A short proof of Erdös–Straus conjecture for every n ≡ 13 mod 24

M Gionfriddo, E Guardo - Journal of Interdisciplinary Mathematics, 2021 - Taylor & Francis
A short proof of Erdös–Straus conjecture for every <italic toggle='yes'>n</italic> ≡ 13 mod 24
Page 1 © A short proof of Erdös–Straus conjecture for every 13 mod 24 n º Mario Gionfriddo …

Zero-Knowledge Proof of Distinct Identity: a Standard-compatible Sybil-resistant Pseudonym Extension for C-ITS

Y Tao, H Wu, E Javanmardi, M Tsukada… - arXiv preprint arXiv …, 2024 - arxiv.org
Pseudonyms are widely used in Cooperative Intelligent Transport Systems (C-ITS) to protect
the location privacy of vehicles. However, the unlinkability nature of pseudonyms also …

A Discussion on the Solution(s) of the Diophantine Equation 3x + 15y =Z2

D Biswas - Journal of Scientific Research, 2025 - banglajol.info
The absence of a generalized method for solving Diophantine equations having more
unknowns than a number of equations is a challenge for researchers in different fields. The …

[PDF][PDF] ANN based modeling for stock market prediction

N Panda, T Singh, S Swagatika - … .s3.ap-south-1.amazonaws.com
Analyzing stock market data and using recent developed algorithms for predicting the
changes and forecasting the results is a difficult task nowaday. An efficient and faster …

A short proof of the conjecture of Erd\"{o}s--Straus for every

M Gionfriddo, E Guardo - arXiv preprint arXiv:2005.03273, 2020 - arxiv.org
The Erd\"{o} s--Straus conjecture states that the equation $\frac {4}{n}=\frac {1}{x}+\frac
{1}{y}+\frac {1}{z} $ has positive integer solutions $ x, y, z $ for every postive integers $ n\geq …