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Aug
14
revised How to express $e^{yS^2}(f(x))$ in closed form where $\frac{d}{dx}=S$
added 1023 characters in body
Aug
14
revised How to express $e^{yS^2}(f(x))$ in closed form where $\frac{d}{dx}=S$
added 2 characters in body
Aug
14
comment How to express $e^{yS^2}(f(x))$ in closed form where $\frac{d}{dx}=S$
@Winther Could you please check my last edit? I believe it can help to prove or disprove that a linear in f-formula exists or not. Thanks for help.
Aug
14
revised How to express $e^{yS^2}(f(x))$ in closed form where $\frac{d}{dx}=S$
added 4 characters in body
Aug
14
revised How to express $e^{yS^2}(f(x))$ in closed form where $\frac{d}{dx}=S$
added 1578 characters in body
Aug
12
answered How to show that a given line has a certain equation?
Aug
12
revised How to express $e^{yS^2}(f(x))$ in closed form where $\frac{d}{dx}=S$
deleted 1 character in body
Aug
12
asked How to express $e^{yS^2}(f(x))$ in closed form where $\frac{d}{dx}=S$
Aug
6
revised Find $\sum _{ n=-\infty }^{ \infty }{ \frac { 1 }{ { \left( j\omega +j\frac { 2\pi n }{ T } \right) }^{ 2 } } }$
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Aug
6
comment Remove unlogical points (noise) in a curve
@tknew the second link shows in examples how it works . If It looks ok to use for your purpose , you may try the library. I think first one finds only one strange value but you need to define more. Maybe you can run three times the function to find your three strange value via using first link library. Really this depends on you. Mostly filters have been used for signals that flows in real time. This kind of real time signals can have any time noise and we cannot estimate how many input affected.
Aug
6
revised Solve simple xor equation
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Aug
6
revised Remove unlogical points (noise) in a curve
added 237 characters in body
Aug
6
answered Remove unlogical points (noise) in a curve
Aug
6
revised Find $\sum _{ n=-\infty }^{ \infty }{ \frac { 1 }{ { \left( j\omega +j\frac { 2\pi n }{ T } \right) }^{ 2 } } }$
deleted 123 characters in body
Aug
6
revised Find $\sum _{ n=-\infty }^{ \infty }{ \frac { 1 }{ { \left( j\omega +j\frac { 2\pi n }{ T } \right) }^{ 2 } } }$
added 151 characters in body
Aug
6
revised Find $\sum _{ n=-\infty }^{ \infty }{ \frac { 1 }{ { \left( j\omega +j\frac { 2\pi n }{ T } \right) }^{ 2 } } }$
added 151 characters in body
Aug
6
answered Find $\sum _{ n=-\infty }^{ \infty }{ \frac { 1 }{ { \left( j\omega +j\frac { 2\pi n }{ T } \right) }^{ 2 } } }$
Aug
6
answered Solve simple xor equation
Aug
5
comment Is there any proof for this simple observation?
I recommend you read the paper "Geometry for N-Dimensional Graphics" cs.indiana.edu/pub/hanson/Siggraph01QuatCourse/ggndgeom.pdf
Aug
1
comment To find the center of gravity of a homogeneous tetrahedron
@anderstood : homogeneous means there is a material inside it and distributed equally in each point of tetrahedron .