Measuring Distances in Space

Manahel Thabet
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Abstract

Determining distances in space is a technical phenomenon; astronomers are trying to come up with a correct way to do it. It is not easy for most of us to imagine the truly immense scale of the universe. “Scale,” in this case, refers to the size of an object compared with its surroundings or another object (McGaugh). Distances in the space are vast from one celestial body to another; for instance, it takes a light signal 10.5 years to travel to the nearest star that has planets (Bonnet, 1992). The fact that light travels 30000 times faster than any fastest rockets renders human beings unable to reach to some planets even if they travelled their entire lifetime. To determine space distance, several methods with different variations are used or have been proposed. These methods, unfortunately, have faults. In this research, I clearly explain several of these methods and their faults and errors. We will also observe the universe as being three-dimensional and flat as explained in Euclidean: Euclidean means that all the geometry and lines (that are taught in mathematics and physics) properties applies. Measuring distance from earth to celestial bodies like star, sun and moon help astronauts to determine the size of the universe; also it helps to estimate the age of universe. Therefore it is important to use correct methods in estimating space distance.
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在空间中测量距离
确定空间中的距离是一种技术现象;天文学家正试图想出一个正确的方法。对我们大多数人来说,想象宇宙真正的浩瀚是不容易的。在这种情况下,“比例”指的是一个物体与其周围环境或另一个物体相比的大小(McGaugh)。在太空中,从一个天体到另一个天体的距离是巨大的;例如,光信号需要10.5年才能到达最近的有行星的恒星(Bonnet, 1992)。光的传播速度比任何最快的火箭都快3万倍,这一事实使得人类即使一生都在旅行,也无法到达某些行星。为了确定空间距离,使用或提出了几种不同变化的方法。不幸的是,这些方法都有缺陷。在本研究中,我对其中的几种方法及其缺陷和错误进行了明确的说明。我们还将观察到欧几里得所解释的宇宙是三维的、平坦的:欧几里得意味着(数学和物理中所教授的)所有几何和线的性质都适用。测量地球到恒星、太阳和月亮等天体的距离有助于宇航员确定宇宙的大小;它还有助于估计宇宙的年龄。因此,使用正确的方法来估计空间距离是非常重要的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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