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Lecture2 (V1) :R-Studio-Objects – Vectors Matrices - Dr. Eng Fadi CHAABAN

محاضرة2 (V1) : ايعازات عامة الكائنات الأشعة المصفوفات Rstudio R - د. م. فادي شعبان

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 Publication date 2020
  fields Economy
and research's language is العربية
 Created by Fadi CHAABAN




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R-Studio الاوامر الخاصة في لغة البرمجة R ايعازات عامة الكائنات Objects – الأشعة Vectors المصفوفات Matrices

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سلسلة محاضرات في لغة البرمجة الإحصائية R مقدمة عن لغة R - الأوامر الخاصة في لغة البرمجة Rstudio & R و تطبيقات عملية
plot من أكثر توابع الرسم استخداماً في R وهو تابع عام Generic Function، أي أنه يمتلك العديد من الطرائق حتى يلائم الكائنات الممررة له.
Visual dialog is challenging since it needs to answer a series of coherent questions based on understanding the visual environment. How to ground related visual objects is one of the key problems. Previous studies utilize the question and history to attend to the image and achieve satisfactory performance, while these methods are not sufficient to locate related visual objects without any guidance. The inappropriate grounding of visual objects prohibits the performance of visual dialog models. In this paper, we propose a novel approach to Learn to Ground visual objects for visual dialog, which employs a novel visual objects grounding mechanism where both prior and posterior distributions over visual objects are used to facilitate visual objects grounding. Specifically, a posterior distribution over visual objects is inferred from both context (history and questions) and answers, and it ensures the appropriate grounding of visual objects during the training process. Meanwhile, a prior distribution, which is inferred from context only, is used to approximate the posterior distribution so that appropriate visual objects can be grounding even without answers during the inference process. Experimental results on the VisDial v0.9 and v1.0 datasets demonstrate that our approach improves the previous strong models in both generative and discriminative settings by a significant margin.
In this scientific paper we dealt with three different types of homomorphisms between two given ideals in a ring with unity shown as follows: ring homomorphism, R- module homomorphism and ideal homomorphism, which were supported by several example s. Furthermore, we prove that the family of ideals in a ring R with ring, R - module and ideal homomorphisms forms the category of ideals of the first, second and third type, respectively. The next step was dedicated to support all previous ideals by examples and functor between such categories.

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