On the new sequence spaces which include the spaces $c_{0}$ and $c$

By C. Aydin, Feyzi Basar. 2004

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On some new sequence spaces of non-absolute type related to the spaces ℓp and ℓ∞ I (2011, background): “Here, and in the sequel, the supremum supk is taken over all k ∈ N, where N = {0, 1, 2, . . .}.”
On Some Euler Sequence Spaces of Nonabsolute Type (2005, background): “Quite recently, Aydın and Bas,ar have studied the sequence spaces c a A r r 0 0 ( ) = , c a A c r r = in [6], p A p r r a ( ) = , ∞ ∞ ( ) = A r r a in [7], a a r r 0 0 ( ) ∆ ∆ = ( ) , a a c c ( ) ∆ ∆ = ( ) in [8] and extended the sequence spaces a 0, ac to the paranormed spaces a p r 0( ), a p c ( )”
Some properties of generalized Fibonacci sequence spaces (2016, unknown): “Rq (N , q)0, (N , q), (N , q)∞ [6] c0( ), c( ) [7] 2 c0( 2), c( 2) [8] u 2 c0(u; 2), c(u; 2) [9] B(r, s) ĉ0, ĉ [10] G(u, v) Z(u, v; c0), Z(u, v; c) [11] C1 c̃0, c̃ [12] Er er 0, e r c [13] G(u, v) (c0)G(u,v), cG(u,v) [14] Ar ar 0, a r c [15] m c0( m), c( m) [16,17] (m) c0( (m)), c( (m)) [18]”