Definition 1. The infinitely great is redefined as the accumulation of infinitely many finite quantities in existence. It is the open quantity that we cannot reached it by extending finite quantities forever and we can't talk about anything outside of it and it can compress any quantities outside of it to nothing.. .Here, the concept of the accumulation of infinitely many finite quantities is equivalent to the concept that you cannot reach infinity by forever extending finite quantities. In Axiom 1,there are sequential superpositions that are gradually close to a given length quantity. There are also superpositions that are carried on forever and will reach an infinitely great and overcome the finite quantities ,However,the new definition of the infinitely great is that sequential superposition of the infinitely small are carried on forever but cannot reach the infinitely great. We define this revision of axiom 1 as axiom 3.