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Loop quantum gravity
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=== Applications of the master constraint === The master constraint has been employed in attempts to approximate the physical inner product and define more rigorous path integrals.{{sfn|Bahr|Thiemann|2007|pp=2109β2138}}{{sfn|Han|Thiemann|2010a|p=225019}}{{sfn|Han|Thiemann|2010b|p=092501}}{{sfn|Han|2010|p=215009}} The Consistent Discretizations approach to LQG,{{sfn|Gambini|Pullin|2009|p=035002}}{{sfn|Gambini|Pullin|2011|loc=Section 10.2.2}} is an application of the master constraint program to construct the physical Hilbert space of the canonical theory.
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