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aboutmandel.ui
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<?xml version="1.0" encoding="UTF-8"?>
<ui version="4.0">
<class>aboutMandel</class>
<widget class="QDialog" name="aboutMandel">
<property name="geometry">
<rect>
<x>0</x>
<y>0</y>
<width>600</width>
<height>400</height>
</rect>
</property>
<property name="minimumSize">
<size>
<width>600</width>
<height>400</height>
</size>
</property>
<property name="maximumSize">
<size>
<width>600</width>
<height>400</height>
</size>
</property>
<property name="windowTitle">
<string>The Mandelbrot Set</string>
</property>
<widget class="QLabel" name="Image">
<property name="geometry">
<rect>
<x>20</x>
<y>20</y>
<width>81</width>
<height>81</height>
</rect>
</property>
<property name="text">
<string/>
</property>
<property name="pixmap">
<pixmap resource="Icons.qrc">:/icon/appIcon</pixmap>
</property>
<property name="scaledContents">
<bool>true</bool>
</property>
</widget>
<widget class="QLabel" name="Title">
<property name="geometry">
<rect>
<x>130</x>
<y>30</y>
<width>281</width>
<height>31</height>
</rect>
</property>
<property name="font">
<font>
<family>Futura</family>
<pointsize>18</pointsize>
<weight>75</weight>
<bold>true</bold>
</font>
</property>
<property name="text">
<string>What is the Mandelbrot Set?</string>
</property>
</widget>
<widget class="QLabel" name="Body_2">
<property name="geometry">
<rect>
<x>120</x>
<y>240</y>
<width>431</width>
<height>111</height>
</rect>
</property>
<property name="font">
<font>
<family>Helvetica Neue</family>
<pointsize>12</pointsize>
</font>
</property>
<property name="text">
<string> The graphical representation of the mandelbrot set on the complex planes yields one of the most famous and visually stunning fractals we know of. It is one of the few things in the universe which is known as “infinitely complex”, meaning that the complexity of the design forever increases the deeper you explore the fractal. But don’t take our word for it. See for yourself!</string>
</property>
<property name="alignment">
<set>Qt::AlignLeading|Qt::AlignLeft|Qt::AlignTop</set>
</property>
<property name="wordWrap">
<bool>true</bool>
</property>
<property name="margin">
<number>10</number>
</property>
</widget>
<widget class="QPushButton" name="pushButton">
<property name="geometry">
<rect>
<x>240</x>
<y>340</y>
<width>112</width>
<height>32</height>
</rect>
</property>
<property name="sizePolicy">
<sizepolicy hsizetype="Fixed" vsizetype="Fixed">
<horstretch>0</horstretch>
<verstretch>0</verstretch>
</sizepolicy>
</property>
<property name="text">
<string>OK</string>
</property>
</widget>
<widget class="QLabel" name="Body">
<property name="geometry">
<rect>
<x>120</x>
<y>60</y>
<width>401</width>
<height>191</height>
</rect>
</property>
<property name="font">
<font>
<family>Helvetica Neue</family>
<pointsize>12</pointsize>
</font>
</property>
<property name="text">
<string> Benoit Mandlebrot was able to map out stable, and unstable values by using his simple, yet powerful formula. Instead of simply squaring a value, he would also add a complex number to it. If we were to square '4', and continue squaring it, it would become a very large number; however, what would happen if we were to continue squaring a number less than 1? If we were to continue squaring '0.9' over, and over again, it would eventually become a very small number. Its breakpoint is at the value of '1' so essentially it's like a finding the limit as the value approaches the number '1' from either sides. By plotting these values we can see how volatile, and amazing the Mandelbrot set really is.</string>
</property>
<property name="alignment">
<set>Qt::AlignLeading|Qt::AlignLeft|Qt::AlignTop</set>
</property>
<property name="wordWrap">
<bool>true</bool>
</property>
<property name="margin">
<number>10</number>
</property>
</widget>
</widget>
<resources>
<include location="Icons.qrc"/>
</resources>
<connections/>
</ui>