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12
Math.TechQA.Club
2021-10-29 02:40:16
338
Views
Is the subextension of a purely transcendental extension purely transcendental over the base field?
Published on
29 Oct 2021 - 2:40
#galois-theory
#extension-field
#transcendence-degree
106
Views
Extended of algebraically independent set
Published on
18 Mar 2022 - 15:32
#elementary-set-theory
#field-theory
#galois-theory
#extension-field
#transcendence-degree
80
Views
Add and multiplying disjoint algebraically independent sets are still disjoint algebraically independent sets
Published on
20 Mar 2022 - 22:40
#linear-algebra
#abstract-algebra
#solution-verification
#extension-field
#transcendence-degree
74
Views
transcendental dimension of a variety
Published on
21 May 2022 - 18:52
#algebraic-geometry
#affine-varieties
#transcendence-degree
52
Views
Find a field extension $K=k(x,y)$ of transcendence degree 1 where $x\notin k(y)$, $y\notin k(x)$ and $K|k$ is purely transcendental
Published on
14 Jun 2022 - 15:19
#commutative-algebra
#field-theory
#transcendence-degree
110
Views
$L/K$ is algebraic iff its transcendence degree is zero
Published on
09 Aug 2022 - 5:55
#solution-verification
#field-theory
#transcendence-degree
152
Views
Schanuel's Conjecture $\implies $ no surprises on the integers. $2^t+3^t=1 \implies t\notin\overline{\mathbb{Q}}$
Published on
15 Sep 2022 - 3:57
#solution-verification
#alternative-proof
#transcendental-numbers
#transcendence-theory
#transcendence-degree
27
Views
$(r+1)^{\frac{1}{3}}$ transcendental and $s^2-s$ algebraic on $\mathbb{Q}$ then $r$ is transcendental and $s$ algebraic on $\mathbb{Q}$
Published on
16 Sep 2022 - 15:02
#abstract-algebra
#field-theory
#extension-field
#transcendence-degree
19
Views
If $K=\mathbb{C}(x)(\sqrt{-1-x^2})$, then $K=\mathbb{C}(t)$ where $t=(i-x)^{-1}\sqrt{(-1-x^2)}/(i-x)$?
Published on
27 Sep 2022 - 21:52
#field-theory
#transcendence-degree
92
Views
Is $\mathbb{R}(x,\sqrt{1+x^2})$ a purely transcendental extension of $\mathbb{R}$?
Published on
30 Sep 2022 - 1:00
#field-theory
#transcendence-degree
27
Views
Proving $[\mathbb{Q}(m(\alpha)):\mathbb{Q}]\leq[\mathbb{Q}(\alpha):\mathbb{Q}]$
Published on
05 Dec 2022 - 9:56
#field-theory
#extension-field
#riemann-surfaces
#minimal-polynomials
#transcendence-degree
117
Views
Degree of a field extension over $\mathbb{C}$
Published on
18 Dec 2022 - 19:10
#abstract-algebra
#field-theory
#galois-theory
#extension-field
#transcendence-degree
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