Sentence examples for method for arithmetic from inspiring English sources

The dendrograms were generated from similarity matrix data by cluster analysis using unweighted pair group method for arithmetic mean (UPGMA).

This includes a discussion of the first and second epsilon theorems with applications to first-order logic, the epsilon substitution method for arithmetic with open induction, and a development of analysis (that is, second-order arithmetic) with the epsilon calculus.

The development of this system was started by Nakano et al. (1999) who proposed a sentence template method for arithmetic word problem, followed by the problem template method (Hirashima et al. 2000; Nakano et al. 2002), and leading to the sentence card method (Hirashima et al. 2006), which was implemented in Monsakun.

The resulting dendrogram was constructed using the unweighted pair group method for arithmetic averages and the Dice band-based similarity coefficient.

Results were analyzed using the unweighted pair group method for arithmetic averages (UPGMA) and the Dice coefficient with 1.2% band tolerance [ 14].

In this paper, a modification of the CORDIC method for decimal arithmetic is proposed so as to improve calculations.

To determine the genetic relatedness of NTM strains in this study, dendrograms were constructed using the pair wise distance and the Jaccard index between fingerprint patterns by the un-weighted pair-group method of arithmetic averages (UPGMA) for the different species at a tolerance level of 2%.

Unweighted pair group method of arithmetic averages (UPGMA) was used for cluster analysis using NTSYSpc [ 45].

Farouki and Rajan (R.T. Farouki, V.T. Rajan, Algorithms for polynomials in Bernstein form, Computer Aided Geometric Design 5 (1988) 1 26) present methods for doing arithmetic on univariate Bernstein-basis polynomials.

Our paradigm offers a new method for investigating specific arithmetic verification processes in detail.

However, in this paper, we propose a new and simple method for performing analog arithmetic operations which in this scheme, signals are represented and stored through a memristance of the newly found circuit element, i.e. memristor, instead of voltage or current.