 In physics, a homogeneous material or system has the same properties that every point, it is uniformed without irregularities. A uniform electric field which has the same strength and the same direction at each point would be compatible with homogeneity. All points experience the same physics. The material constructed with different constituents can be described as effectively homogeneous in the electromagnetic material stone main, when interacting with the directed radiation field light, microwave frequencies, etc. Mathematically, homogeneity has the connotation of invariance, as all components of the equation have the same degree of value whether or not each of these components are scale to different values, for example, by multiplication or audition. Cumulative distribution fits this description. The state of having identical cumulative distribution function or values. The definition of homogeneous strongly depends on the context used. For example, a composite material is made up of different individual materials, known as constituents of the material, but may be defined as a homogeneous material when assigned to function. For example, past fault paves are roads, but is a composite material consisting of past fault binder and mineral aggregate, and then weighed down in layers and compacted. However, homogeneity of materials does not necessarily mean isotropy. In the previous example, a composite material may not be isotropic. In another context, the material is not homogeneous and so far as it is composed of atoms and molecules. However, at the normal level of our everyday world, the paint of glass or a sheet of metal is described as glass or stainless steel. In other words, these are each described as a homogeneous material. A few other instances of context are. Dimensional homogeneity you see below is the quality of an equation having quantities of same units on both sides. Homogeneity in space implies conservation of momentum, and homogeneity in time implies conservation of energy.