ring of fractions
total ring of fractions
semiconvergent
complex fraction
localization
multifractional
partial fraction
Laplace expansion
improper fraction
common denominator
continued fraction
generalized continued fraction
commutative ring
vinculum
vulgar fraction
common fraction
commutator length
polynomial ring
ordered ring
denominator
subring
associative
unique factorization ring
valuation ring
solidus
matrix algebra
pseudorepresentation
decimal fraction
integral element
decimal
greatest common divisor
multimerizing
one
trace
quadratic form
oligocyclic
case fraction
fractional
oligofraction
submonosomal
Zhegalkin polynomial
expand
compound fraction
dyadic fraction
manifoldness
subdeterminant
integer
multicomplex
multiplist
pluralize
rational
group ring
rational number
exponential generating function
Egyptian fraction
group object
aliquot
aliquot part
commutator
diagonalizable
free module
prime ideal
dividable
simple fraction
unit matrix
reciprocal
submultialgebra
identity matrix
Ford circle
Boolean ring
seminormal
ultrafractionation
fractionize
fraction
cumulant
multiplicative
linear combination
fractionalize
paracontrolled distribution
multicommutator
Ostrowski numeration
multipliability
scalar matrix
sexagesimal
differintegral
preexponential
permanent
lowest common denominator
quadruplexed
tricomplex number
continuant
premultiply
intradivision
complex
ring-theoretic

English words for 'A ring whose elements are fractions whose numerators belong to a given commutative unital ring and whose denominators belong to a multiplicatively closed unital subset D of that given ring. Addition and multiplication of such fractions is defined just as for a field of fractions. A pair of fractions a/b and c/d are deemed equivalent if there is a member x of D such that x(ad-bc)=0.'

As you may have noticed, above you will find words for "A ring whose elements are fractions whose numerators belong to a given commutative unital ring and whose denominators belong to a multiplicatively closed unital subset D of that given ring. Addition and multiplication of such fractions is defined just as for a field of fractions. A pair of fractions a/b and c/d are deemed equivalent if there is a member x of D such that x(ad-bc)=0.". Hover the mouse over the word you'd like to know more about to view its definition. Click search related words by phrase or description. to find a better fitting word. Finally, thanks to ChatGPT, the overall results have been greatly improved.

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