hyporeflexive

English

Etymology

hypo- +‎ reflexive

Adjective

hyporeflexive (not comparable)

(medicine) Involving underreaction in a reflex response.
- 1985, Anne Marie Dazé & ‎John W. Scanlon, Neonatal Nursing: A Practical Guide, page 94:
  Sleeping infants are usually flaccid and hyporeflexive.
- 2005, Steve M. Reece, Focus on Glaucoma Research, →ISBN, page 204:
  Nevertheless, these two cases did have subconjunctival filtration (according to the UBM examinations, visible as a hyporeflexive subconjunctival layer) (Fig.2).
- 2008, Sharon A. Gutman, Quick Reference Neuroscience for Rehabilitation Professionals, →ISBN:
  In a LMN injury, deep tendon reflexes become hyporeflexive—because the reflex arc is lost.
(mathematics) Pertaining to an algebra W such that W = W′ ∩ Alg LatW.
- 2016, Kamila Piwowarczyk, Marek Ptak, “ ${\\displaystyle 2}$ --hyperreflexivity and hyporeflexivity of power partial isometries”, in arXiv‎:
  In the present paper it will be shown that power partial isometries are always hyporeflexive and ${\\displaystyle 2}$ --hyperreflexive.

Related terms

hyporeflexivity

单词	hyporeflexive
释义	hyporeflexive English Etymology hypo- +‎ reflexive Adjective hyporeflexive (not comparable) (medicine) Involving underreaction in a reflex response. 1985, Anne Marie Dazé & ‎John W. Scanlon, Neonatal Nursing: A Practical Guide, page 94: Sleeping infants are usually flaccid and hyporeflexive. 2005, Steve M. Reece, Focus on Glaucoma Research, →ISBN, page 204: Nevertheless, these two cases did have subconjunctival filtration (according to the UBM examinations, visible as a hyporeflexive subconjunctival layer) (Fig.2). 2008, Sharon A. Gutman, Quick Reference Neuroscience for Rehabilitation Professionals, →ISBN: In a LMN injury, deep tendon reflexes become hyporeflexive—because the reflex arc is lost. (mathematics) Pertaining to an algebra W such that W = W′ ∩ Alg LatW. 2016, Kamila Piwowarczyk, Marek Ptak, “ ${\\displaystyle 2}$ --hyperreflexivity and hyporeflexivity of power partial isometries”, in arXiv‎: In the present paper it will be shown that power partial isometries are always hyporeflexive and ${\\displaystyle 2}$ --hyperreflexive. Related terms hyporeflexivity
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