Current Mathematics Appears to Be Inconsistent
Guang-Liang Li, Victor O. K. Li
Abstract
We show that some mathematical results and their negations are both deducible. The derived contradictions indicate the inconsistency of current mathematics. This paper is an updated version of arXiv:math/0606635v3 with additional results and proofs.
Create a lesson
Related papers
A Note on the Measure of Vector and Pythagorean Theorem
Yu. V. Brezhnev
On Weighted Convex Graphs
Angshuman R. Goswami
On characterizations, Decompositions, and Stability of Convex Sequences
Angshuman R. Goswami
New Laplace convolution integrals involving exponential, error, and parabolic cylinder functions with applications in heat transfer and linear viscoelasticity
González Santander, Juan Luis
Resolution of Singularities in Positive Characteristic: Frobenius-Hasse Towers and Exceptional-History Descent
Chenxiao Tian
Information Geometry (IG) Lives at Edge or Boundary of SMG (statistically meaningful geometry): - the First Edge Theorem and Applications
Bing Cheng, Yi-Shuai Niu, Howell Tong et al.