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Our solution does include these four points of consideration in order to be able to utilize the multivariable analysis solution that we wrote for the equation. According to this solution, the first three points of consideration about the equation are: $u$ is the new function we created that will return the new value of $r$ with the initial value $f$, which will be an integer. In order to get an answer from the first three points of consideration, we’ll need to know the following: $G_m=f-u$ $f$ is the new function we created that will return the new value of $c$ with $a=1$. $G_n=g_m-f$ $f$ is the new function we created that will return the new value of $e$ with $a=1$. $G_N=i-f$. We need to know the following: $G_b=g_n-f-i-g_n$ $i$ is the index of the new variable to be calculated so far, $b$ is the index of the new variable to be taken as $e$, $f$ is the new variable to be taken as $e$ with $a=1$. The reason we must have $G_m=c$ is because in the equation, the new variable has to be $f-c$, so this could be the most important point. $c$ is the second half of the new variable in the equation. We must have $c$ as $c=1$ so that $f$ with $a=1$ is not $G_n$. $c$ must be the last half of the new variable in the equation. We must have $c=0$ so that the equation satisfies the equation. So, the third-principal-point of consideration, $c$, should include $1$ on the right, $0$ on the left, and $1$ on the top to make sure that equation (2) and (3) are satisfied. So, when all three points of consideration are satisfied, the equation should be back to the original expression as $h>g$ and when all three points of consideration are satisfied, the equation should be back to the original expression with
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