We explain recently observed linear temperature dependence of the nodal Fermi velocity vF (T ) in near-optimally doped cuprates. We argue that it originates from electron-electron interaction, and is a fundamental property of an arbitrary 2D Fermi liquid. We consider a spin-fermion model with the same parameters as in earlier studies, and show that the T term is about 30% at 300K, in agreement with the data. We show that the sub-leading term in vF (T ) is a regular (and small) T 2 correction. We also show that at a 2kF quantum-critical point, temperature corrections to the dispersion are singular.The origin of strong deviations from the Fermi liquid behavior in the normal state of the hole-doped cuprates, the mechanism of d−wave superconductivity, and the nature of the pseudogap phase remain the subjects of active debate in the condensed-matter community. Deep inside the pseudogap phase the cuprates are Mott-Hubbard insulators. Outside the pseudogap phase Angle-Resolved Photoemission Spectroscopy (ARPES) and other measurements show a large, Luttinger Fermi surface, and ω 2 behavior of the fermionic damping at the lowest energies [1,2], consistent with the idea that in this range the system is a Fermi liquid with strong correlations.We take a point of view that the crossover from a metal to a Mott insulator occurs inside the pseudogap phase, while to the right of the T * line, the number of carriers is 1−x, where x is doping. In the 1−x regime, the fermionic self-energy can be described in conventional terms, as originating from the interaction with some bosonic degrees of freedom. A boson can be a phonon, or it can be a collective electronic excitation in spin or charge channels. The same interaction is also thought to be primarily responsible for the pairing instability, which eventually leads to a superconductivity.The nature of the pairing boson in the cuprates is the subject of outgoing debate, and in recent years several proposals to distinguish experimentally between phononic and electronic mechnisms have been discussed [3,4,5,6,7,8]. One of the proposals is to look at the temperature dependence of the the Fermi velocity v F (T ) = v F (T = 0)(1 + δ(T )), taken along the diagonal of the Brillioine Zone (BZ) where the d x 2 −y 2 −wave superconducting gap has nodes (the "nodal" velocity) It has been measured recently by Plumb et al. [9] in optimally-doped Bi 2 Sr 2 CaCu 2 O 8+δ be means of laserbased angle-resolved photoemission spectroscopy. They found that δ(T ) is approximately linear in T up to at least 300K. The linear behavior holds down to T c , and the slope is quite large: δ(T ) is about 0.35 between T c and T = 250K. The linear T dependence of δ(T ) is a challenge to theorists, as on general grounds one would expect an analytic, T 2 dependence at the lowest T . The magnitude of δ(T ) is another challenge, as the coupling to the boson is set by fits to other experimental data, including the value of T c .The linear in T dependences of various observables in the normal (non-pseudogap) state have been ...