Fandom

SGCommand

Chloe's equation

11,172pages on
this wiki
Add New Page
Talk0 Share

Ad blocker interference detected!


Wikia is a free-to-use site that makes money from advertising. We have a modified experience for viewers using ad blockers

Wikia is not accessible if you’ve made further modifications. Remove the custom ad blocker rule(s) and the page will load as expected.

The title of this article is conjectural. While the information presented in this article is canonical, the article subject lacks an official name, thus the title is a conjecture.

"This [problem] has been particularly frustrating, and yet Chloe ... she solved it in a minute flat. Whatever alien influence she's under, it's studying this ship."
Nicholas Rush[src]
Chloe eqn2

Chloe's equation was the first mathematical problem that Chloe Armstrong, under the influence of the Nakai pathogen, solved for Dr. Nicholas Rush. (SGU: "Pathogen")

The problem, with its accompanying solution, is:


-\int g \sin\gamma \,dt = -\ddot{r}t \sin\gamma.

NotesEdit

In integral calculus, it is trivial that


\int f(x) \,dt = t \cdot f(x)



\frac{d}{dt}\left[t \cdot f(x)\right] = f(x).

Dr. Rush, having completely mastered calculus, should have realized that


-\int \lambda \sin\gamma\,dt = -\lambda t \sin\gamma.

Thus, it is assumed that the solution to Chloe's equation is dependent on the fact that


\lambda := \ddot{r}.

However, during integration, constant variables should be ignored. Thus, it is assumed that the presence of t\! somehow allowed for g \mapsto  \ddot{r}.

Also on Fandom

Random Wiki