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Method for constructing integer structure tree

A construction method and tree structure technology, applied in the field of integer theory and computer data structure, can solve problems such as heavy workload, unintuitiveness, increase computer workload, etc., and achieve the effect of fast speed and reduction of comparison time.

Inactive Publication Date: 2009-05-20
北京乾坤化物数字技术有限公司
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AI Technical Summary

Problems solved by technology

[0005] At present, the traditional method is relatively complicated and not intuitive, and professional mathematical knowledge is needed as the basis when designing the positioning search method; in addition, when the traditional method is used in practice, as the number of integers increases, its processing time increases in series, greatly It greatly increases the workload of the computer; in addition, because there is no correlation inside the integer, when the integer changes, a lot of data needs to be modified, the workload is relatively large, and the scalability is not strong

Method used

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  • Method for constructing integer structure tree
  • Method for constructing integer structure tree
  • Method for constructing integer structure tree

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Embodiment Construction

[0058] In order to make the features and advantages of the present invention clearer, the present invention will be further described in detail below in conjunction with specific embodiments with reference to the accompanying drawings.

[0059] see figure 1 , taking the 3-layer integer tree as an example, explain the formation method of the integer structure tree in detail.

[0060] figure 1 is a flowchart of the process of forming a structure tree according to the present invention.

[0061] Step 101, integer growth rules and growth formulas.

[0062] 1 and 2 are the real source of all integers, all integers growing from 1 are odd numbers, and all integers growing from 2 are even numbers.

[0063] There are only 2 sub-integers grown from the integer M of the Nth layer, and its value is: M+2 N and M+2 N+1 .

[0064] Step 102, formulate the representation rules of the integer structure tree code information.

[0065]In the integer tree in this example, the codes are repr...

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Abstract

The invention discloses a construction method for an integer structural tree, and belongs to the technical field of theory of integers and computer data structure. The method comprises: setting growing rules and growing formulas of the integers; designing and setting rules of coded information of the integer structural tree; synthesizing and managing the coded information of the integer structural treed; analyzing and identifying the coded information of the integer structural tree; and processing the integers are processed by a computer or other devices capable of calculating and storing to obtain integer tree nodes, and obtaining the same effect as that of direct processing of the integers by processing the integer tree nodes. By adoption of the method, characteristic relations between the integers can be simply, directly and highly efficiently discovered by building the unique corresponding relation between the integers and the structural tree; when users use the integers, the same effect can be achieved by using the integer tree; and because the integer tree has certain regularity, the efficiency is greatly improved when the integer tree is processed, and the practicality is strong.

Description

technical field [0001] The invention relates to integer theory and computer data structure technology, in particular to a method for constructing an integer structure tree. Background technique [0002] With the rapid development of computer technology, information has a greater impact on people's lives, and the potential of information economy is more and more recognized by people. Individuals, companies, social groups, and governments begin to use information to create value. [0003] Facing the ever-increasing mass of information data, we need to quickly locate and process these huge amounts of information. For example, there are 150 billion pieces of information in the product library of a large enterprise, and it is necessary to quickly find the 50 billionth piece of information; another example is to sort 100 million numbers from small to large; in practical applications, there are a large number of software systems Efficient positioning of integers is required. [...

Claims

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Application Information

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IPC IPC(8): G06F17/30
Inventor 赵文银
Owner 北京乾坤化物数字技术有限公司
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