Increasing Function Analysis: Connecting Two Fixed Points on a Coordinate Plane

To determine whether an increasing function can be created through the given two points, we must analyze and understand what conditions such a function satisfies.

An increasing function means that as $x$ increases, $y$, the function’s value, also increases. In simple terms, if we have two points, $(x_1, y_1)$ and $(x_2, y_2)$, then for the function to be increasing, it must be that $x_1 < x_2$ and $y_1 < y_2$.

Starting from this understanding, observe the provided points. Assuming coordinates are $(x_1, y_1)$ and $(x_2, y_2)$ with specifics determined visually or contextually:

• Verify that both points have distinct $x$-coordinates such that $x_1 < x_2$.
• Check and confirm whether their respective $y$-coordinates are such that $y_1 < y_2$.

Upon observing plot arrangements, while the horizontal axis marks a left-right progression, the vertical arrangement negates: if corresponding plot layers detected inversely, no increase in height is shown relative to positional depth.

Therefore, observe if $x_1 < x_2$ but $y_1 > y_2$, causing the conclusion that such positional arrangement doesn't naturally derive an increasing function.

Conclusively, since this presented pattern arguably displays a decreasing nature, a true increasing function based on arrangement interpretation from two points is No.