Endoconsistency

Now, according to the two aspects of Gödoel's theorem, proof of the consistency of arithmetic cannot be represented within the system (there is no endoconsistency), and the system necessarily comes up against true statements that are nevertheless not demonstrable, are undecidable (there is no exoconsistency, or the consistent system cannot be complete).

The concept just always is its consistency in its variations: “the concept is defined by its consistency, its endoconsistency and exoconsistency, but it has no reference; it is self-referential.”

Components, or what defines the consistency of the concept, its endoconsistency, are distinct, heterogeneous, and yet not separable.

The concrete machinic assemblage, according to Deleuze and BGuattari, has an internal or endoconsistency that 'renders components inseparable within itself'.