Skip to main content
Cross Validated
Nothing's user avatar
Nothing's user avatar
Nothing's user avatar
Nothing
  • Member for 5 years, 11 months
  • Last seen more than 1 year ago
Profile Activity
Stats
128
reputation
3k
reached
1
answer
5
questions
Communities
View all
About

I am a data scientist by profession but I am open to all ideas, belief systems and theories.I love programming ,Mathematics especially Number Theory, Probability Theory, Graph Theory etc. , teaching professionals and students alongside my regular job as a data scientist at Shell Plc.

Badges
This user doesn’t have any gold badges yet.
This user doesn’t have any silver badges yet.
9
bronze badges
Top tags
View all tags
1
Score
6
Posts
100
Posts %
1
Score
4
Posts
67
Posts %
1
Score
1
Posts
17
Posts %
0
Score
4
Posts
67
Posts %
0
Score
1
Posts
17
Posts %
0
Score
1
Posts
17
Posts %
Top posts
answer
1
Why do I have the same survival probabilities for two individuals having event and no-event using cox mixture model
Oct 25, 2018
question
0
How to obtain the estimated survival time of individual observations using survival analysis on churn dataset?
Sep 25, 2018
question
0
How to calculate the individual probability of survival of each individual in a dataset using survival analysis?
Sep 28, 2018
question
0
How do I interpret the result of individual survival probabilities in Survival Analysis in R?
Oct 2, 2018
question
0
What is the interpretation of the Null Hypothesis giving more Mean time to Survival than taking several parameters?
Oct 4, 2018
question
0
How to estimate Breslow type Baseline Hazard for mixture cure model?
Oct 18, 2018
Top network posts
View all network posts
7
Show that $\int_0^{\pi/2}\frac{\sin x\cdot \cos x}{x+1}dx=\frac12(\frac12+\frac1{\pi +2}-A)$
7
Find the value of $(\frac{\alpha}{\alpha +1})^3+(\frac{\beta}{\beta +1})^3+(\frac{\gamma}{\gamma +1})^3$
6
Find $\lim_{n\to \infty}\{(1+\frac{1}{2n})\cdot (1+\frac{3}{2n}) \cdot (1+\frac{5}{2n})\cdots(1+\frac{2n-1}{2n})\}^{{1}/{2n}}$
5
The integer part of $ \sum_{k=2}^{9999} \frac{1}{\sqrt{k}} $
5
Prove that $\sum_{k=0}^{n}(-1)^k{n\choose k}\frac{1}{(k+1)(k+2)}=\frac{1}{n+2}$