A1 - Wolf Marek PB - OWN N2 - The results of computer investigation of the sign changes of the difference between the number of twin primes π2 (x) and the Hardy-Littlewood conjecture C2Li2 (x) are reported. It turns out that d2 (x) = π2 (x) − C2Li2 (x) changes the sign at unexpectedly low values of x and for x < 2 48 = 2.81... × 10 14 there are 477118 sign changes of this difference. It is conjectured that the number of sign changes of d2 (x) for x ∈(1, T ) is given by T / log(T). The running logarithmic densities of the sets for which d2 (x) > 0 and d2 (x) < 0 are plotted for x up to 2 48. L1 - http://lib.psnc.pl/Content/742/10.12921_cmst.2011.17.01.87-92_Wolf.pdf L2 - http://lib.psnc.pl/Content/742 CY - Poznań PY - 2011.10.05 ER - UR - http://lib.psnc.pl/dlibra/docmetadata?id=742