| Line 1,613: |
Line 1,613: |
| | |} | | |} |
| | | | |
| − | <pre>
| + | These strictures and their corresponding straits are stratified according to their amounts of information, or their levels of constraint, as follows: |
| − | These strictures and their corresponding straits are stratified according | |
| − | to their amounts of information, or their levels of constraint, as follows: | |
| | | | |
| − | | High: "PxP", "PxQ", "QxP", "QxQ". | + | {| align="center" cellpadding="8" width="90%" |
| − | |
| |
| − | | Med: "P" , "XxP", "PxX".
| |
| − | |
| |
| − | | Med: "Q" , "XxQ", "QxX".
| |
| | | | | | |
| − | | Low: "X" , "XxX".
| + | <math>\begin{array}{lcccc} |
| | + | \text{High:} |
| | + | & ^{\backprime\backprime} P \times P ^{\prime\prime} |
| | + | & ^{\backprime\backprime} P \times Q ^{\prime\prime} |
| | + | & ^{\backprime\backprime} Q \times P ^{\prime\prime} |
| | + | & ^{\backprime\backprime} Q \times Q ^{\prime\prime} |
| | + | \\ |
| | + | \\ |
| | + | \text{Med:} |
| | + | & ^{\backprime\backprime} P ^{\prime\prime} |
| | + | & ^{\backprime\backprime} X \times P ^{\prime\prime} |
| | + | & ^{\backprime\backprime} P \times X ^{\prime\prime} |
| | + | \\ |
| | + | \\ |
| | + | \text{Med:} |
| | + | & ^{\backprime\backprime} Q ^{\prime\prime} |
| | + | & ^{\backprime\backprime} X \times Q ^{\prime\prime} |
| | + | & ^{\backprime\backprime} Q \times X ^{\prime\prime} |
| | + | \\ |
| | + | \\ |
| | + | \text{Low:} |
| | + | & ^{\backprime\backprime} X ^{\prime\prime} |
| | + | & ^{\backprime\backprime} X \times X ^{\prime\prime} |
| | + | \\ |
| | + | \end{array}</math> |
| | + | |} |
| | | | |
| | + | <pre> |
| | Within this framework, the more complex strait PxQ can be expressed | | Within this framework, the more complex strait PxQ can be expressed |
| | in terms of the simpler straits, PxX and XxQ. More specifically, | | in terms of the simpler straits, PxX and XxQ. More specifically, |