non-euclidean geometry वाक्य
उदाहरण वाक्य
मोबाइल
- He did not grant independent existence to the non-euclidean geometries .
- In the case of non-euclidean geometry he published no definitive work .
- The advent of the theory of relativity forced a drastic change in the attitude toward non-euclidean geometry .
- It was this concept that riemann generalized, thereby opening up new vistas in non-euclidean geometry .
- But none of the mathematicians believed that these basic non-euclidean geometries would be physically significant .
- Gaussian intrinsic differential geometry and non - euclidean geometry
- This cumulative development of mathematics applies especially to non - euclidean geometry
- It was this concept that riemann generalized , thereby opening up new vistas in non - euclidean geometry
- Another reason for the loss of interest in the non - euclidean geometries was their seeming lack of relevance to the physical world
- Aim to study the relations between the thought of gaussian intrinsic differential geometry and gauss ' s earlier research on non - euclidean geometry
- Results a view of better understanding origins of gaussian intrinsic differential geometry is presented , and the intrinsic relation between gauss ' s thought of intrinsic differential geometry and of his non - euclidean geometry is brought to light and discussed
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