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On the Foundations of the Babylonian Column φ: Astronomical Significance of Partial Sums of the Lunar Four

机译:关于巴比伦柱φ的基础:月球四部分和的天文意义

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Abstract:A characteristic feature of the Babylonian mathematical astronomy is the use of periodically varying functions in the form of sequences of numbers (e.g. arithmetic progressions, zig‐zag functions, or piecewise constant step functions) to describe periodically occurring astronomical phenomena. One major achievement of the Babylonian astronomers consists in a very precise determination of the periods of the number sequences used in their ephemeris texts. Any reconstruction of the Babylonian calculation schemes must explain how the fundamental periods or period relations can be determined empirically by such astronomical observations as were compiled in the Babylonian Diaries.This paper is concerned with the Babylonian moon ephemerides. The fundamental periods used here are the lengthP⊙ of the more empirically founded and less theoretically than believed until
机译:摘要:巴比伦数学天文学的一个特点是使用数字序列形式的周期性变化函数(例如算术级数、锯齿形函数或分段恒定步长函数)来描述周期性发生的天文现象。巴比伦天文学家的一项主要成就在于非常精确地确定了星历文本中使用的数字序列的周期。任何对巴比伦计算方案的重建都必须解释如何通过巴比伦日记中汇编的天文观测来凭经验确定基本周期或周期关系。这里使用的基本时期是 lengthP⊙ 的长度 P 比之前认为的更有经验依据且理论上更少

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