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From |
Steven Samuels <sjhsamuels@earthlink.net> |

To |
statalist@hsphsun2.harvard.edu |

Subject |
Re: SV: st: Survey - raking - calibration - post stratification - calculating weights |

Date |
Sun, 7 Dec 2008 14:56:22 -0500 |

On Dec 7, 2008, at 2:18 PM, Kristian Wraae wrote:

I'll use the 4975 as the population): weight1 = 10000 / 4975

I will here keep the 15 age strata just to make it simple. The 4975 men were distributed like this: age_grp n_age_grp pct_age_grp Cum. 1 450 9.05 9.05 2 438 8.80 17.85 3 395 7.94 25.79 4 375 7.54 33.33 5 376 7.56 40.88 6 370 7.44 48.32 7 344 6.91 55.24 8 315 6.33 61.57 9 306 6.15 67.72 10 299 6.01 73.73 11 275 5.53 79.26 12 271 5.45 84.70 13 263 5.29 89.99 14 241 4.84 94.83 15 257 5.17 100.00 Total 4975So I create a variable called pct_age_grp = n_age_grp / 4975 andget thevalues above. Now I create the variable gen tot_age_grp = round(pct_age_grp * 10000)

It looks like this age_grp tot_age_grp 1 904 2 880 3 794 4 754 5 756 6 744 7 691 8 633 9 615 10 601 11 553 12 545 13 529 14 484 15 517 Total 10001 So I subtract one from group 1 : replace tot_age_grp = tot_age_grp - 1 if age_grp == 1 Now the total is 10000.

YES

For smoking I have a variable based on packyear which has threecategories.smoke_grp n_smoke_grp pct_smoke_grp 1 801 23.45 2 1,272 37.24 3 1,343 39.31 Total 3416 So I generate tot_smoke_grp = round(pct_smoke_grp * 10000) The totals are: smoke_grp tot_smoke_grp 1 2345 2 3724 3 3931 Total 10000 So the total is 10000. No need to do more here.

My dataset contains all 4975 men. I assume that I should drop all observations except the ones for 600 men before running the survwgt ?

keep if sample == 1 (the 600 men all had sample == 1 and everybody else has sample == 0) So now I run the survwgt command: survwgt rake weight1, /// by(age_grp smoke_gr) /// totvars(tot_age_grp tot_smoke_grp) /// gen(weight2)

YES

If I have a binary variable called ed amongst the 600 men. And thedistribution amongst these men is that 23% have ed = 1 and the resthaveed==0. How do I estimate ed amongst the 10.000 men? Is it: svymean ed

Good luck Steven

-----Oprindelig meddelelse----- Fra: owner-statalist@hsphsun2.harvard.edu[mailto:owner-statalist@hsphsun2.harvard.edu] På vegne af StevenSamuelsSendt: Sunday, December 07, 2008 5:02 PM Til: statalist@hsphsun2.harvard.eduEmne: Re: SV: SV: st: Survey - raking - calibration - poststratification -calculating weights Kristian, raking on the two or more variables, with the totals coming from different populations, is easy. 1. Create the initial weight1 =N/n with "population" N and sample n in age groups as Stas and I suggested in the previous email. 2. Then, create categorized variables for age, medicin, smoke You will create counts for these categories (tot_age, tot_medicin, tot_smoke) from the control percentages, but with a "population size" of 10,000 across all. 2.1 Age: These will be numbers based on percentages in the original 5,000 men, though it would be *much* better to base them on the Danish Census data. (If I were a journal reviewer, I would not accept a publication that did not do this unless there was a very good reason.) The data source (5,000 men or census) is known as the "external" or "control" population for age. I would suggest you create a variable with fewer than 15 categories, as too many categories can prevent the raking algorithm from working. I will call the variable agex You must compute the percentages of observations in each category of agex externally and merge them into the 600 man data set. For example, suppose that in the control population, the first few categories of agex have the following percentages agex pct_agex tot_agex (= 100 x pct_agex, rounded to nearest 1) 1 8.23 823 2 10.41 1041 etc. Total 100.00 10,000 Important: If the totals do not add to 10,000 then adjust the counts of the largest few categories so they do. You can add tot_agex by hand to the 600 man data set, or create it externally and merge it in. 2.2. For medicin, do the same kind of categorization, but base the percentages on the 3,750 man data set. Here I assume that medicin, has three categories. medicin pct_medicin tot_medicin 1 30.23 3023 2 45.86 4586 3 23.93 2393 Total 100.02 10002 The original totals must be adjusted so that they add up exactly to 10,000. In this case, for example I would subtract 1 from totals for the largest two groups. 3023->3022 and 4586 ->4585 2.3. You can also do the same with smoking: create smoke categories and tot_smok as the totals in each which add to 10,000 exactly. In fact, if the number of smoking and medicin combinations is small (say 3 x 3 = 9), you can create a combined variable, with the percentages in each. med_smok pct_med_smok tot_medsmok 1 2 3 .. 9 If you do this, then you do not need the separate medicin adjustment and smoke margins. 3. Rake the three control variables (agex, medicin, smoke) simultaneously. **************************CODE BEGINS************************** survwgt rake weight1, /// by(age medicin smoke) /// totvars(tot_agex tot_medicin tot_smoke /// gen(weight2)***************************CODE ENDS*************************** Or,with acombined med_smok margin. **************************CODE BEGINS************************** survwgt rake weight1, /// by(age med_smok) /// totvars(tot_agex tot_med_smok /// gen(weight2) ***************************CODE ENDS*************************** (Note the comma in the first line, which was missing from my previous post.) Rarely will you need more than the default 10 iterations in - survwgt rake-. If you do, the program will issue an error message. You can increase the number by adding a -maxrep- option at the end: e.g. "maxrep(100)" If the number of sample observations in any control cell (agex, medicin, smoke (or medicin_smoke) is too small, then the program may not converge or will take a long time. In that case, you will need to merge sparse adjacent categories. Suppose, for example, that you start out with 9 medicin_smoke combinations, but two of them have few observations among the 600 men final sample. Then merge these into adjacent categories and create a new 7 category variable. 4. Finally: -svyset- your data and run Stata's survey programs: svyset _n [pweight=weight2], strata(age_gp) Here "age_gp" is your original age variable with 15 categories. You can probably omit the strata option at no loss. Be sure that if you want estimates for subpopulations, you do use the -subpop- option and not an "if" option. -Steven On Dec 7, 2008, at 4:52 AM, Kristian Wraae wrote:Thanks Stas & Steven What I would like to do is to calibrate on some of the measures from the first questionaire. I have data on 3750 men from that first questionnaire and I would like to transform my 600 man population into my 5000 man population so that the distribution of chronic diseases and medication is the same as we would expect it to be in the 5000 man population. I know how the 5000 men differs from the 3750 men regarding age and geaography. There was a slight effect of age, but geography was not important for non-responders. So adjusting for age is really the only thing needed at this step. Then I know how the 600 differs from the 3750 men. The 600 are better educated, smoke less and do more exercise and then they are slightly less prone to have chronic diseases and then they are slightly younger.So I'd like to weight each of the 600 men so that I can compensateforeducation, smoking, physical activity, chronic diseases (and medication but they are closely related so I think I'll just adjust for medication as it is the most precise measure) and age. So if I want to adjust for those, how do I go by that? I can see that the code below will adjust on age and geography since those data are present through the two steps, but the more detailed information on smoing, health and lifestyle is only present in step two. I don't know the tot_medgb (medicin) or tot_smokegp (smoking) amongst the 5000 but only amongst the 3750. That is how do I incoorporate the two steps into the raking? Or should I usethe post stratification command instead since I know these data ontheindividual level? As I see it running two rakings after each other: one for step 1 and one forstep 2 would risk changing the what has been done in the firstraking.I might be stupid but I don't really see how I can do this using the code below. Also,how many variables is it adviseable to rake on? Thank you for your help Kristian -----Oprindelig meddelelse----- Fra: owner-statalist@hsphsun2.harvard.edu [mailto:owner-statalist@hsphsun2.harvard.edu] På vegne af Steven Samuels Sendt: Sunday, December 07, 2008 6:43 AM Til: statalist@hsphsun2.harvard.edu Emne: Re: SV: st: Survey - raking - calibration - post stratification - calculating weights -- Stas, I am envious of statisticians who draw samples from those lists. This is a double sample and I agree with your advice: give everyone the weight for their age stratum: weight1 = N_i/n_i where "N" denotes population and "n" denotes sample size. Kristian apparently thinks of the 5,000 person sample as his "population"; the figure that he linked to does not show the initial sampling step at all. He may not have access to the one-year census counts. If he does not, I suggest that he use the N's from the 5,000. I suggest below that he also form geographic categories and rake those, with population counts, if possible, otherwise with counts from the 5,000. I roughly calculate that with 5,000 in the first phase sample, bias in estimates and in standard errors will be small. Kristian, here is how to simultaneously match the age distribution and the geographic distribution of the final sample to your population. (This is called "sample balancing" or "raking".) Form age groups (agegp) and geographical groupings (geogp) and get the population counts(or percentages, see below) in each cell. **************************CODE BEGINS************************** * tot_agep = total for population in participant age group (agegp) * tot_geogp = total for population in participant geographical group (geogp) ************************************************************** survwgt rake weight1 /// by(agegp geogp) /// totvars(tot_agegp tot_geogp /// gen(weight2) ***************************CODE ENDS*************************** Raking can present problems, so so I suggest that you read http:// www.abtassociates.com/ presentations/raking_survey_data_2_JOS.pdf. If you cannot get population counts, perhaps you can get population percentages, multiply by 10 or 100 and round to the nearest whole number (e.g. 5.12% = 51 or 512), so that the population "size" is 1,000 or 10,000. For estimating means and proportions, these will yield nearly the same results as actual population counts. The Denmark census counts or percentages might be available only in larger age categories than the ones you used to draw the sample: say (60-64, 65-70,70-74). If so, use those for the raking calculations. If you have, say, four geographical categories, you may be tempted to use 4 x 15 =60 stratification combinations. However, with only 600 people in the final sample, the numbers in individual cells will be too small for reliable estimation. Theory for double sampling can be found in WG Cochran, 1973, Sampling Techniques, pp 117-119, 327-334, or in most other texts. Unfortunately, raking will not completely solve the problem of non- response. -Steven On Dec 6, 2008, at 11:19 PM, Stas Kolenikov wrote:Steven, you might be shocked, but people in Nordic countries do have their population completely enumerated. Putting NJC's hat on :)), let me remind you that this is an international list, and different countrieshave different standards of how they collect and store theirofficialdata. Denmark has a register with an equivalent of SSN that makes it possible to combine the data three ways from economic, medical and social perspectives. That's a survey statistician and a microeconometrician dream... and they actually do have the capacity of drawing SRS. That is, the first 5000 were SRS of the population, and then Kristian continued a with stratified second phase sampling. I would probably just give everybody the weight = # in age groupacross Denmark (in some meaningfully defined period of thestudy) / #in age in group in the sample. If you treat sample groups as non-response adjustment cells, that's what this will probably boil down to after multiplication of three or so fractions. ches and help try:*

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**Follow-Ups**:**SV: SV: st: Survey - raking - calibration - post stratification - calculating weights***From:*"Kristian Wraae" <Kristian_Wraae@vip.cybercity.dk>

**References**:**SV: SV: SV: st: Survey - raking - calibration - post stratification - calculating weights***From:*"Kristian Wraae" <Kristian_Wraae@vip.cybercity.dk>

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