Intelligent prediction method for warehouse management data
A technology of intelligent forecasting and warehouse management, applied in forecasting, data processing applications, instruments, etc., can solve problems such as no material forecasting
Patent Information
- Authority / Receiving Office
- CN · China
- Patent Type
- Applications(China)
- Current Assignee / Owner
- Publication Date
- 2018-04-17
- Estimated Expiration
- Not applicable · inactive patent
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Abstract
Description
technical field
[0001] The invention belongs to the technical field of artificial intelligence and big data mining, and in particular relates to an intelligent prediction method for warehouse management data. Background technique
[0002] With the popularization of computer applications and the continuous development of computer technology, it is becoming more and more necessary to use computers to process rich, complex and unpredictable data information. Traditional enterprise warehouse management can no longer meet the needs of modern management. It is necessary to realize comprehensive, scientific and systematic management of storage, storage, query, statistics and other affairs in warehouse management. Through this warehouse management system to understand the flow of materials, we can make correct decisions, ensure the safety and normal operation of funds, and improve economic efficiency. The school needs to go to the warehouse to borrow materials for every practical ...
Examples
Embodiment 1
[0027] Embodiment 1, an intelligent prediction method for warehouse management data, knowing a certain conditional probability, how to obtain the probability after the exchange of two events, that is, how to obtain P(H when P(X|H) is known |X); use the Naive Bayes Theorem to predict the classification algorithm, and the calculation formula of the Naive Bayes Theorem is:
[0028] P(H|X)=P(X|H)P(H) / P(X)
[0029] P(X|H) represents the probability of event X occurring under the premise that event H has already occurred, which is called the conditional probability of event X when event H occurs;
[0030] The basic solution formula is: P(X|H)=P(XH) / P(H).
[0031] The Naive Bayes Theorem is useful because we often encounter this situation in life: it is easy to get P(X|H) directly, but it is difficult to get P(H|X) directly, but we If we care more about P(H|X), Bayes' theorem will open the way for us to get P(H|X) from P(X|H).
[0032] Naive Bayesian classification is a very simpl...