Table 3. Relationship Between Neighborhood Sociodemographic Characteristics and Density of Large Chain Restaurants, Los Angeles County, California, 2016a .
| Quartile | Mean (Standard Deviation) |
|||
|---|---|---|---|---|
| Percentage of Non-Hispanic White Residents | Percentage of Residents with >High School Education | Percentage of Residents Below the Poverty Level | Median Household Income, $ | |
| Percentage of restaurants that are large chain b , c (based on the number of locations nationally) | ||||
| Quartile 1 (0%–18%) | 36.0 (28.4) | 60.9 (21.8) | 17.0 (10.7) | 68,360.7 (32,674.4) |
| Quartile 2 (19%–26%) | 35.2 (28.8) | 58.4 (24.0) | 18.4 (9.9) | 65,370.3 (32,879.2) |
| Quartile 3 (27%–35%) | 26.8 (23.4) | 56.1 (20.4) | 15.8 (8.0) | 65,832.0 (24,492.2) |
| Quartile 4 (>35%) | 28.4 (24.2) | 56.9 (20.4) | 15.6 (11.0) | 71,683.3 (35,499.6) |
| Percentage of restaurants that are large chain b , c (based on the number of locations in Los Angeles County) | ||||
| Quartile 1 (0%–14%) | 40.5 (28.8) | 64.4 (21.7) | 15.4 (10.2) | 74,177.7 (36,175.4) |
| Quartile 2 (15%–22%) | 34.2 (28.0) | 59.2 (24.1) | 18.1 (11.1) | 66,282.7 (30,176.5) |
| Quartile 3 (23%–29%) | 27.3 (22.3)d | 56.0 (18.4)e | 16.0 (7.0) | 64,073.5 (21,896.4) |
| Quartile 4 (>29%) | 24.8 (23.9)f | 53.0 (20.8)g | 17.3 (11.0) | 67,197.8 (35,946.7) |
Neighborhoods (N = 247) and their boundaries were defined according to the Los Angeles Times’ Mapping L.A. project. All analyses excluded 8 neighborhoods with <1,000 residents and 3 neighborhoods with >15 restaurants per 1,000 residents.
Results did not substantively or significantly change when analyses were conducted on neighborhoods with ≥10 restaurants (n = 215).
Large chain restaurants were defined as restaurants with ≥20 locations.
P = .005 for difference between quartile 3 and quartile 1, based on simple linear regression.
P = .03 for difference between quartile 3 and quartile 1, based on simple linear regression.
P = .001 for difference between quartile 3 and quartile 1, based on simple linear regression.
P = .003 for difference between quartile 3 and quartile 1, based on simple linear regression.