Meauring deviation of something using some party randomized variables

In summary, the conversation discusses the speaker's objective of finding the deviation between two datasets. They mention using statistical procedures to achieve this, specifically hypothesis testing and estimation.
  • #1
clemon!!
20
0
hi,

i want to take an x-y data set and find the deviation from another dataset.

the master dataset is two identical y=1/x curves of different amplitude; also one only registers at periodic intervals and the second is multiplied by a noise signal.


so part of the problem is going to be that the actual master dataset is inexactly defined as the noise signal itself [i used white noise between 1 and 0] is noise - i.e. i need to be able to say when something is just noise - in which case the match is prefect...


make sense? can anyone start me off with this [i still need to find the perfect master dataset actually...]. thanks :) !
 
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  • #2
You would probably get better answers if you posted this in the statistics section. You can ask one of the mods to move it for you.
 
  • #3
trying... :)
 
  • #4
clemon! said:
hi,

i want to take an x-y data set and find the deviation from another dataset.

You should start by getting your objective clear. "Find the deviation" doesn't define a precise goal. If you want to use statiistical procedures, these fall into two broad categories. There is Hypothesis Testing, which usually considers a yes-or-no type question such as "Are these two data sets measurements of the same underlying phenomenon?" or "Are the mean values of these two distributions identical?". There is Estimation, which considers questions like "What is the mean value of the distribution?" or "What is the numerical difference in the mean values of these two distributions?".
 
  • #5


I would suggest using statistical methods to measure the deviation between the two datasets. First, you can calculate the mean and standard deviation for each dataset to get an overall understanding of the data. Then, you can use methods such as t-tests or ANOVA to compare the means of the two datasets and determine if there is a significant difference. Additionally, you can use correlation analysis to see if there is a relationship between the two datasets, and if so, how strong it is. It may also be helpful to plot the data and visually compare the two curves to see any patterns or differences. Overall, it's important to carefully select your master dataset and ensure that it accurately represents the data you are trying to measure.
 

FAQ: Meauring deviation of something using some party randomized variables

1. What is the purpose of measuring deviation using random variables?

The purpose of measuring deviation using random variables is to determine the variation or spread of a set of data points from their average or expected value. This can help to assess the reliability and accuracy of the data and identify any outliers or unusual values.

2. How are random variables chosen for measuring deviation?

Random variables are typically chosen through a process of random sampling, where each data point has an equal chance of being selected. This helps to ensure that the chosen variables are representative of the entire data set and can provide an unbiased estimate of deviation.

3. What statistical methods are used to measure deviation?

There are several statistical methods that can be used to measure deviation, including standard deviation, variance, and mean absolute deviation. These methods take into account the differences between each data point and the average, providing a measure of how far the data points are spread out from the expected value.

4. Can deviation be measured for any type of data?

Yes, deviation can be measured for any type of data, including numerical, categorical, and ordinal data. However, the specific method used may vary depending on the type of data and the research question being addressed.

5. How can measuring deviation using random variables benefit scientific research?

Measuring deviation using random variables can provide valuable insights into the distribution and variability of data, which can be used to make informed decisions and draw accurate conclusions in scientific research. It can also help to identify potential sources of error or bias in the data and improve the overall quality of research findings.

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