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Fermat’s conjecture is true

Sakura Tachibana

Abstract
I prove that lines do not exist and addition does not hold. Thus Fermat’s conjecture is true.

Theorem 1: Lines do not exist.
Proof:
Consider the operation of creating numbers from {0,1} and the operations {+,-,*,/}. In this case, the sign of 1/0 is ±, and + and - intersect. The condition that curvature 0 exists ⟺ lines exist is contradictory because + and - intersect, so the condition cannot be added. Therefore, lines do not exist.

Theorem 2: All spatial structures that include lines do not exist.
Proof:
Self-evident

Theorem 3: Addition does not hold.
Proof:
Consider a vector space V constructed from {a}. In this case, -a∈V, but a, 0, and -a line up on a line, which contradicts Theorem 1.
Therefore, the theorem is proven.

Corollary 3.1: 0 does not exist.

Corollary 3.2: All propositions and proofs that assume addition and lines are false.

Corollary 3.3: Fermat’s conjecture is true.
Proof:
Because addition does not hold, so we can not define addition.