inflexion vocalique - définition. Qu'est-ce que inflexion vocalique
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Qu'est-ce (qui) est inflexion vocalique - définition

POINT ON A CONTINUOUSLY DIFFERENTIABLE PLANE CURVE AT WHICH THE CURVE CROSSES ITS TANGENT, THAT IS, THE CURVE CHANGES FROM BEING CONCAVE TO CONVEX, OR VICE VERSA
Point of inflection; Point of inflexion; Inflexion point; Inflection points; Inflection (chemistry); Points of inflexion; Undulation point; Point of undulation; Infection point

Inflection         
  • coin}}'' for plural
PROCESS OF WORD FORMATION; A WORD IS MODIFIED TO EXPRESS GRAMMATICAL CATEGORIES, SUCH AS TENSE, MOOD, VOICE, ASPECT, PERSON, NUMBER, GENDER AND CASE
Inflexion; Inflectional morpheme; Inflected; Inflections; Inflectional morphology; Inflectional paradigm; Inflectional; Inflexions; Inflective; Grammatical inflection; Accidence; Case inflection; Irregular plural; Inflect; Inflects; Irregular plurals; Inflectional rule; Regular inflection; Regular plural; Irregular inflection; Invariant (linguistics); Inflexional morphology; Inflectional ending
·noun A bend; a fold; a curve; a turn; a twist.
II. Inflection ·noun ·same·as Diffraction.
III. Inflection ·noun The act of inflecting, or the state of being inflected.
IV. Inflection ·noun A departure from the monotone, or reciting note, in chanting.
V. Inflection ·noun Any change or modification in the pitch or tone of the voice.
VI. Inflection ·noun A slide, modulation, or accent of the voice; as, the rising and the falling inflection.
VII. Inflection ·noun The variation or change which words undergo to mark case, gender, number, comparison, tense, person, mood, voice, ·etc.
accidence         
  • coin}}'' for plural
PROCESS OF WORD FORMATION; A WORD IS MODIFIED TO EXPRESS GRAMMATICAL CATEGORIES, SUCH AS TENSE, MOOD, VOICE, ASPECT, PERSON, NUMBER, GENDER AND CASE
Inflexion; Inflectional morpheme; Inflected; Inflections; Inflectional morphology; Inflectional paradigm; Inflectional; Inflexions; Inflective; Grammatical inflection; Accidence; Case inflection; Irregular plural; Inflect; Inflects; Irregular plurals; Inflectional rule; Regular inflection; Regular plural; Irregular inflection; Invariant (linguistics); Inflexional morphology; Inflectional ending
n.
Inflection, grammatical variation, variation of stems, application of case-endings and conjugation-endings, inflectional etymology, changes undergone by lingual roots.
Inflect         
  • coin}}'' for plural
PROCESS OF WORD FORMATION; A WORD IS MODIFIED TO EXPRESS GRAMMATICAL CATEGORIES, SUCH AS TENSE, MOOD, VOICE, ASPECT, PERSON, NUMBER, GENDER AND CASE
Inflexion; Inflectional morpheme; Inflected; Inflections; Inflectional morphology; Inflectional paradigm; Inflectional; Inflexions; Inflective; Grammatical inflection; Accidence; Case inflection; Irregular plural; Inflect; Inflects; Irregular plurals; Inflectional rule; Regular inflection; Regular plural; Irregular inflection; Invariant (linguistics); Inflexional morphology; Inflectional ending
·vt To modulate, as the voice.
II. Inflect ·vt To vary, as a noun or a verb in its terminations; to decline, as a noun or adjective, or to conjugate, as a verb.
III. Inflect ·vt To turn from a direct line or course; to Bend; to incline, to deflect; to Curve; to Bow.

Wikipédia

Inflection point

In differential calculus and differential geometry, an inflection point, point of inflection, flex, or inflection (British English: inflexion) is a point on a smooth plane curve at which the curvature changes sign. In particular, in the case of the graph of a function, it is a point where the function changes from being concave (concave downward) to convex (concave upward), or vice versa.

For the graph of a function of differentiability class C2 (f, its first derivative f', and its second derivative f'', exist and are continuous), the condition f'' = 0 can also be used to find an inflection point since a point of f'' = 0 must be passed to change f'' from a positive value (concave upward) to a negative value (concave downward) or vice versa as f'' is continuous; an inflection point of the curve is where f'' = 0 and changes its sign at the point (from positive to negative or from negative to positive). A point where the second derivative vanishes but does not change its sign is sometimes called a point of undulation or undulation point.

In algebraic geometry an inflection point is defined slightly more generally, as a regular point where the tangent meets the curve to order at least 3, and an undulation point or hyperflex is defined as a point where the tangent meets the curve to order at least 4.