User mercio

9 votes

0 answers

102 views

What are the densities of branches of the euclidean tree?

asked Feb 25, 2013 at 16:55

8 votes

1 answer

322 views

Is there a 4-dimensional picture making a geometrical proof of Heron's formula

asked Sep 19, 2015 at 16:32

7 votes

1 answer

379 views

About $2$-periodic continuous solutions of $f(x)+f(x+1)=f(2x+1)$

asked Jul 5, 2011 at 20:09

5 votes

1 answer

564 views

Are the discriminant of abelian cubic extensions of $\Bbb Q$ equal to the square of their conductor?

asked Jan 14, 2015 at 17:44

5 votes

0 answers

164 views

Why does this function have an analytic continuation and how can we compute it?

asked Sep 4, 2017 at 13:19

4 votes

0 answers

133 views

How many Hamiltonian loop are there in a big rectangle?

asked Oct 31, 2013 at 15:44

2 votes

0 answers

92 views

Why is the Taylor series of $1/\sqrt{1-4q^2}$ popping up in my recursively defined triangle of polynomials?

asked Nov 29, 2015 at 23:03

2 votes

0 answers

78 views

How many squares in a row can be found in a quadratic progression?

asked Dec 7, 2015 at 14:55

2 votes

1 answer

157 views

Are there bounded nonconvergent sequences satisfying this recurrence relation?

asked May 21, 2016 at 17:38

2 votes

1 answer

189 views

A pattern appearing in a dynamical sequence of polynomials

asked Mar 18, 2018 at 17:01

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10 Questions

What are the densities of branches of the euclidean tree?

Is there a 4-dimensional picture making a geometrical proof of Heron's formula

About $2$-periodic continuous solutions of $f(x)+f(x+1)=f(2x+1)$

Are the discriminant of abelian cubic extensions of $\Bbb Q$ equal to the square of their conductor?

Why does this function have an analytic continuation and how can we compute it?

How many Hamiltonian loop are there in a big rectangle?

Why is the Taylor series of $1/\sqrt{1-4q^2}$ popping up in my recursively defined triangle of polynomials?

How many squares in a row can be found in a quadratic progression?

Are there bounded nonconvergent sequences satisfying this recurrence relation?

A pattern appearing in a dynamical sequence of polynomials