I found how infrequently some points or lines could align with a hyperplane.
It sounds way harder than it was, probably because I used to not know the succession of steps to learn about R^n and the hyperplane.
They are easy to grasp but it used to not be as easy as 1,2,3.
But it really is a simple plane in n-1 dimensions of R^n.
Yet when I first encountered the word some years ago, it was quite mesmerizing.
I think math will always be mesmerizing except if I've encountered it in pedagogy.
With this understanding, I know that all math is stepwise succession within its branch.
But somehow this leaves things undone, probably because I can't cheat true and tried pedagogy.
That's what I really want to do.
Mar 4, 2021
Mar 4, 2021 at 11:13 PM UTC
I found how infrequently some points or lines could align with a hyperplane.
It sounds way harder than it was, probably because I used to not know the succession of steps to learn about R^n and the hyperplane.
They are easy to grasp but it used to not be as easy as 1,2,3.
But it really is a simple plane in n-1 dimensions of R^n.
Yet when I first encountered the word some years ago, it was quite mesmerizing.
I think math will always be mesmerizing except if I've encountered it in pedagogy.
With this understanding, I know that all math is stepwise succession within its branch.
But somehow this leaves things undone, probably because I can't cheat true and tried pedagogy.
That's what I really want to do.
Autodidactic
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