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Finger binary is a system for counting and displaying binary numbers on the fingers of either or both hands. Each finger represents one binary digit or bit . This allows counting from zero to 31 using the fingers of one hand, or 1023 using both: that is, up to 2 5 −1 or 2 10 −1 respectively.
Guibas et al. [1] introduced finger search trees, by building upon B-trees. The original version supports finger searches in O(log d) time, where d is the number of elements between the finger and the search target. Updates take O(1) time, when only O(1) moveable fingers are maintained. Moving a finger p positions requires O(log p) time.
36 represented in chisanbop, where four fingers and a thumb are touching the table and the rest of the digits are raised. The three fingers on the left hand represent 10+10+10 = 30; the thumb and one finger on the right hand represent 5+1=6. Counting from 1 to 20 in Chisanbop. Each finger has a value of one, while the thumb has a value of five.
A return to an open palm signals the number 10. However to indicate numerals to others, the hand is used in the same manner as an English speaker. The index finger becomes number 1; the thumb now represents number 5. For numbers above five, the appropriate number of fingers from the other hand are placed against the palm.
The first finger is an ambiguous term in the English language due to two competing finger numbering systems that can be used. It might refer to either the thumb or the index finger, depending on the context. Consequently, also the terms second finger, third finger and fourth finger depend on the
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This topic is called "Finger Binary" and not "Finger Binary Counting" and therefore removing "X-Y Coordinates" and "Buffering" is a mistake. Binary is a number system that can represent scalars, vectors and other data, and buffering is a unique concept in computer science that can be represented by a finger binary game between two persons.