Definitions
from The American Heritage® Dictionary of the English Language, 5th Edition.
- adjective Of or relating to harmony.
- adjective Pleasing to the ear.
- adjective Characterized by harmony.
- adjective Of or relating to harmonics.
- adjective Integrated in nature.
- noun Any of a series of musical tones whose frequencies are integral multiples of the frequency of a fundamental tone.
- noun A tone produced on a stringed instrument by lightly touching an open or stopped vibrating string at a given fraction of its length so that both segments vibrate.
- noun The theory or study of the physical properties and characteristics of musical sound.
- noun Physics Any of a series of periodic waves whose frequencies are integral multiples of a fundamental frequency.
from The Century Dictionary.
- In function theory, two pairs of points, one pair the intersections of a circle about with a circle through the other pair.
- Pertaining or relating to harmony of sounds; of or pertaining to music; in general, concordant; consonant; in music, specifically, pertaining to harmony, as distinguished from
melody and rhythm. - In acoustics, noting the secondary tones which accompany the primary tone in a complex musical tone. See II., 1.
- In mathematics, involving or of the nature of the harmonic mean; similar to or constructed upon the principle of the harmonic curve.
- In anatomy, forming or formed by a harmonia: as, a harmonic articulation or suture.
- Also
harmonical . - In music, the analysis of the harmonic structure of a piece.
- The amplification of a harmonic passage by the introduction of passing-notes, etc.
- noun In acoustics: A secondary or collateral tone involved in a primary or fundamental tone, and produced by the partial vibration of the body of which the complete vibration gives the primary tone.
- noun A harmonic tone.
from the GNU version of the Collaborative International Dictionary of English.
- noun (Mus.) A musical note produced by a number of vibrations which is a multiple of the number producing some other; an overtone. See
harmonics . - adjective Concordant; musical; consonant.
- adjective (Mus.) Relating to harmony, -- as
melodic relates to melody; harmonious; esp., relating to the accessory sounds or overtones which accompany the predominant and apparent single tone of any string or sonorous body. - adjective (Math.) Having relations or properties bearing some resemblance to those of musical consonances; -- said of certain numbers, ratios, proportions, points, lines, motions, and the like.
- adjective (Mus.) the distance between two notes of a chord, or two consonant notes.
- adjective (Arith. & Alg.) certain relations of numbers and quantities, which bear an analogy to musical consonances.
- adjective the motion of the point A, of the foot of the perpendicular PA, when P moves uniformly in the circumference of a circle, and PA is drawn perpendicularly upon a fixed diameter of the circle. This is
simple harmonic motion . The combinations, in any way, of two or more simple harmonic motions, make other kinds of harmonic motion. The motion of the pendulum bob of a clock is approximatelysimple harmonic motion . - adjective See under
Proportion . - adjective See under
Progression . - adjective a mathematical method, sometimes referred to as that of
Laplace's Coefficients , which has for its object the expression of an arbitrary, periodic function of two independent variables, in the proper form for a large class of physical problems, involving arbitrary data, over a spherical surface, and the deduction of solutions for every point of space. The functions employed in this method are calledspherical harmonic functions . - adjective (Anat.) an articulation by simple apposition of comparatively smooth surfaces or edges, as between the two superior maxillary bones in man; -- called also
harmonia , andharmony . - adjective (Mus.) the chord of a note with its third and fifth; the common chord.
from Wiktionary, Creative Commons Attribution/Share-Alike License.
- adjective pertaining to
harmony - adjective pleasant to hear;
harmonious ;melodious - adjective mathematics attribute of many mathematical entities that only in few cases are obviously related
- noun physics a component frequency of the signal of a wave that is an integer multiple of the fundamental frequency
from WordNet 3.0 Copyright 2006 by Princeton University. All rights reserved.
- adjective relating to vibrations that occur as a result of vibrations in a nearby body
- adjective of or relating to the branch of acoustics that studies the composition of musical sounds
- adjective of or relating to harmony as distinct from melody and rhythm
- noun a tone that is a component of a complex sound
- noun any of a series of musical tones whose frequencies are integral multiples of the frequency of a fundamental
- adjective of or relating to harmonics
- adjective involving or characterized by harmony
Etymologies
from The American Heritage® Dictionary of the English Language, 4th Edition
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Examples
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The term harmonic function was coined by him around 1850 for solutions of the
Citizendium, the Citizens' Compendium - Recent changes [en] 2009
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The term harmonic function was coined by him around 1850 for solutions of the
Citizendium, the Citizens' Compendium - Recent changes [en] 2009
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The term harmonic function was coined by him around 1850 for solutions of the
Citizendium, the Citizens' Compendium - Recent changes [en] 2009
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And so what I talk to people about is creating a life of what I call harmonic wealth.
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The fifth partial is known as the fourth harmonic, because with harmonics, the fundamental is not counted (which makes the term harmonic less practical to use).
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I don't really get much better quality in harmonic analysis than the latter.
Tunes For Thought SVGL 2009
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Speech and singing also contain harmonic frequencies, multiples of the fundamental frequency: two times the fundamental frequency, three times, four times and so on.
Sing out, Louise! ewillett 2007
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Carl's finally seen enough of the before/after to realize that when it's fear talking, it'll just keep going in harmonic motion unless I'm distracted.
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The name harmonic may come from the fact that one such harmonic sequence is 2 1 4 1 1 1 1, and if one takes guitar 1 3 1 5 6 7 8 strings of these relative lengths and strums them together, a harmonious sound results.
Recently Uploaded Slideshows sahmozac 2010
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So if a trumpet plays a "C", you're hearing a C, then the first harmonic, which is another C an octave up, and then the second harmonic which is a G, and an E, and a B flat ... on and on.
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