I am an engineer who is in love with math and lifelong math student. I love to learn new things in mathematics for self-satisfaction. My idols are Gauss , Euler , Ramanujan because they were in love with math as I feel.

Apr
8
reviewed Approve suggested edit on Intuition behind Descartes' Rule of Signs
Apr
8
revised How to find Modulation/Demodulation pairs
added 4 characters in body
Apr
8
asked How to find Modulation/Demodulation pairs
Apr
3
comment Addition formula for $f_n(x+y)$ in closed form.
Thanks a lot for answer but I asked to find addition formula not to get the function itself. I know well that there is no simple closed form to express the $f_n(x)$ for $n>2$. I have been looking for a closed form of addition formula, maybe it has a closed form .
Mar
29
comment Can one prove $\int^b_a f(t) \ dt = - \int^a_b f(t) \ dt$ ? Similarly can one prove $\int^a_a f(t) \ dt = 0$ ? Is equality only by definition in both?
Please check the question .Very similiar math.stackexchange.com/questions/261244/…
Mar
25
revised How to prove that $n^5 - n$ is a multiple of $5$?
added 18 characters in body
Mar
25
answered How to prove that $n^5 - n$ is a multiple of $5$?
Mar
17
revised How find a solution to this PDE $\frac{xf'_{x}}{f'_{y}}+\frac{yf'_{y}}{f'_{x}}+x+y=C$
edited body
Mar
13
reviewed Approve suggested edit on Conversion of bases with logarithms
Feb
21
awarded Nice Question
Feb
16
awarded Good Answer
Jan
15
awarded Enthusiast
Jan
12
awarded Supporter
Jan
12
comment How do I use depth testing and texture transparency together in my 2.5D world?
It solved my problem too. Thanks for sharing. You are great
Jan
10
awarded Necromancer
Jan
5
awarded Yearling
Jan
5
awarded Yearling
Dec
30
reviewed Approve suggested edit on find the following limit: $\lim\limits_{x \to 1} \left(\dfrac{f(x)}{f(1)}\right)^{\frac{1}{\log(x)}}$
Dec
27
reviewed Approve suggested edit on Prove that $\int_0^1{\left\lfloor{1\over x}\right\rfloor}^{-1}dx={1\over2^2}+{1\over3^2}+{1\over4^2}+\cdots.$
Dec
25
reviewed Approve suggested edit on Simplified form for $\frac{\operatorname d^n}{\operatorname dx^n}\left(\frac{x}{e^x-1}\right)$?
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