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Using the light ladder basis for Kuperberg's $C_2$ webs, we derive tripleclasp formulas for idempotents projecting to the top summand in each tensorproduct of fundamental representations. We then find explicit formulas for thecoefficients occurring in the clasps, by computing these coefficients as localintersection forms. Our formulas provide further evidence for Elias's claspconjecture, which was given for type $A$ webs, and suggests how to generalizethe conjecture to non-simply laced types.

Triple clasp formulas for $C_2$ webs