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Amalgamated graph transformation allows to define schemes of rules coinciding in common core activities and differing over additional
parallel independent activities. Consequently, a rule scheme is specified by a kernel rule and a set of extending multi-rules forming an interaction
scheme. Amalgamated transformations have been increasingly used in various modeling contexts.
Critical Pair Analysis (CPA) can be used to show local confluence of graph transformation systems. It is an open challenge to lift the CPA to amalgamated graph transformation systems, especially since infinite
many pairs of amalgamated rules occur in general. As a first step towards an efficient local confluence analysis of amalgamated graph transformation systems, we show that the analysis of a finite set of critical pairs suffices to prove local confluence.
Amalgamated graph transformation allows to define schemes of rules
coinciding in common core activities and differing over additional parallel independent
activities. Consequently, a rule scheme is specified by a kernel rule and a set of extending multi-rules forming an interaction scheme. Amalgamated
transformations have been increasingly used in various modeling contexts.
Critical Pair Analysis (CPA) can be used to show local confluence of graph transformation
systems. It is an open challenge to lift the CPA to amalgamated graph transformation systems, especially since infinite many pairs of amalgamated rules
occur in general. As a first step towards an efficient local confluence analysis of
amalgamated graph transformation systems, we show that the analysis of a finite
set of critical pairs suffices to prove local confluence.