There are two commonly discussed forms of quantum turbulence in superfluid 4 He above 1K: in one there is a random tangle of quantizes vortex lines, existing in the presence of a non-turbulent normal fluid; in the second there is a coupled turbulent motion of the two fluids, often exhibiting quasi-classical characteristics on scales larger than the separation between the quantized vortex lines in the superfluid component. The decay of vortex line density, L, in the former case is often described by the equation dL/dt = −χ2(κ/2π)L 2 , where κ is the quantum of circulation, and χ2 is a dimensionless parameter of order unity. The decay of total turbulent energy, E, in the second case is often characterized by an effective kinematic viscosity, ν ′ , such that dE/dt = −ν ′ κ 2 L 2. We present new values of χ2 derived from numerical simulations and from experiment, which we compare with those derived from a theory developed by Vinen and Niemela. We summarise what is presently known about the values of ν ′ from experiment, and we present a brief introductory discussion of the relationship between χ2 and ν ′ , leaving a more detailed discussion to a later paper.