An abstract structure is a formal object that is defined by a set of laws, properties, and relationships in a way that is logically if not always historically independent of the structure of contingent experiences, for example, those involving physical objects. Abstract structures are studied not only in logic and mathematics but in the fields that apply them, as computer science, and in the studies that reflect on them, as philosophy and especially the philosophy of mathematics.

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dbpprop:abstract
  • An abstract structure is a formal object that is defined by a set of laws, properties, and relationships in a way that is logically if not always historically independent of the structure of contingent experiences, for example, those involving physical objects. Abstract structures are studied not only in logic and mathematics but in the fields that apply them, as computer science, and in the studies that reflect on them, as philosophy and especially the philosophy of mathematics. Indeed, modern mathematics has been defined in a very general sense as the study of abstract structures . An abstract structure may be represented (perhaps with some degree of approximation) by one or more physical objects — this is called an implementation or instantiation of the abstract structure. But the abstract structure itself is defined in a way that is not dependent on the properties of any particular implementation.
  • Soyut yapı, fiziksel nesnelerden bağımsız olarak tanımlanan kurallar, özellikler ve ilişkiler kümesidir. Soyut yapılar felsefe, bilişim bilimi ve matematikte incelenir. Hatta modern matematik çok genel anlamıyla soyut yapıları inceleyen bilim olarak tanımlanmıştır. Soyut bir yapı (belirli bir yaklaşıklık derecesinde) bir ya da birden çok fiziksel nesneyle temsil edilebilir ve buna soyut yapının uygulaması denir. Bununla birlikte soyut yapının kendisi herhangi özel bir uygulamaya bağlı olmayacak şekilde tanımlıdır.
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  • yes
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  • June 2009
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rdfs:comment
  • An abstract structure is a formal object that is defined by a set of laws, properties, and relationships in a way that is logically if not always historically independent of the structure of contingent experiences, for example, those involving physical objects. Abstract structures are studied not only in logic and mathematics but in the fields that apply them, as computer science, and in the studies that reflect on them, as philosophy and especially the philosophy of mathematics.
  • Soyut yapı, fiziksel nesnelerden bağımsız olarak tanımlanan kurallar, özellikler ve ilişkiler kümesidir. Soyut yapılar felsefe, bilişim bilimi ve matematikte incelenir. Hatta modern matematik çok genel anlamıyla soyut yapıları inceleyen bilim olarak tanımlanmıştır. Soyut bir yapı (belirli bir yaklaşıklık derecesinde) bir ya da birden çok fiziksel nesneyle temsil edilebilir ve buna soyut yapının uygulaması denir.
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  • Abstract structure
  • Soyut yapı
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