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An online tutorial is also available to demonstrate the features and functions of the intervention.
These statements cast light on both the change management functions of the intervention, as well as shared care of those with LTMI more generally.
Cox proportional hazard models were used to compare the rates of beginning implementation of interventions between countries, as functions of the intervention and income group of the country.
The interview process and subsequent analysis used the experience of these stakeholders as a lens to reveal and define the key functions of the intervention, and to understand the interactions between the pre-planned components and the local context.
Lastly, the refined hypotheses were examined together to look for overarching themes explaining the key functions of the intervention, both those relating to shared care for mental health, and those relating to successfully achieving change.
The addition of a Realistic Evaluation based process evaluation has provided information to interpret the results of the RCT and has also provided insights into the core functions of the intervention.
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The hazard functions of the interventions in a trial are modeled using known parametric survival functions (e.g. Weibull or Gompertz) or fractional polynomials and the difference in the parameters are considered the multidimensional treatment effect, which are synthesized (and indirectly compared) across studies.
With first or second order fractional polynomials the hazard functions of the interventions compared in a trial are modeled and the difference in the parameters of these fractional polynomials within a trial are considered the multidimensional treatment effect and synthesized (and indirectly compared) across studies.
Fig. 3 The number of required type 1 and type 2 drones to provide 100% user coverage as a function of the intervention duration.
Figure 3 shows the amount of type 1 and type 2 drones needed to provision the network as a function of the intervention duration when a 100% user coverage is required.
The expected number of type 1 drones (hat {D_{1}}) and type 2 drones (hat {D_{2}}) as a function of the intervention duration h (in hours) is expressed as follows: begin{array}rcl@ hat{D_{1}} & = & lceil 928.1cdot h + 93.5 rceil end{array} (7).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com