Cantor then rigorously proved using his famous “diagonalization proof by contradiction” that whereas our numbering system on the left a₁, a₂, a₃, ….. belongs to the set א₀, the set of numbers on the right will always have more members and is a Higher set. This set is continuous and Cantor called it the “indenumerable infinite” which he named א₁ (Aleph-one).

A corollary to this is also very interesting – Cantor proved that the set of fractions like ¹/_2, ¹/₃,¹/₄, ¹/₅ …… ²/₃, ²/₅, ²/₇, ….. ³/₄, ³/₅, ³/₇ ……. and so on, also belong to the “countable infinite” set א₀ and even though this א₀ is removed from א₁ this “indenumerable infinite” set is not diminished. That is א_{1 –} א_{0 =} א₁ however many times we perform this subtraction. Every continuous line segment whether big or small, irrespective of size will have א₁ points.

No wonder on the title page of his Chapter “Who is the I?” Mishraji gives the Shānti Pāṭḥ[22] :-

“Om poornan adah poornam idam, poornāt poornam udachyate, poornasya poornamādāya, poornam ewaawshishyate.”