algorism


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al·go·rism

 (ăl′gə-rĭz′əm)
n.
1. The Arabic system of numeration; the decimal system.
2. Computation with Arabic figures.

[Middle English algorisme, from Old French, from Medieval Latin algorismus, after Muhammad ibn-Musa al-Khwarizmi.]

al′go·ris′mic (-rĭz′mĭk) adj.

algorism

(ˈælɡəˌrɪzəm)
n
1. (Mathematics) the Arabic or decimal system of counting
2. (Mathematics) the skill of computation using any system of numerals
3. (Mathematics) another name for algorithm
[C13: from Old French algorisme, from Medieval Latin algorismus, from Arabic al-khuwārizmi, from the name of abu-Ja`far Mohammed ibn-Mūsa al-Khuwārizmi, ninth-century Persian mathematician]
ˌalgoˈrismic adj

al•go•rism

(ˈæl gəˌrɪz əm)

n.
the Arabic system of arithmetical notation (with the figures 1, 2, 3, etc.).
[1200–1250; Middle English augrim, algrim < Middle French < Medieval Latin algorismus < Arabic al the + kh(u)wārizmī (surname of a 9th-century Muslim mathematician) =khwārizm Khiva + suffix of appurtenance]
al`go•ris′mic, adj.

algorism

1. the Arabic system of numbering.
2. the method of computation with the Arabic flgures 1 through 9, plus the zero; arithmetic.
3. the rule for solving a specific kind of arithmetic problem, as finding an average; algorithm. — algorist, n. — algorismic, adj.
See also: Mathematics
ThesaurusAntonymsRelated WordsSynonymsLegend:
Noun1.algorism - the Arabic (or decimal) system of numerationalgorism - the Arabic (or decimal) system of numeration
decimal number system, decimal numeration system, decimal system - a positional system of numeration that uses decimal digits and a base of ten
2.algorism - computation with Arabic figuresalgorism - computation with Arabic figures  
arithmetic - the branch of pure mathematics dealing with the theory of numerical calculations
References in periodicals archive ?
They are not for integrated simulations and it is hard to improve their solution algorism.
In its original, rudimentary form, algorithms, known as algorism, was regarded as rules for computing calculations and performing arithmetic with Hindu-Arabic numerals.
Firstly the element in the 3D AET is expressed in three dimensions different from the one of 2D AET, where the most different point between 2D AET and 3D AET is the ray-trace technique in the algorism.
We proved that the amplitude-comparison DF's DF accuracy has been improved by 60% through the improved algorism suggested in the paper, and we expect that the device size can be reduced below a half size of a device that has the same performance.
However, this algorism was not strong in texture enhancement.