OO Let l x.. {x,} ,x, e Vi=1,..00; x be the Banach space х:х— i=1 of absolutely summable sequences of real numbers. Consider the nonnegative orthant in this -el,:x={4} Ax20 Vi= 1,) 1 space, i.e. the...

OO<br>Let l<br>x..<br>{x,} ,x, e Vi=1,..00; x<br>be the Banach space<br>х:х—<br>i=1<br>of absolutely summable sequences of real numbers. Consider the nonnegative orthant in this<br>-el,:x={4} Ax20 Vi= 1,) 1<br>space, i.e. the set<br>Vi=1,0. Is a cone? Is a set with an<br>interior?<br>

Extracted text: OO Let l x.. {x,} ,x, e Vi=1,..00; x be the Banach space х:х— i=1 of absolutely summable sequences of real numbers. Consider the nonnegative orthant in this -el,:x={4} Ax20 Vi= 1,) 1 space, i.e. the set Vi=1,0. Is a cone? Is a set with an interior?

Jun 04, 2022

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OO Let l x.. {x,} ,x, e Vi=1,..00; x be the Banach space х:х— i=1 of absolutely summable sequences of real numbers. Consider the nonnegative orthant in this -el,:x={4} Ax20 Vi= 1,) 1 space, i.e. the...

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