📄 nodebitmask.hpp
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/* Copyright (C) 2003 MySQL AB This program is free software; you can redistribute it and/or modify it under the terms of the GNU General Public License as published by the Free Software Foundation; either version 2 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License for more details. You should have received a copy of the GNU General Public License along with this program; if not, write to the Free Software Foundation, Inc., 59 Temple Place, Suite 330, Boston, MA 02111-1307 USA */#ifndef NODE_BITMASK_HPP#define NODE_BITMASK_HPP#include <ndb_limits.h>#include <kernel_types.h>#include <Bitmask.hpp>/** * No of 32 bits words needed to store a node bitmask * containing all the nodes in the system * Both NDB nodes and API, MGM... nodes * * Note that this is used in a lot of signals */#define _NODE_BITMASK_SIZE 2/** * No of 32 bits words needed to store a node bitmask * containing all the ndb nodes in the system * * Note that this is used in a lot of signals */#define _NDB_NODE_BITMASK_SIZE 2/** * No of 32 bits word needed to store B bits for N nodes */#define NODE_ARRAY_SIZE(N, B) (((N)*(B)+31) >> 5)typedef Bitmask<(unsigned int)_NODE_BITMASK_SIZE> NodeBitmask;typedef Bitmask<(unsigned int)_NDB_NODE_BITMASK_SIZE> NdbNodeBitmask;#define __NBM_SZ ((MAX_NODES >> 5) + ((MAX_NODES & 31) != 0))#define __NNBM_SZ ((MAX_NDB_NODES >> 5) + ((MAX_NDB_NODES & 31) != 0))#if ( __NBM_SZ > _NODE_BITMASK_SIZE)#error "MAX_NODES can not fit into NODE_BITMASK_SIZE"#endif#if ( __NNBM_SZ > _NDB_NODE_BITMASK_SIZE)#error "MAX_NDB_NODES can not fit into NDB_NODE_BITMASK_SIZE"#endif/** * General B Bits operations * * Get(x, A[], B) * w = x >> S1 * s = (x & S2) << S3 * return (A[w] >> s) & S4 * * Set(x, A[], v, B) * w = x >> S1 * s = (x & S2) << S3 * m = ~(S4 << s) * t = A[w] & m; * A[w] = t | ((v & S4) << s) * * B(Bits) S1 S2 S3 S4 * 1 5 31 0 1 * 2 4 15 1 3 * 4 3 7 2 15 * 8 2 3 3 255 * 16 1 1 4 65535 * * S1 = 5 - 2log(B) * S2 = 2^S1 - 1 * S3 = 2log(B) * S4 = 2^B - 1 */#endif
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