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- ...[[Whitney Embedding Theorem]] allows us to visualise manifolds as being [[embedding | embedded]] in some Euclidean space.2 KB (237 words) - 20:08, 13 October 2019
- ...an view <math>R</math> as a subring of <math>\text{Frac}(R)</math> via the embedding <math>r\mapsto (r,1)</math>. We can now think of <math>\text{Frac}(R)</math2 KB (439 words) - 13:09, 4 March 2022
- ...h>R</math> can be thought of as a [[subring]] of <math>R[x]</math> via the embedding <math>r\mapsto (r,0,0,\ldots)</math>.12 KB (2,010 words) - 23:10, 2 August 2020
- The [[File:Image Button.JPEG|25px]] button is for embedding images in posts. If you have this image:<br />10 KB (1,680 words) - 22:03, 27 July 2024
- ...is seen by describing the vertices by complex numbers. suppose there is an embedding of <math>G</math> by the complex numbers <math>v_1,v_2\ldots,v_n</math> and19 KB (3,570 words) - 00:18, 13 January 2025
- A knot is an embedding of S^1 (the circle) into R^3. Every knot is homeomorphic to S^1.373 bytes (53 words) - 15:59, 16 December 2024