Godel’s theorem is a limitation on computational systems.

This is just an application of Gödel’s Theorum.

Gödel’s second incompleteness theorem can be stated as follows:

For a detailed discussion of MacColl's theoretical stance, see WEB

Gödel's second incompleteness theorem can be stated as follows:

But Dodgson’s talents went far beyond mathematics.

Thus a physical theory is self referencing, like in Godel’s theorem.

Don’t be too hard on those who attempt to use Gödel’s Theorems philosophically.

Gödel's incompleteness theorems, which address the question of coherence in mathematics (read more about undecidable statements)

Gödel’s incompleteness theorems, which address the question of coherence in mathematics (read more about undecidable statements)

With regard to Gödel’s theorem, Bronowski states: “… it is the axiomatisation of the system which produces the trouble.

Gödel’s theorem shows that no logical system can produce all of the true statements that are possible.

Goedel's theorem shows that from within a system you can never logically prove the starting points.

As for any claims I might make perhaps the best I can say is that I would have proved Gödel’s theorem in 1921 had I been Gödel”” (Stillwell).

The purpose of introducing ordinal logics was to avoid as far as possible the effects of Gödel’s theorem.