Tuesday, September 26, 2017

Creating a Distance Azimuth Survey Field Activity

Introduction
       
          The purpose of this field activity was to learn the concept of distance and azimuth by conducting a survey using related methods. Most surveys can be accurately handled through the most modern and advanced GPS technology. However, it is irresponsible to rely solely on technology. Situations can arise where the appropriate technology is unavailable or fails to work when it's needed.  Therefore, it's important to know the basic concept of distance and azimuth - a technique that can be applied with basic instruments that have been used for surveying for decades. In addition, it can be utilized in numerous conditions and is even the basis of other sampling techniques, like the point-quarter method.

Methods
       
          This field activity can be divided into two parts: "data collection" and "GIS processing."

          The study area of the survey was Putnam Drive, located on the south side of the Davies Center parking lot on the UW - Eau Claire campus in Eau Claire, Wisconsin (Figure 1). Putnam Drive is a dirt/gravel road that runs through a narrowly forested area at the foot of a hill. The trees are mostly deciduous, rooted in a swamp-like ground.

        Figure 1: A locator map of where the study was conducted in the state of Wisconsin.


          There are certain instruments that made this activity possible. A GPS was used to note the coordinates that a student stood at. A compass was used to get the bearing (90 degrees per quadrant - NE, SE, SW, and NW) and azimuth (0-360 degrees). The laser distance finder measured the distance of a central point to a tree. The measuring tape was used to measure the tree's circumference. Of course, this information was recorded in a notebook immediately (Figure 2).

       
Figure 2: Tools and devices used in the field: GPS, compass, field notebooks, pencil, laser distance finder, and measuring tape 

          To begin the first part of the field activity, each student in a group of three took responsibility for a portion of the lab. One student remained in one place known as the central point and took measurements of the tree's distance from the central point and it's azimuth. It's crucial that the student maintains the central point for all measurements - designated by the GPS. A second student measures the circumference of each tree. A third student records all measurements, including the coordinate location of the central point.

          The first step is to determine your location for the central point. Student 1 measures this using the GPS and will maintain this position for the duration of the survey. Student 3 records the coordinates.

           Then, student 1 will use the laser distance finder to measure the distance from the central point to a randomly selected tree in meters (the term "randomly selected" does not denote the sampling definition so it is not truly random). Student 1 will also determine the azimuth of the tree's location using a compass (Figure 3). Remember, some compasses measure bearing and not azimuth. Student 3, in addition to recording all measurements, should compute the correct azimuth.

          For example, you measure that a tree is 63 degrees SE. You would get its azimuth by subtracting 63 from 180 to get 117 degrees - the azimuth

Figure 3: Image of how a student uses the compass to read the compass bearing with the laser distance finder in hand to use in the same coordinate location.

       
           Next, student 2 would measure the selected tree's circumference at chest height (Figure 4).

Figure 4: Image of how a student measures the circumference of a tree at chest height.


          Student 3 will also record the species of the tree. However, this group wasn't knowledgable about tree species and used descriptive words to substitute as it's name. Since learning the concept of distance and azimuth was the focus of the activity, this was allowed.

          These steps are repeated for ten trees total at a given central point. The group conducted a second survey at another location on Putnam drive following the same method. Once completed, the group returned to the computer lab to transfer the data collected (Figure 5) into an Excel sheet for the second part of the activity.
Figure 5: Sample of the hardcopy notes and measurements recorded in the field.


          The second part of this activity was to process the data into ArcMap. All the data should be in a Excel sheet at this point (Table 1). Make sure the x values are recorded as negative values if you are in the western hemisphere, otherwise ArcMap will place your data in Asia.  

Table 1: Excel sheet of the data collected. Note that the last 2 decimal places were not recorded in the first survey due to a lapse in judgement. All decimals should be used for better accuracy.


          Once the data is in a saved Excel sheet, open ArcMap. From the ArcCatalog window, create a new folder for this survey and create a geodatabase within it. From this geodatebase, import the Excel sheet. 
    
          However, the data isn't useful yet. The Bearing Distance to Line command will import your Excel data into a feature class that can be displayed on ArcMap. This tool is in the toolbox, under Data Management and then Features. The data is now a feature class as lines. However, the ends of the lines should be points. Use the Feature Vertices to Points command, which also located in Data Management and Features, to create a point feature class from the vertices of the lines. There should now be two feature classes. 

          The resulting feature classes in this lab were displayed over a basemap to assess its accuracy. The attribute table of the point feature class the the original Excel sheet were joined in order to use attributes in the Excel sheet in the layer's symbology tab. This concluded field activity 2.


Results
          
          3 maps were created with the given data. First, a general map was established to assess the accuracy (Figure 6). The points indicate the trees measured, and the lines indicate the distance from the central point. One thing that was noticed was how inaccurate the surveys' locations are. The first survey's inaccuracy can be attributed to the lack of decimal places in the x-y coordinates. However, this group was unable to determine why the second survey, for which the decimal mistake was rectified, is the most inaccurately placed survey. In fact, it is placed where the Davies Center is (built after the basemap image was taken). Figure 7 shows approximately where the surveys were actually taken.

Figure 6: Azimuth and distance lines from a central point to trees sampled.


Figure 7: Approximately the true location the the surveys.


          The second map created was a unique values map of the different tree species (Figure 8). However, in this instance, this information means little as descriptive words were used instead of the actual species. Species names are need for an actual analysis of the data. Still, the methods for acquiring the data and displaying the data remains the same.

Figure 8: Unique values map showing the different tree "species."


          The third map created was a graduated symbols map of the trees' circumferences (Figure 9).

Figure 9: A graduated symbols map of the circumferences of the sampled trees.


Conclusion

          This field activity did have its hiccups, but they were easily fixed. Some mistakes were avoided by learning from past classes. The inaccuracy of the data coordinates in ArcMap is concerning. There are a number of explanations: inaccurate coordinates from the GPS, user error, or recording error. It'd be helpful to know which to avoid it in the future.

          The distance-azimuth survey method has proved to be a key technique for data sampling. It's concepts are related to the point-quarter method, which samples plants (or anything that doesn't move) to determine its density in an area. That is where the species names would be important (Tah).

          Even though advances in technology are more accurate and convenient, distance-azimuth method is still be a reliable back-up should the technology fail. It's also important to understand different sampling methods, even if they're s little outdated, to better understand the concepts of how the technology works now.

Sources


Tah, S. (n.d.). Ecology: Point-Quarter Sampling. Retrieved September 25, 2017, from Saddleback University: http://www.saddleback.edu/faculty/steh/bio3afolder/Point-Quarter%20Lab.pdf

Tuesday, September 19, 2017

Creation of a Digital Elevation Surface Field Activity

Introduction

          To begin this lab, it was fundamental to understand the concept of sampling. The Royal Geographical Survey defines "sampling" for its purposes as "A shortcut method for investigating a whole population" and "Data is gathered on a small part of a whole parent population or sampling frame, and used to inform what the whole picture is like." Sampling allows inferences to be made on the true nature of something based on the information gathered in regards to it. For the purpose of this lab, sampling a land area for elevation measurements, specifies sampling a spatial component. We want to get a picture of the elevation of a land area oriented in space by gathering measurements that represent the area. Sampling is done because it is not feasible to measure every aspect of a population or sampling frame (Royal Geographical Society).
          There are three main sampling techniques: random, systematic, and stratified. Random sampling is the least biased of the three, and randomness can be achieved through random number tables and generators. It involves the selection of random numbers or coordinates to measure for sampling. Subdivisions of random sampling are random point, line, and area sampling. Poor representation of the area can arise from points not being randomly selected. Systematic sampling involves collecting samples in accurate and regular distances or patterns in a sampling frame (in a spatial context). Point, line, and area sampling methods also apply. Systematic sampling is more biased and can lead to over and under representation of certain areas based on the structure. Stratified sampling is used when a sampling frame is made up of different and known proportion sub-sets, and sampling is done according to this proportion. Stratified sampling can be done randomly or systematically (Royal Geographical Society).
          The main objective of this lab was to think critically and apply improvised survey techniques to ultimately create a Digital Elevation Map of terrain we artificially created in a sandbox.

Methods

          We decided to use the systematic point sampling method because we thought that it was the most appropriate method given the materials we had: string, tacks, field notebook, meter stick, and measuring tape. We didn't want to chance having certain areas under represented with a random sampling method, and we weren't sure of the proportions to utilize a stratified method. Sampling sites uniformly with the systematic method was chosen to best represent the elevation of our terrain.
          The sandbox where we would sculpt our terrain was located on the UW - Eau Claire campus - on the east side of L.E. Phillips Hall and Roosevelt Avenue. There are four 115 cm x 115 cm sandboxes next to a small swamp. The sandbox we used was the western-most one.
          We sculpted our terrain in the sandbox, consisting of plains, ridges, hills, valleys, and depressions (Figure 1). Using string and tacks, we established a grid over the sandbox at 10 cm intervals, creating 121 10x10 cm cells (Figure 2). The 4x10 cm cell on the remaining x and y-axis were discarded to keep our samples within uniform-sized cells and x-y coordinates in integers. The plane perpendicular to the wood barrier served as sea level, easily identified in space by the strings of the grid.


                                     Figure 1: Sandbox with our terrain. Photograph facing north.



                                     Figure 2: 10x10 cell grid above the terrain. Photograph facing north.

                    The northwest corner served as our coordinate origin (0, 0). Data was recorded in a field notebook as coordinates (X, Y) and elevation (Z), starting at (0, 0) and measuring Z values along the y-axis (west to east) and measured with a meter stick (Table 1). Written data was transferred to an Excel sheet at a later date. This organization was chosen so the data could easily be imported into ArcGIS.


                                              Table 1: Page 1 of the data entry in a field notebook.


Results

  • In all, 144 samples were taken.
  • Min. = -14.4 cm
  • Max. = -0.4 cm
  • Mean = -6.19 cm
  • Standard Deviation = -2.58 cm

Discussion
          Our sampling method remained true to the systematic method definition, and an adequate representation of the elevation should be rendered from such evenly distributed sample sites. Our plan didn't change throughout the lab as we thoroughly discussed our next action as we proceeded through the steps. Minor mix-ups were promptly fixed, such as grid set-up and missing a coordinate point.

Conclusion
          Like the definition of sampling, we gathered elevation for only a portion of the sampling frame to understand what the whole terrain is like. Sampling in a spatial situation can give us information about our environment that might otherwise be unknown to us without viewing a model of it. This lab represented sampling over larger area in the environment on a much smaller and simplified scale. I think our data adequately represents our terrain, but a Digital Elevation Map will show how well our data holds up. 5 cm intervals would increase our accuracy and render a more detailed map - a revision I would make if I were to repeat this activity.

Sources


Royal Geographical Society. (n.d.). Sampling Techniques. Retrieved September 18, 2017, from Royal Geographical Society: http://www.rgs.org/OurWork/Schools/Fieldwork+and+local+learning/Fieldwork+techniques/Sampling+techniques.htm

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