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numeration$54041$ - ترجمة إلى إيطالي

MATHEMATICS DEVELOPED AND USED IN ANCIENT EGYPT
Egyptian math; Numeration by Hieroglyphics; Egyptian mathematics; Mathematics in Ancient Egypt
  • Lepsius]]). In the middle register we see 835 horned cattle on the left, right behind them are some 220 animals (cows?) and on the right 2235 goats. In the bottom register we see 760 donkeys on the left and 974 goats on the right.
  • Image of Problem 14 from the [[Moscow Mathematical Papyrus]]. The problem includes a diagram indicating the dimensions of the truncated pyramid.
  • Slab stela of [[Old Kingdom]] princess [[Neferetiabet]] (dated 2590–2565 BC) from her tomb at Giza, painting on limestone, now in the [[Louvre]]
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numeration      
n. numerazione
scale of notation         
NOTATION FOR EXPRESSING NUMBERS
Scale of notation; Numeral systems; 0-9; Numeration; Numerical base; Numbering systems; History of writing numbers; Numbers And Numerals; Numeral (writing); Number writing system; 0–9; Numeric system; Generalized variable-length integers; Number representation; String of digits; Numeral System
n. scala in cui un gruppo di numeri sono rappresentati da numerali
reflected binary code         
  • QAM]]
  • Animated and color-coded version of the STGC rotor.
  • The first few steps of the reflect-and-prefix method.
  • [[Rotary encoder]] for angle-measuring devices marked in 3-bit binary-reflected Gray code (BRGC)
  • Single-track Gray code with 5 sensors.
  • Gray code along the number line
  • 4-bit Gray code permutation
  • A Gray code absolute rotary encoder with 13 tracks. Housing, interrupter disk, and light source are in the top; sensing element and support components are in the bottom.
  • Gray's patent introduces the term "reflected binary code"
  • Part of front page of Gray's patent, showing PCM tube (10) with reflected binary code in plate (15)
ORDERING OF BINARY STRINGS SUCH THAT SUBSEQUENT STRINGS DIFFER ONLY IN ONE BIT
Binary Gray code; Gray Code; Gray codes; Grey codes; Gray Encoding; BRGC; Gray number; Reflected binary code; Reflective binary code; Binary Gray sequence; Graycode; Gray series; Gray numeration; Greycode; Grey Code; Gray cycle; Single-track Gray code; Grey cycle; Gray Codes; Grey code; Gray coding; Gray isometry; Grey coding; RBC (code); Gray-code; Gray-Code; Bell Telephone Gray code; Minimum error code; Cyclic permutation code; N-ary Gray code; Balanced Gray code; Monotonic Gray code; Beckett–Gray code; Beckett-Gray code; Snake-in-the-box code; STGC; STGC (code); Two-dimensional Gray code; BRGC (code); Binary-reflected Gray code; Non-Boolean Gray code; (n,k)-Gray code; Coil-in-the-box code; Snake code; Coil code; Snake (code); Coil (code); Ternary Gray code; Anti-Gray code; Anti Gray code; (n, k)-Gray code; R-ary Gray code; Gray counter; Gray code counter; Reflected binary; Reflected Binary; RB (code); Reflected Binary Code; Original reflected binary; Original Reflected Binary; Original reflected binary code; Original Reflected Binary Code; Modified Reflected Binary; Modified reflected binary; Modified reflected binary code; Modified Reflected Binary Code; MRB (code); RB code; MRB code; Lucal code; Glixon code; Kautz code; O'Brien code; O'Brien codes; O'Brien code type I; O'Brien code type II; O'Brien I code; O'Brien II code; Gray-code counter; O'Brien code I; O'Brien code II; Tompkins code I; Tompkins code II; Tompkins code type I; Tompkins code type II; Tompkins I code; Tompkins II code; Tompkins code; Tompkins codes; Petherick code; Cyclic binary code; Cyclic binary (code); Cyclic progression code; Hoklas code; Gray excess code; Gray Excess code; Gray-Excess code; Gray-3-Excess code; Gray-Excess-3 code; Reflex-Excess-3 code; Gray-Stibitz code; Cyclic progressive code; Binary reflected Gray code; Gray type code; Excess-Gray code; Varec code; Varec Gray code; Datex code; Giannini Datex code; Giannini code; Gray binary code; Gray-3-Excess; Shifted Gray-3-Excess; 3 Excess Gray; Shifted Gray-3-Excess code; 3 Excess Gray code; 10-excess-3 Gray code; 10-Excess-3 Gray code; Uniformly balanced Gray code; Uniform balanced Gray code; Exponentially balanced Gray code; Gray encoding; Gray code encoding; Gray code addressing; Shifted Gray encoding; Shifted Gray code; Reflected Gray code; Leslie and Russell code; Leslie–Russell code; Leslie-Russell code; Single-step code; Unit-distance code; Unit-distance reflected code; Single-step reflected code; Varec pulse code; Varec reflected binary Gray code; Varec Gray pulse code; Varec reflected binary Gray pulse code; Glixon Gray code; Glixon-Gray code; Glixon–Gray code; Unit distance code; Datex code I; Datex code II; Datex I code; Datex II code; Datex code type I; Datex code type II; Syncopic binary code; Syncopic code; Syncopic digital code; Datex cyclic code; Datex Cyclic Code; Monostrophic code; Syncopic decimal code; Single-distance code; Single distance code; Gray excess; Gray Excess; Gray-excess code; Gray-3-excess code; Gray-excess-3 code; Reflex-excess-3 code; Excess Gray; Excess-Gray; Gray-3-excess; Varac code; Varco code; Varec code I; Varec code II; Varec code III; Varec I code; Varec II code; Varec III code; Varec fractional feet code; Varec metric code; Varec decimal feet code; Varec Fractional Feet Code; Varec Metric Code; Varec Decimal Feet Code; Varec code type I; Varec code type II; Varec code type III; Datex type I code; Datex type II code; O'Brien type II code; O'Brien type I code; Tompkins type I code; Tompkins type II code; Gray–Stibitz code; Stibitz–Gray code; Stibitz-Gray code; Binary excess-3 Gray code; Excess-3 Gray code; Watts code; Watts Reflected Decimal code; Watts Reflected Decimal; Watts reflected decimal code; Watts reflected decimal; W.R.D. code; WRD code; O'Brien drum encoder; O'Brien drum code; O'Brien disk encoder; O'Brien disk code; Excess 3 Gray code; Gray X3; X3 Gray; Natural Gray BCD; Watts reflected code; Inverted Watts Reflected Decimal Code; Inverted Watts reflected decimal code; Inverted WRD code; WRD (code); RRE code; Cyclic permutating binary; Cyclic permutated binary; Cyclic Permutating Binary; Cyclic Permutated Binary; Cyclic permutating binary code; Cyclic permutated binary code; Cyclic Permutating Binary Code; Cyclic Permutated Binary Code; CPB code; CPB (code); C.P.B. code; W.R.D. (code); O'Brian code; Cyclic 20 Gray code; Extended Gray code; Gray ternary code; R.A.E. Code; R.A.E. code; RAE Code; RAE code; Royal Aircraft Establishment Code; Royal Aircraft Establishment code; Cyclic permutating binary encoding; Cyclic permutated binary encoding; Watts Reflected Decimal Code; Gray BCD; Gray BCD code; BCD Gray code; BCD Gray; Binary-coded decimal Gray code; Gray binary-coded decimal code; Gray binary-coded decimal; 2*-4-2-1 (+9-±7-±3-±1) reflected decimal code; 2*-4-2-1 (+9-±7-±3-±1) reflected-coded decimal; 2*-4-2-1 reflected decimal code; 2*-4-2-1 reflected-coded decimal; Reflected decimal 2*-4-2-1 code; Reflected-coded decimal 2*-4-2-1 code; Reflected-coded 2*-4-2-1 decimal code; N digit N-ary cyclic Gray code; N-ary cyclic Gray code; Cyclic Gray code; Binary Gray coded track; Gray-coded track; Excess reflected Gray code; Excess-3 reflected Gray code; 3-excess reflected Gray code; 3-Excess reflected Gray code; Reflected Excess-3 code; Reflected excess-3 code; Reflected 3-excess code; Reflected 3-Excess code; N-digit N-ary cyclic Gray code; Inverse Gray code; Gray coded Excess-3 BCD; Gray-coded Excess-3 BCD; Gray-coded excess-3 BCD; Gray coded excess-3 BCD; Cyclic Permuted Binary; Cyclic permuted binary; Cyclic Permuted Binary code; Cyclic permuted binary code; Cyclic Permuted Binary Code; Cyclic pure binary code; Cyclic permuting binary; Modified Gray code; Reflected binary Gray code; Schaffler telegraph; Schaeffler telegraph; Schäffler telegraph; Schaffler code; Schaeffler code; Schäffler code; Schäffler's code; Schaeffler's code; Schaffler's code; 32-excess-1 Gray code; Excess-1 Gray code; Gray excess-1 code; Gray 1-excess code; Reflex excess-1 code; Gray excess-1; Gray 1-excess; Reflex excess-1
codice binario riflesso

تعريف

numeration
¦ noun the action or process of numbering or calculating.
?a method of numbering or computing.
Origin
ME: from L. numeratio(n-) 'payment' (in late L. 'numbering'), from numerare 'to number'.

ويكيبيديا

Ancient Egyptian mathematics

Ancient Egyptian mathematics is the mathematics that was developed and used in Ancient Egypt c. 3000 to c. 300 BCE, from the Old Kingdom of Egypt until roughly the beginning of Hellenistic Egypt. The ancient Egyptians utilized a numeral system for counting and solving written mathematical problems, often involving multiplication and fractions. Evidence for Egyptian mathematics is limited to a scarce amount of surviving sources written on papyrus. From these texts it is known that ancient Egyptians understood concepts of geometry, such as determining the surface area and volume of three-dimensional shapes useful for architectural engineering, and algebra, such as the false position method and quadratic equations.