nimbus-eth1/nimbus/evm/interpreter/op_handlers/oph_arithmetic.nim

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# Nimbus
# Copyright (c) 2018-2024 Status Research & Development GmbH
# Licensed under either of
# * Apache License, version 2.0, ([LICENSE-APACHE](LICENSE-APACHE) or
# http://www.apache.org/licenses/LICENSE-2.0)
# * MIT license ([LICENSE-MIT](LICENSE-MIT) or
# http://opensource.org/licenses/MIT)
# at your option. This file may not be copied, modified, or distributed except
# according to those terms.
## EVM Opcode Handlers: Arithmetic and Logic Operators
## ===================================================
##
{.push raises: [].}
import
std/options,
../../../constants,
../../computation,
../../evm_errors,
../../stack,
../../types,
../op_codes,
../gas_costs,
../utils/utils_numeric,
./oph_defs,
eth/common
func slt(x, y: UInt256): bool =
type SignedWord = signedWordType(UInt256)
let x_neg = cast[SignedWord](x.mostSignificantWord) < 0
let y_neg = cast[SignedWord](y.mostSignificantWord) < 0
if x_neg xor y_neg: x_neg else: x < y
# ------------------------------------------------------------------------------
# Private, op handlers implementation
# ------------------------------------------------------------------------------
proc addOp (k: var VmCtx): EvmResultVoid =
## 0x01, Addition
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push(lhs + rhs)
proc mulOp(k: var VmCtx): EvmResultVoid =
## 0x02, Multiplication
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push(lhs * rhs)
proc subOp(k: var VmCtx): EvmResultVoid =
## 0x03, Substraction
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push(lhs - rhs)
proc divideOp(k: var VmCtx): EvmResultVoid =
## 0x04, Division
let
(lhs, rhs) = ? k.cpt.stack.popInt(2)
value = if rhs.isZero:
# EVM special casing of div by 0
zero(UInt256)
else:
lhs div rhs
k.cpt.stack.push value
proc sdivOp(k: var VmCtx): EvmResultVoid =
## 0x05, Signed division
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
var r: UInt256
if rhs.isZero.not:
var a = lhs
var b = rhs
var signA, signB: bool
extractSign(a, signA)
extractSign(b, signB)
r = a div b
setSign(r, signA xor signB)
k.cpt.stack.push(r)
proc moduloOp(k: var VmCtx): EvmResultVoid =
## 0x06, Modulo
let
(lhs, rhs) = ? k.cpt.stack.popInt(2)
value = if rhs.isZero:
zero(UInt256)
else:
lhs mod rhs
k.cpt.stack.push value
proc smodOp(k: var VmCtx): EvmResultVoid =
## 0x07, Signed modulo
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
var r: UInt256
if rhs.isZero.not:
var sign: bool
var v = lhs
var m = rhs
extractSign(m, sign)
extractSign(v, sign)
r = v mod m
setSign(r, sign)
k.cpt.stack.push(r)
proc addmodOp(k: var VmCtx): EvmResultVoid =
## 0x08, Modulo addition
## Intermediate computations do not roll over at 2^256
let
(lhs, rhs, modulus) = ? k.cpt.stack.popInt(3)
value = if modulus.isZero:
zero(UInt256)
else:
addmod(lhs, rhs, modulus)
k.cpt.stack.push value
proc mulmodOp(k: var VmCtx): EvmResultVoid =
## 0x09, Modulo multiplication
## Intermediate computations do not roll over at 2^256
let
(lhs, rhs, modulus) = ? k.cpt.stack.popInt(3)
value = if modulus.isZero:
zero(UInt256)
else:
mulmod(lhs, rhs, modulus)
k.cpt.stack.push value
proc expOp(k: var VmCtx): EvmResultVoid =
## 0x0A, Exponentiation
let (base, exponent) = ? k.cpt.stack.popInt(2)
? k.cpt.opcodeGasCost(Exp,
k.cpt.gasCosts[Exp].d_handler(exponent),
reason = "EXP: exponent bytes")
let value = if not base.isZero:
base.pow(exponent)
elif exponent.isZero:
# https://github.com/ethereum/yellowpaper/issues/257
# https://github.com/ethereum/tests/pull/460
# https://github.com/ewasm/evm2wasm/issues/137
1.u256
else:
zero(UInt256)
k.cpt.stack.push value
proc signExtendOp(k: var VmCtx): EvmResultVoid =
## 0x0B, Sign extend
## Extend length of twos complement signed integer.
let (bits, value) = ? k.cpt.stack.popInt(2)
var res: UInt256
if bits <= 31.u256:
let
one = 1.u256
testBit = bits.truncate(int) * 8 + 7
bitPos = one shl testBit
mask = bitPos - one
if not isZero(value and bitPos):
res = value or (not mask)
else:
res = value and mask
else:
res = value
k.cpt.stack.push res
proc ltOp(k: var VmCtx): EvmResultVoid =
## 0x10, Less-than comparison
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push((lhs < rhs).uint.u256)
proc gtOp(k: var VmCtx): EvmResultVoid =
## 0x11, Greater-than comparison
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push((lhs > rhs).uint.u256)
proc sltOp(k: var VmCtx): EvmResultVoid =
## 0x12, Signed less-than comparison
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push(slt(lhs, rhs).uint.u256)
proc sgtOp(k: var VmCtx): EvmResultVoid =
## 0x13, Signed greater-than comparison
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
# Arguments are swapped and SLT is used.
k.cpt.stack.push(slt(rhs, lhs).uint.u256)
proc eqOp(k: var VmCtx): EvmResultVoid =
## 0x14, Equality comparison
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push((lhs == rhs).uint.u256)
proc isZeroOp(k: var VmCtx): EvmResultVoid =
## 0x15, Check if zero
let value = ? k.cpt.stack.popInt()
k.cpt.stack.push(value.isZero.uint.u256)
proc andOp(k: var VmCtx): EvmResultVoid =
## 0x16, Bitwise AND
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push(lhs and rhs)
proc orOp(k: var VmCtx): EvmResultVoid =
## 0x17, Bitwise OR
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push(lhs or rhs)
proc xorOp(k: var VmCtx): EvmResultVoid =
## 0x18, Bitwise XOR
let (lhs, rhs) = ? k.cpt.stack.popInt(2)
k.cpt.stack.push(lhs xor rhs)
proc notOp(k: var VmCtx): EvmResultVoid =
## 0x19, Check if zero
let value = ? k.cpt.stack.popInt()
k.cpt.stack.push(value.not)
proc byteOp(k: var VmCtx): EvmResultVoid =
## 0x20, Retrieve single byte from word.
let
(position, value) = ? k.cpt.stack.popInt(2)
val = if position >= 32.u256:
zero(UInt256)
else:
let pos = position.truncate(int)
when system.cpuEndian == bigEndian:
cast[array[32, byte]](value)[pos].u256
else:
cast[array[32, byte]](value)[31 - pos].u256
k.cpt.stack.push val
# Constantinople's new opcodes
proc shlOp(k: var VmCtx): EvmResultVoid =
let (shift, num) = ? k.cpt.stack.popInt(2)
let shiftLen = shift.safeInt
if shiftLen >= 256:
k.cpt.stack.push 0
else:
k.cpt.stack.push(num shl shiftLen)
proc shrOp(k: var VmCtx): EvmResultVoid =
let (shift, num) = ? k.cpt.stack.popInt(2)
let shiftLen = shift.safeInt
if shiftLen >= 256:
k.cpt.stack.push 0
else:
# uint version of `shr`
k.cpt.stack.push(num shr shiftLen)
proc sarOp(k: var VmCtx): EvmResultVoid =
let
shiftLen = ? k.cpt.stack.popSafeInt()
num256 = ? k.cpt.stack.popInt()
num = cast[Int256](num256)
if shiftLen >= 256:
if num.isNegative:
k.cpt.stack.push(cast[UInt256]((-1).i256))
else:
k.cpt.stack. push 0
else:
# int version of `shr` then force the result
# into uint256
k.cpt.stack.push(cast[UInt256](num shr shiftLen))
# ------------------------------------------------------------------------------
# Public, op exec table entries
# ------------------------------------------------------------------------------
const
VmOpExecArithmetic*: seq[VmOpExec] = @[
(opCode: Add, ## 0x01, Addition
forks: VmOpAllForks,
name: "add",
info: "Addition operation",
exec: VmOpFn addOp),
(opCode: Mul, ## 0x02, Multiplication
forks: VmOpAllForks,
name: "mul",
info: "Multiplication operation",
exec: mulOp),
(opCode: Sub, ## 0x03, Subtraction
forks: VmOpAllForks,
name: "sub",
info: "Subtraction operation",
exec: subOp),
(opCode: Div, ## 0x04, Division
forks: VmOpAllForks,
name: "divide",
info: "Integer division operation",
exec: divideOp),
(opCode: Sdiv, ## 0x05, Signed division
forks: VmOpAllForks,
name: "sdiv",
info: "Signed integer division operation (truncated)",
exec: sdivOp),
(opCode: Mod, ## 0x06, Modulo
forks: VmOpAllForks,
name: "modulo",
info: "Modulo remainder operation",
exec: moduloOp),
(opCode: Smod, ## 0x07, Signed modulo
forks: VmOpAllForks,
name: "smod",
info: "Signed modulo remainder operation",
exec: smodOp),
(opCode: Addmod, ## 0x08, Modulo addition, Intermediate
## computations do not roll over at 2^256
forks: VmOpAllForks,
name: "addmod",
info: "Modulo addition operation",
exec: addmodOp),
(opCode: Mulmod, ## 0x09, Modulo multiplication, Intermediate
## computations do not roll over at 2^256
forks: VmOpAllForks,
name: "mulmod",
info: "Modulo multiplication operation",
exec: mulmodOp),
(opCode: Exp, ## 0x0a, Exponentiation
forks: VmOpAllForks,
name: "exp",
info: "Exponentiation operation",
exec: expOp),
(opCode: SignExtend, ## 0x0b, Extend 2's complemet length
forks: VmOpAllForks,
name: "signExtend",
info: "Extend length of twos complement signed integer",
exec: signExtendOp),
(opCode: Lt, ## 0x10, Less-than
forks: VmOpAllForks,
name: "lt",
info: "Less-than comparison",
exec: ltOp),
(opCode: Gt, ## 0x11, Greater-than
forks: VmOpAllForks,
name: "gt",
info: "Greater-than comparison",
exec: gtOp),
(opCode: Slt, ## 0x12, Signed less-than
forks: VmOpAllForks,
name: "slt",
info: "Signed less-than comparison",
exec: sltOp),
(opCode: Sgt, ## 0x13, Signed greater-than
forks: VmOpAllForks,
name: "sgt",
info: "Signed greater-than comparison",
exec: sgtOp),
(opCode: Eq, ## 0x14, Equality
forks: VmOpAllForks,
name: "eq",
info: "Equality comparison",
exec: eqOp),
(opCode: IsZero, ## 0x15, Not operator
forks: VmOpAllForks,
name: "isZero",
info: "Simple not operator (Note: real Yellow Paper description)",
exec: isZeroOp),
(opCode: And, ## 0x16, AND
forks: VmOpAllForks,
name: "andOp",
info: "Bitwise AND operation",
exec: andOp),
(opCode: Or, ## 0x17, OR
forks: VmOpAllForks,
name: "orOp",
info: "Bitwise OR operation",
exec: orOp),
(opCode: Xor, ## 0x18, XOR
forks: VmOpAllForks,
name: "xorOp",
info: "Bitwise XOR operation",
exec: xorOp),
(opCode: Not, ## 0x19, NOT
forks: VmOpAllForks,
name: "notOp",
info: "Bitwise NOT operation",
exec: notOp),
(opCode: Byte, ## 0x1a, Retrieve byte
forks: VmOpAllForks,
name: "byteOp",
info: "Retrieve single byte from word",
exec: byteOp),
# Constantinople's new opcodes
(opCode: Shl, ## 0x1b, Shift left
forks: VmOpConstantinopleAndLater,
name: "shlOp",
info: "Shift left",
exec: shlOp),
(opCode: Shr, ## 0x1c, Shift right logical
forks: VmOpConstantinopleAndLater,
name: "shrOp",
info: "Logical shift right",
exec: shrOp),
(opCode: Sar, ## 0x1d, Shift right arithmetic
forks: VmOpConstantinopleAndLater,
name: "sarOp",
info: "Arithmetic shift right",
exec: sarOp)]
# ------------------------------------------------------------------------------
# End
# ------------------------------------------------------------------------------