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The key idea is to use the bounding boxes to decide whether or not to search inside a subtree. In this way, most of the nodes in the tree are never read during a search. Like B-trees, R-trees are suitable for large data sets and databases, where nodes can be paged to memory when needed, and the whole tree cannot be kept in main memory. Even if ...
These examples reduce easily to a single recursive function by inlining the forest function in the tree function, which is commonly done in practice: directly recursive functions that operate on trees sequentially process the value of the node and recurse on the children within one function, rather than dividing these into two separate functions.
In data processing R*-trees are a variant of R-trees used for indexing spatial information. R*-trees have slightly higher construction cost than standard R-trees, as the data may need to be reinserted; but the resulting tree will usually have a better query performance. Like the standard R-tree, it can store both point and spatial data.
A recursive function definition has one or more base cases, meaning input(s) for which the function produces a result trivially (without recurring), and one or more recursive cases, meaning input(s) for which the program recurs (calls itself). For example, the factorial function can be defined recursively by the equations 0! = 1 and, for all n ...
An R+ tree is a method for looking up data using a location, often (x, y) coordinates, and often for locations on the surface of the Earth.Searching on one number is a solved problem; searching on two or more, and asking for locations that are nearby in both x and y directions, requires craftier algorithms.
Recursion in computer programming is exemplified when a function is defined in terms of simpler, often smaller versions of itself. The solution to the problem is then devised by combining the solutions obtained from the simpler versions of the problem. One example application of recursion is in parsers for programming languages. The great ...
The join algorithm for red–black trees: function joinRightRB(T L, k, T R) if T L.color = black and ĥ(T L) = ĥ(T R) return Node(T L, k, red , T R) else (L', k', c' , R') := expose(T L) T' := Node(L', k', c' , joinRightRB(R', k, T R)) if c' = black and T'.right.color = T'.right.right.color = red T'.right.right.color := black return rotateLeft ...
Pages in category "R-tree" The following 6 pages are in this category, out of 6 total. This list may not reflect recent changes. ...