Zur Axiomatisierung der Mechanik

On Certain Weak Phase Transformations in Multilattices

“…Therefore, to within a rotation by π/4 of the coordinates, this reduced problem is the same as the one in item (4) of Case (42) We now analyze in detail the two trigonal trapezohedral subspaces W 2 and W 3 . Using (34) and (55), the reference shift increments corresponding to W 2 are, in terms of real parametersλ, λ ,…”

“…We address the reader to [44] for mode details on Dauphiné twins, and only recall that the twin multilattice M(ε (66)). Using (34) and (55), the reference shift increments corresponding to elements of the subspace W 3 are, in terms of real parametersμ, µ ,…”

“…17 Indeed, after two unsuccessful extensional (hence non-modal) attempts at rendering [40] rigorous (in [33], [34]), the philosopher of science H. Hermes used some modal operators -see [22] and foonote 6 above. Additional evidence of the interest of philosophers of science for the above interdisciplinarity is given by the pioneering contribution of Burks [19], which was considered in [5], on pp.…”

About the sixth Hilbert's problem

“…A paper that meets Hilbert's demand most closely is --as far as I was able to find out " the paper [8]. Theorems are here deduced from exactly formulated axioms in a purely logical way.…”

On Certain Weak Phase Transformations in Multilattices

“…We address the reader to [44] for mode details on Dauphiné twins, and only recall that the twin multilattice M(ε − σ ) can be obtained from M(ε + σ ) by means of the rotation R π k , of order 2 (see also (66)). Using (34) and (55), the reference shift increments corresponding to elements of the subspace W 3 are, in terms of real parametersμ, µ ,…”