L
Lord Garth
Guest
As I've thought more about evaluating and understanding opinions in the ST XI forum today, I unintentionally learned a topic of vector calculus, the gradient.
Bear with me because I'm newly self-taught, with some help from Wikipedia, and this is still very rough. I thought about posting here because this forum would be a lot more conductive to feedback than ST XI where the vast majority of posters would respond with, "Say what?!
"
I'm looking at the range of preferences, have quantified subjectivity, and plotted a three-dimensional slope:
If you can figure out the coordinates for two points that relect someone's most negative and positive opinions then you can plot the range of their opinions along a three-dimensional slope.
As long as you use the gradient with a differential or derivative model then you can take a wide range of combinations from the X, Y, and Z-axes into account.
In English: You can figure map out what someone prefers and doesn't as a concept, what they think of the quality in each, and how strongly they feel about it.
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.
.
Is this sound?
Bear with me because I'm newly self-taught, with some help from Wikipedia, and this is still very rough. I thought about posting here because this forum would be a lot more conductive to feedback than ST XI where the vast majority of posters would respond with, "Say what?!

I'm looking at the range of preferences, have quantified subjectivity, and plotted a three-dimensional slope:
- The X-axis is dense continuity that requires a breadth of understanding versus a reboot that constantly resets, as the points of extreme with everything in the middle.
- The Y-axis is feeling enthusiasm regarding the quality of stories versus disdain for likewise, again with everything in-between.
- The Z-axis is how strongly you feel about each opinion from whether or not you don't really care at all to feeling your life depends on it.
If you can figure out the coordinates for two points that relect someone's most negative and positive opinions then you can plot the range of their opinions along a three-dimensional slope.
As long as you use the gradient with a differential or derivative model then you can take a wide range of combinations from the X, Y, and Z-axes into account.
In English: You can figure map out what someone prefers and doesn't as a concept, what they think of the quality in each, and how strongly they feel about it.
.
.
.
Is this sound?