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- W2500393218 abstract "The development of strategies for counting represents the core of a sophisticated and rapidly developing branch of mathematics known as combinatorial analysis. In many relatively simple situations, straightforward enumeration of possible operations or outcomes becomes prohibitive. Calculation of “classical” probabilities consists of determining the relative number of possible, equally likely outcomes that result in the occurrence of some event. Although the general process of determining classical probability is straightforward, the necessary counting operations may be extremely complex and may demand considerable ingenuity in their specification. However, the need for counting strategies is not limited to classical probability determination. It is often useful to break down even simple operations into steps or sub-operations that can be enumerated easily and then combined in a manner that makes it possible to determine from this combination the number of ways of performing the complete operation. Experience indicates that more than one counting problem may give rise to the same basic formula. This suggests that there is an underlying structure that is common to those problems which yield the same counting result." @default.
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- W2500393218 date "1973-01-01" @default.
- W2500393218 modified "2023-09-25" @default.
- W2500393218 title "Some Elementary Strategies of Counting" @default.
- W2500393218 doi "https://doi.org/10.1016/b978-0-12-553150-4.50006-9" @default.
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