A series with an infinite number of terms. Generally expressed as a1 + a2 + a3 + ... or (Equation 1). When the sequence S1 , S2 , S3 , ... created by the partial sum (Equation 2) converges, the infinite series is said to converge, and the limit value (Equation 3) is called the sum. When the sequence S(/n) does not converge, it is said to diverge. The nature of convergence and divergence does not change even if a finite number of terms are added to or removed from an infinite series. → Convergent series → Related topics e | Enri | Gregory | Harmonic series Source : Heibonsha Encyclopedia About MyPedia Information |
項の数が無限にある級数。一般にa1+a2+a3+…または,(式1)と表現。部分和(式2)が作る数列S1,S2,S3,…が収束するとき,この無限級数は収束するといい,極限値(式3)をその和という。数列S(/n)が収束しないときは発散するという。無限級数に有限個の項を加えまたはとり去っても,収束・発散の性質は変わらない。→収束級数 →関連項目e|円理|グレゴリー|調和級数 出典 株式会社平凡社百科事典マイペディアについて 情報 |
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