Classification Process
The first step in determining compliance with the FCC conditions of DSL deployment is to categorize each wire center as urban or rural. This must be done in consultation with state commissions should they choose to engage in such consultations.1 The sections that follow give a more detailed description of urban/rural classification process. A detailed table of all Verizon wire centers within the state of Texas follows in section 4.
3.1 Density
The FCC suggested a dichotomous classification for the density of each wire center – urban or rural. Verizon proposes to use Metropolitan Statistical Areas, or MSAs, as the best method to classify wire centers. MSAs represent adjacent counties with a similar community of interest, a minimum population, and surrounding a core population nucleus. MSAs are universal across the United States and already in use by the Federal Office of Management and Budget, thereby making them the most objective of the classification methods that could be employed.
Verizon considers a wire center to be within an MSA if more than 50% of the area served by the wire center is within the MSA.
Since MSAs are, as the name implies, metropolitan areas, these are the urban areas. The Federal Office of Management and Budget has defined the MSAs for the United States.
“Metropolitan statistical area (MSA): A geographic entity, defined by the Federal OMB for use by Federal statistical agencies, based on the concept of a core area with a large population nucleus, plus adjacent communities having a high degree of economic and social integration with that core. Qualification of an MSA requires the presence of a city with 50,000 or more inhabitants, or the presence of an UA (urbanized area) and a total population of at least 100,000 (75,000 in New England). The county or counties containing the largest city and surrounding densely settled territory are central counties of the MSA. Additional outlying counties qualify to be included in the MSA by meeting certain other criteria of metropolitan character, such as a specified minimum population density or percentage of the population that is urban. MSAs in New England are defined in terms of cities and towns, following rules concerning commuting and population density. MSAs were first defined and effective June 30, 1983. ” 2
A map of MSAs within the United States follows. The MSA boundaries are used to determine whether a central office is rural or urban.
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Figure 1: MSAs within The United States and the Verizon footprint
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