The big advantage of the recurrence here is to allow the student to focus just on the fundaments of the construction, in which she does not need to apply the script without recurrence too many times which would be necessary to get good representations of the fractal. The principle of this approach is the identification of the basis to the construction of geometric fractals and in which these objects must be applyed the recurrence. References Publications referenced by this paper. Developing tools in iGeom: Conception of a family of gestures for geometric objects construction and its utilization in an interactive geometry system for mobile devices: Dalmon , Seiji Isotani , Anarosa A.
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A fractal must present a characteristic of “self-semblance”, which means that if it was possible to put a magnifying glass in a given piece of it, the resulting image would be identical to the original. Conception of a family of gestures for geometric objects construction and its utilization in an interactive geometry system for mobile devices: References Publications referenced by this ieom.
Does it affect students’ performance? Reduced GUI for an interactive geometry software: An algorithm for automatic checking of exercises in a dynamic geometry system: This paper describes an algorithm, and a tool based on it, designed for the authoring and automatic checking of geometry exercises.
Skip to search form Skip to main content. A domain engineering for interactive learning modules Danilo L. Figures, Tables, and Topics from this paper. Thus, one coudl distinguish some geometric objects that in conventional iegom would have the same dimension.
iGeom – Interactive Geometry in the Internet
Learning with technology in Brazil: MoroVinicius H. Recovering the idea of Seymour Papert with the introduction of the Logo language.
However, the lack of tools supporting the authoring and automatic checking of exercises for specifics topics e. The big advantage of the recurrence here is to allow the student to focus just on the fundaments of the construction, in which ogeom does not need to apply the script without recurrence too many times which would be necessary to get good representations of the fractal.
igeom coordinates GPS
The work with students of middle school can follow the black-box method, providing a ready-to-use script and asking them to discover the specific properties based on counting for example, on the fractal tetra-circleif applyed typing ka positive integer, how many circumferences will show up?
The name fractal was proposed by Benoit Mandelbrot in the 80’s, derived from the latim word “fractus”, which means “part” or “broken”. A study of the interpretative flexibility of educational software in classroom practice Kenneth RuthvenSara HennessyRosemary Deaney. Mandelbrot used this term to represent geometric objects of non-integer dimensions, as it was done in conventional geometry: Citations Publications citing this paper. ifeom
DalmonSeiji IsotaniAnarosa A. Just for being new, mainly to high school students, probably the reader already knows one recorrent function: Developing tools in iGeom: This type of didactic approach can be improved by the igrom of a Interactive Geometry System that allows the construction of igepm or geometric algorithmsand even more if the system have recurrencelike iGeom.
With the use of scripts recurrentsone can obtain geometric constructions that describe fractalsand from the properties of these constructions can explore the concepts listed above.
igeom coordinates GPS for Android – APK Download
DurelliSeiji Isotani. For example, the concept of algorithm or even of software programming can be introduced challenging the students to deduce the scripts that could generate a given fractal. The principle of this approach is the identification of the basis to the construction of geometric fractals and in which these objects must be applyed the igeim.
igeim Foundations of Dynamic Geometry Ulrich Kortenkamp. Logic for Computer Science: Below we present finite representations of 2 fractals that are discussed in detail on the links.