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* 1. The degree of relation 1) is \f$\max(1 + \sum \deg(\text{lookup_entries}) + \sum \deg(\text{table_entries}), \deg(\text{inverse_exists}))\f$
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* 2. The degree of relation 2) is is \f$2 + M\f$, where \f$M = \max(\sum \deg(\text{lookup_entries}) + \sum \deg(\text{table_entries} - \deg(\text{term}_i))\f$
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* 2. The degree of relation 2) is is \f$3 + M\f$, where \f$M = \max(\sum \deg(\text{lookup_entries}) + \sum \deg(\text{table_entries} - \deg(\text{term}_i))\f$
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* for \f$\text{term}_i\f$ iterating over all terms. This is because we compute the inverses as:
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