TheoremstopologicalRing, topologicalSemiring, toContinuousNeg, toIsSemitopologicalSemiring, toIsTopologicalAddGroup, continuousNeg_of_mul, toContinuousAdd, toIsSemitopologicalRing, toSeparatelyContinuousMul, of_addGroup_of_nhds_zero, of_nhds_zero, toContinuousNeg, toIsSemitopologicalRing, toIsTopologicalSemiring, to_topologicalAddGroup, continuousNeg_of_mul, toContinuousAdd, toContinuousMul, toIsSemitopologicalSemiring, toIsTopologicalRing, instIsSemitopologicalRing, instIsTopologicalRing, isClosed_topologicalClosure, le_topologicalClosure, topologicalClosure_minimal, topologicalClosure_mono, instIsSemitopologicalSemiring, instIsTopologicalSemiring, isClosed_topologicalClosure, le_topologicalClosure, topologicalClosure_coe, topologicalClosure_minimal, topologicalClosure_mono, instIsSemitopologicalRing, instIsSemitopologicalSemiring, instIsTopologicalRing, instIsTopologicalSemiring, coinduced_continuous, ext, ext_iff, toIsTopologicalRing, toTopologicalSpace_injective, continuousSMul, instIsSemitopologicalRing, instIsTopologicalRing, isClosed_topologicalClosure, le_topologicalClosure, topologicalClosure_minimal, topologicalClosure_mono, continuousSMul, isClosed_topologicalClosure, le_topologicalClosure, semitopologicalSemiring, topologicalClosure_coe, topologicalClosure_minimal, topologicalClosure_mono, topologicalSemiring, instContinuousAddMulOpposite, instContinuousMulAddOpposite, instContinuousNegMulOpposite, instIsSemitopologicalRingAddOpposite, instIsSemitopologicalRingMulOpposite, instIsSemitopologicalRingProd, instIsSemitopologicalSemiringAddOpposite, instIsSemitopologicalSemiringMulOpposite, instIsSemitopologicalSemiringProd, instIsTopologicalRingAddOpposite, instIsTopologicalRingMulOpposite, instIsTopologicalRingProd, instIsTopologicalRingULift, instIsTopologicalSemiringAddOpposite, instIsTopologicalSemiringMulOpposite, instIsTopologicalSemiringProd, instIsTopologicalSemiringULift, instSeparatelyContinuousMulAddOpposite, mulLeft_continuous, mulRight_continuous | 77 |