
1$
#18
0$
#20
b1 6
1"
b1111011000000 !
b1111011000000 @
b0 '
b0 +
b1000001000000 &
b1000001000000 *
b111010000000 %
b111010000000 )
1$
#22
0$
#24
b1 6
0"
bz !
bz @
bz '
bz +
bz &
bz *
bz %
bz )
1$
#26
0$
#28
b1 6
1"
b100010000000 !
b100010000000 @
b1 '
b1 +
b11000000000 &
b11000000000 *
b111010000000 %
b111010000000 )
1$
#30
0$
#32
b1 6
0"
bz !
bz @
bz '
bz +
bz &
bz *
bz %
bz )
1$
#34
0$
#36
b1 6
bx !
bx @
b10 '
b10 +
b11000000000 &
b11000000000 *
b111010000000 %
b111010000000 )
1$
#38
0$
#40
b10101110000000000000000 ,
b10101110000000000000000 K
b10101110000000000000000 8
b11000000000 5
b11000000000 J
b111010000000 4
b111010000000 I
b10 6
b1 3
1$
#42
0$
#44
b0 ,
b0 K
b0 9
b0 4
b0 I
b11 6
b10 3
1$
#46
0$
#48
b0 :
b0 5
b0 J
b111010000000 4
b111010000000 I
b100 6
b11 3
1$
#50
0$
#52
b0 ;
b0 4
b0 I
b101 6
b100 3
1$
#54
0$
#56
1"
b1010111000000 !
b1010111000000 @
1=
b10101110000000000000000 <
b0 6
b101 3
1$
#58
0$
#60
bx ,
bx K
bz ;
bz :
bz 9
bz 8
bz 5
bz J
bz 4
bz I
0=
b1 6
b0 3
0"
bz !
bz @
bz '
bz +
bz &
bz *
bz %
bz )
1$
#62
0$
#64
b1 6
bx !
bx @
b11 '
b11 +
b11100110000000000 %
b11100110000000000 )
1$
#66
0$
#68
1D
b10 7
b1 E
1$
#70
0$
#72
0D
b10 7
b0 ?
b0 1
b111001100000000000000 H
b1111111111111111111111111111111111 F
b10 E
b0 0
b1110011000000000000 G
b0 >
1C
1$
#74
0$
#76
b11100110000000000000000 H
b111001100000000000000 G
b1 2
1$
#78
0$
#80
b1110011000000000000000000 H
b11100110000000000000000 G
b10 2
1$
#82
0$
#84
b111001100000000000000000000 H
b1110011000000000000000000 G
b11 2
1$
#86
0$
#88
b11100110000000000000000000000 H
b111001100000000000000000000 G
b100 2
1$
#90
0$
#92
b1110011000000000000000000000000 H
b11100110000000000000000000000 G
b101 2
1$
#94
0$
#96
b1 1
b11001100000000000000000000000000 H
b1110011000000000000000000000000 G
b110 2
1$
#98
0$
#100
b1 ?
b11 1
b110000000000000000000000000000 H
b0 F
b1 0
b11001100000000000000000000000000 G
b111 2
1$
#102
0$
#104
b10 ?
b1100 1
b11000000000000000000000000000000 H
b1111111111111111111111111111111110 F
b1 >
b11 0
b110000000000000000000000000000 G
b1000 2
1$
#106
0$
#108
b101 ?
b1111 1
b0 H
b11 F
b10 >
b1100 0
b11000000000000000000000000000000 G
b1001 2
1$
#110
0$
#112
b1010 ?
b111100 1
b1111111111111111111111111111111010 F
b101 >
b1111 0
b0 G
b1010 2
1$
#114
0$
#116
b10101 ?
b1001100 1
b10011 F
b1010 >
b111100 0
b1011 2
1$
#118
0$
#120
b101010 ?
b100110000 1
b1111111111111111111111111111110111 F
b10101 >
b1001100 0
b1100 2
1$
#122
0$
#124
b1010101 ?
b1000011100 1
b10000111 F
b101010 >
b100110000 0
b1101 2
1$
#126
0$
#128
b10101011 ?
b1100011100 1
b11000111 F
b1010101 >
b1000011100 0
b1110 2
1$
#130
0$
#132
b101010111 ?
b110111100 1
b1101111 F
b10101011 >
b1100011100 0
b1111 2
1$
#134
0$
#136
b1010101110 ?
b11011110000 1
b1111111111111111111111110001011111 F
b101010111 >
b110111100 0
b10000 2
1$
#138
0$
#140
b10101011100 ?
b1101111000000 1
b1111111111111111111111110000110111 F
b1010101110 >
b11011110000 0
b10001 2
1$
#142
0$
#144
b101010111001 ?
b1100100111100 1
b11001001111 F
b10101011100 >
b1101111000000 0
b10010 2
1$
#146
0$
#148
b1010101110010 ?
b110010011110000 1
b1111111111111111111110111001010111 F
b101010111001 >
b1100100111100 0
b10011 2
1$
#150
0$
#152
b10101011100101 ?
b11110010011100 1
b111100100111 F
b1010101110010 >
b110010011110000 0
b10100 2
1$
#154
0$
#156
1"
b10101011100101 !
b10101011100101 @
b10101011100101 A
1B
0C
1$
#158
0$
#160
1$
#162
0$
#164
1$
#166
0$
#168
b1 7
b1 6
0B
b0 E
0"
bz !
bz @
bz '
bz +
bz %
bz )
1$
#170
0$
#172
1$
#174
0$
#176
1$
#178
0$
#180
1$
#182
0$
#184
1$
#186
0$
#188
1$
#190
0$
#192
1$
#194
0$
#196
1$
#198
0$
#200
1$
#202
0$
#204
1$
#206
0$
#208
$dumpoff
bx K
bx J
bx I
bx H
bx G
bx F
bx E
xD
xC
xB
bx A
bx @
bx ?
bx >
x=
bx <
bx ;
bx :
bx 9
bx 8
bx 7
bx 6
bx 5
bx 4
bx 3
bx 2
bx 1
bx 0
bx ,
bx +
bx *
bx )
x(
bx '
bx &
bx %
x$
x"
bx !
$end
1$