Re-examining the law of energy conservation-A Euclidean geometric proof

Alex Kımuya

Makale detayları

Re-examining the law of energy conservation-A Euclidean geometric proof

Yazarlar:

Alex Kımuya

Yayıncı:

Nigde Omer Halisdemir University

Ana Başlıklar:

General Physics | Classical Physics (Other) | Energy

Dergi:

Eurasian Journal of Science Engineering and Technology Vol.6 Issue 1, pp.1-35

Belge Tipi:

Makale

Yayın Tarihi:

1/2025

Belge Dili:

İngilizce

Document ID (Org No.):

2001340073

pISSN:

2718-0883

Anahtar kelimeler:

Özet:

 The law of energy conservation is a cornerstone of physics, limiting energy use and dictating the efficiency of thermodynamic processes. The primary objective of this paper is to challenge the traditional acceptance of the law of energy conservation as an unprovable axiom by presenting a novel, provable, and purely geometric approach within the framework of Euclidean geometry, thereby re-evaluating its theoretical and empirical foundations. Driven by the ongoing pursuit of solutions to energy crises, the paper critically examines attempts to disprove the law and the search for alternative energy sources. Contrary to prevailing beliefs, it posits two key viewpoints: the lack of rigorous proof establishing the laws validity and the obscured motivations driving the invention of new energy sources. Highlighting the gap between theoretical acceptance and empirical evidence, the paper introduces a geometric framework to elucidate the empirical limitations and precision of energy conservation. Through this lens, it challenges the laws universal applicability, particularly debunking the notion of perpetual motion machines as proof of its validity. The findings include a geometric and practical redefinition of isolated systems, a proof of Newtons laws of motion, a geometric derivation of the Newtonian kinetic energy equation, and the demonstration of these geometric concepts practicality independent of experiments. These insights call for a re-evaluation of the traditional understanding of energy conservation and offer transformative implications for future energy exploration and innovation.

 The law of energy conservation is a cornerstone of physics, limiting energy use and dictating the efficiency of thermodynamic processes. The primary objective of this paper is to challenge the traditional acceptance of the law of energy conservation as an unprovable axiom by presenting a novel, provable, and purely geometric approach within the framework of Euclidean geometry, thereby re-evaluating its theoretical and empirical foundations. Driven by the ongoing pursuit of solutions to energy crises, the paper critically examines attempts to disprove the law and the search for alternative energy sources. Contrary to prevailing beliefs, it posits two key viewpoints: the lack of rigorous proof establishing the laws validity and the obscured motivations driving the invention of new energy sources. Highlighting the gap between theoretical acceptance and empirical evidence, the paper introduces a geometric framework to elucidate the empirical limitations and precision of energy conservation. Through this lens, it challenges the laws universal applicability, particularly debunking the notion of perpetual motion machines as proof of its validity. The findings include a geometric and practical redefinition of isolated systems, a proof of Newtons laws of motion, a geometric derivation of the Newtonian kinetic energy equation, and the demonstration of these geometric concepts practicality independent of experiments. These insights call for a re-evaluation of the traditional understanding of energy conservation and offer transformative implications for future energy exploration and innovation.

 The law of energy conservation is a cornerstone of physics, limiting energy use and dictating the efficiency of thermodynamic processes. The primary objective of this paper is to challenge the traditional acceptance of the law of energy conservation as an unprovable axiom by presenting a novel, provable, and purely geometric approach within the framework of Euclidean geometry, thereby re-evaluating its theoretical and empirical foundations. Driven by the ongoing pursuit of solutions to energy crises, the paper critically examines attempts to disprove the law and the search for alternative energy sources. Contrary to prevailing beliefs, it posits two key viewpoints: the lack of rigorous proof establishing the laws validity and the obscured motivations driving the invention of new energy sources. Highlighting the gap between theoretical acceptance and empirical evidence, the paper introduces a geometric framework to elucidate the empirical limitations and precision of energy conservation. Through this lens, it challenges the laws universal applicability, particularly debunking the notion of perpetual motion machines as proof of its validity. The findings include a geometric and practical redefinition of isolated systems, a proof of Newtons laws of motion, a geometric derivation of the Newtonian kinetic energy equation, and the demonstration of these geometric concepts practicality independent of experiments. These insights call for a re-evaluation of the traditional understanding of energy conservation and offer transformative implications for future energy exploration and innovation.

 The law of energy conservation is a cornerstone of physics, limiting energy use and dictating the efficiency of thermodynamic processes. The primary objective of this paper is to challenge the traditional acceptance of the law of energy conservation as an unprovable axiom by presenting a novel, provable, and purely geometric approach within the framework of Euclidean geometry, thereby re-evaluating its theoretical and empirical foundations. Driven by the ongoing pursuit of solutions to energy crises, the paper critically examines attempts to disprove the law and the search for alternative energy sources. Contrary to prevailing beliefs, it posits two key viewpoints: the lack of rigorous proof establishing the laws validity and the obscured motivations driving the invention of new energy sources. Highlighting the gap between theoretical acceptance and empirical evidence, the paper introduces a geometric framework to elucidate the empirical limitations and precision of energy conservation. Through this lens, it challenges the laws universal applicability, particularly debunking the notion of perpetual motion machines as proof of its validity. The findings include a geometric and practical redefinition of isolated systems, a proof of Newtons laws of motion, a geometric derivation of the Newtonian kinetic energy equation, and the demonstration of these geometric concepts practicality independent of experiments. These insights call for a re-evaluation of the traditional understanding of energy conservation and offer transformative implications for future energy exploration and innovation.

Makale detayları

Re-examining the law of energy conservation-A Euclidean geometric proof

Yazarlar:

Alex Kımuya

Yayıncı:

Nigde Omer Halisdemir University

Ana Başlıklar:

General Physics | Classical Physics (Other) | Energy

Dergi:

Eurasian Journal of Science Engineering and Technology Vol.6 Issue 1, pp.1-35

Belge Tipi:

Makale

Yayın Tarihi:

1/2025

Belge Dili:

İngilizce

Document ID (Org No.):

2001340073

pISSN:

2718-0883

Energy conservation

Thermodynamics

Energy

Perpetual motion

Descartes

Spinoza

Leibniz

Euclid

Inverse points

Euclidean geometry

Sayı

Makale detayları

Yazarlar: Alex Kımuya

Yayıncı: Nigde Omer Halisdemir University

Ana Başlıklar: General Physics | Classical Physics (Other) | Energy

Dergi: Eurasian Journal of Science Engineering and Technology Vol.6 Issue 1, pp.1-35

Belge Tipi: Makale

Yayın Tarihi: 1/2025

Belge Dili: İngilizce

Document ID (Org No.): 2001340073

pISSN: 2718-0883

Sayı

Yazarlar:

Alex Kımuya

Yayıncı:

Nigde Omer Halisdemir University

Ana Başlıklar:

General Physics | Classical Physics (Other) | Energy

Dergi:

Eurasian Journal of Science Engineering and Technology Vol.6 Issue 1, pp.1-35

Belge Tipi:

Makale

Yayın Tarihi:

1/2025

Belge Dili:

İngilizce

Document ID (Org No.):

2001340073

pISSN:

2718-0883