Question

Given points xn and x in Rd prove that: xn→x, i.e., for each ε >0 there...

Given points xn and x in Rd

prove that:

xn→x, i.e., for each ε >0 there exists an integer N >0 such that n ≥ N  ⇒ ‖x−xn‖< ε.

and

For each ε >0 there exists an integer N >0 such that n ≥ N ⇒ ‖x−xn‖ ≤ ε

are equivalent.

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Answer #1

state ment 1 ,X, χ 1-e statement 2 For each ε>0 F an mtegeY leay statement 1tatement 2 as For the othe eqwivlence , L+ statehus statemunt ho ds so thatstatementstatement 0 ラBoth the statements a几e eg uvalmt

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