| 11. | The PPCC plot is used first to find a good value of the shape parameter.
|
| 12. | These last two parameters are analogous to the scale and shape parameters used in probability theory.
|
| 13. | Sometimes it is specified by only scale and shape and sometimes only by its shape parameter.
|
| 14. | The mean and sample size parameters are related to the shape parameters ? and ? via
|
| 15. | In the context of Rician fading, the distribution is often also rewritten using the " Shape Parameter"
|
| 16. | Points of inflection occur, depending on the value of the shape parameters ? and ?, as follows:
|
| 17. | This amounts to satisfying that the second partial derivative with respect to the shape parameters is negative
|
| 18. | This is a family of continuous probability distributions in which the shape parameter can be used to introduce skew.
|
| 19. | Similarly, one can calculate the value of shape parameters required for the geometric mean to equal 1 / 2.
|
| 20. | Where b \ geq 0 is a scale parameter and \ eta \ geq 0 is a shape parameter.
|
