tinyriscv/sim/openriscv_core_tb.vcd

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251 KiB
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$date
Tue Dec 03 18:22:42 2019
$end
$version
Icarus Verilog
$end
$timescale
1ps
$end
$scope module openriscv_core_tb $end
$var wire 32 ! x26 [31:0] $end
$var wire 32 " x27 [31:0] $end
$var wire 32 # x3 [31:0] $end
$var reg 1 $ clk $end
$var reg 1 % rst $end
$var integer 32 & r [31:0] $end
$scope module u_openriscv_core $end
$var wire 1 $ clk $end
$var wire 1 % rst $end
$var wire 32 ' regs_rdata2_o [31:0] $end
$var wire 32 ( regs_rdata1_o [31:0] $end
$var wire 32 ) ram_pc_rdata_o [31:0] $end
$var wire 32 * ram_ex_rdata_o [31:0] $end
$var wire 1 + pc_re_o $end
$var wire 32 , pc_pc_o [31:0] $end
$var wire 32 - if_inst_o [31:0] $end
$var wire 32 . if_inst_addr_o [31:0] $end
$var wire 1 / id_sram_we_o $end
$var wire 1 0 id_sram_re_o $end
$var wire 1 1 id_reg_we_o $end
$var wire 5 2 id_reg_waddr_o [4:0] $end
$var wire 1 3 id_reg2_re_o $end
$var wire 5 4 id_reg2_raddr_o [4:0] $end
$var wire 1 5 id_reg1_re_o $end
$var wire 5 6 id_reg1_raddr_o [4:0] $end
$var wire 1 7 id_inst_valid_o $end
$var wire 32 8 id_inst_o [31:0] $end
$var wire 32 9 id_inst_addr_o [31:0] $end
$var wire 32 : ex_sram_wdata_o [31:0] $end
$var wire 32 ; ex_sram_waddr_o [31:0] $end
$var wire 32 < ex_sram_raddr_o [31:0] $end
$var wire 32 = ex_reg_wdata_o [31:0] $end
$var wire 1 > ex_jump_flag_o $end
$var wire 32 ? ex_jump_addr_o [31:0] $end
$scope module u_ex $end
$var wire 1 $ clk $end
$var wire 1 % rst $end
$var wire 32 @ sram_rdata_i [31:0] $end
$var wire 32 A sign_extend_tmp [31:0] $end
$var wire 5 B shift_bits [4:0] $end
$var wire 32 C reg2_rdata_i [31:0] $end
$var wire 32 D reg1_rdata_i [31:0] $end
$var wire 7 E opcode [6:0] $end
$var wire 1 7 inst_valid_i $end
$var wire 32 F inst_i [31:0] $end
$var wire 32 G inst_addr_i [31:0] $end
$var wire 3 H funct3 [2:0] $end
$var reg 32 I jump_addr_o [31:0] $end
$var reg 1 > jump_flag_o $end
$var reg 32 J reg_wdata_o [31:0] $end
$var reg 2 K sram_raddr_index [1:0] $end
$var reg 32 L sram_raddr_o [31:0] $end
$var reg 2 M sram_waddr_index [1:0] $end
$var reg 32 N sram_waddr_o [31:0] $end
$var reg 32 O sram_wdata_o [31:0] $end
$upscope $end
$scope module u_id $end
$var wire 1 $ clk $end
$var wire 1 > jump_flag_ex_i $end
$var wire 1 % rst $end
$var wire 5 P rs2 [4:0] $end
$var wire 5 Q rs1 [4:0] $end
$var wire 5 R rd [4:0] $end
$var wire 7 S opcode [6:0] $end
$var wire 32 T inst_i [31:0] $end
$var wire 32 U inst_addr_i [31:0] $end
$var wire 3 V funct3 [2:0] $end
$var reg 32 W inst_addr_o [31:0] $end
$var reg 32 X inst_o [31:0] $end
$var reg 1 7 inst_valid_o $end
$var reg 5 Y reg1_raddr_o [4:0] $end
$var reg 1 5 reg1_re_o $end
$var reg 5 Z reg2_raddr_o [4:0] $end
$var reg 1 3 reg2_re_o $end
$var reg 5 [ reg_waddr_o [4:0] $end
$var reg 1 1 reg_we_o $end
$var reg 1 0 sram_re_o $end
$var reg 1 / sram_we_o $end
$upscope $end
$scope module u_if_id $end
$var wire 1 $ clk $end
$var wire 1 > jump_flag_ex_i $end
$var wire 1 % rst $end
$var wire 32 \ inst_i [31:0] $end
$var wire 32 ] inst_addr_i [31:0] $end
$var reg 32 ^ inst_addr_o [31:0] $end
$var reg 32 _ inst_o [31:0] $end
$upscope $end
$scope module u_pc_reg $end
$var wire 1 $ clk $end
$var wire 32 ` jump_addr_ex_i [31:0] $end
$var wire 1 > jump_flag_ex_i $end
$var wire 1 % rst $end
$var reg 32 a offset [31:0] $end
$var reg 32 b pc_o [31:0] $end
$var reg 1 + re_o $end
$upscope $end
$scope module u_regs $end
$var wire 1 $ clk $end
$var wire 5 c raddr1 [4:0] $end
$var wire 5 d raddr2 [4:0] $end
$var wire 1 5 re1 $end
$var wire 1 3 re2 $end
$var wire 1 % rst $end
$var wire 5 e waddr [4:0] $end
$var wire 32 f wdata [31:0] $end
$var wire 1 1 we $end
$var reg 32 g rdata1 [31:0] $end
$var reg 32 h rdata2 [31:0] $end
$upscope $end
$scope module u_sim_ram $end
$var wire 1 $ clk $end
$var wire 32 i ex_raddr_i [31:0] $end
$var wire 1 0 ex_re_i $end
$var wire 32 j pc_raddr_i [31:0] $end
$var wire 1 + pc_re_i $end
$var wire 1 % rst $end
$var wire 32 k waddr_i [31:0] $end
$var wire 32 l wdata_i [31:0] $end
$var wire 1 / we_i $end
$var reg 32 m ex_rdata_o [31:0] $end
$var reg 32 n pc_rdata_o [31:0] $end
$upscope $end
$upscope $end
$upscope $end
$enddefinitions $end
#0
$dumpvars
b0 n
b0 m
bx l
bx k
bx j
bx i
b0 h
b0 g
bx f
bx e
bx d
bx c
bx b
bx a
bx `
bx _
bx ^
bx ]
b0 \
bx [
bx Z
bx Y
bx X
bx W
bx V
bx U
bx T
bx S
bx R
bx Q
bx P
bx O
bx N
bx M
bx L
bx K
bx J
bx I
bx H
bx G
bx F
bx E
b0 D
b0 C
bx B
bx A
b0 @
bx ?
x>
bx =
bx <
bx ;
bx :
bx 9
bx 8
x7
bx 6
x5
bx 4
x3
bx 2
x1
x0
x/
bx .
bx -
bx ,
x+
b0 *
b0 )
b0 (
b0 '
bx &
0%
0$
bx #
bx "
bx !
$end
#10000
b0 P
b0 Q
b0 R
b0 V
b0 S
b0 B
b0 A
b0 H
b0 E
b0 a
b0 ,
b0 ]
b0 b
b0 j
0+
b0 .
b0 U
b0 ^
b0 -
b0 T
b0 _
07
00
03
05
0/
01
b0 8
b0 F
b0 X
b0 M
b0 K
0>
b0 <
b0 L
b0 i
1$
#20000
0$
#30000
1$
#40000
0$
1%
#50000
b110100010011 )
b110100010011 \
b110100010011 n
b100 a
1+
b0 9
b0 G
b0 W
1$
#60000
0$
#70000
b110110010011 )
b110110010011 \
b110110010011 n
b11010 R
b10011 S
b110100010011 -
b110100010011 T
b110100010011 _
b1000 a
b100 ,
b100 ]
b100 b
b100 j
1$
#80000
0$
#90000
b0 =
b0 J
b0 f
b10010011 )
b10010011 \
b10010011 n
b11011 R
b10011 E
b1100 a
b1000 ,
b1000 ]
b1000 b
b1000 j
b100 .
b100 U
b100 ^
b110110010011 -
b110110010011 T
b110110010011 _
b0 6
b0 Y
b0 c
15
b11010 2
b11010 [
b11010 e
11
17
b110100010011 8
b110100010011 F
b110100010011 X
1$
#100000
0$
#110000
b100010011 )
b100010011 \
b100010011 n
b1 R
b11011 2
b11011 [
b11011 e
b100 9
b100 G
b100 W
b110110010011 8
b110110010011 F
b110110010011 X
b1000 .
b1000 U
b1000 ^
b10010011 -
b10010011 T
b10010011 _
b0 !
b10000 a
b1100 ,
b1100 ]
b1100 b
b1100 j
1$
#120000
0$
#130000
b1000001000111100110011 )
b1000001000111100110011 \
b1000001000111100110011 n
b10 R
b10100 a
b10000 ,
b10000 ]
b10000 b
b10000 j
b0 "
b1100 .
b1100 U
b1100 ^
b100010011 -
b100010011 T
b100010011 _
b1 2
b1 [
b1 e
b1000 9
b1000 G
b1000 W
b10010011 8
b10010011 F
b10010011 X
1$
#140000
0$
#150000
b111010010011 )
b111010010011 \
b111010010011 n
b10 P
b1 Q
b11110 R
b110011 S
b10 2
b10 [
b10 e
b1100 9
b1100 G
b1100 W
b100010011 8
b100010011 F
b100010011 X
b10000 .
b10000 U
b10000 ^
b1000001000111100110011 -
b1000001000111100110011 T
b1000001000111100110011 _
b11000 a
b10100 ,
b10100 ]
b10100 b
b10100 j
1$
#160000
0$
#170000
b1000000000000110010011 )
b1000000000000110010011 \
b1000000000000110010011 n
b0 =
b0 J
b0 f
b0 P
b0 Q
b11101 R
b10011 S
b10 B
b10 A
b110011 E
b11100 a
b11000 ,
b11000 ]
b11000 b
b11000 j
b10100 .
b10100 U
b10100 ^
b111010010011 -
b111010010011 T
b111010010011 _
b10 4
b10 Z
b10 d
13
b1 6
b1 Y
b1 c
b11110 2
b11110 [
b11110 e
b10000 9
b10000 G
b10000 W
b1000001000111100110011 8
b1000001000111100110011 F
b1000001000111100110011 X
1$
#180000
0$
#190000
b1001101110111110001011001100011 )
b1001101110111110001011001100011 \
b1001101110111110001011001100011 n
b0 B
b0 A
b10011 E
b10 P
b11 R
b0 6
b0 Y
b0 c
b11101 2
b11101 [
b11101 e
b10100 9
b10100 G
b10100 W
b111010010011 8
b111010010011 F
b111010010011 X
b11000 .
b11000 U
b11000 ^
b1000000000000110010011 -
b1000000000000110010011 T
b1000000000000110010011 _
b100000 a
b11100 ,
b11100 ]
b11100 b
b11100 j
1$
#200000
0$
#210000
b100000000000010010011 )
b100000000000010010011 \
b100000000000010010011 n
b10 =
b10 J
b10 f
b11101 P
b11110 Q
b1100 R
b1 V
b1100011 S
b10 B
b10 A
b100100 a
b100000 ,
b100000 ]
b100000 b
b100000 j
b11100 .
b11100 U
b11100 ^
b1001101110111110001011001100011 -
b1001101110111110001011001100011 T
b1001101110111110001011001100011 _
b11 2
b11 [
b11 e
b11000 9
b11000 G
b11000 W
b1000000000000110010011 8
b1000000000000110010011 F
b1000000000000110010011 X
1$
#220000
0$
#230000
b10011011101 =
b10011011101 J
b10011011101 f
b100000000000100010011 )
b100000000000100010011 \
b100000000000100010011 n
b11101 B
b10011011101 A
b1 H
b1100011 E
b1 P
b0 Q
b1 R
b0 V
b10011 S
01
b11101 4
b11101 Z
b11101 d
b11110 6
b11110 Y
b11110 c
b11100 9
b11100 G
b11100 W
b1001101110111110001011001100011 8
b1001101110111110001011001100011 F
b1001101110111110001011001100011 X
b100000 .
b100000 U
b100000 ^
b100000000000010010011 -
b100000000000010010011 T
b100000000000010010011 _
b10 #
b101000 a
b100100 ,
b100100 ]
b100100 b
b100100 j
1$
#240000
0$
#250000
b1 =
b1 J
b1 f
b1000001000111100110011 )
b1000001000111100110011 \
b1000001000111100110011 n
b10 R
b1 B
b1 A
b0 H
b10011 E
b101100 a
b101000 ,
b101000 ]
b101000 b
b101000 j
b100100 .
b100100 U
b100100 ^
b100000000000100010011 -
b100000000000100010011 T
b100000000000100010011 _
b0 6
b0 Y
b0 c
b1 2
b1 [
b1 e
11
b100000 9
b100000 G
b100000 W
b100000000000010010011 8
b100000000000010010011 F
b100000000000010010011 X
1$
#260000
0$
#270000
b1000000000111010010011 )
b1000000000111010010011 \
b1000000000111010010011 n
b10 P
b1 Q
b11110 R
b110011 S
b10 2
b10 [
b10 e
b100100 9
b100100 G
b100100 W
b100000000000100010011 8
b100000000000100010011 F
b100000000000100010011 X
b101000 .
b101000 U
b101000 ^
b1000001000111100110011 -
b1000001000111100110011 T
b1000001000111100110011 _
b110000 a
b101100 ,
b101100 ]
b101100 b
b101100 j
1$
#280000
0$
#290000
b1100000000000110010011 )
b1100000000000110010011 \
b1100000000000110010011 n
b1 '
b1 C
b1 h
b1 (
b1 D
b1 g
b10 =
b10 J
b10 f
b0 Q
b11101 R
b10011 S
b10 B
b10 A
b110011 E
b110100 a
b110000 ,
b110000 ]
b110000 b
b110000 j
b101100 .
b101100 U
b101100 ^
b1000000000111010010011 -
b1000000000111010010011 T
b1000000000111010010011 _
b10 4
b10 Z
b10 d
b1 6
b1 Y
b1 c
b11110 2
b11110 [
b11110 e
b101000 9
b101000 G
b101000 W
b1000001000111100110011 8
b1000001000111100110011 F
b1000001000111100110011 X
1$
#300000
0$
#310000
b10 =
b10 J
b10 f
b0 (
b0 D
b0 g
b1001011110111110001101001100011 )
b1001011110111110001101001100011 \
b1001011110111110001101001100011 n
b10011 E
b11 P
b11 R
b0 6
b0 Y
b0 c
b11101 2
b11101 [
b11101 e
b101100 9
b101100 G
b101100 W
b1000000000111010010011 8
b1000000000111010010011 F
b1000000000111010010011 X
b110000 .
b110000 U
b110000 ^
b1100000000000110010011 -
b1100000000000110010011 T
b1100000000000110010011 _
b111000 a
b110100 ,
b110100 ]
b110100 b
b110100 j
1$
#320000
0$
#330000
b1100000000000010010011 )
b1100000000000010010011 \
b1100000000000010010011 n
b11 =
b11 J
b11 f
b11101 P
b11110 Q
b10100 R
b1 V
b1100011 S
b11 B
b11 A
b111100 a
b111000 ,
b111000 ]
b111000 b
b111000 j
b110100 .
b110100 U
b110100 ^
b1001011110111110001101001100011 -
b1001011110111110001101001100011 T
b1001011110111110001101001100011 _
b11 2
b11 [
b11 e
b110000 9
b110000 G
b110000 W
b1100000000000110010011 8
b1100000000000110010011 F
b1100000000000110010011 X
1$
#340000
0$
#350000
b10011101000 ?
b10011101000 I
b10011101000 `
0>
b10010111101 =
b10010111101 J
b10010111101 f
b10 '
b10 C
b10 h
b10 (
b10 D
b10 g
b11100000000000100010011 )
b11100000000000100010011 \
b11100000000000100010011 n
b11101 B
b10010111101 A
b1 H
b1100011 E
b11 P
b0 Q
b1 R
b0 V
b10011 S
01
b11101 4
b11101 Z
b11101 d
b11110 6
b11110 Y
b11110 c
b110100 9
b110100 G
b110100 W
b1001011110111110001101001100011 8
b1001011110111110001101001100011 F
b1001011110111110001101001100011 X
b111000 .
b111000 U
b111000 ^
b1100000000000010010011 -
b1100000000000010010011 T
b1100000000000010010011 _
b11 #
b1000000 a
b111100 ,
b111100 ]
b111100 b
b111100 j
1$
#360000
0$
#370000
b11 =
b11 J
b11 f
b1000001000111100110011 )
b1000001000111100110011 \
b1000001000111100110011 n
b0 (
b0 D
b0 g
b111 P
b10 R
b11 B
b11 A
b0 H
b10011 E
b1000100 a
b1000000 ,
b1000000 ]
b1000000 b
b1000000 j
b111100 .
b111100 U
b111100 ^
b11100000000000100010011 -
b11100000000000100010011 T
b11100000000000100010011 _
b0 6
b0 Y
b0 c
b1 2
b1 [
b1 e
11
b111000 9
b111000 G
b111000 W
b1100000000000010010011 8
b1100000000000010010011 F
b1100000000000010010011 X
1$
#380000
0$
#390000
b111 =
b111 J
b111 f
b101000000000111010010011 )
b101000000000111010010011 \
b101000000000111010010011 n
b111 B
b111 A
b10 P
b1 Q
b11110 R
b110011 S
b10 2
b10 [
b10 e
b111100 9
b111100 G
b111100 W
b11100000000000100010011 8
b11100000000000100010011 F
b11100000000000100010011 X
b1000000 .
b1000000 U
b1000000 ^
b1000001000111100110011 -
b1000001000111100110011 T
b1000001000111100110011 _
b1001000 a
b1000100 ,
b1000100 ]
b1000100 b
b1000100 j
1$
#400000
0$
#410000
b10000000000000110010011 )
b10000000000000110010011 \
b10000000000000110010011 n
b111 '
b111 C
b111 h
b11 (
b11 D
b11 g
b1010 =
b1010 J
b1010 f
b1010 P
b0 Q
b11101 R
b10011 S
b10 B
b10 A
b110011 E
b1001100 a
b1001000 ,
b1001000 ]
b1001000 b
b1001000 j
b1000100 .
b1000100 U
b1000100 ^
b101000000000111010010011 -
b101000000000111010010011 T
b101000000000111010010011 _
b10 4
b10 Z
b10 d
b1 6
b1 Y
b1 c
b11110 2
b11110 [
b11110 e
b1000000 9
b1000000 G
b1000000 W
b1000001000111100110011 8
b1000001000111100110011 F
b1000001000111100110011 X
1$
#420000
0$
#430000
b1010 =
b1010 J
b1010 f
b0 (
b0 D
b0 g
b1001001110111110001111001100011 )
b1001001110111110001111001100011 \
b1001001110111110001111001100011 n
b1010 B
b1010 A
b10011 E
b100 P
b11 R
b0 6
b0 Y
b0 c
b11101 2
b11101 [
b11101 e
b1000100 9
b1000100 G
b1000100 W
b101000000000111010010011 8
b101000000000111010010011 F
b101000000000111010010011 X
b1001000 .
b1001000 U
b1001000 ^
b10000000000000110010011 -
b10000000000000110010011 T
b10000000000000110010011 _
b1010000 a
b1001100 ,
b1001100 ]
b1001100 b
b1001100 j
1$
#440000
0$
#450000
b10010011 )
b10010011 \
b10010011 n
b100 =
b100 J
b100 f
b11101 P
b11110 Q
b11100 R
b1 V
b1100011 S
b100 B
b100 A
b1010100 a
b1010000 ,
b1010000 ]
b1010000 b
b1010000 j
b1001100 .
b1001100 U
b1001100 ^
b1001001110111110001111001100011 -
b1001001110111110001111001100011 T
b1001001110111110001111001100011 _
b11 2
b11 [
b11 e
b1001000 9
b1001000 G
b1001000 W
b10000000000000110010011 8
b10000000000000110010011 F
b10000000000000110010011 X
1$
#460000
0$
#470000
0>
b10010011101 =
b10010011101 J
b10010011101 f
b1010 '
b1010 C
b1010 h
b1010 (
b1010 D
b1010 g
b11111111111111111000000100110111 )
b11111111111111111000000100110111 \
b11111111111111111000000100110111 n
b11101 B
b10010011101 A
b1 H
b1100011 E
b0 P
b0 Q
b1 R
b0 V
b10011 S
01
b11101 4
b11101 Z
b11101 d
b11110 6
b11110 Y
b11110 c
b1001100 9
b1001100 G
b1001100 W
b1001001110111110001111001100011 8
b1001001110111110001111001100011 F
b1001001110111110001111001100011 X
b1010000 .
b1010000 U
b1010000 ^
b10010011 -
b10010011 T
b10010011 _
b100 #
b1011000 a
b1010100 ,
b1010100 ]
b1010100 b
b1010100 j
1$
#480000
0$
#490000
b0 =
b0 J
b0 f
b1000001000111100110011 )
b1000001000111100110011 \
b1000001000111100110011 n
b0 (
b0 D
b0 g
b11111 P
b11111 Q
b10 R
b110111 S
b0 B
b0 A
b0 H
b10011 E
b1011100 a
b1011000 ,
b1011000 ]
b1011000 b
b1011000 j
b1010100 .
b1010100 U
b1010100 ^
b11111111111111111000000100110111 -
b11111111111111111000000100110111 T
b11111111111111111000000100110111 _
b0 6
b0 Y
b0 c
b1 2
b1 [
b1 e
11
b1010000 9
b1010000 G
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