Quantitative Finance
Dhamnekar Winod
  • Mumbai(Bombay),Maharashtra State, India
  • Member for 6 years, 7 months
Profile Activity
Stats
239
reputation
7k
reached
2
answers
8
questions
Communities
View all
About

Areas of Interest:-Application of mathematics and statistics on stock exchange while investing and trading.

COMMERCE GRADUATE FROM MUMBAI [BOMBAY] UNIVERSITY.
INCOMPLETE CHARTERED ACCOUNTANCY COURSE I am a stock market trader and investor.

I study mathematics, statistics, quantitative finance, chemistry, computer science, derivative markets, r, Java and octave programming and operating, hp 48g and 50g series calculator operating and programming, stock market trading, stock market investments and sidereal astrology as well.

I also play musical instruments with keys (guitar, harmonium etc.) for fun, amusement, entertainment.

Badges
View all badges
This user doesn’t have any gold badges yet.
3
silver badges
12
bronze badges
Top tags
View all 21 tags
3
Score
3
Posts
30
Posts %
3
Score
3
Posts
30
Posts %
3
Score
2
Posts
20
Posts %
1
Score
5
Posts
50
Posts %
1
Score
3
Posts
30
Posts %
1
Score
2
Posts
20
Posts %
Top posts
All Questions Answers
Votes Newest
3
Given $S$ is a Geometric Brownian Motion, how to show that $S^n$ is also a Geometric Brownian Motion?
Feb 4 '17
2
Black-Scholes-Merton formula and option pricing
Sep 3 '19
1
Black-Scholes-Merton formula and option pricing
Sep 13 '19
1
Option analysis
Jan 7 '16
1
How to understand quadratic finance or practice of Value-at -Risk(VaR)
Jun 5 '16
0
Given $S$ is a Geometric Brownian Motion, how to show that $S^n$ is also a Geometric Brownian Motion?
Jan 18 '17
0
Money market yield question
Feb 6
-1
Probability and statistics in Quantitative Finance
Mar 4 '19
-1
Bond price and its process
Dec 25 '16
-2
Implicit relation between risk and reward
Mar 21 '15
Top network posts
View all
9
Prove that $E(X^n)^{1/n}$ is non-decreasing for non-negative random variables
8
One sided Chebyshev's inequality
6
Poisson random variable self-study question
6
What is the chance that someone is dealt a suit in the game of Bridge?
5
Proving $\int_0^\infty x^ne^{-tx}\frac{\sin x}xdx=\frac{\sin n\theta}{(1+t^2)^{n/2}}(n-1)!$, where $\theta=\arcsin\frac1{\sqrt{1+t^2}}$

Your privacy

By clicking “Accept all cookies”, you agree Stack Exchange can store cookies on your device and disclose information in accordance with our Cookie Policy.