In this case, the lines will be thin and straight. Conversely, the response values can be scattered in a narrow range of values. In this case, the lines will be wide and thick. In addition to the timepoints, the response values can also be spread out. The separation of lines can be large when the timepoints are close together. The separation of lines on a graph can be small when there are many timepoints spread out over a long period of time. The width of the lines and the spacing of the lines is determined by the location of each timepoint. It can be difficult to compare the lines on a sample-response graph because the lines can be shifted up or down.
As a result of the averaging of all samples, the response value is the change in the population value over time. As time progresses, each individual in the population gives a sample. A line can be thought of as a unique individual which traces the response over time, or it can be thought of as a response, averaged across the population. Each line on the graph represents an individual. It is a single value because the population response is averaged for the entire population. It is a continuous value because the population value changes as time progresses. The response is typically the change in the value of the population of interest. A response curve consists of two parts: one describing the decrease in the sample (decrease region) and the other describing the increase in the sample (increase region).Ī sample-response curve can be thought of as a graph in which time, on the X axis, is a continuous variable, and the response is a continuous variable on the Y axis. A sample-response curve is a graph of time on the x-axis and the change in a sample as time progresses. The changes in the population over time are called responses. The values of a sample are plotted as time progresses through the experiment. The changes in the population over time are called responses. A sample set, also known as a population, is defined to represent the population of interest. A sample set, also known as a population, is defined to represent the population of interest.
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