Abstract
In [10] we reviewed Gödel's incompleteness theorem and gave a new proof along with an application which leads to a contradiction when applying the Gödel's discussion to the set theory ZFC itself. We stated a possible solution to avoid contradiction by removing the self-reference by appealing to the axiomatic formulation of a theory with referring to its validity in no explicit ways. We will in this paper give a more specific possible solution that one can avoid the Gödel type self-contradiction by preventing oneself from telling anything definite about the validity of oneself's assertion.
Citation
Hitoshi Kitada . "An implication of Gödel's incompleteness theorem II: Not referring to the validity of oneself's assertion." Commun. Math. Anal. 10 (2) 24 - 52, 2011.
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