Bipartition: meaning, definitions and examples
π
bipartition
[ ΛbaΙͺpΙΛrΛtaΙͺΚΙn ]
mathematics, computer science
Bipartition refers to the division of a set or a group into two distinct subsets or parts. Each element of the original set is included in one of the two subsets, and these subsets are disjoint. This concept is often used in various areas such as graph theory, where a graph can be divided into two sets of vertices.
Synonyms
Examples of usage
- The graph's bipartition allowed for easier analysis.
- In this algorithm, a bipartition is necessary for optimization.
- The bipartition of the dataset improved the accuracy of results.
Etymology
The term 'bipartition' is derived from the combination of the prefix 'bi-', meaning 'two', and 'partition', which comes from the Latin 'partitio,' meaning 'a dividing'. The concept of partitioning has been used in various contexts throughout history, particularly in mathematics and set theory. Its usage in computer science has gained prominence in the 21st century, especially in relation to algorithms and data structures that require efficient splitting of data sets. The notion of dividing entities into two distinct groups can be traced back to ancient times, and it continues to be relevant in fields ranging from graph theory to social sciences.
Word Frequency Rank
At position #40,031, this word is among the less frequently used terms in English. While interesting to know, it's not crucial for most English learners unless needed for specific purposes.
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