The biggest mystery of the universe is the infinitely great (infinity). Infinity originates from the concept that the universe is boundless and can be understood as the infinite accumulation of finite quantities that ceaselessly but gradually approach infinity. In this sense, infinity is the process of overcoming the finite. However, the concept above needs to be clarified. In axiom 1, a length (such as 1metre) is a finite quantity of a non-continuum. From this finite quantity, the idea of infinity can be shown. The superpositions for extending from the infinitely small to the infinitely great are executed in units of 0 in axiom 1. Starting from the first 0, the continuous superpositions are gradually close to given length quantities. Furthermore, we can say that the superpositions to be carried on forever will approach the infinitely great if they exist. Consequently, the characteristics of extending from the infinitely small to the infinitely great in axiom 1 can be described as follows: for any given length quantity, there is already a larger length quantity than it. In this sense, infinite quantities overcome finite quantities, and there are no boundaries (boundless) for the universe. Assuming the infinitely great, a quantity cannot be infinitely great if there is a value larger than it. Thus, it is illogical that adding a 0 will shift a value from the finite to the infinite. In addition, it is also illogical for us to say that the maximum quantity (infinitely great) is nonexistent because for any given length quantity, there is already a larger quantity than it. Therefore, it is untrue to state that infinite quantities overcome finite quantities. Furthermore, it is incorrect to state that the universe has no boundaries. Consequently, axiom 1 needs to be revised.