 Parsons (2000) proposes that if a simple is white in one region and grey in another, then it has a fundamental, intrinsic, distributional property. Some distributional properties, such as being black all over, are uniform. Others, such as being polka-dotted are non-uniform. When a simple has a non-uniform distributional property, this fact is not grounded in its having parts, configured in a certain way, that each have simpler, uniform properties. Nor is it grounded in the simple's standing in incompatible relations (being white at and being grey at) to different spacetime regions. Rather, it is an ungrounded fact about the simple. This apparently avoids the worries about extrinsicness that face the relativizing approach, and it makes no appeal to Markosian's unorthodox notion of constitution.