Target Equations

Start Position

The function uses the following equation:

$f = {t a r x}_{0}$

to calculate the start position of the target data (marked in red) between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = {t a r x}_{n}$

to calculate the end position of the target data (marked in red) between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = c a r d {{t a r x}_{i}}$

to calculate the number of the target data (marked in red) between the two green borderlines. In the following example, the result is 9.

The function uses the following equation:

$f = \min {x_{i}}$

to calculate the minimum value of the x-axis between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = \max {x_{i}}$

to calculate the maximum value of the x-axis between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = \min {y_{i}}$

to calculate the minimum value of the y-axis between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = \max {y_{i}}$

to calculate the maximum value of the y-axis between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = x_{i} | \min {y_{i}}$

to calculate the minimum value's position of the target x-axis between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = x_{i} | \max {y_{i}}$

to calculate the maximum value's position of the target y-axis between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = y_{i} | \min {x_{i}}$

to calculate the y value of the minimum position target x between the two green borderlines, as shown in the following graph:

The function uses the following equation:

$f = y_{i} | \max {x_{i}}$

to calculate the y value of the maximum position target x between the two green borderlines, as shown in the following graph: