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The fuzzy arithmetic mean

Fuzzy Sets and Systems, 1999
The fuzzy average and the fuzzy arithmetic mean are represented in this paper. It has been proved that with a theorem the fuzzy arithmetic mean converges to the normal arithmetic mean. It is shown how to use the fuzzy average, which is compared with fuzzy control rules with an example.
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The Arithmetic Mean

Encyclopedic Dictionary of Archaeology, 1978
In the statistician’s world arithmetic is rarely simple and a desk or pocket calculator is often needed. But many problems are easier than one thinks and this chapter will show the way.
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Matrix inequalities for the difference between arithmetic mean and harmonic mean

Annals of Functional Analysis, 2015
Motivated by the refinements and reverses of arithmetic-geometric mean and arithmetic-harmonic mean inequalities for scalars and matrices, in this article, we generalize the scalar and matrix inequalities for the difference between arithmetic mean and ...
Wenshi Liao, Junliang Wu
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Optimal bounds of exponential type for arithmetic mean by Seiffert-like mean and centroidal mean

Revista De La Real Academia De Ciencias Exactas, Fisicas Y Naturales - Serie A: Matematicas, 2021
Ling Zhu
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Arithmetic Mean

Encyclopedic Dictionary of Archaeology, 2021
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Arithmetic Mean

Encyclopedia of Behavioral Medicine, 2020
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A Characterization of Weighted Arithmetic Means

SIAM Journal on Algebraic Discrete Methods, 1980
We prove, among other things, that the set of weighted arithmetic means is identical with the set of functions $f:R^n \to R$ satisfying (i) $\min \{ x_j \}\leqq f ( x_1 ,x_2 , \cdots ,x_n )\leqq \max \{ x_j \}$ and (ii) for $k = 2,3:\sum _{i = 1}^k x_{ij} = s( j = 1,2, \cdots ,n ) \Rightarrow \sum _{i = 1}^k f( x_{i1} ,x_{i2} , \cdots ,x_{in} ) = s$.
J. Aczél, C. Wagner
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Intuitionistic Fuzzy Hybrid Weighted Arithmetic Mean and Its Application in Decision Making

Int. J. Uncertain. Fuzziness Knowl. Based Syst., 2019
Atanassov’s intuitionistic fuzzy sets (AIFSs), characterized by a membership function, a non-membership function, and a hesitancy function, is a generalization of a fuzzy set.
Weize Wang, J. Mendel
semanticscholar   +1 more source

Visualizing the Arithmetic Mean

Mathematics Teacher: Learning and Teaching PK-12, 2021
The two provided activities are geared for students in middle school to facilitate and deepen their understanding of the arithmetic mean. Through these activities, students analyze visual representations and use a special type of statistical thinking called transnumerative thinking.
Michael Daiga, Shannon Driskell
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