Divergent geometric series
http://dbpedia.org/resource/Divergent_geometric_series
In mathematics, an infinite geometric series of the form is divergent if and only if | r | ≥ 1. Methods for summation of divergent series are sometimes useful, and usually evaluate divergent geometric series to a sum that agrees with the formula for the convergent case This is true of any summation method that possesses the properties of regularity, linearity, and stability.
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数学中，幾何級數 是发散的，当且仅当 | r | ≥ 1，此稱為發散幾何級數（英語：Divergent geometric series）。有时需要考虑发散级数的求和，通常利用与收敛情况相同的公式来计算发散几何级数的和： 。
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Divergent geometric series
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发散几何级数
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9777020
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924663796
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In mathematics, an infinite geometric series of the form is divergent if and only if | r | ≥ 1. Methods for summation of divergent series are sometimes useful, and usually evaluate divergent geometric series to a sum that agrees with the formula for the convergent case This is true of any summation method that possesses the properties of regularity, linearity, and stability.
rdf:langString
数学中，幾何級數 是发散的，当且仅当 | r | ≥ 1，此稱為發散幾何級數（英語：Divergent geometric series）。有时需要考虑发散级数的求和，通常利用与收敛情况相同的公式来计算发散几何级数的和： 。
xsd:nonNegativeInteger
2754