The insulator-metal transition (IMT) for a model quasi-one-dimensional (quasi-1D) conducting polymer (polyaniline) is probed at room temperature (RT) over an unusually broad frequency range (2 meV-6 eV) and also via T -dependent dc conductivity (s dc ). We determine that the IMT is not monotonic with increasing s dc ͑RT͒. The RT far infrared scattering time (t) becomes unusually long ($ 10 213 s) as s dc ͑RT͒ increases, even for samples on the insulating side of the IMT. We conclude that the IMT is due to percolation in the presence of inhomogeneous disorder and quasi-1D localization rather than 3D Anderson localization. [S0031-9007(96)01283-5] PACS numbers: 71.30.+h, 72.30.+q, 72.60.+g, 78.66.Qn The study of insulator-metal transitions (IMTs) has provided insight into a wide variety of phenomena in heavily doped semiconductors, metal ammonia solutions, and conducting polymers [1][2][3][4][5][6][7][8][9][10]. Generally, these studies focused on dc transport properties [1,2,5,[8][9][10], and the effects of pressure [1,2,5,9], magnetic field [1,2,4,5,9], and composition [1,2,4,5]. Systematic probes of the electronic response away from the Fermi level (E F ) would provide new insight into IMTs. High frequency studies are particularly useful for discerning the essential differences between a three-dimensional (3D) Anderson transition and an IMT due to percolation in the presence of inhomogeneous disorder and quasi-1D localization.A 3D Anderson transition occurs in the presence of large homogeneous (uniform statistical) disorder. A mobility edge (E C ) separates localized from extended states [1][2][3][4], and the transport scattering time (t) varies slowly with energy in the vicinity of E C [11]. At the IMT, the electronic localization length (L loc ) diverges. A monotonic development of the transport properties occurs as E F crosses E C into the delocalized states [1]. In particular, s dc grows in magnitude and weakens in temperature dependence [1], and the slope of the quantity W [ϵ d ln s dc ͑T͒͞d ln T ] [12] vs T changes sign from negative to positive. However, the large disorder required to localize electronic wave functions leads to the slowly varying t being short (typically ϳ10 215 s). The IoffeRegel condition [13] requires k F l ϳ 1, where k F is the Fermi wave vector and l is the mean free path. Approaching the IMT from the metallic side, the optical conductivity [s͑v͒] is monotonically suppressed due to the short t beneath the free carrier s Drude ͑v͒ at low energy [2,14]. For short t, localization corrections to the metallic Drude response result in a dielectric function [e͑v͒] that is positive in the far infrared [2,4,11,14], in contrast to the negative low energy e Drude ͑v͒ for usual metals [15].In contrast, a very different IMT is presented by an array of 3D (spatially [16,17] and electronically [18] anisotropic) metallic ellipsoids with an open Fermi surface [6,7,10,19] separated by a disordered quasi-1D medium (inhomogeneous disorder model). Conduction electrons in isolated 1D systems are localiz...