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Suppose that is a real double sequence.
Let be a real double sequence.
Consider a double sequence x = (x ij ).
Any subspace of Ω is called a double sequence space.
with a double sequence of uniquely fixed real numbers.
A sequence is said to be a double sequence of.
Let be double sequence of scalars such that for all.
Consider the double sequence (x=(x_{mn})inOmega).
Vector subspaces of Ω are called double sequence spaces.
A double sequence of fuzzy numbers is statistically -Cauchy then there is a -convergent double sequence such that a.a.. Proof.
Here, we shall be concerned with a four-dimensional matrix transformation from any double sequence space λ to any double sequence space μ.
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