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Firefox 51.0a1 made a regression from 100 to 99 on 14 September 2016; Firefox 55.0a1 further regressed to 97 on 1 May 2017. [33] In Firefox Quantum versions, 63.0 received 97/100; 64.0 got 96/100, 68.1.0esr and later [34] got 97/100. Firefox versions 105.0 received 99/100 while 109.0 clocked in at 97/100. As of 121.0 it scored 97/100 on the test.
We consider estimating the density of the Gaussian mixture (4π) −1 exp(− 1 ⁄ 2 (x 1 2 + x 2 2)) + (4π) −1 exp(− 1 ⁄ 2 ((x 1 - 3.5) 2 + x 2 2)), from 500 randomly generated points. We employ the Matlab routine for 2-dimensional data. The routine is an automatic bandwidth selection method specifically designed for a second order ...
The artificial landscapes presented herein for single-objective optimization problems are taken from Bäck, [1] Haupt et al. [2] and from Rody Oldenhuis software. [3] Given the number of problems (55 in total), just a few are presented here. The test functions used to evaluate the algorithms for MOP were taken from Deb, [4] Binh et al. [5] and ...
For whatever reason, my own Edge shows 97/100, as do most of my other browsers; of course, there may be other reasons why they don't pass with 100/100 but without MORE DETAILS, it's irrelevant to write it like so and only contributes to wikipedia's reputation about subjective and/or inaccurate contents!
A 2-D filter (left) defined by its 1-D prototype function (right) and a McClellan transformation. Filtering is an important part of any signal processing application. Similar to typical single dimension signal processing applications, there are varying degrees of complexity within filter design for a given system.
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A multidimensional parity-check code (MDPC) is a type of error-correcting code that generalizes two-dimensional parity checks to higher dimensions. It was developed as an extension of simple parity check methods used in magnetic recording systems and radiation-hardened memory designs. [1]
The test was used by Gottfried Leibniz and is sometimes known as Leibniz's test, Leibniz's rule, or the Leibniz criterion. The test is only sufficient, not necessary, so some convergent alternating series may fail the first part of the test. [1] [2] [3] For a generalization, see Dirichlet's test. [4] [5] [6]