X-Git-Url: http://cgit.sxemacs.org/?a=blobdiff_plain;f=lisp%2Frtree.el;h=b143bfe41102cd2efe45582df14a44a7c6b9b1a8;hb=3b44d0724366741786a96801d29ddd1c5b949a38;hp=b11e2072a48501ab72e0ba8427c75810777b4fb0;hpb=7006cfec24f4bbde5fbc8fad8a47ab6bd7bbf675;p=gnus diff --git a/lisp/rtree.el b/lisp/rtree.el index b11e2072a..b143bfe41 100644 --- a/lisp/rtree.el +++ b/lisp/rtree.el @@ -1,24 +1,23 @@ ;;; rtree.el --- functions for manipulating range trees -;; Copyright (C) 2010 Free Software Foundation, Inc. + +;; Copyright (C) 2010-2014 Free Software Foundation, Inc. ;; Author: Lars Magne Ingebrigtsen ;; This file is part of GNU Emacs. -;; GNU Emacs is free software; you can redistribute it and/or modify +;; GNU Emacs 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 3, or (at your option) -;; any later version. +;; the Free Software Foundation, either version 3 of the License, or +;; (at your option) any later version. ;; GNU Emacs 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 +;; 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 GNU Emacs; see the file COPYING. If not, write to the -;; Free Software Foundation, Inc., 51 Franklin Street, Fifth Floor, -;; Boston, MA 02110-1301, USA. +;; along with GNU Emacs. If not, see . ;;; Commentary: @@ -65,6 +64,12 @@ (defmacro rtree-high (node) `(cdar ,node)) +(defmacro rtree-set-low (node number) + `(setcar (car ,node) ,number)) + +(defmacro rtree-set-high (node number) + `(setcdr (car ,node) ,number)) + (defmacro rtree-left (node) `(cadr ,node)) @@ -108,6 +113,139 @@ (rtree-right tree)))) tree) +(defun rtree-add (tree number) + "Add NUMBER to TREE." + (while tree + (cond + ;; It's already present, so we don't have to do anything. + ((and (>= number (rtree-low tree)) + (<= number (rtree-high tree))) + (setq tree nil)) + ((< number (rtree-low tree)) + (cond + ;; Extend the low range. + ((= number (1- (rtree-low tree))) + (rtree-set-low tree number) + ;; Check whether we need to merge this node with the child. + (when (and (rtree-left tree) + (= (rtree-high (rtree-left tree)) (1- number))) + ;; Extend the range to the low from the child. + (rtree-set-low tree (rtree-low (rtree-left tree))) + ;; The child can't have a right child, so just transplant the + ;; child's left tree to our left tree. + (rtree-set-left tree (rtree-left (rtree-left tree)))) + (setq tree nil)) + ;; Descend further to the left. + ((rtree-left tree) + (setq tree (rtree-left tree))) + ;; Add a new node. + (t + (let ((new-node (rtree-make-node))) + (rtree-set-low new-node number) + (rtree-set-high new-node number) + (rtree-set-left tree new-node) + (setq tree nil))))) + (t + (cond + ;; Extend the high range. + ((= number (1+ (rtree-high tree))) + (rtree-set-high tree number) + ;; Check whether we need to merge this node with the child. + (when (and (rtree-right tree) + (= (rtree-low (rtree-right tree)) (1+ number))) + ;; Extend the range to the high from the child. + (rtree-set-high tree (rtree-high (rtree-right tree))) + ;; The child can't have a left child, so just transplant the + ;; child's left right to our right tree. + (rtree-set-right tree (rtree-right (rtree-right tree)))) + (setq tree nil)) + ;; Descend further to the right. + ((rtree-right tree) + (setq tree (rtree-right tree))) + ;; Add a new node. + (t + (let ((new-node (rtree-make-node))) + (rtree-set-low new-node number) + (rtree-set-high new-node number) + (rtree-set-right tree new-node) + (setq tree nil)))))))) + +(defun rtree-delq (tree number) + "Remove NUMBER from TREE destructively. Returns the new tree." + (let ((result tree) + prev) + (while tree + (cond + ((< number (rtree-low tree)) + (setq prev tree + tree (rtree-left tree))) + ((> number (rtree-high tree)) + (setq prev tree + tree (rtree-right tree))) + ;; The number is in this node. + (t + (cond + ;; The only entry; delete the node. + ((= (rtree-low tree) (rtree-high tree)) + (cond + ;; Two children. Replace with successor value. + ((and (rtree-left tree) (rtree-right tree)) + (let ((parent tree) + (successor (rtree-right tree))) + (while (rtree-left successor) + (setq parent successor + successor (rtree-left successor))) + ;; We now have the leftmost child of our right child. + (rtree-set-range tree (rtree-range successor)) + ;; Transplant the child (if any) to the parent. + (rtree-set-left parent (rtree-right successor)))) + (t + (let ((rest (or (rtree-left tree) + (rtree-right tree)))) + ;; One or zero children. Remove the node. + (cond + ((null prev) + (setq result rest)) + ((eq (rtree-left prev) tree) + (rtree-set-left prev rest)) + (t + (rtree-set-right prev rest))))))) + ;; The lowest in the range; just adjust. + ((= number (rtree-low tree)) + (rtree-set-low tree (1+ number))) + ;; The highest in the range; just adjust. + ((= number (rtree-high tree)) + (rtree-set-high tree (1- number))) + ;; We have to split this range. + (t + (let ((new-node (rtree-make-node))) + (rtree-set-low new-node (rtree-low tree)) + (rtree-set-high new-node (1- number)) + (rtree-set-low tree (1+ number)) + (cond + ;; Two children; insert the new node as the predecessor + ;; node. + ((and (rtree-left tree) (rtree-right tree)) + (let ((predecessor (rtree-left tree))) + (while (rtree-right predecessor) + (setq predecessor (rtree-right predecessor))) + (rtree-set-right predecessor new-node))) + ((rtree-left tree) + (rtree-set-right new-node tree) + (rtree-set-left new-node (rtree-left tree)) + (rtree-set-left tree nil) + (cond + ((null prev) + (setq result new-node)) + ((eq (rtree-left prev) tree) + (rtree-set-left prev new-node)) + (t + (rtree-set-right prev new-node)))) + (t + (rtree-set-left tree new-node)))))) + (setq tree nil)))) + result)) + (defun rtree-extract (tree) "Convert TREE to range form." (let (stack result) @@ -126,6 +264,15 @@ (setq tree (rtree-left tree)))) result)) +(defun rtree-length (tree) + "Return the number of numbers stored in TREE." + (if (null tree) + 0 + (+ (rtree-length (rtree-left tree)) + (1+ (- (rtree-high tree) + (rtree-low tree))) + (rtree-length (rtree-right tree))))) + (provide 'rtree) ;;; rtree.el ends here