On Predicting the Next Term of a Sequence
Journal Title: INTERNATIONAL JOURNAL OF MATHEMATICS TRENDS AND TECHNOLOGY - Year 2014, Vol 6, Issue 2
Abstract
When introducing sequences to students, the first skill we teach them is how to predict the next term of a sequence given the first few terms, usually the first three, four or five terms. In this note, we intend to show that given some terms of a sequence, the next term is not uniquely determined in most cases. We will also show under which condition can the next term be determined uniquely.
Authors and Affiliations
A. Umar , B. Yushau
The Analysis Solutions for Two-Dimensional Fractional Diffusion Equations with Variable Coefficients
This paper deals with a fractional diffusion equation with variable coefficients developed by a non-local method with temporal and spatial correlations. The time-fractional derivative is described in the Caputo sense whi...
Cech Soft Closure Spaces
The purpose of the present paper is to dene and study the Cech soft closure spaces on the soft sets over the non-empty set X and discuss some of its properties.
On Some Generalized Well Known Results of Fixed Point Theorems of T- Contraction Mappings in Cone Metric Spaces
In this paper, we obtain sufficient conditions for the existence of a common fixed point of T- Contraction mapping in the setting on complete cone metric spaces. Our results generalized well known recent result of Garg a...
A Stochastic Frontier Model on Investigating Efficiency of Life Insurance Companies in India
The present paper attempts to investigate the efficiency of life insurance companies in India for the year 2011. An insurance company is said to be efficient if it produce maximum profit using minimum level of available...
Generalized Hyers-Ulam Stability of a Sextic Functional Equation in Paranormed Spaces
In this paper, we obtain the general solution and prove the generalized Hyers-Ulam stability of a new sextic functional equation in paranormed spaces. We also present a counter-example for singular case.