'Rational number' is a concept used to refer to a natural number. These numbers can be expressed in the form of a fraction. When divided, they form a terminating decimal value. 'Irrational number' on the other hand is a number that cannot be expressed in the form of a fraction. When divided, irrational numbers continue to infinity without recurring. The concept of rational and irrational numbers challenges the existence of God.
One similarity with the two concepts is that both inhibit properties that demonstrate real numbers. They are both subsets of real numbers. Rational numbers can be expressed as whole numbers while irrational numbers cannot be represented accurately since they are infinite or immeasurable series of fractions. The definition of this concept qualifies them as truly imaginary numbers.
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The concept of rational and irrational numbers relates to the attributes of God in determining whether God is imaginary and accepted in a revitalization of faith (Thurow, 2013). Scientific progress has propelled predictability of occurrences questioning the natural mystery of the existence of a God. God's presence is therefore beyond reason since mere logic cannot measure or quantify his existence.
The concept today applies in explaining the rationality and irrationality of faith. Skeptics object that belief of God is a matter of blind faith, as there is no rational reason for the belief. For people to believe in God, they first have to understand the rationality of faith. Taking Christianity for instance, they will start by investigating them then compare with knowledge in the bible.
References
Thurow, J. C. (2013). Does cognitive science show belief in god to be irrational? The epistemic consequences of the cognitive science of religion. International Journal for Philosophy of Religion , 74(1), 77-98.
