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Oct
23
comment Confusing algebra rule: why $\frac{7^{n+1}-1}{6} + 7^{n+1} = \frac{7^{n+2}-1}{6}$?
@DavidRicherby And quoting the "equality" page: "An equation is the problem of finding values of some variables, called unknowns, for which the specified equality is true." You can probably define an "unknownless equation," but I've always heard the equality vs. equation distinction as relation vs. problem.
Oct
23
comment Confusing algebra rule: why $\frac{7^{n+1}-1}{6} + 7^{n+1} = \frac{7^{n+2}-1}{6}$?
@DavidRicherby It's an equality. It would be an equation if $n$ was an unknown we wanted to solve for. Here, it's not.
Dec
20
comment Minimizing with Lagrange multipliers and Newton-Raphson
+1. Thank you very much, I'm finally beginning to understand it. Could you please clarify why it's safe to neglect the second derivative of the constraints (which happens twice in your derivation, if I understand correctly)?
Jan
11
awarded  Supporter
Oct
26
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Oct
26
asked Minimizing with Lagrange multipliers and Newton-Raphson