The crystal structure of BiSBr has been redetermined with the intensities of 628 independent reflections, measured on a computer-controlled Philips PW 1100 single-crystal diffractometer. The structure does not deviate in principle from that proposed by Dönges (1950). The cell constants, obtained by least-squares calculations from direct 9-value measurements on the diffractometer, are: α = 8.1666(9), 6=9.8532(9), c=4.0492(6) A, Z=4; space group Pnam. The positional and thermal parameters, with anisotropic temperature factors, were refined by full-matrix, least-squares calculations to a final R = 6.6.The compound is isotypic with BiSCl (Voutsas and Rentzeperis, 1980), and SbSel (Voutsas and Rentzeperis, 1982). Each Bi atom is sevencoordinated by three S atoms at distances 2.607 to 2.721 Â and four Br atoms at distances 3.033 to 3.539 Â. The four Br atoms form a square parallel to c, while the three S atoms form an isosceles triangle perpendicular to (001), with its base parallel to c. The Br atoms and two of the S atoms are at the vertices of a triangular prism parallel to c and of height equal to c. The third S atom is at the apex of a pyramid whose base is one of the S 2 Br 2 faces of the triangular prism. The composite coordination polyhedron (prism + pyramid) is linked to a symmetry-equivalent polyhedron by a common S, S edge of the corresponding pyramids. This characteristic double-polyhedron system is repeated along the c axis, thus forming an infinite double chain of composition {Bi 2 S 4 Br 8 } n . The chain is further linked to each of four similar chains by a common (Br, Br)" row parallel to c. This system of chains explains very well the needle-like growth of the crystals along c.