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[12] N. Takayama, Computation of intersection numbers of a twisted homology group of a locally constant sheaf of more than 1 dimension, 1995, preprint. Corollary 5.2. The monodromy matrices of solutions of the dierential equation (z d dz p Y k=2 z d dz + b k 0 1 0 z p Y k=1 z d dz + a k) y = 0 which correspond to the compact chambers of the hyperplane arrangement ((1 0 t 1)(z 0 t p01) p02 Y i=1 (t i+1 0 t i) p01 Y i=1 t i = 0) are given by the matrices M 1 (p) and M 2 (p). Example 5.3. We give a table of monodromy representation of p = 2; 3, and 4. p = 2: M 1 = c 6 0

COMPUTATION OF THE MONODROMY OF THE GENERALIZED HYPERGEOMETRIC FUNCTION pFp-1 (a1, . . . , ap; b2, . . . , bp; z )