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In elementary school, you learn that the order of addition doesn’t matter; for instance, 1+2+3+4 equals 3+1+4+2. This holds true for a finite number of terms. However, for infinite series, the situation changes. If an infinite series converges absolutely, rearranging the order does not affect the sum because it contains a finite amount of positive and negative terms. Thus, regardless of the arrangement, the overall sum remains constant. In contrast, if a series converges conditionally, the outcome can differ when the order of terms is changed, which can lead to different sums.