Monday, July 26, 2010
Geovisualization Using ArcScene
Above: Slope spatial view with base layer.
Above: Aspect spatial view with base layer.
Above: ArcScene view with lookout point.
Wednesday, July 21, 2010
Spatial Analysis
Iowa contains 99 counties.
2. Which county in Georgia contains the largest number of people, as of the year 2001?
The county with the largest population in the year 2001 was Fulton County, with 832,094 people.
3. How many cities, with populations greater than 15,000, are located within the State of Washington?
There are 39 cities in the state of WA with populations of 15,000 or more.
4. How many miles long are all of the interstates that are crossed by the outline of Los Angeles County?
The total length of all interstates in Los Angeles County add to a sum of 3851.13751 miles.
5. Simplify the Urban Boundaries feature class so that only the urban areas of Los Angeles County are visible. Include a screenshot of this new layer in your blog. How many acres of urban area lie within Los Angeles County?
There are 1,367,445 acres of urban area in L.A. County. I used the clip overlay function to simplify the Urban Boundaries feature class.
6. How many zip codes have their centroid in Los Angeles County?
There are 522 zip codes that have centroids located in L.A. County.
7. Create a layer displaying the provinces of Canada using the data provided to you in the Canada dataset. Save this new layer under the Canada dataset using the name Provinces. Include a screenshot of this new layer in your blog.
I used the dissolve tool to create a new feature class of all provinces.
8. Which Native American Indian Reservations lie within 75 miles of the City of Thurso in Quebec, Canada?
There are five reservations within a 75 mile zone of Thurso:
Indian Reserve, Doncaster Indian Reserve 17
Indian Reserve, Kitigan Zibi Indian Reserve
Indian Reserve, Kahnawake Indian Reserve 14
Indian Reserve, Kanesatake Indian Reserve 16
Indian Reserve, Akwesasne Indian Reserve 15
Wednesday, July 14, 2010
Census Maps
Above: Overall, concentration levels of Asians were lower than for Blacks; this was due in part to the fact that there are fewer Asians in the total population than Blacks. In 1999, highest levels of self-reported Asians were concentrated in the West, mostly in the states of California, Oregon, Washington, Alaska and Hawaii. Select areas in the Eastern United States also had concentrated populations of Asians: the New York region appears to have higher concentrations. The threshold, again, is too general to give insight into how these concentrated areas compare to one another. The range, 17.57% to 46.04% does not represent diversity as clearly. Perhaps inserting another tier, ranging from 35% to 46.04% would have better illustrated the distinction. Other regions that had more diffuse, but significant concentrations of Asians, were Florida, Texas, Michigan, Arizona, Nevada and Wisconsin. Again, contrasting this data with more recent data would show trends not currently visible.
Above: Although somewhat ambiguous in its definition, this map reflects the distribution of respondents who identified themselves as "Some Other Race" in 1999. According to the 2000 Census, "Some Other Race" is an "other" category, reserved for self-reporting a race that is not represented by a given category within the survey. Because "Hispanic" or "Latino" is not a given category on the census (the only choices are White, Black or African American, Asian, American Indian or Alaska Native, Native Hawaiian or Pacific Islander, and some other race) this category is likely selected by people who self-identify as Latino. Within this category, there is the option to write in a race, such as Mexican, Puerto Rican, Cuban or some other self-reported race. Assuming that this is the primary group reflected in this map, the populations are concentrated in the Southwest, as well as the Northwest and Florida. The greatest concentrations (20.83% to 39.08%) are located in California, Arizona, New Mexico, Colorado and Texas. Washington, Kansas and Idaho also have a few counties that report relatively high concentrations.
Overall Map Series:
In order to compare these maps to each other- which would be possible, given that the data was all collected in the same year from the same survey- the breaks would have to be set equal to one another. As the maps are now, they only reflect concentrations of one race compared to total population, whereas if the breaks were set to match one another (in increments of 10% for example) then, it would be possible to compare concentrations of race by county nationally. These maps are only useful insofar as they show distribution at a given time period; however, these are static frames that do not reflect moving or changing patterns of dispersion. Because these maps were created in GIS, it would be possible to make them dynamic, given more data (from other years) and other variables, such as housing information or some other factor, to show other trends.
Overall Impressions of GIS:
Now that I better understand how GIS uses Excel tables, I can imagine using GIS in new ways. Prior to doing this lab, I didn't understand how I could find data on the web and harness GIS to analyze it, but after undertaking the process to find data sets, download them, edit them, upload them and join them, I feel like I understand how to use it in the future for more complex tasks.
Wednesday, July 7, 2010
ArcMap Projections
Above: Equal Area Map Projections preserve area.
Above: Conformal Map Projections preserve angles.
Significance:
Map projections take a three-dimensional object, the earth which is a sphere, and project it onto a two-dimensional surface. Regardless of the method used, distortions always occur. This is why we different types of projections are used: equidistant projections preserve distance; equal area projections preserve area; and conformal projections preserve shape. No projection is perfect however, and depending upon the purpose of the map, the element that needs to be preserved must be identified. In preserving distance, often times, area and shape are sacrificed. This is true of the other two variables as well; therefore, different map projections serve specific purposes and should not be used for other purposes because they are inaccurate.
Perils:
Map projections can preserve area, shape, distance, scale or other factors. However, no map projection is perfect enough to preserve all properties. Because of this, distortion occurs. In changing the surface of the projections, different properties are preserved.
The conformal projections were the Mercator and the Gall Stereographic. The Mercator uses a cylindrical projection and is often used for navigation because it preserves linear scale and angle. However, it distorts shape and makes large objects seem larger than they are; the scale increases towards the poles. This is why Russia and Greenland, for example, appear inordinately large. The estimation of distance was inaccurate: standard error (the difference between the true value and the estimate divided by the true value and the result multiplied by 100) was 45.9%. The Gall Stereographic however, was far more accurate, with only 3.2% error. It projects the sphere onto a plane; it does not preserve angles, nor distances or areas of figures. It does preserve angles.
The equal area map projections were the Sinusoidal and the Mollweide. The Sinusoidal uses a pseudocylindrical projection to preserve scale along the Meridian. Area is preserved on the map. The error for the Sinusoidal projection was 16.9%. The Mollweide is also a pseudocylindrical projection that is often used to model the sky. It does not preserve angles or shape, only area. This is reflected in the curvature of the continents. Error for the Mollweide was 14.4%.
The equidistant projections were the Equidistant Conic and the Plate Caree. The Equidistant Conic is projected onto a cone and has equally spaced parallels. Area and angles are not preserved, only distances. Distortion increases below the equator. Error for the conic is 0.61%. The Plate Caree projection is a simple grid that spaces meridians and horizontals by circles of latitude. This map is highly inaccurate, but useful for thematic mapping, due to easy translation to pixels. The projection appears to be highly distorted horizontally; error is 46.8%.
Potential:
In representing distance from D.C. to Kabul, the most accurate map projection was the Equidistant Conic; it had the lowest value for standard error. The most inaccurate map projection was the Plate Caree, which had the highest error. If the time is not taken to make these comparisons among maps, reported data, such as distances, angles and area can be highly inaccurate. It is important to use projections that will best represent the properties studied.
Thursday, July 1, 2010
Completed Arc Map Tutorial
Above: Exercises 1-5 of the Arc Maps tutorial.
Working hands-on, independently with the GIS software was the best way to tackle the challenge. I feel that after hearing so much about the power and potential of GIS to solve problems, there was no better way to witness this than by completing this basic tutorial. Upon reflection, I still feel that had it not been for the detailed, step by step instructions, I would have been very lost working alone, even during my second time of repeating the process. I think that this is due in part to my lack of solid computer skills and fundamental understanding about concepts such as folder hierarchies and saving my work. I have always thought of myself as a computer-literate person, but I now realize how much more I need to understand about harnessing the power of the computer in order to attack problems and manipulate data to produce logical results.
The struggles that I faced were not unlike the feeling I had when I was forced to teach myself basic knowledge of Adobe Creative Suite in the course of a week. I had to learn how to manipulate images in Photoshop, blend them with scanned sketches and organize them alongside original maps that I had created in Adobe Illustrator, into a tabletop book using InDesign. I had so many unanswered questions and I realized that if I could not figure out how to work independently, I would not succeed. This is where I gained a profound understanding, and eventually appreciation, for the concept of layers in a document. This was not unlike ArcGIS, although the data layers in GIS are more complex.
One fear that I have upon completing the tutorial comes from the realization that all of the data that I used was prefabricated and came from a reliable database. I didn’t need to find this information myself; I simply had to access it. But I can assume that this will rarely be the case in solving future problems and I feel that my understanding of how the computer finds the data, retrieves it and stores it still is somewhat unclear to me. I am becoming aware slowly of all of the resources at our disposal. But what good will these resources do me in the future, if I am not confident in how to access them?
I am amazed at the remote access technology that allowed me to complete my assignment from outside of the lab on a Mac platform. I was proud of myself for figuring out how to access the computer lab from off-campus, following the directions that were provided. I also felt a great sense of relief and satisfaction from completing the tutorial. It was an intense process to complete all five tasks, and I felt that there was so much that could go wrong at each step, especially working outside of the network on a non-PC computer. It was difficult, admittedly, to find the motivation to close my screen filled with my completed work and begin again from scratch, pushing myself not to refer back to my notes nearly as much the second time. I did feel increased confidence, but not much.
I feel that I need to still complete the tutorial several more times before I can really internalize the necessary procedures for working with data. I was so absorbed in managing details (rescaling the page, matching the color palate to that of the example) that I am worried that I did not really grasp the deeper significance of each task. In repeating these tasks, I know that I will eventually learn to break away from my myopic, detail-oriented mindset and understand the concepts behind each step. I know that when I reach this level of confidence with the software, I would actually be able to visualize what steps I would have to take in order to solve a problem, such as creating a table from two data sets in order to plot a new graph that would explain a new relationship. Until I reach that level of comfort with the software though, I know that I will be referring back to the directions from the PDF as my crutch to assist me when I become confused.
Overall, I believe that completing this tutorial helped me gain a deeper understanding of how ArcGIS can be used to solve complex problems. I had a vague understanding beforehand, but nothing makes more sense than actually attempting it individually, hands-on. Learning in this way is tough and frustrating, but as long as I keep retrying the tutorial, I believe that I will be less likely to forget how to use the software.