Goal: To describe the occurrence of a disease (Fractures) in determined population (Osteoporosis patients) in a period of time (In 2022)
The incidence rate of fracture will be calculated as the number of new (first-ever) fracture events over the total person-time at risk in the reference population. Person-time at risk is defined for each patient as the time they are at risk of experiencing a first-ever fracture in 2022.
Inclusion criteria
A minimum of 365 days of database history is required to identify prevalent patients.
The start of the time at risk will be defined as the latest of the following dates:
The end of time at risk will be defined as the earliest of the following dates:
Exclusion criteria
The following formula will be used to calculate the incidence rate of fracture:
$IncidenceRate= \(\frac{numberIncidentPatients}{TotalPersonYearsAtRisk}\) *100000 $
Where the total person-years at risk will be the sum of all patients’ time at risk (in years) as defined above. Incident patients are defined as those patients experiencing a first-ever fracture in 2022. Incidence rate will be reported by gender and in total.
| Female | Male | Overall | |
|---|---|---|---|
| Person-years at risk | 15.06913 | 15.06913 | 15.06913 |
| Patients with a first-ever fracture | 61.00000 | 49.00000 | 110.00000 |
| Incidence rate | 404801.05378 | 325168.05959 | 729969.11337 |
Table 1.- Incidence rate per 100.000 person-years. NOTE: Rates can only be expressed as new cases per unit of person-time.
## 288 missing observations were removed.
Figure 1.- The distribution of the weekly incidence per gender seems to be “negatively skewed”. Seems to be a pattern of incidence of Fractures along time . This can be modeled with a log-linear regression function.
## Warning in fit(incidence_fracture2022_gender_object_optA): 20 dates with
## incidence of 0 ignored for fitting
## Scale for colour is already present.
## Adding another scale for colour, which will replace the existing scale.
Figure 2. Weekly Incidence rate Log Linear Regression Fit
| Female | Male | |
|---|---|---|
| Growth rate (r) | 0.0015502 | 0.0033026 |
|
-0.0006824 | -0.0020874 |
|
0.0037828 | 0.0086926 |
| Doubling (doubling time in days) | 447.1371761 | 209.8780530 |
|
183.2361640 | 79.7395761 |
|
-1015.7051404 | -332.0625396 |
Table 2. Log Linear Regression Fit: We can see the model shows a small growth rate in both genders. Further research with more samples will be required.