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differentiabl

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The answer DIFFERENTIABL has 0 possible clue(s) in existing crosswords.

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There are 13 letters in DIFFERENTIABL ( A1B3D2E1F4I1L1N1R1T1 )

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ABIDER ADRIFT AEDILE AEDINE AERIED AFFINE AFIELD AFREET AIRTED ALBEIT ALBITE ALDRIN ALINED ALINER ANELED ANTEED ANTLER ARDENT ARILED BAFFED BAFFLE BAILED BAILEE BAILER BAILIE BAITED BAITER BALDER BALEEN BANDER BANDIT BANTER BARFED BARITE BARNED BEADER BEADLE BEANED BEANIE BEATEN BEATER BEFLEA BEFRET BELIED BELIEF BELIER BELTED BELTER BENDER BERATE BEREFT BERLIN BETIDE BIFFED BIFFIN BINATE BINDER BINDLE BIRDIE BIRLED BLADER BLARED BLENDE BRIDAL BRIDLE BRINED DAFTER DARNEL DARTLE DEAFEN DEAFER DEALER DEARIE DEBATE DEFEAT DEFFER DEFIER DEFILE DEFINE DEFLEA DEFTER DELATE DENARI DENIAL DENIER DENTAL DENTIL DERAIL DERATE DETAIL DETAIN DIALER DIETER DIFFER DILATE EARNED EDIBLE ELATED ELATER ENABLE ENDEAR ENDITE ENTAIL ENTERA ENTIRE FABLED FABLER FADEIN FAERIE FAILED FAINER FAIRED FALTER FARDEL FARFEL FARTED FEARED FEATER FEIRIE FELINE FELTED FENDER FERIAE FERIAL FERINE FERLIE FETIAL FIBRIL FIBRIN FILTER FINALE FINDER FINIAL FINITE FLARED FLITED FRIEND IDEATE IFFIER INBRED INDITE INFARE INLAID INLIER LABRET LAIRED LANDER LARINE LATEEN LEADEN LEADER LEAFED LEANED LEANER LEARNT LEFTER LENDER LENITE LIBRAE LIEDER LIEFER LIERNE LIFTED LIFTER LINEAR LINIER LINTED LINTER NAFFED NAILED NAILER NEARED NEATER NEREID NIDATE NIFFER NITRID NITRIL RAFFLE RAFTED RAILED RAINED RANTED RATINE RATLIN REBAIT REBATE REBIND REDATE REDFIN REDIAE REDIAL REEDIT REFELT REFFED REFILE REFIND REFINE REFLET REINED RELAID RELAND RELATE RELEND RELENT RELIED RELIEF RELINE RENAIL RENTAL RENTED RETAIL RETAIN RETIAL RETIED RETILE RETINA RETINE RIBALD RIBAND RIBLET RIDENT RIFFED RIFFLE RIFLED RIFTED TABLED TAILED TAILER TARIFF TEARED TELFER TENAIL TENDER TENIAE TERBIA TIBIAE TIBIAL TIDIER TIERED TIFFED TIFFIN TINDER TINEAL TINEID TINIER TIRADE TIRLED TREBLE TRIBAL TRIENE TRIFID TRIFLE TRINAL TRINED

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Definitions of differentiabl in various dictionaries:

DIFFERENTIABL - In mathematics, a differentiable manifold (also differential manifold) is a type of manifold that is locally similar enough to a linear space to allo...

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Differentiabl might refer to
In mathematics, a differentiable manifold (also differential manifold) is a type of manifold that is locally similar enough to a linear space to allow one to do calculus. Any manifold can be described by a collection of charts, also known as an atlas. One may then apply ideas from calculus while working within the individual charts, since each chart lies within a linear space to which the usual rules of calculus apply. If the charts are suitably compatible (namely, the transition from one chart to another is differentiable), then computations done in one chart are valid in any other differentiable chart.
* In formal terms, a differentiable manifold is a topological manifold with a globally defined differential structure. Any topological manifold can be given a differential structure locally by using the homeomorphisms in its atlas and the standard differential structure on a linear space. To induce a global differential structure on the local coordinate systems induced by the homeomorphisms, their composition on chart intersections in the atlas must be differentiable functions on the corresponding linear space. In other words, where the domains of charts overlap, the coordinates defined by each chart are required to be differentiable with respect to the coordinates defined by every chart in the atlas. The maps that relate the coordinates defined by the various charts to one another are called transition maps.
* Differentiability means different things in different contexts including: continuously differentiable, k times differentiable, smooth, and holomorphic. Furthermore, the ability to induce such a differential structure on an abstract space allows one to extend the definition of differentiability to spaces without global coordinate systems. A differential structure allows one to define the globally differentiable tangent space, differentiable functions, and differentiable tensor and vector fields. Differentiable manifolds are very important in physics. Special kinds of differentiable manifolds form the basis for physical theories such as classical mechanics, general relativity, and Yang–Mills theory. It is possible to develop a calculus for differentiable manifolds. This leads to such mathematical machinery as the exterior calculus. The study of calculus on differentiable manifolds is known as differential geometry.
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