<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-3016068090215038502</id><updated>2012-01-26T21:48:29.680-04:00</updated><title type='text'>Erick Stern Trading Ideas</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>99</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-82413490545562827</id><published>2012-01-26T21:47:00.001-04:00</published><updated>2012-01-26T21:48:29.685-04:00</updated><title type='text'>Alternate 30 minutes count for the Dow</title><content type='html'>&lt;a href="http://1.bp.blogspot.com/-tPtVM7ogwI8/TyICXzcFxhI/AAAAAAAAAg8/L1xF3KPZJhY/s1600/alternative%2Bdow%2B30%2Bmin%2B26-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 220px;" src="http://1.bp.blogspot.com/-tPtVM7ogwI8/TyICXzcFxhI/AAAAAAAAAg8/L1xF3KPZJhY/s400/alternative%2Bdow%2B30%2Bmin%2B26-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5702122686172743186" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-82413490545562827?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/82413490545562827/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/alternate-30-minutes-count-for-dow.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/82413490545562827'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/82413490545562827'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/alternate-30-minutes-count-for-dow.html' title='Alternate 30 minutes count for the Dow'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-tPtVM7ogwI8/TyICXzcFxhI/AAAAAAAAAg8/L1xF3KPZJhY/s72-c/alternative%2Bdow%2B30%2Bmin%2B26-1-12.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-3942404767045712427</id><published>2012-01-26T08:25:00.002-04:00</published><updated>2012-01-26T08:27:53.874-04:00</updated><title type='text'>Dow January 26</title><content type='html'>Well the Dow is only 0.93% of invalidating the 1-2 bearish count, Elliot theory puts form before ratios and the form still looks like a zigzag or double zigzag retracement, we’ll know soon, but it appears that we need a bear miracle to confirm the count.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://4.bp.blogspot.com/-kRYshLAzxB8/TyFGd5PVRNI/AAAAAAAAAgk/CihadyXvjlo/s1600/dow%2B25-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 222px;" src="http://4.bp.blogspot.com/-kRYshLAzxB8/TyFGd5PVRNI/AAAAAAAAAgk/CihadyXvjlo/s400/dow%2B25-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5701916082623038674" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Check for this 10 day momentum levels in the following days, a 2.41% drop is needed today to reverse momentum, a 2.2% from today’s level will take tomorrow 10 day’s momentum below 0.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://2.bp.blogspot.com/-7mLYGxBGRYM/TyFGliVAD-I/AAAAAAAAAgw/U6VOSvnCnTY/s1600/dow%2B25-1-12-momentum.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 182px;" src="http://2.bp.blogspot.com/-7mLYGxBGRYM/TyFGliVAD-I/AAAAAAAAAgw/U6VOSvnCnTY/s400/dow%2B25-1-12-momentum.jpg" alt="" id="BLOGGER_PHOTO_ID_5701916213911752674" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-3942404767045712427?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/3942404767045712427/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/dow-january-26.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3942404767045712427'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3942404767045712427'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/dow-january-26.html' title='Dow January 26'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-kRYshLAzxB8/TyFGd5PVRNI/AAAAAAAAAgk/CihadyXvjlo/s72-c/dow%2B25-1-12.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-8736293192887494495</id><published>2012-01-22T14:56:00.005-04:00</published><updated>2012-01-22T15:02:42.386-04:00</updated><title type='text'>Wave 2 rule and the end of it</title><content type='html'>It’s not a guideline it is a rule: “Wave 2 never moves beyond the start of wave 1”, if the Dow crosses the 12876 level, this count is not valid. A mere 1.22% rise in the Dow from Friday’s close will cancel the rule.&lt;br /&gt;&lt;br /&gt;Now, the zigzag and double zigzag guidelines place the length of c equal to that of a, this guideline could be consider already fulfilled since the relationship is  0.96 at Friday’s close, a 1:1 amid a-c will put the end of c at 12761.30.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://2.bp.blogspot.com/-d6-nNZ1jd2Y/TxxcGxms0NI/AAAAAAAAAf0/u2Z-MqRqIzg/s1600/blog%2B22-1-12%2Bdow%2Bending%2Bat%2B12761.3%2Bdouble%2Bzz.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 178px;" src="http://2.bp.blogspot.com/-d6-nNZ1jd2Y/TxxcGxms0NI/AAAAAAAAAf0/u2Z-MqRqIzg/s400/blog%2B22-1-12%2Bdow%2Bending%2Bat%2B12761.3%2Bdouble%2Bzz.jpg" alt="" id="BLOGGER_PHOTO_ID_5700532499808833746" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Looking at closing prices and a big zigzag&lt;br /&gt;&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-h-7Wi2hUdOk/TxxcTbVrGwI/AAAAAAAAAgA/JzVWfhX__8w/s1600/blog%2B22-1-12%2Bdow%2Bending%2Bat%2B12807.59%2Bzz.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 178px;" src="http://3.bp.blogspot.com/-h-7Wi2hUdOk/TxxcTbVrGwI/AAAAAAAAAgA/JzVWfhX__8w/s400/blog%2B22-1-12%2Bdow%2Bending%2Bat%2B12807.59%2Bzz.jpg" alt="" id="BLOGGER_PHOTO_ID_5700532717170137858" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;My 30 mins.  preferred count is still valid, the guideline for a extended fifth wave have the 0.382 of the move  within wave 4. If green  5 ended last Friday the 0.382 is at 12468, if it ends at 12761 the golden section is at 12483, also the guideline works for the end of 5 red with the 0.682 part within 4 red for an extended red 3.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-ZGNR-VlKXPs/TxxcgG-Q7yI/AAAAAAAAAgM/u2u8R27hPhM/s1600/blog%2B22-1-12%2Bdow%2Bprefered%2Bcount.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 220px;" src="http://3.bp.blogspot.com/-ZGNR-VlKXPs/TxxcgG-Q7yI/AAAAAAAAAgM/u2u8R27hPhM/s400/blog%2B22-1-12%2Bdow%2Bprefered%2Bcount.jpg" alt="" id="BLOGGER_PHOTO_ID_5700532935041543970" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;According to data at indexarb.com, IBM is the highest weight stock in the Dow Jones with a 11.22% almost double of the nearest follower Chevron (CVX) that holds a 6.36% of the Dow. Following Chevron are Caterpillar (CAT) with 6.29%, MacDonalds (MCD) 6.25%, Exxom (XOM) 5.21% and 3m (MMM) with a 5.10% of the Dow.&lt;br /&gt;&lt;br /&gt;IBM jumped 4.43% with big volume on Friday after earnings, stopping what looked like a bearish head and shoulder and taking the price above the ma(50) and also accounting for much of the 0.76% Dow Move.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://1.bp.blogspot.com/-ar1y1LSytX4/TxxcuOIK6jI/AAAAAAAAAgY/p9ZPTyruTHY/s1600/ibm%2B22-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 243px;" src="http://1.bp.blogspot.com/-ar1y1LSytX4/TxxcuOIK6jI/AAAAAAAAAgY/p9ZPTyruTHY/s400/ibm%2B22-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5700533177480309298" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;CVX is set to report next Friday, CAT and MMM are scheduled for Thursday 26, and MCD is reporting next Tuesday 24. Any of those heavyweights are going to have big impact in the Dow price so watch for the action.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-8736293192887494495?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/8736293192887494495/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/wave-2-rule-and-end-of-it.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/8736293192887494495'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/8736293192887494495'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/wave-2-rule-and-end-of-it.html' title='Wave 2 rule and the end of it'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-d6-nNZ1jd2Y/TxxcGxms0NI/AAAAAAAAAf0/u2Z-MqRqIzg/s72-c/blog%2B22-1-12%2Bdow%2Bending%2Bat%2B12761.3%2Bdouble%2Bzz.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-5842048118210181193</id><published>2012-01-18T16:27:00.002-04:00</published><updated>2012-01-18T16:29:46.936-04:00</updated><title type='text'>Dow Jones Wednesday 1/18/2012 3:23 PM</title><content type='html'>This is my preferred count at this time; wave 2 is going to work us to the end. Of course if the Dow keeps climbing above 12675 we all will find new counts.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://4.bp.blogspot.com/-RDm8cdjySVk/TxcrYJxyZbI/AAAAAAAAAfc/xhEs7ifaVd0/s1600/blog%2B18-1-12%2B30%2Bmins.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 218px;" src="http://4.bp.blogspot.com/-RDm8cdjySVk/TxcrYJxyZbI/AAAAAAAAAfc/xhEs7ifaVd0/s400/blog%2B18-1-12%2B30%2Bmins.jpg" alt="" id="BLOGGER_PHOTO_ID_5699071547402249650" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Check for a daily close below 12418, that is my trend – changing level.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://1.bp.blogspot.com/-Bgh26Eqy78M/TxcriP83YaI/AAAAAAAAAfo/7oSKD5UH4CA/s1600/blog%2B18-1-12%2Bdaily.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 237px;" src="http://1.bp.blogspot.com/-Bgh26Eqy78M/TxcriP83YaI/AAAAAAAAAfo/7oSKD5UH4CA/s400/blog%2B18-1-12%2Bdaily.jpg" alt="" id="BLOGGER_PHOTO_ID_5699071720858018210" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-5842048118210181193?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/5842048118210181193/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/dow-jones-wednesday-1182012-323-pm.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/5842048118210181193'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/5842048118210181193'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/dow-jones-wednesday-1182012-323-pm.html' title='Dow Jones Wednesday 1/18/2012 3:23 PM'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-RDm8cdjySVk/TxcrYJxyZbI/AAAAAAAAAfc/xhEs7ifaVd0/s72-c/blog%2B18-1-12%2B30%2Bmins.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-7987062713584572876</id><published>2012-01-16T10:30:00.001-04:00</published><updated>2012-01-16T10:31:50.326-04:00</updated><title type='text'>Nyse Advance Decline Figures</title><content type='html'>A more or less significant divergence is taking place for the last 2+ months, most of times this divergence signals trouble for the markets ahead.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://2.bp.blogspot.com/-Riq2IumUS6s/TxQ0uyCIpXI/AAAAAAAAAfQ/vuRqFgi2j78/s1600/blog%2Bnyse%2Ba-d%2B16-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 181px;" src="http://2.bp.blogspot.com/-Riq2IumUS6s/TxQ0uyCIpXI/AAAAAAAAAfQ/vuRqFgi2j78/s400/blog%2Bnyse%2Ba-d%2B16-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5698237406839874930" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-7987062713584572876?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/7987062713584572876/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/nyse-advance-decline-figures.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7987062713584572876'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7987062713584572876'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/nyse-advance-decline-figures.html' title='Nyse Advance Decline Figures'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-Riq2IumUS6s/TxQ0uyCIpXI/AAAAAAAAAfQ/vuRqFgi2j78/s72-c/blog%2Bnyse%2Ba-d%2B16-1-12.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-6594459699435980796</id><published>2012-01-15T14:42:00.002-04:00</published><updated>2012-01-15T14:45:22.066-04:00</updated><title type='text'>Dow Update Jan 13</title><content type='html'>I want to put an end to 2 at 12514.62, this can be the count with a truncated 5 of 5 of c of c of 2 at 12483.62.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-eV3lwiL2Rew/TxMeTh3vnWI/AAAAAAAAAe4/uy0-wBsBHnI/s1600/blog-15-1-12-count.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 177px;" src="http://3.bp.blogspot.com/-eV3lwiL2Rew/TxMeTh3vnWI/AAAAAAAAAe4/uy0-wBsBHnI/s400/blog-15-1-12-count.jpg" alt="" id="BLOGGER_PHOTO_ID_5697931274412334434" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Also 12514.62 could be 5 with a 1-2-1-2 downward underway, in that case 12483.62 should hold.&lt;br /&gt;An up trending line with some significance was broken last Friday, but we still need a break below a more important up line and the 12315 ≈ level.&lt;br /&gt;12485 and 12315 are now the focal support &amp;amp; resistance levels.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://4.bp.blogspot.com/-mCAmxVd_U34/TxMeccVhmjI/AAAAAAAAAfE/20sWG64ONZ0/s1600/blog-15-1-12-up%2Btrend.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 177px;" src="http://4.bp.blogspot.com/-mCAmxVd_U34/TxMeccVhmjI/AAAAAAAAAfE/20sWG64ONZ0/s400/blog-15-1-12-up%2Btrend.jpg" alt="" id="BLOGGER_PHOTO_ID_5697931427545455154" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-6594459699435980796?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/6594459699435980796/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/dow-update-jan-13.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6594459699435980796'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6594459699435980796'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/dow-update-jan-13.html' title='Dow Update Jan 13'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-eV3lwiL2Rew/TxMeTh3vnWI/AAAAAAAAAe4/uy0-wBsBHnI/s72-c/blog-15-1-12-count.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-104781625638433158</id><published>2012-01-11T20:42:00.009-04:00</published><updated>2012-01-11T20:58:17.887-04:00</updated><title type='text'>Similarities between May 2008 – January 2012</title><content type='html'>On May 19, 2008 the Dow was in what looked like a powerful uptrend, a three months resistance was broken, the uptrend line was well defined, the price had cleared the ma(50) which was sloping up, a major down trending line was broken  and both Wilder’s signals were positive.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-reTnFX9PsIQ/Tw4svqEcb1I/AAAAAAAAAdM/mx1_-a0C94E/s1600/similarities%2B9-1-12-dow%2Bat%2B21-5-08.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 287px;" src="http://3.bp.blogspot.com/-reTnFX9PsIQ/Tw4svqEcb1I/AAAAAAAAAdM/mx1_-a0C94E/s400/similarities%2B9-1-12-dow%2Bat%2B21-5-08.jpg" alt="" id="BLOGGER_PHOTO_ID_5696539775928659794" border="0" /&gt;&lt;/a&gt; At the close last Friday January 6, 2012 the Dow was showing a very similar appearance.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-sZms1Mlo-Lk/Tw4s6hw0-FI/AAAAAAAAAdY/ZDDp7rnyQis/s1600/similarities%2B9-1-12-dow%2Bat%2B6-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 288px;" src="http://3.bp.blogspot.com/-sZms1Mlo-Lk/Tw4s6hw0-FI/AAAAAAAAAdY/ZDDp7rnyQis/s400/similarities%2B9-1-12-dow%2Bat%2B6-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5696539962677459026" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Take a look at a P&amp;amp;F chart of the Bullish percentages for the SP on May 19, 2008, a clear bull confirmed signal was in effect. The percentages were at 63, not yet in what is defined as a dangerous bullish zone.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://4.bp.blogspot.com/-wt4NJ82NsLk/Tw4tMLwj9iI/AAAAAAAAAdk/1Ngy8InkvFw/s1600/similarities%2B9-1-12%2Bbp%2Bat%2B19-5-08.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 213px;" src="http://4.bp.blogspot.com/-wt4NJ82NsLk/Tw4tMLwj9iI/AAAAAAAAAdk/1Ngy8InkvFw/s400/similarities%2B9-1-12%2Bbp%2Bat%2B19-5-08.jpg" alt="" id="BLOGGER_PHOTO_ID_5696540266008409634" border="0" /&gt;&lt;/a&gt;Last Friday the gauge was almost at the same level and a Bull sign was also running.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://4.bp.blogspot.com/-Bav8W8A1jPo/Tw4tqJk7eKI/AAAAAAAAAdw/QAH7w2aHQ4s/s1600/similarities%2B9-1-12%2Bbp%2Bat%2B6-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 213px;" src="http://4.bp.blogspot.com/-Bav8W8A1jPo/Tw4tqJk7eKI/AAAAAAAAAdw/QAH7w2aHQ4s/s400/similarities%2B9-1-12%2Bbp%2Bat%2B6-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5696540780818823330" border="0" /&gt;&lt;/a&gt;Weekly speaking the Dow had produced three channel- buy signals in the last six weeks on 5/19/08, two of them were produced with the long and short term MA aligned up.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://1.bp.blogspot.com/-TwL7rop4_2s/Tw4t-YXLShI/AAAAAAAAAd8/7iskHWP7L6s/s1600/similarities%2B9-1-12-channel%2B19-5-08.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 279px;" src="http://1.bp.blogspot.com/-TwL7rop4_2s/Tw4t-YXLShI/AAAAAAAAAd8/7iskHWP7L6s/s400/similarities%2B9-1-12-channel%2B19-5-08.jpg" alt="" id="BLOGGER_PHOTO_ID_5696541128385055250" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Last week there were two channel related buy signals in the last six weeks, also the MAs were signaling a powerful move to the upside.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-x9z0SQEfamQ/Tw4uUiZoSJI/AAAAAAAAAeI/eRJ_LDsNrzo/s1600/similarities%2B9-1-12-channel%2B6-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 279px;" src="http://3.bp.blogspot.com/-x9z0SQEfamQ/Tw4uUiZoSJI/AAAAAAAAAeI/eRJ_LDsNrzo/s400/similarities%2B9-1-12-channel%2B6-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5696541509036820626" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Now you know what happened in the months following May 2008, I’m not suggesting anything; anyway the sure thing is that the market has its own law no matter what technical or fundamental are.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://4.bp.blogspot.com/-WkecIYSS8rE/Tw4urbk2TLI/AAAAAAAAAeU/ljQoHNXImUA/s1600/similarities%2Bdow%2B30-1-09.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 187px;" src="http://4.bp.blogspot.com/-WkecIYSS8rE/Tw4urbk2TLI/AAAAAAAAAeU/ljQoHNXImUA/s400/similarities%2Bdow%2B30-1-09.jpg" alt="" id="BLOGGER_PHOTO_ID_5696541902341819570" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Yesterday was the 67th trading day of what we are calling wave 2, proposed wave 1 ran  for 108 trading days, so yesterday we had an exact  0.62 relationship between waves.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-Tg5yO8L7OMA/Tw4vByXz2xI/AAAAAAAAAek/cSO7menOK7U/s1600/108%2By%2B67%2Btrading%2Bdays.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 228px;" src="http://3.bp.blogspot.com/-Tg5yO8L7OMA/Tw4vByXz2xI/AAAAAAAAAek/cSO7menOK7U/s400/108%2By%2B67%2Btrading%2Bdays.jpg" alt="" id="BLOGGER_PHOTO_ID_5696542286418270994" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;The market is stubbornly trading above an uptrend line, check for the 12515 level and the lower line in the following days, if 12515 is broken look for a ceiling around 12700.&lt;a href="http://2.bp.blogspot.com/-XAMVWfj-A2U/Tw4veNLJXbI/AAAAAAAAAes/mS0RAxuFWlg/s1600/dow%2B60%2Bmin%2B11-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 206px;" src="http://2.bp.blogspot.com/-XAMVWfj-A2U/Tw4veNLJXbI/AAAAAAAAAes/mS0RAxuFWlg/s400/dow%2B60%2Bmin%2B11-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5696542774649249202" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-104781625638433158?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/104781625638433158/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/similarities-between-may-2008-january.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/104781625638433158'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/104781625638433158'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/similarities-between-may-2008-january.html' title='Similarities between May 2008 – January 2012'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-reTnFX9PsIQ/Tw4svqEcb1I/AAAAAAAAAdM/mx1_-a0C94E/s72-c/similarities%2B9-1-12-dow%2Bat%2B21-5-08.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-3385748320486230928</id><published>2012-01-08T19:19:00.005-04:00</published><updated>2012-01-08T19:28:04.798-04:00</updated><title type='text'>A few traditional technical signals and some untraditional opinions</title><content type='html'>The golden cross by definition is a very bullish indicator that happens when the 50dma crosses above the 200dma. Well, the ma(50) is now above the ma(200) so according to the description we ought  to expect the markets to keep strong.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://4.bp.blogspot.com/-lIC48fwOaVs/Twok10KA7pI/AAAAAAAAAcc/wkzst8lVmxE/s1600/golden%2Bcross%2B6-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 176px;" src="http://4.bp.blogspot.com/-lIC48fwOaVs/Twok10KA7pI/AAAAAAAAAcc/wkzst8lVmxE/s400/golden%2Bcross%2B6-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5695405185715728018" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Au contraire of the golden cross is the dark or black cross, a supposed bearish signal that comes in effect when the 50dma crossed below the 200 dma.&lt;br /&gt;For the past 10 years we had some gold and dark crosses in the Dow, a total of 8 dark crosses registered in the index, the number of gold crosses were 9.&lt;br /&gt;&lt;br /&gt;Dark signals are red, gold signals are blue:&lt;br /&gt;&lt;br /&gt;&lt;a href="http://1.bp.blogspot.com/-gPkIJetcRkE/TwolEDWclDI/AAAAAAAAAco/eztj6-salEE/s1600/dow%2Bgold%2Bnd%2Bdark%2Bcross%2Bten%2Byears.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 240px;" src="http://1.bp.blogspot.com/-gPkIJetcRkE/TwolEDWclDI/AAAAAAAAAco/eztj6-salEE/s400/dow%2Bgold%2Bnd%2Bdark%2Bcross%2Bten%2Byears.jpg" alt="" id="BLOGGER_PHOTO_ID_5695405430312571954" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Had we traded this signals the results would had been like this.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://2.bp.blogspot.com/-Iapgdx8RPVQ/TwolUuWjkMI/AAAAAAAAAc0/OYhM2TnCtQI/s1600/short%2Band%2Blong%2Bgold%2Band%2Bdark.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 326px; height: 400px;" src="http://2.bp.blogspot.com/-Iapgdx8RPVQ/TwolUuWjkMI/AAAAAAAAAc0/OYhM2TnCtQI/s400/short%2Band%2Blong%2Bgold%2Band%2Bdark.jpg" alt="" id="BLOGGER_PHOTO_ID_5695405716733661378" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Of the 8 dark crosses only 2 produced profits although the January 08 cross gave a 36% profit, the 25% right times makes this signal a lousy trading strategy.&lt;br /&gt;&lt;br /&gt;Of the 8 golden crosses in the last 10 years without the one in January 3, 2012, 4 signals resulted in positive results. The 50% of the time that this signal gives positive results makes it also an almost worthless trading signal.&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;The USD United States Dollar&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;The Federal Reserve Created and maintains three different Dollar Indexes&lt;br /&gt;&lt;br /&gt;The Broad Index&lt;br /&gt;“The broad index is a weighted average of the foreign exchange values of the U.S. dollar against the currencies of a large group of major U.S. trading partners. The index weights, which change over time, are derived from U.S. export shares and from U.S. and foreign import shares.” From Fed Website&lt;br /&gt;The FED staff selected 26 currencies of countries whose bilateral U.S. imports or exports exceeded 0.50% of the total in 1997. Adjustments were made for taking the Euro into account.&lt;br /&gt;The Major Currencies Index&lt;br /&gt;&lt;br /&gt;“The major currencies index is a weighted average of the foreign exchange values of the U.S. dollar against a subset of currencies in the broad index that circulate widely outside the country of issue. The weights are derived from those in the broad index.”&lt;br /&gt;For this index, seven of the twenty-six currencies in the broad index were selected. The Euro, Canadian Dollar, Japanese Yen, British Pound, Swiss Franc, Australian Dollar and Swedish Krona. These currencies trade widely in markets outside their areas and because of that the “Major Currencies Index” can be used to gauge financial market pressures on the dollar.&lt;br /&gt;&lt;br /&gt;OITP (Other important trading partners) Index&lt;br /&gt;“The OITP index is a weighted average of the foreign exchange values of the U.S. dollar against a subset of currencies in the broad index that do not circulate widely outside the country of issue. The weights are derived from those in the broad index.”&lt;br /&gt;This Index in contrast to the evolution of the Major Currencies Index have trended upward since 1980 basically because the currencies in it have depreciated sharply as a result of high inflation in their respective countries.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;I’m going to chart the Major Currencies Index trying to define a relationship between this Index and the Dow Jones. The data is from the FED website.&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-mFqQZtmFdS8/Twol6DXGJOI/AAAAAAAAAdA/I-R4g-kqdsw/s1600/dow%2Bwith%2Busd.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 372px; height: 400px;" src="http://3.bp.blogspot.com/-mFqQZtmFdS8/Twol6DXGJOI/AAAAAAAAAdA/I-R4g-kqdsw/s400/dow%2Bwith%2Busd.jpg" alt="" id="BLOGGER_PHOTO_ID_5695406358028231906" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;For the past 10 years The USD had made two lows almost at the same level, in march 2008 it closed at 70.35 in the beginning of the big 2009-2009 Dow Drop, The USD closed at 83.5 in February 2009, in a year the Index gained almost 19%, the Dow in that period dropped 45% from a close at 12262 in March 2008 to 7062 in February 2009.&lt;br /&gt;&lt;br /&gt;The USD Index made a 10 year low in august 2011 at 69.07 the Dow closed at 11613 in that date, so we have a 2008 like situation now.&lt;br /&gt;&lt;br /&gt;From 8/11 to this month the USD has gone from 69.07 to 72.83 for a 5% appreciation, the Dow closed last Friday at 12359 for a 6% gain since August 2011.&lt;br /&gt;Someone must give; either the USD continues making new lows or the Dow is in the path of a correction.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-3385748320486230928?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/3385748320486230928/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/few-traditional-technical-signals-and.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3385748320486230928'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3385748320486230928'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/few-traditional-technical-signals-and.html' title='A few traditional technical signals and some untraditional opinions'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-lIC48fwOaVs/Twok10KA7pI/AAAAAAAAAcc/wkzst8lVmxE/s72-c/golden%2Bcross%2B6-1-12.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-8610555796614097491</id><published>2012-01-04T14:44:00.010-04:00</published><updated>2012-01-04T15:04:58.320-04:00</updated><title type='text'>Old post (12-11-11)</title><content type='html'>Well, we are waiting for this wave 2 to end if in fact we are in wave 2. Seasonality must have a lot to do with the prolongation of this retracement. I’m going to review some parts of my Sunday December 11, 2011 post, “Again wave 2”.&lt;p class="MsoNormal"&gt;&lt;a href="http://http//erickstern.blogspot.com/2011/12/again-wave-2.html"&gt; http://erickstern.blogspot.com/2011/12/again-wave-2.ht&lt;/a&gt;&lt;a href="http://http//erickstern.blogspot.com/2011/12/again-wave-2.html"&gt;ml&lt;/a&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;Original post: A relationship of equals between a and c looks improbable since wave c would end above 13000 so a 0.618 is with some high probability. That would put Dow at 12400 at the end of c. A more or less truncated c is in agreement with c of 2 of 1.&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;br /&gt;Original Chart:&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-9c4xKznd_c0/TwSeeR1TstI/AAAAAAAAAa8/QsBICtHKTVA/s1600/dow%2Bat%2B12400.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 306px;" src="http://3.bp.blogspot.com/-9c4xKznd_c0/TwSeeR1TstI/AAAAAAAAAa8/QsBICtHKTVA/s400/dow%2Bat%2B12400.jpg" alt="" id="BLOGGER_PHOTO_ID_5693850071923405522" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Today’s Chart:&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-J5gD_beTLAE/TwSgWF3qKsI/AAAAAAAAAbI/CYSGEG9T1Ss/s1600/dow%2B4-1-12%2B618%2Brelation.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 222px;" src="http://1.bp.blogspot.com/-J5gD_beTLAE/TwSgWF3qKsI/AAAAAAAAAbI/CYSGEG9T1Ss/s400/dow%2B4-1-12%2B618%2Brelation.jpg" alt="" id="BLOGGER_PHOTO_ID_5693852130296343234" border="0" /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;br /&gt;Original post: Time relationship, internal and external trendlines, put the c below 12400 at the end of this week or at 12500 at year's end.&lt;/p&gt;&lt;p class="MsoNormal"&gt;Original Chart:&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-bQIAyTo787Q/TwSgmn3eIaI/AAAAAAAAAbU/DbUeZwAJHp0/s1600/dow%2Btime%2Brelationship.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 147px;" src="http://3.bp.blogspot.com/-bQIAyTo787Q/TwSgmn3eIaI/AAAAAAAAAbU/DbUeZwAJHp0/s400/dow%2Btime%2Brelationship.jpg" alt="" id="BLOGGER_PHOTO_ID_5693852414300266914" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Today’s Chart:&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-ZH30DxKgDUE/TwSg8M6Ub0I/AAAAAAAAAbg/BsbpP_hPgK8/s1600/dow%2B4-1-12%2Bweeks%2Band%2Btrendlines.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 141px;" src="http://3.bp.blogspot.com/-ZH30DxKgDUE/TwSg8M6Ub0I/AAAAAAAAAbg/BsbpP_hPgK8/s400/dow%2B4-1-12%2Bweeks%2Band%2Btrendlines.jpg" alt="" id="BLOGGER_PHOTO_ID_5693852785021579074" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Original post:  And last but not least, the Dollar can make a last push before retracing and then not look back for a long time, the inverse relationship between markets and Dollar could work like this.&lt;/p&gt;&lt;p class="MsoNormal"&gt;&lt;br /&gt;Original Charts:&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-BJTndGr-9HA/TwShfmvw9AI/AAAAAAAAAbs/o1a2X1lSlt8/s1600/uup.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 210px;" src="http://1.bp.blogspot.com/-BJTndGr-9HA/TwShfmvw9AI/AAAAAAAAAbs/o1a2X1lSlt8/s400/uup.jpg" alt="" id="BLOGGER_PHOTO_ID_5693853393252054018" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-lgMEaSzgWC4/TwSh31QcKWI/AAAAAAAAAb4/-uxtCP11OJ4/s1600/dow%2Brelacionado%2Bal%2Buup.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 210px;" src="http://2.bp.blogspot.com/-lgMEaSzgWC4/TwSh31QcKWI/AAAAAAAAAb4/-uxtCP11OJ4/s400/dow%2Brelacionado%2Bal%2Buup.jpg" alt="" id="BLOGGER_PHOTO_ID_5693853809464060258" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Today Charts:&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-U4c_o7ENncc/TwSiHvynSBI/AAAAAAAAAcE/iEOENvGEGgc/s1600/uup%2B4-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 141px;" src="http://4.bp.blogspot.com/-U4c_o7ENncc/TwSiHvynSBI/AAAAAAAAAcE/iEOENvGEGgc/s400/uup%2B4-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5693854082874689554" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-W5o3IikF5qM/TwSiYIjJxnI/AAAAAAAAAcQ/neujEj5YZf4/s1600/dow%2B4-1-12.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 141px;" src="http://4.bp.blogspot.com/-W5o3IikF5qM/TwSiYIjJxnI/AAAAAAAAAcQ/neujEj5YZf4/s400/dow%2B4-1-12.jpg" alt="" id="BLOGGER_PHOTO_ID_5693854364398634610" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;This supposed wave 2 has been running for too long, maybe we all are wrong in our wave count, if that’s true and been completely short , I  can only say as that fabulous punk rocker David Byrne:  “You may say to yourself, my god, what have I done?&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-8610555796614097491?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/8610555796614097491/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/old-post-12-11-11.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/8610555796614097491'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/8610555796614097491'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/old-post-12-11-11.html' title='Old post (12-11-11)'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-9c4xKznd_c0/TwSeeR1TstI/AAAAAAAAAa8/QsBICtHKTVA/s72-c/dow%2Bat%2B12400.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-6436037565729498784</id><published>2012-01-02T17:16:00.002-04:00</published><updated>2012-01-02T17:26:09.991-04:00</updated><title type='text'>2008 again?</title><content type='html'>Remember May 2008, moving averages trend higher, price crossed above weekly channel and the US Dollar was trending lower.&lt;br /&gt;&lt;br /&gt;&lt;img 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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;Then you know what happened next:&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;Are we now in a similar market?&lt;br /&gt;&lt;br /&gt;&lt;img 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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;Umh?, the US Dollar is already moving higher and different from 2008 this supposed retrace from a down trend completed its 13th week two weeks ago. 2008 retrace took 8 weeks.&lt;br /&gt;&lt;br /&gt;So what is coming?&lt;br /&gt;Maybe these relationships have some meaning, we’ll see in the following days.&lt;br /&gt;&lt;br /&gt;&lt;img 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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;Closing prices&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;By the way almost all European markets closed strong today.&lt;br /&gt;&lt;br /&gt;Feliz año nuevo a todos,&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-6436037565729498784?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/6436037565729498784/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2012/01/2008-again.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6436037565729498784'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6436037565729498784'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2012/01/2008-again.html' title='2008 again?'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-6203446388158765040</id><published>2011-12-22T17:51:00.004-04:00</published><updated>2011-12-22T17:58:01.983-04:00</updated><title type='text'>Dow 13000 ???</title><content type='html'>This is an excerpt from an email I got last Tuesday from one of those colleagues that keep pushing newsletters:&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;“No, I haven’t been hitting the eggnog early this year!&lt;/span&gt; &lt;span style="font-weight: bold;"&gt;The table is now set for a fierce rally, and it’s time to claim your spot at the feast or get left behind.&lt;/span&gt; &lt;span style="font-weight: bold;"&gt;That’s why you are about to hear me say so&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;methi&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;ng I say very rarely…&lt;/span&gt; &lt;span style="font-weight: bold;"&gt;It’s time to back up the truck and buy our top game-changing stocks for 2012.&lt;/span&gt; &lt;span style="font-weight: bold;"&gt;We’re seeing some dramatic changes in this market that sig&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;nal we’re about to see a rally that will take us all the way to Dow 13,000.”&lt;br /&gt;&lt;br /&gt;&lt;/span&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-u6dc5x_F-hg/TvOmy1N2ptI/AAAAAAAAAaY/l8NuKLQ5gfk/s1600/dow%2B13000.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 212px;" src="http://3.bp.blogspot.com/-u6dc5x_F-hg/TvOmy1N2ptI/AAAAAAAAAaY/l8NuKLQ5gfk/s400/dow%2B13000.jpg" alt="" id="BLOGGER_PHOTO_ID_5689074146507925202" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;So what do you think, Dow 13000 or Dow 8000 some months from now?&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;By points:&lt;br /&gt;B ended at 11231&lt;br /&gt;Possible C conclusions are A (1576) x 0.618 + 11231= around 12200&lt;br /&gt;A (1576) + 11231 = around 12800&lt;br /&gt;&lt;br /&gt;By time:&lt;br /&gt;Either C ends this week or 1.618 x 25 from Nov 25 = around 4 – 7 January 2012&lt;br /&gt;Logical thinking: 12800 would retrace 1 completely, 12200 is a 72% retracement of 1, 12200 is preferred&lt;br /&gt;Conclusion: if 12200 is going to be the end, either the markets will keep zigzagging for 3 or 4 weeks or start going down immediately, maybe it’s time to buy some VXX calls.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-Vd-BY22h0sw/TvOnIZQC0bI/AAAAAAAAAak/eGvCy-x54wY/s1600/dow%2B22-12-11%2Babc.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 212px;" src="http://1.bp.blogspot.com/-Vd-BY22h0sw/TvOnIZQC0bI/AAAAAAAAAak/eGvCy-x54wY/s400/dow%2B22-12-11%2Babc.jpg" alt="" id="BLOGGER_PHOTO_ID_5689074516958040498" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-HYzcQArJtbw/TvOnqEkAUAI/AAAAAAAAAaw/oWKKWPe7sHY/s1600/IMG_1630.JPG"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 300px;" src="http://2.bp.blogspot.com/-HYzcQArJtbw/TvOnqEkAUAI/AAAAAAAAAaw/oWKKWPe7sHY/s400/IMG_1630.JPG" alt="" id="BLOGGER_PHOTO_ID_5689075095520169986" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Sorry for not posting most often, I have a very demanding day job&lt;br /&gt;Feliz Navidad a todos,&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-6203446388158765040?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/6203446388158765040/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/12/dow-13000.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6203446388158765040'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6203446388158765040'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/12/dow-13000.html' title='Dow 13000 ???'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-u6dc5x_F-hg/TvOmy1N2ptI/AAAAAAAAAaY/l8NuKLQ5gfk/s72-c/dow%2B13000.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-4936983031265647051</id><published>2011-12-13T12:58:00.006-04:00</published><updated>2011-12-13T13:03:59.337-04:00</updated><title type='text'>Wave 2 when are you ending</title><content type='html'>Both the Dow and the Wilshire produced yesterday P&amp;amp;F breakdown, the SP was already in bearish mode.&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-2FqsQlkXYzU/TueEgDXJ5vI/AAAAAAAAAZc/XwBrcVd80go/s1600/wilshire%2Bpf.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 329px; height: 400px;" src="http://3.bp.blogspot.com/-2FqsQlkXYzU/TueEgDXJ5vI/AAAAAAAAAZc/XwBrcVd80go/s400/wilshire%2Bpf.jpg" alt="" id="BLOGGER_PHOTO_ID_5685658740771645170" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-YlCOQRvEgdg/TueEmDizxEI/AAAAAAAAAZo/yeWyQWU4-fk/s1600/sp%2Bpf.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 313px;" src="http://1.bp.blogspot.com/-YlCOQRvEgdg/TueEmDizxEI/AAAAAAAAAZo/yeWyQWU4-fk/s400/sp%2Bpf.jpg" alt="" id="BLOGGER_PHOTO_ID_5685658843899741250" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;The Dow will have to touch the 12250 level on an up day to reverse the bearish signal.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-OtSS7d5fSUc/TueEtn9pFRI/AAAAAAAAAZ0/S4_oRDHRpxU/s1600/dow%2Bpf.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 372px;" src="http://1.bp.blogspot.com/-OtSS7d5fSUc/TueEtn9pFRI/AAAAAAAAAZ0/S4_oRDHRpxU/s400/dow%2Bpf.jpg" alt="" id="BLOGGER_PHOTO_ID_5685658973935047954" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;The Dow traded below 12000 yesterday but managed to close above that level.&lt;br /&gt;For the past 6 days both 12200 and 12000 were touched 3 times, the price-volume bar confirms the importance of this range.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-8ijb8YUFllc/TueE5Cv1rjI/AAAAAAAAAaA/AwL8YGUO7KU/s1600/dow%2B12200-12000.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 258px;" src="http://3.bp.blogspot.com/-8ijb8YUFllc/TueE5Cv1rjI/AAAAAAAAAaA/AwL8YGUO7KU/s400/dow%2B12200-12000.jpg" alt="" id="BLOGGER_PHOTO_ID_5685659170103471666" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;The flag formation of the Dow has a bullish connotation, a close above the upper line will produce a top price around 12500. Personally and looking at the inability of the Dow to hold below 12000, I think the end of this reversal that started on October 4 will be around 12500. Close to that level I will add to my short positions but I really would be very satisfied if the Dow starts wave 3 without reaching it.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-0ANUjY9DtJs/TueFIl_7EqI/AAAAAAAAAaM/y849gECHrEI/s1600/dow%2Bflag.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 331px;" src="http://3.bp.blogspot.com/-0ANUjY9DtJs/TueFIl_7EqI/AAAAAAAAAaM/y849gECHrEI/s400/dow%2Bflag.jpg" alt="" id="BLOGGER_PHOTO_ID_5685659437264212642" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Ya veremos el cierre de hoy,&lt;br /&gt;&lt;br /&gt;Buenos Dias,&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-4936983031265647051?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/4936983031265647051/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/12/wave-2-when-are-you-ending.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/4936983031265647051'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/4936983031265647051'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/12/wave-2-when-are-you-ending.html' title='Wave 2 when are you ending'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-2FqsQlkXYzU/TueEgDXJ5vI/AAAAAAAAAZc/XwBrcVd80go/s72-c/wilshire%2Bpf.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-4206948206320329259</id><published>2011-12-11T15:09:00.008-04:00</published><updated>2011-12-11T15:19:04.164-04:00</updated><title type='text'>Again wave 2</title><content type='html'>Waiting for the end of this 2 wave could be an exercise of patience, I am completely and 100% ultrashort and with some puts to add a little interest, so my only action is trying to figure the end.&lt;br /&gt;&lt;br /&gt;If there's some true in the “fractality” ??  form of markets, wave 2 looks at its end.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-VUdp4EfUqXM/TuUAKtzboVI/AAAAAAAAAYU/3euA-hwjQWs/s1600/dow%2Bfractality.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 306px;" src="http://1.bp.blogspot.com/-VUdp4EfUqXM/TuUAKtzboVI/AAAAAAAAAYU/3euA-hwjQWs/s400/dow%2Bfractality.jpg" alt="" id="BLOGGER_PHOTO_ID_5684950288719126866" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;A relationship of equals between a and c looks improbable since wave c would end above 13000 so a 0.618 is with some high probability. That would put Dow at 12400 at the end of c. A more or less truncated c is in agreement with c of 2 of 1.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-iopYkd0eKX0/TuUAV9D13tI/AAAAAAAAAYg/nsFZXY1hVeg/s1600/dow%2Bat%2B12400.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 306px;" src="http://4.bp.blogspot.com/-iopYkd0eKX0/TuUAV9D13tI/AAAAAAAAAYg/nsFZXY1hVeg/s400/dow%2Bat%2B12400.jpg" alt="" id="BLOGGER_PHOTO_ID_5684950481793048274" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Time relationship, internal and external trendlines, put the c below 12400 at the end of this week or at 12500 at year's end.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-pBcV1L8Rkmc/TuUAkrxDmXI/AAAAAAAAAYs/A8o77GnrhfQ/s1600/dow%2Btime%2Brelationship.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 147px;" src="http://1.bp.blogspot.com/-pBcV1L8Rkmc/TuUAkrxDmXI/AAAAAAAAAYs/A8o77GnrhfQ/s400/dow%2Btime%2Brelationship.jpg" alt="" id="BLOGGER_PHOTO_ID_5684950734848891250" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;And last but not least, the Dollar can make a last push before retracing and then not look back for a long time, the inverse relationship between markets and Dollar could work like this.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-t8NKMf7FaLY/TuUBdzn-47I/AAAAAAAAAZE/bqVASYO219c/s1600/uup.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 210px;" src="http://1.bp.blogspot.com/-t8NKMf7FaLY/TuUBdzn-47I/AAAAAAAAAZE/bqVASYO219c/s400/uup.jpg" alt="" id="BLOGGER_PHOTO_ID_5684951716210860978" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-cZZxAQw_5Rs/TuUBn3XTl-I/AAAAAAAAAZQ/DlSb48WluPg/s1600/dow%2Brelacionado%2Bal%2Buup.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 210px;" src="http://2.bp.blogspot.com/-cZZxAQw_5Rs/TuUBn3XTl-I/AAAAAAAAAZQ/DlSb48WluPg/s400/dow%2Brelacionado%2Bal%2Buup.jpg" alt="" id="BLOGGER_PHOTO_ID_5684951889013348322" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Buenas tardes,&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-4206948206320329259?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/4206948206320329259/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/12/again-wave-2.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/4206948206320329259'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/4206948206320329259'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/12/again-wave-2.html' title='Again wave 2'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-VUdp4EfUqXM/TuUAKtzboVI/AAAAAAAAAYU/3euA-hwjQWs/s72-c/dow%2Bfractality.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-1844813826865578783</id><published>2011-12-06T22:40:00.000-04:00</published><updated>2011-12-06T22:41:33.555-04:00</updated><title type='text'>Wave 2 end ??</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-a7_aYPUGuSY/Tt7SUVP6WhI/AAAAAAAAAYI/KV_iQA9fo0Y/s1600/near%2Bthe%2Bend%2Bof%2Bwave%2B2.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 259px;" src="http://4.bp.blogspot.com/-a7_aYPUGuSY/Tt7SUVP6WhI/AAAAAAAAAYI/KV_iQA9fo0Y/s400/near%2Bthe%2Bend%2Bof%2Bwave%2B2.jpg" alt="" id="BLOGGER_PHOTO_ID_5683211026531244562" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-1844813826865578783?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/1844813826865578783/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/12/wave-2-end.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1844813826865578783'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1844813826865578783'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/12/wave-2-end.html' title='Wave 2 end ??'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-a7_aYPUGuSY/Tt7SUVP6WhI/AAAAAAAAAYI/KV_iQA9fo0Y/s72-c/near%2Bthe%2Bend%2Bof%2Bwave%2B2.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-2952371966322417411</id><published>2011-12-01T17:08:00.002-04:00</published><updated>2011-12-01T17:12:06.618-04:00</updated><title type='text'>1-12-11</title><content type='html'>I am more or less convinced on this double zigzag because of the month we are, the markets should hold or maybe rally in December. I posted briefly on a market rebound on Nov. 28.&lt;br /&gt;&lt;br /&gt;Now, I was expecting the market to drop almost to 11000 because of channel measuring techniques since the 500+ channel broke down near 11600. The market hold above an important internal trend line and that did not work.&lt;br /&gt;&lt;br /&gt;Guideline for wave 2 retracing up to 81% put the final c around 12,400, first the market must break above an important down trend line that  was topped yesterday.&lt;br /&gt;&lt;br /&gt;A triangle is unlikely in wave 2 unless is a complex formation, if that is the case we will have a long time without trend.&lt;br /&gt;&lt;br /&gt;So what will be the level of blue b before the final push up to 12400?&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-eDTJcmPcj5w/TtftKG1RxnI/AAAAAAAAAXw/IKb6yMEBsxM/s1600/dow%2B1-12-con%2Bchannels.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 207px;" src="http://3.bp.blogspot.com/-eDTJcmPcj5w/TtftKG1RxnI/AAAAAAAAAXw/IKb6yMEBsxM/s400/dow%2B1-12-con%2Bchannels.jpg" alt="" id="BLOGGER_PHOTO_ID_5681270212839720562" border="0" /&gt;&lt;/a&gt;Also, can this be a possibility ??&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-bsIKuAD7xeA/TtftVMIt55I/AAAAAAAAAX8/CvgQbU7vFr4/s1600/dow%2Bal%2B1-12-other%2Bposs.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 305px;" src="http://3.bp.blogspot.com/-bsIKuAD7xeA/TtftVMIt55I/AAAAAAAAAX8/CvgQbU7vFr4/s400/dow%2Bal%2B1-12-other%2Bposs.jpg" alt="" id="BLOGGER_PHOTO_ID_5681270403241994130" border="0" /&gt;&lt;/a&gt;Ya veremos,&lt;br /&gt;buen dia a todos,&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-2952371966322417411?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/2952371966322417411/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/12/1-12-11.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/2952371966322417411'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/2952371966322417411'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/12/1-12-11.html' title='1-12-11'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-eDTJcmPcj5w/TtftKG1RxnI/AAAAAAAAAXw/IKb6yMEBsxM/s72-c/dow%2B1-12-con%2Bchannels.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-1295809254841320726</id><published>2011-11-30T18:38:00.002-04:00</published><updated>2011-11-30T18:39:00.732-04:00</updated><title type='text'>! Aja !</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-eF4My3W27bY/TtaweH58hsI/AAAAAAAAAXk/V8_wjzncI84/s1600/dow%2Bcon%2Bchannels%2B20-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 256px;" src="http://1.bp.blogspot.com/-eF4My3W27bY/TtaweH58hsI/AAAAAAAAAXk/V8_wjzncI84/s400/dow%2Bcon%2Bchannels%2B20-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5680922011539113666" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-1295809254841320726?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/1295809254841320726/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/aja.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1295809254841320726'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1295809254841320726'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/aja.html' title='! Aja !'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-eF4My3W27bY/TtaweH58hsI/AAAAAAAAAXk/V8_wjzncI84/s72-c/dow%2Bcon%2Bchannels%2B20-11.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-7587461018016299180</id><published>2011-11-29T10:38:00.005-04:00</published><updated>2011-11-29T10:44:52.783-04:00</updated><title type='text'>Follow Up 29-11-11</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-uUrlvLyAGZo/TtTuvC9HjrI/AAAAAAAAAW0/3yxvfDZgNMg/s1600/dow%2Bwith%2Brsi%2B29-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 250px;" src="http://2.bp.blogspot.com/-uUrlvLyAGZo/TtTuvC9HjrI/AAAAAAAAAW0/3yxvfDZgNMg/s400/dow%2Bwith%2Brsi%2B29-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5680427522035519154" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;I have not changed my bearish stance, however when ¾ of your unrealized puts profits disappear in a single trading day you kind of wonder.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-V7T_LZzaFBk/TtTu2NNKpfI/AAAAAAAAAXA/HeZj5JmgEfY/s1600/dow%2Bcon%2Bwilder%2B29-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 306px;" src="http://1.bp.blogspot.com/-V7T_LZzaFBk/TtTu2NNKpfI/AAAAAAAAAXA/HeZj5JmgEfY/s400/dow%2Bcon%2Bwilder%2B29-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5680427645046269426" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;11630 should hold as resistance for the down move to continue, definitively 11000 is my first target, based on the broken channel, also there is some intermediate significance at 11000&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-oXo3pOfWmkU/TtTvKW6OtII/AAAAAAAAAXM/9xIJAsDOfZQ/s1600/dow%2Bwith%2Bbox%2B29-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 259px;" src="http://2.bp.blogspot.com/-oXo3pOfWmkU/TtTvKW6OtII/AAAAAAAAAXM/9xIJAsDOfZQ/s400/dow%2Bwith%2Bbox%2B29-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5680427991248581762" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Some long resistance at 11230, 10530 would be a target if 11000 broken.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-BTLQBhMNe64/TtTvZ_YTrAI/AAAAAAAAAXY/9cl1CgVt5tc/s1600/dow%2Bweekly%2B29-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 305px;" src="http://1.bp.blogspot.com/-BTLQBhMNe64/TtTvZ_YTrAI/AAAAAAAAAXY/9cl1CgVt5tc/s400/dow%2Bweekly%2B29-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5680428259810192386" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Let's see today action&lt;br /&gt;&lt;br /&gt;Good day,&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-7587461018016299180?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/7587461018016299180/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/follow-up-29-11-11.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7587461018016299180'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7587461018016299180'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/follow-up-29-11-11.html' title='Follow Up 29-11-11'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-uUrlvLyAGZo/TtTuvC9HjrI/AAAAAAAAAW0/3yxvfDZgNMg/s72-c/dow%2Bwith%2Brsi%2B29-11.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-6695274215365196271</id><published>2011-11-24T17:59:00.005-04:00</published><updated>2011-11-24T18:05:48.111-04:00</updated><title type='text'>Here´s another thought</title><content type='html'>Thanks to http://danericselliottwaves.blogspot.com/  for getting my attention to this perfectly parallel downward channel. The failure of the prices to reach the top of the channel is certainly an indication of a future break of the lower line. This is a 2000 point channel, if the lower line is broken the level minus 2000 is a new low target.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-_nBLSt4cu60/Ts6-rsx1rLI/AAAAAAAAAWQ/BHLUDO1OAlQ/s1600/dow%2Bchannel%2B24-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 258px;" src="http://4.bp.blogspot.com/-_nBLSt4cu60/Ts6-rsx1rLI/AAAAAAAAAWQ/BHLUDO1OAlQ/s400/dow%2Bchannel%2B24-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5678685838124625074" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;For the immediate future I am trying to project some consolidation area near the down line of the channel.&lt;br /&gt;&lt;br /&gt;My first choice is a big flat with B wave stopping at the B1 10655 level fulfilling the great December-January almost etched rally.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-6KPeSo4O6Ds/Ts6-89ZRo7I/AAAAAAAAAWc/uuARa7Cb8EA/s1600/dow%2Bflat%2B24-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 257px;" src="http://1.bp.blogspot.com/-6KPeSo4O6Ds/Ts6-89ZRo7I/AAAAAAAAAWc/uuARa7Cb8EA/s400/dow%2Bflat%2B24-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5678686134642779058" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;My second projection is that BIG 2 ended definitively at 12231 on October 28, BIG 1 developed in 51 trading days and BIG 2 ending on October 28 had 19 trading days, 19/51 = 0.373, the nearest exact days relationship to 0.382.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-08vTN4EmMkk/Ts6_KM4YM1I/AAAAAAAAAWo/qFKJUdtw52g/s1600/dow%2B1-2-3%2Bat%2B24-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 217px;" src="http://1.bp.blogspot.com/-08vTN4EmMkk/Ts6_KM4YM1I/AAAAAAAAAWo/qFKJUdtw52g/s400/dow%2B1-2-3%2Bat%2B24-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5678686362138063698" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;With the channel measuring technique we'll put the end of 3 of 1 of BIG3 at 11000, then a 4 will stop around 11230 and 5 will be 573 points long same as 1 ending around 10655. With this scenario then we will have 2 of 1 of 3 running on December giving us some year end mini rally.&lt;br /&gt;&lt;br /&gt;Anyway these are just possible scenarios, lets wait for the real development.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-6695274215365196271?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/6695274215365196271/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/heres-another-thought.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6695274215365196271'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6695274215365196271'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/heres-another-thought.html' title='Here´s another thought'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-_nBLSt4cu60/Ts6-rsx1rLI/AAAAAAAAAWQ/BHLUDO1OAlQ/s72-c/dow%2Bchannel%2B24-11-11.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-181538194381574380</id><published>2011-11-21T10:24:00.002-04:00</published><updated>2011-11-21T10:25:02.247-04:00</updated><title type='text'>Possible year end's rally</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-wsIHM_pR_NU/TspfNFtvk8I/AAAAAAAAAWE/8j9BtEMHr60/s1600/possible%2Brally.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 257px;" src="http://4.bp.blogspot.com/-wsIHM_pR_NU/TspfNFtvk8I/AAAAAAAAAWE/8j9BtEMHr60/s400/possible%2Brally.jpg" alt="" id="BLOGGER_PHOTO_ID_5677454958730908610" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-181538194381574380?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/181538194381574380/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/possible-year-ends-rally.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/181538194381574380'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/181538194381574380'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/possible-year-ends-rally.html' title='Possible year end&apos;s rally'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-wsIHM_pR_NU/TspfNFtvk8I/AAAAAAAAAWE/8j9BtEMHr60/s72-c/possible%2Brally.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-237081519443306049</id><published>2011-11-21T09:35:00.001-04:00</published><updated>2011-11-21T09:36:50.781-04:00</updated><title type='text'>Follow Up 11-21-11</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-hjl5KVzpyGk/TspT3nMB9iI/AAAAAAAAAV4/d7KJ2wv2LRQ/s1600/dow%2B18-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 307px;" src="http://4.bp.blogspot.com/-hjl5KVzpyGk/TspT3nMB9iI/AAAAAAAAAV4/d7KJ2wv2LRQ/s400/dow%2B18-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5677442495131285026" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-237081519443306049?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/237081519443306049/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/follow-up-11-21-11.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/237081519443306049'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/237081519443306049'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/follow-up-11-21-11.html' title='Follow Up 11-21-11'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-hjl5KVzpyGk/TspT3nMB9iI/AAAAAAAAAV4/d7KJ2wv2LRQ/s72-c/dow%2B18-11-11.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-5319381492717351341</id><published>2011-11-17T11:34:00.002-04:00</published><updated>2011-11-17T11:35:16.964-04:00</updated><title type='text'>Basic Wilder</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-Zdq27xcKBWI/TsUppqL6XWI/AAAAAAAAAVs/Ilu7J_7Veh8/s1600/dow%2B16-11-11%2Bcon%2Brs.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 248px;" src="http://4.bp.blogspot.com/-Zdq27xcKBWI/TsUppqL6XWI/AAAAAAAAAVs/Ilu7J_7Veh8/s400/dow%2B16-11-11%2Bcon%2Brs.jpg" alt="" id="BLOGGER_PHOTO_ID_5675988701046005090" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-5319381492717351341?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/5319381492717351341/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/basic-wilder.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/5319381492717351341'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/5319381492717351341'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/basic-wilder.html' title='Basic Wilder'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-Zdq27xcKBWI/TsUppqL6XWI/AAAAAAAAAVs/Ilu7J_7Veh8/s72-c/dow%2B16-11-11%2Bcon%2Brs.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-1421707815684971596</id><published>2011-11-17T09:34:00.001-04:00</published><updated>2011-11-17T09:35:39.506-04:00</updated><title type='text'>Don't forget the US Dollar</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-Ur3WBYgHLFA/TsUNk-SsauI/AAAAAAAAAVg/1Pwct79Y44A/s1600/usd%2B16-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 366px;" src="http://3.bp.blogspot.com/-Ur3WBYgHLFA/TsUNk-SsauI/AAAAAAAAAVg/1Pwct79Y44A/s400/usd%2B16-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5675957834218236642" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-1421707815684971596?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/1421707815684971596/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/dont-forget-us-dollar.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1421707815684971596'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1421707815684971596'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/dont-forget-us-dollar.html' title='Don&apos;t forget the US Dollar'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-Ur3WBYgHLFA/TsUNk-SsauI/AAAAAAAAAVg/1Pwct79Y44A/s72-c/usd%2B16-11-11.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-2657182331256706156</id><published>2011-11-16T11:39:00.001-04:00</published><updated>2011-11-16T11:40:53.516-04:00</updated><title type='text'>Follow through 11/16/2011 9:44 am</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-NW_bPRs9Fxo/TsPZebuHCLI/AAAAAAAAAVU/2oFP3wOXKfk/s1600/dow%2B16-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 266px;" src="http://2.bp.blogspot.com/-NW_bPRs9Fxo/TsPZebuHCLI/AAAAAAAAAVU/2oFP3wOXKfk/s400/dow%2B16-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5675619072277416114" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-2657182331256706156?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/2657182331256706156/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/follow-through-11162011-944-am.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/2657182331256706156'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/2657182331256706156'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/follow-through-11162011-944-am.html' title='Follow through 11/16/2011 9:44 am'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-NW_bPRs9Fxo/TsPZebuHCLI/AAAAAAAAAVU/2oFP3wOXKfk/s72-c/dow%2B16-11-11.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-2534182120900840969</id><published>2011-11-15T10:21:00.002-04:00</published><updated>2011-11-15T10:23:09.920-04:00</updated><title type='text'>Follow up</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-IBEtyQjDjWE/TsJ1tOz4kqI/AAAAAAAAAVI/L2Anx39AjaQ/s1600/down%2B14-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 304px;" src="http://1.bp.blogspot.com/-IBEtyQjDjWE/TsJ1tOz4kqI/AAAAAAAAAVI/L2Anx39AjaQ/s400/down%2B14-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5675227900370522786" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-2534182120900840969?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/2534182120900840969/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/follow-up.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/2534182120900840969'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/2534182120900840969'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/follow-up.html' title='Follow up'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-IBEtyQjDjWE/TsJ1tOz4kqI/AAAAAAAAAVI/L2Anx39AjaQ/s72-c/down%2B14-11-11.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-617583394308820724</id><published>2011-11-13T15:14:00.001-04:00</published><updated>2011-11-13T15:16:07.419-04:00</updated><title type='text'>Triangle, Flat, Zigzag or What</title><content type='html'>I confess that I´m obsessed with the ratio analysis between waves and the purported fractal configuration of the market and waves; being that, let’s review the relationship.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-COtHLukU44I/TsAXTNukd9I/AAAAAAAAAU8/DEr9M1jc940/s1600/dow%2B12-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 220px;" src="http://3.bp.blogspot.com/-COtHLukU44I/TsAXTNukd9I/AAAAAAAAAU8/DEr9M1jc940/s400/dow%2B12-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5674561149356767186" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Proposed Wave (a) could easily be 2 since 1576 points (12231-10655) is a  76% of 2069 (12724 – 10655), however now it doesn´t look that way, in the triangle A is 574 points, B is 513, C is 389, D is 373 and E could be 240 to end around 11900. That way we´ll have E/C= 0.618, C/A= 0.678, so if this is a (b) triangle it must certainly stop above the lower line with a possibility of an intraday undershoot. Citing Prechter , ¨ triangles always occurs in a position prior to the final actionary wave in the pattern of one larger degree¨, the (b) triangle wave  of 2 fits that description perfectly.&lt;br /&gt;&lt;br /&gt;Wave a of (a) is 989, 9.3% from 10655 to 11644 in 11 days, wave b is 247 or 25% of a, c of (a) is 834 or 7.3% in 11 days, we have a perfect time relationship between a and c of (a).&lt;br /&gt;Now, if (b) is in fact a triangle ending around 11900, (c) must have some relationship with (a), .618 of (a) is 973 would carry (c) to 12873 right above our purposed 0, .382 of (a) is 602 ending (c) around 12500, I am not sure of the triangle now thinking about maybe a double tree.&lt;br /&gt;12400 is the level for Wave 2 retracing 85% of 1, in that view I cannot see the markets going up much next week.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-617583394308820724?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/617583394308820724/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/triangle-flat-zigzag-or-what.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/617583394308820724'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/617583394308820724'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/triangle-flat-zigzag-or-what.html' title='Triangle, Flat, Zigzag or What'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-COtHLukU44I/TsAXTNukd9I/AAAAAAAAAU8/DEr9M1jc940/s72-c/dow%2B12-11-11.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-3103692647857703062</id><published>2011-11-06T13:44:00.003-04:00</published><updated>2011-11-06T13:49:08.340-04:00</updated><title type='text'>Complicated, yet Simple</title><content type='html'>Here´s a thought from the forest to the trees&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-FqLoivWq0DU/TrbIB8FjtSI/AAAAAAAAAUk/kjEukI6i-7k/s1600/dow%2Bweekly%2Bzig%2Bzag.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 281px;" src="http://3.bp.blogspot.com/-FqLoivWq0DU/TrbIB8FjtSI/AAAAAAAAAUk/kjEukI6i-7k/s400/dow%2Bweekly%2Bzig%2Bzag.jpg" alt="" id="BLOGGER_PHOTO_ID_5671940716354581794" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;The big zigzag started after the Dow topped at 14,093 on the October 8 2007 week, the A wave ended at 6626.94 for a 7466 points or 53% decline from the top.&lt;br /&gt;Big B ended at 12681 for a total of 6055 points, retracing 81% of A, now, B was a 3 a-b-c movement that developed like this:&lt;br /&gt;a, 6626 – 11204 = 4578 points&lt;br /&gt;b, 11204 – 9686 = 1518 points, 33% of a&lt;br /&gt;c, ended at B, 9686 – 12681 = 2995 points, 65% of a, cool&lt;br /&gt;&lt;br /&gt;Let´s go to the trees&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-3WC_dyUB56E/TrbIO8N3mUI/AAAAAAAAAUw/1xAI6nhFxTE/s1600/dow%2B5-11-11.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 204px;" src="http://3.bp.blogspot.com/-3WC_dyUB56E/TrbIO8N3mUI/AAAAAAAAAUw/1xAI6nhFxTE/s400/dow%2B5-11-11.jpg" alt="" id="BLOGGER_PHOTO_ID_5671940939727739202" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;We have the ¨exact¨ end of B on July 21 at 12,724.41, then  1 ran 2069 points to 10,655.30 on October 3, the return move took the Dow to 12,231.11 on Oct 28 for 1576 points or a 76% of wave 1.&lt;br /&gt;What is next?&lt;br /&gt;a)    12231 was the end of 2, the market will drop to the vicinity of 10,200 or below but then, what will happen with the almost infallible Santa Claus rally on December?&lt;br /&gt;b)    Wave 2 hasn´t ended yet, and we are in the b part of an a-b-c wave 2. If that´s the case the following will happen. Wave b of 2 will go down to one of this levels:&lt;br /&gt;11,632 with c stopping at 12,600 max, right below the upper resistance line&lt;br /&gt;11,443 with c stopping at 12,400 at the internal trend line&lt;br /&gt;11,000 with c around 12600 maximum&lt;br /&gt;With a Fridays’ close at 11983, we have a minimum 3% drop for the following days.&lt;br /&gt;Beware of the BIG formation; it can take the Dow to a hopefully truncated C around 8000.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-3103692647857703062?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/3103692647857703062/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/complicated-yet-simple.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3103692647857703062'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3103692647857703062'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/complicated-yet-simple.html' title='Complicated, yet Simple'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-FqLoivWq0DU/TrbIB8FjtSI/AAAAAAAAAUk/kjEukI6i-7k/s72-c/dow%2Bweekly%2Bzig%2Bzag.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-330916492457833119</id><published>2011-11-01T12:06:00.001-04:00</published><updated>2011-11-01T12:09:04.023-04:00</updated><title type='text'>End of the road....?</title><content type='html'>It looks like 12200 was the top of this move that started around 10655 for a 14.5% gain in 18 trading days, you knew that couldn’t last forever.&lt;br /&gt;&lt;br /&gt;The market should hold above 11700 at today’s close, if not, a rethink of the waves must be made.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-hsk1NJTDAo4/TrAZNyEvjbI/AAAAAAAAAUM/X_lx6XqQTIY/s1600/dow-1-11-11.JPG"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 245px;" src="http://1.bp.blogspot.com/-hsk1NJTDAo4/TrAZNyEvjbI/AAAAAAAAAUM/X_lx6XqQTIY/s400/dow-1-11-11.JPG" alt="" id="BLOGGER_PHOTO_ID_5670059655430114738" border="0" /&gt;&lt;/a&gt;A final up move will be the last chance for selling longs with a profit, that final move will end between 12000 and 12200, and then a consolidation can take the market to 11250. If reached, that is the level to start buying again.&lt;br /&gt;&lt;br /&gt;Here is another look,&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-lz0jl3Ga8Ao/TrAZXJshRlI/AAAAAAAAAUY/jLG7CnjNbrE/s1600/dow-1-11-11-candles.JPG"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 217px;" src="http://4.bp.blogspot.com/-lz0jl3Ga8Ao/TrAZXJshRlI/AAAAAAAAAUY/jLG7CnjNbrE/s400/dow-1-11-11-candles.JPG" alt="" id="BLOGGER_PHOTO_ID_5670059816389789266" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-330916492457833119?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/330916492457833119/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/11/end-of-road.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/330916492457833119'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/330916492457833119'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/11/end-of-road.html' title='End of the road....?'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-hsk1NJTDAo4/TrAZNyEvjbI/AAAAAAAAAUM/X_lx6XqQTIY/s72-c/dow-1-11-11.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-3157482366252816832</id><published>2011-10-30T11:02:00.005-04:00</published><updated>2011-10-30T11:08:28.082-04:00</updated><title type='text'>OK, but what´s next?</title><content type='html'>There is some long term resistance around 12800, also the Dow stopped short of the internal trend line.  I would be more comfortable if the index cross the line and it becomes support, that hasn’t come yet.  We have a beautiful summation index, but you must remember is a bit lagging.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-hkJ7bvAv1-s/Tq1nTjm2PhI/AAAAAAAAATc/08wKx-sG6FI/s1600/dow%2Bint%2Btrend%2B30-10.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 240px;" src="http://4.bp.blogspot.com/-hkJ7bvAv1-s/Tq1nTjm2PhI/AAAAAAAAATc/08wKx-sG6FI/s400/dow%2Bint%2Btrend%2B30-10.jpg" alt="" id="BLOGGER_PHOTO_ID_5669301091602677266" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-ywxGhpGuwVA/Tq1ndrwc2uI/AAAAAAAAATo/b9pPxa0UDMg/s1600/nysi%2Bcon%2Bfib%2Bma.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 182px;" src="http://2.bp.blogspot.com/-ywxGhpGuwVA/Tq1ndrwc2uI/AAAAAAAAATo/b9pPxa0UDMg/s400/nysi%2Bcon%2Bfib%2Bma.jpg" alt="" id="BLOGGER_PHOTO_ID_5669301265589132002" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Wave U-V went from 10800 to 11645 for 845 points or almost 8%, if this wave was meant to be the biggest, the movement would have ended already around 12000.&lt;br /&gt;&lt;br /&gt;Wave 1 on W-X is 550 points, wave 2 was a sharp 1 day correction of 207 points or an exactly 38 Fibonacci percent. Wave 3 still running is 557 points at Friday´s close. Hopefully the Dow will cross the internal trend line, if not, 11900 should act as support and the target for the end of the move will become clearer.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-jcNtwmN2S28/Tq1nxozN-GI/AAAAAAAAAT0/tfNNFYHv9Ww/s1600/dow%2Bcon%2Bolas%2B30-10.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 240px;" src="http://3.bp.blogspot.com/-jcNtwmN2S28/Tq1nxozN-GI/AAAAAAAAAT0/tfNNFYHv9Ww/s400/dow%2Bcon%2Bolas%2B30-10.jpg" alt="" id="BLOGGER_PHOTO_ID_5669301608392816738" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Mondays are the worst days of the week for the stock market, Fridays are the best so don’t be surprised if tomorrow the Dow closes low.&lt;br /&gt;PS: Most of the times a compression of the moving averages gives us ample warning of a trend reversal, if that proves right you better let your profits run a little bit more.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-vNdmZ_GvA1k/Tq1oAWZcT6I/AAAAAAAAAUA/OuYiBOvkDdM/s1600/ma%2Bcompression.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 182px;" src="http://1.bp.blogspot.com/-vNdmZ_GvA1k/Tq1oAWZcT6I/AAAAAAAAAUA/OuYiBOvkDdM/s400/ma%2Bcompression.jpg" alt="" id="BLOGGER_PHOTO_ID_5669301861150904226" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-3157482366252816832?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/3157482366252816832/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/10/ok-but-whats-next.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3157482366252816832'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3157482366252816832'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/10/ok-but-whats-next.html' title='OK, but what´s next?'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-hkJ7bvAv1-s/Tq1nTjm2PhI/AAAAAAAAATc/08wKx-sG6FI/s72-c/dow%2Bint%2Btrend%2B30-10.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-7157367929079041020</id><published>2011-10-26T21:52:00.002-04:00</published><updated>2011-10-26T21:56:13.290-04:00</updated><title type='text'>Flextronics Price Reflex</title><content type='html'>The technology group has been lagging the general market for the last month but some industries within the group look strong. The electronic equipment industry is showing a one month positive relative strength against the Dow, within that group Flextronics is shinning with a RS above 10%.&lt;br /&gt;&lt;br /&gt;Last Thursday after market close the company announced results for its second quarter ended September 30, net sales increased $622 million or 8% and the Co. generated $176 million of free cash flow for the quarter.&lt;br /&gt;&lt;br /&gt;FLEX was trading inside a perfect up trending channel since mid-august, the upper line was broken in October 10 and seven days later it seemed that the price was returning to the channel.&lt;br /&gt;The day following the announcement Flex broke decisively above the upper channel line closing almost 8% up with a super strong volume.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-5788h4mgsTg/Tqi5xCz4qGI/AAAAAAAAASs/dW2Lsp0VhIU/s1600/flex.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 226px;" src="http://3.bp.blogspot.com/-5788h4mgsTg/Tqi5xCz4qGI/AAAAAAAAASs/dW2Lsp0VhIU/s400/flex.jpg" alt="" id="BLOGGER_PHOTO_ID_5667984383264991330" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Channel measuring techniques result in a 7.30 immediate target for a quick 10% gain after today´s 6.63 close. The upper channel must act as support.&lt;br /&gt;&lt;br /&gt;Disclosure: I bought FLEX today.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-7157367929079041020?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/7157367929079041020/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/10/flextronics-price-reflex.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7157367929079041020'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7157367929079041020'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/10/flextronics-price-reflex.html' title='Flextronics Price Reflex'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-5788h4mgsTg/Tqi5xCz4qGI/AAAAAAAAASs/dW2Lsp0VhIU/s72-c/flex.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-6462996472116305587</id><published>2011-10-20T17:45:00.002-04:00</published><updated>2011-10-20T17:47:08.364-04:00</updated><title type='text'>Is the First up Leg still going?</title><content type='html'>The Dow found support today around 11400, more or less over the internal trend line.&lt;br /&gt;Both 10 and 20 days momentum are positive. The index went from 10655 to 11644, a 9+% gain in 9 trading days, a consolidation was mandatory.&lt;br /&gt;&lt;br /&gt;Most of the times the first up waves after a big drop retrace up to a 75% of the movement so be in the lookout.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-E6CQJTB8HiI/TqCWpgqKLyI/AAAAAAAAASg/AuGbNswk6Hk/s1600/dow%2B20-10-11.JPG"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 400px; height: 328px;" src="http://3.bp.blogspot.com/-E6CQJTB8HiI/TqCWpgqKLyI/AAAAAAAAASg/AuGbNswk6Hk/s400/dow%2B20-10-11.JPG" alt="" id="BLOGGER_PHOTO_ID_5665693971117649698" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Resistance at 11600 must be broken decisively for a continuation of the up leg.&lt;br /&gt;&lt;br /&gt;Anyway November and December are coming.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-6462996472116305587?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/6462996472116305587/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/10/is-first-up-leg-still-going.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6462996472116305587'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/6462996472116305587'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/10/is-first-up-leg-still-going.html' title='Is the First up Leg still going?'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-E6CQJTB8HiI/TqCWpgqKLyI/AAAAAAAAASg/AuGbNswk6Hk/s72-c/dow%2B20-10-11.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-8447363499587470994</id><published>2011-10-09T08:52:00.004-04:00</published><updated>2011-10-09T08:55:20.774-04:00</updated><title type='text'>Is The Bull Coming?</title><content type='html'>Both down targets set in our previous post on September 18 were reached last week in two successive days, on October 3 the Dow closed at 10,655 and the next day the intraday low was 10,404.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-8vO7gfSwIn8/TpGZQSycW2I/AAAAAAAAASQ/1AETEmbfxWE/s1600/dow%2BLOWS%2Boct%2B7.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 245px;" src="http://1.bp.blogspot.com/-8vO7gfSwIn8/TpGZQSycW2I/AAAAAAAAASQ/1AETEmbfxWE/s400/dow%2BLOWS%2Boct%2B7.JPG" alt="" id="BLOGGER_PHOTO_ID_5661474711781792610" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Now it looks like a bullish falling wedge formation was completed on October 6 with the penetration of the upper down trending line, if that is the case we will see the Dow rising with maybe a return move to the upper line before the take off.&lt;br /&gt;&lt;br /&gt;Unlikely but possible, the Dow will retest the Lows before breaking the upper line for good. Anyway, the falling diagonal is most of the time a bullish formation.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-QufKaBINq8c/TpGZeNwODrI/AAAAAAAAASY/wr6Dx3ruMQA/s1600/dow%2Bfalling%2Bdiagonal%2Boct%2B7.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 245px;" src="http://2.bp.blogspot.com/-QufKaBINq8c/TpGZeNwODrI/AAAAAAAAASY/wr6Dx3ruMQA/s400/dow%2Bfalling%2Bdiagonal%2Boct%2B7.JPG" alt="" id="BLOGGER_PHOTO_ID_5661474950948458162" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;What to do?&lt;br /&gt;&lt;br /&gt;Wait for a decisive close above 11,250 or if you want to be really sure wait for a close above 11,600, before going long. If the bull is really coming there will be plenty of time to make money in the long direction.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-8447363499587470994?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/8447363499587470994/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/10/is-bull-coming.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/8447363499587470994'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/8447363499587470994'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/10/is-bull-coming.html' title='Is The Bull Coming?'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-8vO7gfSwIn8/TpGZQSycW2I/AAAAAAAAASQ/1AETEmbfxWE/s72-c/dow%2BLOWS%2Boct%2B7.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-779460415854039269</id><published>2011-09-18T15:27:00.004-04:00</published><updated>2011-09-18T15:31:14.367-04:00</updated><title type='text'>Long road for market direction</title><content type='html'>Last Friday we had an unusual day in which gold, the US dollar and the markets all closed positive. Gold spot price closed 1.22% higher at 1,814.60, the Dollar Index closed at 76.60 for a 0.47% gain, and the Dow Jones had a final level of 11,509.09 resulting in a 0.66% advance.&lt;br /&gt;&lt;br /&gt;Normally these three do not trade in the same direction, having more of an inverse relation between them, which is why we are thinking right now of disarray in the markets with the resulting drop in the next days. However one day does not make a tendency so we will have to wait this week for clarification.&lt;br /&gt;&lt;br /&gt;Unfortunately we can’t wish the markets on a direction; the most we can do is exam the possible scenarios and then be ready for action.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-u4CnxR5Xsxo/TnZGT3xCRDI/AAAAAAAAASA/XjL1z9zHIXo/s1600/dow%2B16-9-11-daily.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 244px;" src="http://2.bp.blogspot.com/-u4CnxR5Xsxo/TnZGT3xCRDI/AAAAAAAAASA/XjL1z9zHIXo/s400/dow%2B16-9-11-daily.JPG" alt="" id="BLOGGER_PHOTO_ID_5653783689411314738" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;The Dow is trading inside a perfect parallel lines channel, it is very difficult and most of the time unprofitable to trade inside a price channel, it is better to wait for the breaking of any one of the lines that will signal the future trend.&lt;br /&gt;&lt;br /&gt;We have several possible outcomes for the market in the following weeks:&lt;br /&gt;&lt;br /&gt;a)    The market keeps going up, breaks above the upper channel line and signals definitively a new uptrend for the markets. That will be the moment for covering all the shorts and start looking for the best groups to go long.&lt;br /&gt;b)    The Dow keeps going up but stops right before breaking the upper trend line, around 11,800, and then starts down. If that is the case, you can start your short positions and be in the look out for a violation of the lower trend line. The target will be Dow Jones around 10,700.&lt;br /&gt;c)    The Dow Jones stop its five days run and start going down next week, then a triangle like formation will develop before the breaking of the lower trend line. You can start building your short house around the time of the formation of the triangle. The target is Dow Jones around 10,460.&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-q_r0TIlRIMw/TnZGieyepnI/AAAAAAAAASI/YVZM9JVnz-4/s1600/dow%2B16-9-11-weekly.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 244px;" src="http://4.bp.blogspot.com/-q_r0TIlRIMw/TnZGieyepnI/AAAAAAAAASI/YVZM9JVnz-4/s400/dow%2B16-9-11-weekly.JPG" alt="" id="BLOGGER_PHOTO_ID_5653783940404520562" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-779460415854039269?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/779460415854039269/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/09/long-road-for-market-direction.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/779460415854039269'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/779460415854039269'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/09/long-road-for-market-direction.html' title='Long road for market direction'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-u4CnxR5Xsxo/TnZGT3xCRDI/AAAAAAAAASA/XjL1z9zHIXo/s72-c/dow%2B16-9-11-daily.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-1703834005442736502</id><published>2011-09-18T13:03:00.003-04:00</published><updated>2011-09-18T13:07:49.893-04:00</updated><title type='text'>Four year presidential Cycle</title><content type='html'>This Stock Market Cycle occurs with great regularity, it pays to be aware of it. According to Stan Weinstein in his book “Secret for profiting in bull and bear markets”, the cycle unfolds like this:&lt;br /&gt;First Year: “But even more important is the reality that no matter who is elected, the year following the election is usually a disaster.”&lt;br /&gt;Second Year: “Historically, the probabilities are strong that in the second year the bear market will continue until a bottom is reached around midyear.”&lt;br /&gt;Third Year: “The third year of the presidential term is the best one of the cycle”&lt;br /&gt;Fourth Year: “The fourth year, which is the election year, is a choppy one”&lt;br /&gt;&lt;br /&gt;Data compiled for the last 20 years and six presidents, concurs with Mr. Weinstein description of the Cycle as we can see in the following table.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-S0psVdv59-o/TnYkurBY3tI/AAAAAAAAARw/QZoR7FPqeQI/s1600/president%2Bcycle.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 289px;" src="http://3.bp.blogspot.com/-S0psVdv59-o/TnYkurBY3tI/AAAAAAAAARw/QZoR7FPqeQI/s400/president%2Bcycle.JPG" alt="" id="BLOGGER_PHOTO_ID_5653746766451367634" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;The Dow Jones returned an average of 8.60% in the first year of the presidential Cycle of the last six presidents, also there is only one first year with a loss for the Dow of the six first years, making the first year a winner in 83% of the time.&lt;br /&gt;&lt;br /&gt;In second years, the Dow averaged a gain of 6.11%, slightly less than in first years; also the Dow had 2 losing second years out of six, making the second year a winner 67% of the time.&lt;br /&gt;&lt;br /&gt;We are now running President’s Obama third year of the Cycle that it’s to end in October 31 of this year, the data for the past 5 presidents shows us that there is not a single third year loser for the markets, and the average is 20.85% gain for the Dow.&lt;br /&gt;&lt;br /&gt;Let’s see now the monthly averages.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-FHwVRdIwQJ4/TnYk6bhoNZI/AAAAAAAAAR4/qMA2Gub58uU/s1600/month%2Breturns.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 351px; height: 264px;" src="http://2.bp.blogspot.com/-FHwVRdIwQJ4/TnYk6bhoNZI/AAAAAAAAAR4/qMA2Gub58uU/s400/month%2Breturns.JPG" alt="" id="BLOGGER_PHOTO_ID_5653746968450053522" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;According to data found at moneychimp.com, from 1950 to 2009, September is the worst month for the markets overall, it has the lowest average return and also lowest percent of winning over the years. September is a wining month only 43% of the time over the last 60 years.&lt;br /&gt;November and December are the best months for stocks, December is the winner overall, and the three months period from November to January constitute the best quarter run for the markets&lt;br /&gt;&lt;br /&gt;What to expect? The Dow ended at 11,118.40 in October 29, 2010, finishing the second year of Mr. Obama presidential Cycle. The Dow closed this past Friday, Sep, 16, 2011, at 11509, so as of date the Dow is returning 3.52% in this Third year. There are 30 trading days left until October 29.&lt;br /&gt;For this September the Dow is showing a 0.90% loss to date, keeping in line with September tradition.&lt;br /&gt;&lt;br /&gt;We can fairly expect more zigzags or another drop until the end of October, after that it may pay to enter the markets again. Anyway REMEMBER, these are just statistics, at the end the stock market will do not what politics or the gnomes of Zurich want, but what the economy tells it.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-1703834005442736502?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/1703834005442736502/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/09/four-year-presidential-cycle.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1703834005442736502'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1703834005442736502'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/09/four-year-presidential-cycle.html' title='Four year presidential Cycle'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-S0psVdv59-o/TnYkurBY3tI/AAAAAAAAARw/QZoR7FPqeQI/s72-c/president%2Bcycle.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-3379628725917126630</id><published>2011-08-27T20:52:00.001-04:00</published><updated>2011-08-27T20:54:49.254-04:00</updated><title type='text'>Bermuda Triangle for the Dow??</title><content type='html'>After the Dow Jones Industrial dropped almost 16% from July 27 to August 10, some kind of consolidation pattern ought to form; a triangle continuation pattern appears to be in the way right now in the markets.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-XBD0kpcEPWg/TlmRp4Ygm_I/AAAAAAAAARo/ltV0uKeRmq4/s1600/triangle%2B26-8.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 190px;" src="http://3.bp.blogspot.com/-XBD0kpcEPWg/TlmRp4Ygm_I/AAAAAAAAARo/ltV0uKeRmq4/s400/triangle%2B26-8.JPG" alt="" id="BLOGGER_PHOTO_ID_5645703756581477362" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Look closely at the Dow Jones next week, if this proposed triangle forms, the end will be near the last part of the week. A break below the lower ascending line would confirm the conclusion of the formation, some times a return move takes the price to the lower line, sometimes a return move does not occur, after the breaking of the line the next stop for the Dow is 10,250.&lt;br /&gt;&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-3379628725917126630?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/3379628725917126630/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/08/bermuda-triangle-for-dow.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3379628725917126630'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3379628725917126630'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/08/bermuda-triangle-for-dow.html' title='Bermuda Triangle for the Dow??'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-XBD0kpcEPWg/TlmRp4Ygm_I/AAAAAAAAARo/ltV0uKeRmq4/s72-c/triangle%2B26-8.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-7611119502573297629</id><published>2011-08-14T11:34:00.001-04:00</published><updated>2011-08-14T11:36:16.961-04:00</updated><title type='text'>Nature's Law ?</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-ZjSNdmiXdOY/TkfrT7t62AI/AAAAAAAAARg/z7vqcRRPPf4/s1600/dow%2Belliot%2B14-8-11.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 241px;" src="http://3.bp.blogspot.com/-ZjSNdmiXdOY/TkfrT7t62AI/AAAAAAAAARg/z7vqcRRPPf4/s400/dow%2Belliot%2B14-8-11.JPG" alt="" id="BLOGGER_PHOTO_ID_5640735785985169410" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Elliot Rules, guidelines and interpretation&lt;br /&gt;&lt;br /&gt;Two of the motive waves in a 5 waves impulse tend toward equality in time and magnitude, also wave 3 is never the shortest. Let’s see how these guidelines conform to this count.&lt;br /&gt;&lt;br /&gt;Wave 1 from 12,724.41 to 11,866.62, 857.79 Dow points, 6.74% drop in 9 trading days.&lt;br /&gt;Wave 2 up to 11,896.44 hum?&lt;br /&gt;Wave 3 from 11,896.44 to 10,719.94, 1,176.50 Dow points, 9.89%, in 5 trading days.&lt;br /&gt;&lt;br /&gt;Wave 5 should be equal to wave 1 or a 0.618 relationship, resulting in 857 or 529 points.&lt;br /&gt;&lt;br /&gt;Sub Waves (1) (2) (3) (4) (5)&lt;br /&gt;(1)    from 11,896.44 to 11,383.68, 512.76 points, 4.31%&lt;br /&gt;(2)    to 11,444.61 retraced 11.88%&lt;br /&gt;(3)    from 11,444,61 to 10,809.85, 634.76 points, 5.55%&lt;br /&gt;(4)    to 11,239.77, retraced 68% of (3)&lt;br /&gt;(5)    from 11,239.77 to 10,719.94, 519.83 points, 4.62%&lt;br /&gt;&lt;br /&gt;Total sub wave move from 11,896.44 to 10,719.84 is 1,176.60 points or 9.89% from 0, the 0.618 golden division is at 6.11% or a level of 11,169.57, very near wave 4 (less than 1%).&lt;br /&gt;&lt;br /&gt;So if this wave count is correct we are in wave 4, let’s see where it takes us, it can be a straight up line but most possibly wave 4 will be a triangle that always occurs in wave 4.&lt;br /&gt;The 15.75% drop in the Dow in 14 days should warn us that the market will take some time to consolidate.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-7611119502573297629?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/7611119502573297629/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/08/natures-law.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7611119502573297629'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7611119502573297629'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/08/natures-law.html' title='Nature&apos;s Law ?'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-ZjSNdmiXdOY/TkfrT7t62AI/AAAAAAAAARg/z7vqcRRPPf4/s72-c/dow%2Belliot%2B14-8-11.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-1633405012588568016</id><published>2011-07-24T13:19:00.004-04:00</published><updated>2011-07-24T13:21:51.686-04:00</updated><title type='text'>A five wave Elliot pattern?</title><content type='html'>&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-OqAHI169xAg/TixUREjXYzI/AAAAAAAAARQ/vNKYBjKc9_w/s1600/indu-elliot-22-jul-11.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 214px;" src="http://2.bp.blogspot.com/-OqAHI169xAg/TixUREjXYzI/AAAAAAAAARQ/vNKYBjKc9_w/s400/indu-elliot-22-jul-11.JPG" alt="" id="BLOGGER_PHOTO_ID_5632969886190232370" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-qW7B94gB83s/TixUY23pNlI/AAAAAAAAARY/2evLnasybcE/s1600/indu-elliot-22-jul-11-WAVES.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 235px;" src="http://3.bp.blogspot.com/-qW7B94gB83s/TixUY23pNlI/AAAAAAAAARY/2evLnasybcE/s400/indu-elliot-22-jul-11-WAVES.JPG" alt="" id="BLOGGER_PHOTO_ID_5632970019956143698" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;In this Dow Jones Chart and the accompanying table, let’s see if an identifiable Elliot wave pattern emerges.&lt;br /&gt;&lt;br /&gt;Most of the times third waves are the extended ones, in our case wave III advanced the most, going from 11,934.58 to 12,719.49 for an impressive 6.58% gain in 8 trading days.&lt;br /&gt;As wave I resulted in a 2.46% gain, the relationship between III and I is 6.58/2.46 or 2.67 times, very near the 2.618 Fibonacci number.&lt;br /&gt;&lt;br /&gt;When wave III is extended, waves I and V tend towards equality, wave I with its 2.46% gain and wave V with 2.74% are very near correspondence, with only an 11% variation.&lt;br /&gt;&lt;br /&gt;The golden section (0.618 – 0.382) is present in Elliot patterns.&lt;br /&gt;When wave III is extended a textbook golden section forms in wave IV both in percent and in time. Wave 5 went from 11,897.27 at the start of I to 12,724.41 in our proposed end of wave V, for a 6.95% total gain in this movement. Now, the 0.618 part of this movement is a 4.30% advance from 0, resulting in a reading of 12,408.85.&lt;br /&gt;&lt;br /&gt;12,408.85 is almost exactly our 12,385.16 level for fourth wave, also the 0.618 part of the 25 trading days is 15 days, the amount of time from 0 to the top of wave III.&lt;br /&gt;&lt;br /&gt;They say chartists are guilty of seeing formations and patterns anyway they look at a chart and this could be no exception to that, patterns are easily identifiable after they end, that’s what makes speculating in stocks a very difficult art.&lt;br /&gt;&lt;br /&gt;The following weeks will shed light about our proposed model; in the meantime my advice is extreme care with your long positions.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-1633405012588568016?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/1633405012588568016/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/07/five-wave-elliot-pattern.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1633405012588568016'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/1633405012588568016'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/07/five-wave-elliot-pattern.html' title='A five wave Elliot pattern?'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-OqAHI169xAg/TixUREjXYzI/AAAAAAAAARQ/vNKYBjKc9_w/s72-c/indu-elliot-22-jul-11.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-3500767972780054224</id><published>2011-07-02T20:13:00.005-04:00</published><updated>2011-07-02T20:17:33.528-04:00</updated><title type='text'>Elliot .......Anyone?</title><content type='html'>Wave (A) went from 12810.54 to 11897.27 totaling 913.27 units down, wave (B) length as of Friday’s close is 685.5, resulting on a 75% retrace of wave (A). If this is really a zigzag correction (because of the 5-3 A-B), the end of wave (B) must be near.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-lpPetOo3ZGs/Tg-0SohnwnI/AAAAAAAAAQ4/Z_iZt4GUGSI/s1600/dow%2Belliot%2Bdaily.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 212px;" src="http://3.bp.blogspot.com/-lpPetOo3ZGs/Tg-0SohnwnI/AAAAAAAAAQ4/Z_iZt4GUGSI/s400/dow%2Belliot%2Bdaily.JPG" alt="" id="BLOGGER_PHOTO_ID_5624912691818119794" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Let’s review the zigzag rules and guidelines:&lt;br /&gt;Wave (A) always subdivides into an impulse or leading diagonal. PASS&lt;br /&gt;Wave (B) always subdivides into a zigzag, triangle or combination. PASS&lt;br /&gt;If wave (B) if a zigzag it will retrace 50 to 79% of wave (A). PASS as of Friday 07/01.&lt;br /&gt;In a zigzag the top of (B) is lower than the start of (A). PASS as of Friday 07/01&lt;br /&gt;&lt;br /&gt;The breaking of the 2-4 uptrend line warns us of a change of pace, also the S&amp;amp;P bullish percentages are in bear mode.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/-J_17GddRW2I/Tg-0i91G8BI/AAAAAAAAARA/fGtSRAxwALI/s1600/dow%2Belliot%2Bweekly.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 212px;" src="http://3.bp.blogspot.com/-J_17GddRW2I/Tg-0i91G8BI/AAAAAAAAARA/fGtSRAxwALI/s400/dow%2Belliot%2Bweekly.JPG" alt="" id="BLOGGER_PHOTO_ID_5624912972414906386" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/--4Cj-NM5L-Y/Tg-02jjsJoI/AAAAAAAAARI/JZzv0OAzciE/s1600/sp%2Bbullish%2Bpercents.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 390px;" src="http://4.bp.blogspot.com/--4Cj-NM5L-Y/Tg-02jjsJoI/AAAAAAAAARI/JZzv0OAzciE/s400/sp%2Bbullish%2Bpercents.JPG" alt="" id="BLOGGER_PHOTO_ID_5624913308959909506" border="0" /&gt;&lt;/a&gt;Sentiment: The 5% - five day gain of the DOW looks like a bull trap. Start looking for shorts or at least be very careful in your long positions. Parabolic SAR of your holdings or momentum should give ample warning.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-3500767972780054224?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/3500767972780054224/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/07/elliot-anyone.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3500767972780054224'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/3500767972780054224'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/07/elliot-anyone.html' title='Elliot .......Anyone?'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-lpPetOo3ZGs/Tg-0SohnwnI/AAAAAAAAAQ4/Z_iZt4GUGSI/s72-c/dow%2Belliot%2Bdaily.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-7366803975978307188</id><published>2011-04-24T21:28:00.005-04:00</published><updated>2011-04-24T21:41:59.976-04:00</updated><title type='text'>Three long Ideas for Next Week</title><content type='html'>Virgin Media (VMED)&lt;br /&gt;&lt;br /&gt;On February 17 VMED posted its strongest ever full-year financial results, revenue growth across all areas were up 5.8% Y v Y, and up 6.6% on a quarterly basis. Neil Berkett, Chief Executive Officer of Virgin Media, said: “A strong financial performance combined with the launch of a number of market leading product developments ensured 2010 was a year of great achievement for Virgin Media. We have driven our consumer division to its highest ever rate of revenue growth, maintained robust cost control and delivered our best ever financial year. The significant strides forward in our Mobile and Business operations contributed to this substantial result.”&lt;br /&gt;&lt;br /&gt;After the earnings announcement, VMED traded on what appears like an ascending triangle with a flat upper line around 28. For more than 2 months buyers could not make up their mind about the stock price going above 28, then on April 20 VMED reported solid financial results again. Quarterly total revenue of approximately $1,600 million was up 5.7% year over year, quarterly free cash flow was around $162.8 million, up 117.7% year over year, and net income from continuing operations was approximately $7.3 million or 2 cents per share compared with a net loss of $266.2 million or a loss of 82 cents per share in the prior-year quarter.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-CjSzSMIZUsA/TbTOlg9V2uI/AAAAAAAAAQU/IhBYSzqa3Ek/s1600/vmed.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 178px;" src="http://2.bp.blogspot.com/-CjSzSMIZUsA/TbTOlg9V2uI/AAAAAAAAAQU/IhBYSzqa3Ek/s400/vmed.JPG" alt="" id="BLOGGER_PHOTO_ID_5599327380626070242" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;VMED broke above the flat line at 28 and closed Thursday at 29.76 for a 6.3% increase above resistance.&lt;br /&gt;&lt;br /&gt;The stock looks overbought with a strong possibility of a pause or a return move back to the support line which should take place on light volume. The big picture for VMED shows the stock trading at a 3 year high with no foreseeable resistance.&lt;br /&gt;&lt;br /&gt;Measuring techniques give us a target of 32, for an 8% profit, a move below 27 will be a signal of exiting the trade for a 9.27% loss.&lt;br /&gt;&lt;br /&gt;Crosstex Energy LP (XTEX)&lt;br /&gt;&lt;br /&gt;Crosstex operates as an independent midstream natural gas company. The midstream natural gas industry is the link between exploration and production of natural gas and the delivery of its components to end-use markets. In North America, the industry includes approximately 1.2 million miles of pipeline, 525 processing plants and other facilities.&lt;br /&gt;The Company was formed in 1996 to provide gas gathering, processing, transmission, distribution, supply and marketing, as well as crude oil marketing.&lt;br /&gt;Crosstex has 500+ employees, with headquarters in Dallas, Texas.&lt;br /&gt;Crosstex offers two equity securities for investment. Crosstex Energy, L.P. (NASDAQ: XTEX) is a master limited partnership (MLP) that owns and operates the assets of the midstream energy business. The partnership's equity is traded in common units. Crosstex Energy, Inc. (NASDAQ: XTXI), a corporation, is a holding company and the general partner of Crosstex Energy, L.P. Its equity is traded in common shares.&lt;br /&gt;&lt;br /&gt;Let’s take a look at the following chart showing XTEX quarterly distributions and stock prices:&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-Kmm50-FnjzY/TbTPMUfm9yI/AAAAAAAAAQc/jMbbRPX8tmQ/s1600/xtex%2Bdistributions.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 385px; height: 400px;" src="http://2.bp.blogspot.com/-Kmm50-FnjzY/TbTPMUfm9yI/AAAAAAAAAQc/jMbbRPX8tmQ/s400/xtex%2Bdistributions.JPG" alt="" id="BLOGGER_PHOTO_ID_5599328047295035170" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;From November 2004 to November 2007, XTEX price was between 21 and 27 and the stock was yielding over 7% in yearly distributions.  On 8/15/2008 the stock closed at 22.91 yielding at the time over 10% in distributions. Then on 11/14/2008 the stock closed at 5.24 with a yearly dividend yield over 45%, of course that was a warning of bad things to come and on 3/2/2009 on its 10K for the period ending 2008-12-31 the company announced that they will not be able to make distributions to unit holders in future periods until their leverage ratio does not improve and the PIK notes are not first repaid.&lt;br /&gt;&lt;br /&gt;More than a year passed without distributions to unit holders from the payment on 02/15/09 to the next payment on 11/12/2010. Right now at 17.94 the stock is yielding 4.46%. The last quarterly distribution on the Partnership’s common and preferred units will be $0.29 per unit payable May 13 to unitholders of record May 2. If we assume at least an equal distribution for the following quarter, at current price the yield would be 6%, a little bit below the 2004-2007 yields above 7%.&lt;br /&gt;&lt;br /&gt;Anyway, a stock breaking above its 8 week channel is worth some following. If entering the trade, the 16 level should act as support.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/-HQfr2LWnkMA/TbTQwunx6lI/AAAAAAAAAQs/jV4bNoHuOXk/s1600/xtex.png"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 241px;" src="http://2.bp.blogspot.com/-HQfr2LWnkMA/TbTQwunx6lI/AAAAAAAAAQs/jV4bNoHuOXk/s400/xtex.png" alt="" id="BLOGGER_PHOTO_ID_5599329772295547474" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;EMC Corporation (EMC)&lt;br /&gt;&lt;br /&gt;On April 20 this IT company maker of storage computers, reported a 28 percent gain in first- quarter profit as companies increased spending on data centers capable of delivering tasks through the Internet.&lt;br /&gt;&lt;br /&gt;Net income rose to $477.1 million, or 21 cents a share, from $372.7 million, or 17 cents, a year earlier, EMC said today in a statement. Sales rose 18 percent to $4.61 billion last quarter, exceeding the $4.5 billion average estimate. EMC reiterated its full-year profit forecast of $1.46 a share, excluding some items.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/-8ASHoN08fxM/TbTQFruA4xI/AAAAAAAAAQk/zGlarB-8fJs/s1600/emc.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 160px;" src="http://1.bp.blogspot.com/-8ASHoN08fxM/TbTQFruA4xI/AAAAAAAAAQk/zGlarB-8fJs/s400/emc.JPG" alt="" id="BLOGGER_PHOTO_ID_5599329032782013202" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;For nearly three months EMC traded in a range between 25.50 and 27.50, breaking above resistance on April 20 along with the strong quarterly results. The crossover of the ma(10) above the ma(30) accompanied with above average volume give us some hope of price increasing in the following weeks. The price should hold above 27.50 but a penetration below is a warning sign. A move below 25.50 definitely is a get out signal.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-7366803975978307188?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/7366803975978307188/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/04/three-long-ideas-for-next-week.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7366803975978307188'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/7366803975978307188'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/04/three-long-ideas-for-next-week.html' title='Three long Ideas for Next Week'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-CjSzSMIZUsA/TbTOlg9V2uI/AAAAAAAAAQU/IhBYSzqa3Ek/s72-c/vmed.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-2289552626586392282</id><published>2011-01-13T09:23:00.001-04:00</published><updated>2011-01-13T09:25:53.214-04:00</updated><title type='text'>Quick Short Idea</title><content type='html'>This set up is only for January 13.&lt;br /&gt;&lt;br /&gt;Olin Corp is set to announce on January 31.&lt;br /&gt;&lt;br /&gt;Short at the close or very near, at 15 minutes or less to the close, at a price between 20.10 and 19.82, that’s a range of -0.99% to – 2.36% from Jan 12 close.&lt;br /&gt;&lt;br /&gt;If you made the trade be aware of your stop loss level, at 20.35 is a range of 1.2% to 2.7% loss and the stock should not close above that level in the following two or three days.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/_h0PnLSLFKHY/TS79JnJw4jI/AAAAAAAAAQI/v2SPudPSFzk/s1600/oln%2B12%2Bjan.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 247px;" src="http://3.bp.blogspot.com/_h0PnLSLFKHY/TS79JnJw4jI/AAAAAAAAAQI/v2SPudPSFzk/s400/oln%2B12%2Bjan.JPG" alt="" id="BLOGGER_PHOTO_ID_5561660931419726386" border="0" /&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-2289552626586392282?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/2289552626586392282/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2011/01/quick-short-idea.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/2289552626586392282'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/2289552626586392282'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2011/01/quick-short-idea.html' title='Quick Short Idea'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/_h0PnLSLFKHY/TS79JnJw4jI/AAAAAAAAAQI/v2SPudPSFzk/s72-c/oln%2B12%2Bjan.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-8159535092590646967</id><published>2010-12-13T10:16:00.007-04:00</published><updated>2010-12-13T10:24:30.911-04:00</updated><title type='text'>Quick Review</title><content type='html'>I started shorting beginning November because the markets were showing what looked like the beginning of a down or consolidation period, on November 12 the SP500 closed below its ma(10) and on Nov 26 a clear downtrend line was formed suggesting more down prices to come.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/_h0PnLSLFKHY/TQYrCjQm2yI/AAAAAAAAAPI/TLpNAmeg1Zo/s1600/sp500%2Bat%2B30%2Bnov.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 244px;" src="http://1.bp.blogspot.com/_h0PnLSLFKHY/TQYrCjQm2yI/AAAAAAAAAPI/TLpNAmeg1Zo/s400/sp500%2Bat%2B30%2Bnov.JPG" alt="" id="BLOGGER_PHOTO_ID_5550170913605344034" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Things didn’t work out as planed as the markets broke above the down line beginning December. My shorts didn’t perform so I started covering and opening long positions.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/_h0PnLSLFKHY/TQYrOO-WcrI/AAAAAAAAAPQ/cawKd6bFO18/s1600/sp500%2Bat%2B3%2Bdec.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 244px;" src="http://3.bp.blogspot.com/_h0PnLSLFKHY/TQYrOO-WcrI/AAAAAAAAAPQ/cawKd6bFO18/s400/sp500%2Bat%2B3%2Bdec.JPG" alt="" id="BLOGGER_PHOTO_ID_5550171114318492338" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;As markets continue going up, this Monday I have 4 profitable longs and one losing short. A quick graphic review of my longs follows:&lt;br /&gt;&lt;br /&gt;Roc was bought on November 4 on the strength of the basic materials group. Roc held up great the November downtrend as it stays within an ascending channel. Beginning December Roc started a steeper tighter channel. As of today it is my best performing stock.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/_h0PnLSLFKHY/TQYrdpOOdGI/AAAAAAAAAPY/8l9toRpQyTI/s1600/roc%2B12%2Bdic.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 180px;" src="http://1.bp.blogspot.com/_h0PnLSLFKHY/TQYrdpOOdGI/AAAAAAAAAPY/8l9toRpQyTI/s400/roc%2B12%2Bdic.JPG" alt="" id="BLOGGER_PHOTO_ID_5550171379062436962" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;I entered CPNO on November 22 and right after I bought it started going down. CPNO held above the down line of the up trending channel. Let’s see where this canal takes the stock.  I will start to worry if cpno closes below the low up trend line.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/_h0PnLSLFKHY/TQYrwwagXUI/AAAAAAAAAPg/efkdsL2_CrY/s1600/cpno%2B12%2Bdic.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 179px;" src="http://4.bp.blogspot.com/_h0PnLSLFKHY/TQYrwwagXUI/AAAAAAAAAPg/efkdsL2_CrY/s400/cpno%2B12%2Bdic.JPG" alt="" id="BLOGGER_PHOTO_ID_5550171707410505026" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;WMS was bought on December 3 as the ma(50) crossed above the ma(150) producing a very positive long term signal. The stock looks a little blown up now after it traded for five days above the upper Bollinger band. The ma(20) should acts as support.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/_h0PnLSLFKHY/TQYsAx0HpdI/AAAAAAAAAPo/XBjRGsIl-IE/s1600/wms12%2Bdic.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 180px;" src="http://3.bp.blogspot.com/_h0PnLSLFKHY/TQYsAx0HpdI/AAAAAAAAAPo/XBjRGsIl-IE/s400/wms12%2Bdic.JPG" alt="" id="BLOGGER_PHOTO_ID_5550171982664279506" border="0" /&gt;&lt;/a&gt;My latest addition is CELL. I got Cell on December 8 as the stock broke above the bullish flag-type consolidation pattern.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/_h0PnLSLFKHY/TQYsO2gS59I/AAAAAAAAAPw/eLqQEqCfZ1o/s1600/cell12%2Bdic.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 180px;" src="http://2.bp.blogspot.com/_h0PnLSLFKHY/TQYsO2gS59I/AAAAAAAAAPw/eLqQEqCfZ1o/s400/cell12%2Bdic.JPG" alt="" id="BLOGGER_PHOTO_ID_5550172224441477074" border="0" /&gt;&lt;/a&gt;If the markets don’t throw us a split finger ball again, those longs have good potential. For adding to my longs I am considering MGI and AKRX on the new strength of financials and the ever interesting health sector respectively.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-8159535092590646967?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/8159535092590646967/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2010/12/quick-review.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/8159535092590646967'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/8159535092590646967'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2010/12/quick-review.html' title='Quick Review'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/_h0PnLSLFKHY/TQYrCjQm2yI/AAAAAAAAAPI/TLpNAmeg1Zo/s72-c/sp500%2Bat%2B30%2Bnov.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-4821857571813123238</id><published>2010-11-07T19:04:00.018-04:00</published><updated>2010-11-07T20:05:47.880-04:00</updated><title type='text'>On fundamentals and technical</title><content type='html'>“With a common stock, few of us are rich enough to afford impulse buying.”&lt;br /&gt;Philip Fisher&lt;br /&gt;&lt;br /&gt;Two companies came to my attention last week after both posted solid earnings and revenue:&lt;br /&gt;&lt;br /&gt;Rockwood Holdings, Inc. (ROC) is a global developer, manufacturer and marketer of high value-added specialty chemicals and advanced materials used for industrial and commercial purposes. ROC products consist primarily of inorganic chemicals and solutions and engineered materials. They are often customized to meet the complex needs of customers and to enhance the value of their end products by improving performance, providing essential product attributes, lowering costs and/or making them more environmentally friendly.&lt;br /&gt;On Tuesday October 26, 2010, Rockwood Holdings, Inc. reported earnings per share from continuing operations of $0.52 for the third quarter of 2010 as compared to $0.14 for the same period in the prior year. Rockwood’s adjusted earnings per share from continuing operations increased to $0.55 in the third quarter of 2010 from $0.19 for the same period in the prior year. In addition, Rockwood reported Adjusted EBITDA of $169.1 million for the third quarter of 2010 as compared to $151.1 million for the same period in the prior year.&lt;br /&gt;&lt;br /&gt;DIGI INTERNATIONAL INC. (DGII) operates as a device networking company that develops products and technologies to connect and manage local or remote electronic devices over a network, via the Internet or via satellite.&lt;br /&gt;On Thursday October 28, 2010, Digi International Inc. reported revenue of $47.3 million for the fourth quarter of fiscal 2010 compared to $40.0 million in revenue for the fourth quarter of fiscal 2009, an increase of $7.3 million, or 18.1%. Revenue for the year-ended September 30, 2010 (fiscal 2010) was $182.5 million compared to $165.9 million for the year-ended September 30, 2009 (fiscal 2009), an increase of $16.6 million, or 10.0%.&lt;br /&gt;&lt;br /&gt;The following table shows fundamental data for both companies and their related industry:&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://2.bp.blogspot.com/_h0PnLSLFKHY/TNcxEYC_5yI/AAAAAAAAANg/Fm9X23JUeGw/s1600/cuadro+comparativo.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 166px;" src="http://2.bp.blogspot.com/_h0PnLSLFKHY/TNcxEYC_5yI/AAAAAAAAANg/Fm9X23JUeGw/s400/cuadro+comparativo.JPG" alt="" id="BLOGGER_PHOTO_ID_5536948218119579426" border="0" /&gt;&lt;/a&gt;DGII P/E indicates an overvalued company vs its peers, however analyst estimates a forward P/E of 18 for the company, in line with the industry. DGII has very favorable price to cash flow compared with the sector and the industry. ROE for this year suffered because of revenue decrease primarily due to weakened economic conditions and changes in product mix. From 2005 to 2008 the company incremented sales in a 48% but from 2008 to 2009 sales decreased 10%. It can be expected that profit margin and ROE improve going forward along with the economy.&lt;br /&gt;Low points: High P/E, low ROE, low profit margin.&lt;br /&gt;High points: No debt, High cash flow generating.&lt;br /&gt;&lt;br /&gt;With a 15 forward P/E, ROC looks undervalued. The company shows high ROE and a fair P/Book. The price to cash flow is very positive and the profit margin is in line with its peers&lt;br /&gt;Low points: High debt, earnings growth estimate below industry.&lt;br /&gt;High points: Good P/E, High ROE and lots of cash.&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;And for the fun part of this analysis we’ll go through the market, sectors and individual stocks.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/_h0PnLSLFKHY/TNcxr_lj-uI/AAAAAAAAANo/ufHiDYscfeM/s1600/nasdaq+close.JPG"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 222px;" src="http://4.bp.blogspot.com/_h0PnLSLFKHY/TNcxr_lj-uI/AAAAAAAAANo/ufHiDYscfeM/s400/nasdaq+close.JPG" alt="" id="BLOGGER_PHOTO_ID_5536948898748431074" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:85%;"&gt;The Nasdaq continues its ascent started in the first days of September.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/_h0PnLSLFKHY/TNcyGG3NnAI/AAAAAAAAANw/YxP8GJIIT4I/s1600/nasdaq+momentum.JPG"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 221px;" src="http://3.bp.blogspot.com/_h0PnLSLFKHY/TNcyGG3NnAI/AAAAAAAAANw/YxP8GJIIT4I/s400/nasdaq+momentum.JPG" alt="" id="BLOGGER_PHOTO_ID_5536949347378109442" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/_h0PnLSLFKHY/TNcyzn-kwRI/AAAAAAAAAN4/J4flI-KfeDM/s1600/nasdaq+diffrence.JPG"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 221px;" src="http://4.bp.blogspot.com/_h0PnLSLFKHY/TNcyzn-kwRI/AAAAAAAAAN4/J4flI-KfeDM/s400/nasdaq+diffrence.JPG" alt="" id="BLOGGER_PHOTO_ID_5536950129361469714" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/_h0PnLSLFKHY/TNczq21wEOI/AAAAAAAAAOA/-i82wjUtmfY/s1600/iym.JPG"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 320px; height: 172px;" src="http://1.bp.blogspot.com/_h0PnLSLFKHY/TNczq21wEOI/AAAAAAAAAOA/-i82wjUtmfY/s320/iym.JPG" alt="" id="BLOGGER_PHOTO_ID_5536951078243799266" border="0" /&gt;&lt;/a&gt;&lt;span style="font-size:85%;"&gt;Looking at the 10 days momentum chart I see a decelerating rate of ascent. Despite the fact that a positive reading means the uptrend is still in effect, I would like to see the momentum breaks above the downtrending line.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:85%;"&gt;&lt;br /&gt;The index 10-30 days moving average histogram continues on positive territory with a pause recorded around mid October. As long as this oscillator continues with a positive reading the uptrend should stay.&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size:85%;"&gt;The basic materials and technology sectors represented by the iShares Dow Jones US Basic Materials (IYM) and the Technolog&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/_h0PnLSLFKHY/TNc6XmGzi4I/AAAAAAAAAOg/9TwuSTK4R88/s1600/xlk.JPG"&gt;&lt;img style="float: right; margin: 0pt 0pt 10px 10px; cursor: pointer; width: 320px; height: 172px;" src="http://3.bp.blogspot.com/_h0PnLSLFKHY/TNc6XmGzi4I/AAAAAAAAAOg/9TwuSTK4R88/s320/xlk.JPG" alt="" id="BLOGGER_PHOTO_ID_5536958443915807618" border="0" /&gt;&lt;/a&gt;y Select Sector SPDR (XLK) ETFs, continue going up in line with the general market, they are both at a four month high.&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;-------------------------------------------------------------------------------------------------&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/_h0PnLSLFKHY/TNc7Sjzn8sI/AAAAAAAAAOo/SUxEfVyy10s/s1600/roc+close.JPG"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 215px;" src="http://3.bp.blogspot.com/_h0PnLSLFKHY/TNc7Sjzn8sI/AAAAAAAAAOo/SUxEfVyy10s/s400/roc+close.JPG" alt="" id="BLOGGER_PHOTO_ID_5536959456910766786" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/_h0PnLSLFKHY/TNc78NznDLI/AAAAAAAAAOw/EKhox-T9FI0/s1600/roc+oscillator.JPG"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 215px;" src="http://1.bp.blogspot.com/_h0PnLSLFKHY/TNc78NznDLI/AAAAAAAAAOw/EKhox-T9FI0/s400/roc+oscillator.JPG" alt="" id="BLOGGER_PHOTO_ID_5536960172559633586" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-size:85%;"&gt;Rockwood managed to close above 36 last Friday and is now in a new four month high. The moving average oscillator stopped the descent that started around mid October and looks ready to begin going up again. A positive market next week should result in  rapid gains for ROC.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;-----------------------------------------------------------------------------------------------&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/_h0PnLSLFKHY/TNc8b-9UjXI/AAAAAAAAAO4/y1CJMDtxknw/s1600/dgii.JPG"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 213px;" src="http://1.bp.blogspot.com/_h0PnLSLFKHY/TNc8b-9UjXI/AAAAAAAAAO4/y1CJMDtxknw/s400/dgii.JPG" alt="" id="BLOGGER_PHOTO_ID_5536960718329646450" border="0" /&gt;&lt;/a&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/_h0PnLSLFKHY/TNc9DvO3EOI/AAAAAAAAAPA/DSeIIL942yk/s1600/dgii+oscillator.JPG"&gt;&lt;img style="float: left; margin: 0pt 10px 10px 0pt; cursor: pointer; width: 400px; height: 213px;" src="http://3.bp.blogspot.com/_h0PnLSLFKHY/TNc9DvO3EOI/AAAAAAAAAPA/DSeIIL942yk/s400/dgii+oscillator.JPG" alt="" id="BLOGGER_PHOTO_ID_5536961401303011554" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-size:85%;"&gt;DGII has yet to make a new four month high, the stock paused from 10/20 to 11/2 and then started going up possibly fueled by good earnings news. The 10-30 indicator looks neutral, a positive reading next week will indicate a good entry point.&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3016068090215038502-4821857571813123238?l=erickstern.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://erickstern.blogspot.com/feeds/4821857571813123238/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://erickstern.blogspot.com/2010/11/on-fundamentals-and-technical.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/4821857571813123238'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3016068090215038502/posts/default/4821857571813123238'/><link rel='alternate' type='text/html' href='http://erickstern.blogspot.com/2010/11/on-fundamentals-and-technical.html' title='On fundamentals and technical'/><author><name>Erick Stern</name><uri>http://www.blogger.com/profile/11115000917026417741</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/_h0PnLSLFKHY/TNcxEYC_5yI/AAAAAAAAANg/Fm9X23JUeGw/s72-c/cuadro+comparativo.JPG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3016068090215038502.post-7493887719815272702</id><published>2010-10-31T16:56:00.008-04:00</published><updated>2010-10-31T17:20:25.912-04:00</updated><title type='text'>On Relative Strength, shorts and others</title><content type='html'>“Buy that which is showing strength - sell that which is showing weakness. The public continues to buy when prices have fallen. The professional buys because prices have rallied. This difference may not sound logical, but buying strength works. The rule of survival is not to "buy low, sell high", but to "buy higher and sell higher". Furthermore, when comparing various stocks within a group, buy only the strongest and sell the weakest.”&lt;br /&gt;From Richard Rhodes' Trading Rules&lt;br /&gt;&lt;br /&gt;I interpret this rule in regard of the relative strength of the different sectors of the market. Investor sentiment shift over time, and the sectors that 15 days or one month ago were hot could be lagging the market now, you have to be constantly probing the sectors to get ready to adjust your investment or trades.&lt;br /&gt;&lt;br /&gt;15 days ago and for the last three months to that date, industrials were leading the markets and the tech sector was behind, then a change of sentiment started to move money out of industrials and into technology. I set out to find some stocks in the tech sector to buy and at the same time to look for some industrial stock to short. Screening with various criteria I found the following companies that picked my interest.&lt;br /&gt;&lt;br /&gt;Thermo Fisher Scientific, Inc. (TMO), is a technological company that provides analytical instruments, equipment, reagents and consumables, software, and services for research, manufacture, analysis, discovery, and diagnostics. Thermo Fisher serves pharmaceutical and biotechnology companies, hospitals and clinical diagnostic labs, universities, research institutions, government agencies, and environmental and industrial process control settings primarily in the United States, Germany, and England. It has a collaboration agreement with Proteomics Researcher. The company was founded in 1956 and is based in Waltham, Massachusetts.&lt;br /&gt;&lt;br /&gt;Arrow Electronics, Inc. (ARW) The company operates in two segments, Global Components and Global Enterprise Computing Solutions. The Global Components segment offers semiconductor products and related services. It provides passive, electromechanical, and interconnect products comprising capacitors, resistors, potentiometers, power supplies, relays, switches, and connectors, as well as computing, memory, and other products. The Global Enterprise Computing Solutions segment offers enterprise and midrange computing products, services, and solutions to value-added resellers. It also offers access infrastructure, security, and virtualization software solutions, as well as midrange servers, storage, and software solutions.&lt;br /&gt;&lt;br /&gt;AboveNet, Inc. (ABVT), together with its subsidiaries, provides high-bandwidth connectivity solutions to corporate enterprise clients and communication carriers primarily in the United States and the United Kingdom. The company provides communications infrastructure and global Internet protocol (IP) network to various companies, such as commercial banks, brokerage houses, insurance companies, investment banks, media companies, social networking companies, Web-centric companies, law firms, and medical and health care institutions.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;IDEX Corporation (IEX) engages in the manufacture and sale of an array of pumps, flow meters, other fluidics systems and components, and engineered products worldwide. Its Fluid &amp;amp; Metering Technologies segment designs, produces, and distributes displacement pumps and flow meters, injectors, and other fluid-handling pump modules and systems; and provides flow monitoring and other services for water and wastewater.&lt;br /&gt;&lt;br /&gt;I am going to evaluate the different tech companies and the industrial one to see if there is some merit in buying or shorting.&lt;br /&gt;&lt;br /&gt;Relative strength&lt;br /&gt;For the past 15 days the tech sector is showing strong relative strength against the market, the industrial sector is lagging the SP500, our three tech stocks have a positive RS vs their group. Of course a favorable RS does not mean your stock is going up, it only means that the stock or group is favorable among the complete stock universe.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/_h0PnLSLFKHY/TM3Yy0nO_7I/AAAAAAAAAMQ/sYv5IG0NmQc/s1600/tmo-iex+etc+rel+strength.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 96px;" src="http://1.bp.blogspot.com/_h0PnLSLFKHY/TM3Yy0nO_7I/AAAAAAAAAMQ/sYv5IG0NmQc/s400/tmo-iex+etc+rel+strength.JPG" alt="" id="BLOGGER_PHOTO_ID_5534317884736470962" border="0" /&gt;&lt;/a&gt;Insider Transactions&lt;br /&gt;In the last 12 months insiders sold 294,169 shares of IEX, more or less a 24% of shares in insider’s hands. ABVT insiders sold 961,532 shares in the last 12 months, a worrying 16% of their net holdings approximately. TMO insiders bought 70,898 shares in the last 12 months increasing their holdings in a 7% approximately, and ARW insider’s net transactions in the last year of 241,709 shares, incremented their holdings in an 8%.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://1.bp.blogspot.com/_h0PnLSLFKHY/TM3Za7tWMRI/AAAAAAAAAMY/is40sQ_Vreg/s1600/tmo-iex+etc+rel+insiders.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 144px;" src="http://1.bp.blogspot.com/_h0PnLSLFKHY/TM3Za7tWMRI/AAAAAAAAAMY/is40sQ_Vreg/s400/tmo-iex+etc+rel+insiders.JPG" alt="" id="BLOGGER_PHOTO_ID_5534318573835923730" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Short Interest&lt;br /&gt;ARW and IEX have more or less the same short level with 3% of the float shorted, I don’t want to short a heavily shorted stock but also I don’t want to buy it. I prefer low short interest either to buy or short. ABVT has a 8 days cover ratio, to me it means that short sellers (very sophisticated and well research traders) have a down sentiment on the stock.&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://3.bp.blogspot.com/_h0PnLSLFKHY/TM3bMxSY0FI/AAAAAAAAAMg/e7a4hZARq2k/s1600/tmo-iex+etc+rel+shorts.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 100px;" src="http://3.bp.blogspot.com/_h0PnLSLFKHY/TM3bMxSY0FI/AAAAAAAAAMg/e7a4hZARq2k/s400/tmo-iex+etc+rel+shorts.JPG" alt="" id="BLOGGER_PHOTO_ID_5534320529543581778" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Market Cap&lt;br /&gt;&lt;br /&gt;&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/_h0PnLSLFKHY/TM3biY0vLBI/AAAAAAAAAMo/oYK_aIJKHgQ/s1600/tmo-iex+etc+rel+market+cap.JPG"&gt;&lt;img style="display: block; margin: 0px auto 10px; text-align: center; cursor: pointer; width: 400px; height: 134px;" src="http://4.bp.blogspot.com/_h0PnLSLFKHY/TM3biY0vLBI/AAAAAAAAAMo/oYK_aIJKHgQ/s400/tmo-iex+etc+rel+market+cap.JPG" alt="" id="BLOGGER_PHOTO_ID_5534320900933889042" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Put Call Ratio&lt;br /&gt;When the market i
