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  2. Chinese numerals - Wikipedia

    en.wikipedia.org/wiki/Chinese_numerals

    In the same way that Roman numerals were standard in ancient and medieval Europe for mathematics and commerce, the Chinese formerly used the rod numerals, which is a positional system. The Suzhou numerals ( simplified Chinese : 苏州花码 ; traditional Chinese : 蘇州花碼 ; pinyin : Sūzhōu huāmǎ ) system is a variation of the Southern ...

  3. Counting rods - Wikipedia

    en.wikipedia.org/wiki/Counting_rod_numerals

    Rod numerals are a positional numeral system made from shapes of counting rods. Positive numbers are written as they are and the negative numbers are written with a slant bar at the last digit. The vertical bar in the horizontal forms 6–9 are drawn shorter to have the same character height. A circle (〇) is used for 0.

  4. Chisanbop - Wikipedia

    en.wikipedia.org/wiki/Chisanbop

    The Chisanbop system. When a finger is touching the table, it contributes its corresponding number to a total. Chisanbop or chisenbop (from Korean chi (ji) finger + sanpŏp (sanbeop) calculation [1] 지산법/指算法), sometimes called Fingermath, [2] is a finger counting method used to perform basic mathematical operations.

  5. Suzhou numerals - Wikipedia

    en.wikipedia.org/wiki/Suzhou_numerals

    The Suzhou numerals, also known as Sūzhōu mǎzi (蘇州碼子), is a numeral system used in China before the introduction of Hindu numerals.The Suzhou numerals are also known as Soochow numerals, [1] ma‑tzu, [2] huāmǎ (花碼), [3] [better source needed] cǎomǎ (草碼), [3] [better source needed] jīngzǐmǎ (菁仔碼), [3] [better source needed] fānzǐmǎ (番仔碼) [3] [better ...

  6. Rod calculus - Wikipedia

    en.wikipedia.org/wiki/Rod_calculus

    Two forms of Chinese rod numerals Representation of the number 231 and possible misleading rod placements. Rod numerals is the only numeric system that uses different placement combination of a single symbol to convey any number or fraction in the Decimal System. For numbers in the units place, every vertical rod represent 1.

  7. Abacus - Wikipedia

    en.wikipedia.org/wiki/Abacus

    The abacus was much faster for addition, somewhat faster for multiplication, but Feynman was faster at division. When the abacus was used for more complex operations, i.e. cube roots, Feynman won easily. However, the number chosen at random was close to a number Feynman happened to know was an exact cube, allowing him to use approximate methods ...

  8. Chinese mathematics - Wikipedia

    en.wikipedia.org/wiki/Chinese_mathematics

    Mathematics emerged independently in China by the 11th century BCE. [1] The Chinese independently developed a real number system that includes significantly large and negative numbers, more than one numeral system (binary and decimal), algebra, geometry, number theory and trigonometry.

  9. Positional notation - Wikipedia

    en.wikipedia.org/wiki/Positional_notation

    Before positional notation became standard, simple additive systems (sign-value notation) such as Roman numerals or Chinese numerals were used, and accountants in the past used the abacus or stone counters to do arithmetic until the introduction of positional notation. [4] Chinese rod numerals; Upper row vertical form Lower row horizontal form

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