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142 Cards in this Set
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- Back
- 3rd side (hint)
Geographic information |
Info about where something is or what is at a certain location It can be detailed, and coarse
- need info about location/time/ attributes
Example: a forest where a few spotted owls remain - WHERE spotted owls are is geographic info or location - WHAT Trees grow in the areas inhabited by the owls is also geographic info
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What is GIS? |
Geographic information systems
A tool
A special purpose database in which a very common spatial coordinate system is the primary means of reference Covers measurement, characterization, data representation, visualization, and analysis |
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What does a comprehensive GIS require? |
1. Data input from maps, aerial photos, satellites, survey, etc. 2. Data storage, retrieval, query system 3. Data transformation, analysis, modeling, including spatial analysis 4. Data reporting, such as maps and reports and plans |
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What is GISci? |
GISc/GIScience The theories and ideas |
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Themes raised by GIS |
1. All info in GIS is linked to a spatial reference. - uses geo-references as the primary means of storing and accessing info 2. GIS integrates technology 3. GIS should be viewed as a process rather than merely a software |
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Chrisman 1997 definition of GIS |
The organized activity by which people... Measure... aspects of geographic phenomena and processes Represent... the measurements, usually in the form of a computer database to emphasize spatial themes, entities, and relationships Operate... upon these representation to produce more measurements and to discover new relationships by integrating disparate sources Transform... these representations to confirm to other frameworks of entities and relationships |
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What are we interested in? |
The geographic question, at all times. GIS provides tools to expedite the spatial analytical process |
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Phenomena |
Change in space and time Can be viewed (& represented) across many scales and resolutions. The way we record and represent them influences the way they are perceived and understood |
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GISystems |
Refers to a collection of practices, software, and hardware with the ability to collect, store, analyze, and print information about the earth's surface (or any other scale of geographic data) |
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GIS vs GIScience |
GIS: a mix of hardware and software used to run a spatial analysis and mapping programs GISc/GISci/GIScience: theoretical and conceptual basis for procedures incorporated in GIS software. |
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Mapping process |
A process of communication, concepts/ facts transmitted through maps Data collection Map construction Map use Map reading Map analysis Map interpretation |
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Promises of GIS |
1. Ability to integrate large quantities of information 2. Powerful repertoire of analytical tools 3. Maps layers can be arrayed to display different information 4. Ability to separate information into layers and then combine it with other layers of information |
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Before leaping into a GIS project... |
1. What it's your objective 2. What are you trying to determine 3. So what variables would you need 4. What relationships would you be trying to show |
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Transect |
A linear path from a to b. Looking at how variables change across that path. |
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Entity definition |
Bare geometry as a way to classify things in reality. Points, lines, areas, volumes. Sometimes also called entity definition.
The way we conceptualize objects in the real world as one or more types of spatial entities (points, lines, areas)
Examples: - bus point = point like - street network = line like - footprint of the auditorium = area like |
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Vector GIS |
Represents points, lines, and area like features through connections of points and lines |
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Discrete phenomena |
Relatively easy to identify the start/end or where they exist/ do not exist. > can define by capturing the coordinates of each corner > each point/node must be connected - vector representation of the footprint of this feature > the feature only exists in one single point in space |
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Continuous phenomena |
Exist, potentially everywhere in varying degrees - elevation, temperature, pressure... - no fixed borders - must assign discrete variables to the data in order to store the data spatially (discretization) |
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Discretization |
To sample reality by assigning discrete values to continuous phenomena in order to create a representation of that phenomena. 4 methods. |
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Discretization method 1 |
Taking measurements at sample points (weather stations, traffic counters, intersections) |
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Discretization method 2 |
By taking transects or cross-sections at intervals. Then interpolate between sample sites - geological sampling |
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Discretization method 3 |
Divide the area into patches/zones, and assuming the variables are constant within each zone. - Soil mapping - Within the zones, the variable is homogeneous - the principle behind enumeration for the census tracts |
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Discretization method 4 |
Drawing contours, elevation in topographic maps |
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Problems with discretization |
- each method creates discrete objects (lines, points, areas) - each method is approximate, capturing only part of the real variation What data is missed/lost through this process? What is sampled/represented? Has a transformation occurred? Usually loss of data |
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Binary logic |
Yes/no, black/white |
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Fuzzy logic |
More than just two states of an object. Where does a forest begin? Where the density surpasses a defined threshold. |
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Concrete frames of reference |
Or absolute. External frame of reference, relationships- distance |
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Abstract frames of reference |
How do we locate ourselves and other things Places and place names (here and there) |
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Geographical grid |
Plane grid- Most convenient, but least accurate Spherical coordinate system with latitudes and longitudes used for determining the locations of surface features. |
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Parallels |
Latitude. East-west lines parallel to the equator. Are constantly parallel. Meridians and parallels always intersect at right angles. |
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Meridians |
Longitude North-south lines connecting the poles. Meridians converge at the poles. Meridians and parallels always intersect at right angles. |
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Latitude |
Parallels. Is an angle from the equator (N, S). Notation: degrees, minutes, seconds, N, S |
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Longitude |
Meridians The angle around the earth. Measured from an arbitrary zero (prime meridian, Greenwich). Notation: degrees, minutes, seconds (E / W) |
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What is map protection? |
Transformation of the spherical surface into a plane surface. All meridians, parallels, human, and physical features are transformed. |
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Significance of map projections |
1. Distortion is always introduced 2. Distortion is inevitable but you can choose different types 3. Goal= select a MP with distortion that does not interfere with the purpose of your geographic inquiry 4. A poorly chosen map projection can distort your thematic data |
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Developable surface |
A developable surface is a simple geographic form capable of being flattened without stretching. The point of direct contact between this surface and the generating globe has no distortion What kinds of flattenable surface are spheres projected onto? Plane, cylinder, cone = azimuthal, cylindrical, conic projections |
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Azimuthal (planar) Map Projections |
Surfaces projected onto a planar surface 1. Tangent at a point on the sphere (simple form): standard point
2. Pass through a sphere (secant form): standard line |
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Tangency in Azimuthal MP |
Tangency: varies the projection - polar aspect: tangency at a pole - oblique aspect: tangency at mid-latitude - equatorial aspect: tangency at equator |
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Distortions in Azimuthal MP |
Increase from a standard point or line - increase outward in concentric bands - conformal Azimuthal projections: area exaggeration increases outward - equal area Azimuthal projections: shape distortion increases outward - can be varied to preserve area, angle, distance, direction |
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Cylindrical Map Projections |
Projection onto a cylinder - tangent at 1 or more lines: standard lines - equator is the most standard line
- tangency can be varied - distortions increase away from the lines or tangency Mercator, traverse mercator, Robinson |
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Conic Map Projections |
Projection onto a cone. - tangent along one or more standard lines - distortion increases away from line of tangency - albers projection and patterns of distortion - amulet projection and patterns of distortion |
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Tissot's Indicatrix |
A way to compare relative distortion of different projections 1. Perfect circles of equal size on globe 2. Reveals patterns of distortion on projected maps |
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Conformal map |
Maps that preserve shape |
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Equivalent maps |
Maps that preserve area |
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Equidistant maps |
Maps that preserve distance. |
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Projection |
The transformation and representation of three dimensional space as two dimensional surface |
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Coordinate system |
A reference system for measurements defined by the projection |
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Geographic coordinate system |
Measures locations in degrees (lat, long) Major parameter is it's datum. |
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Projected coordinate system |
Uses a projection to transform the latitude and longitude to X and Y coordinates. Based on a geographic coordinate system. Makes the linear measurements more accurate. |
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Geodesy |
The study of the shape of the earth |
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Ellipsoid |
A mathematical approximation as a representation of earth. Attempt to find a reasonable fit to the geometry in question |
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Projected data |
Data explicitly projected in a projected coordinate system |
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Unprojected data |
Data in a geographic coordinate system and projected in its raw form. Not projected to a plane, cylinder or cone. Data is in lat/long. |
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Analogue data sources |
Paper, nondigital. Illustrations, photographs, questionnaires, etc. |
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Digital data sources |
Nonpaper data, digital, stored online. GPS data, excel spreadsheets, digital data sets... |
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Primary data |
Data directly sampled/ gathered |
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Secondary data |
Data purchased/ procured from original source of sampling |
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Value of quantitative data |
Repeatable |
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GPS - global positioning system |
A system of: earth orbiting satellites transmitting precisely timed signals, ground control stations, mobile receivers for consumers. - provide direct measurement of position on the earth's surface - location expressed in long/lat |
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Accuracy |
Represents how close to a measurement comes to its true value |
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Precision |
How close a series of measurements are to eachother
Hire reproduceable measurements are |
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Spatial data |
Where things are |
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Attribute data |
What things are. Ex: material, weight, height, elevation |
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Geoid |
Model of shape if the earth based on msl(mean sea level). Trying to average out the highs and lows of the surface geometry of the whole planet |
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Datum point |
A reference point from which measurements are made from. Serves to provide known locations to begin surveys and create maps. |
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Horizontal datum |
Used for describing a point on the earth's surface, in latitude and longitude, or another coordinate system |
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Vertical datums |
Used to measure elevations or underwater depths |
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Geodetic datums |
Define the reference for our characterization of the size and shape of the earth and the origin and orientation of the coordinate systems used to map the earth |
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Datums: considerations and implications |
1. Referencing geodetic coordinates to the wrong datum = position errors 2. Different nations and agencies use different datums 3. Requires careful datum selection and careful conversion between coordinates in different datums |
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Vector data model |
Geographic entities stored as nodes, line segments, and polygons.
Basic units = points (nodes), lines (arcs), and polygons
Efficient- does not represent empty space
Unique for geographic phenomena edith complex geometry. Stores typology.
- uses discrete line segments or points to identify - discrete objects (boundaries, streams, cities) are formed by connecting line segments - vector objects do not necessarily fill space, empty space is described within boundaries of the polygon - tells where everything occurs, gives a location to every object |
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Raster data model |
An abstraction of the real world where spatial data is expressed as a matrix of cells or pixels, with spatial position implicit in the ordering of the pixels.
Data divided into discrete units. Used for algorithmic analysis of continuous data.
Each cell contained location coordinates + attribute value.
Stores empty features in cells.
Often used for algorithmic analysis of continuous spatial data. - tells what occurs everywhere, at each place on the area |
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Reference map |
Serve as base maps. General purpose emphasis on geometric properties (distance, direction, area). Some not specifically interpreted (air photographs). Some are highly symbolic (topographic, nautical charts). |
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Thematic maps |
Special purpose, emphasis on a single theme not position extreme form of thematic maps.
Cartograms- distort geometry on purpose Mapping crime/ particular forms of crime |
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Digitization |
Making analogue data sources digital |
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Topography |
The precise physical location and shape of geographical objects |
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Quantification |
May be simple or complex. Simple: the maximum height of a mountain Complex: coding the characteristics of the forest |
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Data Structure |
Refer to the way the data is stored in the computer. Usually compatible with computer architecture. |
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Data Models |
A reflection on the way that we're imagine geographic space. Vector and raster |
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3 main database models |
1. Hierarchical data structures 2. Network systems 3. Relational database structures |
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Topology |
The logical relationships between the position of those objects. Stores relationships of one spatial element with respect to another. Relationships: adjacency/ connectedness/ containment |
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Entity |
An individual point, line, or area in a GIS database |
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Attribute |
Data about an entity.
In a vector GIS, stored in a database. In raster GIS the numerical code/ value of each cell represents the attribute present. |
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Feature |
An object in the real world (to be) encoded in a GIS database. |
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Data layer |
A data set for the area of interest in a GIS (separate layers for roads, buildings, services, etc.) |
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Image |
A data layer in a raster array. |
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Cell |
An individual pixel in a raster image/array |
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Function/operation |
A data analysis procedure performed by a GIS |
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Algorithm |
The computer implementation of a sequence of actions designed to solve a problem. (Applying mathematical rules to all cells in a raster array) |
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Euclidean |
A straight line, point to point distance |
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Perimeters |
The sum of straight line lengths |
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Areas |
The sum of areas of simple geometric shapes |
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Attribute queries |
Questions about the attributes of features. A spatial since the question & answer contains no analysis of spatial component of data. Could be performed by analysis of database. |
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Spatial queries |
Location added to attribute query... now a spatial query |
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Boolean operations |
Used to determine inclusion, exclusion, intersection, and union.
To operationalize queries.
Critical part of vector overlay.
Expressions: and, or, not, xor not, xor not, xor |
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Union: Boolean Overlay |
The combined area of two queries. The combined area = A.OR.B |
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Intersection: Boolean Overlay |
The area of overlap of A and B = A.AND.B |
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Clip: Boolean Overlay |
The area remaining when you trim/crop A using the portion of B that overlaps it. (A.NOT.B) |
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Buffer |
A construct around a point, line, or area that creates a new area, enclosing the buffed object.
Ex. - protected zone around lakes - service zone around bus route |
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Setbacks |
Like a buffer but constructed on the inside of a boundary. Regulations often made by municipalities. 1703, America, setback minimums for front yards in Williams-burg, VA |
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Vector overlay |
Requires the production of geometric composites with each new area having the key to source the attribute tables.
Relationships between features: proximity, containment, overlap |
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GIS intersect |
A process that takes two (or more) feature layers and determines where they spatially intersect. These are the areas where the two features share the same space. Results contain only where the features overlap |
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Dissolve, topical overlay |
Removes boundaries between polygons or nodes between arcs.
Features with the same attributes are dissolved. |
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Union, topological overlay |
All input features from both layers remain.
Attribute values are assigned by containment.
Attribute inheritance
Polygon & polygon only |
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Intersect, topological overlay |
Refer to "GIS intersect" Only features from overlap area exist in output. Attributes from both layers exist. Order of input and overlay does not matter. Polygon on polygon, line, or point |
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Clip, topological overlay |
"Cookie cutter" Only input layer features and attributes exist in output. Polygon on polygon, line, or point |
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Topological overlay types |
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Topology during spatial overlay |
1. Overlay 2 layers of area objects 2. Intersections between boundary lines of the polygons are computed 3. Boundaries are broken at each intersection 4. The intersections become new nodes in a composite typology 5. New polygons are labelled |
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Manhattan (network) distance |
The distance between two points measured along axes at right angles
Picture- green=euclidean |
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Viewsheds |
Viewsheds: are the portions of terrain that you can see from a certain vantage point |
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Vector viewsheds |
Construction of viewsheds relies on ray tracing. |
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Ray tracing |
A line is drawn from the origin point to all possible points in the coverage. Then the rays are followed, testing for elevation at each recorded intervening point.
As soon as a higher point is found, the viewshed is terminated in that direction. |
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Model builder |
Allows you to explicitly specify the process/ operation(s) you want to perform on data - graphical interface to process modeling in GIS - self documenting/exposed - file-based, stored with map document or stored with geodatabase - can be shared - built-ins, VBA, scripted tools (java) |
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Census |
A (usually complete) enumeration of a population; specifically: a periodic governmental enumeration of population |
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Census tract |
A geographic region defined for the purpose of taking a census |
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Choropleth mapping |
Using areal units to map variables. Allows us to attach quantified variables to predefined geographic areas. Areal units may be: - administrative areas - census transects - municipalities health service regions |
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Cartogram |
A type of map that shows statistical information on a diagrammatic form |
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Types of raster cell values |
Depends upon the reality being coded and the GIS
diff systems allow diff classes of values: - whole numbers (integers) - real (decimal) values - alphabetical value |
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Cell values (raster) |
Many systems only allow integers. Others allow different types, but restrict each separate raster layer to a single kind of value. Each cell is assumed to have one value. Inaccurate, a boundary may run across the middle of a pixel. In such cases a pixel is given the value of the largest fraction of the cell, or the value of the middle point of the cell. |
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Number substituting for ordinal data |
Integer values often act as a code number, which point to names in an associated table or legend. |
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Methods for determining which value is assigned to cells |
1. Values are averages for cells 2. Values are samples at cell centers 3. Values are samples at the grid nodes |
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Resolution |
Three minimum linear dimension of the smallest unit of geographic space for which data are recorded. |
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Raster resolution |
Refers to linear dimension of each cell. Refers to relative density of cells per unit area.
The higher the resolution of a raster, the smaller the cell size and thus, the greater the detail. |
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Spatial resolution vs scale |
Spatial resolution: the dimension of the cell size representing the area covered on the ground. - if the area covered by a cell is 5x5 m then the resolution is 5m The smaller the scale the less detail shown. |
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Advantages of raster |
- simple data structure - compatible with remotely sensed or scanned data - simple spatial analysis procedures |
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Advantages of vector |
,- requires less disk storage spaces - topological relationships are readily maintained - graphical output more closely resembles hand-drawn maps |
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Disadvantages of raster |
- requires greater storage space - graphical output may be less pleasing - projection transformations are more difficult - more difficult to represent topological relationships |
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Disadvantages of vector |
- more complex data structure - not as compatible with remotely sensed data - software and hardware are often more expensive - some spatial analysis procedures may be more difficult - overlaying multiple vector maps is often time consuming |
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Distances in raster |
Euclidean Manhattan Proximity |
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Local operations |
- produce a new layer from one or more input layers - the value of each new pixel is defined by the values of the same pixel on the input layer - neighboring or distant pixels have no effect - note: arithmetic operations make no sense unless the values have appropriate scales of measurement |
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Recoding or reclassification |
GIS allows us to make decisions based on likeness To determine if certain conditions are met. To combine layers. Useful when the number of unique input values has little variation or when the old layer has different values in each cell (can aggregate them). May sort the unique values found on the input layer and replace by the rank of the value. To make it easier to see spatial structures and distribution. |
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Reclassification as raster overlay |
Occurs when the output value depends on two or more input values |
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Local neighbourhood operations |
Assigning values to a raster cell, by sampling the values of local neighboring cells in the raster array. The value of a pixel on the new layer is determined by the local neighborhood of the pixel on the old layer. Not many cells away but a few cells away One of the most useful is filtering |
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Filtering |
Operates by moving a window across the entire raster
Frequently used in image processing, sometimes used to compare values in the window with those on the raster layer |
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High pass filters |
Filters that are used to isolate edges (or water bodies or crop extents) or linear features (mountains). Edge enhancement (exaggerates local detail) |
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Low pass filters |
Used to smooth out exceptional features.
To eliminate pockets of unusual values. (Eliminate a tiny pocket of low income in the midst of a prosperous area). Remove or reduce local detail |
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Isotropic distance |
Calculate the distance from each cell from a cell or the nearest of several cells.
Result is isotropic surface |
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Friction distance |
Another type of surface based on distance measurements Distance is weighted |
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Impedance distance |
When there is a barrier between two areas, we also calculate impedance values. Barriers may be absolute (mountain range) or relative/ partial |
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Variable buffers |
Created by assuming different impedance values around different portions of the line, point, or area. |
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Seacant vs tangent |
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Projected data |
Data projected in a projected coordinate system |
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Unprojected data |
Data projected in a geographic coordinate system, in it's raw format |
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