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We define similarly another Banach space C 1 − q ( [ 0, T ], X ), which X-valued function x ( t ) is continuous on ( 0, T ] and t 1 − q x ( t ) is continuous on [ 0, T ] with the norm ∥ x ∥ 1 − q = sup t ∈ [ 0, T ] t 1 − q ∥ x ( t ) ∥. L ( X ) is the space of all linear and bounded operators on X.
Similar(59)
The other trigonometric inverse functions are defined similarly.
The joint distribution of an arbitrary number of random variables is defined similarly.
A line can be defined similarly.
Other designations are defined similarly.
Other types of intervals are defined similarly.
({delta _{R}^{a}}) is defined similarly.
Competitive and cooperative maps are defined similarly.
The symbols, and are defined similarly.
A > 0 can be defined similarly.
The number (D(w_2)) is defined similarly.
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