Theorem A:

(1) Let us define a numerical set \( \mathcal{E} \) consisting of elements \( e_i \).

(2) Consider a tensor \( T_w \subset \mathbb{D}^{+} \):

[1] \[ T_{w} = \sum_{i,j,k}^{\infty} (C_{w} \otimes e_i \otimes e_j \otimes e_k). \]

Where \( C_{w} \) is the computing object, and \( e_i, e_j, e_k \) are the weights of their respective dimensions.

Remark B:

There exists multiple tensors of such properties of a dimension limit n that is not positively infinite.