[euler 102]

www/statics/euler/Euler_Problem-102.b93

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+003p>013p>053p023p033p143p>23g13g9+g:59*-!#v_:48*-!#v_  :92+4*-!#v_vv1g55*-g50g<
+         |-***8555<       ^p32+1g32<p341p33 0p5p35+1 :g35*g34g33$< v5>45g05g-25^
+         >03g.@                    ^p34-10$<vp33    $# +*+55g33-*86<g^p40+*:-g5<
+$$$$$$  >13g1+:13p^                ^        <       >33g43g*53g5p45g 05g-:*55g1^
+XXXXXXX  v+*:-g51g53*:-g50g52p42+*g51-g51g55*g50-g50g54p41+*-g51g53-<
+OOOOOO   >34p25g05g-05g*35g15g-15g*+44p14g44g*34g24g*-54p14g24g*04g4v
+        ^p30+g30!++!`+g45g46g47`g460`g450p47-*g41g41*g43g40p46-*g4  <
+
+
+-340,495,-153,-910,835,-947
+-175,41,-421,-714,574,-645
+-547,712,-352,579,951,-786
+419,-864,-83,650,-399,171
+-429,-89,-357,-930,296,-29
+-734,-702,823,-745,-684,-62
+...
+...
+...

www/statics/euler/Euler_Problem-102.php

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+<?php
+
+return 
+[
+	'number'      => 102,
+	'title'       => 'Triangle containment',
+	'description' => function(){ return file_get_contents(__DIR__ . '/Euler_Problem-102_description.md'); },
+	'code'        => function(){ return file_get_contents(__DIR__ . '/Euler_Problem-102.b93');        },
+	'explanation' => function(){ return file_get_contents(__DIR__ . '/Euler_Problem-102_explanation.md'); },
+	'url_euler'   => 'http://projecteuler.net/problem=102',
+	'url_raw'     => 'https://raw.githubusercontent.com/Mikescher/Project-Euler_Befunge/master/processed/Euler_Problem-102.b93',
+	'url_github'  => 'https://github.com/Mikescher/Project-Euler_Befunge',
+	'abbreviated' => true,
+	'steps'       => 1995449,
+	'time'        => 281,
+	'width'       => 80,
+	'height'      => 1009,
+	'value'       => 228,
+];

www/statics/euler/Euler_Problem-102_description.md

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+Three distinct points are plotted at random on a Cartesian plane, for which `-1000 <= x,y <= 1000`, such that a triangle is formed.
+
+Consider the following two triangles:
+
+~~~
+A(-340,495), B(-153,-910), C(835,-947)
+
+X(-175,41), Y(-421,-714), Z(574,-645)
+~~~
+
+It can be verified that triangle ABC contains the origin, whereas triangle XYZ does not.
+
+Using [triangles.txt](https://projecteuler.net/project/resources/p102_triangles.txt), a 27K text file containing the co-ordinates 
+of one thousand "random" triangles, find the number of triangles for which the interior contains the origin.
+
+NOTE: The first two examples in the file represent the triangles in the example given above.

www/statics/euler/Euler_Problem-102_explanation.md

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+Not much to say here, a bit of input parsing,
+then looping through all lines and testing the triangles
+with [this](http://blackpawn.com/texts/pointinpoly/default.html) basic algorithm.
+
+Because the program is already pretty fast we don't spend much time optimizing it,
+that means most variables have fixed grid values, even though I could optimize a few
+to live only on the stack.