Loop analysis of causal feedback in epidemiology: an illustration relating to urban neighborhoods and resident depressive experiences.
The causal feedback implied by urban neighborhood conditions that shape human health experiences, that in turn shape neighborhood conditions through a complex causal web, raises a challenge for traditional epidemiological causal analyses. This article introduces the loop analysis method, and builds off of a core loop model linking neighborhood property vacancy rate, resident depressive symptoms, rate of neighborhood death, and rate of neighborhood exit in a feedback network. External interventions and models including resident social isolation and neighborhood greenspace programs are hypothesized to predict different effects upon depressive symptoms and neighborhood conditions. I justify and apply loop analysis to the specific example of depressive symptoms and abandoned urban residential property to show how inquiries into the behavior of causal systems can answer different kinds of hypotheses, and thereby compliment those of causal modeling using statistical models. Neighborhood physical conditions that are only indirectly influenced by depressive symptoms may nevertheless manifest the mental health experiences of their residents; conversely, neighborhood physical conditions may be a significant mental health risk for the population of neighborhood residents. I find that participatory greenspace programs are likely to produce adaptive responses in depressive symptoms and different neighborhood conditions, which are different in character to non-participatory greenspace interventions.
Dinno
Alexis
A
University of California at San Francisco, San Francisco, CA, USA. alexis.dinno@ucsf.edu
D015984:Causality; D003863:Depression / Q000453:epidemiology* / Q000503:physiopathology; D030141:Feedback, Psychological; D006801:Humans; D008962:Models, Theoretical; D012111:Residence Characteristics; D014481:United States / Q000453:epidemiology; D014505:Urban Population
Ann N Y Acad Sci. 1974;231(1):123-38
4522890
Am Nat. 2003 Jun;161(6):876-88
12858273
Math Biosci. 2005 Sep;197(1):1-14
16043195
Am J Epidemiol. 1986 Sep;124(3):372-88
3740038