Difference between revisions of "User:Jholsenback"
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− | == | + | __NOTOC__ |
− | I'm | + | ==Random Scratchings== |
− | == | + | I'm currently working on migrating the current [[Documentation:Contents|documentation]] set to this Wiki. There isn't any content yet, so I've just planted at flag for now. |
+ | ===LaTex=== | ||
These appear in the reference section, and when they are wrapped in the <nowiki><math></math></nowiki> tags they ... | These appear in the reference section, and when they are wrapped in the <nowiki><math></math></nowiki> tags they ... | ||
− | |||
<pre> | <pre> | ||
% FILE: blobdens | % FILE: blobdens | ||
Line 14: | Line 14: | ||
</pre> | </pre> | ||
render as: <math>density = strength\cdot(1-(\frac {distance}{radius})^2)^2</math> | render as: <math>density = strength\cdot(1-(\frac {distance}{radius})^2)^2</math> | ||
− | ===curvmath=== | + | ====curvmath==== |
<pre> | <pre> | ||
% FILE: curvmath | % FILE: curvmath | ||
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</pre> | </pre> | ||
render as: not done yet! | render as: not done yet! | ||
− | ===lattenua=== | + | ====lattenua==== |
<pre> | <pre> | ||
% FILE: lattenua | % FILE: lattenua | ||
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</pre> | </pre> | ||
render as: <math>{attenuation} = \frac{2}{1+(\frac{d}{fade\_distance})^{fade\_power}}</math> | render as: <math>{attenuation} = \frac{2}{1+(\frac{d}{fade\_distance})^{fade\_power}}</math> | ||
− | ===medatten=== | + | ====medatten==== |
<pre> | <pre> | ||
% FILE: medatten | % FILE: medatten | ||
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</pre> | </pre> | ||
render as: <math>{attenuation} = \frac{1}{1+(\frac{d}{fade\_distance})^{fade\_power}}</math> | render as: <math>{attenuation} = \frac{1}{1+(\frac{d}{fade\_distance})^{fade\_power}}</math> | ||
− | ===prod=== | + | ====prod==== |
<pre> | <pre> | ||
% FILE: prod | % FILE: prod | ||
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</pre> | </pre> | ||
render as: <math>prod_{i=b}^n a</math> | render as: <math>prod_{i=b}^n a</math> | ||
− | ===sormath=== | + | ====sormath==== |
<pre> | <pre> | ||
% sormath | % sormath | ||
Line 93: | Line 93: | ||
</pre> | </pre> | ||
render as: <math>r^2 = f(h) = A\cdot h^3 + B\cdot h^2 + C\cdot h + D</math> | render as: <math>r^2 = f(h) = A\cdot h^3 + B\cdot h^2 + C\cdot h + D</math> | ||
− | ===sqemath=== | + | ====sqemath==== |
<pre> | <pre> | ||
% FILE: sqemath | % FILE: sqemath | ||
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</pre> | </pre> | ||
render as: <math>f(x,y,z) = (|x|^{(\frac{2}{e})} + |y|^{(\frac{2}{e})})^{(\frac{e}{n})} + |z|^{(\frac{2}{n})} - 1 = 0</math> | render as: <math>f(x,y,z) = (|x|^{(\frac{2}{e})} + |y|^{(\frac{2}{e})})^{(\frac{e}{n})} + |z|^{(\frac{2}{n})} - 1 = 0</math> | ||
− | ===sum=== | + | ====sum==== |
<pre> | <pre> | ||
% FILE: sum | % FILE: sum | ||
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</pre> | </pre> | ||
render as: <math>sum_{i=b}^n a</math> | render as: <math>sum_{i=b}^n a</math> | ||
− | + | ||
These appear in the tutorial section, and when they are wrapped in the <nowiki><math></math></nowiki> tags they ... | These appear in the tutorial section, and when they are wrapped in the <nowiki><math></math></nowiki> tags they ... | ||
− | ===polyfunc1=== | + | ====polyfunc1==== |
<pre> | <pre> | ||
% FILE: polyfunc1 | % FILE: polyfunc1 | ||
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</pre> | </pre> | ||
render as: <math>sqrt{x^2+y^2+z^2} = r</math> | render as: <math>sqrt{x^2+y^2+z^2} = r</math> | ||
− | ===polyfunc2=== | + | ====polyfunc2==== |
<pre> | <pre> | ||
% FILE: polyfunc2 | % FILE: polyfunc2 | ||
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</pre> | </pre> | ||
render as: <math>x^2+y^2+z^2-r = 0</math> | render as: <math>x^2+y^2+z^2-r = 0</math> | ||
− | ===polyfunc3=== | + | ====polyfunc3==== |
<pre> | <pre> | ||
% FILE: polyfunc3 | % FILE: polyfunc3 | ||
Line 142: | Line 142: | ||
</pre> | </pre> | ||
render as: <math>z = \frac{2xy^2}{x^2+y^4}</math> | render as: <math>z = \frac{2xy^2}{x^2+y^4}</math> | ||
− | ===polyfunc4=== | + | ====polyfunc4==== |
<pre> | <pre> | ||
% FILE: polyfunc4 | % FILE: polyfunc4 | ||
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</pre> | </pre> | ||
render as: <math>x^2z + y^4z - 2xy^2 = 0</math> | render as: <math>x^2z + y^4z - 2xy^2 = 0</math> | ||
− | ===polyfunc5=== | + | ====polyfunc5==== |
<pre> | <pre> | ||
% FILE: polyfunc5 | % FILE: polyfunc5 | ||
Line 160: | Line 160: | ||
</pre> | </pre> | ||
render as: <math>sqrt{(\sqrt{x^2+z^2}-r_1)^2+y^2} = r_2</math> | render as: <math>sqrt{(\sqrt{x^2+z^2}-r_1)^2+y^2} = r_2</math> | ||
− | ===polyfunc6=== | + | ====polyfunc6==== |
<pre> | <pre> | ||
% FILE: polyfunc6 | % FILE: polyfunc6 |
Revision as of 14:19, 24 January 2009
Random Scratchings
I'm currently working on migrating the current documentation set to this Wiki. There isn't any content yet, so I've just planted at flag for now.
LaTex
These appear in the reference section, and when they are wrapped in the <math></math> tags they ...
% FILE: blobdens % -------- \begin{displaymath} \mathit{density} = \mathit{strength}\cdot \left(1-\left(\frac{\mathit{distance}}{\mathit{radius}}\right)^2\right)^2 \end{displaymath}
render as:
curvmath
% FILE: curvmath % -------- \begin{displaymath} \begin{array}{l} b = M \cdot x, \mathrm{with:} \\ \\ b = \left[ \begin{array}{c} r(j)^2 \\ r(j+1)^2 \\ 2 \cdot r(j) \cdot (r(j+1)-r(j-1)) \\ \hline h(j+1)-h(j-1) \\ 2 \cdot r(j+1) \cdot (r(j+2)-r(j)) \\ \hline h(j+2)-h(j) \end{array} \right] \\ \\ M = \left[ \begin{array}{c c c c} h(j)^3 & h(j)^2 & h(j) & 1 \\ h(j+1)^3 & h(j+1)^2 & h(j+1) & 1 \\ 3\cdot h(j)^2 & 2\cdot h(j) & 1 & 0 \\ 3\cdot h(j+1)^2 & 2\cdot h(j+1) & 1 & 0 \end{array} \right] \\ \\ x = \left[ \begin{array}{c} A(j)\\ B(j)\\ C(j)\\ D(j) \end{array} \right] \end{array} \end{displaymath}
render as: not done yet!
lattenua
% FILE: lattenua % -------- \begin{displaymath} \mathit{attenuation} = \frac{2} {1+\left(\frac{d}{\mathit{fade\_distance}}\right)^\mathit{fade\_power}} \end{displaymath}
render as:
medatten
% FILE: medatten % -------- \begin{displaymath} \mathit{attenuation} = \frac{1} {1+\left(\frac{d}{\mathit{fade\_distance}}\right)^\mathit{fade\_power}} \end{displaymath}
render as:
prod
% FILE: prod % ---- \begin{displaymath} \prod_{i=b}^n a \end{displaymath}
render as:
sormath
% sormath % ------- \begin{displaymath} r^2 = f(h) = A\cdot h^3 + B\cdot h^2 + C\cdot h + D \end{displaymath}
render as:
sqemath
% FILE: sqemath % ------- \begin{displaymath} f(x,y,z) = \left(|x|^{\left(\frac{2}{e}\right)} + |y|^{\left(\frac{2}{e}\right)} \right)^{\left(\frac{e}{n}\right)} + |z|^{\left(\frac{2}{n}\right)} - 1 = 0 \end{displaymath}
render as:
sum
% FILE: sum % --- \begin{displaymath} \sum_{i=b}^n a \end{displaymath}
render as:
These appear in the tutorial section, and when they are wrapped in the <math></math> tags they ...
polyfunc1
% FILE: polyfunc1 % --------- \begin{displaymath} \sqrt{x^2+y^2+z^2} = r \end{displaymath}
render as:
polyfunc2
% FILE: polyfunc2 % --------- \begin{displaymath} x^2+y^2+z^2-r = 0 \end{displaymath}
render as:
polyfunc3
% FILE: polyfunc3 % --------- \begin{displaymath} z = \frac{2xy^2}{x^2+y^4} \end{displaymath}
render as:
polyfunc4
% FILE: polyfunc4 % --------- \begin{displaymath} x^2z + y^4z - 2xy^2 = 0 \end{displaymath}
render as:
polyfunc5
% FILE: polyfunc5 % --------- \begin{displaymath} \sqrt{\left(\sqrt{x^2+z^2}-r_1\right)^2+y^2} = r_2 \end{displaymath}
render as:
polyfunc6
% FILE: polyfunc6 % --------- \begin{displaymath} x^4+2x^2y^2+2x^2z^2-2(r_1^2+r_2^2)x^2+y^4+2y^2z^2+2(r_1^2-r_2^2)y^2+ z^4-2(r_1^2+r_2^2)z^2+(r_1^2-r_2^2)^2 = 0 \end{displaymath}
render as: