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Well, the advice Dave and Kenny Lukas gave me in 2003 was pivotal. I predict that non-Newtonian calculus will come to be recognized as the most important mathematical discovery of the Twentieth Century." - James R. In my view, such more complicated systems and their combinations should be considered only if there exist physical-empirical reasons to do so." Wilker in the journal Revue de mathématique élémentaires. [92] 1) The First Nonlinear System of Differential and Integral Calculus, Volumes 37-40. 2) The First Systems of Weighted Differential and Integral Calculus: Volumes 37-40.

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The First Systems of Weighted Differential and Integral Calculus [9] is cited by the authors indicated below in their article on the global burden of cholera: Mohammad Ali, Anna Lena Lopez, Young Ae You, Young Eun Kim, Binod Sah, Brian Maskery, and John Clemens (all of the United Nations' International Vaccine Institute, Snu Research Park, San 4-8 Nakseongdae-dong Gwanak-gu, Seoul, Korea, 151 - 919). [98] The First Systems of Weighted Differential and Integral Calculus [9] is cited by the authors indicated below in their article on thermochemistry of ammonium based ionic liquids: Sergey P.

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If working in a domain where the squares are additive, as is common the case when estimating the variance of a sum of independent random variables, then the quadratic calculi may produce meaningful models." - Michael Valenzuela (University of Arizona in the United States); from his 2016 doctoral dissertation "Machine learning, optimization, and anti-training with sacrificial data" (In computer science, machine learning is a branch of artificial intelligence.) [279]. "In this paper, after a brief presentation of [the geometric] calculus, we try to show how it could be used to re-explore from another perspective classical economic theory, more particularly economic growth and the maximum-likelihood method from statistics." - Diana Andrada Filip (Babes-Bolyai University of Cluj-Napoca in Romania) and Cyrille Piatecki (Orléans University in France); from their 2014 article "An overview on non-Newtonian calculus and its potential applications to economics". [181] "In many circumstances, [the geometric] calculus is highly natural; for example, the decay of a radioactive material and the unconstrained growth of a bacterial colony [yield] constant [geometric] derivatives." - Christopher Olah, Thiel Fellow; from Christopher Olah's Blog, 10 June 2011. [134, 135, 177] On 14 October 2003, I got a pleasant surprise: an e-mail from Bob.

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The floor function of x is the greatest integer in x, i.e. the largest integer less than or equal to x. They knew that posting information on the Internet would be an effective way to inform people about non-Newtonian calculus. Edward Tenner; from his article "Benoit Mandelbrot the Maverick, 1924-2010" in The Atlantic magazine (16 October 2010). "Human progress has always been driven by a sense of adventure and unconventional thinking But ... these virtues are often forgotten for the sake of cautiousness and political correctness that now rule the world.

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Since its initial release in 2010, MathJax has become the gold standard for mathematics on the web. But, despite their discouraging and sometimes arrogant comments, we always knew that non-Newtonian calculus has considerable potential for application in science, engineering, and mathematics. -- And we were right!!" - Michael Grossman, from his letter to Robert Katz on 21 July 2014. "After a long period of silence in the field of non-Newtonian calculus introduced by Grossman and Katz [15] in 1972, the field experienced a revival with the mathematically comprehensive description of the geometric calculus by Bashirov et al. [2], which initiated a kick-start of numerous publications in this field."

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Numbers that determine the position of a point. The aforementioned geometric calculus should not be confused with the geometric calculus advocated by David Hestenes involving so-called Clifford algebras. Worth it It be dismantled Should was humorous and not lot of government agencies. A triangle that contains an obtuse angle. The purpose of this article is to provide a condensed review of multiplicative calculus and to illustrate its potential use in biomedical image analysis. ...

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Do that or vote admit I have the Mix on the planet. William Dunham as quoted in his book Journey Through Genius (1990). "On the back page of his book of logarithms, Gauss recorded the discovery of his formula for the number of primes up to N in terms of the logarithm function. Moreover, in the sense of *-calculus, the fundamental theorem of calculus for line integrals and double integrals are stated and proved, and some applications are presented."

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A strong argument for "a non-Newtonian economic analysis" based on a new multiplicative accounting system and non-Newtonian calculus is presented in the article "In defense of a non-Newtonian economic analysis through an accounting paradigm" by Diana Andrada Filip (Babes-Bolyai University of Cluj-Napoca in Romania) and Cyrille Piatecki (Orléans University in France). [216] In that article they state: In that article they state: "The double-entry bookkeeping promoted by Luca Pacioli in the fifteenth century could be considered a strong argument in behalf of the multiplicative calculus which can be developed from the Grossman and Katz non-Newtonian calculus concept provided that one goes from an additive bookkeeping system to a multiplicative one. ...

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However, non-Newtonian calculus goes beyond simply being useful for optimization, it is useful for the other half of learning: modeling. ... Among the topics covered were applications of non-Newtonian calculus to digital image processing, rates of return, and other growth processes. [106] The geometric calculus was used in a course given by Joachim Weickert (Gottfried Wilhelm Leibniz Prize winner) at Saarland University in Germany in the summer-term of 2012: "Differential Equations in Image Processing and Computer Vision, CS 101". [173] In their article "A non-Newtonian examination of the theory of exogenous economic growth", Diana Andrada Filip (Babes-Bolyai University of Cluj-Napoca, Romania) and Cyrille Piatecki (LEO, Orléans University, France) assert: "In this paper, we have tried to present how a non-Newtonian calculus could be applied to repostulate and analyse the neoclassical [Solow-Swan] exogenous growth model [in economics]. ...

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This is a slight variation on a test for equality, and as discussed in the "Testing for Equality" section of the Double reference topic, tests for equality with floating-point values are problematic because of the floating-point format's issues with binary representation and precision. Bashirov and Sajedeh Norozpour, both from Eastern Mediterranean University in North Cyprus at the Third International Conference on Recent Advances in Pure and Applied Mathematics. [293] From the Abstract: "In 1972 Grossman and Katz [Non-Newtonian Calculus] proposed alternative calculi to the calculus of Newton and Leibnitz. ...