翻訳と辞書 Words near each other ・ Inese Vaidere ・ Inese Šlesere ・ Ineson Glacier ・ Iness Chepkesis Chenonge ・ Inessa ・ Inessa (skipper) ・ Inessa Armand ・ Inessa Korkmaz ・ Inessa Kravets ・ Inessa Lisovskaya ・ Inessa Merkulova ・ Inessive case ・ Inepta Cove ・ Inequalities in information theory ・ Inequality ・ Inequality (mathematics) ・ Inequality by Design ・ Inequality for All ・ Inequality in Bolivia ・ Inequality in disease ・ Inequality in Germany ・ Inequality in Hollywood ・ Inequality in post-apartheid South Africa ・ Inequality of arithmetic and geometric means ・ Inequality of bargaining power ・ Inequality Reexamined ・ Inequality within immigrant families in the United States ・ Inequality within publicly traded companies ・ Inequation ・ Inequitable conduct Dictionary Lists mini英和辞書 mini和英辞書 Webster 1913 Latin-English FOLDOC Wikipedia English ウィキペディア

翻訳と辞書　辞書検索 [ 開発暫定版 ] スポンサード リンク Inequality (mathematics) ： ウィキペディア英語版 :''Not to be confused with Inequation. "Less than" and "Greater than" redirect here. For the use of the "" signs as punctuation, see Bracket. For the UK insurance brand "More Th>n", see More Than (company).''In mathematics, an inequality is a relation that holds between two values when they are different (see also: equality).*The notation ''a'' ≠ ''b'' means that ''a'' is not equal to ''b''.It does not say that one is greater than the other, or even that they can be compared in size.If the values in question are elements of an ordered set, such as the integers or the real numbers, they can be compared in size.*The notation ''a'' *The notation ''a'' > ''b'' means that ''a'' is greater than ''b''.In either case, ''a'' is not equal to ''b''. These relations are known as strict inequalities. The notation ''a'' In contrast to strict inequalities, there are two types of inequality relations that are not strict:*The notation ''a'' ≤ ''b'' means that ''a'' is less than or equal to ''b'' (or, equivalently, not greater than ''b'', or at most ''b''). *The notation ''a'' ≥ ''b'' means that ''a'' is greater than or equal to ''b'' (or, equivalently, not less than ''b'', or at least ''b''). An additional use of the notation is to show that one quantity is much greater than another, normally by several orders of magnitude.*The notation ''a'' (unicode:≪) ''b'' means that ''a'' is much less than ''b''. (In measure theory, however, this notation is used for absolute continuity, an unrelated concept.)*The notation ''a'' (unicode:≫) ''b'' means that ''a'' is much greater than ''b''.==Properties==Inequalities are governed by the following properties. All of these properties also hold if all of the non-strict inequalities (≤ and ≥) are replaced by their corresponding strict inequalities () and (in the case of applying a function) monotonicfunctions are limited to ''strictly'' monotonic functions. :''Not to be confused with Inequation. "Less than" and "Greater than" redirect here. For the use of the "<" and ">" signs as punctuation, see Bracket. For the UK insurance brand "More Th>n", see More Than (company).'' In mathematics, an inequality is a relation that holds between two values when they are different (see also: equality). *The notation ''a'' ≠ ''b'' means that ''a'' is not equal to ''b''. It does not say that one is greater than the other, or even that they can be compared in size. If the values in question are elements of an ordered set, such as the integers or the real numbers, they can be compared in size. *The notation ''a'' < ''b'' means that ''a'' is less than ''b''. *The notation ''a'' > ''b'' means that ''a'' is greater than ''b''. In either case, ''a'' is not equal to ''b''. These relations are known as strict inequalities. The notation ''a'' < ''b'' may also be read as "''a'' is strictly less than ''b''". In contrast to strict inequalities, there are two types of inequality relations that are not strict: *The notation ''a'' ≤ ''b'' means that ''a'' is less than or equal to ''b'' (or, equivalently, not greater than ''b'', or at most ''b''). *The notation ''a'' ≥ ''b'' means that ''a'' is greater than or equal to ''b'' (or, equivalently, not less than ''b'', or at least ''b''). An additional use of the notation is to show that one quantity is much greater than another, normally by several orders of magnitude. *The notation ''a'' (unicode:≪) ''b'' means that ''a'' is much less than ''b''. (In measure theory, however, this notation is used for absolute continuity, an unrelated concept.) *The notation ''a'' (unicode:≫) ''b'' means that ''a'' is much greater than ''b''. ==Properties== Inequalities are governed by the following properties. All of these properties also hold if all of the non-strict inequalities (≤ and ≥) are replaced by their corresponding strict inequalities (< and >) and (in the case of applying a function) monotonic functions are limited to ''strictly'' monotonic functions. 抄文引用元・出典: フリー百科事典『 n", see More Than (company).''In mathematics, an inequality is a relation that holds between two values when they are different (see also: equality).*The notation ''a'' ≠ ''b'' means that ''a'' is not equal to ''b''.It does not say that one is greater than the other, or even that they can be compared in size.If the values in question are elements of an ordered set, such as the integers or the real numbers, they can be compared in size.*The notation ''a'' *The notation ''a'' > ''b'' means that ''a'' is greater than ''b''.In either case, ''a'' is not equal to ''b''. These relations are known as strict inequalities. The notation ''a'' In contrast to strict inequalities, there are two types of inequality relations that are not strict:*The notation ''a'' ≤ ''b'' means that ''a'' is less than or equal to ''b'' (or, equivalently, not greater than ''b'', or at most ''b''). *The notation ''a'' ≥ ''b'' means that ''a'' is greater than or equal to ''b'' (or, equivalently, not less than ''b'', or at least ''b''). An additional use of the notation is to show that one quantity is much greater than another, normally by several orders of magnitude.*The notation ''a'' (unicode:≪) ''b'' means that ''a'' is much less than ''b''. (In measure theory, however, this notation is used for absolute continuity, an unrelated concept.)*The notation ''a'' (unicode:≫) ''b'' means that ''a'' is much greater than ''b''.==Properties==Inequalities are governed by the following properties. All of these properties also hold if all of the non-strict inequalities (≤ and ≥) are replaced by their corresponding strict inequalities () and (in the case of applying a function) monotonicfunctions are limited to ''strictly'' monotonic functions.">ウィキペディア（Wikipedia）』 ■n", see More Than (company).''In mathematics, an inequality is a relation that holds between two values when they are different (see also: equality).*The notation ''a'' ≠ ''b'' means that ''a'' is not equal to ''b''.It does not say that one is greater than the other, or even that they can be compared in size.If the values in question are elements of an ordered set, such as the integers or the real numbers, they can be compared in size.*The notation ''a'' *The notation ''a'' > ''b'' means that ''a'' is greater than ''b''.In either case, ''a'' is not equal to ''b''. These relations are known as strict inequalities. The notation ''a'' In contrast to strict inequalities, there are two types of inequality relations that are not strict:*The notation ''a'' ≤ ''b'' means that ''a'' is less than or equal to ''b'' (or, equivalently, not greater than ''b'', or at most ''b''). *The notation ''a'' ≥ ''b'' means that ''a'' is greater than or equal to ''b'' (or, equivalently, not less than ''b'', or at least ''b''). An additional use of the notation is to show that one quantity is much greater than another, normally by several orders of magnitude.*The notation ''a'' (unicode:≪) ''b'' means that ''a'' is much less than ''b''. (In measure theory, however, this notation is used for absolute continuity, an unrelated concept.)*The notation ''a'' (unicode:≫) ''b'' means that ''a'' is much greater than ''b''.==Properties==Inequalities are governed by the following properties. All of these properties also hold if all of the non-strict inequalities (≤ and ≥) are replaced by their corresponding strict inequalities () and (in the case of applying a function) monotonicfunctions are limited to ''strictly'' monotonic functions.">ウィキペディアで「:''Not to be confused with Inequation. "Less than" and "Greater than" redirect here. For the use of the "" signs as punctuation, see Bracket. For the UK insurance brand "More Th>n", see More Than (company).''In mathematics, an inequality is a relation that holds between two values when they are different (see also: equality).*The notation ''a'' ≠ ''b'' means that ''a'' is not equal to ''b''.It does not say that one is greater than the other, or even that they can be compared in size.If the values in question are elements of an ordered set, such as the integers or the real numbers, they can be compared in size.*The notation ''a'' *The notation ''a'' > ''b'' means that ''a'' is greater than ''b''.In either case, ''a'' is not equal to ''b''. These relations are known as strict inequalities. The notation ''a'' In contrast to strict inequalities, there are two types of inequality relations that are not strict:*The notation ''a'' ≤ ''b'' means that ''a'' is less than or equal to ''b'' (or, equivalently, not greater than ''b'', or at most ''b''). *The notation ''a'' ≥ ''b'' means that ''a'' is greater than or equal to ''b'' (or, equivalently, not less than ''b'', or at least ''b''). An additional use of the notation is to show that one quantity is much greater than another, normally by several orders of magnitude.*The notation ''a'' (unicode:≪) ''b'' means that ''a'' is much less than ''b''. (In measure theory, however, this notation is used for absolute continuity, an unrelated concept.)*The notation ''a'' (unicode:≫) ''b'' means that ''a'' is much greater than ''b''.==Properties==Inequalities are governed by the following properties. All of these properties also hold if all of the non-strict inequalities (≤ and ≥) are replaced by their corresponding strict inequalities () and (in the case of applying a function) monotonicfunctions are limited to ''strictly'' monotonic functions.」の詳細全文を読む スポンサード リンク 翻訳と辞書 : 翻訳のためのインターネットリソース Copyright(C) kotoba.ne.jp 1997-2016. All Rights Reserved.