Squeeze theorem: Revision history


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  • curprev 21:1321:13, 18 March 2022 Jasper Deng talk contribs 12,075 bytes +2 Statement: null edit: My previous counterexample works only if those are sequences, not terms or a series, but one can easily construct a series whose sequence of partial sums is a given sequence by using a telescoping sum. Another counterexample can be had by a_n = -(1/2)^n, b_n = 1/(4n), c_n = (1/2)^n. The middle series diverges while the other two converge to -2 and +2 respectively. undo Tags: Mobile edit Mobile web edit Advanced mobile edit
  • curprev 21:0521:05, 18 March 2022 Jasper Deng talk contribs 12,073 bytes −1,935 this is just wrong, and redundant. Counterexample: a_n = (1/2)^n, b_n = 3 + (-1)^n, c_n = 5 + (1/2)^n undo Tags: Mobile edit Mobile web edit Advanced mobile edit

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