"from an inconsistent equation, you can prove whatever you want to''
-my deeply philosophical math teacher
i'm writing this while lexapro is taking its effect on me but hey, strike while the iron's hot.
so in class we proved what an inconsistent equation really is because apparently, 2 is not equal to 1 and our math reader deemed it necessary to inform us of that. it was a good half an hour of scribbling words onto my palms.
things don't work out the way you want them to. sometimes there's a 2 on the left side of the equality and a 1 on the other. sometimes a quadratic polynomial comes into the picture and you're left trying to push all the square roots on one side and finding a common factor within the rest of the terms.
sometimes there is no common factor.
sometimes the square roots prevent that.
sometimes all that you get on the other side of the equality is irrational and there's nothing you can do about that.
irrationality can't be prevented.
not when it comes to the coldest, hardest facts in the world; numbers.
im not sure what happened with us. maybe i was the pesky non-perfect square and you were that mysterious variable that is needed to be solved in order to make sense of the entire system. maybe two unequal terms were on opposite sides.
maybe the other side was irrational.
maybe we were an inconsistent equation.
-my deeply philosophical math teacher
i'm writing this while lexapro is taking its effect on me but hey, strike while the iron's hot.
so in class we proved what an inconsistent equation really is because apparently, 2 is not equal to 1 and our math reader deemed it necessary to inform us of that. it was a good half an hour of scribbling words onto my palms.
things don't work out the way you want them to. sometimes there's a 2 on the left side of the equality and a 1 on the other. sometimes a quadratic polynomial comes into the picture and you're left trying to push all the square roots on one side and finding a common factor within the rest of the terms.
sometimes there is no common factor.
sometimes the square roots prevent that.
sometimes all that you get on the other side of the equality is irrational and there's nothing you can do about that.
irrationality can't be prevented.
not when it comes to the coldest, hardest facts in the world; numbers.
im not sure what happened with us. maybe i was the pesky non-perfect square and you were that mysterious variable that is needed to be solved in order to make sense of the entire system. maybe two unequal terms were on opposite sides.
maybe the other side was irrational.
maybe we were an inconsistent equation.