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Current Topics on Mathematics and Computer Science Vol. 1最新文献

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Framework Visualizing of 32-Bit System Updates Response to use 64-Bit Apps Operations Implications Based on System Troubles and Apps Updates and Errors/Framework Visualizing of 32-Bit System Updates Issues with use 64-Bit Apps Updating and Operations: A Recent Study 32位系统更新的框架可视化基于系统故障和应用程序更新和错误对使用64位应用程序操作的影响/ 32位系统更新的框架可视化使用64位应用程序更新和操作的问题:最近的研究
Pub Date : 2021-05-26 DOI: 10.9734/bpi/ctmcs/v1/8774d
Z. A. Hashami
The updated Operating System is from the secure and safe way to inputting, processing and output the data, to get the safest results of smooth operation and flexible working The applications and desktop programs are also have big relationship to the operating system, in case of both updated. There ae two king of OS in Windows for instance which are: 32 bit OS and 64 bit OS beside nowdays128 bit operating system. 32-bit system and 64-bit system still used in computers. Differences in processing and I/O data in case of either 64-bit or both 32-bit also is differing through that if Operating System (32- bit or 64-bit) updated or none updated or applications (32- bit or 64-bit). By using 32-bit, system could deduce implications and issued of updated, none updated 64-bit applications through inputting/outputting and processing data updated methodology. That method appear troubles in updating between OS and Apps. That be clear by scoring, appearing of the implications and errors/issues of updated, and none updated 32-bit OS which using updated and none updated 64-bit applications.
更新后的操作系统是从安全可靠的方式进行数据的输入、处理和输出,以获得最安全的流畅运行和灵活工作的结果。应用程序和桌面程序也与操作系统有很大的关系,以防两者都更新。以Windows为例,除了现在的128位操作系统外,还有两大操作系统:32位操作系统和64位操作系统。32位系统和64位系统仍在计算机中使用。在64位或32位的情况下,处理和I/O数据的差异也通过操作系统(32位或64位)更新或未更新或应用程序(32位或64位)而有所不同。通过使用32位,系统可以通过输入/输出和处理数据更新的方法来推断和发布更新的或未更新的64位应用程序的含义。这种方法在操作系统和应用程序之间更新时会出现问题。通过评分,可以清楚地看到更新的含义和错误/问题,没有更新的32位操作系统使用更新的应用程序,没有更新的64位应用程序。
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引用次数: 0
Computing Customers Sojourn Times in Jackson Networks Distribution Functions and Moments 计算客户逗留时间在杰克逊网络分布函数和时刻
Pub Date : 2021-05-26 DOI: 10.9734/bpi/ctmcs/v1/9530D
M. Ferreira
Jackson queuing networks have a lot of practical applications, mainly in services and technologic devices. For the first case, an example are the healthcare networks and, for the second, the computation and telecommunications networks. Evidently the time that a customer a person, a job, a message ... – spends in this kind of systems, its sojourn time, is an important measure of its performance, among others. In this work, the practical statistical known results about the sojourn time of a customer, in a Jackson network, distribution are collected and presented. And an emphasis is set on the numerical methods applicable to compute the distribution function and the moments.
杰克逊排队网络有很多实际应用,主要是在服务和技术设备中。对于第一种情况,一个例子是医疗保健网络,对于第二种情况,一个例子是计算和电信网络。显然,当一个顾客,一个人,一份工作,一条信息……——在这类系统中花费的时间,它的停留时间,是衡量其性能的重要指标。在这项工作中,收集并提出了有关杰克逊网络分布中客户逗留时间的实际统计结果。重点介绍了分布函数和矩的数值计算方法。
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引用次数: 0
Studies on Two Supreme Principles of Plato’s Cosmos: The One and the Indefinite Dyad—The Division of a Straight Line into Extreme and Mean Ratio, and Pingala’s Matrameru 柏拉图宇宙的两个最高原则:一和不定双——直线的极值比和平均比之分及平加拉的矩阵律研究
Pub Date : 2021-05-26 DOI: 10.9734/bpi/ctmcs/v1/8337d
Maria Antonietta Salamone
The objective of this paper is to propose a mathematical interpretation of the continuous geometric proportion (Timaeus, 32a) with which Plato accomplishes the goal to unify, harmonically and symmetrically, the Two Opposite Elements of Timaeus Cosmos—Fire and Earth—through the Mean Ratio. As we know, from the algebraic point of view, it is possible to compose a continuous geometric proportion just starting from two different quantities a (Fire) and b (Earth); their sum would be the third term, so that we would obtain the continuous geometric proportion par excellence, which carries out the agreement of opposites most perfectly: (a + b)/a = a/b. This equal proportion, applied to linear geometry, corresponds to what Euclid called the Division into Extreme and Mean Ratio (DEMR) or The Golden Proportion. In fact, according to my mathematical interpretation, in the Timaeus 32b and in the Epinomis 991 a–b, Plato uses Pingala’s Matrameru or The First Analogy of the Double to mould the body of the Cosmos as a whole, to the point of identifying the two supreme principles of the Cosmos—the One (1) and the Indefinite Dyad ((phi) and1/(phi))—with the DEMR. In effect, Fire and Earth are joined not by a single Mean Ratio but by two (namely, Air and Water). Moreover, using the Platonic approach to analyse the geometric properties of the shape of the Cosmos as a whole, I think that Timaeus constructed the 12 pentagonal faces of Dodecahedron by means of elementary Golden Triangles (a/b = (phi)) and the Matrameru sequence. And, this would prove that my mathematical interpretation of the platonic texts is at least plausible. It is probable that Plato refers to the paradigm of the Line of the Horizon in his Republic when he speaks of the Divided Line to explain his cosmological doctrine of ideas.
本文的目的是提出连续几何比例的数学解释(Timaeus, 32a),柏拉图通过平均比例实现了将Timaeus宇宙中两个相反的元素-火和地球-统一,和谐和对称的目标。我们知道,从代数的观点来看,可以由两个不同的量a(火)和b(地)组成一个连续的几何比例;它们的和是第三项,这样我们就得到了连续的几何比例,它最完美地实现了对立面的一致:(a + b)/a = a/b。这种等比,适用于线性几何,对应于欧几里得所谓的极值和平均比例(DEMR)或黄金比例。事实上,根据我的数学解释,在《蒂迈奥篇》32b和《Epinomis》991 a - b中,柏拉图使用了平加拉的《matameru》或《双重的第一次类比》来塑造宇宙的整体,以至于用DEMR来识别宇宙的两个最高原则——一(1)和无限二((phi) and1/ (phi))。实际上,火和土不是由一个单一的平均比率连接,而是由两个平均比率(即空气和水)连接。此外,利用柏拉图的方法来分析宇宙整体形状的几何特性,我认为蒂迈乌斯是利用初等金三角(a/b = (phi))和matameru序列构造了十二面体的12个五边形面。这将证明我对柏拉图文本的数学解释至少是可信的。柏拉图在他的《理想国》中用“分界线”来解释他的宇宙学理念时,很可能是指“地平线”的范例。
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Current Topics on Mathematics and Computer Science Vol. 1
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