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As Cool as I Am is a 2013 American comedy-drama film directed by Max Mayer. It is based on the novel of the same name by Pete Fromm. Claire Danes, Sarah Bolger and James Marsden star as the Diamond family. Filming on the adaptation began in New Mexico in May 2011. [2] The film was released in the United States on June 21, 2013, by IFC Films.
Publishers Weekly described the novel as "Spirited and sharply intelligent". [2] The San Francisco Chronicle heaped praise in the work "One of the more startling beautiful and evocative tales of young womanhood...Fromm's voice-on loan to Lucy-is provocative, gritty, erotic, hilarious and genuine, and this book is a fresh breath of teen spirit."
Fromm was born in Shorewood, Wisconsin, and holds a B.S. in wildlife biology from the University of Montana where he graduated with honors in 1981. A five-time winner of the Pacific Northwest Booksellers Literary Award, he is the author of five short story collections, seven novels, and two memoirs.
The Fed’s dot plot is a chart updated quarterly that records each Fed official’s projection for the central bank’s key short-term interest rate, the federal funds rate. The dots reflect what ...
diagrams.net (previously draw.io [2] [3]) is a cross-platform graph drawing software application developed in HTML5 and JavaScript. [4] Its interface can be used to create diagrams such as flowcharts, wireframes, UML diagrams, organizational charts, and network diagrams. [5]
An animated cobweb diagram of the logistic map = (), showing chaotic behaviour for most values of >. A cobweb plot , known also as Lémeray Diagram or Verhulst diagram is a visual tool used in the dynamical systems field of mathematics to investigate the qualitative behaviour of one-dimensional iterated functions , such as the logistic map .
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A Poincaré plot, named after Henri Poincaré, is a graphical representation used to visualize the relationship between consecutive data points in time series to detect patterns and irregularities in the time series, revealing information about the stability of dynamical systems, providing insights into periodic orbits, chaotic motions, and bifurcations.