Question
A series is:
an arrangement of quantities whose positions are based upon the natural numbers
any list of numbers
a summation of quantities whose positions are based upon the natural numbers
an arrangement of quantities whose positions are based upon the natural numbers
any list of numbers
a summation of quantities whose positions are based upon the natural numbers
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GPT-4o mini
The term "series" typically refers to the summation of a sequence of numbers. In mathematical terms, a series is the sum of the terms of a sequence, where the terms are indexed by the natural numbers. Therefore, the most accurate definition from your list is:
**a summation of quantities whose positions are based upon the natural numbers.**
This contrasts with a "sequence," which refers to the arrangement of quantities themselves. Thus, a series takes the elements from a sequence and sums them.
**a summation of quantities whose positions are based upon the natural numbers.**
This contrasts with a "sequence," which refers to the arrangement of quantities themselves. Thus, a series takes the elements from a sequence and sums them.
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