[Merged by Bors] - fix(LinearAlgebra/Projectivization/Independence): use DivisionRing instead of Field #11232
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eric-wieser
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Mar 10, 2024
…stead of Field (#11232) I need $K$ to be a skew field instead of a field to prove that projectivization of a vector space is a projective geometry stated in proposition 2.1.6 in the book "Modern Projective Geometry" by Claude-Alain Faure and Alfred Frölicher, see p. 27-28. In p.27, just before the proposition, it is noted that "... $K$ is allowed to be a skew field (often called *division ring*)."
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kbuzzard
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Mar 12, 2024
…stead of Field (#11232) I need $K$ to be a skew field instead of a field to prove that projectivization of a vector space is a projective geometry stated in proposition 2.1.6 in the book "Modern Projective Geometry" by Claude-Alain Faure and Alfred Frölicher, see p. 27-28. In p.27, just before the proposition, it is noted that "... $K$ is allowed to be a skew field (often called *division ring*)."
dagurtomas
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Mar 22, 2024
…stead of Field (#11232) I need $K$ to be a skew field instead of a field to prove that projectivization of a vector space is a projective geometry stated in proposition 2.1.6 in the book "Modern Projective Geometry" by Claude-Alain Faure and Alfred Frölicher, see p. 27-28. In p.27, just before the proposition, it is noted that "... $K$ is allowed to be a skew field (often called *division ring*)."
utensil
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Mar 26, 2024
…stead of Field (#11232) I need $K$ to be a skew field instead of a field to prove that projectivization of a vector space is a projective geometry stated in proposition 2.1.6 in the book "Modern Projective Geometry" by Claude-Alain Faure and Alfred Frölicher, see p. 27-28. In p.27, just before the proposition, it is noted that "... $K$ is allowed to be a skew field (often called *division ring*)."
Louddy
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Apr 15, 2024
…stead of Field (#11232) I need $K$ to be a skew field instead of a field to prove that projectivization of a vector space is a projective geometry stated in proposition 2.1.6 in the book "Modern Projective Geometry" by Claude-Alain Faure and Alfred Frölicher, see p. 27-28. In p.27, just before the proposition, it is noted that "... $K$ is allowed to be a skew field (often called *division ring*)."
uniwuni
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Apr 19, 2024
…stead of Field (#11232) I need $K$ to be a skew field instead of a field to prove that projectivization of a vector space is a projective geometry stated in proposition 2.1.6 in the book "Modern Projective Geometry" by Claude-Alain Faure and Alfred Frölicher, see p. 27-28. In p.27, just before the proposition, it is noted that "... $K$ is allowed to be a skew field (often called *division ring*)."
callesonne
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Apr 22, 2024
…stead of Field (#11232) I need $K$ to be a skew field instead of a field to prove that projectivization of a vector space is a projective geometry stated in proposition 2.1.6 in the book "Modern Projective Geometry" by Claude-Alain Faure and Alfred Frölicher, see p. 27-28. In p.27, just before the proposition, it is noted that "... $K$ is allowed to be a skew field (often called *division ring*)."
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I need$K$ to be a skew field instead of a field to prove that projectivization of a vector space is a projective geometry stated in proposition 2.1.6 in the book "Modern Projective Geometry" by Claude-Alain Faure and Alfred Frölicher, see p. 27-28. In p.27, just before the proposition, it is noted that "... $K$ is allowed to be a skew field (often called division ring)."