From 2430dc0b6559dfa40b92edce1321d857ea603932 Mon Sep 17 00:00:00 2001
From: Michele Guerini Rocco <micheleguerinirocco@me.com>
Date: Fri, 6 Jun 2014 15:11:13 -0400
Subject: [PATCH] fix table

---
 index.md | 14 +++++++-------
 main.css | 44 ++++++++++++++++++++++++++++++++++++++++++++
 2 files changed, 51 insertions(+), 7 deletions(-)

diff --git a/index.md b/index.md
index 80338c6..d9d3990 100644
--- a/index.md
+++ b/index.md
@@ -237,13 +237,13 @@ Un poliedro si dice regolare quando le sue facce sono poligoni regolari congruen
 
 I poliedri regolari o solidi platonici sono 5: tetraedro, esaedro o cubo, ottaedro, dodecaedro e icosaedro.
 
-|  Poliedro                                   | facce | vertici | spigoli | superfice                          | volume                       |
-| ------------------------------------------- | ----- | ------- | ------- | ---------------------------------- | -----------------------------|
-| ![tetraedro](images/tetraedro) tetraedro    |   4   |    4    |    6    | $s^2 sqrt{3}$                      | $frac{1}{12}s^3 sqrt{2}$     |
-| ![esaedro](images/esaedro) esaedro          |   6   |    8    |    12   | $6s^2$                             | $s^3$                        |
-| ![ottaedro](images/ottaedro) ottaedro       |   8   |    6    |    12   | $2s^2 sqrt{3}$                     | $frac{1}{3}s^3 sqrt{2}$      |
-| ![dodecaedro](images/dodecaedro) dodecaedro |   12  |    20   |    30   | $15s^2 sqrt{frac{5+2 sqrt{5}}{5}}$ | $s^3 frac{15+7sqrt{15}}{4}$  |
-| ![icosaedro](images/icosaedro) icosaedro    |   20  |    12   |    30   | $s^2 5sqrt{3}$                     | $s^3 frac{5(3+sqrt{5})}{12}$ |
+|  Poliedro                                       | facce | vertici | spigoli | superfice                            | volume                         |
+| ----------------------------------------------- | ----- | ------- | ------- | ------------------------------------ | -------------------------------|
+| ![tetraedro](images/tetraedro.jpg) tetraedro    |   4   |    4    |    6    | $s^2 \sqrt{3}$                       | $\frac{1}{12}s^3\sqrt{2}$      |
+| ![esaedro](images/esaedro.jpg) esaedro          |   6   |    8    |    12   | $6s^2$                               | $s^3$                          |
+| ![ottaedro](images/ottaedro.png) ottaedro       |   8   |    6    |    12   | $2s^2 \sqrt{3}$                      | $\frac{1}{3}s^3\sqrt{2}$       |
+| ![dodecaedro](images/dodecaedro.png) dodecaedro |   12  |    20   |    30   | $15s^2 \sqrt{\frac{5+2\sqrt{5}}{5}}$ | $s^3 \frac{15+7\sqrt{15}}{4}$  |
+| ![icosaedro](images/icosaedro.png) icosaedro    |   20  |    12   |    30   | $s^2 5\sqrt{3}$                      | $s^3 \frac{5(3+\sqrt{5})}{12}$ |
 
 # Solidi di rotazione
 I solidi di rotazione sono figure solide ottenute dalla rotazione completa di un poligono attorno ad una retta.
diff --git a/main.css b/main.css
index 5a22179..79f1343 100644
--- a/main.css
+++ b/main.css
@@ -43,6 +43,50 @@ img {
 	border-radius: 5px;
 }
 
+td > img {
+    border: none;
+    width: 5em;
+}
+
+table {
+    padding: 0;
+    width: 35em;
+}
+
+table tr {
+    border-top: 1px solid #cccccc;
+    background-color: white;
+    margin: 0;
+    padding: 0;
+}
+
+table tr:nth-child(2n) {
+    background-color: #f8f8f8;
+}
+
+table tr th {
+    font-weight: bold;
+    border: 1px solid #cccccc;
+    text-align: left;
+    margin: 0;
+    padding: 6px 13px;
+}
+
+table tr td {
+    border: 1px solid #cccccc;
+    text-align: left;
+    margin: 0;
+    padding: 6px 13px
+}
+
+table tr th :first-child, table tr td :first-child {
+    margin-top: 0;
+}
+
+table tr th :last-child, table tr td :last-child {
+    margin-bottom: 0;
+}
+
 #container {
 	width: 38em;
 	margin: 2em;