Exact(3)
Inclusion is strict in view of the example cited in Theorem 3.1.
Proof The inclusion is strict in view of the sequence x = ( x k ) : x k = { k, k = n 2, 0, k ≠ n 2 for k ∈ N. and for λ = ( n ).
The inclusion is strict in view of the example cited in Theorem 3.2 as ( x k ) ∈ [ S ( b ) ] β for 1 2 < β ≤ 1, but ( x k ) ∉ [ S ( b ) ] α for 0 < α ≤ 1 2. □.
Similar(57)
The set ({m^{I}}(hat{F})) is a closed subspace of ({ell_{infty}(hat{F})}). Since the inclusions (m^{I}(hat{F})subset{ell_{ infty}}(hat{F})) and (m_{0}^{I}(hat{F})subset{ell_{infty}(hat{F})}) are strict, in view of Theorem 2.9, we have the following result.
The voices were strict in their limitations.
Strict scrutiny must not be strict in theory but feeble in fact".
"Strict scrutiny must not be strict in theory but feeble in fact," Kennedy wrote.
He told the colonists to be stricter in their religious conformance than even the Church of England, and to view as their objective the establishment of a model state.
The school is strict.
Taliban rule is strict.
A strict teacher is strict.
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