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Below we provide a proof sketch for this to hold.
When you've discovered a way to logically link the initial conditions with the conclusion, make a proof sketch.
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If a theory is complete, it is decidable (proof sketch: given a sentence A, systematically generate the theorems of the theory; by completeness, eventually either A or ¬A will be produced in a finite time).
Proof sketch.
Proof: The proof sketch appears in Appendix E. ■.
The above proof sketch in fact establishes that Q is essentially undecidable.
The above proof (sketch) of the Second Incompleteness Theorem is deceptively simple as it avoids the formalization.
Proof Sketch Let T * be the species tree.
For a more detailed illustration of this process, see Example 1 in the Supplementary Document "Examples, Tables, and Proof Sketches".
To prove Theorem 2.18, we basically follow the uniqueness proof sketched above by showing that each step is stable.
See Example 2 in the supplementary document "Examples, Tables, and Proof Sketches", which illustrates the difference between total and incremental evidence, and explains the "baserate fallacy" that can result from failing to properly distinguish the two.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com