Displaying 9 results from an estimated 9 matches for "s_0".
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2011 Oct 01
4
Is the output of survfit.coxph survival or baseline survival?
Dear all,
I am confused with the output of survfit.coxph.
Someone said that the survival given by summary(survfit.coxph) is the
baseline survival S_0, but some said that is the survival S=S_0^exp{beta*x}.
Which one is correct?
By the way, if I use "newdata=" in the survfit, does that mean the survival
is estimated by the value of covariates in the new data frame?
Thank you very much!
Koshihaku
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2009 Feb 25
3
survival::survfit,plot.survfit
...me,fustat)~resid.ds+rx+ecog.ps,data=ovarian)
plot(survfit(fit,type="breslow"))
summary(survfit(fit,type="breslow"))
####
for the first two failure points, we have s(59|x1)=0.971, s(115|x2)=0.942
how can we guarantee that s(59|x1) is always greater than s(115|x2)?
since s(59|x1)=s_0(59)^exp(\beta'x1) and s(115|x2)=s_0(115)^exp(\beta'x2),
we can manipulate covariates to make s(59|x1) < s(115|x2), right?
do I miss anything?
thanks in advance
Jeff
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Se...
2006 Apr 20
2
bug: code not working as expected (PR#8783)
Hi,
I've attached two files with the sources for a function to implement the
finite difference method for solving a particular differential equation.
One of them works correctly, the other gives wrong results or returns an
error, depending on the version of R.
The difference between them is that in the 'broken' version in line 42 I
check if the items in the two-dimensional array
2010 Jan 28
1
AFT-model with time-varying covariates and left-truncation
Dear Prof. Brostr?m,
Dear R-mailinglist,
first of all thanks a lot for your great effort to incorporate
time-varying covariates into aftreg. It works like a charm so far
and I'll update you with detailled benchmarks as soon as I have them.
I have one more questions regarding Accelerated Failure Time models
(with aftreg):
You mention that left truncation in combination with time-varying
2003 Dec 02
2
model of fish over exploitation
...Xt
Ht the catch for each period t
Xt fishing effort for each period t
alpha parameter of boat productivity
* the dynamic of the fish stock
S(t+1) = S(t) + Gt - Ht
I would like to modelise the following system:
S_(t+1) = S_t + G_t - H_t
G_t = r*S_t*(1-S_t / sbar)
H_t = alpha * S_t * X_t
S_1961 = S_0
I know only H_t on period (1961 - 1994) and X_t on the same period.
I don't know r, sbar, alpha and S_0 (the initial level of the stock)
(and of course S_t on this period) and I want to estimate this four
parameters.
I have written something like that:
***************************************...
2009 Dec 16
1
Baseline survival estimate
Dear R-help,
I am trying to obtain the baseline survival estimate of a fitted Cox model
(S_0 (t)). I know that previous posts have said use 'basehaz' but this
gives the baseline hazard function and not the baseline survival estimate.
Is there a way to obtain the baseline survival estimate or do I have to use
the formula which does something like S(t) = exp[- the integral from 0 to...
2009 Feb 26
0
plot.survfit
...me,fustat)~resid.ds+rx+ecog.ps,data=ovarian)
plot(survfit(fit,type="breslow"))
summary(survfit(fit,type="breslow"))
####
for the first two failure points, we have s(59|x1)=0.971, s(115|x2)=0.942
how can we guarantee that s(59|x1) is always greater than s(115|x2)?
since s(59|x1)=s_0(59)^exp(\beta'x1) and s(115|x2)=s_0(115)^exp(\beta'x2),
we can manipulate covariates to make s(59|x1) < s(115|x2), right?
do I miss anything?
thanks in advance
2011 Oct 06
1
non-cumulative hazard in Cox model with time-dependent covariates
Dear all,
Is there a way to calculate the non-cumulative hazard (instantaneous
hazard), which is the product of baseline hazard and exp{beta*covariate} ?
I knew in survfit, we can get the estimator of cumulative baseline hazard,
but how can we get the non-cumulative one?
Thank you very much!
Koshihaku
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2013 May 22
0
rmean in survfit
...t; that my x axis is in days and i have a starting population of say 10,000
> of which say only 2000 are left as of day 365. When I try to print rmean
> it does not print and in any case I am not interested in that. I actually
> want to sum up all the daily survival values starting at 1.0 (S_0) for day
> 1 through 0.2 (S_365) through day 365. I then want to assume "r% retained
> each day" and compute the remaining integral as sum of a geometric series
> through infinity ( (S_365 * r) * 1/(1-r) ) or through a specific future
> time period (730 for example in which ca...