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maxmin max

de:animiere Setter _ Getter _ Delta _ über _ Sek. beschleunigt _ ca:modifica setter _ i getter _ amb delta _ en _ segons de forma _ pt:anima com modificador _ e inspector _ de _ em _ s de forma _ 501

de:Grad _ ca:graus de _ radians pt:_ radianos em graus 0.5

de:Fehler _ pt:assinala o erro _

de:gleite _ in _ Sek. beschleunigt: _ ca:llisca _ en _ segons de forma _ fr:glisser _ en _ sec. accélérer _ pt:desliza _ em _ s de forma _ 501linearlinear quadratic={ quadratic-in quadratic-out quadratic-in-out } cubic={ cubic-in cubic-out cubic-in-out } quart={ quart-in quart-out quart-in-out } sinusoidal={ sine-in sine-out sine-in-out } elastictime in milliseconds

de:animiere _ um _ in _ Sek. beschleunigt: _ ca:modifica _ amb _ en _ segons de forma _ pt:anima _ de _ em _ s de forma _ x positionx position y position direction size ghost effect color effect saturation effect brightness effect fisheye effect whirl effect pixelate effect mosaic effect negative effect tempo volume balance501linearlinear quadratic={ quadratic-in quadratic-out quadratic-in-out } cubic={ cubic-in cubic-out cubic-in-out } quart={ quart-in quart-out quart-in-out } sinusoidal={ sine-in sine-out sine-in-out } elasticy positiondirectionsizetempovolumebalance1 reporter12

de:Beschleunigung _ ca:de forma _ pt:a forma _ linearlinear quadratic={ quadratic-in quadratic-out quadratic-in-out } cubic={ cubic-in cubic-out cubic-in-out } quart={ quart-in quart-out quart-in-out } sinusoidal={ sine-in sine-out sine-in-out } elasticquadratic-inquadratic-outquadratic-in-outcubic-incubic-outcubic-in-outquart-inquart-outquart-in-outsine-insine-outsine-in-outelasticunknown easing function ""

de:für _ = _ bis _ _ in _ Sek. beschleunigt: _ _ ca:per _ = _ fins _ _ en _ segons de forma _ _ pt:para _ de _ a _ _ em _ s de forma _ _ 01001linearlinear quadratic={ quadratic-in quadratic-out quadratic-in-out } cubic={ cubic-in cubic-out cubic-in-out } quart={ quart-in quart-out quart-in-out } sinusoidal={ sine-in sine-out sine-in-out } 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1979; 7084280.7 1980; 7705765.0 1981; 7164405.7 1982; 7330477.0 1983; 7414369.7 1984; 6888417.3 1985; 6727139.3 1986; 7424643.0 1987; 7278088.0 1988; 7372253.0 1989; 7006209.0 1990; 6126882.7 1991; 6464164.0 1992; 7472581.0 1993; 6374450.7 1994; 7128452.0 1995; 6058400.0 1996; 7580099.7 1997; 6674749.0 1998; 6518607.0 1999; 6082369.3 2000; 6216596.0 2001; 6706251.7 2002; 5783440.0 2003; 6156233.7 2004; 6222206.3 2005; 5563548.3 2006; 6009812.0 2007; 4460514.0 2008; 4761634.7 2009; 5331946.3 2010; 4943110.7 2011; 4584953.5 2012; 3487837.3 2013; 5356987.0 2014; 5281547.0 2015; 4676086.2 2016; 4508799.1 2017; 4857294.1 2018; 4432534.9 1979, 7084280.7,75.102269445045271980, 7705765.0,78.32728270890361981, 7164405.7,75.525788083310291982, 7330477.0,76.396119261494961983, 7414369.7,76.832028407246771984, 6888417.3,74.056793600208951985, 6727139.3,73.184715804521191986, 7424643.0,76.885238948401961987, 7278088.0,76.122638229080141988, 7372253.0,76.613498710823631989, 7006209.0,74.687293959420511990, 6126882.7,69.843334124711221991, 6464164.0,71.739998526171091992, 7472581.0,77.133048465655081993, 6374450.7,71.240435160874951994, 7128452.0,75.336041230477831995, 6058400.0,69.451903350310641996, 7580099.7,77.68597831085511997, 6674749.0,72.899181100308251998, 6518607.0,72.041472265040841999, 6082369.3,69.589156601876622000, 6216596.0,70.352818765705852001, 6706251.7,73.071009111763792002, 5783440.0,67.857569080601922003, 6156233.7,70.010427453553662004, 6222206.3,70.384557309422012005, 5563548.3,66.555064961087082006, 6009812.0,69.172842688479242007, 4460514.0,59.5933272244596852008, 4761634.7,61.5719938765694442009, 5331946.3,65.15504719635492010, 4943110.7,62.734342198534312011, 4584953.5,60.418876890532942012, 3487837.3,52.6966841981324952013, 5356987.0,65.307863525126592014, 5281547.0,64.846382658935142015, 4676086.2,61.016379496648122016, 4508799.1,59.9150081418415752017, 4857294.1,62.1873972168916542018, 4432534.9,59.40613012289509