Changes in version 0.2.6                        

Patch release

  - Corrected package citation information returned by
    citation("mpmaggregate").
  - Corrected GitHub release installation instructions.
  - Removed renv project files from the public repository.

                 Changes in version 0.2.5 (2026-04-03)                  

Initial CRAN release

  - First release of the package on CRAN.
  - Provides tools for aggregating matrix population models under
    lambda- and R0-based frameworks.
  - Includes vignettes demonstrating typical workflows and usage.

                        Changes in version 0.2.4                        

  - Improved vignettes

                        Changes in version 0.2.3                        

  - Added documentation explaining effectiveness of aggregation.
  - Improved clarity of user-facing error messages.
  - Removed reducible matrix examples from documentation.

                        Changes in version 0.2.2                        

  - Documentation updates: documentation more accessible with a gentler
    introduction
  - Minor vignette updates.
  - Added dedication.

                        Changes in version 0.2.1                        

  - Documentation updates: clarified help text and standardized
    references/DOIs.
  - Minor vignette formatting updates.

                        Changes in version 0.2.0                        

Breaking changes

  - Renamed elasticity() to mpm_elasticity() to avoid name collisions
    with other demographic packages.

Documentation

  - Simplified and streamlined function documentation across the
    package.

                        Changes in version 0.1.1                        

Initial version

  - Added mpm_aggregate() and leslie_aggregate() for standard and
    elasticity-consistent aggregation in the lambda and R0 frameworks.
  - Added generation_time(), a function to compute generation time from
    matrix population models using either a λ-based or R0-based
    framework.
  - Added elasticity(), a function to compute elasticities of the
    dominant population growth rate (λ) or net reproductive rate (R₀)
    with respect to entries of matrix population models.