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RTL Routines, MTH$, MTH$VxFOLRLy z V2

 *Conan The Librarian (sorry for the slow response - running on an old VAX)

    The First Order Linear Recurrence - Multiplication or Addition -
    Last Value routine provides a vectorized algorithm for the linear
    recurrence relation that includes either a multiplication or an
    addition operation. Only the last value computed is stored.

    Format

      MTH$VJFOLRLP_M_V2  n,a,inca,t

      MTH$VFFOLRLP_M_V2  n,a,inca,t

      MTH$VDFOLRLP_M_V2  n,a,inca,t

      MTH$VGFOLRLP_M_V2  n,a,inca,t

      MTH$VJFOLRLN_M_V2  n,a,inca,t

      MTH$VFFOLRLN_M_V2  n,a,inca,t

      MTH$VDFOLRLN_M_V2  n,a,inca,t

      MTH$VGFOLRLN_M_V2  n,a,inca,t

      MTH$VJFOLRLP_A_V2  n,a,inca,t

      MTH$VFFOLRLP_A_V2  n,a,inca,t

      MTH$VDFOLRLP_A_V2  n,a,inca,t

      MTH$VGFOLRLP_A_V2  n,a,inca,t

      MTH$VJFOLRLN_A_V2  n,a,inca,t

      MTH$VFFOLRLN_A_V2  n,a,inca,t

      MTH$VDFOLRLN_A_V2  n,a,inca,t

      MTH$VGFOLRLN_A_V2  n,a,inca,t

      To obtain one of the preceding formats, substitute the
      following for x, y, and z in MTH$VxFOLRLy_z_V2:

      x  =  J for longword integer, F for F-floating, D for D-
            floating, G for G-floating
      y  =  P for a positive recursion element, N for a negative
            recursion element
      z  =  M for multiplication, A for addition

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