Software application root embedding

Sur certains systèmes, le programme est appelé pyuic4 au lieu de pyuic attention à la compatibilité. Il sert simplement de convertisseur de fichier. Ui en un script python. Ensuite, créez la fenêtre principale, qui devrait être la fenêtre principale de votre application, et appliquez la configuration UI UI setup ci-dessus, dans le but d'ajouter une zone MDI et "bouger" notre point de vue 3d pour elle. Au lieu d'utiliser le visualiseur Sogui , vous pouvez aussi utiliser un module tiers plus moderne. C'est probablement la meilleure des 3 solutions.

A partir de FreeCAD rev, il est maintenant possible d'obtenir la représentation d'un objet quelconque coin FreeCAD sans devoir ouvrir la fenêtre principale.

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Jump to: navigation , search. Other languages:. QMainWindow for i in childs: if i. All changes made in this file will be lost!

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QWidget MainWindow self. QGridLayout self.

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QMdiArea self. TabbedView self. South self. QMenuBar MainWindow self. QRect 0, 0, , 27 self. QStatusBar MainWindow self. QMainWindow ui. This returns a main window to use. In those cases I use the following as the first line. I would like to emphasize the danger of remote includes. But here's the trick: Now we have a file listing of Server A!

I tried this on three different servers, and it allways worked. This is only an example, but there have been hacks uploading files to servers etc. So, allways be extremely carefull with remote includes. I have a need to include a lot of files, all of which are contained in one directory. It doesn't deal with relative file paths though; you still have to do that yourself. In this case, the use of embedded presentation markup allows the author to specify that v should be rendered in boldface. In the same way, it is sometimes the case that a completely different notation is desired for a content expression.

This content expression would render using the given notation as: A second reason to use presentation within content markup is that there is a continually growing list of areas of discourse that do not have pre-defined content elements for encoding their objects and operators. As a consequence, any system of content markup inevitably requires an extension mechanism that combines notation with semantics in some way.

MathML content markup specifies several ways of attaching an external semantic definitions to content objects. It is necessary, however, to use MathML presentation markup to specify how such user-defined semantic extensions should be rendered. For example, the "rank" operator from linear algebra is not included as a pre-defined MathML content element. The main consideration when presentation markup and content markup are mixed together in a single expression is that the result should still make sense. When both kinds of markup are contained in a presentation expression, this means it should be possible to render the resulting mixed expressions simply and sensibly.

Conversely, when mixed markup appears in a content expression, it should be possible to simply and sensibly assign a semantic interpretation to the expression as a whole. These requirements place a few natural constraints on how presentation and content markup can be mixed in a single expression, in order to avoid ambiguous or otherwise problematic expressions.

Two examples illustrate the kinds of problems that must be avoided in mixed markup.


In this example, the content element bvar has been indiscriminately embedded in a presentation expression. Since bvar requires an enclosing context for its meaning, this expression is unclear.

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  • Here, the mo element is problematic. Should a renderer infer that the usual arithmetic operator is intended, and act as if the prefix content element plus had been used? These questions do not have particularly compelling answers, so this kind of mixing of content and presentation markup is also prohibited.

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    The use of presentation markup within content markup is limited to situations that do not effect the ability of content markup to unambiguously encode mathematical meaning. Specifically, presentation markup may only appear in content markup in three ways:. Any other presentation markup occurring within a content markup is a MathML error. More detailed discussion of these three cases follows:.

    Contiguous blocks of MathML characters in ci and cn elements are rendered as if they were wrapped in mi and mn elements respectively. If a token element contains both MathML characters and presentation elements, contiguous blocks of MathML characters if any are treated as if wrapped in mi or mn elements as appropriate, and the resulting collection of presentation elements are rendered as if wrapped in an mrow element.

    The csymbol element may contain either MathML characters interspersed with presentation markup, or content elements of the container type. It is a MathML error for a csymbol element to contain both presentation and content elements. When the csymbol element contains both raw data and presentation markup, the same rendering rules that apply to content elements of the token type should be used. One of the main purposes of the semantics element is to provide a mechanism for incorporating arbitrary MathML expressions into content markup in a semantically meaningful way. In particular, any valid presentation expression can be embedded in a content expression by placing it as the first child of a semantics element.

    The meaning of this wrapped expression should be indicated by one or more annotation elements also contained in the semantics element. The guiding principle for embedding content markup within presentation expressions is that the resulting expression should still have an unambiguous rendering. In general, this means that embedded content expressions must be semantically meaningful, since rendering of content markup depends on its meaning.

    Certain content elements derive part of their semantic meaning from the surrounding context, such as whether a bvar element is qualifying an integral, logical quantifier or lambda expression. Another example would be whether a degree element occurs in a root or partialdiff element.

    Thus, in a presentation context, elements such as these do not have a clearly defined meaning, and hence there is no obvious choice for a rendering.

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    Consequently, they are not allowed. Note that interval may be used either as a general container, or as a qualifier. Outside these categories, certain elements deserve specific comment: Finally, the element semantics carries with it sufficient information to be permitted in presentation. The complete list of content elements that cannot appear as a child in a presentation element is: Note that within presentation markup, content expressions may only appear in locations where it is valid for any MathML expression to appear.

    In particular, content expressions may not appear within presentation token elements. In this regard mixing presentation and content are asymmetrical.

    embedded - English-French Dictionary

    Note that embedding content markup in presentation will often require applications to render operators outside of an apply context. Some applications are able to make use of both presentation and content information. For these applications it is desirable to provide both forms of markup for the same mathematical expression. Parallel markup is achieved with the semantics element.

    Parallel markup for an expression can be used on its own, or can be incorporated as part of a larger content or presentation tree. In many cases what is desired is to provide presentation markup and content markup for a mathematical expression as a whole. To achieve this, a single semantics element is used pairing two markup trees, with the first branch being the MathML presentation markup, and the second branch being the MathML content markup.

    This example is non-trivial in the sense that the content markup could not be easily derived from the presentation markup alone.

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    • Top-level pairing of independent presentation and content markup is sufficient for many, but not all, situations. Applications that allow treatment of sub-expressions of mathematical objects require the ability to associate presentation, content or information with the parts of an object with mathematical markup. Top-level pairing with a semantics element is insufficient in this type of situation; identification of a sub-expression in one branch of a semantics element gives no indication of the corresponding parts in other branches.

      The ability to identify corresponding sub-expressions is required in applications such as mathematical expression editors.