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Project Naptha is a browser extension software for Google Chrome that allows users to highlight, copy, edit and translate text from within images. [1] It was created by developer Kevin Kwok, [2] and released in April 2014 as a Chrome add-on. This software was first made available only on Google Chrome, downloadable from the Chrome Web Store.
If E is a radical extension of F and F is a radical extension of K then E is a radical extension of K. If E and F are radical extensions of K in an extension field C of K, then the compositum EF (the smallest subfield of C that contains both E and F) is a radical extension of K. If E is a radical extension of F and E > K > F then E is a radical ...
A field extension L/K is called a simple extension if there exists an element θ in L with L = K ( θ ) . {\displaystyle L=K(\theta ).} This means that every element of L can be expressed as a rational fraction in θ , with coefficients in K ; that is, it is produced from θ and elements of K by the field operations +, −, •, / .
Quantum ESPRESSO (Quantum Open-Source Package for Research in Electronic Structure, Simulation, and Optimization; QE) [2] [3] is a suite for first-principles electronic-structure calculations and materials modeling, distributed for free and as free software under the GNU General Public License.
饾拠 饾拡 饾拤 饾拪 饾拫 饾拰 饾拲 饾拵 饾拸 U+1D49x 饾拹 饾拺 饾拻 饾挀 饾挃 饾挄 饾挅 饾挆 饾挊 饾挋 饾挌 饾挍 饾挏 饾挒 饾挓 U+1D4Ax 饾挗 饾挜 饾挦 饾挬 饾挭 饾挮 饾挰 饾挳 饾挴 U+1D4Bx 饾挵 饾挶 饾挷 饾挸 饾挻 饾挼 饾挾 饾挿 饾捀 饾捁 饾捇 饾捊 饾捑 饾捒 U+1D4Cx 饾搥 饾搧 饾搨 饾搩 饾搮 饾搯 饾搰 饾搱 饾搲 饾搳 饾搵 饾搶 饾搷 饾搸 饾搹 U+1D4Dx
Chrome Web Store was publicly unveiled in December 2010, [2] and was opened on February 11, 2011, with the release of Google Chrome 9.0. [3] A year later it was redesigned to "catalyze a big increase in traffic, across downloads, users, and total number of apps". [4]
Type II codes are binary self-dual codes which are doubly even. Type III codes are ternary self-dual codes. Every codeword in a Type III code has Hamming weight divisible by 3. Type IV codes are self-dual codes over F 4. These are again even. Codes of types I, II, III, or IV exist only if the length n is a multiple of 2, 8, 4, or 2 respectively.
A code is defined to be equidistant if and only if there exists some constant d such that the distance between any two of the code's distinct codewords is equal to d. [4] In 1984 Arrigo Bonisoli determined the structure of linear one-weight codes over finite fields and proved that every equidistant linear code is a sequence of dual Hamming ...
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