What's the difference between
and
Enter two words to compare and contrast their definitions, origins, and synonyms to better understand how those words are related.

Commute vs Commutant - What's the difference?

commute | commutant |

As a verb commute

is .

As a noun commutant is

(algebra|logic) the subset of all elements of a semigroup that commute with the elements of a given subset.

commute

English

Verb

(commut)
  • To regularly travel from one's home to one's workplace or school, or vice versa .
  • I commute from Brooklyn to Manhattan by bicycle.
  • (finance) To pay out the lumpsum present value of an annuity, instead of paying in instalments.
  • To pay, or arrange to pay, in gross instead of part by part.
  • to commute for a year's travel over a route
  • (transitive, legal, criminology) To reduce the sentence previously given for a criminal offense.
  • His prison sentence was commuted to probation.
  • To obtain or bargain for exemption or substitution; to effect a commutation.
  • * (rfdate) Jeremy Taylor:
  • He thinks it unlawful to commute , and that he is bound to pay his vow in kind.
  • To exchange; to put or substitute something else in place of, as a smaller penalty, obligation, or payment, for a greater, or a single thing for an aggregate.
  • to commute''' tithes; to '''commute charges for fares
  • * Macaulay
  • The utmost that could be obtained was that her sentence should be commuted from burning to beheading.
  • (mathematics) Of an operation, to be commutative, i.e. to have the property that changing the order of the operands does not change the result.
  • A pair of matrices share the same set of eigenvectors if and only if they commute .

    Derived terms

    * commuter * commuting

    Noun

    (en noun)
  • A regular journey to or from a place of employment, such as work or school.
  • The route, time or distance of that journey.
  • commutant

    English

    Noun

    (en noun)
  • (algebra, logic) The subset of all elements of a semigroup that commute with the elements of a given subset
  • * {{quote-journal, year=2008, date=September 27, author=John Earman, title=Superselection Rules for Philosophers, work=Erkenntnis, doi=10.1007/s10670-008-9124-z, volume=69, issue=3, url=
  • , passage=The basic mathematical entity to be used here in elucidating the different senses of superselection rules is a von Neumann algebra {\mathfrak{M}}, a concrete C * -algebra 6 of bounded linear operators acting on a Hilbert space 7 {\mathcal{H}} that is closed in the weak topology 8 or, equivalently, 9 that has the property that ({\mathfrak{M}}^{\prime})^{\prime}:={\mathfrak{M}}^{\prime \prime }={\mathfrak{M}}, where “?” denotes the commutant .}}

    See also

    * (wikipedia "commutant") ----