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21435
bio website google.com
location Melbourne, Australia
age 31
visits member for 3 years
seen 18 hours ago

I am a professional software engineer and a Math hon-ours student.


1d
asked Lebesgue Measure of a set satisfying infinitely many solutions of this inequality
Jan
18
accepted Lebesgue Measure in ${R}^m$
Jan
18
asked Lebesgue Measure in ${R}^m$
Jan
10
accepted How many routes are there that pass through at most one congested intersection
Jan
10
revised How many routes are there that pass through at most one congested intersection
added 2 characters in body
Jan
10
asked How many routes are there that pass through at most one congested intersection
Jan
1
comment Can this series be expressed as a Hyper Geometric function
@Lucian, Can u please be more specific which one of the two cases are u referring to ? Also what does CAS stand for ?
Jan
1
revised Can this series be expressed as a Hyper Geometric function
edited title
Jan
1
asked Can this series be expressed as a Hyper Geometric function
Dec
25
accepted Finding the sum of this Gamma series
Dec
25
comment Finding the sum of this Gamma series
Never mind oliver upon re reading I know what d and v are.
Dec
25
comment Finding the sum of this Gamma series
Hi Oliver, thank you for your answer. I am new to mathematica, so it would be very helpful if u could please share the commands you used to carry out this analysis. Also can you please add a comment about what $D$ and $v$ represent. Thank you very much for your help.
Dec
24
comment Finding the sum of this Gamma series
@DavidH I have edited my question to provide more context.
Dec
24
revised Finding the sum of this Gamma series
Added motivation behind the series.
Dec
24
asked Finding the sum of this Gamma series
Dec
23
accepted Does ${\frac{k}{2\left(1-H\right)}} + \frac{1}{H}\in Z$ when $H$ is irrational and $k \in Z^{+}$?
Dec
23
revised Does ${\frac{k}{2\left(1-H\right)}} + \frac{1}{H}\in Z$ when $H$ is irrational and $k \in Z^{+}$?
edited title
Dec
23
revised Does ${\frac{k}{2\left(1-H\right)}} + \frac{1}{H}\in Z$ when $H$ is irrational and $k \in Z^{+}$?
added 105 characters in body
Dec
23
revised Does ${\frac{k}{2\left(1-H\right)}} + \frac{1}{H}\in Z$ when $H$ is irrational and $k \in Z^{+}$?
added 105 characters in body
Dec
23
asked Does ${\frac{k}{2\left(1-H\right)}} + \frac{1}{H}\in Z$ when $H$ is irrational and $k \in Z^{+}$?