Applied Immortality
Chapter 339

Prelude to the Debate

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The Immortal Alliance's journal and paper repository system was very fast, but relatively inefficient. Its greatest advantage was probably the protection of theories. Unless someone could silently abduct researchers in batches, entire organized teams at a time, the foundation of the Immortal Alliance's existence—the theoretical system of modern methods—would inevitably remain secure.

With that thought in mind, Wang Qi flipped through the journal.

Since a paper could only be included in one journal, Divine Land had yet to develop anything like "core journals." Publications run by major sects generally held high status, but their broad coverage inevitably left gaps in various fields. A journal produced by a Free and Unfettered Cultivator leading several grandmasters focused on only one field, yet its editors themselves could hardly avoid bias. The reading value of Divine Land's journals was actually somewhat weaker than that of Earth's journals.

However, after flipping through this journal, Wang Qi froze.

The very first paper in the entire journal was the one he had submitted a few days ago, <Mathematical Logic under First-Order Predicate Calculus>. This single paper actually took up an entire page. Since journals only included abstracts and partial conclusions, one page usually carried around six papers. Having one paper monopolize an entire page was truly a special honor.

More importantly, it was followed by an evaluation.

Master of Calculation Xiboche's evaluation began like this—"A genius conception."

"A genius conception, a marvelous line of thought. Beginning from the arithmetic system and using set theory as its method, this paper ultimately proves through ingenious deduction that, under first-order predicate calculus, all valid formulas are provable. With the most rigorous yet most unexpected reasoning, it arrives at an exhilarating conclusion, effectively proving the completeness of first-order logic and giving us even greater reason to believe that our mathematics stands

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