You're pledging to donate if the project hits its minimum goal and gets approved. If not, your funds will be returned.
My goal is to develop an open and reproducible computational framework for verifying mathematical methods in four-dimensional renormalization. The framework will clearly distinguish between rigorously proven results, computational evidence, and unresolved mathematical obstacles.
The project does not assume that the proposed methods will ultimately succeed. Instead, it aims to produce independently verifiable results and make complex theoretical research more transparent and accessible to other researchers.
My goal is to develop an open and reproducible computational framework for verifying mathematical methods in four-dimensional renormalization.
Over three months, I plan to examine the mathematical foundations of my existing research, independently verify key calculations, test the limits of the proposed methods, and search for possible counterexamples.
I will document which results are rigorously established, which are supported by computational evidence, and which mathematical questions remain unresolved.
The final outcome will be publicly available mathematical documentation, reproducible calculations, and verification tools.
I am requesting $3,000 to support my independent scientific research in mathematics, theoretical physics, and astronomy.
The funding will allow me to obtain advanced computational research tools, mathematical software, and astronomical observation equipment. These resources will help me investigate complex mathematical problems, verify theoretical results, conduct astronomical observations, and develop new research ideas.
My goal is to advance my research, improve the quality and reproducibility of my scientific work, and make the results publicly accessible to other researchers.
The main risks are discovering mathematical gaps in the proposed framework, encountering computational limitations, or finding that certain results cannot be generalized.
If the framework fails to satisfy its intended mathematical requirements, I will document the limitations, failed tests, and any counterexamples discovered.
Even an unsuccessful outcome could provide useful scientific information by identifying which mathematical approaches do not work and making those findings available to other researchers.
My objective is not to guarantee a breakthrough, but to produce transparent, reproducible, and independently testable scientific results.
I have received 0 usd in external research funding over the past 12 months. My research has been independently conducted and self-funded.