It is proved that Thom spectra of generalized braid groups are the wedges of suspensions over the
Eilenberg–MacLane spectrum for ℤ/2. The precise structure of the Thom spectra of the generalized braid
groups of the types C and D is obtained. For the generalized braid groups of type C the natural pairing
analogous to the pairing of the classical braids is studied. This pairing generates the multiplicative structure
of the Thom spectrum such that the corresponding bordism theory has the coefficient ring isomorphic to
the polynomial ring over ℤ/2 on one generator of dimension 1[ratio ]ℤ/2[s].