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Introduction to MICS

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* Testing Crunchy:<pre title="<<interpreter>> [linenumber [=starting_number]]"> Some Python code </pre> {{{#!crunchy vlam stuff print 1+1 }}} {{{#!crunchy interpreter >>> print 2+1 }}} {{{#!crunchy interpreter print "Hello world" }}} {{{#!crunchy editor start=10 step=2 message = "Hello world" print message }}} <pre title="<<interpreter>> [linenumber [=starting_number]]"> print 1+1 </pre> * Latex test: <<latex(\usepackage{dsfont} % $$\mathds{C}$$)>> Example 1: <<latex(\usepackage{dsfont} % $$\mathds{R}$$)>> Example 2: The equations to convert a point on the sphere <<latex($$(\theta, \phi)$$)>> to a point on 2D plane <<latex($$(x, y)$$)>> are: {{{#!latex \begin{equation} x=R\frac{\beta\theta}{\sqrt{\alpha\beta}}\cos{(\alpha\phi)} \end{equation} \begin{eqnarray} y & = & R\frac{\alpha\phi}{\sqrt{\alpha\beta}} \\ \alpha & = & \frac{2\arccos{c}}{\pi} \\ \beta & = & \frac{\alpha}{2p} \end{eqnarray} }}} where <<latex($$\theta$$)>> is the longitude and <<latex($$\phi$$)>> the latitude. R is the radius of the sphere, which is 1 in our program. <<latex($$c=0.5$$)>> and <<latex($$p=0.5$$)>> are two constants controlling the shape of the projection.