Errata for Introduction to Dynamical Systems: Discrete and Continuous, 1st edition

and so M(t)c = c1 x(t) + · · ·+ cn x(t) is the vector solution that equals M(0)c = c1 x(0) + · · ·+ cn x(0) when t = 0. p. 16 Theorem 2.1.1(c): If c = (c1, . . . , ck) is a constant vector and M(t) is an n × k matrix solution, then M(t)c is a (vector) solution. p. 16 L. 23: is called the Wronskian of the system of vector solutions given by the columns of M(t). p. 21 L. 19 & 21: λ − (a+ d)λ+ (ad− bc) and ∆ = (ad− bc) = det(A) p. 48 L. -1: ( Ċ1 Ċ2 ) = k ( −(1 + b) b (1 + b) −(1 + b) )( C1 C2 ) + k ( C0(t) 0 )