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fixed some errors

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Yann Esposito 9 years ago
parent
commit
76b790f844
  1. 48
      categories.html
  2. 6
      categories/10_Introduction/025_Categlory.html
  3. 6
      categories/10_Introduction/025_Categlory.md
  4. 4
      categories/10_Introduction/040_From_a_Programmer_perspective.html
  5. 3
      categories/10_Introduction/040_From_a_Programmer_perspective.md
  6. 1
      categories/10_Introduction/050_Math_Programming_relation.html
  7. 2
      categories/10_Introduction/050_Math_Programming_relation.md
  8. 4
      categories/20_What/205.html
  9. 8
      categories/20_What/205.md
  10. 9
      categories/30_How/010_Plan.html
  11. 2
      categories/30_How/030_Haskell_Kinds.html
  12. 2
      categories/30_How/030_Haskell_Kinds.md
  13. 2
      categories/30_How/200_Monads/160_Monads_useful.html
  14. 2
      categories/30_How/300_Catamorphisms/040_morphism_Missing_Information.html
  15. 2
      categories/30_How/300_Catamorphisms/040_morphism_Missing_Information.md
  16. 5
      categories/30_How/300_Catamorphisms/050_morphism_Type_work.html
  17. 5
      categories/30_How/300_Catamorphisms/050_morphism_Type_work.md
  18. 8
      categories/30_How/300_Catamorphisms/060_morphism_missing_information_retrieved.html
  19. 12
      categories/30_How/300_Catamorphisms/060_morphism_missing_information_retrieved.md
  20. 1
      categories/40_Conclusion/010_Conclusion.html
  21. 2
      categories/40_Conclusion/010_Conclusion.md
  22. BIN
      categories/img/categlory.jpg
  23. 253
      themes/style/y/main.css
  24. 14
      themes/style/y/main.sass

48
categories.html

@ -93,6 +93,14 @@
</ul>
</section>
<section class="slide">
<h2 id="not-really-about-cat-glory">Not really about: Cat <span class="and">&amp;</span> glory</h2>
<figure>
<img src="categories/img/categlory.jpg" alt="Cat n glory" /> <figcaption>credit to Tokuhiro Kawai (川井徳寛)</figcaption>
</figure>
</section>
<section class="slide">
<h2 id="general-overview">General Overview</h2>
<div style="float:right; width: 18%">
<img src="categories/img/eilenberg.gif" alt="Samuel Eilenberg"/> <img src="categories/img/maclaine.jpg" alt="Saunders Mac Lane"/>
@ -115,11 +123,16 @@
<blockquote>
<p>Category Theory is a new language/framework for Math</p>
</blockquote>
<ul>
<li>Another way of thinking</li>
<li>Extremely efficient for generalization</li>
</ul>
</section>
<section class="slide">
<h2 id="math-programming-relation">Math Programming relation</h2>
<img class="right" src="categories/img/buddha.gif" alt="Buddha Fractal"/>
<p>Programming <em><span class="yellow">is</span></em> doing Math</p>
<p>Strong relations between type theory and category theory.</p>
<p>Not convinced?<br />Certainly a <em>vocabulary</em> problem.</p>
<p>One of the goal of Category Theory is to create a <em>homogeneous vocabulary</em> between different disciplines.</p>
</section>
@ -419,6 +432,12 @@ such that for each \(f:A→B\):</p>
<p class="yellow">Only identities</p>
</section>
<section class="slide">
<h2 id="choice">Choice</h2>
<p>The same object can be seen in many different way as a category.</p>
<p>You can choose what are object, morphisms and composition.</p>
<p>ex: <strong>Str</strong> and discrete(Σ<sup>*</sup>)</p>
</section>
<section class="slide">
<h2 class="base1">Categorical Properties</h2>
<p class="base1">Any property which can be expressed in term of category, objects, morphism and composition.</p>
@ -488,12 +507,13 @@ A <em>functor</em> <span class="yellow">\(\F\)</span> from <span class="blue">\(
<section class="slide">
<h2>Plan</h2>
<ul style="font-size: 2em; font-weight:bold">
<li>Why?</li>
<li>What?</li>
<li><span class="yellow">How?
<ul class="base01" style="border-left: 2px solid; padding-left: 1em; font-size: .6em; float: right; font-weight: bold; margin: -2em 0 0 1em">
<li>General overview</li>
<li>Definitions</li>
<li><span class="yellow">Applications
<ul class="base01" style="border-left: 2px solid; padding-left: 1em; font-size: .6em; float: right; font-weight: bold; margin: -4em 0 0 1em">
<li>\(\Hask\) category
</li><li> Functors
</li><li> Natural transformations
</li><li> Monads
</li><li> κατα-morphisms
</li></ul>
@ -523,7 +543,7 @@ A <em>functor</em> <span class="yellow">\(\F\)</span> from <span class="blue">\(
<p>Types have <em>kinds</em>; The kind is to type what type is to function. Kind are the types for types (so meta).</p>
<pre><code>Int, Char :: *
[], Maybe :: * -&gt; *
(,) :: * -&gt; * -&gt; *
(,), (-&gt;) :: * -&gt; * -&gt; *
[Int], Maybe Char, Maybe [Int] :: *</code></pre>
</section>
<section class="slide">
@ -872,7 +892,7 @@ join (η [x]) = [x] = join [η x]</code></pre>
<pre class="haskell left smaller" style="width:40%"><code>main = drawImage (width,height)
drawImage :: Screen -&gt; DrawScene
drawImage <span class="orange">screen</span> =
drawImage <span class="orange">screen</span> = do
drawPoint p <span class="orange">screen</span>
drawCircle c <span class="orange">screen</span>
drawRectangle r <span class="orange">screen</span>
@ -923,7 +943,7 @@ drawPoint p = do
<p>Where is the missing information?</p>
<ul>
<li>Functor operator <code>fmap</code></li>
<li>Algebra representing the <code>(+1)</code> and also knowing the <code>0</code>.</li>
<li>Algebra representing the <code>(+1)</code> and also knowing about the <code>0</code>.</li>
</ul>
<p>First example, make <code>length</code> on <code>[Char]</code></p>
</section>
@ -931,10 +951,11 @@ drawPoint p = do
<h2 id="κατα-morphism-type-work">κατα-morphism: Type work</h2>
<pre class="haskell"><code>
data StrF a = Cons Char a | Nil
data Str = StrF Str
data Str' = StrF Str'
-- generalize the construction of Str to other datatype
-- Mu :: type fixed point
-- Mu: type fixed point
-- Mu :: (* -> *) -> *
data Mu f = InF { outF :: f (Mu f) }
data Str = Mu StrF
@ -949,12 +970,16 @@ foo=InF { outF = Cons 'f'
</section>
<section class="slide">
<h2 id="κατα-morphism-missing-information-retrieved">κατα-morphism: missing information retrieved</h2>
<pre><code>type Algebra f a = f a -&gt; a
<pre class="haskell"><code>type Algebra f a = f a -> a
instance Functor (StrF a) =
fmap f (Cons c x) = Cons c (f x)
fmap _ Nil = Nil</code></pre>
<pre><code>cata :: Functor f =&gt; Algebra f a -&gt; Mu f -&gt; a
<pre class="haskell"><code>cata :: Functor f => Algebra f a -> Mu f -> a
cata f = f . fmap (cata f) . outF</code></pre>
</section>
<section class="slide">
<h2 id="κατα-morphism-finally-length">κατα-morphism: Finally length</h2>
@ -995,6 +1020,7 @@ depth = cata phi where
<li>Better modularity</li>
<li>Better control through properties of types</li>
</ul>
<p><span class="smaller">No cat were harmed in the making of this presentation.</span></p>
</section>
<!-- End slides. -->

6
categories/10_Introduction/025_Categlory.html

@ -0,0 +1,6 @@
<h2 id="not-really-about-cat-glory">Not really about: Cat &amp; glory</h2>
<figure>
<img src="categories/img/categlory.jpg" alt="Cat n glory" /> <figcaption>credit to Tokuhiro Kawai (川井徳寛)</figcaption>
</figure>

6
categories/10_Introduction/025_Categlory.md

@ -0,0 +1,6 @@
Not really about: Cat &amp; glory
---------------------------------
<figure>
<img src="categories/img/categlory.jpg" alt="Cat n glory" />
<figcaption>credit to Tokuhiro Kawai (川井徳寛)</figcaption>
</figure>

4
categories/10_Introduction/040_From_a_Programmer_perspective.html

@ -2,3 +2,7 @@
<blockquote>
<p>Category Theory is a new language/framework for Math</p>
</blockquote>
<ul>
<li>Another way of thinking</li>
<li>Extremely efficient for generalization</li>
</ul>

3
categories/10_Introduction/040_From_a_Programmer_perspective.md

@ -2,3 +2,6 @@ From a Programmer perspective
----------------
> Category Theory is a new language/framework for Math
- Another way of thinking
- Extremely efficient for generalization

1
categories/10_Introduction/050_Math_Programming_relation.html

@ -1,5 +1,6 @@
<h2 id="math-programming-relation">Math Programming relation</h2>
<img class="right" src="categories/img/buddha.gif" alt="Buddha Fractal"/>
<p>Programming <em><span class="yellow">is</span></em> doing Math</p>
<p>Strong relations between type theory and category theory.</p>
<p>Not convinced?<br />Certainly a <em>vocabulary</em> problem.</p>
<p>One of the goal of Category Theory is to create a <em>homogeneous vocabulary</em> between different disciplines.</p>

2
categories/10_Introduction/050_Math_Programming_relation.md

@ -5,6 +5,8 @@ Math Programming relation
Programming *<span class="yellow">is</span>* doing Math
Strong relations between type theory and category theory.
Not convinced?
Certainly a _vocabulary_ problem.

4
categories/20_What/205.html

@ -0,0 +1,4 @@
<h2 id="choice">Choice</h2>
<p>The same object can be seen in many different way as a category.</p>
<p>You can choose what are object, morphisms and composition.</p>
<p>ex: <strong>Str</strong> and discrete(Σ<sup>*</sup>)</p>

8
categories/20_What/205.md

@ -0,0 +1,8 @@
Choice
------
The same object can be seen in many different way as a category.
You can choose what are object, morphisms and composition.
ex: **Str** and discrete(Σ<sup>*</sup>)

9
categories/30_How/010_Plan.html

@ -1,11 +1,12 @@
<h2>Plan</h2>
<ul style="font-size: 2em; font-weight:bold">
<li>Why?</li>
<li>What?</li>
<li><span class="yellow">How?
<ul class="base01" style="border-left: 2px solid; padding-left: 1em; font-size: .6em; float: right; font-weight: bold; margin: -2em 0 0 1em">
<li>General overview</li>
<li>Definitions</li>
<li><span class="yellow">Applications
<ul class="base01" style="border-left: 2px solid; padding-left: 1em; font-size: .6em; float: right; font-weight: bold; margin: -4em 0 0 1em">
<li>\(\Hask\) category
</li><li> Functors
</li><li> Natural transformations
</li><li> Monads
</li><li> κατα-morphisms
</li></ul>

2
categories/30_How/030_Haskell_Kinds.html

@ -3,5 +3,5 @@
<p>Types have <em>kinds</em>; The kind is to type what type is to function. Kind are the types for types (so meta).</p>
<pre><code>Int, Char :: *
[], Maybe :: * -&gt; *
(,) :: * -&gt; * -&gt; *
(,), (-&gt;) :: * -&gt; * -&gt; *
[Int], Maybe Char, Maybe [Int] :: *</code></pre>

2
categories/30_How/030_Haskell_Kinds.md

@ -11,6 +11,6 @@ Kind are the types for types (so meta).
~~~
Int, Char :: *
[], Maybe :: * -> *
(,) :: * -> * -> *
(,), (->) :: * -> * -> *
[Int], Maybe Char, Maybe [Int] :: *
~~~

2
categories/30_How/200_Monads/160_Monads_useful.html

@ -4,7 +4,7 @@
<pre class="haskell left smaller" style="width:40%"><code>main = drawImage (width,height)
drawImage :: Screen -&gt; DrawScene
drawImage <span class="orange">screen</span> =
drawImage <span class="orange">screen</span> = do
drawPoint p <span class="orange">screen</span>
drawCircle c <span class="orange">screen</span>
drawRectangle r <span class="orange">screen</span>

2
categories/30_How/300_Catamorphisms/040_morphism_Missing_Information.html

@ -2,6 +2,6 @@
<p>Where is the missing information?</p>
<ul>
<li>Functor operator <code>fmap</code></li>
<li>Algebra representing the <code>(+1)</code> and also knowing the <code>0</code>.</li>
<li>Algebra representing the <code>(+1)</code> and also knowing about the <code>0</code>.</li>
</ul>
<p>First example, make <code>length</code> on <code>[Char]</code></p>

2
categories/30_How/300_Catamorphisms/040_morphism_Missing_Information.md

@ -4,6 +4,6 @@
Where is the missing information?
- Functor operator `fmap`
- Algebra representing the `(+1)` and also knowing the `0`.
- Algebra representing the `(+1)` and also knowing about the `0`.
First example, make `length` on `[Char]`

5
categories/30_How/300_Catamorphisms/050_morphism_Type_work.html

@ -1,10 +1,11 @@
<h2 id="κατα-morphism-type-work">κατα-morphism: Type work</h2>
<pre class="haskell"><code>
data StrF a = Cons Char a | Nil
data Str = StrF Str
data Str' = StrF Str'
-- generalize the construction of Str to other datatype
-- Mu :: type fixed point
-- Mu: type fixed point
-- Mu :: (* -> *) -> *
data Mu f = InF { outF :: f (Mu f) }
data Str = Mu StrF

5
categories/30_How/300_Catamorphisms/050_morphism_Type_work.md

@ -3,10 +3,11 @@
<pre class="haskell"><code>
data StrF a = Cons Char a | Nil
data Str = StrF Str
data Str' = StrF Str'
-- generalize the construction of Str to other datatype
-- Mu :: type fixed point
-- Mu: type fixed point
-- Mu :: (* -> *) -> *
data Mu f = InF { outF :: f (Mu f) }
data Str = Mu StrF

8
categories/30_How/300_Catamorphisms/060_morphism_missing_information_retrieved.html

@ -1,7 +1,11 @@
<h2 id="κατα-morphism-missing-information-retrieved">κατα-morphism: missing information retrieved</h2>
<pre><code>type Algebra f a = f a -&gt; a
<pre class="haskell"><code>type Algebra f a = f a -> a
instance Functor (StrF a) =
fmap f (Cons c x) = Cons c (f x)
fmap _ Nil = Nil</code></pre>
<pre><code>cata :: Functor f =&gt; Algebra f a -&gt; Mu f -&gt; a
<pre class="haskell"><code>cata :: Functor f => Algebra f a -> Mu f -> a
cata f = f . fmap (cata f) . outF</code></pre>

12
categories/30_How/300_Catamorphisms/060_morphism_missing_information_retrieved.md

@ -1,15 +1,11 @@
κατα-morphism: missing information retrieved
--------------------------------------------
~~~
type Algebra f a = f a -> a
<pre class="haskell"><code>type Algebra f a = f a -> a
instance Functor (StrF a) =
fmap f (Cons c x) = Cons c (f x)
fmap _ Nil = Nil
~~~
fmap _ Nil = Nil</code></pre>
~~~
cata :: Functor f => Algebra f a -> Mu f -> a
cata f = f . fmap (cata f) . outF
~~~
<pre class="haskell"><code>cata :: Functor f => Algebra f a -> Mu f -> a
cata f = f . fmap (cata f) . outF</code></pre>

1
categories/40_Conclusion/010_Conclusion.html

@ -6,3 +6,4 @@
<li>Better modularity</li>
<li>Better control through properties of types</li>
</ul>
<p><span class="smaller">No cat were harmed in the making of this presentation.</span></p>

2
categories/40_Conclusion/010_Conclusion.md

@ -7,3 +7,5 @@ Category Theory oriented Programming:
- Extreme generalisation
- Better modularity
- Better control through properties of types
<span class="smaller">No cat were harmed in the making of this presentation.</span>

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253
themes/style/y/main.css

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padding: 0 13.75px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1250,7 +1060,6 @@ body.deck-container {
max-height: 739.5px !important;
padding: 0 14.16667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1265,7 +1074,6 @@ body.deck-container {
max-height: 761.25px !important;
padding: 0 14.58333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1280,7 +1088,6 @@ body.deck-container {
max-height: 783px !important;
padding: 0 15px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1295,7 +1102,6 @@ body.deck-container {
max-height: 804.75px !important;
padding: 0 15.41667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1310,7 +1116,6 @@ body.deck-container {
max-height: 826.5px !important;
padding: 0 15.83333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1325,7 +1130,6 @@ body.deck-container {
max-height: 848.25px !important;
padding: 0 16.25px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1340,7 +1144,6 @@ body.deck-container {
max-height: 870px !important;
padding: 0 16.66667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1355,7 +1158,6 @@ body.deck-container {
max-height: 891.75px !important;
padding: 0 17.08333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1370,7 +1172,6 @@ body.deck-container {
max-height: 913.5px !important;
padding: 0 17.5px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1385,7 +1186,6 @@ body.deck-container {
max-height: 935.25px !important;
padding: 0 17.91667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1400,7 +1200,6 @@ body.deck-container {
max-height: 957px !important;
padding: 0 18.33333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1415,7 +1214,6 @@ body.deck-container {
max-height: 978.75px !important;
padding: 0 18.75px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1430,7 +1228,6 @@ body.deck-container {
max-height: 1000.5px !important;
padding: 0 19.16667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1445,7 +1242,6 @@ body.deck-container {
max-height: 1022.25px !important;
padding: 0 19.58333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1460,7 +1256,6 @@ body.deck-container {
max-height: 1044px !important;
padding: 0 20px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1475,7 +1270,6 @@ body.deck-container {
max-height: 1065.75px !important;
padding: 0 20.41667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1490,7 +1284,6 @@ body.deck-container {
max-height: 1087.5px !important;
padding: 0 20.83333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1505,7 +1298,6 @@ body.deck-container {
max-height: 1109.25px !important;
padding: 0 21.25px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1520,7 +1312,6 @@ body.deck-container {
max-height: 1131px !important;
padding: 0 21.66667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1535,7 +1326,6 @@ body.deck-container {
max-height: 1152.75px !important;
padding: 0 22.08333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1550,7 +1340,6 @@ body.deck-container {
max-height: 1174.5px !important;
padding: 0 22.5px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1565,7 +1354,6 @@ body.deck-container {
max-height: 1196.25px !important;
padding: 0 22.91667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1580,7 +1368,6 @@ body.deck-container {
max-height: 1218px !important;
padding: 0 23.33333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1595,7 +1382,6 @@ body.deck-container {
max-height: 1239.75px !important;
padding: 0 23.75px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1610,7 +1396,6 @@ body.deck-container {
max-height: 1261.5px !important;
padding: 0 24.16667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1625,7 +1410,6 @@ body.deck-container {
max-height: 1283.25px !important;
padding: 0 24.58333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1640,7 +1424,6 @@ body.deck-container {
max-height: 1305px !important;
padding: 0 25px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1655,7 +1438,6 @@ body.deck-container {
max-height: 1326.75px !important;
padding: 0 25.41667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1670,7 +1452,6 @@ body.deck-container {
max-height: 1348.5px !important;
padding: 0 25.83333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1685,7 +1466,6 @@ body.deck-container {
max-height: 1370.25px !important;
padding: 0 26.25px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1700,7 +1480,6 @@ body.deck-container {
max-height: 1392px !important;
padding: 0 26.66667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1715,7 +1494,6 @@ body.deck-container {
max-height: 1413.75px !important;
padding: 0 27.08333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1730,7 +1508,6 @@ body.deck-container {
max-height: 1435.5px !important;
padding: 0 27.5px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1745,7 +1522,6 @@ body.deck-container {
max-height: 1457.25px !important;
padding: 0 27.91667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1760,7 +1536,6 @@ body.deck-container {
max-height: 1479px !important;
padding: 0 28.33333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1775,7 +1550,6 @@ body.deck-container {
max-height: 1500.75px !important;
padding: 0 28.75px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1790,7 +1564,6 @@ body.deck-container {
max-height: 1522.5px !important;
padding: 0 29.16667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1805,7 +1578,6 @@ body.deck-container {
max-height: 1544.25px !important;
padding: 0 29.58333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1820,7 +1592,6 @@ body.deck-container {
max-height: 1566px !important;
padding: 0 30px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1835,7 +1606,6 @@ body.deck-container {
max-height: 1587.75px !important;
padding: 0 30.41667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1850,7 +1620,6 @@ body.deck-container {
max-height: 1609.5px !important;
padding: 0 30.83333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1865,7 +1634,6 @@ body.deck-container {
max-height: 1631.25px !important;
padding: 0 31.25px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1880,7 +1648,6 @@ body.deck-container {
max-height: 1653px !important;
padding: 0 31.66667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1895,7 +1662,6 @@ body.deck-container {
max-height: 1674.75px !important;
padding: 0 32.08333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1910,7 +1676,6 @@ body.deck-container {
max-height: 1696.5px !important;
padding: 0 32.5px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1925,7 +1690,6 @@ body.deck-container {
max-height: 1718.25px !important;
padding: 0 32.91667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1940,7 +1704,6 @@ body.deck-container {
max-height: 1740px !important;
padding: 0 33.33333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1955,7 +1718,6 @@ body.deck-container {
max-height: 1761.75px !important;
padding: 0 33.75px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1970,7 +1732,6 @@ body.deck-container {
max-height: 1783.5px !important;
padding: 0 34.16667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -1985,7 +1746,6 @@ body.deck-container {
max-height: 1805.25px !important;
padding: 0 34.58333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -2000,7 +1760,6 @@ body.deck-container {
max-height: 1827px !important;
padding: 0 35px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -2015,7 +1774,6 @@ body.deck-container {
max-height: 1848.75px !important;
padding: 0 35.41667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -2030,7 +1788,6 @@ body.deck-container {
max-height: 1870.5px !important;
padding: 0 35.83333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -2045,7 +1802,6 @@ body.deck-container {
max-height: 1892.25px !important;
padding: 0 36.25px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -2060,7 +1816,6 @@ body.deck-container {
max-height: 1914px !important;
padding: 0 36.66667px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -2075,7 +1830,6 @@ body.deck-container {
max-height: 1935.75px !important;
padding: 0 37.08333px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
@ -2090,11 +1844,16 @@ body.deck-container {
max-height: 1957.5px !important;
padding: 0 37.5px !important;
margin: 0 auto;
box-shadow: 0 0 10px #586e75 inset;
height: 50%; }
.deck-container {
font-size: 90px; } }
@media only screen and (max-width: 960px) {
body {
padding: 0 10px !important; }
.deck-container {
font-size: 24px; } }
#MathJax_Message {
font-size: 0.4em !important;
font-shadow: none !important;

14
themes/style/y/main.sass

@ -1156,7 +1156,7 @@ $padsize:20
$maxwidth:800
$width:760
$height:500
@for $fontsize from 12 through 90
@for $fontsize from 24 through 90
$padsize:$fontsize*20/48
$maxwidth:$fontsize*1920/48
$width:$maxwidth - 2*$padsize
@ -1171,10 +1171,20 @@ $height:500
max-height: #{$height}px !important
padding: 0 #{$padsize}px !important
margin: 0 auto
box-shadow: 0 0 10px $base01 inset
height: 50%
// box-shadow: 0 0 3px $base01 inset
.deck-container
font-size: #{$fontsize}px
$fontsize: 24
$padsize:$fontsize*20/48
$maxwidth:$fontsize*1920/48
$width:$maxwidth - 2*$padsize
$height:$fontsize*1044/48
@media only screen and (max-width: #{$maxwidth}px)
body
padding: 0 #{$padsize}px !important
.deck-container
font-size: #{$fontsize}px
#MathJax_Message
font-size: .4em !important

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