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Let (xn)neN be a sequence in an ordered field. Prove that: a) Liminf x_n=-Limsup(-x_n) b) and that the largest accumulation point of (xn)neN is
Let (xn)neN be a sequence in an ordered field. Prove that: a) Liminf x_n=-Limsup(-x_n) b) and that the largest accumulation point of (xn)neN is equal to the negative of the smallest accumulation point of (-xn)neN.
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Elementary Linear Algebra with Applications
Authors: Bernard Kolman, David Hill
9th edition
132296543, 978-0132296540
