{"id":1721,"date":"2021-10-21T08:41:55","date_gmt":"2021-10-21T08:41:55","guid":{"rendered":"http:\/\/www.isysnsol.com\/TMi\/?p=1721"},"modified":"2022-03-29T12:39:45","modified_gmt":"2022-03-29T12:39:45","slug":"axy-definition-2","status":"publish","type":"post","link":"http:\/\/www.isysnsol.com\/TMi\/crypto-trading-news\/axy-definition-2\/","title":{"rendered":"Axy, Definition"},"content":{"rendered":"<div id=\"toc\" style=\"background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;\">\n<p class=\"toctitle\" style=\"font-weight: 700;text-align: center;\">Content<\/p>\n<ul class=\"toc_list\">\n<li><a href=\"#toc-0\">What Is The Meaning Of Axy, The Name Axy Means, Axy Stands For<\/a><\/li>\n<li><a href=\"#toc-1\">Axy = Axis Airways<\/a><\/li>\n<li><a href=\"#toc-2\">Is Axy A Scrabble Word?<\/a><\/li>\n<li><a href=\"#toc-3\">What Does Axy Stand For?<\/a><\/li>\n<li><a href=\"#toc-4\">Polynomial Function<\/a><\/li>\n<li><a href=\"#toc-5\">Folium In American English<\/a><\/li>\n<\/ul>\n<\/div>\n<p>In addition to AXY, Axis Airways may be short for other acronyms.<\/p>\n<div style='text-align:center'><iframe width='564' height='313' src='https:\/\/www.youtube.com\/embed\/fQjT8a3ttkk' frameborder='0' alt='axy definition' allowfullscreen><\/iframe><\/div>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"307px%\" alt=\"axy definition\"\/><\/p>\n<p>If is a normal in , then for <a href=\"https:\/\/www.dailyadvent.com\/news\/amp\/a0c239e62da025221d53961136cc6f49-Beaxy-Taps-Blockdaemon-for-Node-Infrastructure\">https:\/\/www.dailyadvent.com\/news\/amp\/a0c239e62da025221d53961136cc6f49-Beaxy-Taps-Blockdaemon-for-Node-Infrastructure<\/a> all in and all in ,sothus is normal in . Applying this result to the trivial subgroup of , we prove that is normal in ; since the trivial subgroup of is also a subgroup of , is also a normal subgroup of . Also, if and are elements of which are congruent mod , then , so . Thus induces an isomorphism from to which is evidently a homomorphism; hence, an isomorphism. Psychology is a study of behavior and mental processes \u2013 the thoughts, feelings, and motives that individual experiences.<\/p>\n<h2 id=\"toc-0\">What Is The Meaning Of Axy, The Name Axy Means, Axy Stands For<\/h2>\n<p>There may be more than one definition of AXY, so check it out on our dictionary for all meanings of AXY one by one. The following image presents the most commonly used meanings of AXY. You can down the image file in PNG format for offline use or send it to your friends by email. If you are a webmaster of non-commercial website, please feel free to publish the image of AXY definitions on your website. Like triangle testing, but third is known to not be the odd one out. Intermediate between ABX (where which of the first is which \u2013 which is control, which is proposed new one \u2013 is stated), and triangle, where any of the three could be out. ABX testing is widely used in comparison of audio compression algorithms, but less used in food science. The assessors are presented with three products, two of which are identified as reference A and alternative B, the third is unknown X, and identical to either A or B. The assessors are asked to state which of A and B the unknown is; the test may also be described as &#8220;matching-to-sample&#8221;, or &#8220;duo-trio in balanced reference mode&#8221; . The assessors are presented with three products, one of which is identified as the control.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"304px%\" alt=\"axy definition\"\/><\/p>\n<p>Brush up on your geography and finally learn what countries are in Eastern Europe with our maps. A plane cubic curve having a single loop, a node, and two ends asymptotic to the same line. Retrieval and update codes can be any combination of ASCII characters. Please scroll down and click to see each of them. If you are visiting our English version, and want to see definitions of Axis Airways in other languages, please click the language menu on the right bottom. You will see meanings of Axis Airways in many other languages such as Arabic, Danish, Dutch, Hindi, Japan, Korean, Greek, Italian, Vietnamese, etc. Keep in mind that the abbreviation of AXY is widely used in industries like banking, computing, educational, finance, governmental, and health.<\/p>\n<h2 id=\"toc-1\">Axy = Axis Airways<\/h2>\n<p>It allows you to multiply numerical properties two by two for each term, and then add up the results. To this end, let be the set of elements equivalent to the identity, , under . Evidently, if , then , so ; the converse holds as well, so is equivalent to the statement \u201c\u201d. Thus is closed under the group law on , so is a subgroup of . One direction of the theorem follows from our definition, so we prove the other, namely, that any relation compatible with the group law on is of the form , for a normal subgroup .<\/p>\n<div style='text-align:center'><iframe width='560' height='313' src='https:\/\/www.youtube.com\/embed\/4N3N1MlvVc4' frameborder='0' alt='axy definition' allowfullscreen><\/iframe><\/div>\n<p>Provides the list of numerical properties that represent X in the term AXY. Discrimination testing is a technique employed in sensory analysis to determine whether there is a detectable difference among two or more products. A list of words that starts with W and contains Axy. We search a large dictionary for words starting with letters specified by you or contains the letter Axy. Click a word below to see definition, synonyms, antonyms, and anagrams of the word. 1 words were found for current search condition. The Polynomial Function is used when an amount is calculated with two or more numerical properties.<\/p>\n<h2 id=\"toc-2\">Is Axy A Scrabble Word?<\/h2>\n<p>Read your article online and download the PDF from your email or your account. Check out using a credit card or bank account with PayPal. While this may be hypothesized to make discrimination easier, no advantage has been observed in discrimination performance in ABX testing compared with other testing methods. A number of tests can be classified as discrimination tests. If it&#8217;s designed to detect a difference then it&#8217;s a discrimination test. The type of test determines the number of samples presented to each member of the panel and also the question they are asked to respond to. This tab includes a table that allows you to calculate a polynomial expression in the form of AXY. Each row in the table represents one of the terms AXY of the polynomial expression. For example, if the polynomial expression to calculate is A1X1Y1 + A2X2Y2 + A3X3Y3, you must add three rows to the table.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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\" width=\"309px%\" alt=\"axy definition\"\/><\/p>\n<p>You can enter retrieval and update codes in lines 5 and 6 of File Definition items in both the Master Dictionary of an account and in any file dictionary. Unless a password is included during the account creation process, the account is accessible to all users who know the logon-IDs. Most files when they are first created are accessible to all users of the system. Used to assist research and development in formulating and reformulating products. Using the triangle design to determine if a particular ingredient change, or a change in processing, creates a detectable difference in the final product. Lock codes that prevent users from making changes to protected files and files in protected accounts. Lock codes that prevent users from reading protected files and files in protected accounts. Completing the CAPTCHA proves you are a human and gives you temporary access to the web property.<\/p>\n<h2 id=\"toc-3\">What Does Axy Stand For?<\/h2>\n<p>Of the other two, one is identical to the control, the other is the test product. The assessors are asked to state which product more closely resembles the control. FEN Learning is part of Sandbox Networks, a digital learning company that operates education services and products for the 21st century. The assessors are presented with three products, two of which are identical and the other one different. The assessors are asked to state which product they believe is the odd one out. Experts are tested by Chegg as specialists in their subject area. We review their content and use your feedback to keep the quality high.<\/p>\n<ul>\n<li>Of the other two, one is identical to the control, the other is the test product.<\/li>\n<li>To this end, let be the set of elements equivalent to the identity, , under .<\/li>\n<li>If is a normal in , then for axy definition all in and all in ,sothus is normal in .<\/li>\n<li>Applying this result to the trivial subgroup of , we prove that is normal in ; since the trivial subgroup of is also a subgroup of , is also a normal subgroup of .<\/li>\n<\/ul>\n<p>Keep reading below to see ifaxy is an answer to any crossword puzzle or word game . On the following image, you can see major definitions of AXY. If you want, you can also download image file to print, or you can share it with your friend via Facebook, Twitter, Pinterest, Google, <a href=\"https:\/\/apnews.com\/press-release\/pr%2520newswire\/technology-chicago-blockchain-6670fda24e721c0d2241e71dd6a37cbf\">https:\/\/apnews.com\/press-release\/pr%2520newswire\/technology-chicago-blockchain-6670fda24e721c0d2241e71dd6a37cbf<\/a> etc. The full list of definitions is shown in the table below in alphabetical order. You can select different numerical properties for each AXY term or reuse the same properties several times. We then prove a generalization of Maillot\u2019s formula when the coefficients are real.<\/p>\n<p>Next, we discuss operations on the coefficients which fix the Mahler measure. Finally, we prove an alternate formulation of the main result in order to calculate the Mahler measure of a two-parameter family of polynomials in three variables. Socrates is not human, and for all things x, if x is not Socrates, then x is human. Socrates is human, and for all things x, if x is not Socrates, then x is not human. The word \u201csomewhere\u201d can refer to places where a predicate is true of certain objects. For example, let our universe of discourse be human beings, and let Lxy mean x loves y.<\/p>\n<p>If until this moment you ignored your trading psychology, this article will convince you to begin to give it the attention it deserves. Corporate social <a href=\"https:\/\/beaxy.com\/trading-psychology-definition-and-best-practices\/\">axy definition<\/a> responsibility is a business model that helps a company be socially accountable to itself, its stakeholders, and the public. This is a preview of subscription content, log in to check access. Lettris is a curious tetris-clone game where all the bricks have the same square shape but different content. To make squares disappear and save space for other squares you have to assemble English words from the falling squares. Get XML access to fix the meaning of your metadata. With a SensagentBox, visitors to your site can access reliable information on over 5 million pages findmyorder com provided by Sensagent.com. DisclaimerAll content on this website, including dictionary, thesaurus, literature, geography, and other reference data is for informational purposes only. This information should not be considered complete, up to date, and is not intended to be used in place of a visit, consultation, or advice of a legal, medical, or any other professional. Provides the list of numerical properties that represent Y in the term AXY.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Content What Is The Meaning Of Axy, The Name Axy Means, Axy Stands For Axy = Axis Airways Is Axy A Scrabble Word? What Does Axy Stand For? Polynomial Function &#8230;<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"content-type":"","footnotes":""},"categories":[42],"tags":[],"class_list":["post-1721","post","type-post","status-publish","format-standard","hentry","category-crypto-trading-news"],"_links":{"self":[{"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/posts\/1721"}],"collection":[{"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/comments?post=1721"}],"version-history":[{"count":1,"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/posts\/1721\/revisions"}],"predecessor-version":[{"id":1722,"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/posts\/1721\/revisions\/1722"}],"wp:attachment":[{"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/media?parent=1721"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/categories?post=1721"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.isysnsol.com\/TMi\/wp-json\/wp\/v2\/tags?post=1721"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}