Prove viable instructions
Answers: 1
[ EDITED after OP is explanation that $i$ is a. ]
If I understand of viable instructions right after that it suggests that $x+\lambda d$ needs to remain in the restraint set for some $\lambda>0$.

Intend that $Ad \neq 0$. After that $A(x+\lambda d)=b+\lambda Ad \neq b$, going against the equal rights restraint.

Intend that there is an $i$ such that $x_i=0$ yet $d_i<0$. After that $x_i+\lambda d_i<0$ for all $\lambda>0$ and also therefore the non  negative thoughts restraint would certainly be gone against.
0
Jyotirmoy Bhattacharya 20190521 02:13:28
Source
Share
Related questions