What is iterative?

Some articles on iterative:

Iterative Refinement
... Iterative refinement is an iterative method proposed by James H ... Starting with x1 = x̂, iterative refinement computes a sequence {x1,x2,x3,…} which converges to x* when certain assumptions are met ...
Local Convergence
... In numerical analysis, an iterative method is called locally convergent if the successive approximations produced by the method are guaranteed to converge to a solution when the ... Iterative methods for nonlinear equations and their systems, such as Newton's method are usually only locally convergent ... An iterative method that converges for an arbitrary initial approximation is called globally convergent ...
Recursive Call - Recursion Versus Iteration - Expressive Power
... Every recursive function can be transformed into an iterative function by replacing recursive calls with iterative control constructs and simulating the call stack ... Conversely, all iterative functions and procedures that can be evaluated by a computer (see Turing completeness) can be expressed in terms of recursive functions iterative ... constructs in these languages, a working iterative program rewritten in recursive form may overflow the call stack ...
Sparse Vector - Solving Sparse Matrix Equations
... Both iterative and direct methods exist for sparse matrix solving ... Iterative methods, such as conjugate gradient method and GMRES utilize fast computations of matrix-vector products, where matrix is sparse ... accelerate convergence of such iterative methods ...
Scott–Potter Set Theory - Discussion
... The Von Neumann universe implements the "iterative conception of set" by stratifying the universe of sets into a series of "levels," with the sets at a given level being the members of the ... The resulting iterative conception steers clear, in a well-motivated way, of the well-known paradoxes of Russell, Burali-Forti, and Cantor ... Given the iterative conception, such collections cannot form sets at any given level of the hierarchy and thus cannot be sets at all ...