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geomnerd

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2 Questions

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Does a norm have to map to $\mathbb R$?
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Approximating Euclidean geometry, restricted to $\mathbb{Q}$

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+5 Approximating Euclidean geometry, restricted to $\mathbb{Q}$
+15 3D - derivative of a point's function, is it the tangent?
+10 Does a norm have to map to $\mathbb R$?

1 Answer

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3D - derivative of a point's function, is it the tangent?

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euclidean-geometry
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metric-spaces
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calculus
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rational-numbers

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