Marcus number fields exercise 30 chapter 3
94179
Problems on Cyclotomic Polynomials
105661
Numbering theorems within chapters
130464
Exercise 2.11 Atiyah-Macdonald
67949
$S_3$ permutes the elements of $\mathbb{R}^3$, show that $\sigma (x_1, x_2, x_3) = ( x_{\sigma^{-1}(1)}, x_{\sigma^{-1}(2)}, x_{\sigma^{-1}(3)})$.
26138
Atiyah Macdonald Exercise 5.22
75639
Showing that $\sqrt[3]{2}\notin\Bbb Q(\alpha_1,...,\alpha_k)$ where $\alpha_i^2\in\Bbb Q\ \forall i$
104268
Confusion on how to solve this question about sequences.
16442
Is this correct for Rudin exercise 3.7? Prove the series is convergent
20504
$\forall m,n \in \Bbb N$ : $\ 56786730\mid mn(m^{60}-n^{60})$
148094
Show that $e^3 > 20$
36064
How many $3 \times 3$ integer matrices are orthogonal?
110799
Task interpretation for Hoffman Kunze Linear Algebra exercise 1 (b) sec. 3.6
55706
Algorithm with chapter number
16259
How many non isomorphic groups of order 30 are there?
7865
Complete Newbie: Axiom of Foundation Exercise
124488
Spivak Chapter 2, problems 27 (and 28)
109953
How to prove that $\sqrt 3$ is an irrational number?