Austin
Elite Member
- Joined
- Jan 16, 2002
- Professional Status
- Certified General Appraiser
- State
- Virginia
Slacker:
You have it backwards. Price is always the dependent variable because we are estimating price not GLA. You stumbled upon the approximate answer because you were equalizing size and not price. Make price your dependent variable and GLA your impendent variable and try again. Now, before you do that: Steven’s problem kind of threw me for a loop because Steven didn’t include a subject property therefore I did not have anything to equalize to. The formula you use to equalize is: (GLA of sale 1 – GLA of subject) x 1st guess of the adjustment per square foot. You create a graph of adjusted prices, GLA as independent variable vs. adjusted prices as dependent variable, which change every time you change your guess of $/sf for the adjustment. Keep doing this and watch what happened to the trend line. Generally if you lower the price per sf, the slope of the trend line decreases. If you go to far start raising the number and keep doing these iterations until the trend line is level or has zero slope. Then look at the variance of the data points about the trend line and the remaining factors are attributable to something else. Remember the size adjustment is not just a size adjustment. The price per square foot is a compound or pregnant number. It has elements of size, point of diminishing returns, quality of construction differences, market noise or variance, covariance of variables, etc. That is the point I was trying to get across to Steven in my last post. In my view, if the site values are different, not including excess land, which is a separate issue, you can’t take out the land value because you don’t know what it is and if you do take it out at its highest and best use price you are muddling up the remaining factors because land value mostly likely under his scenario has something to do with lack of comparability or highest and best use questions. If you try to equalize a data set and it takes some off the wall number like -$10 per square foot, you have a problem of lack of comp comparability.
Caterina:
Don’t feel intimidated. When I 1st started doing this stuff I found that the problem to be solved resulted from multicollinearity of variables. So, I went looking for information on multicollinearity of variables. I found a webb site forum like this one for statisticians, grad students, and college professors. They had a forum with 1,400 different opinions of what multicollinearity is and how to deal with it. I didn’t read them all but I read enough to know they didn’t know any more than I did. I found one post by an etymology professor that had it nailed in my opinion because we had both reached the same conclusion. Believe it or not, he professed at my alma mater.
You have it backwards. Price is always the dependent variable because we are estimating price not GLA. You stumbled upon the approximate answer because you were equalizing size and not price. Make price your dependent variable and GLA your impendent variable and try again. Now, before you do that: Steven’s problem kind of threw me for a loop because Steven didn’t include a subject property therefore I did not have anything to equalize to. The formula you use to equalize is: (GLA of sale 1 – GLA of subject) x 1st guess of the adjustment per square foot. You create a graph of adjusted prices, GLA as independent variable vs. adjusted prices as dependent variable, which change every time you change your guess of $/sf for the adjustment. Keep doing this and watch what happened to the trend line. Generally if you lower the price per sf, the slope of the trend line decreases. If you go to far start raising the number and keep doing these iterations until the trend line is level or has zero slope. Then look at the variance of the data points about the trend line and the remaining factors are attributable to something else. Remember the size adjustment is not just a size adjustment. The price per square foot is a compound or pregnant number. It has elements of size, point of diminishing returns, quality of construction differences, market noise or variance, covariance of variables, etc. That is the point I was trying to get across to Steven in my last post. In my view, if the site values are different, not including excess land, which is a separate issue, you can’t take out the land value because you don’t know what it is and if you do take it out at its highest and best use price you are muddling up the remaining factors because land value mostly likely under his scenario has something to do with lack of comparability or highest and best use questions. If you try to equalize a data set and it takes some off the wall number like -$10 per square foot, you have a problem of lack of comp comparability.
Caterina:
Don’t feel intimidated. When I 1st started doing this stuff I found that the problem to be solved resulted from multicollinearity of variables. So, I went looking for information on multicollinearity of variables. I found a webb site forum like this one for statisticians, grad students, and college professors. They had a forum with 1,400 different opinions of what multicollinearity is and how to deal with it. I didn’t read them all but I read enough to know they didn’t know any more than I did. I found one post by an etymology professor that had it nailed in my opinion because we had both reached the same conclusion. Believe it or not, he professed at my alma mater.