adv gis quiz 2 Flashcards

1
Q

accessibility

A

relative ease by which the locations of activities such as work, school, shopping, recreation, and health care can be reached from a given location

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2
Q

why measuring accessibility is important

A
  • resources are scarce
  • not uniformly distributed
  • disadvantaged groups might suffer more from poor access
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3
Q

how accessibility is determined

A

distributions of supply and demand and how they are connected in space

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4
Q

four categories access can be classified into

A

potential vs revealed access
spatial vs aspatial access

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5
Q

revealed accessibility

A

actual use of a service

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6
Q

potential accessibility

A

probable utilization of a service

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7
Q

spatial access

A

emphasizes importance of a spatial separation between supply and demand as a barrier or facilitator

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8
Q

aspatial access

A

stresses nongeographic barriers or facilitators

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9
Q

supply-demand ratio method

A

used before gis, computes ratio of supply vs demand to measure accessibility

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10
Q

floating catchment area (FCA) method

A

catchment area floats from one residential location to another across the study area, and defines the accessibility for all locations

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11
Q

problems with FCA

A
  • assumes services within a catchment area are fully available to residents within that catchment area and residents use only those services
  • doesn’t account for competition, which can decrease demand
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12
Q

2SFCA - two step floating catchment area

A

repeats the process of floating catchment twice (for each supply location, search demand locations and for each demand location, search supply locations)
considers interactions between demands and suppliers

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13
Q

how to measure catchment area for 2SFCA

A

use travel time NOT euclidean distance

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14
Q

General Transit Feed Specification (GTFS)

A

incorporates data describing transit trips including route info, schedules, patterns, stops, services, trip paths, fares, and agency contact info

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15
Q

what is trade area analysis necessary for

A

site selection of a retail store

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16
Q

trade area

A

geographic area from which the store draws most of its customers and within which market penetration is highest

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17
Q

spatial interaction

A

realized flow of passengers or freight between an origin and a destination
transport demand/supply relationship expressed over a geographical space

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18
Q

complementarity (conditions for spatial flows)

A

there must be a supply and demand between the interacting locations

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19
Q

intervening opportunity (conditions for spatial flows)

A

a location may offer a better alternative as a point of origin or as a point of destination

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20
Q

transferability (conditions for spatial flows)

A

mobility must be supported by transport infrastructure, implying that the origin and the destination must be linked

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21
Q

origin/destination matrices

A

require directional flow information between a series of locations

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22
Q

gravity model

A

most common formulation of spatial interaction method
attraction between two objects is proportional to their mass and inversely proportional to their respective distance
ex. NYC and London have their own pops and they are ___ miles away, so multiply their pops and divide by miles to determine interaction strength

23
Q

analog method and regression models

A

uses existing store or several stores as analogs to forecast sales in a proposed similar facility
Y = b0 + b1x1 + b2x2 + ….
Y = store profits/sales
x = explanatory variables
b = regression coefficients to be estimated

24
Q

proximal area method

A

assumes consumers choose the nearest store among similar outlets

25
Q

proximal area method - consumer based

A

begins with consumer location and searches for nearest store
consumers that share the same nearest store constitute the proximal area for that storeq

26
Q

proximal area method - stores based

A

constructs thiessen polygons from the store locations, and the polygon around each store defines the proximal area for that store
layer of thiessen polygons may then be overlaid with that of consumers to identify demographic structures within each proximal area

27
Q

reilley’s law of retail gravitation

A

consider both distance (or time) from and attractions (better prices or goods, etc) of stores

28
Q

reilly’s law of retail gravitation equation

A

S1/d1x^2 = S2/d2x^2

29
Q

factors that influence trade areas

A

population of community
proximity of other competing business districts
mix of businesses in your community
attractions
traffic patterns

30
Q

convenience trade areas

A

based on the purchase of products and services needed on a regular basis

31
Q

destination trade area

A

based on the purchase of “major” products and services (like ikea)

32
Q

focus group use to define trade area

A

have participants shade on the map where they think the convenience and destination trade areas lie and use consensus

33
Q

simple rings - Defining Trade Areas Using GIS

A

choosing a certain distance radius

34
Q

data driven rings - Defining Trade Areas Using GIS

A

based on business district values such as volume of sales, store size, or number of stores rather than distance

35
Q

drive time polygons - Defining Trade Areas Using GIS

A

how long it takes to drive somewhere (ex downtown is a much smaller polygon than suburbs since you go much less distance over time in the downtown)

36
Q

thiessen polygons - Defining Trade Areas Using GIS

A

use thiessen polygons

37
Q

gravity modeling

A

probability of customer choosing a certain place relative to the other available places

38
Q

customer street address or zip code - Defining Trade Areas Using GIS

A

using street address or zip code to see what customers are coming from what areas

39
Q

regression analysis function

A

used to specify and test a functional relationship between variables

40
Q

why use regression?

A

explore correlations
predict unknown values
understand key factors

41
Q

regression equation

A

mathematical formula applied to the explanatory variables to best predict the dependent variable you are trying to model
y = b0 + b1x1 + b2x2 + ….
y=dependent variable
x=independent variable
b=regression coefficient

42
Q

regression coefficients

A

computed by the regression tool. they are values, one for each explanatory variable, that represent the strength and the type of relationship the explanatory variable has to the dependent variable

43
Q

p-value

A

small = small probabilities and suggest that the coefficient is actually important to your model

44
Q

r squared

A

quantify model performance (closer to 1 the better the line fits the data)

45
Q

residuals

A

difference between an observed outcome and its predicted value using the regression equation is the residual

46
Q

ordinary least squares (OLS)

A

most common regression technique
regression line is chosen because it is the line that comes closes to most of the points

47
Q

six statistical checks

A
  1. are the explanatory variables helping your model? (check asterisk)
  2. are the relationships expected? (check sign)
  3. are any of the explanatory variables redundant? (check VIF)
  4. is the model biased? (p-value for the Jarque-Bera test)
  5. are all key explanatory variables included in the model? (check residuals)
  6. how well is the model explaining the dependent variable? (r squared and AIC)
48
Q

Global Moran’s I statistic null hypothesis

A

attribute being analyzed is randomly distributed among the features in the study area

49
Q

geographically weighted regression (GWR)

A

provides a local model of the variable or process you are trying to understand/predict by fitting a regression equation to every feature in the dataset

50
Q

how GWR works

A

constructs separate equations by incorporating the dependent and explanatory variables of the features falling within the neighborhood of each target feature
the shape and extent of each neighborhood analyzed is based on the neighborhood type and neighborhood selection method parameters

51
Q

number of neighbors

A

neighborhood size is a function of a specified number of neighbors, which allows neighborhoods to be smaller where features are dense and larger where features are sparse

52
Q

distance band

A

neighborhood size remains constant for each feature in the study area, resulting in more features per neighborhood where features are dense and fewer per neighborhood where they are sparse

53
Q

local weighting scheme

A

weights are determined using a kernel, which is a distance decay function that determines how quickly weights decrease as distances increase

54
Q

two kernel options in local weighting scheme parameter

A

gaussian weight
bi-square weight