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conjugate
(redirected from Conjugacy)

   Also found in: Dictionary/thesaurus, Legal, Encyclopedia, Wikipedia 0.01 sec.
conjugate /con·ju·gate/ (kon´jdbobr-gāt)
1. paired, or equally coupled; working in unison.
2. a conjugate diameter of the pelvic inlet; used alone usually to denote the true conjugate diameter; see pelvic diameter, under diameter.
3. the product of chemical conjugation.

con·ju·gate (knj-gt)
v.
To undergo conjugation.
adj. (-gt, -gt)
1. Joined together, especially in pairs.
2. Pertaining to an acid and a base that are related by the difference of a proton.
n. (-gt, -gt)
A distance between the points on the periphery of the pelvic canal, especially the promontory of the sacrum and the upper edge of the pubic symphysis. Also called anteroposterior diameter, conjugate diameter, conjugate of inlet, internal conjugate, true conjugate.

conjugate
[kon′jəgit]
Etymology: L, con + jungere, to yoke together
(in pelvimetry) the measurement of the female pelvis to determine whether the presenting part of a fetus can enter the birth canal. See also diagonal conjugate, true conjugate.

conjugate [kon´joo͡-gāt]
1. paired, or equally coupled; working in union.
2. a conjugate diameter of the pelvic inlet, especially the true conjugate diameter; see pelvic diameter.

conjugate (kon´jgāt´),
v 1. to unite.
2. the product of conjugation.

conjugate
1. paired, or equally coupled; working in union.
2. to link marker protein such as fluorescein or enzyme to an antibody molecule to detect antigen, as by immunofluorescence or immunoperoxidase staining.
3. a conjugate diameter of the pelvic inlet; used alone usually to denote the true conjugate diameter. See also pelvic diameter.

conjugate acids
conjugate pair of strong bases.


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Among specific topics are the role of weak convergence in probability theory, ideals in parabolic sub-algebras of simple Lie algebras, the conjugacy of maximal toral sub-algebras of direct limits of loop algebras, quotients in supergeometry, and symmetry and superstring phenomenology.
It is useful to see a class of the conjugacy relation ~ as a single word as drawn on a circle, with no distinguished origin.
If one regards k as a function on the corresponding reflections, this means that k is constant on the conjugacy classes of reflections in W.
 
 
 
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