| Name | Category | Theorems |
GCommRing π | CompData | β |
GCommSemiring π | CompData | β |
GNonUnitalNonAssocSemiring π | CompData | β |
GRing π | CompData | β |
GSemiring π | CompData | β |
commRing π | CompOp | β |
commSemiring π | CompOp | 4 mathmath: finsetProd_apply_eq_zero, multisetProd_apply_eq_zero', multisetProd_apply_eq_zero, finsetProd_apply_eq_zero'
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gMulHom π | CompOp | 1 mathmath: gMulHom_apply_apply
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instIntCastOfNat π | CompOp | 1 mathmath: of_intCast
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instMul π | CompOp | 36 mathmath: mul_apply_eq_zero, coe_of_mul_apply_aux, qExpansion_of_mul, ExteriorAlgebra.GradedAlgebra.ΞΉ_sq_zero, coe_of_mul_apply_add, of_zero_smul, of_mul_of, coe_mul_of_apply_of_not_le, AddMonoidAlgebra.toDirectSum_mul, of_zero_mul, coe_mul_apply, toAddMonoidAlgebra_mul, listProd_apply_eq_zero', coe_of_mul_apply_of_not_le, mulHom_apply, coe_mul_of_apply_of_mem_zero, coe_mul_of_apply_aux, decompose_symm_mul, coe_mul_of_apply_add, coe_of_mul_apply_of_le, coe_mul_of_apply_of_le, coe_of_mul_apply_of_mem_zero, mul_eq_sum_support_ghas_mul, coe_mul_of_apply, mul_eq_dfinsuppSum, TensorProduct.tmul_of_gradedMul_of_tmul, coe_mul_apply_eq_dfinsuppSum, listProd_apply_eq_zero, ofList_dProd, coe_mul_apply_eq_sum_antidiagonal, decompose_mul, list_prod_ofFn_of_eq_dProd, addMonoidAlgebraRingEquivDirectSum_apply, addMonoidAlgebraRingEquivDirectSum_symm_apply, CliffordAlgebra.GradedAlgebra.ΞΉ_sq_scalar, coe_of_mul_apply
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instNatCast π | CompOp | 3 mathmath: AddMonoidAlgebra.toDirectSum_natCast, toAddMonoidAlgebra_natCast, of_natCast
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instNatCastOfNat π | CompOp | 1 mathmath: of_natCast
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instNonUnitalNonAssocSemiring π | CompOp | 4 mathmath: TensorProduct.gradedMul_def, ExteriorAlgebra.GradedAlgebra.ΞΉ_sq_zero, addMonoidAlgebraRingEquivDirectSum_apply, addMonoidAlgebraRingEquivDirectSum_symm_apply
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instOne π | CompOp | 14 mathmath: TensorProduct.gradedComm_tmul_one, toAddMonoidAlgebra_one, one_def, decompose_symm_one, TensorProduct.algebraMap_gradedMul, listProd_apply_eq_zero', TensorProduct.gradedMul_algebraMap, TensorProduct.gradedComm_one_tmul, listProd_apply_eq_zero, ofList_dProd, decompose_one, list_prod_ofFn_of_eq_dProd, of_zero_one, AddMonoidAlgebra.toDirectSum_one
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liftRingHom π | CompOp | 2 mathmath: liftRingHom_symm_apply_coe, liftRingHom_apply
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mulHom π | CompOp | 2 mathmath: mulHom_of_of, mulHom_apply
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nonAssocRing π | CompOp | β |
ofZeroRingHom π | CompOp | β |
semiring π | CompOp | 51 mathmath: TensorAlgebra.ofDirectSum_of_tprod, ExteriorAlgebra.GradedAlgebra.liftΞΉ_eq, qExpansionRingHom_apply, decomposeAlgEquiv_symm_apply, TensorAlgebra.toDirectSum_tensorPower_tprod, GradedTensorProduct.auxEquiv_one, TensorProduct.gradedComm_algebraMap_tmul, TensorAlgebra.toDirectSum_ofDirectSum, algebraMap_toAddMonoid_hom, AddMonoidAlgebra.decomposeAux_coe, ofPow, TensorAlgebra.equivDirectSum_apply, GradedTensorProduct.auxEquiv_symm_one, toAlgebra_apply, TensorProduct.gradedComm_algebraMap, algebraMap_apply, TensorProduct.algebraMap_gradedMul, addMonoidAlgebraAlgEquivDirectSum_symm_apply, TensorProduct.gradedComm_one, coeAlgHom_of, decompose_symm_algebraMap, TensorAlgebra.ofDirectSum_toDirectSum, AddMonoidAlgebra.toDirectSum_pow, TensorProduct.gradedMul_one, decompose_algebraMap, algHom_ext'_iff, toSemiring_apply, coeRingHom_of, TensorAlgebra.toDirectSum_comp_ofDirectSum, toSemiring_of, decomposeAlgEquiv_apply, TensorProduct.gradedComm_tmul_algebraMap, of_zero_pow, ringHom_ext'_iff, TensorAlgebra.equivDirectSum_symm_apply, TensorProduct.gradedMul_algebraMap, liftRingHom_symm_apply_coe, TensorProduct.tmul_of_gradedMul_of_tmul, Submodule.iSup_eq_toSubmodule_range, AddMonoidAlgebra.decomposeAux_single, toSemiring_coe_addMonoidHom, toAddMonoidAlgebra_pow, AddMonoidAlgebra.decomposeAux_eq_decompose, liftRingHom_apply, CliffordAlgebra.GradedAlgebra.lift_ΞΉ_eq, TensorAlgebra.toDirectSum_ΞΉ, TensorProduct.one_gradedMul, TensorAlgebra.ofDirectSum_comp_toDirectSum, CliffordAlgebra.GradedAlgebra.ΞΉ_sq_scalar, addMonoidAlgebraAlgEquivDirectSum_apply, qExpansion_of_pow
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toSemiring π | CompOp | 5 mathmath: toAlgebra_apply, toSemiring_apply, toSemiring_of, toSemiring_coe_addMonoidHom, liftRingHom_apply
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