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reolizations

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There are 12 letters in REOLIZATIONS ( A1E1I1L1N1O1R1S1T1Z10 )

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AEONSAIOLIAIRNSAIRTSAISLEALERTALIENALINEALISTALOESALOINALONEALTERALTOSANILEANILSANISEANOLEANTESANTISANTREARIELARILSARISEARLESAROSEARSONARTELASTERASTIRATONEAZINEAZLONAZOLEAZONSAZOTEEARLSEARNSELAINELANSELINTELOINENOLSENROLENTIAEOSINETNASINERTINLETINSETINTERINTISINTROIOTASIRATEIRONEIRONSISLETISTLEIZARSLAIRSLANESLARESLARISLASERLATENLATERLAZESLEANSLEANTLEARNLEARSLEASTLENISLENOSLENTOLIANELIARSLIENSLIERSLINERLINESLINOSLINTSLIONSLIRASLIROTLITAILITASLITERLITRELOANSLOINSLONERLOOIELOONSLOOSELOOTSLORANLORESLORISLOSERLOTASLOTOSNAILSNARESNARISNATESNAZISNEARSNEATSNEISTNEROLNERTSNERTZNISEINITERNITESNITRENITRONOELSNOILSNOIRSNOISENOLOSNOOSENORIANORISNOTALNOTERNOTESOATENOATEROILEROLEINOLEOSOLIOSONSETOORIEOOZESORALSORATEORIELORLESORLONORNISORZOSOSIEROSTIAOZONERAILSRAINSRAISERALESRANISRANTSRATELRATESRATIORATOSRAZESREALSREINSRELITRENALRENTSREOILRESATRESINRESITRETIARIALSRIANTRIELSRILESRINSERIOTSRISENRITESROANSROASTROILSROLESROOSEROOSTROOTSROSETROSINROTASROTESROTISROTLSROTOSSAINTSALONSANERSANTOSARINSATINSENORSENTISERAISERALSERINSETALSETONSIRENSITARSIZARSIZERSLAINSLANTSLATESLIERSNAILSNARESNARLSNOOLSNOOTSNORESNORTSOLANSOLARSOLEISOLONSONARSORELSORTASOTOLSOZINSTAINSTAIRSTALESTANESTARESTEALSTEINSTELASTENOSTERNSTILESTOAESTOAISTOLESTONESTOOLSTORESTRIATAELSTAILSTAINSTALERTALESTALONTARESTARNSTAROSTARSITEALSTEARSTELIATELOITELOSTENIATENORTERAITERNSTESLATIERSTILERTILESTINEATINESTIRESTIRLSTIROSTOEASTOILETOILSTOLANTOLARTOLASTOLESTONALTONERTONESTOOLSTOONSTORASTORESTORIITOROSTORSETORSITORSOTRAILTRAINTRANSTRIALTRIESTRINETRIOLTRIOSTROISTRONATRONETROOZTZARSZAIREZEALSZEINSZEROSZETASZINESZITISZLOTEZOEALZOEASZONAEZONALZONERZONESZOONSZORILZORIS

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Reolizations might refer to
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In systems theory, a realization of a state space model is an implementation of a given input-output behavior. That is, given an input-output relationship, a realization is a quadruple of (time-varying) matrices
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* {\displaystyle [A(t),B(t),C(t),D(t)]}
* such that
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* {\displaystyle {\dot {\mathbf {x} }}(t)=A(t)\mathbf {x} (t)+B(t)\mathbf {u} (t)}
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* {\displaystyle \mathbf {y} (t)=C(t)\mathbf {x} (t)+D(t)\mathbf {u} (t)}
* with
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* {\displaystyle (u(t),y(t))}
* describing the input and output of the system at time
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* {\displaystyle t}
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