<?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-8455215673230941934</id><updated>2012-03-10T18:15:36.322+02:00</updated><category term='Osakesäästäjien Keskusliitto'/><category term='Benjamin Graham'/><category term='Arvosijoittaminen'/><category term='Säästäminen'/><category term='DuPont'/><category term='Yliopisto'/><category term='Kone'/><category term='Osakeanalyysi'/><category term='Finnair'/><category term='P/B'/><category term='Nordea'/><category term='Tehokkaat markkinat'/><category term='Tesco'/><category term='Malkiel'/><category term='P/E'/><category term='Outotec'/><category term='Lakonishok'/><category term='Sampo'/><category term='Koulutus'/><category term='Arvoanomalia'/><category term='Jouko Marttila'/><category term='P/B-luku'/><category term='Osakesalkku'/><category term='Metso'/><category term='Talvivaara'/><category term='AstraZeneca'/><category term='Talousblogi'/><category term='A Random Walk Down Wall Street'/><category term='sijoittaminen'/><category term='Lukio'/><category term='Basu'/><category term='P/S'/><category term='What has worked in investing'/><category term='Talouden tulkki'/><category term='Eläkeyhtiöt'/><category term='P/CF'/><category term='Arvostrategia'/><category term='Scania'/><category term='Ammattikoulu'/><category term='Fama'/><title type='text'>Warren Grahamin Osinkopuu</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://warrengrahaminosinkopuu.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Warren Graham</name><uri>http://www.blogger.com/profile/05793389975233018305</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>14</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-8455215673230941934.post-1238526732856050053</id><published>2012-03-10T02:27:00.000+02:00</published><updated>2012-03-10T18:15:36.346+02:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='P/E'/><category scheme='http://www.blogger.com/atom/ns#' term='Lakonishok'/><category scheme='http://www.blogger.com/atom/ns#' term='P/CF'/><category scheme='http://www.blogger.com/atom/ns#' term='sijoittaminen'/><category scheme='http://www.blogger.com/atom/ns#' term='Arvostrategia'/><category scheme='http://www.blogger.com/atom/ns#' term='Basu'/><category scheme='http://www.blogger.com/atom/ns#' term='P/S'/><category scheme='http://www.blogger.com/atom/ns#' term='What has worked in investing'/><category scheme='http://www.blogger.com/atom/ns#' term='Arvoanomalia'/><category scheme='http://www.blogger.com/atom/ns#' term='P/B'/><category scheme='http://www.blogger.com/atom/ns#' term='Nordea'/><title type='text'>What has worked in investing? Osa 2</title><content type='html'>&lt;style&gt;&lt;!-- /* Font Definitions */@font-face {font-family:"Cambria Math"; panose-1:2 4 5 3 5 4 6 3 2 4; mso-font-charset:0; mso-generic-font-family:auto; mso-font-pitch:variable; mso-font-signature:-536870145 1107305727 0 0 415 0;}@font-face {font-family:"MS ??"; panose-1:0 0 0 0 0 0 0 0 0 0; mso-font-charset:128; mso-generic-font-family:auto; mso-font-format:other; mso-font-pitch:variable; mso-font-signature:1 134676480 16 0 131072 0;} /* Style Definitions */p.MsoNormal, li.MsoNormal, div.MsoNormal {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; margin-top:0cm; margin-right:0cm; margin-bottom:41.0pt; margin-left:0cm; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoNormalCxSpFirst, li.MsoNormalCxSpFirst, div.MsoNormalCxSpFirst {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin:0cm; margin-bottom:.0001pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoNormalCxSpMiddle, li.MsoNormalCxSpMiddle, div.MsoNormalCxSpMiddle {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin:0cm; margin-bottom:.0001pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoNormalCxSpLast, li.MsoNormalCxSpLast, div.MsoNormalCxSpLast {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin-top:0cm; margin-right:0cm; margin-bottom:41.0pt; margin-left:0cm; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}.MsoChpDefault {mso-style-type:export-only; mso-default-props:yes; font-family:Cambria; mso-ascii-font-family:Cambria; mso-ascii-theme-font:minor-latin; mso-fareast-font-family:"ＭＳ 明朝"; mso-fareast-theme-font:minor-fareast; mso-hansi-font-family:Cambria; mso-hansi-theme-font:minor-latin; mso-bidi-font-family:"Times New Roman"; mso-bidi-theme-font:minor-bidi;}@page WordSection1 {size:595.0pt 842.0pt; margin:72.0pt 90.0pt 72.0pt 90.0pt; mso-header-margin:35.4pt; mso-footer-margin:35.4pt; mso-paper-source:0;}div.WordSection1 {page:WordSection1;}--&gt;&lt;/style&gt;&lt;br /&gt;&lt;style&gt;&lt;!-- /* Font Definitions */@font-face {font-family:"Cambria Math"; panose-1:2 4 5 3 5 4 6 3 2 4; mso-font-charset:0; mso-generic-font-family:auto; mso-font-pitch:variable; mso-font-signature:-536870145 1107305727 0 0 415 0;}@font-face {font-family:"MS ??"; panose-1:0 0 0 0 0 0 0 0 0 0; mso-font-charset:128; mso-generic-font-family:auto; mso-font-format:other; mso-font-pitch:variable; mso-font-signature:1 134676480 16 0 131072 0;} /* Style Definitions */p.MsoNormal, li.MsoNormal, div.MsoNormal {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; margin-top:0cm; margin-right:0cm; margin-bottom:41.0pt; margin-left:0cm; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoNormalCxSpFirst, li.MsoNormalCxSpFirst, div.MsoNormalCxSpFirst {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin:0cm; margin-bottom:.0001pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoNormalCxSpMiddle, li.MsoNormalCxSpMiddle, div.MsoNormalCxSpMiddle {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin:0cm; margin-bottom:.0001pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoNormalCxSpLast, li.MsoNormalCxSpLast, div.MsoNormalCxSpLast {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin-top:0cm; margin-right:0cm; margin-bottom:41.0pt; margin-left:0cm; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}.MsoChpDefault {mso-style-type:export-only; mso-default-props:yes; font-family:Cambria; mso-ascii-font-family:Cambria; mso-ascii-theme-font:minor-latin; mso-fareast-font-family:"ＭＳ 明朝"; mso-fareast-theme-font:minor-fareast; mso-hansi-font-family:Cambria; mso-hansi-theme-font:minor-latin; mso-bidi-font-family:"Times New Roman"; mso-bidi-theme-font:minor-bidi;}@page WordSection1 {size:595.0pt 842.0pt; margin:72.0pt 90.0pt 72.0pt 90.0pt; mso-header-margin:35.4pt; mso-footer-margin:35.4pt; mso-paper-source:0;}div.WordSection1 {page:WordSection1;}--&gt;&lt;/style&gt;&lt;div class="MsoNormalCxSpFirst" style="text-align: justify; text-justify: inter-ideograph;"&gt;Kirjoitussarjan ensimmäisessä osassa esittelin tutkimustuloksia arvostrategioista, jotkaperustuvat yrityksen oman pääoman matalaan arvostukseen markkinoilla (esim.matala P/B-luku). Tällaisten yritysten osakkeista kootun sijoitussalkun ontodettu tuottavan huomattavia ylituottoja miltei jokaisena aikakautena. Toinenesimerkki arvoanomalioista on ns. P/E-luku anomalia. Useissa tutkimuksissatodetaan, että matalan P/E- luvun osakkeet saavuttavat parempaa riskikorjattuatuottoa kuin vastaavan riskiset korkean P/E- luvun omaavien yritysten osakkeet.Myös muiden tunnuslukujen, kuten alhainen osakekohtainen markkinahinta suhteutettunakassavirtaan (P/CF) tai liikevaihtoon(P/S), on havaittu tuottavan merkittävän hyvin historiallisesti.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;i style="mso-bidi-font-style: normal;"&gt;Matalaosakkeen markkinahinta suhteutettuna tulokseen&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;KyseisenP/E- anomalian löytäjänä pidetään Sanjoy Basua, joka tekemässääntutkimuksessaan havainnollistaa Yhdysvalloissa 1957 ja 1971 välisenä aikanaNYSE:iin listattuna olleiden yritysten tuottoeroja. Tutkimuksessa Basujärjestää osakkeet eri portfolioihin niiden P/E- luvun perusteella. Tuloksena oli, että alhaisimman P/E – luvun osakkeiden portfolio tuottaa eniten jakorkeimmista P/E- luvuista muodostettu portfolio vähiten. Keskimääräinenvuosittainen tuottoero kasvu- ja arvo-osakkeiden välillä oli 7%.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-lIrd_s4D3Ic/T1p3K-5juEI/AAAAAAAAAEg/TWrpPronOTE/s1600/P:E+Basu.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="96" src="http://1.bp.blogspot.com/-lIrd_s4D3Ic/T1p3K-5juEI/AAAAAAAAAEg/TWrpPronOTE/s400/P:E+Basu.png" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span lang="EN-US"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Mielenkiintoiseksitutkimuksen tuloksen tekee, että samaan aikaan matalien P/E-osakkeidentuotot olivat parempia kuin korkeiden P/E-luku osakkeiden vaikka niiden riskisyys (Beta-luvulla mitattuna) olimatalampi! Edellämainitun ei pitäisi olla mahdollista &lt;a href="http://warrengrahaminosinkopuu.blogspot.com/2012/02/tehokkaat-markkinat-ja-arvosijoittaja.html" target="_blank"&gt;tehokkaiden markkinoiden&lt;/a&gt; hypoteesin mukaan, koska suurempi tuotto pitäisi olla seurausta suuremmastaotetusta riskistä.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Seuraavantutkimuksen tulos yhdistettynä sen yhteen tekijöistä tulee ainakinallekirjoittaneelle yllätyksenä. Vuonna 1997 julkaistun tutkimuksen, ThePredictability of Stock Returns: A Cross-Sectional Simulation, yksi tekijöistä on paremmin tehokkaiden markkinoiden puolesta puhujana tunnettu Burton Malkiel(mm. A Random Walk Down Wall Street). Tutkimus selvittää miten 1000 suurimman amerikkalaisenyrityksen osakkeet tuottivat vuosien 1979-1988 sekä 1989-1995 välillä kun nejaoteltiin kymmeneen eri portfolioon mm. P/E- luvun koon mukaan. Tutkimuksentuloksena alhaisten P/E-lukujen portfolioiden huomattiin tuottaneen keskimäärinenemmän neljännesvuosittain suhteessa korkeiden P/E- lukujen portfolioihin.Alla kuvakaappaus tutkimustuloksista kokonaisuudessaan.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/-Tq6LS8WcxLk/T1p3RU-BQ3I/AAAAAAAAAEo/ZdLC2gnFcS4/s1600/Malkiel+P:E.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="121" src="http://3.bp.blogspot.com/-Tq6LS8WcxLk/T1p3RU-BQ3I/AAAAAAAAAEo/ZdLC2gnFcS4/s400/Malkiel+P:E.png" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span lang="EN-US"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Pelkkienraakatulosten lisäksi tutkijoita, Malkiel, Quandt ja Fluck, kiinnostivat mitensaadut tulokset muuttuisivat mikäli kulut osakkeiden myynneistä ja ostoistaotettaisiin huomioon. Tulokset välityskulujen jälkeenkin vahvistivatP/E-anomalian olevan vahvasti toimiva verrattuna S&amp;amp;P 500 tai suurimman 1000yrityksen tuottoon nähden.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-5BVJAs3ALME/T1p3XrDIRZI/AAAAAAAAAEw/JXBZ3QVbADs/s1600/P:E+Malkiel+after+trading+costs.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="65" src="http://2.bp.blogspot.com/-5BVJAs3ALME/T1p3XrDIRZI/AAAAAAAAAEw/JXBZ3QVbADs/s400/P:E+Malkiel+after+trading+costs.png" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span lang="EN-US"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;i style="mso-bidi-font-style: normal;"&gt;Yhdistelmätunnusluvut&lt;/i&gt;&lt;/b&gt; &lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Myösmatalien tunnuslukujen yhdistelmillä, kuten P/B, P/E, P/S ja P/CF, on havaittusaatavan parempaa tuottoa kuin vastaavien korkeiden tunnuslukujenyhdistelmillä. Esimerkkinä tällaisesta tutkimuksesta on Louis Chanin ja JosefLakonishokin vuonna 2002 valmistunut tutkimus arvo- ja kasvuosakkeidentuottoeroista vuosien 1969 ja 2001 välillä. Mielenkiintoiseksi tutkimuksentekee, että siitä voi nähdä minkälainen vaikutus tuloksiin on testausaikavälillesattuneella teknologiahuumalla, joka nosti voimakkaasti varsinkinkasvuosakkeiden hintoja. &lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Aivankuten aiemminkin tässä artikkelissa esitetyissä tutkimuksissa, niin tuloksetpuhuvat arvo-osakkeiden puolesta. Jokaisella tutkimusvälillä matalienyhdistelmälukujen portfolio pesi lattiaa vastaavien korkeiden lukujenportfoliolla.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-cVO2IZpeZYI/T1p3dRJDaCI/AAAAAAAAAE4/xUOjTXLNF4M/s1600/Lakonishok+Yhdistelma%CC%88+luvut.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="175" src="http://2.bp.blogspot.com/-cVO2IZpeZYI/T1p3dRJDaCI/AAAAAAAAAE4/xUOjTXLNF4M/s400/Lakonishok+Yhdistelma%CC%88+luvut.png" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span lang="EN-US"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Tuottoeroarvo- ja kasvuosakkeiden välillä oli suuri erityisesti pienten osakkeidenjoukossa, mutta silti merkittävä myös isompien välillä. Vai miltä kuulostaasuurten arvo-osakkeiden 10,4 tai pienten arvo- osakkeiden 16,2 prosenttiyksikön ero vuosittaisissa tuotoissa suhteessa kasvuosakkeisiin?&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&amp;nbsp;&amp;nbsp;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b&gt;&lt;i&gt;OMXHja P/E-salkku&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Tutkimustulosten innoittamana muodostinSuomen osakemarkkinoilta matalaan P/E-lukuun perustuvan osakesalkun, jonkakehitystä aion verrata kuluvan vuoden aikana Suomi ETF:ään nähden, aivan kuten aiemmassa&lt;a href="http://warrengrahaminosinkopuu.blogspot.com/2012/03/what-has-worked-in-investing-osa-1.html" target="_blank"&gt;kirjoituksessa&lt;/a&gt; P/B- luvun kanssa. Ehdokkaiden joukosta on poistettu osakkeet, joidenP/E-luvut olivat tarkastelu hetkellä negatiiviset. P/E-luku salkkuun valikoituivat näin ollen seuraavat15 osaketta:&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-Z2fD-5OsooM/T1p3sqb5tpI/AAAAAAAAAFA/zR2mkAExcKQ/s1600/P:E+OMXH.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://4.bp.blogspot.com/-Z2fD-5OsooM/T1p3sqb5tpI/AAAAAAAAAFA/zR2mkAExcKQ/s1600/P:E+OMXH.png" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify;"&gt;Samojaosakkeita on valikoitunut sekä P/E- että P/B- luku salkkuun, joista esimerkkeinäScanfil, Technopolis ja Stora Enso. Yhteistä listan osakkeille on, että niiden tuloksen odotetaan kasvavan hitaasti (esim. Nordea) tai jopa pienenevän kuluneesta vuodesta (esim. Saga Furs). Toisin sanoen niiden tulevaisuuden tuloskehitykseen ei uskota olevan vahvaa, jonka seurauksena niistä ei olla valmiita maksamaan markkinoilla korkeaa hintaa suhteessa nykytulokseen.&lt;br /&gt;&lt;br /&gt;Listan osakkeista ainoastaan Nordea löytyymyös omasta salkustani. Muita osakkeita en omista tai seuraa&lt;a href="http://warrengrahaminosinkopuu.blogspot.com/p/osakelista.html" target="_blank"&gt;osakelistallani&lt;/a&gt;, koska en pidä niiden liiketoimintaa kiinnostavana tai laadukkaana. Tällaisen passiivisen listan kehityksen seuranta onmielestäni mielenkiintoista, koska sen sisältämät osakkeet ovat valikoituneet sijoituskohteiksiilman henkilökohtaista mielipidettäni niiden arvostuksesta tailiiketoiminnallisesta laadusta. Tällöin on mahdollista seurata kriittisin silmin (tosin lyhyellä aikavälillä) miten rakentamani salkku suoriutuu suhteessa passiivisesti valittuihin arvo-osakkeisiin nähden. Pitkällä aikavälillä olisikin hyvin toivottavaa, että uhrattu aika osakkeiden valintaan heijastuu myös parempana tuottona kuin mitä passiivisesta arvostrategiasta tai indeksisijoittamisesta on saatu samalla aikavälillä.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.value-investing.eu/en/home/index/1478" style="margin-left: 1em; margin-right: 1em;" target="_blank"&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;Lähteet: Tweedy, Brown Company LLC - What Has Worked In Investing (2009), Pörssisäätiö, Kauppalehti.fi&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8455215673230941934-1238526732856050053?l=warrengrahaminosinkopuu.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://warrengrahaminosinkopuu.blogspot.com/feeds/1238526732856050053/comments/default' title='Lähetä kommentteja'/><link rel='replies' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/what-has-worked-in-investing-osa-2.html#comment-form' title='0 kommenttia'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/1238526732856050053'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/1238526732856050053'/><link rel='alternate' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/what-has-worked-in-investing-osa-2.html' title='What has worked in investing? Osa 2'/><author><name>Warren Graham</name><uri>http://www.blogger.com/profile/05793389975233018305</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/-lIrd_s4D3Ic/T1p3K-5juEI/AAAAAAAAAEg/TWrpPronOTE/s72-c/P:E+Basu.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8455215673230941934.post-8041323510159671005</id><published>2012-03-09T00:17:00.000+02:00</published><updated>2012-03-10T02:33:34.414+02:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Talouden tulkki'/><category scheme='http://www.blogger.com/atom/ns#' term='Talousblogi'/><category scheme='http://www.blogger.com/atom/ns#' term='Eläkeyhtiöt'/><category scheme='http://www.blogger.com/atom/ns#' term='Finnair'/><category scheme='http://www.blogger.com/atom/ns#' term='Jouko Marttila'/><title type='text'>Talouden tulkki</title><content type='html'>&lt;br /&gt;Pakko antaa erityismaininta tälle Jouko Marttilan pitämälle loistavalle taloussivustolle. Yleisesti ottaen lukemani blogit keskittyvät pääosin sijoittamiseen ja vaurastumiseen, joten Talouden tulkki on ollut minulle virkistävää luettavaa. Erityisesti olen pitänyt Marttilan Suomen taloutta koskevista kirjoituksista, joissa usein käsitellään asioita valtamedian tavasta poikkeavasti. Kirjoitukset käsittelevät päivän polttavia uutisaiheita kantilta, jolta välttämättä niitä ei heti tulisi ajatelleeksi. Oman osansa Marttilan kynästä ovat viime aikoina saaneet niin Finnairin kuin Eläkeyhtiöiden johtajat - täysin aiheesta. Mikäli et ole vielä tutustunut sivustoon, niin suosittelen lämpimästi vierailemaan &lt;a href="http://taloudentulkki.com/" target="_blank"&gt;Talouden tulkki sivuilla&lt;/a&gt;!&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.value-investing.eu/en/home/index/1478" style="margin-left: 1em; margin-right: 1em;" target="_blank"&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8455215673230941934-8041323510159671005?l=warrengrahaminosinkopuu.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://warrengrahaminosinkopuu.blogspot.com/feeds/8041323510159671005/comments/default' title='Lähetä kommentteja'/><link rel='replies' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/talouden-tulkki.html#comment-form' title='0 kommenttia'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/8041323510159671005'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/8041323510159671005'/><link rel='alternate' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/talouden-tulkki.html' title='Talouden tulkki'/><author><name>Warren Graham</name><uri>http://www.blogger.com/profile/05793389975233018305</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-8455215673230941934.post-3524620665980841213</id><published>2012-03-06T12:58:00.000+02:00</published><updated>2012-03-10T02:18:23.331+02:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='sijoittaminen'/><category scheme='http://www.blogger.com/atom/ns#' term='What has worked in investing'/><category scheme='http://www.blogger.com/atom/ns#' term='P/B-luku'/><category scheme='http://www.blogger.com/atom/ns#' term='Arvoanomalia'/><category scheme='http://www.blogger.com/atom/ns#' term='Benjamin Graham'/><category scheme='http://www.blogger.com/atom/ns#' term='Arvosijoittaminen'/><category scheme='http://www.blogger.com/atom/ns#' term='Osakeanalyysi'/><title type='text'>What has worked in investing? Osa 1</title><content type='html'>&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Eri sijoitusstrategioistaja niiden toimivuudesta on tehty pitkä lista tutkimuksia. Varsinkin arvo- jakasvusijoittamisen liittyviä tutkimuksia on vuosien varrella tehty kasapäin, joten tutustuminen niihin kaikkiin on täysi mahdottomuusvarsinkin kiireiselle piensijoittajalle. Onneksi Tweedy, Brown Company LLC ontehnyt loistavan kokoelmaversion, What has worked in investing?, keskeisimmistä tutkimustuloksista jasijoitusstrategioista, jotka ovat tuottaneet markkinoilla poikkeuksellisenhyvin. Artikkelissa tutkimustulokset esitetään lyhyen ytimekkäästi ilmankorkean luokan matematiikkaa, joten se on kaikkien englannin kieltä osaavien jaaiheesta kiinnostuneiden luettavissa. Artikkelin voi ladata itselleen tästä &lt;a href="http://www.google.com/url?sa=t&amp;amp;rct=j&amp;amp;q=what%20has%20worked%20in%20investing&amp;amp;source=web&amp;amp;cd=1&amp;amp;ved=0CBsQFjAA&amp;amp;url=http%3A%2F%2Fwww.tweedy.com%2Fresources%2Flibrary_docs%2Fpapers%2FWhatHasWorkedInInvesting.pdf&amp;amp;ei=MVjVToGxOOmO4gTt4dSNAQ&amp;amp;usg=AFQjCNFEzF2_EU4MiC6MqBmh8t8ZBRDM7g&amp;amp;cad=rja" target="_blank"&gt;&lt;span class="MsoHyperlink"&gt;linkistä&lt;/span&gt;&lt;/a&gt; ja tutustua samalla tarkemmineri tutkimusten tuloksiin.&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Tässä kirjoitussarjassatulen esittelemään kuusi artikkelissa esitettyä keskeisestä piirrettätuottavasta osakesijoittamisesta sekä niistä tehtyjä tutkimustuloksia. Samallatutkin mitä osakkeita tällä hetkellä Suomesta löytyy esitettävien kriteerienperusteella. Tulen myös muodostamaan eri portfolioita perustuen artikkeleissaesiintyviin kriteereihin ja vertaamaan niistä saatavia tuloksia keskimääräistenosakeindeksien tuottoon seuraavan vuoden aikana. Katsotaan siis mitenarvosijoittaminen tulee pärjäämään kotimarkkinoilla suhteessa passiiviseenindeksointiin verrattuna!&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Alhainen osakkeen hinta suhteessa yrityksen pääomaan&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Useissatutkimuksissa on havaittu niiden yritysten osakkeiden tuotavan merkittävänhyvin, joiden kirjanpidollinen pääoma arvostetaan markkinoilla edullisesti. Tällaistatapaa käytti hyväksensä ensimmäisten joukossa Benjamin Graham, kun hän ostimarkkinoilta yritysten osakkeita, joiden markkinahinta oli alle 66 prosenttiayrityksen lyhytaikaisesta nettovarallisuudesta. Tällä sijoitusstrategiallaartikkelin mukaan Graham saavutti 30 vuoden aikana noin 20 prosentinvuosituoton! Myös myöhemmin Henry Oppenheimerin tekemässä tutkimuksessaGrahamin strategian havaittiin tuottavan Yhdysvalloissa 29,4 prosenttiavuodessa vuosien 1970 ja 1983 välisenä aikana. Samaan aikaan markkinattuottivat 11,5%, joten ylituotto oli huomattava.&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Toinen merkittävä löydöson tehty osakkeiden alhaisten P/B-lukujen sekämarkkinatuottojen välillä. Esimerkiksi professorit Lakonishok, Vishny jaSchleifer tutkivat vuonna 1993 ilmestyneessä tutkimuksessaan millainen vaikutusalhaisella P/B-luvulla on osaketuottoihin. Tutkimus tehtiin NYSE:iin jaAMEX:iin vuosien 1968 ja 1990 välisenä aikana listatuilla osakkeilla, jotkajaoteltiin kymmenneen eri portfolioon P/B- luvun koon mukaan. Muodostettujaportfolioita pidettiin viiden vuoden ajan, jonka perusteella laskettiinkeskimääräinen vuosituotto, keskimääräinen viiden vuoden tuotto sekä kumulatiivinen viidenvuoden tuotto. Ja tulokset suoritetusta tutkimuksesta olkaa hyvä:&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-ekTlQHt10DY/T1XnCL9gC3I/AAAAAAAAAEQ/yd-65__n08I/s1600/Lakonishok+P:B.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="165" src="http://1.bp.blogspot.com/-ekTlQHt10DY/T1XnCL9gC3I/AAAAAAAAAEQ/yd-65__n08I/s400/Lakonishok+P:B.png" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span lang="EN-US" style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Kuten kaaviostavoidaan nähdä tuottivat arvo-osakkeet (alhainen P/B) huomattavasti enemmäntutkimusaikavälillä kuin kasvuosakkeet (korkea P/B). Vuosittaiseksituottoeroksi muodostui keskimäärin 10,5% ja viiden vuoden kumulatiiviseksituottoeroksi 90,2%. Tuottoeroja voidaan pitää todella merkittävinä todisteenaarvo-osakkeiden paremmuudesta absoluuttisen tuoton näkökulmasta!&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Samanlaisiatuloksia on saatu myös jenkkipörssien ulkopuolelta. Muun muassa Sharpe, Capaulja Rowley ovat tutkineet millaisia tuottoeroja korkeiden ja matalien P/B- lukuosakkeiden välillä voidaan havainnoida maailman laajuisesti. Edellä mainituthenkilöt tutkivat Ranskan, Saksan, Sveitsin, Englannin, Japanin ja vertailunvuoksi Yhdysvaltojen pörsseihin listattuina olevien osakkeiden perusteellaarvo- ja kasvuportfolioiden tuottoja. Tulos voidaan nähdä alla olevastataulukosta.&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span lang="EN-US" style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-mVgzaSaXz8M/T1XnIS_iyXI/AAAAAAAAAEY/2Vig3QneiE8/s1600/Sharpe+P:B.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="165" src="http://2.bp.blogspot.com/-mVgzaSaXz8M/T1XnIS_iyXI/AAAAAAAAAEY/2Vig3QneiE8/s400/Sharpe+P:B.png" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;span lang="EN-US" style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Tutkitullaaikavälillä vuodesta 1981 vuoteen 1992 alhaisen P/B-luvun portfolio tuottienemmän kuin vastaava korkean P/B-luvun portfolio jokaisessa tutkitussa maassa.Merkittävin tuottoero havaittiin Ranskassa, jossa kumulatiiviseksi eroksimuodostui 73,7%. Tämän tutkimuksen perustella voidaan sanoa, että ns. arvopreemioei ole vain Yhdysvalloissa havaittavissa oleva positiivinen tuottopoikkeama.&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;P/B- luku ja suomalainen arvoportfolio&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Mitä osakkeita sittenSuomen markkinoilta tulisi poimia salkkuun edellisten kriteerien perusteella. Olenmuodostanut seuraavan portfolion 15:sta alhaisimman P/B-luvun osakkeesta, jotkaovat listattuna kotimaan pörssiimme. Osakkeet, joiden P/B-luvut ovatnegatiiviset, on poistettu listalta&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;span lang="EN-US" style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-W88MS3lKcrQ/T1Xm3VAmlMI/AAAAAAAAAEI/I7t2vqdOj6s/s1600/P:B.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="http://1.bp.blogspot.com/-W88MS3lKcrQ/T1Xm3VAmlMI/AAAAAAAAAEI/I7t2vqdOj6s/s320/P:B.png" width="201" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify;"&gt;&lt;span lang="EN-US" style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Listalle seuloontuiensi silmäykseltä melko kirjava sakki yrityksiä, joista muun muassa yhdestä ei oleperinteisesti maksettu tasearvoa enempää (Norvestia), kaksi paperiteollisuudenjättiläistä (UPM/Stora) sekä kaksi valtio-omisteista alisuorittajaa(Finnair/Outokumpu). Yhdistävänä tekijänä voidaan listan yritysten välillänähdä olevan heikon kannattavuuden odotukset.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="line-height: 115%; text-align: justify; text-justify: inter-ideograph;"&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Tulen muodostamaanKauppalehden Oma raha palveluun kaksi salkkua, joista toiseen sijoitan ylläpoimitut arvo-osakkeet ja toiseen Seligsonin Suomi ETF:n. On mielenkiintoistavertailla miten nämä kaksi salkkua tulevat pärjäämään seuraavan vuoden aikana.En osaa sanoa kumpi tulee tuottamaan paremmin, mutta yllä esiteltyjätutkimustuloksia kompaten taitavat kertoimet olla paremmat arvo-osakeportfolionmenestyksen puolesta. Mitä luulet kumpi tulee olemaan parempi sijoitus vuodenaikana– Suomi ETF vai arvoportfolio? &lt;/span&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.value-investing.eu/en/home/index/1478" style="margin-left: 1em; margin-right: 1em;" target="_blank"&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Lähteet: &lt;/span&gt;&lt;span style="font-family: Arial; font-size: 12pt; line-height: 115%;"&gt;Tweedy, Brown Company LLC - What has worked in investing (2009), Pörssisäätiö, Kauppalehti.fi&lt;/span&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8455215673230941934-3524620665980841213?l=warrengrahaminosinkopuu.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://warrengrahaminosinkopuu.blogspot.com/feeds/3524620665980841213/comments/default' title='Lähetä kommentteja'/><link rel='replies' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/what-has-worked-in-investing-osa-1.html#comment-form' title='4 kommenttia'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/3524620665980841213'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/3524620665980841213'/><link rel='alternate' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/what-has-worked-in-investing-osa-1.html' title='What has worked in investing? Osa 1'/><author><name>Warren Graham</name><uri>http://www.blogger.com/profile/05793389975233018305</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/-ekTlQHt10DY/T1XnCL9gC3I/AAAAAAAAAEQ/yd-65__n08I/s72-c/Lakonishok+P:B.png' height='72' width='72'/><thr:total>4</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8455215673230941934.post-2224665771404797214</id><published>2012-03-05T01:21:00.000+02:00</published><updated>2012-03-05T01:21:11.829+02:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Outotec'/><category scheme='http://www.blogger.com/atom/ns#' term='Kone'/><category scheme='http://www.blogger.com/atom/ns#' term='AstraZeneca'/><category scheme='http://www.blogger.com/atom/ns#' term='sijoittaminen'/><category scheme='http://www.blogger.com/atom/ns#' term='Metso'/><category scheme='http://www.blogger.com/atom/ns#' term='Tesco'/><category scheme='http://www.blogger.com/atom/ns#' term='Sampo'/><category scheme='http://www.blogger.com/atom/ns#' term='Säästäminen'/><category scheme='http://www.blogger.com/atom/ns#' term='Osakeanalyysi'/><title type='text'>Seurantalista päivitetty</title><content type='html'>&lt;div style="text-align: justify;"&gt;Päivitin mielenkiintoisten osakkeiden &lt;a href="http://warrengrahaminosinkopuu.blogspot.com/p/osakelista.html" target="_blank"&gt;seurantalistani&lt;/a&gt; vastaamaan yritysten julkaisemia tuloksia vuodelta 2011 sekä niiden tämän hetkisiä markkina-arvostuksia. Lisäksi lisäsin sivulle graafin, josta näkee yhdellä silmäyksellä kuinka kiinnostavilta seuraamani osakkeet mielestäni vaikuttavat.&lt;br /&gt;&lt;br /&gt;Tämän vuoden puolella markkinat ovat nousseet huomattavasti ympäri maailman, joten osakkeiden houkuttavuus on vastaavasti laskenut silmissäni. Helsingissä yleisindeksi on noussut noin 15 %:a ja USA:kin Dow Jones yli 6 %:a vuoden alusta lähtien. Helsingissä tammikuun lähtöarvostustaso oli huomattavan alhaisempi verrattuna jenkkien markkinoiden vastaavaan, joten suurempi kurssinousu on ollut perusteltua pahimpien pelkojen haihtuessa.&lt;br /&gt;&lt;br /&gt;Tällä hetkellä pidän seuraamiani yrityksiä vielä kokonaisuudessaan kohtuullisesti arvostettuina, mutta silti en löydä niiden joukosta juurikaan huokeasti hinnoiteltuja yksilöitä. Aiemmin määritelmäni suunnitelman mukaan pyrin ostamaan hyvien yritysten osakkeita ali-arvostettuun hintaan, mutta nykyisillä osakearvostuksilla suunnitelmaa on vaikea toteuttaa. En kuitenkaan halua poiketa ostosuunnitelmastani, koska tällöin asetan itseni markkinoiden armoille, jolloin minulla on huonot mahdollisuudet onnistua &lt;a href="http://warrengrahaminosinkopuu.blogspot.com/2012/02/lahtokohdat-ja-tavoitteet.html" target="_blank"&gt;tavoitteeni&lt;/a&gt; saavuttamisessa. Osakkeiden hintojen noustessa on vain pakko pitää itsensä kurissa keskeyttämällä osto-ohjelmat ja luottaa, että markkinat tarjoavat tulevaisuudessa uusia ostomahdollisuuksia.&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Markkinahintojen nousu on aiheuttanut, että yhä useamman seuraamani yrityksen osakehinnat ovat jo nousseet lähelle pidäsuosituksen ylärajaa. Näistä esimerkkinä ovat kotimaiset konepajat, joiden osakkeet ovat vielä nipin napin arvostukseltaan järkeviä. Mikäli OMXH jatkaa viime aikaista positiivista kurssikehitystään ovat muun muassa Metson, Koneen ja Outotecin osakkeet lähellä saavuttaa yliarvostuksen. Seuraamistani suomalaisista osakkeista ainoastaan Sampo on lähellä määrittämääni ostotasoa, joka kuvaa mielestäni hyvin osakemarkkinoiden optimistisia tulevaisuuden odotuksia. Ongelmalliseksi Sammon lisäostoksiin tekee kuitenkin sen iso paino salkussani. Samainen ongelma on ainoalla listani ostosuosituksen saavalla osakkeella AstraZenecalla, jonka painoa salkussani en halua kasvattaa nykyisestä riskinhallinta syistä johtuen.&lt;br /&gt;&lt;br /&gt;Vaikka omistamistani osakkeista juuri mikään ei ole vielä lähellä asettamiani myyntitasoja, niin nauttisin mielummin markkinoiden alhaisemmasta arvostustasosta. Haluaisinkin nähdä pörssissä uudelleen syksyn kaltaisen alennusmyynnin, jolloin voisin palata takaisin markkinoille ja jatkaa mielenkiintoisten yritysten hankkimista. Ostokohteiden vähyydestä johtuen olen alustavasti katsonut Tescoa mahdollisena uutena yrityksenä osakelistalleni. Mikäli joku on jo ehtinyt analysoida yritystä, niin otan erittäin mielelläni vastaan kommentteja miksi Tesco on hyvä/huono yritys.&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.value-investing.eu/en/home/index/1478" style="margin-left: 1em; margin-right: 1em;" target="_blank"&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8455215673230941934-2224665771404797214?l=warrengrahaminosinkopuu.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://warrengrahaminosinkopuu.blogspot.com/feeds/2224665771404797214/comments/default' title='Lähetä kommentteja'/><link rel='replies' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/seurantalista-paivitetty.html#comment-form' title='0 kommenttia'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/2224665771404797214'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/2224665771404797214'/><link rel='alternate' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/seurantalista-paivitetty.html' title='Seurantalista päivitetty'/><author><name>Warren Graham</name><uri>http://www.blogger.com/profile/05793389975233018305</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-8455215673230941934.post-7503365952514026942</id><published>2012-03-01T12:32:00.001+02:00</published><updated>2012-03-02T02:12:27.198+02:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Osakesäästäjien Keskusliitto'/><category scheme='http://www.blogger.com/atom/ns#' term='sijoittaminen'/><category scheme='http://www.blogger.com/atom/ns#' term='Talvivaara'/><title type='text'>Osakesäästäjät ja Talvivaara</title><content type='html'>&lt;div style="text-align: justify;"&gt;&lt;br /&gt;Sain eilen sähköpostin Osakesäästäjien Keskusliitolta koskien Talvivaaran suunnittelemaa suunnattua antia sen suurimmille omistajille (eläkeyhtiöt, Solidium ja Perä). Postissa Osakekesäästäjät tarjoavat pienomistajille helpon tavan vastustaa epäoikeudenmukaisen osakeannin läpimenoa Talvivaaran yhtiökokouksessa. Ainoa mitä omistajien pitää tehdä on allekirjoittaa tämä &lt;a href="http://osakeliitto.fi/upload/docs/yhtiokokousvaltakirja.pdf" target="_blank"&gt;valtakirja&lt;/a&gt;, jonka perusteella Osakesäästäjät voivat ajaa myös sinun etujasi yhtiökokouksessa.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Henkilökohtaisesti en olisi antia vastaan, mikäli se toteutettaisiin oikeudenmukaisesti kaikkien omistajien kesken. Mielestäni omistajalla pitää olla oikeus valita osallistuuko hän järjestettävään antiin vai ei. Nyt kun kaikilla omistajilla ei ole mahdollisuutta osallistua antiin laimenee heidän omistusosuus yhtiössä suhteessa niihin, joille uusia osakkeita tarjotaan alennettuun hintaan. Merkintäoikeusannissa kaikkia osapuolia kohdeltaisiin tasapuolisesti. Tällöin omistajilla olisi mahdollisuus joko merkitä uusia osakkeita tai myydä merkintäoikeutensa pörssissä. En tiedä perustavaa syytä miksi Talvivaara järjestää antinsa nimen omaan suunnattuna. Onko yhtiöllä todella niin kiire saada rahaa kassaan, että suunnattuanti on perusteltu?&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Aikaisemmassa &lt;a href="http://warrengrahaminosinkopuu.blogspot.com/2012/02/talvivaara-myyty.html" target="_blank"&gt;kirjoituksessani&lt;/a&gt; ilmoitin, että olen myynyt kaikki omistamani Talvivaaran osakkeet. Myynnin yksi syistä oli nimenomaisesti yhtiön tapa kohdella eriarvoisesti suur- ja pienomistajia. Miten voisin olla sellaisen yhtiön omistaja joka kohtelee minua täysin eri pelisäännöin kuin esim. valtion sijoitusyhtiötä?! Mikäli omistaisin vielä Talvivaaran osakkeita, niin allekirjoittaisin valtakirjan välittömästi. Haluankin muistuttaa kaikkia yhtiön pienomistajia siitä, että aikaa valtakirjan allekirjoitukseen ja postittamiseen on 6.3 asti. Toimi siis nopeasti ja vaikuta meidän kaikkien piensijoittajien oikeuksien puolesta!&lt;/div&gt;&lt;br /&gt;Warren Graham&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.value-investing.eu/en/home/index/1478" style="margin-left: 1em; margin-right: 1em;" target="_blank"&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8455215673230941934-7503365952514026942?l=warrengrahaminosinkopuu.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://warrengrahaminosinkopuu.blogspot.com/feeds/7503365952514026942/comments/default' title='Lähetä kommentteja'/><link rel='replies' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/osakesaastajat-ja-talvivaara.html#comment-form' title='0 kommenttia'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/7503365952514026942'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/7503365952514026942'/><link rel='alternate' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/03/osakesaastajat-ja-talvivaara.html' title='Osakesäästäjät ja Talvivaara'/><author><name>Warren Graham</name><uri>http://www.blogger.com/profile/05793389975233018305</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-8455215673230941934.post-3670575033377481670</id><published>2012-02-27T20:38:00.000+02:00</published><updated>2012-03-06T18:42:45.775+02:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='Yliopisto'/><category scheme='http://www.blogger.com/atom/ns#' term='sijoittaminen'/><category scheme='http://www.blogger.com/atom/ns#' term='Ammattikoulu'/><category scheme='http://www.blogger.com/atom/ns#' term='Koulutus'/><category scheme='http://www.blogger.com/atom/ns#' term='Säästäminen'/><category scheme='http://www.blogger.com/atom/ns#' term='Lukio'/><title type='text'>Lakimies vs. Putkimies</title><content type='html'>&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Viikonloppuinen keskustelu kaverini kanssa sai minut miettimään, että mikä merkitys on koulutuksen tasolla vaurastumiseen. Olen kuullut usein varsinkin matalammin koulutettujen suusta, että ainut mahdollisuus vaurastua työnteolla on pyrkiä korkeakoulutusta vaativiin työtehtäviin, joista myös maksetaan keskivertoa enemmän. Tällöin säästöön voisi jäädä enemmän rahaa, jota voisi myös sijoittaa tulevaisuuden varalle. Nykyisellä tulotasolla ei heidän mukaansa ole mahdollista säästää tarpeeksi, joten myös vaurastumisen tavoittelu lienee toiveajattelua.&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Voiko asia tosiaan olla näin mustavalkoinen, että alemman koulutuksen omaavilla ei ole asiaa taloudelliselle ohituskaistalle? Onko korkeakoulutus vastaavasti oikotie vaurauden lähteelle? &lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;i&gt;&lt;b&gt;Tulokertymä lakimies vs. putkimies&lt;/b&gt;&lt;/i&gt; &lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Yleensähän korkeakouluttautumisella tähdätäänkorkeamman elintason saavuttamiseen tulevaisuudessa. Jotta paikka yliopistossaaukeaisi käydään yleensä ensin lukio, jonka jälkeen osallistutaan pääsykokeisiin. Mikälihakija läpäisee pääsykokeet ovat edessä useamman vuoden opiskelut ennen kuin onmahdollista siirtyä valmistumisen jälkeen töihin. Samaan aikaan yläasteenjälkeen ammattikouluun suuntautunut opiskelija on saanut itselleen ammatin noinkolmessa vuodessa, jonka jälkeen hänellä on mahdollisuus aloittaa työura jo18- vuotiaana. Vastaavasti esimerkiksi juristin ammattiin valmistutaan noin 23-vuotiaana, jos opinnot suoritetaan viidessä vuodessa ja ne aloitetaan heti lukion päättymisen jälkeen. Mikäli ammattikoulusta sekä yliopistosta valmistuneet henkilöt löytävät itselleen työpaikat välittömästi valmistumisensa jälkeen on putkimies ehtinyt olla ansiotöissä jo viisi vuotta ennen kuin lakimies on ollut töissä päivääkään.&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Miten sitten eri koulutuksen kesto vaikuttaa kokonaispalkkakertymään työajalta, jos esimerkkinä käytetään kahta eri opiskelijaa, joista toinen valitsee itselleen putkimiehen koulutuksen sekä toinen lakimiehen opinnot? Koska lakimies saavuttaa korkeammilla ansioillaan, mutta pitemmällä koulutusajallaan, putkimiehen ansiokertymän vai saavuttaako ollenkaan?&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Laskin nettopalkkakertymät molemmille henkilöille seuraavien olettamusten perusteella:&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;style&gt;&lt;!--table {mso-displayed-decimal-separator:"\,"; mso-displayed-thousand-separator:\00A0;}@page {margin:1.0in .75in 1.0in .75in; mso-header-margin:.5in; mso-footer-margin:.5in;}td {padding-top:1px; padding-right:1px; padding-left:1px; mso-ignore:padding; color:black; font-size:12.0pt; font-weight:400; font-style:normal; text-decoration:none; font-family:Calibri, sans-serif; mso-font-charset:0; mso-number-format:General; text-align:general; vertical-align:bottom; border:none; mso-background-source:auto; mso-pattern:auto; mso-protection:locked visible; white-space:nowrap; mso-rotate:0;}.xl63 {text-align:right; border-top:none; border-right:none; border-bottom:.5pt solid windowtext; border-left:none;}.xl64 {text-align:center; border-top:none; border-right:none; border-bottom:.5pt solid windowtext; border-left:none;}.xl65 {text-align:right;}.xl66 {mso-number-format:"0\.0\\ %"; text-align:right;}.xl67 {mso-number-format:"0\.0\\ %"; text-align:center;}--&gt;&lt;/style&gt;&lt;br /&gt;&lt;table border="0" cellpadding="0" cellspacing="0" style="border-collapse: collapse; width: 421px;"&gt; &lt;colgroup&gt;&lt;col span="2" style="mso-width-alt: 2304; mso-width-source: userset; width: 54pt;" width="54"&gt;&lt;/col&gt; &lt;col style="mso-width-alt: 2261; mso-width-source: userset; width: 53pt;" width="53"&gt;&lt;/col&gt; &lt;col style="mso-width-alt: 2346; mso-width-source: userset; width: 55pt;" width="55"&gt;&lt;/col&gt; &lt;col style="mso-width-alt: 2816; mso-width-source: userset; width: 66pt;" width="66"&gt;&lt;/col&gt; &lt;col style="mso-width-alt: 1621; mso-width-source: userset; width: 38pt;" width="38"&gt;&lt;/col&gt; &lt;col style="mso-width-alt: 4309; mso-width-source: userset; width: 101pt;" width="101"&gt;&lt;/col&gt; &lt;/colgroup&gt;&lt;tbody&gt;&lt;tr height="15" style="height: 15.0pt;"&gt;  &lt;td class="xl63" height="15" style="height: 15.0pt; width: 54pt;" width="54"&gt;Ammatti&lt;/td&gt;  &lt;td class="xl63" style="width: 54pt;" width="54"&gt;Kotikunta&lt;/td&gt;  &lt;td class="xl63" style="width: 53pt;" width="53"&gt;Syntynyt&lt;/td&gt;  &lt;td class="xl63" style="width: 55pt;" width="55"&gt;&amp;nbsp;KKpalkka&lt;/td&gt;  &lt;td class="xl63" style="width: 66pt;" width="66"&gt;Vuosipalkka&lt;/td&gt;  &lt;td class="xl63" style="width: 38pt;" width="38"&gt;Vero%&lt;/td&gt;  &lt;td class="xl64" style="width: 101pt;" width="101"&gt;Bruttopalkan kasvu&lt;/td&gt; &lt;/tr&gt;&lt;tr height="15" style="height: 15.0pt;"&gt;  &lt;td class="xl65" height="15" style="height: 15.0pt;"&gt;Putkimies&lt;/td&gt;  &lt;td class="xl65"&gt;Espoo&lt;/td&gt;  &lt;td class="xl65"&gt;1992&lt;/td&gt;  &lt;td class="xl65"&gt;2979&lt;/td&gt;  &lt;td class="xl65"&gt;35748&lt;/td&gt;  &lt;td class="xl66"&gt;20,5 %&lt;/td&gt;  &lt;td class="xl67"&gt;2,5 %&lt;/td&gt; &lt;/tr&gt;&lt;tr height="15" style="height: 15.0pt;"&gt;  &lt;td class="xl65" height="15" style="height: 15.0pt;"&gt;Lakimies&lt;/td&gt;  &lt;td class="xl65"&gt;Espoo&lt;/td&gt;  &lt;td class="xl65"&gt;1992&lt;/td&gt;  &lt;td class="xl65"&gt;4048&lt;/td&gt;  &lt;td class="xl65"&gt;48576&lt;/td&gt;  &lt;td class="xl66"&gt;27,5 %&lt;/td&gt;  &lt;td class="xl67"&gt;2,5 %&lt;/td&gt; &lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Yllä olevien tietojen lisäksi oletin, että esimerkin henkilötei kuulu kirkkoon, heillä ei ole lapsia eivätkä he saa etuuksia. (Tiedot keskipalkoista on saatu Taloussanomien verkkosivuilta)&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://2.bp.blogspot.com/-j86lmRIhE54/T0p9yYT7pbI/AAAAAAAAADg/4VTHuVcZ104/s1600/Palkkakertyma%25CC%2588.png" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="213" src="http://2.bp.blogspot.com/-j86lmRIhE54/T0p9yYT7pbI/AAAAAAAAADg/4VTHuVcZ104/s400/Palkkakertyma%25CC%2588.png" width="400" /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Kuvaajan perusteella voidaan sanoa, että lakimies saavuttaa putkimiehen vasta 39- ikävuoden kohdalla! Viiden vuoden lakimiehen koulutuksen aikana on putkimies onnistunut kasvattamaan tulokaulaa selvästi, jonka kiinni kuromiseen kestää lakimieheltä noin 16 vuotta töissä aloitettuaan. Näiden viiden vuoden aikana putkimies on ehtinyt tienata nettona noin 150 000 euroa kun tuleva lakimies vasta aloittaa työuraansa. Työurallaan lakimies tienaa toki nettona noin 500 000 euroa enemmän, mutta kertymä alkaa erottautumaan merkittävästi putkimiehestä vasta eläkeikää lähestyttäessä.&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Usein korkeakouluihin, kuten oikeustieteelliseen, päästään vasta toisella tai jopa useammalla yrittämällä, joka entisestään myöhästyttää korkeastikoulutettujen tulokertymän kasvamista. Jos esimerkissämme lakimies olisikin päässyt vasta toisella kerralla sisälle yliopistoon sekä viettänyt vuoden vaihto-oppilaana olisi hänen tulokertymä ohittanut putkimiehen vasta 45 vuoden ikäisenä...&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Voidaanko esimerkin perusteella siis sanoa, että korkeakouluttautuminen on ainoa tie vaurauteen? Minusta ei todellakaan, koska Suomessa usean ammattikoulutasoisen ammatin palkat ovat suhteellisen korkeat verrattuna niiden koulutuksen kestoon, joka lisää niiden houkuttavuutta suhteessa korkeakouluopintoihin. Fakta, että ammattikoulusta valmistuneiden työurat alkavat huomattavasti aiemmin antavat heille etumatkaa korkeastikoulutettaviin nähden ennen kuin jälkimmäiset aloittavat kirinsä. &lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;b&gt;&lt;i&gt;Sijoitusvarallisuuden kertyminen&lt;/i&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Ammatillisen koulutuksen valitsevalla henkilöllä on huomattava etu aikaisemmin saatavista palkkatuloista ajatellen sijoitusvarallisuuden kehittymistä. Vaikka korkeastikoulutetut voivatkin säästää enemmän isommasta palkastaan, niin korkoa korolle efekti alkaa vaikuttamaan putkimiehellä aikaisemmin, jonka vaikutus voidaan nähdä seuraavasta esimerkistä.&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Oletetaan, että lakimies säästäisi 1/4-osan ja putkimies 1/5-osan &lt;/span&gt;&lt;span style="font-size: small;"&gt;nettotuloistaan &lt;/span&gt;&lt;span style="font-size: small;"&gt;joka vuosi ja että molemmat ansaitsisivat säästöilleen 8%:n vuosituoton. Tällöin lakimiehen varallisuus ylittäisi putkimiehen varallisuuden henkilöiden ollessa 38-vuotiaita. Kuitenkin tuolloin lakimies olisi "joutunut" säästämään 40 000 euroa enemmän saavuttaakseen saman varallisuus tason kuin putkimies, jonka säästöt tuottivat jo huomattavaa korkoa korolle aikaisemmasta sijoittamisen aloittamisesta johtuen.&lt;/span&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://3.bp.blogspot.com/-qmTGnddzR2I/T0qFnZkdRVI/AAAAAAAAADo/l9OqRPVukLQ/s1600/Varallisuus.png" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://3.bp.blogspot.com/-Ol2fULEDcmA/T0rTpjYULsI/AAAAAAAAAD4/3K-JYv-OoU0/s1600/Varallisuus.png" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="246" src="http://3.bp.blogspot.com/-Ol2fULEDcmA/T0rTpjYULsI/AAAAAAAAAD4/3K-JYv-OoU0/s400/Varallisuus.png" width="400" /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;Kahden vuoden viive töiden aloittamisessa aiheuttaisi lakimiehen kohdalla sen, että hänen varallisuus olisi yhtä iso kuin putkimiehen vastaava heidän ollessa 65- vuotiaita! Tämä havainnollistaa sijoittamisen mahdollisimman aikaisen aloittamisen tärkeyttä. &lt;/span&gt;&lt;span style="font-size: small;"&gt;Myös sijoituskohteella on huomattava merkitys lopputulemaan. Mikäli esim. putkimies olisi pitänyt säästämänsä varat turvassa pankkitilillä, jonka korko olisi ollut 1%:n vuodessa, olisi sijoitusten arvo 65- vuotiaana ollut 635 000 euroa. Summa vaikuttaa isolta, mutta ottaen huomioon mitä putkimies olisi voinut saavuttaa sijoittamalla rohkeasti esim. osakkeisiin, kalpenee pankkitilintuotto kummasti. &lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Olennaista on kuitenkin se, että molemmat henkilöt saavuttaisivat todella huomattavan varallisuuden eläkeikään mennessä edellä mainitulla säästö- ja sijoitussuunnitelmalla. &lt;/span&gt;&lt;span style="font-size: small;"&gt;Lakimiehen varallisuus olisi kasvanut lähes 5 miljoonaan euroon ja putkimiehen yli neljään miljoonaan. Molemmat olisivat saavuttaneet yli miljoonan euron varallisuuden alle viisikymppisinä - summat ovat huikaisevan isoja edes ajatella! Merkittävää on, että säästö- ja sijoitussummat eivät ole mitenkään epärealistisen suuria, vaan ne ovat miltei kaikkien saavutettavissa. Edes putkimiehen hieman alhaisempi kokonaistulo ei estäisi häntä saavuttamasta todellista vaurautta työuransa aikana.&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;b&gt;&lt;i&gt;Yhteenveto&lt;/i&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Näyttäisi silti, että lakimies tulee ansaitsemaan työurallaan enemmän kuin putkimies, mutta tulokertymän ero kahden välillä on huomattavasti pienempi kuin mitä etukäteen saattaisi kuvitella. Myös varallisuuden kasvattamisessa koulutuksella ei näyttäisi olevan suurta merkitystä lopputuloksen kannalta. Suurin merkitys lopputulokseen on sillä, että milloin palkkatulot alkavat tippua tilille, milloin sijoittamisen aloittaa ja mihin varansa sijoittaa. Yksikin lykätty vuosi tulojen ja sijoittamisen aloittamisessa vaikuttaa huikeasti lopputulemaan sijoitusten valinnan ohessa.&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Huomattavaa on, että myös ammatillisesta koulutuksesta valmistuvilla on loistava mahdollisuus tehdä itsestään vauraita aivan kuten korkeasti koulutetuillakin. Kurinalaisella säästö- ja sijoitussuunnitelmalla voi miltei jokainen suomalainen saavuttaa taloudellisen vaurauden - katsomatta koulutustasoon!&lt;/span&gt;&lt;/div&gt;&lt;div style="font-family: Arial,Helvetica,sans-serif; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Warren Graham&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://www.value-investing.eu/en/home/index/1478" style="margin-left: 1em; margin-right: 1em;" target="_blank"&gt;&lt;img alt="" src="data:image/png;base64,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" /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-size: small;"&gt;Lähteet: Taloussanomat, Vero.fi&lt;/span&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/8455215673230941934-3670575033377481670?l=warrengrahaminosinkopuu.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://warrengrahaminosinkopuu.blogspot.com/feeds/3670575033377481670/comments/default' title='Lähetä kommentteja'/><link rel='replies' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/02/lakimies-vs-putkimies_2128.html#comment-form' title='6 kommenttia'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/3670575033377481670'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/3670575033377481670'/><link rel='alternate' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/02/lakimies-vs-putkimies_2128.html' title='Lakimies vs. Putkimies'/><author><name>Warren Graham</name><uri>http://www.blogger.com/profile/05793389975233018305</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/-j86lmRIhE54/T0p9yYT7pbI/AAAAAAAAADg/4VTHuVcZ104/s72-c/Palkkakertyma%25CC%2588.png' height='72' width='72'/><thr:total>6</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8455215673230941934.post-8121985093894887373</id><published>2012-02-20T17:33:00.001+02:00</published><updated>2012-02-20T17:59:37.979+02:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='sijoittaminen'/><category scheme='http://www.blogger.com/atom/ns#' term='Talvivaara'/><category scheme='http://www.blogger.com/atom/ns#' term='Osakesalkku'/><category scheme='http://www.blogger.com/atom/ns#' term='Arvosijoittaminen'/><title type='text'>Talvivaara myyty</title><content type='html'>Olen myynyt tänään kaikki omistamani Talvivaaran osakkeet hintaan 3,468€. Kuten kerroin aikaisemmassa &lt;a href="http://warrengrahaminosinkopuu.blogspot.com/2012/02/salkkusivu-paivitetty-ja-salkku-avattu.html" target="_blank"&gt;kirjoituksessani&lt;/a&gt;, olen miettinyt jo pitempään osakkeesta luopumista. Olen listannut alle muutamia syitä miksi luovuin Talvivaara omistuksestani:&lt;br /&gt;&lt;br /&gt;&lt;ul&gt;&lt;li&gt;Kasvuyritys, jonka tuotto riippuu pitkälti tulevaisuuden odotuksista. &lt;/li&gt;&lt;li&gt;Ei tuloshistoriaa kannattavana yrityksenä&lt;/li&gt;&lt;li&gt;Ei maksa osinkoa &lt;/li&gt;&lt;li&gt;En luota yhtiön johtoon enkä suurimpiin osakkeen omistajiin, että he toimisivat myös &lt;a href="http://www.kauppalehti.fi/5/i/porssi/omaraha/uutiset.jsp?oid=201202119243&amp;amp;ext=rss" target="_blank"&gt;piensijoittajia kunnioittavalla tavalla&lt;/a&gt;&lt;/li&gt;&lt;li&gt;Toistuvat ylioptimiset odotukset liiketoimintaa kohtaan (&lt;a href="http://www.talvivaara.com/files/talvivaara/CMD_%20_%20others/CMD_package_2010_FINAL.pdf" target="_blank"&gt;tuotantotavoitteet&lt;/a&gt; vs. &lt;a href="http://www.talouselama.fi/uutiset/onko+talvivaara+taivaanrannan+maalari/a607796" target="_blank"&gt;toteutuma&lt;/a&gt;)&lt;/li&gt;&lt;li&gt;Ympäristöasioiden hoito ja tiedottaminen&lt;/li&gt;&lt;li&gt;Liiketoiminta on kilpailuedutonta ja on riippuvainen metallien hinnankehityksestä&lt;/li&gt;&lt;/ul&gt;&lt;br /&gt;Myönnän, että olen tehnyt virhearvion sijoittaessani Talvivaaraan. Sijoitusta tehdessäni minulla ei vielä ollut tarpeeksi yksityiskohtaista sijoitussuunnitelmaa, joka olisi kyseenalaistanut sijoituspäätöseni - Ostin siis sikaa säkissä. Arvion kyllä osakkeen hintaa yhtiön julkaisemien tulevaisuuden kustannusten ja tuotantovolyymien sekä metallien hintojen perusteella. Se ei kuitenkaan ollut riittävää, koska en osannut tehdä luotettavia arvioita yrityksestä sen hetkisen tiedon perusteella. Niimpä sorruin maksamaan tulevaisuuden odotuksista, vaikka sijoitushetkellä markkinoilla olisi ollut muita edullisia yhtiöitä, jotka olisivat täyttäneet sijoituskriteerini. Oppia ikä kaikki!&lt;br /&gt;Niille, jotka harkitsevat Talvivaaraan sijoittamista suosittelen lukemaan seuraavat kirjoitukset puolesta ja vastaan: &lt;a href="http://www.seligson.fi//phoebus/blogi/show_item.asp?itemID=205" target="_blank"&gt;Anders Oldenburgin blogikirjoitus&lt;/a&gt;, &lt;a href="http://nordnetblogi.fi/talvivaara-paivitysta/" target="_blank"&gt;OneUpOnOMXH&lt;/a&gt;, &lt;a href="http://randomwalker.blogit.kauppalehti.fi/blog/21903" target="_blank"&gt;Random Walker&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;Kunnioitan kuitenkin Pekka Perää suunnattomasti, että hän on omalla yrittäjämäisellä asenteella luonut Kainuun hiipuvalle talousalueelle uusia työpaikkoja. Suomessa ei todellakaan ole liikaa tällaisia henkilöitä, jotka uskaltavat laittaa itsensä likoon paremman huomisen puolesta, niin itselleen kuin muille Suomen kansalaisille!&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Warren Graham&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.value-investing.eu/en/home/index/1478" style="margin-left: 1em; margin-right: 1em;" target="_blank"&gt;&lt;img alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAdQAAAA8CAYAAADfR0s3AAAC7mlDQ1BJQ0MgUHJvZmlsZQAAeAGFVM9rE0EU/jZuqdAiCFprDrJ4kCJJWatoRdQ2/RFiawzbH7ZFkGQzSdZuNuvuJrWliOTi0SreRe2hB/+AHnrwZC9KhVpFKN6rKGKhFy3xzW5MtqXqwM5+8943731vdt8ADXLSNPWABOQNx1KiEWlsfEJq/IgAjqIJQTQlVdvsTiQGQYNz+Xvn2HoPgVtWw3v7d7J3rZrStpoHhP1A4Eea2Sqw7xdxClkSAog836Epx3QI3+PY8uyPOU55eMG1Dys9xFkifEA1Lc5/TbhTzSXTQINIOJT1cVI+nNeLlNcdB2luZsbIEL1PkKa7zO6rYqGcTvYOkL2d9H5Os94+wiHCCxmtP0a4jZ71jNU/4mHhpObEhj0cGDX0+GAVtxqp+DXCFF8QTSeiVHHZLg3xmK79VvJKgnCQOMpkYYBzWkhP10xu+LqHBX0m1xOv4ndWUeF5jxNn3tTd70XaAq8wDh0MGgyaDUhQEEUEYZiwUECGPBoxNLJyPyOrBhuTezJ1JGq7dGJEsUF7Ntw9t1Gk3Tz+KCJxlEO1CJL8Qf4qr8lP5Xn5y1yw2Fb3lK2bmrry4DvF5Zm5Gh7X08jjc01efJXUdpNXR5aseXq8muwaP+xXlzHmgjWPxHOw+/EtX5XMlymMFMXjVfPqS4R1WjE3359sfzs94i7PLrXWc62JizdWm5dn/WpI++6qvJPmVflPXvXx/GfNxGPiKTEmdornIYmXxS7xkthLqwviYG3HCJ2VhinSbZH6JNVgYJq89S9dP1t4vUZ/DPVRlBnM0lSJ93/CKmQ0nbkOb/qP28f8F+T3iuefKAIvbODImbptU3HvEKFlpW5zrgIXv9F98LZua6N+OPwEWDyrFq1SNZ8gvAEcdod6HugpmNOWls05Uocsn5O66cpiUsxQ20NSUtcl12VLFrOZVWLpdtiZ0x1uHKE5QvfEp0plk/qv8RGw/bBS+fmsUtl+ThrWgZf6b8C8/UXAeIuJAAAgAElEQVR4Acy9B6BlR3GgXS+/NzlplHOYUc7IkpBAQghEXkDYxja2Ae/+u7YBIyNsvKz978ICRuvIj22wwQu2F0xOQoBAgBISyjmONIojaaImv3T3+6pP33vemxHY/7+/7X7v3nO6u7q6qrq6qtM5t69z84pOzAjTvVhfX0Snye70R0xPR6e/L/pMjwpHeobdxzuUL/ANGJd2WqdT8dX8gqeXXvE2+X0DXZoKnoa+Lq2FnnYdFfPurgnXT5nOVMmeBp+4ZJHQy+80dFN/TU85ZLT1hYyS5wo31fBf5VRwWqAtxy694Owg557M+hOf8u6lZeFGDjW/4p2Ofvnphnpf5Tg73vCIXLs0ZNkK30VE84t7sJfQ3GW5oHwUXjvIsm9aGfJBX0r4Ke0ahQ+0oYA3F3GV0F/47zR0VbS1XNMWWXf3Ht2D3rY8a776lUG97qu8ei3y6ZvVK8RhyDYQf7dfkOh9w6eyqHApl9l4Gn2vcAm8my/lMKNOYLJMf6OHXby1PZt84KqeCA/4zFB5he+kb2YubVhCj74CN0A1poExAfpq/2/wVDTtumta+9qjllTk2Oax1pl0mUd94qvpbTy73NNvZ8O24xVXLdfGuTuaa/tXOGH8TE3V/lwx7UpfwkLP7Dprifa14q9ptYz1t/PEabzm1+vscrXM7HzhTBuwn3I1iFPdz7j9oAnGtSH299rNql5UmNpn+qoeiatVvn0vrlpnTfea9TSIxZNpjX52+2fVs8ztfdX2sb8Wu9ToMxni7WvsmSWK7Iod6cq1v8qh6dddBgueah5qjb36Sgq15g0WsYLktWsdJSIZJL8QVIxGJTahEUxLbjMQWcYwOz8bbQZk05BNWlWUeiU3BdCngWpwtovXDmhawW1DwlxKoNeo3XolaDd4LF9pnpHfdQAlP/GkbKSrafQGX7d8lxaxClMbtfBialem3Hdpa6V302bTCv1y1UnFRcF1lsLwSYVvBG563+yylPunhLbyteGT5lofGf0DDmYaiEauPb7sfKUtkhfLzQglXoqp8O3MVodr8GZu3ld5NQVs50a7S901v+ArvBSjJx3qi3C9YF29mHc9Hso9kkz51vRavraROBM3iGpHa8N4X+Nt/NVItPMqJbuktYisedbpeK80QpFnzWvjMa3S2k73vg/9LGV6OjoDRpk3ofBY5NtpBjLyW+godbTrb99XHLu7duFaPKrL7VBhvPpp89OOVziprvcVT4Wr6fXaxiVsTW+X6+p5kyiMnyKTcl8dRU2r5fsa5z473fx2XW18tWwXZjc62obpOjx1HLq65Rqg3dU9GybtRx2gkVnxCDe7PWrZHt6eLGqe19lB+DauXvkeZNZbeUgb0svb3Z04IDazLFvbwYTSx3oyMa3U3wi0uSTvLV3v8d4AWPD/Rejr3Hz4c2BoOmyDtNfNquLPNJg9gqqBAy4bu5SsCp/CSJwz8VQiKpwgPdjS2O24+dbZTXOEw+hGQaWABSB0R9IlyveudHdxkDsDZ7eMGQW/Sc8J04KvMN0rM7asxxFY05DFMFfOi6HbHS3isEzFZTW1PWpa5btFQt7W/Bx0kKLCWUetteJpl8v6GKTsjpYqv11meiDoq94lkbXkLL9NB6j1dOnaTV6Bmakf0zlg0mlbT4/qxIPz7kxPktOrcwYptVKvjSxn09MD0QE3bdW0ecrDe0Jf1wAxwtWxmgxOZ25Fbg19zci/jrwt2+W5uTetGyr+XUbkPZ6ELTjQe/TJNnDFqKZ77QfPbPmU/DLIoER3llJlJDxcz6Cv5lWe6oykQ70DLflXvQpnBO2BBjDdshJAMF7oLzRb7+5gqoFMWBS1Oo+CZeZ3xVevtR6vbfyVn3bpUqbXbu28ej8br/FKnzCzVwASvnauiqR1Nf+fEnaFK+1qm5dQ9CLra9rD+9n01LqyjVuDlhrvn9GWBTrrbvTIbpd1VLKbGWTFm3aRSJ2x1b4z2djhvln0qi+Jv4ug3JT2oS2arl3ba5f6W+WSrhb9bbw1r14t1s5vocnbWt/s9H9uPGeo7UpnI6iGug1T7htIGaIhbSDDbKIb+WRehWkiWS7v+RIuy4JHuC6eFv5ixMtSKkBdp1LwlYZS2WuodJYrNSSumst1No4mqwtPvHtfDaQ4dhOEq6HNZ+VFw+soP6luYAtcLacDm9lJ2ngonOi79NTKmuuufBd+Z1M7A+csHDVaaCaW8ir11nK1fmeCBnlqG5iSpj60ZNeSTRbiq+KrfPXKFYprPRW+H42vaGqe1yzXMhTGd+kctWBCQ7fTvBZQxZfZGhJuprFbZYDQ8O/knHoqKu/TmdDjCx2lD1g24wLy0QG3yas0Z13NV8oCOZpXamvnFgNaDJUGMxUJgCInZ0OurvcMaaFR+Bq6sibB8tbSYj8HocLk6keZAjc8FQzmTcsL1+pMpbXizftZlCcvs2DEVst4L8zsYJo2px1mx9t53lc89Wqa9dR4XrM5ejTXctknW7DtcsIY2nja+cpeDmakNSzVMu28RNZ82dOFkVNhDLVMRvhql23neW+Rmlavu8NRcZUyPZko03a9tQ/vggt+upo0y5kW+ooz7ZUrdaQlc5C7C2/24147VB5LGtJQmQmz5drmo94nHLhmhNTv2mdKXru+Cru7tJr3/+XaN33TEZ0iWJhRsRpdrsIW+e4rL/DdIUUz8miXm0FY0YBeUpVDbS3yp9mfaDuGAlycTBqvVD/i0onBqEXT+glsHd3EWq5W2TBWo/Va6ahxr10c3JtvoyVu192rIhYDuAu/DT5UphioOkKr9XRxlZFxd1an4K2Dcm151xFf4Z/sGio+4+DUfhZaGrxdfE2Bxlm38WQ9M5gtuAqvBY+lE6+0WQ8f4/XaYM+LaZJVRr3wYySLpTQKaJuOBqcZPXxVLsrCUNot8xNfoaPk+T27nS1ShCM1uIDicMBTB4dZVsdEEK+htmPPEZX2zRXvxvhU2ISnWJdmDQ34KIGjKngLvoIjK+Cr15a9ehO/MiVfpyU/lnVkP6M++ehMFvx6z1Y9XTqyfK2zkUuFo0zOaJsBQDWglbZ67Tnm2g5FPj1adpV3L69imXnt0kdydeS7K1P1ytI1v51mei3vfTvUtq3lenkzdTVFh5wau41US34PvnfXpnv2vVDSUtN3rXcmDz2svbvCW62/6HnV59Qm27Npv16pXp01rU1DlZd90PTSetAKcJvGClevFdfsuOkOHGoocmMQPYuuQoM6VvptpamUgzcKitvQzrPPGGa2a7tvFrn08mfqX4+nYpdr/Ym0sR3ek9v0q5lyLnA//bvXLwps1Z/ZJQcrk5lBA9RZ0mxAMpREAyYctzYYSRVHvc4sWzt26ehdGAt2l6tglr90pq162nhKI1Rc0lEVkbvcb82kbpF2o5X7btauN0kLuB0ZU3+vkRrekiaLyXdLKYo1nIkvxVToa4TT5JOWyZavxiqFWPK7jsaofJZ6muqSrsRHTuGnmWlJA9pWoGsesS7NFZ/XmSF5sbN0KyE/74ucze+OZJVRZvfks6uMbUWDSitdOjHuZu1LC5HVgHMmDkuXenptUDD2NR21O+ITSaYV+IxWGqWC+6oXaRAgpzoR+fIAlaG7f1zLijOdT2Y3s1LqQE4pj4a+YugaWrN3FR0upfgGnpGqNUBKqavc9+hNWLNI6iAroTUw8t6fvIGT9i2zYdIw/8ma4hWY4CA0+ZFf+WrKicPlWQdsNd+2GEjdolzi6NEy22BU+SeeBndpS0XbK1eoKGnWYzC/fd+GqeKraW14dc1g2Urz7LracWGqI63wiYCvNg2m1XKV9Apf02u5eq3p9Wp67QumaeCrFNowmdfIwTpqaMPMTKu2oNJY+0TFXtNrqXKtfFe87av3dUWhlqr5s+M13WtbJt63HWkt51Udq+XKoSSUmD5enZlX+yspqc/9aQsoiD6meppT2bOenMUxhGBGO9A3mGVKPdLkXQ1FVjU282pekVXt5yW/2DK/S5UlPrPsPy/2XM5ULOyhllO+lT9PuxZFoGK4cW/KuHtYKWQ5TGkU5a9CLGVEWR0nnd/ASKYIsUTLdzEeNUVTYeiOQjTETQNTczaUM40CVOttdVrKZ1lnChnqVVIL3dJl6PKRMfN7eJJfdKPLS/JP/bCcC4Hgr/Bdmhu8NT35FecuFqrVkDPobNJ/gpwSN/xXOda6evIqbZL5jeFv2CsGpxFdTfNalauHoyezNlyVmxKoodRfNabST25LPl14+Zoh40aGTXua1w0zyjepzUi46BkjYwmmzHSU83T92Rnlp3EsjbbXuFjs2pYpQXorr0W3eunemTczXX3QORmSF9u2oSsT+UoY+cyy1lXlohEx3YDeN+1T+Z5uBlJ5WIj8yk+CNzgqbEkrmORYR133wKpey6a0KKZp1q1ziZY41XZD8kBawVEzKt4CRqslr91CP+HG+qqzESzxg7bWU2VTUdT0Ajez3m75pK/gqOW8VlwVR+1m7g2bV+Pm7y7UcjXvp8EVdSu4dwf7XPhm251e2dqPig66Fy7dhoqrB1upfO5rtmLDa5XNc0OjlY1YrEPHU9ut2vFKgzjq/Wx6siwanfn246bfduud1TfMN7iNMtPZNSXILys72n3k0RCZ+Cu9yWjZjrHU7NatWlTTS9x6q7xLXTW/xCC93tD3DD273s14zhtx2d/boXvKt52YjOSsryiSed1G744iS4ma3i5f0hpmGmGJ01F4XYoAYbfBKlFAlHrsGCAUvoyyZRt8rYaaUa8zgEYpE05imngaU+O7CdJkSH6lB95yVtNqrt7EscBab4GfKcguPShDPW1b8WYlKklTX6kTB5Az3F793XKwW2UibKnTJUDHenIkrUqr5IWzLcpIfzmJ25MVp8N3G5RomTmVDrFboEy0JXbHa5FHyrnyBX19tNmMYPtDdZU1tWZ2zhCFVyz9wEzBU0Nrha2yVnTkFhxNZ9PxaEQzx/rlP+mQM6JNO5Uu2JRVegknjHSWtizwfpOWnof8RNN0Rp1gU3/qb8Igc0Kd4VaaS6uYU52yZRNZOlNzKqz3DTvcUXfDh7Rr6GzXNDSSI6uEuuVQBleVH80AFCadCdRIOYskXpvFMUGRpeniL2wmPQ3+ktjjIuN+1dEchAhf5VuvCZLy75bIG2Hb8DU366yR5tpOa99XsHZd9b5bJbxZphuvhXZzrbjrVVw11DTjOQts2q6d7n2tX7jd5c3GWeOz6WvjEddPCrPrnQ3bpqOdV9N7NJTGlr+a16Yr6yldSq1PVBXOiPdVXUo/7tWWZVt2222KfoxopjfdqeJK3tVxVV8bZkj9qrfqaClU9L/obIJpU7QtlZBSpOdfmnjV8xq1pVXl2eV6+b06atrur/a4XWFzhpqKo3EnFIHMVLDS6GUGUBnsEdoIq0uheKwIHHWpy9ZSaXXSU+TlEqC+vBLUCJOUwi04iuVD0BJuADb3BQudjmTKbMUyOhSgErDkt+ls81QbU4xVwbzvBevpxfJOvKY1+AsOGjM7Yq2vlqk8KRcLCGdhPimHBj5PRUpDU1k5BVNglI/WL/GLt+BUjatxNnWXQJHCq56JMhr+5vAQ3rsHbp3S0szu8t6lRZU7FVjYFnyvZIqhV4ciaWhrRtpdnjOdDqsICGVZxzvwypcOo9KRcfndtU6dfvIsvTXoFbI8CZ0hvpS1+llgSvsUHnJQRtlcLm3KZ346f91k4xgb9HWEmjxSjyjLScVifHbX5kUehdFSd6mokFPkkzQCUme60lPqLvkN6cir9Cfbz7qcwRRHqLxKHbZXndnWQWbdc8v2AK7Q5J5/Tya5/KvITIP/EuoV/mz/bh2Fjt7hswZPQ4L0zsTdZDRYa8PPSq253WvFYb31vma2496nPGbB9QYktVS51rKVzi5fZNe8domK32t7FlVhd0dfLS9Mfb6zngLvlmtWYuoMur2MujuczyWvLr5Z/EuDec8lB3XHUPeKha2yyPvaD+g/7TpKqUZ3U4hVp2o7OZjzvpSzGuNT9EuvxsWn1iRck177V7UbpZ7e9658VP3sweQddE/jUJ8jdwawdLTbVK7+KeVmIJkdyfpnJ0YM1spqlswbZgu3pNfOrpAkqTEGWaZ0uCyc5DZkw0xKl7ROOg0dZGmI7KwQ1mHdPFkkv68PA5drAzqF6kwLVg1ujy7qlwYaNJ2Gw5yumHriEr7NU5uPJK3Fr8qR44rUDuoXgFCMdTFOzmCLhMq3+bMHJKZRinq9+gWeHBZxb6L3fMoeXzHoXcdXSbdYDfLp7KOZ0WZyIb6gz4TaFg2dlqm4yG/LofJV5EemdeFc2/vnCa8xSLlmBV0cKcOmuetSUULkDKnJSJy0s+iTZ+66vDf4IDnrnDKPtAQutBYIv2GC9DozM96ZljGvFlN+FrQdxCci9atBmG0IbAOTgAkBcFYrLu5raNrc0sq8IYmIBkS4ng4K0g1YLp13dVRZu7qZjEkXt9W6cVv0mLqzIhOAdVDT1F/q6WUbT4YBzXuLJD6MOcjlt6xwyKv4hcuvLs6EscJuHcKU0KUnZZcYyGjT0wA6SCOUA1TyRb3JXMlPvWnFTe3xVGBmf5u/O5iKt42zwtW0Gq/1WKadV3uraTW9DVtpqXV5tT/PhjGtwjxXnbVMrafWmchS7PThjJSvajdmwLXy622t13itu17NK/dtzC24BkltrzaO9n3tL+LzU2TQ4My+VHShrTrlXjtNfXym7f9OFJR1ppavhHNgD14yS2ID1wLL21ZPnJ2VdBVea79xGPmTSjRVYbOnChFdnMaLXO3/hvaAuaTU756MTWngu+KeWX/OUCWyILdARVwEZUo71L2aOsKYWRZIHWSDrzBPGuuOznxSKaVHx8lQpMM+2FRnDvAjMRlDxCZisH8DhmEcoOGCp3+CextsuFwxPHWknXXpOAw2OiOpnAk5zEkBeim8tRu4CGVmueI0lVIZeRWF0qBVARbcdRTvSKsYMTsa2BsB1xGYBrLMmCifgwYbX+ylAbryIy2VMJ0EEUPlIyPUI2tpsIXtskYu2DLuXpnAvcbV6WSbVlwYezf9HalluaaTpGMHacqpYVU8sqQzrTMqsZfRN3zVma0yyL1M6urQTqYre4ia7qO9qMPdzlTIRkCcVQUMWnIwVDqvjqDwBe4uD+I2NB22aU+Q4kJHY+f00sQ73Hk6hvp2kGp7iKdchWsPBpKfxEcOcP0O3BKnLVJkYnZ/qHvK0cMRFZe0pICLXAScFWwf6yt8FMpJaHCbBQZkk06vK1flU9qpGDTKNzNmy5rnEnOeJ6C+ijX5TBobfNKCrItMoVVSG/2zOUooutKbIfV0peanXhBRwpjFTFZu3X5rCsiLJDJ7xpd0/aRQ82caqJklKr2zYX5q2cbRz8QGuakTheLd4+gqfbdohTOh0lH3vrtAzU3FL1zKaRZAWyLCdre8ZsG1o7VO0+rM0vs2XbXemm6ZDI0cUgdKSlOusQdNfruOBqy5aP/VPfoddst+kArVdKAcxFJXI1G0sMdhxVmvImzT2VSw24vopdluVGxIwVv0obaRdqPXJiLaFb96XeG9Fj2vepX4LdiE2ek1brmU9wB2AHtlO+watBAOmnt9KWeo3cbIEgpegDZhZljBCMUX0MH7EfN2jMMOFKTCKtph8ueRP0i6h5kmkM02SOF5JNK0oV2HlxgHcKhz46J3f59rxCV/+ArwriMHA8lSnkasa7yzHg2Mgm5oyzSiBgXtlwHFrYLu8uYMoG8oJjujAIxR3xhYitMewLgO9G2l9A4Et53yGkYbg4+HsnJmWBq44NPwgY6vHIuZZURFg7TqdL3L0NApRk1sO4hHZ16cUR3ECOOLChhw4Dympocpp4KP4zy2UM0UfCyioWlsEAz0jyOnbSAvcrYlbJeko25Mgq04U24IOvuc9Tnjzo4Drc3IvNchkrFSgG8Vy11c27mDHKeQ46RLrq4wwMNA7IzB6S1CpnyzU1oXzlY96Ecf3Ac2uAda6qHzaoibuDLPeJUd6YUf6JVZ2iJ15j3fA1/En77vVCBpM6ixbOKxAkMj/sRH23i1w7isOqV+pT7LA68nRNYD7uVOb08d6IcXO4vtIz91idXZoHKYHaqkZMVQ7E/TDtZr/Rizoi8FqwSmPlimKZj5iSET6UsZSVaKXHpxB1FNdibWfWX7ga1U99nNdNkaEmYGiMw2mPRaeNKUSlPtS9ZZdL4SwrWFqNJUYAr62Wk1Xiv/SXH7nfKtMEVHelya106r95U1y1VaKo56rbCpx81qwOy8SmO91rYW/3PBml5x2o7d+6ZMpUecFYf3s0PN89qllXuDaX7sw+Kv+RVHLVvlUMvU/Bqv+RW+5mffQgdyQNc3EuOd+bGzfwEWcX5M99PHmQQ59JymfusuqyH2Tfoc5XqOqGIs/dyYmmWs22ta8NJR5ZM8sSXoCeFiJno4xDMjVEZmJPYi8lPxplHuZc24s5+2Bx81c0Z6Nctk1nSvg7E15nWeiqGONq+EmY/NkOZo2E3kYtC5aGxkGmOjAX3fJdfEk2si/sObD4rjj9qDBsCxpqimKDsSt90zHn/5N9fFfntFXPzOs2K0bxNINPb4+C7lOgcdJg4OBzwOcRoODWUfhiz6NlNmjPsyK5WLnLUqRIxyGaaUvD5mtSDj35mFdJtOo/OdX9PUpaLwgTPqWBbvuPg7MU7r6rIMGqYRPn/6h+fGoPT2OQiYC07w9kOP+F2yQITJqgalTzr512H5flthMf7hs4LmO+P0RBBxa8qlbGHEk05OWv2IBpg+6Cdbp5+4jCObiekl8dvv/g50R/zRh85DYo8Dg6uc3jd+6+Lv5SDlkg+dg6N1ILKVsnPpdNQhD9ITI6W+ZmimM9H59Dng0QlZp2RxKYF86JMvB046FYBJU6Y5v8QBzY9Vj43E179zc6x6aHPshNSxuf1x8P7z4rTj58WpJxxBqdG4+HcvS/R/+IHzkOZa0EMfAzKdl4OxYDYozmK8S73T1p3ykzDbzUGOAwXvfS9vGQgpHZqUesaQybrU0X5XM7INyOwMN06wtHIn9dj0cWBH0LKl8dDjE/GtK+6MBx6GB4rOo8kP2Hd+nHzMXvEzx81HJ54FfgL6OM7vDDwDtENfMSgkpGygVXK5l35D8qQT65aTT/SET8+IQJvbGzlbhplsG/uFsi48J/62A296tNskZXBSdCj1jjJDKRR0HVxZXzOASXzVpJmGLtZBgiz0p55ac6G+Ax8ddFE+0viqu928ct92HN4b5FLu22V6upUgJU8oKyZ0UXM/nTprWlNfHVEkpJhLgS5O4LzvybTc13gjnZIPXJaj3jyAaLyxSXmgz3TxdenSFjZpwBrMS9oauLw3nY84DMJUp5f1Nbx4357p1rpm4Kh4VQex0t4lX07qvcmFM62a+bZ2m271sbZdO722onQatBHqCr2Le4bA6MF4/1hs6l8e8w4+O3YOHBQ7+uehtQ5ara2s3JQSxq2551AbMwOpVfLcFjbympVmbepcifltuQF4njMBPmz2JDZ1CrpyG6UL1uAEt7I0dFGo95nQq9eocF05Z4J2hNQuoSZiR0gyva7gZLmS1S1vtKZ7HZteHdsf+gz2p+VQmzJiK0rm2jYMg4WkIuyCRcfSH8ccvzIeWXNP3HTrI3HMkYeQNo4TKjOPKYzdj2+5Lybg8vgT8Kh0yI6OEQF0XAIUUTocAJIyx9EYBnKcX0zFHDrUKLWMUj2dWQOTBsSmHCFP86tBU3jkZaMxW0q8Yyn8Imryhek6cMAJqZgaL4JmdhLDOg3fwxp3SeOrg+nPZV4NMrF+ru3QobyCzyXobE3iFna6xIwx+pwBE/qLIddIluXqRgk0GEmbQN6rANYhH6rpEKjEuRl6WQpnJroDMP4ZOiyPsQ4OFaegw0qdgIYOTrTTN0cqEIkOBw4ahakOKh1o0iuQxljjbllLlZB80e7W5kpAPsKRMqZ2HING1gHQPas2xUf++p7YiSilXtqe3Twdd971bDx0z7Nx4vHHQvfiMlAib6KznPjTtJ365IBBpzPGp7RptjPGyBm1+KiIL+XGp6HTZBtJfXHG7gBDkSdc8gB2CeE+OxCI+tJZqc1ircxL7xg8bIuPfermGNdviYawGf955+bN8cA9m+P0404rZNAeDvyckWdHFJr/sicFAbVwCp86k/Yik3Se1JX0ZA2N4bFYwrnfpOOyzxW8KfM0oo3eVflneest7dY3jYNv+kZBjaz6lSf5DH4TD86oN6NBL6jTIiXYptwlDodWIw1NJbfApUAzQXJ7+tHA2A/EybWGwleN9a41vQ1fnU6FqjA1PvtqfuWn5rVpquVrHRlvaBS+5rfvs9lkjlDpmQ1X47WuGq/XLDzrS1jxSW+Fq3Kq8Z9UJ9JOjJUmI6V8kbc2xzzBMh0W2nh/2r1lEgbeU/fAb1wLpE3YiT15+WveHzv2XB5bBxZgnXAaDMKnmb1aadXzpEs9U2HokFONPXFgVWho+CgX0ko/H8TuZRFFz6x0iPjoeF8MPTseb3zDm+I3/+B9mAcHxUzU+NMmJ58423ItcijPetvHRQRc7R9FgYmXiidZaRwctO+o03yzKlN0CW6YUflomzl4l8yX9pQRsSnsyCCTlNIWtqcyJ3/63njq4a+UfpSlcsrV3E25tAkyO7e0JUFUZJulPWKk3r89TjnxsPjmt+6J2+6Yjp2Tc2Pu8LOwwhIthnzn5FjccsczWcHJJx6KfCfY69qbjkxHbwzLQD9Lf9ObaaCNlNNxKAQbEyZZht3ROZC8hTCoCJvZCaPxCWaW0xjzSZYOXZZ1uj2VBn4ZWHAoLj3iGEf71zLKcvlWrrGWfggdl03hbySejD/98NmxZXJlvPPdH8u8P/rQv495A/dR3+bYysyvD6MvfYbtnSVg4nF4ZnxD5A+y5DqFkdvZ2TPzh/vWw4/LsBqlufC7mBkvLrTvaSrdDs1zoWAWrpEAACAASURBVN1l8sXAMyCg/AB4BjqbaFAUFCc81bcAmMU0XDHa1jXSz6wLmY1PLySvqMGO6f2hkaVIcCirD33ojdn8UzjYrVP7gdsZnzOeQeSEY0e5+kgbQGbS6awwOyJSGMdRT4Kjw4ChHA7TQLPHSkMMskIwPM0yhPQhczvYgKsM8gffX/rGN3NidfJxC+IV5x8XyxaPxuYtU7HqoQfihmsfBY6dyOl5wEICsa2Te8UUs8fRvrUMXp5NxZzqmw+/c8HPAAKah5D3APUOMPPPJXDKSd9k38KYnGag1cANA+MARbVPFUXZ1ZUOg7HJPvVjhLzJGJleRyfYRrvrWaFIRSZMEXdQ8OXLrokdsHzqccPx0nNPiqWLxmLbti3MVp+M6695DHhn0MqRD8te433LwOWcDzppg9xVQU/KmQI7mSkMLjU8uVrC4MNls1gMfYMsC23GaDwLzFbaw/K21BiDpEUxMcU2CQMxZwGj6KerMVP0AZ1c2kwY1WBVWuRgNJ7hRCG6BGzOMPrA1ZlH/1kMrn5m15uSloFp5MndODooPss6qB2gZmf//VPjWffOWAJNGku53k47bULirtQA50zbDHQjr963Q5OeBrQa6iY/24h7y6XBNr+ZdVacFVXF3TVmGoVZ+NKJ1AJeVXf+6ilaZz3GVTyvovDOkPTlnV/d2rp31fnNqL8NWZAlhjS2TbziNa3OukzL2Tq8dmuiMSXHvGZ4TYRcyiXNTV4bt1YwC5WvpMZ8Z/JJJyWz/llySiJ3hy/lkRlJl6bd5ihkQIvdRIJpOLvO1NB4TAy4DcZKZH850at+1f5UedNuOIafgg7DADirLIw7qC2+Dbrps8JpJ+ncMQ+fs2hbJ5ZM4UB3TsYCnwRpdMSyDp4HQZtSapa8dUokx8T4RIyMuJJivtyU0JahKTpT4YVTh3IVr5ZIMuAtlcfBc3Gm+ctC/MwSVZY2s05Iy4G8yHYTynDXjG6DFMgkSGUgPWUE8/10rj2WDsbBB0SsfoTR/L1PxqnHuLyIScTo3ffAk7ENO3TwAaOxbAmdF8f28b+9Mh59MmKjK7+ERYsiTjp+cbz6JUezIgp1DZfJKAb0nRd/kw7tfupL+MYZMNoWxpnab138VTp5xIfJm8Kobtq0Pb76zSviznumYzv1Ll8eccGLDoxTj98/HV9v2UzhQyeGQWc0zP1Q/+YUv7wN9m8BXgc/EO981zc1OfHB3391fO+Kb8eNt22PTcxcFkP3C8/cJ847+xBy++ODl3wznsZn/sa/PzhWHr48BX7vA2vizz52XewFHf/lXcxwkN/aTXPiaxjvu+7ZGdvRSwZ88ZIXHRbPO3EPdGY8HcZV194T37/q2ljLqqiDqAP2izjt5GVxyqlnxMW/89ep41M4iove/SEGDMBAwQc++Avk/X0q7X//0C/Huy/+vM0Qv//e18QVV1wRt92+KelW3medsV+8+PnIBE1wxrp9fE5c9r3b4sabNyDDiPkLIo477oC47kePBPY1LvnAS5oBAbK3NuSWy5LEOrTR47SnOa977StjycgTQKyL4QUDsfT4PeNnjl+OM52K3/29jyeM9f3Of/6jXFLXXH/ofS+OHTt2xGXfvSluvn1LbGUVeME86j9qLo7thFg0R52bSCe6cetQfOM718ft9+zI9t1zWcQpx82N5599AZhK51D5O7iXnZ2l8cWvfi+uvzHi3BdEvPJFR2enJBvbYPvrwrin80rTE4wX7OCvffX5sXBoHc5ubcydNxXLjl0eP8PHwdkUTmo9NHzz8hvitnsnoDtiH2g4/tj5cdbzXxTv/YMvo5cR73znK+MbX/1aPPZwxH/7z89j5DoU67f0x6Xf/VHcfT+DMhZ39loKXWehm0cvScp1pmuf7QBzDbNlYNRfYF561vI49qhD0cG58V/+6+XQEHHRRa+O667+dtx59/ZYy27IItrrBacsjrNPO5z+wIAWp//Ms0Nx2RXXxd0PcgKBNtyLas45c9844ah94HMo3vP+a9JGvf1tr4jLvvH1eBJa333xachjITK7O6658bZ4Zj2GkG6y/94RJx+1IE4/8RCcNocEXdVxwJrBllcPYLwJbeOV7dHKQ/AzQrvcjAwiNa+Nr8KYZ7qh1pHxBr+D5VK+B1PL/rRrxd121gXXriXbsJWeCpXlocd072fnV7g23dWJm1frrHXMjtfys+mscBVHLV/h2/k17bmvGBGCj6TYP6awv84SpxhcD5A2zaC7wywxl0izhxfHOZV5livlbfe2GkzjP2wqJ1Cu8uUMFjsxB4Ub3bIj9pwYibEtOG10dxSnyiiTRawy7NChOaT3ewqPpsyqXg0Pu4KkPeKPPGe6DkLdxlPOmYcdrgOYrmzMIHdqElqGWffEcToTdZKXh7JgfgDatBs+CjQg3nwrmTNV8Mlmo49iqkHbnA2pdzdfBHniFeLzgIAjIT06ndL0YUa+p5x4YKx6ZDXLvqvilGNWUoLROLONG2++CSx0xpNXwJizg/G44y6X/BQFga8ncBpPfXdDTI5fhzE7F+I02BKh0xxOAyWo906zNWx25klG3xovRwc61y2bx+KP/uzLsQGH4KqYo5jHMPSf+LvVTLIXQtcoNGCts2J556YRQFEwhWRNhNw/4oKrZdLCaL4v/uuHvxI73PIDBvnFk2xR/uNXn8DBT8SZZ54SRx1zcDzx3YfitjufiEMOOwKjPRF33HNL0njk0YdQcDie3TYRH/7zK2M9DnkQHIbV0Pg3f/dADA1NxTFHHxGXfufeuPTbT3RHc5Po0v0YxVWr1sbxJzNTp5xkOvrz6qAu4zi2HMgRmZpiFicMivS+//Hl2MEkyRGdVT4B3V/42mPIYnu88PlHs0w7L/7iby6NezHi5iuDDUzGv/eDR4g1nQNj76AhEdL+jgz11qkfLDUuYK9Rnp5ZuykW7DOcuuHM0pmZS0b9zBYp0QTKOcMhQVO8aeeS+OhffjaeZCHD4Eh2PW343Wu34gyujnf9X6fGnJGR2Lh9UfzxX14eazeUclATTz4Vcdl3tsbPnD0/abfDZ5sxG/7ad+6Mq2+IeNFZQzjmE1k1YICEsKQ9lzqhP52q8oOe+fCwEef0DB5q3t6j0LGDgQG9mZmkvDub27htJP7kYz+Kp5GPwS79BDQ88fTmeN6Zi3IGrtw/+jffjG3w4CLtNCshz24djz/5+PWxDlSWMTzM4OtTX1gdI4NTcdQR++Nwxyj3vVgPjHJRfx9PmKfjjYN7x8rDmNWTvoX0D3/0W0wQXF1Q9yOeRiZf+g59qG9NvPC0fWLrlp3xp5+8OTbQ7nVWsBpcn/7K4zEwOCcOO2JF0qpuf/RvvxU7aLt54On0z49vXXVPfPeHeNIaqPTB1RGPrn42TjpxLvqxiXpZqXC1A27KqhKFkxrbFupV0pb1lM6uEW/6XEVfr9189awbaC06W9vhmGUb+ucAteblOQ+r5S9hzMu7Jp73hY40rA193vupTqlAF7iusW3KVrytaKkDXFlX5bninlVnlm8qsH3TEVQeaHXr0xFUuHb9lb4GZVeetf+309u0eK+sGrFUsJ96nY03+3+rVLaLTWWnI/hd3ueLfZBHEtS9zEa+6knhrLSvIPJX3xpm+XkcdhrePB7LJ4Zi0TrWaug763GuAwqrCQ6A7UM+t43EsDVlNQLNow2Jk1lmkoUuXaIq5cqRzWLt2f5JEcqNkRzk5K5ES8/ACHvCOkoGDv7mrw52MB2pNBScRWeIS4i+0MEbWck3Se2QDtUC0mFwBAEF3BVB5OMFxDwAIdwAS3YnHn9IfO4rq+OOO9dzmGMoxoZZ3sNQ33YnpzkpetJxhwLP0Jz7D37oTTioJaTvZL9qJO55cCr++uMfjR/fPBGvfhVWLedb4Kc6jSMrADnT6mOtXqEkQjLLqUwYJmkK53rZFTemUX/Vvzs/TjjxZGZ2Q3H3PffFp//nZ+Ly798RJx37/IaH0qxEZgSFWUMuecKvAwPaCNpHYvHioXjJ64/H+O0B3cPxhW/ezwzuprjy6mfijDPnsEd8bFyOQ731rp3xilctpTQO9S4MMuGYY46Bxq3kXxnPYGhf9ZpfiNNPWprLDrfcvSU+9amPMft9KFYceSoz04eT51/4uRfF8cccSuOOx2OP3hdX/uAa5L09Psxy9EUsTbvM+OEP/E4s6L+Lht8R21A6OZCNXBr0ns/iRUvjxa89KY49dIQDTUPxxW89Gj/60Q1x5TXr4vQzlsQPf3Rf3L8KZWZW+IbXnRsrDuPxk/7h2DG1NH7vv/xZNv005VxGVXW7gbbwrSfDzObPPmMfZt1PxCc/8fU47aR5ceThe8fBB+8dI0M7c0m3D8f0gfe9OS76z58Ax0R88P3vxEU/BKrp+Mblt+KQIvZmxfzC110Q+y6fH0/ioD79uavy+r0f3hHnnXd2fO/qu9KZOsP+uTe8Kg7Ye36sWbMqvn/Fteg0o2T5Rhd2oFvXXXNzfP/KDXH6zyyPl523Ah1diyzsPPQARs7qpHZfhSyj4+3M7g5iMPNwfPpTP4gTT5gTKw7eJw49cAm6zDICwRniD6++I9biTBcuGok3vu4cDtrNjXVPPxqXX3F9t8OKdu8994pX/9KK2JtZ4RTO+ntX3RSwFC+94JXMqPfmzNpw3HbfpvjiP346rrj6sTj0CHTn6tsS5mUXvCCOOfYEBoEjcf8D9wLzlbjimvvisMOOS+mrkwsWLYxXvGJlHHrQcrYUFnKQ6sa47sZVcdUNj8QZz1sR37vmhpy5vviCV3Cgap803Hc9uCG++PnPxg+uvT8OPPzkHChK675MXV/+xuNi/8XbckR+zY8fS2f7+lc9P45cwZYCA6bHH30gbvrRLYhOo++BumJ8XNZOWSJddS1PiRfBpm0gKUPtW2nIWv2s5nutMGpthUs71MrrwZSSxmfDlJze9+wy5rTTvG/HeyVn3lUYVGdGqOkzEomYXmnTGVbnSWKCdnlsCnYdprppWf4M3tc6apmmSLko+H+FUHgrlbsv6fC07VB0pjno96qeoChyBDsZ8hCYsiA+xFryGPZrbMcUM9OhmL9+RyzbycCcpZy5OLtcKseR6rWKXNmgmJiIgSG3/jjLAUbPvrhE6yCvH084TY/VWU/loNgBMU+i4G0nnOliA/T2OaBmBjFJbxCv+7gSNOWsmy1P22wAPyLNto/HcNPLUt6ytqWPvunc02foLGaF3gxVAsGUguNaTgkqEGcXCodDCxR2n3Hx/Plx+OHz4777NrOUuQYHcgizszW5JLZyRX8snI8Z8HQje0cbN66Pq66/KVY//GA8s26cpSn2CsG1dRszWBasrEcGZM1RB1VlcCQ+BOGe1hRPCpkcYd0ruvOep3AYzL6+9O38OI/SK3fA/ejj7sNBL+X6mtlnweq3AwMF4mm1Ehx9Jy0aYMIAe0u//bZ/x3LEami4gwZYEC970cq4AYfqspiP2+y753DszcrgkziH1Y+Px+hIfzzNrGsPjOoB+y1gJjEBjRrY0fj8Fy+Lr3/ZU7g6gMVQOicefQKDhptxdUPHsHz5shgd5rET9tmOXTEcp6w8kfzH2M0qZ0MtOzqwJub03Y9uTLO7vNgkeCwyUW7K8KL/dAF0Pwnmu5jBsIx6ztFxPQ71GWY1OzkcdN2N302+f+41x8QJRyrj+6AVZe4/OGdYtrEy7jZEKjByZYXCwZbPfb747EORUX86hyuu2oIDuR9lvz9OP2VJXPiSA2KY2Xcfe3DO2KRvtLMm5vavQhZjcfud92f9F77ihDhyn/W066Mxb5+FceErT4mPf+KKuPmu7XHmufswOLvcFo03vPrkWLnfFlp1dSzZdyKO+KWTkOHGNOwTtPGVN26MSy/bgGOZH697+Yns/T6SqyNT8CQbnlqEGe5T1XEYjEBZ9j//zP1jhL2hK699Kr5/zba4/JoHiLM8fvJgXHD+WewfLUCnNycNr3v5qXHkvtLwcOyxdycO+cXnxZZp9ukh0IXQX37DGbG0/w542R6bOwfH3Q+o24PxtW9+N7596bY0NDvYEx1gn/Sxp3akDtz14LqcbX71mz9g2+IHyLwsqcrzY09sZ8/W/WWPbU3F23/1PHY4b6UuDoJxJ+06VAdr7rHf+8AkOjoUX73sh/Gdy5h+ErajsyymxePUVwdcavebX3ciOvQ4e7rb8nyAKyLKaenSpTFncJz2XR/LDh6Mkw4+Ftk9g05hVqCtnBgvhqbYgyLVrp6Ao2s/uFcXVSRxG7qHWBw5G0/J5m2zAkYb6cDNQ7Dimh00eDVdOQmn4fNqqHkZmfWlwW+HSuuMqwDUW+ov+GYVA6DQX0B7TiVfr4eBtWzasRbvSReICt7qMBs8lrFa/xqekx+NtbRY0b9wsM/uLpSf/tP+wQvkpUwrLPTmj2CY3rQLt8DQ0gkLIFdxj6BzS3b2xZ7bB2LJpsnYY+dojGzhHQQMPDdNcg6kac9pZov9dkqCy68TEztj445nWQ3mzA54fJH+nKE52M2R2DaxI57dsilGxnykjzoxqssWLqFfTMXE5E7OeHB2A8c5RB2TKH3OdCcm2WbZKw8lqXlPrV8Tey5hAAxeZ6mTOJgOS2g66Q3PYvht08n+WDxvEatoPE2RlM386jpUG7MobHGg7iemR1cKNKuOT1F6WrSfwxAnHX943Hf/TSz7Phwrjj6N602J+ZQTDsOUbIX40Xjo4XUsfX09trIaOIQA1JFpD+M0954IU3Z+Gl3qUqcDdRpems9RBq0AnEEXs36DdXgH3eKQWTbN3e/Ths6YXaUKWLLwwPEO7h1plKAbTt7UEHERG+r3UAfr0xwOGmRJYPFCOwtQjRce4HDKiTwi8vh3tsQttz8Zc1jvN+v4Y+ZjiJieMMN2udJ6fMZV/sXbCfakuDLJwgRuj6NXLo9bb306/uIjn4199oo4aP+hOOHY/eLYlfOpz0NGzhB0DC4bb4VmkJLgjNhQRol2RmCIS/eQdPMYjS/KWLzAOQ71kd/hJRpPPIWTAN/KQ5dycOdJaPMw0AIMc3EQpR2K4RJOijPkYMVx33aM8YY49/mHxFlnnsAy7BaWatfhlO6PH167PkYwyK95xfNpk1Kvim+Z4elNqdwb1tNGhEP2X8QhpUdBvxVDOhEH7bci5bIWvfVAztoNDdwBSzDyPOvFYTPnjf04igmcim3noMh9U2V7zHEn5SjTg1nuvZdnYxsDDFPVoCMp7nfiqNbGOacdEGecdkI8/sx43L1qY/zoupvjyut5bKBzS7zkglfl4En2Dz0QWcW98M3GqyNnGtoVA8Xjx3Yc6jBgoh73Z13CVg893KOblNb+cOmUZJpNTdmwSaPACXMakC0l+p6j5tKGRT0dkJay7mMOO4igbccAWjyX5QXCJEbDwV09nyBNIw2OPvZWU78RxcA0y8Wmg28I/RmaWg9tts9oHH3YnLjprm3x6U9+JfbeI+LAfZDlij1j5cHLC3+0u+P9ovY952X91QF4X0M7zXuqzZC8E6/XCj/7Wo1pTRdHTavOs9Yx+1rL1GvNNw6aGWFmnv2nB9C+n1Eo8RTYSlPNr2UqjU2HKytviXvmIKHC1/Ltq3nK6V87OONUKvbhPk8oOVODttQr0s3vBpXLQIEig167JT/ZZ1iDBNnCib7YY+t0LOUg4x47mK3iTEfpy9txcIOD9A6NLJX0s7fZcV8LA++y7sDQQOyzx54xlwOEPk6zY9vO+J3f+t147++8Nz76kT+N//aB98fQXFwatnV6eyc2sjcyzKz2Lf/xl+MLl34uRueOQCC2k4HZNM5y+9YdsW7Nunj8iSfi/Je9OJ555plYcciKuP6qG+lbLA1T35ObnoxzX3Iuq2qPJe/j0Prpv/67uPDVPwuJPZ1J3vnixQ4YST1SIybcWM1rXWEqpQqXeAKX8U487qD40pdviltY8rxg2wJmHk8hDJZ7j9kPTFuYRS5lz/GWeJYt0MMP2yNe/sI5secenHice1a8571/nkbdpSSJqg3kdLobcj8OT4xR0szoIKUsqdMCpUGI+MP3vzHmjWzEQADr4zu0svuc/Ti8HFVrSaDdzfIBnTL7up7gbBvEAZZWywsdeCGFmBsy8tEdZsNTPIflSCt1hjwNoqdNjz/2kPj6t2+L2+56hD05GpmyJxy7fwwNbIjxKU6FEh+Crvf/t7fF0tH7qIN9L06YOoL1tG+nszre9LoV8ZXhp+OW29hDY3/1oScn4ofXPxQvf9GceOmLnw98mWmlcvvFkoQjhmog7auaVenWATo605QP+igNDtS9j5QvTTiN42KClvu5wwM6J+VrhoavLHcXJ0qyQdy2uxRzsU7NsOXGmDGOodQL9uzEgcsxwEecH5f8yVfjhts5dPXy5dRVZoSuCHbycSLioqoBwlE98GqwcVKNERHEXzjKQMTZuB1AMgsCEhtY92yPO/qAuOfOh+NT//CD+PW3nBeHLBtjFspJciSnVFyNsEPnkk0iLXTp5Edpw7HOo7Fg+WgcvGxZnHD4GfGHH7kmfnzHhjjvpT5+JH1Wp74ZgQ7kITaIBDvBW+XCbLlEaR8KOtD7vd/55Vg6yIyZdp92XxlknrjewQldx4rq/h/89qti3pCnfz15ywnuPAw1hx60oeBPrLYpj5Ohu5xfhoR6qrExvNTvitB73/XWWD5wDxAb6aHzKemA0xnx02VPPclO7WV2bEtOxIXnHx5z+m+N2+9lb5gVlkf4XH3rU3HeGds4IHUkMGwaQ5MrPwadq8EVoXL62xZTBiBvhRLDmtT0IkghUw3MVx7dcsDVmY3pYk1DLM4GR9bEfanRjIJDA5xGkquWouIscNlKpJWJgmUSrwRU2kpi0uOtIWGSvnZtStQP35TPeto8ZMkmveLOjiudJT27kzjsGBkKfU0kLxVvO+1f677Sa/32f22XojOYN9WQb16mmWv7wb98eKBJ92L7DDNGXIQzXY6zW7ZxMpZswz7y3NogK4OuTgxywIh1tFKDfU5fw3Kup4Jz2wHdG5nH4ce9fQqEJdkdnViDo3MG+dgTD8fCJWMxZzH9jEHgZgb6zE3RU87ok2aZIWavk+wplkd24MRJJ7R+5nOfZYa7PfY+YB9WdNbEH3/kT+Ki37gIrJPxK7/2K7Fh27pYtNcizr3wxPsTrKrN4XS//cBGnRXQ4VZi614BZU46WyoGRVoKBDPAia95YzvYc2Fsjk3+wpeuyof7j1w5J8ZGduIsdrJMNMyyprONvnjTm94cR604JJYtWxAjjDpEVfQNYWHwqmpJpLbTttm0le6ej5rw2Eo+4sGx/6bRfD3cUgUHgQ/ef282QH/jFH1rkLWWGS2YG+Q+k+jAx+dEO83jFcQy2yUxH3nxauXSVt60UWjNYSawmW6hDNtiX/b1ljGqf4IRzv0PPJb7kocyo3KG6iMqS1iVVXyrHrgbtDx+kEbTRVw0SWeGg3ep+MLXvyL+799/Q7zjHRfGOS8+H8hg/24bRs/HaEpt1u3bS6amF0HHQgw4j9uQJksaNkPS55emmDRvebIr8/zS8S7EzgrxyJodLAHvCY7l1LeMERlvRCG94PCkGzEi4s4OricG7zRO2gNivoTDpUCDXWwem7KW36mPZpbmYx5SlWkcGppg1unjL4sXF4f24KMbkcBS2pg9atr34Uc3JV3LkJmHyZYsFA/t+8h69ncX0eLSuQcfl9N9Ttlh1kT8wutfGD9z4nweeYn45N9fHuu2+LgOj45oWumUtnmVDxhJ1zkN5baBfLhvL3922LlzWWYF74QTXGpcvCBJYEl/I05pKXTuSY1ePQTGgraCzKBrRFcIDjaXsu+rnXl4FcvzDPJ0djrSflcBHCjyKMvSRTpXtgseWpV09vNYgm+T8pEaB0wpcxFmHWKzDj7ZHo1SmAquJdDpIbSHVtEXKOvqhfX1gbPjlLgGYHIY0NUXzkfzyMErX3ZOXPSOV8Zb3vJyDnydpWbGtTdsRs7N8hmlpKfUDQ6EmrMI4Ep6VxDdeE1P54gSV/hKitfKY71WmFq2wtb8dty0Sod1eF/TKrzX+rFshfe+wnhfQ03zKs4aN9/72Z+aXuuv8eeCM78XSpv24r27HED2ov9qd7VVO40PaBOiCrmHKUzabW6G6GtD7NWNMLsbZSAxgsmYQ78Y4VTqnElmpjxnuicTrCXPcihwC45OWMbOAzm4AIuHg2qlYK2R/E1geq0+yDMQU/SpaXR8kpfurHn6yax/42YmVTwCYV4H/7STVZkdvPUMqPAVCBP05wn7IiZrkj4izS4jG5YsWRLj23j8DDq38yjGQQcdRO50PPgQZ1mu/UGMzuNRvCEsOBOSgSEH6V0iNbMzAq3aa1hHCY7Cs+OAMkOWqEjIB17HMMRS4SknHU61Edff/ECCnsym3ADPqqZzYwQxd47C6sTtt98eOyYXsBQ2J6648m6YLlSUWZFjeRulBHjL+69956FYu31FbBo/Iu5ePRpf/MZdGEEPKknBzjjumP0xQBH/6/M3xo13THB69EDW1w+MG+4eij/5y+uAY4Ymb2xMa9p9FMPgm5K2d/bDKO6TL0zwWcnt0/vkR+PufqbkuQdWOlR5jtMDUtbNf3G23GnQTzj2QK7ICsN2LKd7feWiS94+c3js0bweEPjPfPEKZm5bY+P4QbF+x6Fx891T8ZG/uhlHsQ+P2fyAfcNneSYSl7FsNA7cbynUFhp0gPkMKQrhnO2G29fznOz+sY1nZScw6kkL6ROM8KStSBVeaXhn9srJZ2abliR/Og49ZP+Mf/br98WDaw+M9VPHxJpn94qb71zXhcsZMBjUlnJaTsYx8nSSndT7x3/J0uitA7F607GxdvL0eHTTQfHZr9yAvIKlWzoVS5Q+C+yKhcObG+5cG5vhVad0zFErxByf+/qtcfcTi2P95KFx/5o58Y9fvynrP/6oebkUfeTh+yZ/n//GLXHPE/OBW8F1bnz872/kHoIQwQAAIABJREFUoXOeoaWR5HeMPdgLX3kcy7KD8TQjzo/9r+tiw/iBOG+XRWl/9ZdPzggQkro9MT0//vRv7ogf3jEcD21eGc9MnxoPbzoYGu5MIR60zxA0PB3HHM7AQVq/cXPc+zjvepo8PO6Flk9+5se0PAM8UPuxHZxu99OBh+H9qBUMekj/0jeui5vu3Q7tB8czk4fFTav642N/d2c6c0/6aqc+d+kdccP9k7FhkpO/E/vHTQ8NxV/KI8+neo5A/VHuzsbLc8R0ajiXLut1OfeoIxwkRnzlsuvj5gc5pzB5UDwzcVDcsqovPv4Pt8e2PgYuwlMgjT1Y7cNTzHQ//g83xK0Pbs1DH8uXjHLwahH4wavoKJB9gPrbi0cKqc78q+PpwlK2HdKmgMfZJyT2cBZikqiabrlcUYHOPFVKe3mVX+uvad77KenYo6SPlQ503VBpKbRrpJEiMM5ctIV++n27mfrBR52YfT/FaNX06qgBmBmkDTzWIYxWMTthF6rSYwv6KaHWj2vINqvp7WvS3U74//G+R9lzV6Lc2wFR5nJvio2MPmSl85zLMupCXnu3kP3ROdt5vpTX0c3hRQ3LJwZjMXule27riyXrmQxtZfAKfG1HcatHdYUyl3k1wk1QHjq/reNseQ3TZiioDm+IE7qPPvEod7yKldls/yDrPJM6VOCH2Rbc7MrQdGzm+XI56GfU6eBgZGSMSZ/ncpggsJ/6a296a7zx9T/PjHcq3vnr74zXveK15sS3vn0pzpbRMfeGKQ5GSZWOn5Y3aZfQfZevRMuUod1JMskvlFKDbD8wqtM49qh9mZHehS/ZEnN5j8AxR+8LIauAtdNv51nLhXHZ9zfFFz53aXzt8ySLhhGCHTZVGeej0orPtEH2fV5wxoHxla+vjqs5uXn1tTfHXPJkZ2COYx1fasA9y6UvPffouPfOe3OZ6hN/e3niE4+wjtZdSpTe8nIDr7gkDIjPy77zXZfiGC5NowRovOviSzjIwzOSH/rFpEM8GpxecJmABiNduvuYgTv7oUvEycftz4nd1XSqqTj+6P3p3GygMUv2Af/zX3gCL8D4Po+ITManPv0jkWafk1dfdSjXD66KeGDVD4EvtPuIkfSffipLl85YoPLwAyJuup/Bwz98Kb72WdAD8/vvOyRpFcswh6hcjk7aNJ0ulyR+a+CgU9YEXmbOLzn7yLj79kfjkUc2xyV/9JmsSxyqSOpI4kHxEJk4RFNVx3vmVfHoY9D8udtpu9u7+Zb3/MAFLzqC+Z/PRo7g5CJufQCn8bmvxTdof+l+z3veEHffdWc+w/vnf/WtwgPpSnuvpRHnnL6SdYK17NEewUDs8Vi3rhMf/djXEk65OScWD4qbtFvXALL+pTecw2Mo34lHH+3EP37x8njLhSew71qWe4tkpb6U1Rk88jiPJ32RdfbgAz7pV36j8sBBLp4SjReevoLB2o2xYe1WXqf57Wx/6y9G0Tlwue/H2dFTMzI0/Wyce8bRPKN9dTy1bir+4XM3JpzO0TbiMVvqmQD34fHgfY/k41if/cK16I1tVT6A4Jw5pAG8NInfPWmtWD9rxR2cqHQYPGD1gtOPQs43xZp1O+Mzn7+ptAlI1ONhkWEQh7kv+HEwxD0RKaDPk9//yPWpI/ZPB0CM3+KUYzE66J+6RAlSxIdeMIJwppDvNKYN6qsCza+OoNqRtCmtdGF+UhBex1vxVFjju0sr9cjgzFDtl6l1KTiZbcAKPm1ZsXmzcQtWeai4arzCduksouniyrINSQnb5Fec3fLKdFfSBftXCba9KtEOkt5OEwaLnYnyD9OpHyPo5XwM11yWNkaYido/R3j0bZITtk5qhljmHWFFbe5WznSwgzcXpzvkAKctAIxrrb7KOp+JcRCk7oPHPc4BR+nU7VLwFHr89Nqn0c+p2LpjO5MHtk3YM/UxuUns8dPr1sbShUtjeJSVR+GdAeP0J3hX6sAkr6rhPQYD7A33cdDozy5hG/ISecKVuhrHtuEXv/w5lnk92NqJnbxgYZCp7gQzWZ91LUG6/PRCzYFGlTbNalc5ijJZiZ+SRxfO0s74xoa20PEGmNb7xhlmC0MbYQaiYdgXJbz8pcfH2acvjDk4Ww5XcRp4MC5+xxvy5QSlg29IOO91MGP9j/HihAPiwleM5YPpDkZ4YoAXKozE7130Gp/zTbgh9qAWz1nDOvfpcf4LFuYD8c7eXYJfcVjEL/7svgiBtYUm5AgfxlUOXGMaKY3VqPUCYz3cogi8aYnrGJEBn6OVbyE8/cthKmksdJf9Wd9Sc9Deg7EfD/svY0K08hCWodOhoUbgmje6Jd71G2fFi88ai+XMvDWoo9B4xKE8CnLhspzJvfmNh8YK4spHhdoTp/Kq85fGq156UjqWEQ6j/PxrT4iTVg7GPGB87mqvvW2FjWn4pNe360izhnBwyhdWyKivcRzKOqRbPkf6nooDl62L3/61/ePYg3mhArTM43PYQRG/9uZXp8FlH760f3YW5IJyUZw0R/LszvJ851t/6QAez2CphOVjVkA4aUfbwsNvvuW4OGx/nl3kAI77xW949XFx/BHUAWEMHvPQ1UL2i9/+K6fy2MpYLKW8M6HFXM85dTTe/pbnxYIRZraUXT5nfbzjrSdkPYtQMAczeyDnl5w7l874FA5PfkjHBQxyEGnZnKfirT93dCwk4/57JuKyb/+YGZ6dgdlD8gJw6jGdDkfxKz9/UJx0FKdbqdtdiPkI6KiDI/7jm46IlfuzUM4Gy9J5O+Mdbz4hnnck+eAFjEMR0HDOQk4ur03nKB2+QcvhpnvFHopaRD9425tOjRedNhp7oL/anjFkxKSUk8jzoP3p2GNkbfz6m46PFz5vJJa7ZIsc2KLJwdOF7EHP4YStztfP4PQGjIUrLeyfooueF5hLuh/1Y8HQ1vjNXzw5zmMQthRc1qeeHUZ9r7mAR4HoL3Po9+nM0UsHm77ysJ9R/c++enmsPAjeUCTPnezBgPylZy2OC846HJ3iIBTyc46YjyHxaIHBQVWO0pErVakcefW+xmuaxnX2p84029cK42yvoKQgQQdUnVC9mu5w2f6sTqbdUk8dBTbTpzIb1TgWaDK40YnqsKGygc/ZkAOMpp7dXcVQ062z1Fvoq/HqBIzXUJZKEao9EvwzQ6FnZtq/fEzqakhzVyNcs02QTfJL3NUYO2J2I9ucvCEic3GiS3awN7qVpxU2TsXeHDxczEn1hZwwn//sRAxzAG8BM1ZP8o4wCxzEqbndgYHCFTIow6h5LZZGBwpV2UapTeQ44O3Eug287a2eicgJkwcAN5Ib8dDqVcxA2QYDzrbws2WLM1Nx8MF9eVbDFZMzT39+vOicF8cFL34ZDnUwRjG+AzpSBgA6SwfiO3l88Zbbb8GBY9HHxzkbdFKc9/xz4oJzXxIL5yygD4ITXO32lo78+TZvVLYS2iJukvJiflGMojxOtHk1HC9vz1+f4dlIXxXo/qCjaIYPNACvQpvmgAr7k5Tkj2UxN6lxOnkIiHuFSgHAeUiGUYGv5Ouwz+lr9tzT9DGS8pNaOnKNowYBo8v6uXME6/exlul8bZ8jXJZbmbXo0HlIhYZpBgAY3nzOlf01XyWXe4AYp1xHd4aRS6S+Zk2d8VBT/dUR96FY3O2jHmZd/jKNS6m+9g3kkM/+Kyd6y6sPUZ7+ZxOXe5cuG+d7Z3nN3gQ/N5Z7tNTu7N5XG5Y3AvGrLeS7L6d8naXLM68HQJZu0Csi5MFy9CTv17RjeuBGJ+IsunbUnOk3ch20LZCTh1fG3XOFvnSMzKzzBDZydf90gnax/CRDomc2DMb/+ONPx9449Ivf/rKY33cf9fCKQw5RacyzvaAFs8ySpa/MY8+Va3k0yWEKr9SzXZJu1BqFVsa4F2QA3Yzu+njl5ChO3cHbBM+PTrAfq+x8uZ8nWX3lYXndneNgzyhbl+07F9nzog/axcc6fHPPOLhdzNbxZRnaTbrGgxciQG++eg98/Z5wBU53aMd0HDytXNyLBa/tlw4DY+zPwLlcPYxu+VISJa1ejaPHO9kqEM62cdafqx+Kg2BbuCLhoSHtpnL3MaxxZOSrBydTt90z9dEbDjWwHK4e6fBdvvYXnCbkh5G4B4pcmSjzX3CBUPkM5el4zYWxOWj2wuRFxy499kVl4mM1qWfg95SxDtd+4yNUOhz1apB9WjgDzr3kOdCwIOlw4XKYwYH9Z4yBk4f1HLFLg8txqWvE1cndBfOdESZcA5BOE11op5lV49qSel9x1rSaXuPF7jRQ2g1CdQJp9BU+PBgqrDhKeXXA0Ng3HWrWXbipeArMc3/PNqDPDfnTcn6avf1p5f/P5KsHtvs0jsp+MszW1Tbe3fvE0JHx2nd8O7bvsyA283KQfvq3T13QS6jY5Wx6FA7Fx9AWscS7H+/yXsZbSOaynDuMqMfR5Ym5vKhhGNvATGeUU71Lxvtj3mYHg/RFl2ZrezGqdmtpJ9dnaZ5zfvVN8eoPfZCReBlJO/P0ENK3r/pW/NyvXRjzlzBxYYTeYdln41Mb4/57H4jjTzqGvU4OEg5KU19sXb8zPv2JT8eZp50Zb3vX2+Kb3/9GDDHK3MSD5XfdclcsHdkDXec984wRhwZ8bzvzXGawvqLQGe8Pbrgi3vALr4/RBay0HXpofPkzX6I/+ccLg/jrZ7IyMH1/PPXF/xBLuNbQXfKtCWiZ2t6N2hlLmKmoCjUNC++sLcurdjiUVEmrnXh5jfBY/yPk01iOHglFcRulJp6PxiQsgqAzehLVhp3Tz1ohdWjuU/Epnp1E8qDJabiOeTjW8Hk618bFb9BolkVE6qEhSidwtqIJYX8vnRm46zKD5ALn6DhHRxQoL1bPShPfsOVSNixpgL8YVOC59yRvSoxy5USajhTHC/48QYwBG/LdvHZuane2LyppcwAQvLpvLBO4RU4uhvTkLj8YxniEpiSd/4JHGGVBzRiXriGT2ZS1fE9AGw6eJAcJdoZyqAcDygEnH22SzqdY0vzqpT9OfCsPHUOePvdhsPMoZx23lMu1ODXWLAcWEpIGzaztn+/4VA7w6lIsb8gFh+3N7EDauErPSDyRM8ySRzK4SlnZcS5ovdtwwB7SUeKlbGoOt0PpKCjmieCszxOtHoh7FJ0qtPhigmx8ymel0OQExlWEYWZ98mktppRAuyCPXMZsyuRpYNpvlDZK3UXWDgjU6TqbyridXkwAKXcPTzAMYi92bdaZ07+shDZXFgDbf5yJBo/cZJuiA1CQUKnr3CXl6ku2AaAM/jwRPIZTFsYWyb7AYMD6RhkQJJ3gF2e+tBw8w6xcJDy0qXfKVKnalr5neB76ZSjtpvzUVSDySgaCS71MuSRo4iu8FLmaqgOlUAEwDo2lXxWc3YzkrIJW+RNnIJ7vFAdF1meBet9DK+akLfOoQzpNq8F40k5b5Rt1kJqhwEkXBrlN5wzcFcs/54pMM9hivVBogD5IS/VX/1PydaBfy/XK/GvcSVtPelJgf0VefpQT12ralbm2IO0hkP20+SjLuHP4FY8FzGF8ocKGUZZJWfXZOkY/QceWsJS1k1/TGKF/oc4ibTTACph/qeP0W+2vr/rrBeyy+gqW9RvWMQECJrus7cqhzjkjcfNtN+T+qC+e0euob6VvWo5+yNKPetXhuVZp3slLvDssb2lThpmdTqlzLnFSz7j7pDyHp1OdZgAxiZPd5wDON2zdFFs2aI/GeLTsIGwHRGRfmNne+fNtpdEbwWnQqZSvZFrGMh9mFUINpYxCKQZNyaczUlmAE0caWIcAdmLrFUYUbAgXA2MiTNNZ67IcEJRF4sywZNClm4LbmivxCgMTno5DA+FjJE0jaIzFT7l8OYUdfEZwdG6LyqcZ4geGfzepM6hFmc5FPDSURlPjIY/lkEiBLb/iQnopCYQdF9oa/gu/Pg4BnfLqjBkczurltV/tcv2DJYYiHMq70cwsh3ZOPNKrQ0xNTKKl13oIyscVAYNEgL90AuVIVs6+pc9ZFa8rxIS+573fZcYNaBaCKm7EsIRl6xed5QP9m8nUSEqLhlU6lKkyEFhaadfkp0FCvnJJmVNC6Wj800kKl46P/Q2cuMHfnlVts/LESl3O7PR41ojgBuxkODMHQnYMeS0jZEUmxcapyTbKUnQYTrZa3pfgZzs4SFOnG2bzCh85GCRNXU09s70QhDPuxEdcR2W9RXbKn6h1Ul+O0I0mTVzTwSIfytmZyyIWnTPbzfyis3kymgayjexSrnZ4BjFlAa5BfjEmf4Fmlt5y7gMU6eISPl/1KC0sWblnlCs/6FGHGUb2pXQY1olMzUdS6pt7uYmlkWmuFmX/gT+MnXz4gwlKKH+5pgqOWg1FJrDd8Jk6QHqKhmsxZEKW0LMF1SZUSMqkfAtc6S8lr51ubhtHgZ753a6zjaeWbV9rydl11PT/09c60FWMhTb10jao8Yz+m/zKrghltrW0zwj2Ff5MtS8YlOkks8xJ9tA2sReyjqnqplHsAkupS8ZGY3Irq344rkFnqJYHvuBVM0vwcS7f9Z2BOvNpgybzSU70Wt4yKU/2p7ZjRx5YdT9O0S1I6uCQkXbcraQpn2vlXnw+8uJ+6CRO9a677orNe3AQb9t0nHbcKao8p4LpNxTSsXoiWNq0v2Njc+P73/9hHPclX2c6EAcvPyRuvPampL8hecaFaRvUpmLrBMzTUCGhRkimpCJgJKpQ24LQOdS4V3ElfF4RnB3auVU6KZGJn0vRK+7KSDFHpaYnOQq7OBwNVoZ0rpbVMFTiyEvvoREseLNlmjJ2/pyFSktjoPI3NXVGFW/Bvst304bJG2Mu2cr7Qrf1N3xLTcObl2qwS3lg8sbHD4ojSVlRxplFKhX8+zBXX7Ocm4TQknbEMsigXmDSkYOs4bJRYmPUoSEkZFXKLRuSkaA8oy0OShwleu+bg1awr/n4U7zDl8mxzbGY1eYjDhnKQ1TLGGK6dKuIdW699tAoW4czMdtHmjS8AlKzImmMb+qBBCG3bK3UhSIR4dxn7+/n5+cUKslNsYJDNGJN2nUYLBVDRA+nADh7Lplmg4jAUS1wLndatjo290WUZV16pBgw0u/AJmsSER8xGnAk0pQDAGlG5sLCSztIXrYlMpWf0tDiJYMwCYC/WuRyuzzmnh2k5gDKNlOatIuOsuCGRvD0pcdTxkVHq1ETStTWa5v3J02yIHLyqMTDh9MsTxtyNkEBazJMqu/cCp9yB96SDtZsS3+/xk5p+9Z+A7Zuv0kk+VXw5R4l8ar73QFtA1jbVNVIh6cu5aC8YpLiVsg2KLhNrXKsEDXexQt81Ys2HvfIqkxKWfj+Fwm7r6fIp/BVeBCOAZcDXZIdgOag8F+Exn9eJepQ1b+kHUFX+WO9Epkzvo77jLysfAuHUrYxF9iJM31qEb8fxXULE4WFvE5wYhMrK5TX4U2rC+o/OLKO5qr2eSBonOVgZWRPNdh3J3gUZt06V3Koj6xBnKOvIxzkAMQTOFo96Dh7ncPDzDh5tnUaZzrioQTqGWIZd4Ln+YZZ8t1jr2XxK2/5JdakB3mT0h5xx4138uMQ1zPJeA+vGF0Q61gS/vrXvxqP8Isu/sjFJCeVB+gfeyxeFuO8oWgx70KV+jLR27XN01PMVMDkoXzZWVV0wu5gipB1mnaOouCloH2TyrI1MLwkFuMMrvRISKSgLeDU0VQDrCbY4GylhVOn0O1EGMkUOEhMT5wYIAPStnP7U0MGG8NOXUOZAQnbSiSWI6EGSKWp5Gm6k/c0SC4zoEpkVkNVOozcG6pRFqbgV/j10ROXmRIKpclTcuSlDK3PGZ78gaMsBlQKskgqIesasNfUAZHlB6alHVVUsaUii/mF/BNfoSrfKUXcvdU3/+KZ+U5Y9y9VaPcA+9mb9PlP9/k0+v7sWaFRmkSV2Lk6yyw0lbrgibh4lH3pcYX//nQ2wjJfS7q4w6GLN39WzSJ2EGVsWQPXHNWXW76RNPzVNhTOAURBR8XQxVfBmTQKX/CSUXCRUHnINL/AK01d2VFBdxWiGaBk2wApjS54lzaVRz7qAyEdHPpXYEsbZDsm79InlLCUt2jqiOXFq26p16WDphMFdymv3qgL5NPmdqdSR6m3yMX+UdJL/xSIekibgmeoShxFAxodURb2l6ZfTCa89Jcl/ZQdhqy/0bNSpzxAu+0mQAb1T1xKdvfB/Apdy5pm+7ZnlbV0xee1hppmPO+RYM2v1wrr9SfR04b7l7unrWcE4+ieD0dmmJ3fJP8buNR+jpamzO236mOO+bj3pfL+gpW61mG2uIMffuhw1H+ctxVt4jzM1sZ++7L7YU40jdAn5owwkN7uoM2+UIIeYhqdsD1zSdfmV6/4COO3u7fr13N+wr1TdHXh/EX8OtfaGBwZjocfW51dzNmrTnVsmH3OIX46NB+KR9XRZR3tJLPYIR5Enb9wHgPXoVi8zPMLE/yIySYeG7wx5i+aH1s2buO8C+t4wO2/1/44YQ4sMRKQ98k5vKON1xk6622paMNFuTDsnt2gpcPmyTlKVSfQK1WMQCq3TFM+LxWPTsPa/KRnYtQtgEbDuCVgsIgqoym0vEu4Jg2mxJ7vZaOsJ1Y95TjBjCVf2M8p3DyslAbIN1eUpTLT3CMbcIZBai5BNqQk5qSp8Fw6ZMM/ddTQpk2Kk1dnDwKIK+8wUCiMbwIp/JFR/gHq4cqyaVY0+sUhm6tNNuQ9fHdc4m5CoYu8TJcCg0bQw1JNsHzTqonDqIZQCItYNtNQXqMqd7YVyy68C5MfGAPOwQiYsz1YLqVEotTgQmuaQwCkQ5l68GqCn/tSoT2kUA5vlYFLpSUrBdoViZy5UbcjTekWrcQUedo+Jd66ZHt5HD5p9iv1CmZJqyGTMyK9pCejzZWBlMrv/mnCkd+DLxiyfhpAcpy5uYrim4xcdvcxFGdpxTE5Zq7tLj47kvGCsTg6sOgprcd6uRZyrFenpn6wsMrSrMvt1mU7+Puy/Qwu3PrIvajc2xziMJ4zRd9izSBHXUaPnec7AKl8FP0ofFpZ5VM5J72KQrlATw3WWWFzBg/fvv8336gE/aPsSbvYVWbjlILPDNloSqppg4yD2sGAYCSX0KvLeJGBtPXSC91gom1qKG1RDHamtdrZeJaWF0IOxJr7TPg39dXIqEuTcXutLxFQHmWFY5CZqc50B4fRlOCoA9hc9k/wf3NfucKnHlWd4kbb1Y/zckXEgzyT6IqHDjvMEj0J7Cx0LpwM05aD2IEFO/k17O1oP282mh4XvgyqHIT73lxbV7NsPLcUjKTUlBxyJG5f2vis51/QZPRnz2V75mM0Hli6++6702F6+GkAAnIWDJFrnnkqe0Q/M+SdvM93zihnRjipPkDcpV/3Zl258+rrDOdylF+nvXPnDl4teCFPKfwstTp41zZ6ZsgT9mwWkT88yMpTT/mhs4TS6jXWXNPhaRxaHVLjq1J4cnMyf6zY04uefMXLk+YJ2mSebztJ7TzZoTSQCsnO4lv924QIawezo+SVVvJeQRqyYytYzcpIvO8D11Ofj4Q0S3Di1HhjiN7/36/nVkadyZWRjFNzZ6UedPGk6MSkJ5N5EN406jPNN+8UY8dgAHwaTT/OHKxLfid9+45v1ml4m57mR7o9KQr/ni4t9BYFcKaRMgRHOjJw5gzOpVy4sGFcmszlyaTdcjONh/jS2KRioagMJDwJOslp4Ilp3r3LoSJPezrzUVIpb3g1lHtknrJr4o088006OG9PpdZ3xA7627Ck+U7d5A9yUqcTG3XTaTSgmutJ5PHhP74ZWeAcoD2bkiab6fypU7qzI8AJnUyOla0npZWbb07KD7z4OkZMOrLmtF3u35XRuzM42ynl4MwWHOqgeuCPsfsbse6X54wL2qShyjlJb+ivskzeUregj7ZQ3crhokFeN3YrgwVPwjqLJg99KTzyMhGcoWWtXwmn0yReeFZX7O60zzQ/dkC7jKMr/ghCtpH6hTPUIaqzf/XXd9OOo6kz45idPEHsKWbvad8JDO1H/uquRha1PSG0odurTkZq6sqHbEofAtbc5Ke8qaoXL3pIrt2rkal8feRjd2S9pS097U4XhZ9eUGOlQ30k3f7GR/0ufJOe+ZWGck3aLNPUVegDTdMfZ7RFw1sXJmuDZ2q2XoNUWN8kh0I8laxD8uMpaeMTLHX78Z4HNshbkvfqivvuvXJLYlu/efRb4E0veeIrZcqpZ3FyOh3N3V2Q58J3kU0bpuRVGapk0F7tKQpmC+6k7r/4pC+5+afgF3utp8ijV99zpVeImfA9umv+c19t7nabCFnj2scRHKiHKeeh1/MYBC4aHuO3hUc51z4ce/Gc537j/IjI+FDsvZMXOxAfo+19JMWTtAZUI/UodUlxISepzdUqdUJdM84fNfNrU/x8JrNFX5p/2KEHZz8c4VWsa3kWVbq28bq0ZbxCdIKX5OhvNj3rExfIXgPUBGLotzNhho8sGathvj94+05/rIQfOeGZVUgkYP/plZYvMQYC/KUF8hnA5whwZkdpCG8cqEsyvVCUOrsmTmTN2r64/Hs/jodXc5SC/reY5ytPPGExD5cfXIxmFqS8SiTexvHlPh6NoBrSy4DySjdRoeA399UgviGBOx2i8y0Zkx6dVNMQOjBfqk5ZZxO5B5ROETw0nAY2ZwJohDQ4s5jEAfjYyX//4HXxu+8+l+UHTldm+rJ4/wev5L2rp2Oqmb0x8/W1cxSEJh6Z4FVz7//DK2LPPSPe+qbzedEEB3bgbRuPJ/z9P/4gVj3MywouPh9Mq5N/f13GWbFvTLJR5C2dey7xwAkHepwz+qajSy75Ufzuu1ZS1l/H0UBqpIvsNURadw+N+FCKr+n74CVXwUeiBLcnZSN+77ePAcZnZqmHO+WUM1VkLe/T5eGxzLdMCUW2RVkoiHHMdsjytEEqsh2/1JVLsFZAvq/c8+UTuTcORtJVAAAgAElEQVQOL47dBvRCeidgEox4dgrgNay2RrYTh6J2TO8RH/6zq0kHG+TOoSmPOHSQFzkcx6ivE3/25zfHb73tGMqXw2PpNIH1YREpsn6dz5985MZ4+28+jxOq5TGWOvuXP+dyZQkfeqkoHa0NoX6BgwaCMWalyFyZOWMoXcdVDtrMboOj5pXd8dH/5674jf+0kuePfXxKh6PLKqsT6VDBoAyk6fFntsdVP3ogf9fUavyxgxc+70DeYY2jRmd03vPZrxbvVh4huPLqm2PVakb0bBnttUfEfvvNj5NOPpVHnZw5s3cMpPQ46zQUDmxj3Yudmm/qceCUhpJ7W8jQwSpoqNQGU2uZ0qqW1LBIt48b6TicOXvm1/5DeeVGXg4hUk7WY/uSzqglByLIUTU15K+KgMV2t2THZV3I9vnaTl3vB07RW0HuQXkLJSWoP5RD/00Tj3ZQ7tWglAX0+danv/hkeauW5eRMlP7e8K+++fT42CevTWnJwzJk/eLTl/HzerxaDgf2V5+4CUdGNRTiaYg47MD+OOOUlbwMgHZucDogs16lxtvm4m2/egi4tQmVTvPUG/sQd+p+QjeEKCsqz+fd5YFkcSqn7BvEPTbjrwmVncLyS1q2YAniJjRbQLaUXFpWffNTABp6UmYlL/Gn/lq+Gn3gpcJ00qQtA3S2eSqJM79TttSbV8rZp6bgV/om+RX7UfDNQ4EWcLhnZPO2GGYG6vlIf6xiHu1vDQ5OhzFaI5wA7td4qTMSar6IGnrKbNESpb4eJfJZPmueehxnx3MGdJixMR6RYfUma7ENGptzxMoV8eSTT7E7xox2C+9FgFqXfqtP83DSTn6nemoH7xKe79SmmfzIHx8nD6Ms837qH/42LrroopjH8nCeP5FUZHbIXgfHtT/4EYoJTY0oe7SqhzCXjdRO9Z7COo50fumgRjm2PBX/81O3xtkvPCJe+UqMHhJ59NFH41p+2fns04+lgyp6gsugzHYy4FBL5zdPJ+tzpArWqT5pKkTSUMRmawnvTEUaPGFp8M07zo78vdRJZgJ9dBBHrBrqMtNzZio66nN2AQ5DVgXjiZOZUTlTuYwlYZ5vxahO+pwk5SZ53pExDY2M0fRRDUrYtD5rqa/YxGOnjzy5NQ7f2wPTUzxkPMGbcCwnPRwEAZfd3xmr3UhzOJW8lodMnNGKTwfp8ohwv3XRefDwDKVUUt+N6wwL2eUzpnRZlLEE6TA/4p3v/Hkwa5zLb492pp9hoOByIid4p1APRWqXdWmJu0KXyxUuPdlZXXYsipu4mfkp/1RjNZw6xa/Jlh+tYmlVNvsZkDi7gsyUsVjzOdxsd8pwotUBgzwaKl6Ps7us7EiRBz7EGm/n5/F0Flv5WaU7brs5Lrv8prjgpS+I/8SLMCbzvbbjScE4Mw4bwHGGDmIqDZHPW5afwvMENk+FQZM82cp0Fq5l9oRcXLEgeB7Q2nPFAvecv6+bRssD8q5QwC1640zTTqiT0fH9+18/jZnndl6uwGBL2WoZi0CSP1vO51rX8Eq1L31tVZx+5oFx3ksOA1t/rHqQ3zf9xup47SsP44UdPrbFQ0uqCtRc+u2bY08OSPzszx/HSy94aH3NY3ETr8M6/mQcPVWURTNbQX3z9ZdSaLtrkGhNV1mSFOSdp+KJpCxsS4zOFIMD+22jQ0rGh538GNR8ZcnrVXOmtoPXMabrdtZPYC6RdSmbNMI4WPXe08VlsER1pEiLwQFx2kauOptx+iiMoj44I/vkDL1Dt7At4nMJVEzqJZP4YmRJkc9iusVuumWUi89AR7z5LRckHXJlu4qrDGwifvktr8kViNUP3sGrTlfFG16/X8rTk+1vfvPLE9/2zWvj/rtv5ycI74rnn3OuQ+j4lbdeSDu7leTWChSzHNvhJSIUmxHSYfrIGbI0rwzCuBJxoCFFOkRfnFFsmCYZeTLIcRVG5z7h892AueJiP8nH9rif/N/tvQe4nsdxmDs4OOiVAEFUohEACYJgATvBAhaRFGVZsk23q1iyJFpWbN3E11Ei5+Y+98aJFcuOE0WybMdRs6JiWXKuzKhYogpJsIMNAFGIQoAdBIlCdAIggLzv7Lf//5+DA5KSrDy2n7PA+b/v2zI7Ozs7szvb4NdivXKlv/XQyFEbQDpUNdMang9tOvlb5W2tu+OgrP625Va+pyzQ7iiXeQtNGunMz45at1MNQOh0ysxOV5Q47asJ0Iw7lDzHM8AZDwON5UD3MewzHcbWGaEaX2wHyjPgnUr1iB0H80EGwoJuR/G9yAhzK+XrmTV+WTDDI82xIzgA/xiHQ3ju9vChygHknIpV5U7jGjfuZK4Gpb2S225GqMqoUcO5Aczcyf4AYdMnz+AgJA7ZH30y4dAOa2bym/VgR5RMh7GndfRJI6ObA/WHcwzgEQT9QU5JGsIIQA53+iFxK6i1ftk2UzCuBStsbOTyp5ASkSOMqL5/5+1x6cXj4sJzp1Nxz0O6V2P+7IEx/7SraODD499/eGn8y3+xJD796TvinyGIoFbcedey2IbiMX9M6xzEfX4MYym15rS77r4XIpXKlL433ngJCI+JD//+d+Kmm+Zxndb64DpVevgRb3nLRXHyKR4yEHH3A+tixcOPx34Wo86dbdgSJqeLoLAcCsVP/Nm9DPld9hxcWD0vFsyfHv/hD76bCvDffeQrmCgiPvSvrojf+8jXYeKIf/8RNv5Clt/90Hn8uqG9EWA+CT+XC8UffnhVzH7LGRTrcCznehgvWr+DBmsEtxr8Ceazrbs3xlDyvPGaiZzpOp2ggXHvA8vjoUe5FBywU6dGPPUM95b+9i/FR//oy/F/f/BCFOGAuO3O1bFmLcIKGs2awYk6b2P7CooVQgGDMlEum8IQrhAbVG/HobEp3F45MjRuu/2xWLMOdib6/DMirl1yMczRHX/00XviN3/jyvjLLyyN97z7yviDjy2NheecFI9zowqng8W11y6Inayee+ihF9LUcf11c2IW5/1+/GO3x2//8wtplvbyqDtGBn/4Xx6K9//zeVZr5uMCpT//zAruIQQvrM9XXzU1zp57Ejgzh+0IxXnw0k6AIDuQkNqRziPjSZ4HYiy3R4w+f1b8+WeXY3ocF3/+x1+L3/o/L4sDHNZ/+9KHY/V6U3IS07yIJVecAzmHxMc+sRQlEPGfPvEdGjajiN+4Kv74E3fG+265JG79q/vjnb+yEIHeFUvvXhGrOtJfsfhsTj4Zzv2hz8Sddz9HzzViJlV0ww1LzALUtGRw6AUdk+9w0fmkU6fGnd99Lj7wfnmidPyMpmK372EjVJgpJO9/aE0suvAUbqwZi8/TRouTzmBK5NDBeICzrn/6ujMRsK/EW64/nXIeiue3RFx/w3kxonsvh1XsjQlTjsXcKQtYyFE6Eo+t2xIrV2yKXbs4fYbTi667kpHuyaPI92B84S83xHa29zKwiisum8b5zDPik5+knm+hfOyXVTgdpqP4p59cHu+/hWvtEAErlq+K5auPxB7kp9aWHc8FCuRqWnDEqg1bY+NyzvylvYyl+q64YkFMmHAqMJfG5VdOixUrn0U4MeIj7OrFp4KH8+jH4uFHVqe/gsWO5WWXnYGQG8Ko+/m44/4nWVlJ+4Tfr7n2nFj35MscJfpU7qCbPg2/ay6Kb39zWfzMmxFu1KU7fb/1zXXx9rfMRgB7aIsqTmcnEA60c984WWrEUa8ndBFdUSxHu7QyDEk14l7cbhT/gllj4tF77DB4AIlth8vijz2JEgGxEUfjJK5J/ORX1seFdNqEOZjtYiyt4Xo7zmRmLn0Q8LUNUTr+jKECUHEPis9/9Yl4GfnDGpu4+NJpMWvWrPjMZ+6KKy6fEitWPZ+yxwserr98WpzM8VVH6UQ/Ao3XrDkaHB4Uw095JuWOHR1djuyRFZ7h/Kd/sSLmnj4yHt9QjnS97LJZ3Cu9i6M4d9Cmg+NZp8TcU7lXmva1dNnjbBtJEDFndsTlF5+JOXMQo/gV8SvvuDC+/bUH45d/YQ71080Vm4+HBwvZYdN6cMVlc+MkZEDfc7iWVbh2VFWmduTwAEdPRxqDGWUcim3czldj/H4uXOQGmaGUJVdsoJScUrGNNKl5Wk5hqAfsckhPHfmAT1o1fCLACk0KveWtI3YMrZkDdkNGgxcDFu5BfeUgR98jML3mzb7L5EnT0S0jWZDEQTbEeeZZTMTU4IG9WAU5tH0YinH77pfiGw9+i4NrRlOLCGrcIHmH9NIt9QflnEmbeuUQt05z9Nqul/fEPq56e5WR+LjhWEYtCx0mce/tcoRaimPvHCoDLJWvpeQ/pE9iKGg2bVZQz0HQO5HuSUFGYQ4C5A8fYSRH4Tc/9Wz80/dfnULnnvuWIdhGxFvedl0K4DVrV8XffvdhRrdvjvvuexDBMip+6m2XZR6rV20g7KF4y1t/Nhvni9zk/fM3X4vA5VJqDte/9evL4lff/Y7M8wgTzO/8letovANj2QMPx/duvz9uuPGnLEbL/fr7lsA4XkS+hfCH4wzOJPzQB98av/uHX8fM+m4OjtgE7kfidz70C/H7f/iV+J1/+YuQaSfFfYFCCchK9FkW9Zy7cF58+lOPxa79g7mhYygT4XvjHe+8gg7DpiyrvZpb3reIg+vnxOPrn8Esfl/Mm3c2QodNx5zr9t53X4xyGcpE+d7Y9MV7cqRnM3X++e77lhJnVNxyyxKOwHM0wt2ZCArpaZWlIpKZcYpw60k/mcae6NK7H43RY06O973vAspwEGX/CLckrGa0dJU1ihVha7zrnYthVs2cNObh44h7MbfkPBdfu/WxuARz/S23XE+8p+J7d6yLd80+B/wkp2O/IsjyxCf87AgV8xWYwB8q6cOc9LSW23ZuX7oizpwzCfwZDTpPC/IuQKhbppKsshVw7DVbFjXuUUw4TqtYxBzxMwq+l8vcR7Ki7r3vQZkhxNas4mznBx6LSy+9Ij7wgRviP6NMf/M3b4b7dpCuzHY8u4VjGv/JIkp8jLgrY+go0r/rHL6PxqpVj8Q9y9bGRZdcQcfwubiJS8NPHjc+1jy2jOggSt5HKNABTFMPLnsiFi2aT/6nxO0o1Jy2aPBWqFgnNo2sFxrsURoXbReFMhNh8yKmsD0ZdhC858yeRX1szZGt5XVaQXiTT4549JFlCMaxnGHMaVFc1VFHOtJn545tXHR+UfbEN6xfB85Pxc//3PnUyJH4JUa1BwacHOs2vxB33rcmps0+O0W+y5d00tHRk/zliUprVz+awuIXOd/48EBWR27nUvbnuPORjgBRYwdnnt5w/fkcqdYdqzc8Hd+/a3X89NvfnCpt+47d8aY3nZ94bNywnhHdM/G2t07ljOrVyXuLl1A/uI2bn6Gj+3gsuerSuOPul2LJDRfFeK7B2fzY0uSZO+59Kt5EeSadNBh8HoESXXHKxAHx1Au7ubVpUjz9/LaYhPIt0iZBNj/wSQqk6mcMnZ3HwkMeoJIjcSqlql3vs1y7alXMmG4bsr0U2pjGU6oSAiN6rHs5ShuExxc//W14FxMmK2rmzOQ41UXT88jM0gozBbgoTLvi5l9YRKdlVGx4agvlXh9TZp2T9Nr28m468Ivy9qWN69bF9+5+Nn7m7ZfGY+BylNHkzT83lxWxY+KZlwfHN279vkCLo9Kti0Mof/QtI6SR8Y53XBRbXnghbvv+mrjgvAlx889fGVu3bqGDviFOnT6LTvoDMWrk6Phljty05O6vfODRDXH+hZckjOe2bgPPMy19PLTqKfAbEYuvXsjXgNiwaQvKeEP81JUzU/GluLcdtBx0BqFso9IZDez52bbb0Qe7YgrzoqcwKh2zj3O+VKaMdJAMqTuyEQPHNlIh2kItn366MqYGa8rttFDm04pNTJk4a5MRrXjAA51ycCzbVyaecgrnV29BIXL456EDMWPGDBSj7Yh7hll1vGsX8hw3arhXZjIKpX0P4yCHndyiMc4zXuGRbpRobrfxWky+7SzrjiCThrDNxrAbbrgh/vg//gkQaFPOx+BK26/cll75AyuSUeJvAXREojAmEDHfFeGKgn30yMaMom+BsHRE+m8/vCr+vw8/GL/7e7ejGNKWFQtPn0wB92VjffDRA8wJXQ0Iu0EDYs7cMxgduIl2PBW/jbArc7jtkHv23LNi4xNM+9LIrYQbliyMiWN3c2j983HuWVNY0QUqCC7mpOPay06LSSNfjFGEXXT+nNiw4RUIgaku0bUwnpjjat9DMW/uaaUXDUyPdHNEM3TAU/RGX0T4bee5LfspQ+O5GNHF4ct5hq8N0AoUoDMejKjo0c6dNyKWLX8+Vjy+PWZPp+ENa6+6tc1r4vHy9TmnnYr93oPGR8P0O7l1Zl54hu2ogU/FjEkqKaicytA4o2I1vdbLLjidCf0XY/iRJ7j66PmkcQr6ZKpScYqB3//onfHh//xgfPg/rYz/8NFVqM9xsXYd99AunAH8F2L0wGdi0YLJsRKF7yhF3E+ffTLH6bG/lOvDFByXXzib82a3xBnT+YJcl1xwbozq5nLd6fTGmCJ2wU/2LhlparrPPxS8eKd5jTQqZl3OOVPm02bOir2eB0EOxUQItqQpvAVxSJAwSadFYO+xqbHzyIx4dueIuOfBdXHeQswrdNKsQxf2rFn3Spxz5sw4CZqNpUxnzZ8djzMClz89i9e+5Yhjz+dJQ0MHeBl8xCyuumH9JHkejLXrj+TNNuO6N3Mn6eY464zT8FNUYeSBKAf2bYMm++OCc+eClysvUWK7TbeBnvvMmDiKklAunaMfBXYezoGS5IP/pX3II845H2aR9gg6eGmmt/tP/SokRnJiDFct8mZnxrOVaajM+771utPi0J5d8fXvPBV/+rn13GizKV7YpYnaFb6MBC+eB4/vi1FdL3AJ+DimGJzrlHvBQwsFuM2eMTV20yY1Tes0rHoUnOZhO1bWlwudlq9+ORbMmwYtOQO7a0vMPFnhKCVo1Tyvuuj0mDJiO9z6bCw4bQrK3FyKOfNKeGXqiD1w0gux8LST89L1g13jaQN7Ys6Ci6lvO+IDY+r0ubH5OeufbQZUxqv7XqKO9seis08nFAxB5tD+l/JYxwsWnsYClZfhmckopJ1xgEVCm598ifqbAj85xeAIRrFfmCyVZYewtx38yWcfio//xdr4+Gc3xsc/syEX+NR5yU989s74xOeXxfMvd8XVl89lJS3bLRDoWjX2DZwW247NiKd3j4oHsQCcM7crRh15Jv7Ze+bHP333GXHLr57NZdPzYw8y61t3P82cqyeKWSOFXtXkIn3tNM6acWrspQ6sX8DHkgvmxNSRe+nGvMBtRRNiG/V2qGtMPAa9zpo/C17cwmWJm+LU8XZ5hGlpeMJfMBJvSuSIxWdPpK5ejNlTxmCGZhTMJRxjB+3ie0Tso525gGrdplfj3HkT42TOQB9H2z/79In4sV2EgYR1P+fU8WBVDilYuX5/nHamgxccjXLyjPmxifqynqsr1K5f5SkvdSPXBsFXwxnGTWBUOo2R2inb9nNu78EYxajRe5GpcbbTO32EDByoCuedunQpjwZv3/VDumA9QBaQppu/wqvIFvIwH9tYrgOw06PwILXb5OQyz9nNTpRtEb+5p80GHBtfsALpf/rcOaSlXbLw1SHrAUwuDppepXEOppiHD3ElJmYT53g17A5xpTKDsxH0qgZ4sA55D8IEYPqhg1grwiH6Xvix1jN9wd26Gj44J/OSn8St/PFoHG0QT7RBLkTJAliIQtr0s2ZwjphYdRy7OYtxLDP69tT+9e9chwIcx03pXyErAkl2DGHmnI+26D2YiT72sW9kesE0+hkCAYewj37s6w1TSeaaq4JIQe3WDuczqBgkoAL8CDZ7UcxFQwpOIg4ezIo+hBnyLf9clbt9+464+56H06y2E5loWgWg5u3CxFRAVq6E9R2YzJEdA28xURDaa8oMsopkeITveWfGV299MA9zv+naeeCi8BY2hx/uOBD33vN4PLN1ZSpTvNMUqIJyD5TbIIzsnXqZYdNjdvXnPnAcRs2Zh8cMJjVgtpyvA2/6IuAjxIj/67duTvpq6pJZFDZ2dIZi9tBcpXJwBK053BOXxE8alvLS28NbXDxuTjOUZQerMnckMxE/hYMBlt1RDH4KetknicnD3vm2bbtj2bJVbKwuh0SIoeYa5/1SsbLvyz3CNp7CGzC7MPj52Ce+xaiJ05mYIj2ba+4WnT0XfxZXEaxJzftN7WVaP6ZyMQEXPoCLI94yE1ROn7IhJNT0d5uJVbfP9NIdmAqr7sGTaWCFFjcyBfDgg+vj7js2xyUXjY95889OnDZtejIuXaDJjJsrwFmFk/g0K3SlgaaeVKLS1EDiyS+2jVdYqHGEOZcuOiSmNv5+5pc0rduWJKnzyVJpFAmuu+p8hPyI2I7t8IknNsd3vr8q3vazMwmnjuBHz9UVgWMDWTuAn6bLrczVrnxkczyPZdeDOewIcAJrpnEOXtOertRDqbfdgBlCG5JnXmWOcKCCiXRJS+JqRh5ydC+0RtgpDC1XMzeqeXQI7dC4HmJumFaR3dDyi19amjlLBztJOtvmtUsYPT28Oe6/F/ouGomlZk5ce3XxW3ZP8Vs4dxKXWoyOF+5/ng72kNi5C17wJgzqS1dW3TfCJ30IyjyK33vecz0UtrNrp03+UniXsFve8/Z45unnYu3yB3OfJIEJQf79r5/6bnaoxtP/X3j6sDiPqSDPnz7K6MQFgdb76FEj47wLL40vfvGOLOtR2mQx/WpKHxovoUgeXL4611BwGh20NoeStxe6D6Ft+X2MnoVhXjvptIg83E39l1ZQcErE/LGN4PQV0iDXEWDOdCWy9C3nLyM78iStQp89iIrBKTekAfs8Bw2LveJDm5VUtvls+/Ch+X/+S9/NCxUMO8BPwZiP41wJsa7dQzAYXhjC/Og44I7Z3xVjMfOO4zmSowS7U8ZAO0Z6tpa8BYaEzhcXHApw606eS0dRjet2FkeFjk/LgrcyiLFTXetM4efoMiUzcLsYSaqyBg/j0vDxXLeJ4nDlr6WZPn0mcuPxzML1GvsOsHOBL/NSnXvMYDd/zoca31+/D3MIBHNU8DZ4gORhDoM5a8HCHO0OJPzFbS/F4msWM/c6M17evif+33/zu5wody2ApVNPKpbWB6ISrxS4RDI7x6UOGRSICmvNJ488tiUuv3QRIs+DAJi0h1k0k5ie2CgBUsIBjmrgS0yJP5OHI3vZcZpaYPzggPGxhP3ar/0cTGYzcOSAEoNtj2bPzy8XXmCvl8mptISNMPNZFgGNy0rY9wqT0ZhoUrkQdojR7xf/+rY495wZcfHiM2PoiJPj4//l84RQd/RyzcmD6B0NmYsjYpW5c4THOLzdjkM3m5IVpirickSgjHUopk4cmbeTqOCmnuIiDstigxkRX/r/H2dOdVosYrXqsGFjURhfgibY7ZF1B7HfDx6M7T9L6mIqG0RpVgo5V7q+wp2BA4ijQHJ9qYs9FNTFlTpB/7BR5jkaGyMyOhyO7A8NOInL3iP2HOhm0/RJpOWUXVbbcdsdlSEbWm4Vk0YW+3nlW6GYR9zhISM1KirjSxfjHWTz8wBM0a4iOMwiKoVmbp0yjFXHf/2N22PhWVPjPK45Gzz85Phvf/aV7ARYj46MhFPkhOrA8hbGlv1/6zeWULdeT1c6Nx6cf5h5DcOkm/gfoBEPGDweH7oZTGV5a5HKVGVlydze4GrUXHzDdzXX8JpxaU9xYLB8IiyW7ZN+IApl2qQxMemtV8V2Tm/5ClenzZg/ziThfb7bty6nzrpi6NhTEa4waToNVhAZ/pEv3Xpk7zoXgQDbZVATJ0U8/sRzMRrrAGImUx1Gsa7dtDUmTSFfOl+ef2xnI5UF5j8XcHn+7sQx3THmnDOZ47qbMBalSGfysn4ULm63Qe6Aw4i49bubmSOfFNdcND2GwGf/7XO3JZ8qsA6ywr2LEZUL0bjng/iFlt5edYDFI8cGsaWHWSinb+R56Ww9y5curPIjF8noZ0XkE5Gs4KAdatrWyS2jIccv/Cyr5dlAb0dVHrKD4+H702gnE266KrbtfiW+9T8fiJmnj4gpE1nrcNNF3L07OL759bu5w5X8gDNx4rBYuXJlTJpUYLs3Vxof6nJ1pcIcuQGPFEShCZ0+URt+dAd5MYdqGI5xEjzKGnDKMBzL08JTqR86HQ88vD7OvegieLdYvn79vVegBLw0gG1jKMq8iMCyOSDA2c4Hq9Qx7XmLUm2Dltl6dY7z1h88EvMYDc6/cG4MHnFSfPZzX4c2Skw53jbmwjZSUn86lVp2uFgIs3/QeHAZwrYq2lMT3xWu3naSwjlxsbh2b4QJPArsn/DkD6WC5VZu7GVrytHBTG4Tdy9LmG03Xa690GXnyk70sayvt9385pyzF4oncqeSZk1GdU2Vl09xp0A51XMYJYoFcgy3xYx7uTsmHBoeQw4yrcMAx3OSbdW6Iq0sR9o9TU7eBapHCuqUalqwBqFMD6ENbc0qMeWhloAjLBM+It5Mj9l5VQbbMXVLyzEOsT8I0VxgNYD3U2fMif3I1rEo1337d8TMWdydvWFThh8hzsvMe3oNy6vIr4PqMfz2cYpSF/OsSHnKBnYo/pyyJPwweGjXLAu4hqGg53HPNuYa1udsZcXw9o2rYueW3bHrAMcWkn4I8Go7ycLxY+mzYVkoKWDDyIZGY0tS4O83l+HEVZefFffduzWWPcgCBoTVq7T8l158IRWxqyhln4wLnAEw5aKFQ2P5w/fGoVdUVMdiKysZv/1N7sDE3HPe2aMIuzsOMWxw7mjb1qfjO9/g3ktX2WX6FF0Jr4gxYNJrF6ctL2zP/aT7sOM//NCjceYZruLioAELg+PS9eytDIe7Vq5cnvhpplZ5uUhpC3MLrk4tDMfqNPye37IdPyoRIqWpNQUaTRpGsMMgA3tLyE3XzIubrp2d5aE4HSIAACAASURBVPPUH4W1ZmHpMWXaDJh8ZDy28hHIrQnuQMyZ1cUc8GoW2Yxg9Mode7d+RxSBW+4p1Xznndvr129MBeae10OMsh0hWG6Zs9CU/PnS1JcnGh3h1pBclLE3069a9XgcQCkfODyY+a31mPjGIBhcZGFdlFG3eEo/G3hxNFc8BroSSgf3KuYc1XlV2uNr1yNX6JHvPMQ87X3UTUMH4jinwv7mmDZ1JsICxbFKs4gO6HRSPvm5x+l8bcrvRquWUFYCm6dXntkx0Pw5CGVqV8fRtXTzftcz5g6O1atXs0BoBGUaGmtWP46f0IuAVUBtfdELhFEONAbLZf062na0cubcgbFu7erY/+pI/oZzB+sq0mtOPRzL7mf+Hm17kEUNuSWOdOKucJ00YVxs2vRSPMcQsHamhGcH4dNf2AhtNygCklY56iRMmBcvOiOWP/IC96A+zcIftsVQD2uYS1/x6JZU1PKPiti6FO43vsnIfstLuRfuCCarlSse4nJ5ysDCJc2wOeoCpzKypYtClt6Raidh0uRp8OywWL9uTdJrELztgqGNGzdhLh8RL+46HPcvezhp4khn1vRucNkUB1h5+9z2Q/HN790PjUoewtXslu3f/OANaaGw9akJ2zAtUvK6fiqys+aOjvVrHqZtY9nBRPby9q1xz9L7sw4eQj4coEzu80Ne4Y7Gw8uW5/aFPC4udacy5WiaTB9bvo12MpW6VcAiVFE4//2vNsaKtU+CJkIPHMppaM6nlbpSiNs6HJWreM1D+si/8tRQFi1dcPbMtFQ8+xwL7hrch8BrhnsxQjft2QU5dgi+/rfr48nntrPAD7sAvbeVy5fH/OQ3+dKcJJmdCjq/yJeJTR24UjjpBJxqRjeuPCJmhikH5s4YHOuYU91PHWx9+WjcufTuxNqYGR+4uuzagquWJ9P7nbjzLX0SJuF2CE6fNSzrdf+rQ5Evg5j6eYLpnaFYG+ioEsd2J+3sJCzgEvoNq+H7V1jwxRBvN3OP91Ffws98jd9y5kXXCtTGIA/HcTTq+D1HYgJ/k+m0Dd93KK8DdFLAbUOelkQ/h2fOVCKf9Idfmz8kWPqxAjb9/H71VRRkls+MgUHYIARDztUyWszzwgkXhm16z14ufQBXt+gNJtwTl6ZMngxtqRXSylK54oM2fRTY3cByB4F5+CcfimNpf9md5LuMXa0D96Iabnle9b5U/r37Xb8ae1jZ6k03Xaxo84rDwSyitDuSnQjaTW/XLEqyTE2gFWtvie+kcfayKDAVOHXC8HjX/zE/7li6Nu6889lcGTX5FPahnk1PkguZvStUwajgGMQodMni+bk45nOf+VsIwqhuUsRP3Tibyt4TS1gRqFn2839xW25JMezGG05PZaGN2xWgZYSl2aILsWlD9qquiKV3PIDAIw5EOmtBxNVLLiXGjhKHbSg3Xj0l/oY9orLqeRdMaoSO11gdY4Xc+PjKXy5jURKrQz/AJdT0qK9ePDy++lcPpwnygx84i3iwE+V3ZN5lDxlCqOjdqjJ1ghVIYhqQPSnx8n7LG6+aEP/zf9yDH/OZi5iz5IkhK65ZchE3v98fS++9O8Yg9K684hLOibwfnFjdSVqVyhWXnRm33bEm7rzD8yMjV/ne/NNnpqBydAgySQ+ZxkbttiFZl+EZv4fjiksX5CrhT33qDn1ZgBWx5Eq2YzBPbJoBKCotBNKRtS/Q2DLRsBBG0rMbAZNni/LuSsih3JBy0zVz4nvf2xg/uONFFjxRpvMmF/pygbpxhgH72sXj41t/c0+h8zmjsjx2yLbvejXYlhZz5p0LzehMwYJwUDJzN6ZFbnSi3GUFpSumc58rCtpORtKE/Bczr3fX3Y/Fpz57D1hxV+lplOnyM0mLbZDRxuILR7Go45HE/73vuTDpPQiaqhwc+Vx+wdy4/d7H49Of20b+0GQOtOfib5c3OhXxhS88wMpwV2FOwgy2BSFUcFLxLTp3Vnzt25tj2g5wpawKpe17jgUDLubH2TeM0rNf7j/aMt8HY/JJXfH2G6bGfQ8+F0vvYWiEs228/fpTY8pYysZoVBUiT4nP1KmD4l5WVm/djrCHnU5Dmb7p8vmU70VoC0ynE0hjXK8qzHph9erVF58ct3/rIVkizjp7aAq2YWydum7xrLjrrs1x9707YgRm9HPPmkCa/YRvjysuODPuvGdl3PvIihhKXV568QWxfctD8AFzS8DhUivysp0xfiZf80qlw9OOsuVzi5yKYSh0cnR4yTnTY8WKVfGNv3ko63oiHbCrFk8DAlM9tPWvstoaC2dcd9lYYO1Nk+OXv7wimJpiDcT4bFcq6UkTxgcnwLFeggvNGVd7ecKOva/GXmg9aw5b81i1rAiTdgo+V97aHv/rZx9tjQ7keZXOr737AhsI79KNlkK9Xb14Ztz2gydjAktuBxEmj9jJyAs4SAe7ZjuYNm1gPLRye3zjB9z8BI5nzuuKi86dR5m51Qd4Zc97UWRLLhoRP/jWwykmFy5g+wY0cU5Y3s2OEwpMSxEbLZJenkJ16XmnxV33ro3PfQEFTMTzmZve8gQrle3MNqNTlaVyL9soaS3MYNqJ346qQQRcB2Y+w1j7sXjRLBZErYkvfRlaULa5tBFX+XYzNLde7RR5rKhK5FIsdstWrKe+tuW8++QJ1tekpBEZtZ0MjXOwMJSmNHjnthh1dExMw2Y8dg/Lmo4AkxWLls4/68RRZJMMP2qDbzse5quk1NmJtL0ojzKCNUT4QDSdq5U9bGEAI/ghKLnuI8xlwPNp/geOdsndO55nHh7rAbTdzSTyKHhr6ChWvbNAoYvDI7o5/c2wsVyaPZQ21s3c6NGDe0i7P+vbueRuBoBDmZsdcNiOlNOJco4MgCyyA4nFbwjzwP4Zf/FF57HrAl7hAvIhKLcjKGrbgyvIUz/ZLuCxTjfg6AOnSZWWk8mdr7Ny04xDa89tAhBD05NmJ3YBIdTLPGoqUEcdNMQuEHHLRFCJeR4s2Xv3aL1zUsHqyKTcwCGB2VvqfBMKSsVVKgWhQzx7jmUkZf9COJpK2RPHML2YVzQm2JuGoOTvu4aGIxAFNQgsSgDzyaLi6PYPnQuFrNZMx5eVq7oSPgXlzeOtSq8182Xxld2bFCoQUgVGxIRhuRIv4Gks0PToql1p54hZhXdswHBGN5zuwuKhV+npPbFudWzeuJaVkteQag+dEHpA0NtTg1y0okY1fxtS6T3LsA3dYcqBalyVEDTKMifzslmZka3md88wLqM951Mxn6WZDpikkXnKGaJ+s1KbsIOYcqRVt+Zunp76lGyvYsLUkuWjdTiSNs/iTC/t9MEEZf01YY5OV63dGFsY4V1/Hdug2MfnXHiJq+kGcwDdzgEwo4JPIa7zPtyjdB6sAeO6kd9ye5+qbhBMP7gLHFASNBdCR2fe0kBOSprQ4NxHqEgQL+97dc+f9aVQt+40+3uaVloobHhpOi9lsQwKLs1seU8p/GPDEqfl61+KF55/no7TAhquI3/oiSCwLOIrzyGCyA9TKzRQSFqPQ1BWjiBLe5J+8q8HhmB6tR2lqdXjKrynVB4iCrS3vso+ZMpGPWkcruJIYVUi8gSe5VPp5FiZ/KWoDV4hYb62uoMcGel83CHa7ZObN8QLm9dzWfI5mVZFqQK1FC7scfuJZjZxKHxoj1xTZlk0RSLgquSkgqekWVZpWEZQxjtEGbOF54p1zfOjMr48LV0GgZt03fQiW4ig6+XnziQ+fX9MvWvWP83q331xzZWslm34p+RFO6A9STfrNc24kgcfy5A0AyMVs3mgf1o4yw/iV8sjzXTZZglr1wdtiHhDwFu+lYbu89XCJt+Js4vUDiGL5HvpCzPl3OEAlI3wTV8Olyn0kjfMT7p4KpO1pUv+gC/lOUdenqtc+BVFBhyd8XXiIQzNxcJzcZtwrK9sM6S3PVnvdiasc+vThXU+c/8uaW1/1pfyyvw1qde6NJ2djQNdo+OlgXPjV37zB3HS+DEc2jAkpmFJHHkA/mTqYAjlrwMw95pmp0SexHnAhy55lGeaeKFdddaJztOSDmDi0vRrh/owVo7DmEv2cXzgwrfeFO/8sz9xlR8AnO47HEsfWho//8s/G+MmjM1tfl/8738Vc+fOjfMvOR8cx8XLL+2kg7civvzVr8Qf/MeP0KlkmPPittj6xEvxwQ99MG697WscLTgyXnpuWzy6bEVMGT9ZKlL2AfHdO78T73z/L7HvlDn9Z16K9as2xiljJiXVrn7zlfHU1s1MaVHnrPg9sv9Y/OlH/yze9qabUdBPHH8fajJdFlhBA50Qwrrat8j7Cfk+mtpOlnDuYR9ENa7USa6F6agOuyr65MNKoxnQULtR0i6wkflS8KZWt5ox0SDQdOVkoXzNH2H7T2eDsRcdOdlvfuCagowwFQVxLUcxTQGLCsrTiZr0MmJlAO81FWo2hITuDwpKczLdXE0OBAJSJQL+zc0rNomcr3PE2Djzzt590obmCh6akczPHp6N9TBw/uJTD+SeNQofs05lJM7ez2HMXajUAZrQuHueVJbDHp6CtyxekJaesuPIruRsfGunpFN9ahakX0/E0jss6aW1yljMi5OmNHHKZiqzlv4MJ8hDdWD5VKHZY1Zx03nRNJYOPLNj5XCqcdLIM2lNrwIUOsaY2IEyPXf+BPbzsW9OQZttTKIq8snP4uHEW0TEy/xd6Xe0mf/JeTkS2sAzEkKtmt4s12AEnvRNk6gwRIIOUWZlCkZ3Q+hcuPhKp3C3NykNj6F0+TIRv/xIeXDwTF3z9QSWYYzCdPK9i35eRuifc8bJKaBU5+mSr00PNPBz9DQIPipthTwJyhWq1lXySKGdo8+hKk/m+rLjl+nBBBwke4FtGkFbOPifcrRO0WrqtJS1JjAv+IAOmkBUAA2gFMpfZMS4y0EOLDINa9C1l80griNTO6OlQuQYLRcK2hQG4iXuOOnkSVG17Ika/jmSlm4ZL6lKTBVCURq1oyXcTpfNF37YvP75WLBgInlKU/CgTb3EASrnnX4SbUT+KYo7cSOGHarBtJvhjNCUV7b7Tlfrs+1XeDpHFEmTSq9SF6Z3ZjTLxUhSmCBBeXQlrnyOcMBbLKAX/OHct1/Jk9I7SQiwTOiPMJhSUD51OBcsyY3Fya+lAJqupaF7kq1H+cVn6YxWACrIstDGHIQ/DLomzibJ7MmXtJ30dnSd89vKJGWOruGRWr/Fk/JWBnSenaY9YNiYOLCnO7YxKj1AZ+aoS+Sp22PKShJlB580ZTJJBVrq3VqT/3MElzQpOZio4AsNBjNIQpHaHR/Iosr9rCI+gMyZwTxzdI8LtoPbV6GUg2Ljk+wFPUQnaifXsR1yXcckTumbHzt20UkHp107WSMxYnbs2TcUiyccwkEShw+PxbwesZ/423Ygbdnus//AyNi5ZzAHrWCqwQGe6YmRLLa1g8QCpSNjY98rdCrH2FHEkvWX34+FTOd0HaBzPWg0pvJdWFu4Jg4O6M7OSVsfCK/HVzInnJ4VaijOdyuoNGy5BjaSe1IRyHAyB+EQIhs8jV1i2nIV3I4RbSRtmhZmsr+Xqz9hTmGadxKaL53j1MyTd/tbCrrSk6r4ZLRWnMQDnLI6RTMZ1Di1UZSKLtiJf4OHQtlOhIyUOOjfhKl4qFHLb6OyDLnyVrCJjw8bjKrQXrqvKhDKQ5qj0gQG/vX3sv/PeVGcwqrMfbra0gUYxRQKmzS5ZjT8Kw5gYwMTF/LMToucSgdFemWY9IHtSp2gOoxPenHIA9j5knpZB9C7dH5AE397quma8hUBKCzheAqPsPgkXCHop2UtLiEayn9omlJlQLzp6tnZmGBVYqqswBXyZnrnLVhhk1trCG3zV6knlWrhN2GbE4qa8qToscCUST5ojd748mg7y6STErqiQF1GIjOAhShaBmDWPAudMnr5qWUjv7x/1pRNmuuumk06+RnFgOJWmesKb0BdCpjCiYUWKXOyziy9LaDgVPMz7kCtKvIJoVqEvHggBTQwkxLgIt7NVxFc1nH6GVZcCixeEx95mPLpV+pI6CrJrvgnv+h+REf/lknTGfxHx6JYgcxFUUB+8HMeJZkx9ReHgke21/wyH/0UqNK1tJH0IEXP7xKvKm1HmtJMBULEuOaK2SSDDigKnyrWq6+cCc7Qp/HLtpokrNSsnavCM4Y7WswGUZBIeiSP2bahpTWhszzZlht+0c8wZUDyvoxKXtkus+4K/rXu2vQiXdaRzwaPhK8h1HZf/QoFzaeUk4eyg/zlyZK7efhn+ZRFBU9RLO0RHsnwEttUfpfaJR95LZ1Ekg7KmZrG8hoOVvBvti3CjKPLtmkvq8NZrm7iXnYho1mOCh3CAsThnCxn56urq5xWl00ROK6rUN55+EK6Rq76XuhavP01TXXW/yCU6EFOuznAohdHqiPI8xWExNCTQKCLaahX3SaJIgO9S86aHh/5f36b/LEyMlJcOGsCnard8dF/96Fcze9hDiOw8rzp4rNj3L/5FyzYGxx72VM2efixeMfbro0LzpzMgTvYlrhNZh5TlyPg/2Os9vUUrwtPnxZ/RJoRoxkM7NgVk9kiOZyOsWfMzx47JLZtXB1/fetfs6L4SCycuyDOP4c7VB0Y0PlxsNfp0uSbBEdA58iuqZzaKCoj1US9mTGrlvIbr6Yxbl/vBVZD+IxThJ3KUoHoCMgxT4oD/PK7Mn5HRbVxabgCjzbUGmpNV2aqfn08G4VpiPkWhvOjwK5M4KZgXbbbFgMbT1/K3sEs+qRLT3DIRLCX5WPUpFJqN7hCK4WCI2RdoVO+thpt+Sq/otKV9CjCqzOs9d4bf+iYddImWUcdSb0Kq1KyfNcep2nNVxOOz4pjNpoGdlHChRDGyU6Q9KVcrY5Ig2C7/CW/FlrkYx1U+K3y9HpJi4e8QWM2bhVunWn1r99OZRwPk8rL+i8CpYbXNDW9WSsks6PUINqOW/m0wLBuDTO+cKRGfqeyA0SroKVACZfXNj2Kf+dvxafTz/fj/Ds6wxUPezHZpjraT8kL2hTm7Q02v8W5Ux70mV9HSuOLT21zWfdvpB6bltvGhfbSwC1+hTetXzvqJY92xm366ZeNsRXY2SYr3atfpU+7jIUPj6NpB8x2GUud9sallfHrvByfR2eCUt7q046L7ICeiJAWnZPpm3Ze45/o2Yl7X3GSXymrHUbPI9o74NQYf8MtGMomQlZMr3a8s3NCp0wy25OyvkVIZwVl/dMO4IUef/pnWI3Hk8FGLsLJVYHoAbeuYO7Nyme7W75z52lTYNJbcP6E3ZlPp5+4uBcPxUwk/nBaStTCdCLTn21H2ceW71qwgOl0ZQYQP4UXuLi9xh5Dli2hkYan02guu8fK+PLf/F6uwWhCGVPcO8soOCuyb9dZGSrUoj1K/Oy1N7ibWnNZT0Zrw+0Jp8m2ybIyvISQXsaVgEVQKrZ1bUHbZrQSt9RnEw6wVnhtQZlcwQ6UpnITn6b5OnZBNBNIHPK2/5c4kL4Fq4HhI51h9dWnhWjyK7CbQOCWEpReY9LQcsK+mUeN1vlslb3Ts6ODoICUmcRaWvWqvzY9CQfJ9rf1YY+80Ch7utIDBpGPeruCa/HNMjW0Kz6lfqq/zxz9wtCW+DVd4iz+JV4njStdKlzh5Kq6CrBDOWQYsDTXyott1zP/Cr8q9lTy0sAqJ23WPYkrnSr+GZLxCgfaOcpy0khLh6/wS0tht3ArxASrRMmVgpmuxTEqDuI0SrBYGoxa8ym4OFoU51I3pe4SID+lTDWH6tvrSb6ljJa1jFDEo4xIpWsZ6ZjKNtTOp8BRMRq/ukqXtJakf086t2M26Zvy1HpulU+aJi+V8tbwLG/iV+GWMrdxKzhT+swg8WnKaEi6bBfltfVb66UJq/Vcwx05F9emcaFsxa/G7Pms9Gj5NjT2O/mqkQedTauTRi3+qu2q6fjpr2uSt/gyPZs20wmn+Jug0rVQ47XhtFKBbFFEjsCdb3YNwSG29rg17ShKSEtcsXxoyZD6DX7i0knv3nRWceJqOYyb7QCllHxV09oxoC3oCmTaB5/GST6v8TIGWTb52K76csVyU2CU8BKvpqtPw9owKiw7wz1lc6V1rUf5ZwgLLkcefTangSoOA47dUxYltRCHnFWgFSavmdQkhUCJCIXVtRsXH70Imus27CE0hCxCoKKXyfOnKE5fe8KvuVcFkJXQTvbG3hyFtJiwQixJW+VuymItJo5Ua8U14zTp2+KLt07mren7wKgnzg3NWhzWM0Fn3M5G3yN69kqlU2FO8eztKpwaZmzneHs7R7rGVZD6tMeec5tGtM4IqHSozwxSCTni7si7NxadONT3+qwdoE58ijBv8ADVml/1N24ZmZdUnQq00qo0QnBu0huzM14nfxUoFVbTcPugUYHRIag64tR8+4JV/Wo56nfnU3rU8E5aVv92u6jKrjP1T+5dHqjrFKRpNS2fiH4/LiZZdjrjuZoWnqp88uPCLelLW3k9WLUejo+nzGjLpePDe/qcGE7PeD/KV2fHoq/0vcOr3GgNEPpKdJyfnT0UCtMAjlmroju+TuyOF8VT8rHzVuhU8z0ONB6dbea14vWV9oR+vfVOE7HVjppva9L6aa8xqAq8kTdl+NrWY70y7MEFjNide6/TGUbN7kYlVD4bwdoJJ5HCQ0TqiT3ZQ2kEi/K9xUQtYVOEd652S7/yXeF2Cgrht0Pbb8ZtF1zlUVN3PnsUsRWQMEkga9gY7JPnDBp+LVyb2Fm+BrYPv4mcz6x8PsUwzUPVxNFKWxV0W52Y3v5u4mBnAlfzTNCphEqGfhfX/jYfTZGJV0u4NOFkJ6w6ZncBTOJbwfR6VvqVldvglHmLW8E356fpGR5lHlK4acoQpoxllhCg5FwUbx3ZefBAxidK4umzybuW1c/O91KeWq7SEC2rijnjAsBN7sW1/TuFQcWmNoNadjHOek6CNmXL9wqvwbPp2Fn+in/Jr/BXpUuDRI+HeZUytOu6RwQ+sl4yuFBDkVNxrHHN13jp38TNOcAagWdP3EpAp5KrUWs7km4FtzrSKjEqvr0FV6dQq7BK3FYtpnfiAY5QK+FXeDXN8c9K757tMulCZOlRnbDBOgWsnZ60bhBoHq/lDO+c5zVuzdUaKK52iK1n8mgidHbOmogN3azbduo6MKh0LecFH4+XZeiNb+/vmo/P40fg7VDT9VXvNUaBC++ARmc5ko4ty6ALpXqGm743Tr3ro+ZdyoP9gvUQx3IFsMAkXpGkya6UuZhVhdzQuzWPXL+JQqjx69PYxzkCa3jF4bg4fXj0RfeMJjBclhc8E9/Gr4QY2HrLl3b+4gtHksiOQcufWKnvMnblrwJDSd+Dp4/cNQsZm9kmEhXR4lMS1d9a4ES28cwGnQTuhWVN1Dxrmgq/HQyCOeJq+7zRt4p3Fcg1XcWzcwTVlwCp8X3WNNXvRPi2Rm81Is/jy9QR2Cu8wrWKdL3xqni042W0/OlZlRXnhnkaeO3Y1b/tU2Hr0zJ9NnWffjbodvQ+33rAUAJ1iLLOBL2XyxtWy1TpZf14I07170xf6dKZX2d4X2k6w33vjFPzrP6Vd35U3uudV/93PwX+MVKgKl7LphKvyjrl/usU+I3Gr/FeB9wPHfxG4dZ4r/fsC4FOZWo4Mrr0oGvPvD5rD60+qwCuz/TPYTYgsvuruC9/BYZw7b2Vv5JP+71+V4HW6uAkLEBlOnqNtevZ+NdvnwpkR1Y6v1OAdsRLoVnhpapQXZS/1AWmI3kRvOJWv4VY4nm0lu81rPjX8PLsTN8Zt+RB3yZHmwV2hWua8ids343nKKM8a73YOTS8mmalv9+tehG9xLXE0z/hyR26rKPy1JSf4TVMb/Kr+Ru9xq/13JlfzbcH/KbOa93Xp3jXOu7kAf1KmRw50LvLMluIgndJX9PaYy8jrgrDZ4nT5jdjd5ZD/Er+BU4N7/3M8iT+7Xid+evb/y2ddT/ZZ3vO6iebz0+6HP/Y4DvXrtLIOXdkSeez+p/oqSx5I/FrvBPB+VH93yjcGu/1nn3h0bu+vZEHp3Argqp+45FCSn+Fk2Y3M0zh3TwVSLmeKuMmIIHhjFueRWilZ4d/+7s2H1dieUlx4sJvGSsBJxeBKJ2FCdD6nU/MRPzzNoKCYVFMCSMnlTVblGF/HnZPrLazfEWBWfQiqElpFnrgCu7G86v4pZ7QfiQNNLOpnEhUNjS7HaCg6SIZncq0bfYuMAv8Jg/wT9DC47/wujyomadnIuvppHluM8i4VfEIvcDwrTi//aO2OIyiZ94dcRvcTFMVtThmXZulNCO9ZvKWibjCTSQzJTgmYTKdtPKv0i6DGlqkqbwQ0YS4Ni7NOoQsr3lKVyARx3I39Zn4Qhxc1klmW2AkiQwn3QAX+Eg3/tl5yAVy5pXh9dlBb5MlTQXc07//+38vPbL9yXP99VCaRz8d/kHSYcCRO2cX8YTQKQok5VbrpwpJn1VJdPopfHU9/Fqp38BLI5T7iilMXec8W+94JffieyIcqr+xKkwFf/WvfoZ3Lnrxu9OV+EVx9PZvfxfB77fCvnceLYVDL8X3E+Fh+p546dN2NazC8+lo7/VcdjA66joV0gkS1Tw6g2vparlqWP3uK02N47OGt8rdQaPOeJ3vNU2mtwODa5UbpX+istc8MgE/FccTfVf//mc/Bfop0E+BH4UCHAncbExFsHUqJ4GlAMqX/OCbOC6YSbsrsTtGHcjodPVZvtpCrFModgo64/cWdKbVry4EyHwb+DVuFaJthZBjaBLWchTlogIpWzkIwDVgWvEcWXbixqqcXt+ZrJW2jsoSVqOYhCkM5w0F3AnPvNPxSH/xw8+FEukafIXbikuAcU3ZqZRLghLWKlMDz/RNTi0FYz7VVZwG2gFqss6wBo8WPZs0mT9RW2iKT2cYiR37JyvkO2DFgTg1L+GLQadfC6Om3BlHlIBf8mzFWHomVQAABZxJREFUMKg4wqqrPFG/Ez+Cq6Kv/vnsyCO/O0BnXnhahn7XT4F+CvRT4O+CAph826Ok4wEWYVMEJO8Iy6PciF5MmMZuC6MSpyeEFMApKEtcv3MUlYK5EbwpK33vmVbYxa93HsW/RC/mzxTYzcilBSXz4AvTSTV9Zliz3C9Nq60Vpu08SvryXQW8z/pe8CqKo8ItYZxpQjyVqvjULSp18r6dvpiBW3i2XppydeRV6ZXl60GfNm2EW3GueYhXqRvjtcNLvLbJuNBNcznOIsMLJS2flCHTkrzCbZe9wBC0c1+eIJIrk1NTJ6AEWcACB3xK3DZdWxFaL41qa9Bt412gtKKJaKtMbd8f9q2yxw+brj9+PwX6KdBPgRNRoNv77nQtAXqimPor7IpMzFg9hV56dQjfEr9u2ygJapzy9DfnsNqf+dYX3Bqljtjqd0nQ4ys/FM/CacFqBHUdcRlJC2kr/HgQ6aMy0HXSp777VAkJoyrOzoOo9O80wnbCEqbhFZbfLVdpTNYDOJEk4/Hed3wDNFWXRIBsuZ7vJa/DFLqa0IsKKxu1K27txPUNgICueB739FxPiHqkGZ0mj5C04mp+SadaJsHybrjOZQudrsI/wZgzy9oZv2fqzpD+938oFLDO7Wgnn/xDQbofz34K9EGB1zT59o5fhWD175SRuajA+SyNb2kHdJELQjMFvY3FBQdl8VDuOfNmkWxEpSH1mP/rUDRVwNanArszX3GpYVWI+6zKpB1XoyB5NQGmMc88gbdZZJR7Ml0J24xihQ2kFvyE5WKBhGM5jYGrmZWv/C04FXFf8asm3YKfJu1mhN2Rrr6qoPO8oUZh61/y76P8FQ/iFIuD5Te2+Tf4Zr14aIcjRjcji3+pD+NZZVrznUN2751HLZY9p8QHEw/t7wIpR/aeQZtnN4sT+9WOkli45lhIoflay4Dno5qfdSweIpqxauyWSZmA4gCQ5czlbtXz9Z+17jtj9uXXGd7//veEArBFXZz29wSjfjT6KfAjUQCFyiG/vV0fCgKJiDwsCqK8d0hx0+eqNMI7n41iTcGufxXgPrlmTRGb22aAnTOgCN6Wq+B7P1sRmhfDm1Fk+vjdF/6NIG9SEYdN1vlhuUxUy1e/WzEzbn4ZT0WVuqEjXtJGGB3Oz4pHDarPGs3iGsf01fGdigB8vPy5pbRreOezwk/cK3DpbD2Y2AxEto+n4Tlcr+F8S//O+vO8Sret1HrzW3gt+Hy2XKd/X/nVfHo9K9otOD/GS1+w+vLrzEIy/Tju9eD/OLD70/ZToJ8C/6Ao0H0oTkqEO02hCvTq6uhKwV7fNQ/6Xlzz5NFKR9xqAq1wejw74xKQoxvSOBp8PdfKo4lYv/NkC+DmeZP5BF4+GQX2+PY8XfBXcbyG63lcnRFL/FQH0gIaeDRbjiShl0+ncV+z3ECp+PbIuik2yYvjxXg55mvea1CPJ2HloImCW62fjNOkq6Pgmq7mn1tMOuu5RiBduvrko896aeBXPmiNiHMk2odCPYFid9tTnwq/5V/Q+Un99p56/2HzKZT/YVP1x++nQD8F/jFSoHv70XNfu1wqD5RnCuJG8DsgarleEkll1dvV9D2eTbxU5DXJcUK6BrQhKtxT2TQKvSoGUUrFyTMVpt/85WrYDCxqoTMewX0rOAOM2LiWEiJPTVMuOMrFznxrEE31gX99mqyFI4q7pk9wHXDLt6ma+CDcUlANfVpwMlbPn4SbEr0t1i1lpbNlSHhNnhm/473SLqH2xqvJqjNNz9x7fTUj27Lt6I0r1NJRea34vfLp/+ynQD8F+inw95QCDOhuPV5r/TDI9h7pnUAwnxDkj5f7CcH+vQnoTZ/eiNX52h+bDm2lmlk4+mw6HSXLorjrSLs3Gn9n3z92Of7OMOkH1E+Bfgr0U+B/KwX+F9xwjC5WIZJHAAAAAElFTkSuQmCC" /&gt;&lt;/a&gt;&lt;/div&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/8455215673230941934-8121985093894887373?l=warrengrahaminosinkopuu.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://warrengrahaminosinkopuu.blogspot.com/feeds/8121985093894887373/comments/default' title='Lähetä kommentteja'/><link rel='replies' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/02/talvivaara-myyty.html#comment-form' title='4 kommenttia'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/8121985093894887373'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/8455215673230941934/posts/default/8121985093894887373'/><link rel='alternate' type='text/html' href='http://warrengrahaminosinkopuu.blogspot.com/2012/02/talvivaara-myyty.html' title='Talvivaara myyty'/><author><name>Warren Graham</name><uri>http://www.blogger.com/profile/05793389975233018305</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>4</thr:total></entry><entry><id>tag:blogger.com,1999:blog-8455215673230941934.post-2163436241510299586</id><published>2012-02-18T19:12:00.001+02:00</published><updated>2012-02-18T19:15:01.459+02:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='sijoittaminen'/><category scheme='http://www.blogger.com/atom/ns#' term='A Random Walk Down Wall Street'/><category scheme='http://www.blogger.com/atom/ns#' term='Tehokkaat markkinat'/><category scheme='http://www.blogger.com/atom/ns#' term='Malkiel'/><category scheme='http://www.blogger.com/atom/ns#' term='Fama'/><category scheme='http://www.blogger.com/atom/ns#' term='Arvosijoittaminen'/><title type='text'>Tehokkaat markkinat ja arvosijoittaja</title><content type='html'>&lt;style&gt;&lt;!-- /* Font Definitions */@font-face {font-family:"ＭＳ 明朝"; mso-font-charset:78; mso-generic-font-family:auto; mso-font-pitch:variable; mso-font-signature:-536870145 1791491579 18 0 131231 0;}@font-face {font-family:"Cambria Math"; panose-1:2 4 5 3 5 4 6 3 2 4; mso-font-charset:0; mso-generic-font-family:auto; mso-font-pitch:variable; mso-font-signature:-536870145 1107305727 0 0 415 0;}@font-face {font-family:"MS ??"; panose-1:0 0 0 0 0 0 0 0 0 0; mso-font-charset:128; mso-generic-font-family:auto; mso-font-format:other; mso-font-pitch:variable; mso-font-signature:1 134676480 16 0 131072 0;} /* Style Definitions */p.MsoNormal, li.MsoNormal, div.MsoNormal {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; margin-top:0cm; margin-right:0cm; margin-bottom:41.0pt; margin-left:0cm; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"ＭＳ 明朝"; mso-fareast-theme-font:minor-fareast; mso-bidi-font-family:"Times New Roman"; mso-bidi-theme-font:minor-bidi;}p.MsoNormalCxSpFirst, li.MsoNormalCxSpFirst, div.MsoNormalCxSpFirst {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin:0cm; margin-bottom:.0001pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"ＭＳ 明朝"; mso-fareast-theme-font:minor-fareast; mso-bidi-font-family:"Times New Roman"; mso-bidi-theme-font:minor-bidi;}p.MsoNormalCxSpMiddle, li.MsoNormalCxSpMiddle, div.MsoNormalCxSpMiddle {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin:0cm; margin-bottom:.0001pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"ＭＳ 明朝"; mso-fareast-theme-font:minor-fareast; mso-bidi-font-family:"Times New Roman"; mso-bidi-theme-font:minor-bidi;}p.MsoNormalCxSpLast, li.MsoNormalCxSpLast, div.MsoNormalCxSpLast {mso-style-unhide:no; mso-style-qformat:yes; mso-style-parent:""; mso-style-type:export-only; margin-top:0cm; margin-right:0cm; margin-bottom:41.0pt; margin-left:0cm; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"ＭＳ 明朝"; mso-fareast-theme-font:minor-fareast; mso-bidi-font-family:"Times New Roman"; mso-bidi-theme-font:minor-bidi;}a:link, span.MsoHyperlink {mso-style-priority:99; color:blue; mso-themecolor:hyperlink; text-decoration:underline; text-underline:single;}a:visited, span.MsoHyperlinkFollowed {mso-style-noshow:yes; mso-style-priority:99; color:purple; mso-themecolor:followedhyperlink; text-decoration:underline; text-underline:single;}p.MsoListParagraph, li.MsoListParagraph, div.MsoListParagraph {mso-style-priority:99; mso-style-unhide:no; mso-style-qformat:yes; margin-top:0cm; margin-right:0cm; margin-bottom:41.0pt; margin-left:36.0pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoListParagraphCxSpFirst, li.MsoListParagraphCxSpFirst, div.MsoListParagraphCxSpFirst {mso-style-priority:99; mso-style-unhide:no; mso-style-qformat:yes; mso-style-type:export-only; margin-top:0cm; margin-right:0cm; margin-bottom:0cm; margin-left:36.0pt; margin-bottom:.0001pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoListParagraphCxSpMiddle, li.MsoListParagraphCxSpMiddle, div.MsoListParagraphCxSpMiddle {mso-style-priority:99; mso-style-unhide:no; mso-style-qformat:yes; mso-style-type:export-only; margin-top:0cm; margin-right:0cm; margin-bottom:0cm; margin-left:36.0pt; margin-bottom:.0001pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}p.MsoListParagraphCxSpLast, li.MsoListParagraphCxSpLast, div.MsoListParagraphCxSpLast {mso-style-priority:99; mso-style-unhide:no; mso-style-qformat:yes; mso-style-type:export-only; margin-top:0cm; margin-right:0cm; margin-bottom:41.0pt; margin-left:36.0pt; mso-add-space:auto; line-height:150%; mso-pagination:widow-orphan; font-size:12.0pt; font-family:"Times New Roman"; mso-fareast-font-family:"MS ??";}.MsoChpDefault {mso-style-type:export-only; mso-default-props:yes; font-family:Cambria; mso-ascii-font-family:Cambria; mso-ascii-theme-font:minor-latin; mso-fareast-font-family:"ＭＳ 明朝"; mso-fareast-theme-font:minor-fareast; mso-hansi-font-family:Cambria; mso-hansi-theme-font:minor-latin; mso-bidi-font-family:"Times New Roman"; mso-bidi-theme-font:minor-bidi;}@page WordSection1 {size:595.0pt 842.0pt; margin:72.0pt 90.0pt 72.0pt 90.0pt; mso-header-margin:35.4pt; mso-footer-margin:35.4pt; mso-paper-source:0;}div.WordSection1 {page:WordSection1;} /* List Definitions */@list l0 {mso-list-id:1038777383; mso-list-type:hybrid; mso-list-template-ids:-1489841952 67698705 67698713 67698715 67698703 67698713 67698715 67698703 67698713 67698715;}@list l0:level1 {mso-level-text:"%1\)"; mso-level-tab-stop:none; mso-level-number-position:left; text-indent:-18.0pt; mso-bidi-font-family:"Times New Roman";}@list l0:level2 {mso-level-number-format:alpha-lower; mso-level-tab-stop:none; mso-level-number-position:left; text-indent:-18.0pt; mso-bidi-font-family:"Times New Roman";}@list l0:level3 {mso-level-number-format:roman-lower; mso-level-tab-stop:none; mso-level-number-position:right; text-indent:-9.0pt; mso-bidi-font-family:"Times New Roman";}@list l0:level4 {mso-level-tab-stop:none; mso-level-number-position:left; text-indent:-18.0pt; mso-bidi-font-family:"Times New Roman";}@list l0:level5 {mso-level-number-format:alpha-lower; mso-level-tab-stop:none; mso-level-number-position:left; text-indent:-18.0pt; mso-bidi-font-family:"Times New Roman";}@list l0:level6 {mso-level-number-format:roman-lower; mso-level-tab-stop:none; mso-level-number-position:right; text-indent:-9.0pt; mso-bidi-font-family:"Times New Roman";}@list l0:level7 {mso-level-tab-stop:none; mso-level-number-position:left; text-indent:-18.0pt; mso-bidi-font-family:"Times New Roman";}@list l0:level8 {mso-level-number-format:alpha-lower; mso-level-tab-stop:none; mso-level-number-position:left; text-indent:-18.0pt; mso-bidi-font-family:"Times New Roman";}@list l0:level9 {mso-level-number-format:roman-lower; mso-level-tab-stop:none; mso-level-number-position:right; text-indent:-9.0pt; mso-bidi-font-family:"Times New Roman";}ol {margin-bottom:0cm;}ul {margin-bottom:0cm;}--&gt;&lt;/style&gt;&lt;br /&gt;&lt;div class="MsoNormalCxSpFirst" style="text-align: justify; text-justify: inter-ideograph;"&gt;Alkuperäisensuunnitelmani mukaan aioin kirjoittaa seuraavaksi arvosijoittamisesta tehdyistätutkimuksista, mutta tulin siihen lopputulokseen, että on parempi ensinesitellä nk. tehokkaiden markkinoiden hypoteesi. Mielestäni on tärkeääkäsitellä&amp;nbsp; tehokkaiden markkinoidenväittämää, koska se asettaa kysymysmerkkejä koko arvostrategian ylle ja tätenkyseenalaistaa sen hyödyntämisen mahdollisuuden. &lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;i style="mso-bidi-font-style: normal;"&gt;Tehokkaatmarkkinat&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Arvosijoittaja,kuten allekirjoittanut, pyrkii poimimaan aliarvostettuja sekä myymäänyliarvostettuja osakkeita ja näin ollen ansaitsemaan parempaa tuottoa kuin mitämarkkinat keskimäärin tarjoavat. Useiden rahoitusmarkkinoita tutkivien mielestäedellä mainittu toiminta on kuitenkin hukkaan heitettyä aikaa, koska heidänmielestään markkinat ovat niin tehokkaat, että niillä ei voi jatkuvasti ansaitaparempia tuottoja kulujen jälkeen suhteessa ottamaansa riskiin. Tällöinparhaaksi mahdolliseksi tavaksi osallistua osakemarkkinoille olisi ainoastaanhalvat indeksirahastot sekä ETF- sijoitukset, jotka takaavat keskimääräisen markkinatuotonkulut vähennettynä.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Tehokkaidenmarkkinoiden hypoteesi on lähtöisin Eugene Faman vuonna 1970 esittelemästätutkimuksesta (&lt;a href="http://www.google.com/url?sa=t&amp;amp;rct=j&amp;amp;q=&amp;amp;esrc=s&amp;amp;source=web&amp;amp;cd=1&amp;amp;ved=0CDAQFjAA&amp;amp;url=http%3A%2F%2Fwww.e-m-h.org%2FFama70.pdf&amp;amp;ei=h6I_T_qbBdK7hAeR_6DuBQ&amp;amp;usg=AFQjCNG7M3cLwDDRD6P0zTz0skKRJhgV1A&amp;amp;sig2=MzkCKYjqCu785EEqWLhnZQ" target="_blank"&gt;lataa tutkimus itsellesi tästä&lt;/a&gt;). Tutkimuksen mukaan on helppomäärittää pääomamarkkinoiden riittävät olosuhteet, jotka mahdollistavat niidentehokkaan toiminnan. Tehokkailla markkinoilla ei tulisi ollatransaktiokuluja, informaation pitäisi olla kaikkien markkinaosapuoliensaatavilla ilmaiseksi sekä kaikkien markkinaosapuolien tulisi ymmärtääyhtäläisesti millainen vaikutus informaatiolla tulee olemaan arvopapereidennykyisiin sekä tuleviin hintoihin. Näiden olosuhteiden vallitessa sijoittajatvoivat valita arvopapereiden joukosta osakkeita, joiden hinnat heijastavattäydellisesti kaikkea saatavilla olevaa informaatiota.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify;"&gt;Kaikki vähänkäänsijoittamista harrastaneet tietävät, että edellä vaaditut olosuhteet eivättoteudu millään markkinoilla. Esimerkiksi transaktiokulut ovat läsnä kaikessasijoitustoiminnassa eivätkä kaikki informaatio ja tutkimukset yrityksistä ole kaikkiensaatavilla. Faman mielestä ei ole kuitenkaan välttämätöntä, että markkinattäyttävät kokonaisuudessaan kaikki nämä vaatimukset, jotta niitä voitaisiin pitäätehokkaina.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;i style="mso-bidi-font-style: normal;"&gt;Tehokkaidenmarkkinoiden kolme muotoa&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpLast" style="text-align: justify; text-justify: inter-ideograph;"&gt;Edellätehokkaat markkinat määriteltiin niin, että arvopaperien hintojen tulisiheijastaa kaikkea olemassa olevaa informaatiota. Tarkemmin markkinat voidaan &amp;nbsp;jakaa niiltä havaittujen tehokkuusasteiden mukaan kolmeeneritasoiseen alaluokkaan:&lt;/div&gt;&lt;div class="MsoListParagraph" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt; text-justify: inter-ideograph;"&gt;1)&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;Heikkojenehtojen muoto&lt;/div&gt;&lt;div class="MsoListParagraph" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt; text-justify: inter-ideograph;"&gt;2)&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;Puolivahvojenehtojen muoto&lt;/div&gt;&lt;div class="MsoListParagraph" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt; text-justify: inter-ideograph;"&gt;3)&lt;span style="font: 7pt &amp;quot;Times New Roman&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;Vahvojenehtojen muoto&lt;/div&gt;&lt;div class="MsoNormalCxSpFirst" style="text-align: justify; text-justify: inter-ideograph;"&gt;Heikkojentehokkuusehtojen täyttävillä markkinoilla arvopapereiden hinnat heijastavatkaiken edeltäviin kauppoihin liittyvän informaation pitäen sisällään tiedotedeltävästä hintakehityksestä ja kaupankäyntivolyymista. Heikon muodon mukaansijoittajat eivät voi saada ylituottoja käyttämällä hyväkseen teknistäanalyysiä, joten sijoittajien on turha esim. piirrellä vastus- ja tukitasojatai seurata RSI:ä saavuttaakseen parempia tuottoja.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Puolivahvojentehokkuusehtojen mukaan mikään julkisesti saatavilla oleva tieto ei voi auttaasijoittajaa valitsemaan aliarvostettuja tai yliarvostettuja osakkeita ja tätenansaitsemaan ylisuuria voittoja suhteessa ottamaansa riskiin. Aiempaa väittämääperustellaan sillä, että osakkeiden hinnat pitävät sisällään jo kaiken aiemmanjulkisesti saatavan informaation, joten yritysten tilinpäätöstietojen sekävoitto- ja osinkotasojen analysointi ovat sijoittajalle pelkkää ajanhukkaa.Tämä on todella huono uutinen erityisesti arvosijoittajille, jotka yrittävätlöytää markkinoilta perusteanalyysin pohjalta sijoituskohteita, joiden hinnat ja todelliset arvot eivätvastaa toisiaan. &lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify;"&gt;Markkinoidentehokkuuden vahvat ehdot täyttyvät silloin, kun osakkeiden hinnat heijastavatkaikkea markkinoilla olevaa tietoa; niin julkista kuin julkistamatontakin.Julkistamaton tieto pitää sisällään myös sisäpiirien hallussa olevan tiedon,joten edes sisäpiiritiedon haltioilla ei ole mahdollista saavuttaaepänormaaleja tuottoja. Tämä ei oletettavasti pidä paikkaansa milläänmarkkinoilla. Samaan lopputulokseen on myöhemmin päätynyt myös Fama, joka pitääviimeistä tehokkuusehtoa vahvasti liioiteltuna.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;i style="mso-bidi-font-style: normal;"&gt;RandomWalk&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;RandomWalk, eli osakehintojen satunnaiskulku, liittyy läheisesti tehokkaidenmarkkinoiden hypoteesiin. Logiikka osakehintojen satunnaiskulun takana perustuuolettamaan, että uusi informaatio heijastuu välittömästi osakkeiden hintoihin.Tällöin huomisen hinnanmuutos heijastaa ainoastaan huomisen uutisia ja on tätentäysin riippumaton tämän päivän hinnanmuutoksesta. Koska uutiset ovatluonteeltaan ennustamattomia, täytyy myös huomisen hinnanmuutos olla etukäteenarvaamaton ja satunnainen. Esimerkiksi torstaina tuloksensa julkistaneen PKCGroupin kurssilasku pitäisi olla verrattavissa tulosjulkistuksen informaatioonja vastaavasti eilen tapahtunut kurssinousu pitäisi vastata uusia uutisiayrityksestä…&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Lopputuloksenasatunnaiskulusta osakehinnat heijastavat kaikkea tiedossa olevaa informaatiota,joten kaikki sijoittajat tulevat ansaitsemaan samanlaisia tuottoja ostaessaan laajanosakesalkun. Tällöin arvopapereiden kaupasta ja informaation hankkimisestajohtuvat kulut tekevät aktiivisesta sijoittamisesta kannattamatonta suhteessaindeksisijoittamiseen. Esimerkkinä edellisestä, indeksisijoittamisen puolestapuhuja Burton Malkiel pitää osakepoimintaa turhana, mikäli osakemarkkinattäyttävät keskivahvat tehokkuusehdot. Vaikka aika ajoin markkinoilla saattaakintapahtua ylilyöntejä, ei hänen mukaansa sijoittajalla ole mahdollisuuksiahyödyntää näitä tapahtumia toistuvasti.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;b style="mso-bidi-font-weight: normal;"&gt;&lt;i style="mso-bidi-font-style: normal;"&gt;Loppusanat&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;Onkositten mitään järkeä edes yrittää saavuttaa parempaa tuottoa markkinoilta, joskerran kuuluisat tutkijat ja sijoittajat ovat sitä mieltä, että markkinat ovattarpeeksi tehokkaat arvostamaan oikein yritysten osakkeita. Tällöinhän kaikkienarvosijoittamisen nimeen uskovien pitäisi luopua välittömästi sijoitusstrategiastaanja ostaa tilalle indeksirahastoja sekä ETF:ä. Onneksi markkinoilta on kuitenkinhavaittu useissa tutkimuksissa säännöllisesti tapahtuvia poikkeamiamarkkinatehokkuudesta, jotka mahdollistavat markkinoita paremman tuoton kulujenjälkeenkin. Mutta näistä tutkimustuloksista lisää seuraavassa kirjoituksessa.&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify; text-justify: inter-ideograph;"&gt;WarrenGraham&lt;/div&gt;&lt;div class="MsoNormalCxSpMiddle" style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.value-investing.eu/en/home/index/1478" style="margin-left: 1em; margin-right: 1em;" target="_blank"&gt;&lt;img alt="" src="data:image/png;base64,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
