mirror of https://github.com/python/cpython
Issue #1087418: Small performance boost for bitwise operations on longs.
Initial patch by Gregory Smith; some tweaks added.
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@ -12,6 +12,8 @@ What's New in Python 2.7 alpha 1
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Core and Builtins
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-----------------
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- Issue #1087418: Boost performance of bitwise operations for longs.
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- Issue #1722344: threading._shutdown() is now called in Py_Finalize(), which
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fixes the problem of some exceptions being thrown at shutdown when the
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interpreter is killed. Patch by Adam Olsen.
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@ -3411,6 +3411,22 @@ lshift_error:
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return (PyObject *) z;
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}
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/* Compute two's complement of digit vector a[0:m], writing result to
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z[0:m]. The digit vector a need not be normalized, but should not
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be entirely zero. a and z may point to the same digit vector. */
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static void
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v_complement(digit *z, digit *a, Py_ssize_t m)
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{
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Py_ssize_t i;
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digit carry = 1;
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for (i = 0; i < m; ++i) {
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carry += a[i] ^ PyLong_MASK;
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z[i] = carry & PyLong_MASK;
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carry >>= PyLong_SHIFT;
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}
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assert(carry == 0);
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}
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/* Bitwise and/xor/or operations */
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@ -3419,60 +3435,49 @@ long_bitwise(PyLongObject *a,
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int op, /* '&', '|', '^' */
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PyLongObject *b)
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{
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digit maska, maskb; /* 0 or PyLong_MASK */
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int negz;
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int nega, negb, negz;
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Py_ssize_t size_a, size_b, size_z, i;
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PyLongObject *z;
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digit diga, digb;
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PyObject *v;
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if (Py_SIZE(a) < 0) {
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a = (PyLongObject *) long_invert(a);
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if (a == NULL)
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/* Bitwise operations for negative numbers operate as though
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on a two's complement representation. So convert arguments
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from sign-magnitude to two's complement, and convert the
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result back to sign-magnitude at the end. */
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/* If a is negative, replace it by its two's complement. */
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size_a = ABS(Py_SIZE(a));
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nega = Py_SIZE(a) < 0;
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if (nega) {
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z = _PyLong_New(size_a);
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if (z == NULL)
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return NULL;
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maska = PyLong_MASK;
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v_complement(z->ob_digit, a->ob_digit, size_a);
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a = z;
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}
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else {
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else
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/* Keep reference count consistent. */
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Py_INCREF(a);
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maska = 0;
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}
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if (Py_SIZE(b) < 0) {
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b = (PyLongObject *) long_invert(b);
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if (b == NULL) {
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/* Same for b. */
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size_b = ABS(Py_SIZE(b));
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negb = Py_SIZE(b) < 0;
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if (negb) {
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z = _PyLong_New(size_b);
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if (z == NULL) {
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Py_DECREF(a);
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return NULL;
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}
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maskb = PyLong_MASK;
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v_complement(z->ob_digit, b->ob_digit, size_b);
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b = z;
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}
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else {
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else
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Py_INCREF(b);
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maskb = 0;
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}
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negz = 0;
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switch (op) {
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case '^':
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if (maska != maskb) {
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maska ^= PyLong_MASK;
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negz = -1;
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}
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break;
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case '&':
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if (maska && maskb) {
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op = '|';
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maska ^= PyLong_MASK;
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maskb ^= PyLong_MASK;
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negz = -1;
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}
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break;
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case '|':
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if (maska || maskb) {
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op = '&';
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maska ^= PyLong_MASK;
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maskb ^= PyLong_MASK;
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negz = -1;
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}
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break;
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/* Swap a and b if necessary to ensure size_a >= size_b. */
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if (size_a < size_b) {
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z = a; a = b; b = z;
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size_z = size_a; size_a = size_b; size_b = size_z;
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negz = nega; nega = negb; negb = negz;
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}
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/* JRH: The original logic here was to allocate the result value (z)
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@ -3480,43 +3485,72 @@ long_bitwise(PyLongObject *a,
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where the result is guaranteed to be shorter than that: AND of two
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positives, OR of two negatives: use the shorter number. AND with
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mixed signs: use the positive number. OR with mixed signs: use the
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negative number. After the transformations above, op will be '&'
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iff one of these cases applies, and mask will be non-0 for operands
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whose length should be ignored.
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negative number.
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*/
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switch (op) {
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case '^':
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negz = nega ^ negb;
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size_z = size_a;
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break;
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case '&':
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negz = nega & negb;
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size_z = negb ? size_a : size_b;
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break;
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case '|':
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negz = nega | negb;
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size_z = negb ? size_b : size_a;
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break;
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default:
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PyErr_BadArgument();
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return NULL;
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}
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size_a = Py_SIZE(a);
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size_b = Py_SIZE(b);
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size_z = op == '&'
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? (maska
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? size_b
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: (maskb ? size_a : MIN(size_a, size_b)))
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: MAX(size_a, size_b);
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z = _PyLong_New(size_z);
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/* We allow an extra digit if z is negative, to make sure that
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the final two's complement of z doesn't overflow. */
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z = _PyLong_New(size_z + negz);
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if (z == NULL) {
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Py_DECREF(a);
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Py_DECREF(b);
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return NULL;
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}
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for (i = 0; i < size_z; ++i) {
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diga = (i < size_a ? a->ob_digit[i] : 0) ^ maska;
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digb = (i < size_b ? b->ob_digit[i] : 0) ^ maskb;
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switch (op) {
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case '&': z->ob_digit[i] = diga & digb; break;
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case '|': z->ob_digit[i] = diga | digb; break;
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case '^': z->ob_digit[i] = diga ^ digb; break;
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}
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/* Compute digits for overlap of a and b. */
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switch(op) {
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case '&':
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for (i = 0; i < size_b; ++i)
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z->ob_digit[i] = a->ob_digit[i] & b->ob_digit[i];
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break;
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case '|':
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for (i = 0; i < size_b; ++i)
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z->ob_digit[i] = a->ob_digit[i] | b->ob_digit[i];
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break;
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case '^':
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for (i = 0; i < size_b; ++i)
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z->ob_digit[i] = a->ob_digit[i] ^ b->ob_digit[i];
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break;
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default:
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PyErr_BadArgument();
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return NULL;
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}
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/* Copy any remaining digits of a, inverting if necessary. */
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if (op == '^' && negb)
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for (; i < size_z; ++i)
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z->ob_digit[i] = a->ob_digit[i] ^ PyLong_MASK;
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else if (i < size_z)
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memcpy(&z->ob_digit[i], &a->ob_digit[i],
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(size_z-i)*sizeof(digit));
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/* Complement result if negative. */
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if (negz) {
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Py_SIZE(z) = -(Py_SIZE(z));
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z->ob_digit[size_z] = PyLong_MASK;
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v_complement(z->ob_digit, z->ob_digit, size_z+1);
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}
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Py_DECREF(a);
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Py_DECREF(b);
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z = long_normalize(z);
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if (negz == 0)
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return (PyObject *) z;
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v = long_invert(z);
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Py_DECREF(z);
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return v;
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return (PyObject *)long_normalize(z);
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}
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static PyObject *
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