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15
Math.TechQA.Club
2013-08-02 10:47:11
1.4k
Views
Counting Real Numbers
Published on
02 Aug 2013 - 10:47
#rational-numbers
215
Views
Lower bound for the length of continued fraction
Published on
29 Mar 2026 - 7:38
#elementary-number-theory
#rational-numbers
#continued-fractions
708
Views
Given a rational number $x$ and $x^2 < 2$, is there a general way to find another rational number $y$ that such that $x^2<y^2<2$?
Published on
10 Aug 2013 - 1:56
#proof-writing
#rational-numbers
360
Views
What is a suitable name for numbers like $a + b\sqrt{c}$
Published on
17 Aug 2013 - 15:43
#notation
#terminology
#rational-numbers
#radicals
297
Views
Algebraic structure of a set of Egyptian fractions of a positive rational?
Published on
23 Feb 2026 - 9:13
#abstract-algebra
#number-theory
#fractions
#rational-numbers
#egyptian-fractions
2.2k
Views
Question on compact metric space.
Published on
22 Aug 2013 - 3:44
#general-topology
#metric-spaces
#rational-numbers
1.8k
Views
how to find out any digit of any irrational number?
Published on
05 Apr 2026 - 1:18
#algebra-precalculus
#number-theory
#irrational-numbers
#rational-numbers
186
Views
Is there any kind of irrational number wich does not contain digit 9?
Published on
05 Apr 2026 - 1:18
#algebra-precalculus
#number-theory
#irrational-numbers
#rational-numbers
619
Views
What are the positive rational solutions of $x^{(x+y)} = (x+y)^y$?
Published on
23 Aug 2013 - 15:45
#problem-solving
#rational-numbers
125
Views
Least Upper Bound: $\text{sup}\{r\in\mathbb{Q}:r<5\}$
Published on
26 Aug 2013 - 6:24
#calculus
#limits
#rational-numbers
1.5k
Views
Generalization: $x=\text{sup}\{q\in \mathbb{Q}:q<x\}$
Published on
26 Aug 2013 - 14:43
#real-analysis
#rational-numbers
2.7k
Views
Hausdorff dimension of the set of rational numbers within a certain interval?
Published on
31 Mar 2026 - 12:16
#number-theory
#elementary-number-theory
#metric-spaces
#rational-numbers
#fractals
193
Views
Linear order, Löwenheim-Skolem
Published on
28 Aug 2013 - 12:13
#order-theory
#rational-numbers
1.4k
Views
Do there exist an infinite number of 'rational' points in the equilateral triangle $ABC$?
Published on
06 Sep 2013 - 14:19
#geometry
#euclidean-geometry
#triangles
#rational-numbers
3.4k
Views
Additive group of rationals has no minimal generating set
Published on
08 Sep 2013 - 22:37
#abstract-algebra
#group-theory
#number-theory
#abelian-groups
#rational-numbers
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