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In mathematics, brackets of various typographical forms, such as parentheses, square brackets [ ], braces { } and angle brackets ⟨ ⟩, are frequently used in mathematical notation. Generally, such bracketing denotes some form of grouping: in evaluating an expression containing a bracketed sub-expression, the operators in the sub-expression take precedence over those surrounding it. Sometimes, for the clarity of reading, different kinds of brackets are used to express the same meaning of precedence in a single expression with deep nesting of sub-expressions.

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  • قوس (رياضيات) (ar)
  • Bracket (mathematics) (en)
  • Parêntese (Matemática) (pt)
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  • Na matemática, o parêntese representa uma certa "prioridade" de "resolução" em uma expressão algébrica. Por exemplo, existe uma diferença entre 3 x 3 + 1 e 3 x (3 + 1): 3 x 3 + 1 = 9 + 1 = 10 3 x (3 + 1) = 3 x 4 = 12 Na matemática, o "parêntese" é o sinal mais "forte", que tem uma maior "prioridade" sobre o resto da expressão. A ordem dos sinais (em uma expressão algébrica) é: 1º: - Parêntese 2º: [ ] - Colchete 3º: { } - Chave Todos os três sinais citados acima tem prioridade de resolução em uma expressão algébrica, predominando sobre as operações de multiplicação, divisão, adição, subtração. (pt)
  • ، تُستخدم أشكال مطبعية مختلفة بين الأقواس في الصيغ والرموز الرياضية مثل الأقواس، الأقواس المربعة []، الأقواس المعقوفة {}، والأقواس المعقوفة. عادةً ما تشير هذه الأقواس إلى شكل من أشكال التجميع: عند تقييم تعبير يحتوي على تعبير فرعي بين قوسين، فإن عوامل التشغيل في التعبير الفرعي لها الأسبقية على تلك المحيطة بها. بالإضافة إلى ذلك، هناك العديد من الاستخدامات والمعاني لمختلف الأقواس. تاريخياً، تم استخدام علامات أخرى في الاستخدام الحالي، كل هذه الرموز لها معاني محددة. اقترح أقرب استخدام بين قوسين للإشارة إلى التجميع (أي التجميع) في 1608 بواسطة كريستوفر كلافيوس وفي عام 1629 من قبل ألبرت جيرارد. [1] (ar)
  • In mathematics, brackets of various typographical forms, such as parentheses, square brackets [ ], braces { } and angle brackets ⟨ ⟩, are frequently used in mathematical notation. Generally, such bracketing denotes some form of grouping: in evaluating an expression containing a bracketed sub-expression, the operators in the sub-expression take precedence over those surrounding it. Sometimes, for the clarity of reading, different kinds of brackets are used to express the same meaning of precedence in a single expression with deep nesting of sub-expressions. (en)
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  • ، تُستخدم أشكال مطبعية مختلفة بين الأقواس في الصيغ والرموز الرياضية مثل الأقواس، الأقواس المربعة []، الأقواس المعقوفة {}، والأقواس المعقوفة. عادةً ما تشير هذه الأقواس إلى شكل من أشكال التجميع: عند تقييم تعبير يحتوي على تعبير فرعي بين قوسين، فإن عوامل التشغيل في التعبير الفرعي لها الأسبقية على تلك المحيطة بها. بالإضافة إلى ذلك، هناك العديد من الاستخدامات والمعاني لمختلف الأقواس. تاريخياً، تم استخدام علامات أخرى في الاستخدام الحالي، كل هذه الرموز لها معاني محددة. اقترح أقرب استخدام بين قوسين للإشارة إلى التجميع (أي التجميع) في 1608 بواسطة كريستوفر كلافيوس وفي عام 1629 من قبل ألبرت جيرارد. [1] في اللغة Z الرسمية للمواصفة، تشير الأقواس المعقوفة إلى مجموعة أقواس معقوفة تشير إلى تسلسل. (ar)
  • In mathematics, brackets of various typographical forms, such as parentheses, square brackets [ ], braces { } and angle brackets ⟨ ⟩, are frequently used in mathematical notation. Generally, such bracketing denotes some form of grouping: in evaluating an expression containing a bracketed sub-expression, the operators in the sub-expression take precedence over those surrounding it. Sometimes, for the clarity of reading, different kinds of brackets are used to express the same meaning of precedence in a single expression with deep nesting of sub-expressions. Historically, other notations, such as the vinculum, were similarly used for grouping. In present-day use, these notations all have specific meanings. The earliest use of brackets to indicate aggregation (i.e. grouping) was suggested in 1608 by Christopher Clavius, and in 1629 by Albert Girard. (en)
  • Na matemática, o parêntese representa uma certa "prioridade" de "resolução" em uma expressão algébrica. Por exemplo, existe uma diferença entre 3 x 3 + 1 e 3 x (3 + 1): 3 x 3 + 1 = 9 + 1 = 10 3 x (3 + 1) = 3 x 4 = 12 Na matemática, o "parêntese" é o sinal mais "forte", que tem uma maior "prioridade" sobre o resto da expressão. A ordem dos sinais (em uma expressão algébrica) é: 1º: - Parêntese 2º: [ ] - Colchete 3º: { } - Chave Todos os três sinais citados acima tem prioridade de resolução em uma expressão algébrica, predominando sobre as operações de multiplicação, divisão, adição, subtração. (pt)
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