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By Hull A. W.

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**Example text**

T→0 t→0 t→0 t→0 For |t| sufﬁciently small and t < 0, the set F(t) \ A has ﬁve connected components and each of them corresponds to a line component in f −1 (t). Namely, we have: F(t) \ A = ([a1 (t), −5[×{t}) ∪ (] − 5, a2 (t)] × {t}) ∪ ∪ ([a3 (t), 0[×{t}) ∪ (]0, a4 (t)] × {t}) ∪ ([a5 (t), ∞[×{t}) . We also have: F(0) \ A = ([−1, 0[×{0}) ∪ (]0, 5[×{0}) ∪ (]5, ∞[×{0}) . Therefore, when t < 0 tends to zero, the line components in f −1 (t) corresponding to the segments ([a1 (t), −5[×{t}) ∪ (] − 5, a2 (t)] × {t}) will vanish at inﬁnity since limt→0 a1 (t) = limt→0 a2 (t) = −5 ∈ A.

HàL], yields the following criterion: a reduced ﬁbre Xt0 is typical if and only if its Euler characteristic χ (Xt0 ) is equal to the Euler characteristic 28 2 Detecting atypical values via singularities at inﬁnity of a general ﬁbre of f . We also have the following equivalent form of the Hà–Lê criterion, cf. 3: A regular ﬁbre Xt of a complex polynomial function is typical if and only if there are no vanishing cycles at inﬁnity corresponding to this ﬁbre. We observe that in both the real and the complex setting, a criterion containing the idea of ‘nonvanishing’ occurs.

The space FD is obtained from Ft by attaching to it FDext and FDint . We have proved above that the attaching of FDint amounts to attaching n-cells. Next, we have proved that the pair (FDext , Ft ∩ FDext ) is (n − 1)-connected. Then, by Switzer’s result [Sw, Prop. 13], the attaching of FDext to Ft means attaching of cells of dimension ≥ n. It then follows that FD is (up to homotopy) the result of attaching a ﬁnite number of cells of dimension ≥ n to Ft . 1, the whole space Cn = FC is obtained by attaching a ﬁnite number of cells of dimensions ≥ n to a general ﬁbre Ft .