The Syracuse conjecture for U(0)={1,2,3,4,...,256} -monodimensional display- [La conjecture de Syracuse pour U(0)={1,2,3,4,...,256} -visualisation monodimensionnelle-].
The Syracuse conjecture for U(0)={1,2,3,4,...,256} -monodimensional display- [La conjecture de Syracuse pour U(0)={1,2,3,4,...,256} -visualisation monodimensionnelle-].
U = N (an integer number [un nombre entier]) > 0
0
if U is even [si U est pair] :
n n
U
n
U = ----
n+1 2
else [sinon] :
U = 3*U + 1
n+1 n
U(0) = 7
U(1) = 22
U(2) = 11
U(3) = 34
U(4) = 17
U(5) = 52
U(6) = 26
U(7) = 13
U(8) = 40
U(9) = 20
U(10) = 10
U(11) = 5
U(12) = 16
U(13) = 8
U(14) = 4
U(15) = 2
U(16) = 1
{7,7} C=7
{7,22} C=7
{7,11} C=7
{7,34} C=7
{7,17} C=7
{7,52} C=7
{7,26} C=7
{7,13} C=7
{7,40} C=7
{7,20} C=7
{7,10} C=7
{7,5} C=7
{7,16} C=7
{7,8} C=7
{7,4} C=7
{7,2} C=7
{7,1} C=7
where 'C' denotes the color of the points.
