2,211 reputation
415
bio website enzotib.blogspot.it
location Italy
age 46
visits member for 2 years, 3 months
seen 2 days ago
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Mathematical Physics researcher. Linux user from 1996. C programmer from 1996 to 2002. Mainly oriented to shell programming, package management tools and in general to command line.


Apr
28
comment Taylor Series Expansion of $\frac{\cos(2z)}{e^z+1}$
@user73041, no, for $z_0 = 1$ the distance is $|i\pi-1|=\sqrt{1+\pi^2}$
Apr
28
comment Taylor Series Expansion of $\frac{\cos(2z)}{e^z+1}$
@user73041: en.wikipedia.org/wiki/…
Apr
28
answered Taylor Series Expansion of $\frac{\cos(2z)}{e^z+1}$
Apr
23
revised Inverse functions
added 15 characters in body; edited title
Feb
23
revised Proof of inequality $e^x + e^{-x} \leq 2e^{x^2}$
edited title
Feb
23
revised Help with the inequality $\sum_{k=1}^{1006} \sqrt{k \cdot (2014-k)}<506^2\pi$
edited title
Feb
23
revised Paradox: increasing sequence that goes to $0$?
edited title
Feb
23
comment Strictly formal proof of $ \displaystyle \lim_{x \to 0} \frac{\sin(x)}{x} = 1 $.
Cannot l’Hôpital’s Rule be used directly on $\sin(x)/x$?
Feb
23
revised Help with limits algebraically
added 1 characters in body
Feb
23
revised Help with limits algebraically
added 2 characters in body
Feb
23
revised Help with limits algebraically
added 19 characters in body
Feb
22
comment Vector taylor series
@Ben: see third formula of this paragraph en.wikipedia.org/wiki/…
Jan
31
revised Is there a general formula for the antiderivative of rational functions?
deleted 1 characters in body
Jan
31
revised non-linear ordinary differential equation
A 2 missing on y
Jan
31
comment non-linear ordinary differential equation
Separation of variables?
Jan
30
comment Can $\frac{\sum_{k = 0}^n e^{\beta_1 \left( t_k + 2 t_n \right)}}{\sum_{k = 0}^n e^{\beta_1 \left( t_k + t_n \right)}}$ be simplified?
Maybe I'm drunk, but doesn't this simplify to $e^{\beta_1 t_n}$?
Jan
30
revised $\lim_{t\to 0} \frac{(1+t)^{1/2} - (1-t)^{1/2}}{t}$
A typo in "simplyfy"
Jan
26
awarded  Yearling
Jan
7
awarded  Quorum
Nov
2
revised Can we use Fubini's Theorem?
edited tags