Exploring Interminable Finite Mathematical Progressions in Base10

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A finite mathematical progression in Base10 has been developed that ultimately zeroes out and repeats indefinitely. This sequence is claimed to challenge Gödel's theorem regarding numbers. The discussion raises skepticism about the significance of a sequence that becomes all zeroes and questions the likelihood of publication in a prestigious journal without substantial applications. Participants express doubt about the novelty and excitement of the findings. The inquiry centers on identifying appropriate journals for submission of this work.
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A finite mathematic progression, an orderly and discrete progression of Base10 has been achieved. The progression (4 full pages) zeroes out and repeats itself interminably. What prestigious Journal might be recommended for submission of this work?
 
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You might want to explain what in the world you are talking about. I can't imagine any journal printing "4 full pages" of a sequence that doesn't have some really important application.

What do you mean by "zeroes out" and "repeats itself interminably". Put together that sounds like the sequence eventually becomes all zeroes. Doesn't sound very exciting to me!
 
HallsofIvy said:
You might want to explain what in the world you are talking about. I can't imagine any journal printing "4 full pages" of a sequence that doesn't have some really important application.

What do you mean by "zeroes out" and "repeats itself interminably". Put together that sounds like the sequence eventually becomes all zeroes. Doesn't sound very exciting to me!

You are correct Halls, the sequence does eventually become all zeroes, but then repeats - a finite mathematic progression that overturns the Goedel theorem of numbers. That's why I enquire about a "prestigious" Journal.
 
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