340 likes | 546 Vues
CS/COE0447 Computer Organization & Assembly Language. Chapter 2 Part 1. Topics to cover in Chapter 2. MIPS operations and operands MIPS registers Memory view Instruction encoding Arithmetic operations Logic operations Memory transfer operations. MIPS Operations/Operands.
E N D
CS/COE0447Computer Organization & Assembly Language Chapter 2 Part 1
Topics to cover in Chapter 2 • MIPS operations and operands • MIPS registers • Memory view • Instruction encoding • Arithmetic operations • Logic operations • Memory transfer operations
MIPS Operations/Operands • “Operation” (instruction) • “Operand” • MIPS operations • Arithmetic operations (integer/floating-point) (add, sub,…) • Logical operations (and, or,…) • Shift operations (shift a certain number of bits to the left or right) • Compare operations (do something if one operand is less than another,…) • Load/stores to transfer data from/to memory • Branch/jump operations • System control operations/coprocessor operations • MIPS operands • General-purpose registers • Fixed registers, e.g., HI/LO registers • Memory location • Immediate value
MIPS Arithmetic rd rs rt • <op> <rdestination> <rsource1> <rsource2> • All arithmetic instructions have 3 operands • Operand order is fixed: destination first • 32 registers (page 2 of green card) • Examples • add $t0, $s0, $s2 # $t0 = $s0 + $s2 • sub $s0, $t0, $t1 # $s0 = $t0 – $t1
32 bits 32 bits 32 bits MIPS Registers $zero r0 r16 $s0 HI $at r1 r17 $s1 LO $v0 r2 r18 $s2 $v1 r3 r19 $s3 $a0 r4 r20 $s4 $a1 r5 r21 $s5 $a2 r6 r22 $s6 $a3 r7 r23 $s7 $t0 r8 r24 $t8 $t1 r9 r25 $t9 $t2 r10 r26 $k0 $t3 r11 r27 $k1 $t4 r12 r28 $gp $t5 r13 r29 $sp $t6 r14 r30 $fp $t7 r15 r31 $ra PC General-Purpose Registers Special-Purpose Registers
General-Purpose Registers • GPR: all can be used as operands in instructions • Still, conventions and limitations exist to keep GPRs from being used arbitrarily • r0, termed $zero, always has a value “0” • r31, termed $ra (return address), is reserved for subroutine call/return • Etc. (we’ll see otherc conventsion/limitations later) • Register usage and related software conventions are summarized in “application binary interface” (ABI), which is important when writing system software such as an assembler and a compiler
Instruction Encoding • Instructions are encoded in binary numbers • Assembler translates assembly programs into binary numbers • Machine decodes binary numbers to figure out what the instruction is • MIPS has “fixed” 32-bit instruction encoding • MIPS has several instruction formats • R-format: arithmetic instructions • I-format: transfer/branch/immediate format • J-format: jump instruction format • (FI/FR-format: floating-point instruction format)(later chapter)
6 5 5 5 5 6 opcode rs rt rd shamt funct R-Format Instructions • Define “fields” of the following number of bits each: 6 + 5 + 5 + 5 + 5 + 6 = 32 • For simplicity, each field has a name: For shift instructions: “shift amount”
R-Format Example • MIPS Instruction: add $8,$9,$10 Decimal number per field representation: Binary number per field representation: hex representation: decimal representation: On Green Card: Format in column 1, opcodes in column 3 (Let’s look and then come back)
M I P S Reference Data: CORE INSTRUCTION SET (1) May cause overflow exception (2) SignExtImm = { 16{immediate[15]}, immediate } (3) ZeroExtImm = { 16{1b’0}, immediate } (4) BranchAddr = { 14{immediate[15]}, immediate, 2’b0} Later
6 5 5 5 5 6 opcode rs rt rd shamt funct R-Format Instructions (REMINDER) • Define “fields” of the following number of bits each: 6 + 5 + 5 + 5 + 5 + 6 = 32 • For simplicity, each field has a name:
R-Format Example • MIPS Instruction: add $8,$9,$10 Decimal number per field representation: Binary number per field representation: Now let’s fill this in
000000 0 01001 9 01010 10 01000 8 00000 0 100000 32 hex R-Format Example • MIPS Instruction: add $8,$9,$10 Decimal number per field representation: Binary number per field representation: hex representation: 012A 4020hex decimal representation: 19,546,144ten
I-Format Instructions • Define “fields” of the following number of bits each: 6 + 5 + 5 + 16 = 32 6 5 5 16 • For simplicity, each field has a name: opcode rs rt immediate Let’s do an example using addi
M I P S Reference Data: CORE INSTRUCTION SET (1) May cause overflow exception (2) SignExtImm = { 16{immediate[15]}, immediate } (3) ZeroExtImm = { 16{1b’0}, immediate } (4) BranchAddr = { 14{immediate[15]}, immediate, 2’b0}
I-Format Example • MIPS Instruction: addi $8,$9,7 Decimal number per field representation: Binary number per field representation:
hex I-Format Example • MIPS Instruction: addi $8,$9,7 Decimal number per field representation: 8 8 9 7 Binary number per field representation: 001000 01001 01000 0000000000000111 hex representation: 0x21280007
M I P S Reference Data: CORE INSTRUCTION SET (1) May cause overflow exception (2) SignExtImm = { 16{immediate[15]}, immediate } (3) ZeroExtImm = { 16{1b’0}, immediate } (4) BranchAddr = { 14{immediate[15]}, immediate, 2’b0}
00000023 +00000007 0000002A Immediate = 0x0007 (16 bits; 4 hex digits) SignExtImm = 0x00000007 (32 bits; 8 hex digits) Executing the addi instruction addi $8,$9,7 Suppose This will be more interesting when we get to negative numbers.
Exercise Which instruction has same representation as 35ten? A.add $0, $0, $0 B.subu $s0,$s0,$s0 C.lw $0, 0($0) D.addi $0, $0, 35 E.subu $0, $0, $0 F. Trick question! Instructions are not numbers. • Use Green Card to Answer
0 0 0 16 0 0 16 0 0 16 0 0 0 0 0 32 35 35 35 0 0 0 8 0 0 35 Exercise Which instruction has same representation as 35ten? A.add $0, $0, $0 B.subu $s0,$s0,$s0 C.lw $0, 0($0) D.addi $0, $0, 35 E.subu $0, $0, $0 F. Trick question! Instructions are not numbers. Registers numbers and names: 0: $0, 8: $t0, 9:$t1, …,16: $s0, 17: $s1, …, Opcodes and function fields add: opcode = 0, function field = 32 subu: opcode = 0, function field = 35 addi: opcode = 8 lw: opcode = 35
Logic Instructions • Bit-wise logic operations • <op> <rdestination> <rsource1> <rsource2> • Examples • and $t0, $s0, $s2 # $t0 = $s0 ^ $s2 • or $s0, $t0, $t1 # $s0 = $t0 | $t1 • nor $s0, $t0, $t1 # $s0 = ~($t0 | $t1) • xor $s0, $t0, $t1 # $s0 = $t0 ^ $t1
Logic Instructions: Example .text addi $t0,$0,0x32 addi $t1,$0,0x777 and $t2,$t1,$t0 Answer in class; also, replace and by or Next: andi and ori
Andi and Ori andi I R[rt] & ZeroExtImm (3) lui I R[rt] = {immediate,16’b0} (3) ZeroExtImm = {16{1’b0},immediate} In Verilog: 4'b1001 // a 4-bit binary number 16'h704f // a 16-bit hex number 1b‘0 // a 1-bit binary number .text lui $t1,0x7F40 addi $t2,$t1,0x777 andi $t3,$t2,0x5555 In class
$t0 1010101001010101 0000000000000000 $t0 1010101001010101 1100110000110011 Long Immediates (review) • Sometimes we need a long immediate, e.g., 32 bits • MIPS requires that we use two instructions • lui $t0, 0xaa55 • Then we get lower-order 16 bits • ori $t0, $t0, 0xcc33
Loading a memory address • .data places values in memory starting at 0x10010000. So, 32 bits are needed to specify a memory address. • Format I has a 16 bit field and Format J has a 26 bit field…neither is long enough. • la $t0,0x1001008 is a pseudo instruction – not implemented in the hardware • lui $1,4097 la $t0,0x10010008 • ori $8,$1,8 • lw $t1,0($t0)
A program • Get sample1.asm from the schedule • Load it into the simulator • Figure out the memory contents, labels • Trace through the code
.data # sample1.asm a: .word 3,4 c: .word 5,6 .text la $t0,c # address of c la $t1,k # address of k lw $s0,0($t0) # load c[0] lw $s1,4($t1) # load k[1] slt $s3,$s0,$s1 # if c[0] < k[1], $s3 = 1, else $s3 = 0 beq $s3,$0,notless # if c[0] < k[1] swap their values sw $s0,4($t1) sw $s1,0($t0) notless: .data k: .word 0xf,0x11,0x12