Numerical attoclock is a theoretical model of attosecond angular streaking driven by a very short, nearly a single oscillation, circularly polarized laser pulse. The reading of such an attoclock is readily obtained from a numerical solution of the time-dependent Schrödinger equation as well as a semi-classical trajectory simulation. By making comparison of the two approaches, we highlight the essential physics behind the attoclock measurements. In addition, we analyze the predictions the Keldysh-Rutherford model of the attoclock [Phys. Rev. Lett. 121, 123201 (2018)]. In molecular hydrogen, we highlight a strong dependence of the width of the attoclock angular peak on the molecular orientation and attribute it to the two-center electron interference. This effect is further exemplified in the weakly bound neon dimer. 32.80.Fb The experimental technique of attosecond angular streaking (attoclock) is based on measuring an offset angle of the peak photoelectron momentum distribution (PMD) in the polarization plane of a close-to-circularly polarized laser pulse. The attoclock attempts to relate this offset angle with the time the tunneling electron spends under the barrier (tunneling time) [1][2][3][4]. As the tunneling is an exponentially suppressed process, it occurs predominantly at the peak of the driving laser pulse. At this instant, the electric field is aligned with the major axis of the polarization ellipse. The photoelectron emerges from the tunnel with the zero velocity and its canonical momentum captures the vector potential of the laser field at the time of exit. This momentum is carried to the detector and its angular displacement relative to the minor polarization axis is converted to the tunneling time τ = θ A /ω, where ω is the angular frequency of the driving field. A similar attoclock reading θ A can be obtained from numerical simulations with very short, nearly single oscillation, circularly polarized pulses. The utility of such a "numerical attoclock" is that it allows for treatment by various simplified, but more physically transparent, techniques such as an analytic R-matrix theory [5], a classical back-propagation analysis [6], classical-trajectory Monte Carlo simulations [7] and a classical Rutherford scattering model [8]. By making comparison with these models, numerical attoclock experiments firmly point to a vanishing tunneling time [5,6,8]. Similar conclusion was also reached in recent theoretical [9, 10] and experiemntal [11] works. The debate of the finite tunneling time is still open. Some authors continue to advocate a finite tunneling time [12][13][14] while others suggest that the whole concept is ill defined and no meaningful definition of the tunneling time can be given [15].Irrespective of the answer to the tunneling time conundrum, the principle of attoclock remains appealing and finds its application to more complex targets. In particular, there have been preliminary reports of attosecond angular streaking measurements on molecular hydrogen [16,17]. Coincident detection of pho...