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https://github.com/nim-lang/Nim.git
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got rid of some mAddU64 etc. magics
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@@ -393,7 +393,7 @@ type
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mShrI, mShlI, mBitandI, mBitorI, mBitxorI, mMinI, mMaxI,
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mShrI64, mShlI64, mBitandI64, mBitorI64, mBitxorI64, mMinI64, mMaxI64,
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mMinF64, mMaxF64, mAddU, mSubU, mMulU,
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mDivU, mModU, mAddU64, mSubU64, mMulU64, mDivU64, mModU64, mEqI, mLeI,
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mDivU, mModU, mEqI, mLeI,
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mLtI,
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mEqI64, mLeI64, mLtI64, mEqF64, mLeF64, mLtF64,
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mLeU, mLtU, mLeU64, mLtU64,
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@@ -444,7 +444,7 @@ const
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mShrI, mShlI, mBitandI, mBitorI, mBitxorI, mMinI, mMaxI,
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mShrI64, mShlI64, mBitandI64, mBitorI64, mBitxorI64, mMinI64, mMaxI64,
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mMinF64, mMaxF64, mAddU, mSubU, mMulU,
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mDivU, mModU, mAddU64, mSubU64, mMulU64, mDivU64, mModU64, mEqI, mLeI,
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mDivU, mModU, mEqI, mLeI,
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mLtI,
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mEqI64, mLeI64, mLtI64, mEqF64, mLeF64, mLtF64,
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mLeU, mLtU, mLeU64, mLtU64,
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@@ -430,11 +430,6 @@ proc binaryArith(p: BProc, e: PNode, d: var TLoc, op: TMagic) =
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"($4)((NU$3)($1) * (NU$3)($2))", # MulU
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"($4)((NU$3)($1) / (NU$3)($2))", # DivU
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"($4)((NU$3)($1) % (NU$3)($2))", # ModU
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"($4)((NU64)($1) + (NU64)($2))", # AddU64
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"($4)((NU64)($1) - (NU64)($2))", # SubU64
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"($4)((NU64)($1) * (NU64)($2))", # MulU64
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"($4)((NU64)($1) / (NU64)($2))", # DivU64
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"($4)((NU64)($1) % (NU64)($2))", # ModU64
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"($1 == $2)", # EqI
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"($1 <= $2)", # LeI
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"($1 < $2)", # LtI
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@@ -351,11 +351,6 @@ const # magic checked op; magic unchecked op; checked op; unchecked op
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["MulU", "MulU", "MulU($1, $2)", "MulU($1, $2)"], # MulU
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["DivU", "DivU", "DivU($1, $2)", "DivU($1, $2)"], # DivU
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["ModU", "ModU", "ModU($1, $2)", "ModU($1, $2)"], # ModU
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["AddU64", "AddU64", "AddU64($1, $2)", "AddU64($1, $2)"], # AddU64
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["SubU64", "SubU64", "SubU64($1, $2)", "SubU64($1, $2)"], # SubU64
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["MulU64", "MulU64", "MulU64($1, $2)", "MulU64($1, $2)"], # MulU64
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["DivU64", "DivU64", "DivU64($1, $2)", "DivU64($1, $2)"], # DivU64
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["ModU64", "ModU64", "ModU64($1, $2)", "ModU64($1, $2)"], # ModU64
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["", "", "($1 == $2)", "($1 == $2)"], # EqI
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["", "", "($1 <= $2)", "($1 <= $2)"], # LeI
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["", "", "($1 < $2)", "($1 < $2)"], # LtI
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@@ -181,11 +181,11 @@ proc getIntervalType*(m: TMagic, n: PNode): PType =
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if isIntRange(a) and isIntLit(b):
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result = makeRange(a, pickMinInt(n.sons[1]) |-| pickMinInt(n.sons[2]),
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pickMaxInt(n.sons[1]) |-| pickMaxInt(n.sons[2]))
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of mAddI, mAddI64, mAddU, mAddU64:
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of mAddI, mAddI64, mAddU:
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commutativeOp(`|+|`)
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of mMulI, mMulI64, mMulU, mMulU64:
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of mMulI, mMulI64, mMulU:
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commutativeOp(`|*|`)
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of mSubI, mSubI64, mSubU, mSubU64:
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of mSubI, mSubI64, mSubU:
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binaryOp(`|-|`)
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of mBitandI, mBitandI64:
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var a = n.sons[1]
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@@ -196,7 +196,7 @@ proc getIntervalType*(m: TMagic, n: PNode): PType =
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let x = b.intVal|+|1
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if (x and -x) == x and x >= 0:
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result = makeRange(a.typ, 0, b.intVal)
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of mModI, mModI64, mModU, mModU64:
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of mModI, mModI64, mModU:
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# so ... if you ever wondered about modulo's signedness; this defines it:
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let a = n.sons[1]
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let b = n.sons[2]
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@@ -205,7 +205,7 @@ proc getIntervalType*(m: TMagic, n: PNode): PType =
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result = makeRange(a.typ, 0, b.intVal-1)
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else:
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result = makeRange(a.typ, b.intVal+1, 0)
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of mDivI, mDivI64, mDivU, mDivU64:
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of mDivI, mDivI64, mDivU:
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binaryOp(`|div|`)
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of mMinI, mMinI64:
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commutativeOp(min)
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@@ -311,11 +311,11 @@ proc evalOp(m: TMagic, n, a, b, c: PNode): PNode =
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of mBitandI, mBitandI64, mAnd: result = newIntNodeT(a.getInt and b.getInt, n)
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of mBitorI, mBitorI64, mOr: result = newIntNodeT(getInt(a) or getInt(b), n)
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of mBitxorI, mBitxorI64, mXor: result = newIntNodeT(a.getInt xor b.getInt, n)
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of mAddU, mAddU64: result = newIntNodeT(`+%`(getInt(a), getInt(b)), n)
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of mSubU, mSubU64: result = newIntNodeT(`-%`(getInt(a), getInt(b)), n)
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of mMulU, mMulU64: result = newIntNodeT(`*%`(getInt(a), getInt(b)), n)
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of mModU, mModU64: result = newIntNodeT(`%%`(getInt(a), getInt(b)), n)
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of mDivU, mDivU64: result = newIntNodeT(`/%`(getInt(a), getInt(b)), n)
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of mAddU: result = newIntNodeT(`+%`(getInt(a), getInt(b)), n)
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of mSubU: result = newIntNodeT(`-%`(getInt(a), getInt(b)), n)
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of mMulU: result = newIntNodeT(`*%`(getInt(a), getInt(b)), n)
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of mModU: result = newIntNodeT(`%%`(getInt(a), getInt(b)), n)
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of mDivU: result = newIntNodeT(`/%`(getInt(a), getInt(b)), n)
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of mLeSet: result = newIntNodeT(Ord(containsSets(a, b)), n)
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of mEqSet: result = newIntNodeT(Ord(equalSets(a, b)), n)
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of mLtSet:
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@@ -1999,14 +1999,18 @@ exception handler may raise another exception. If the exception is not
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handled, it is propagated through the call stack. This means that often
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the rest of the procedure - that is not within a ``finally`` clause -
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is not executed (if an exception occurs).
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Except and finally statements
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~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
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`except`:idx: and `finally`:idx: can also be used as a stand-alone statements.
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Any statements following them in the current block will be considered to be
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in an implicit try block:
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.. code-block:: nimrod
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var f = fopen("numbers.txt", "r")
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finally: fcsole(f)
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var f = open("numbers.txt")
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finally: close(f)
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...
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@@ -533,34 +533,34 @@ proc abs*(x: int64): int64 {.magic: "AbsI64", noSideEffect.}
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## checking is turned on).
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type
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IntMax32 = distinct int|int8|int16|int32
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IntMax32 = distinct int|int8|int16|int32
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proc `+%` *(x, y: IntMax32): IntMax32 {.magic: "AddU", noSideEffect.}
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proc `+%` *(x, y: Int64): Int64 {.magic: "AddU64", noSideEffect.}
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proc `+%` *(x, y: Int64): Int64 {.magic: "AddU", noSideEffect.}
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## treats `x` and `y` as unsigned and adds them. The result is truncated to
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## fit into the result. This implements modulo arithmetic. No overflow
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## errors are possible.
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proc `-%` *(x, y: IntMax32): IntMax32 {.magic: "SubU", noSideEffect.}
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proc `-%` *(x, y: Int64): Int64 {.magic: "SubU64", noSideEffect.}
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proc `-%` *(x, y: Int64): Int64 {.magic: "SubU", noSideEffect.}
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## treats `x` and `y` as unsigned and subtracts them. The result is
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## truncated to fit into the result. This implements modulo arithmetic.
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## No overflow errors are possible.
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proc `*%` *(x, y: IntMax32): IntMax32 {.magic: "MulU", noSideEffect.}
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proc `*%` *(x, y: Int64): Int64 {.magic: "MulU64", noSideEffect.}
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proc `*%` *(x, y: Int64): Int64 {.magic: "MulU", noSideEffect.}
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## treats `x` and `y` as unsigned and multiplies them. The result is
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## truncated to fit into the result. This implements modulo arithmetic.
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## No overflow errors are possible.
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proc `/%` *(x, y: IntMax32): IntMax32 {.magic: "DivU", noSideEffect.}
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proc `/%` *(x, y: Int64): Int64 {.magic: "DivU64", noSideEffect.}
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proc `/%` *(x, y: Int64): Int64 {.magic: "DivU", noSideEffect.}
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## treats `x` and `y` as unsigned and divides them. The result is
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## truncated to fit into the result. This implements modulo arithmetic.
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## No overflow errors are possible.
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proc `%%` *(x, y: IntMax32): IntMax32 {.magic: "ModU", noSideEffect.}
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proc `%%` *(x, y: Int64): Int64 {.magic: "ModU64", noSideEffect.}
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proc `%%` *(x, y: Int64): Int64 {.magic: "ModU", noSideEffect.}
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## treats `x` and `y` as unsigned and compute the modulo of `x` and `y`.
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## The result is truncated to fit into the result.
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## This implements modulo arithmetic.
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