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The Infinite illusion theory
📄 The Infinity Illusion Theorem Author: Mehdi Ali (Class 6) Abstract This paper argues that numbers are illusions and that no constant such as “2” exists in reality. All numbers collapse into infinity, and every attempt to move from one point to another dissolves into infinite sub-steps. The result is consistent with both mathematics and philosophical reflection: dunya is an illusion, and only infinity (and the hereafter) represent reality. 1. Core Definition Let x n = 1 + 1 n , n > 1 xₙ = 1 + \frac{1}{n}, \quad n > 1 x n = 1 + n 1 , n > 1 This defines a sequence that appears to approach 2 but never reaches it. 2. Limit Collapse lim n → ∞ ( 1 + 1 n ) = 1 \lim_{n → ∞} \left(1 + \frac{1}{n}\right) = 1 n → ∞ lim ( 1 + n 1 ) = 1 ∴ The value 2 does not exist in reality, since it would require n = 1 n = 1 n = 1 , which is forbidden. 3. Infinite Decimal Illusion 1.000 … 0001 → 1 1.000…0001 \;\; → \;\; 1 1.000 … 0001 → 1 Any attempt to...
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