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18-letter words containing m, e, z, o, r

  • brothers karamazov — a novel (1880) by Dostoevsky.
  • citizen journalism — the involvement of non-professionals in reporting news, esp in blogs and other websites
  • compartmentalizing — Present participle of compartmentalize.
  • decompartmentalize — to remove excessive compartmentalization from (an organization)
  • demilitarized zone — an area from which military presence or function has been removed
  • hydroflumethiazide — A diuretic drug.
  • ionization chamber — a device for detecting and measuring ionizing radiation, consisting of a tube containing a low pressure gas and two electrodes between which a high voltage is maintained. The current between the electrodes is a function of the intensity of the radiation
  • major tranquilizer — antipsychotic (def 2).
  • mezzo-soprano clef — a C clef locating middle C on the line next to the lowest line of the staff.
  • minor tranquilizer — antianxiety drug.
  • moog (synthesizer) — an early musical synthesizer
  • photoisomerization — isomerization induced by light.
  • quartz-iodine lamp — a type of tungsten-halogen lamp containing small amounts of iodine and having a quartz envelope, operating at high temperature and producing an intense light for use in car headlamps, etc
  • restriction enzyme — any of a group of enzymes that catalyze the cleavage of DNA molecules at specific sites: used for gene splicing in recombinant DNA technology and for chromosome mapping.
  • zermelo set theory — (mathematics)   A set theory with the following set of axioms: Extensionality: two sets are equal if and only if they have the same elements. Union: If U is a set, so is the union of all its elements. Pair-set: If a and b are sets, so is {a, b}. Foundation: Every set contains a set disjoint from itself. Comprehension (or Restriction): If P is a formula with one free variable and X a set then {x: x is in X and P(x)}. is a set. Infinity: There exists an infinite set. Power-set: If X is a set, so is its power set. Zermelo set theory avoids Russell's paradox by excluding sets of elements with arbitrary properties - the Comprehension axiom only allows a property to be used to select elements of an existing set.

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