📁 Source: Mathlib/RingTheory/Polynomial/GaussNorm.lean
gaussNorm
exists_eq_gaussNorm
exists_min_eq_gaussNorm
gaussNorm_C
gaussNorm_coe_powerSeries
gaussNorm_eq_zero_iff
gaussNorm_isAbsoluteValue
gaussNorm_monomial
gaussNorm_mul
gaussNorm_mul_le
gaussNorm_nonneg
gaussNorm_zero
gaussNorm_zero_right
isNonarchimedean_gaussNorm
le_gaussNorm
contentIdeal_eq_top_iff_forall_gaussNorm_eq_one
gaussNorm_intAdicAbv_le_one
gaussNorm_lt_one_iff_contentIdeal_le
isPrimitive_iff_forall_gaussNorm_eq_one
Real
Real.instMul
DFunLike.coe
coeff
Monoid.toPow
Real.instMonoid
Finset.exists_mem_eq_sup'
map_zero
MulZeroClass.zero_mul
Real.instLE
Real.instZero
Real.instLT
Set.mem_setOf
Nat.find_spec
lt_of_le_of_ne
RingHom
Polynomial
Semiring.toNonAssocSemiring
semiring
RingHom.instFunLike
C
MonoidWithZeroHomClass.toZeroHomClass
RingHomClass.toMonoidWithZeroHomClass
RingHom.instRingHomClass
support_C
Finset.sup'_congr
coeff_C_zero
pow_zero
mul_one
PowerSeries.gaussNorm
toPowerSeries
PowerSeries.gaussNorm_zero
coeff_coe
le_antisymm
ciSup_le
Finset.le_sup'
support_nonempty
le_ciSup
MulZeroClass.toZero
NonUnitalNonAssocSemiring.toMulZeroClass
NonAssocSemiring.toNonUnitalNonAssocSemiring
instZero
le_of_lt
PowerSeries.gaussNorm_eq_zero_iff
coe_eq_zero_iff
IsNonarchimedean
Real.linearOrder
Distrib.toAdd
NonUnitalNonAssocSemiring.toDistrib
NonUnitalNonAssocRing.toNonUnitalNonAssocSemiring
NonAssocRing.toNonUnitalNonAssocRing
Ring.toNonAssocRing
AbsoluteValue
Ring.toSemiring
Real.semiring
Real.partialOrder
AbsoluteValue.funLike
IsAbsoluteValue
AbsoluteValue.nonnegHomClass
AbsoluteValue.zeroHomClass
AbsoluteValue.eq_zero
LinearMap
RingHom.id
NonUnitalNonAssocSemiring.toAddCommMonoid
Semiring.toModule
module
LinearMap.instFunLike
monomial
monomial_zero_right
support_monomial
coeff_monomial_same
instMul
AbsoluteValue.mulHomClass
eq_or_ne
IsOrderedRing.toPosMulMono
Real.instIsOrderedRing
left_ne_zero_of_mul
right_ne_zero_of_mul
coeff_mul
Finset.sum_congr
IsNonarchimedean.finset_image_add_of_nonempty
Finset.nonempty_range_add_one
mul_le_mul_of_nonneg_right
IsOrderedRing.toMulPosMono
pow_nonneg
IsOrderedRing.toZeroLEOneClass
add_tsub_cancel_of_le
CanonicallyOrderedAdd.toExistsAddOfLE
Nat.instCanonicallyOrderedAdd
IsOrderedAddMonoid.toAddLeftMono
Nat.instIsOrderedAddMonoid
Nat.instOrderedSub
Nat.instNoMaxOrder
mul_le_mul
mul_nonneg
NonnegHomClass.apply_nonneg
instReflLe
zero_pow
MulZeroClass.mul_zero
Finset.sup'.congr_simp
Finset.sup'_const
instAdd
zero_add
add_zero
coeff_add
max_mul_of_nonneg
Real.instZeroLEOneClass
max_le_max
PowerSeries.le_gaussNorm
PowerSeries
MvPowerSeries.instSemiring
Polynomial.gaussNorm_coe_powerSeries
Polynomial.gaussNorm_C
MvPowerSeries.instAddCommMonoid
MvPowerSeries.instModule
Polynomial.gaussNorm_monomial
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